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diff --git a/docs/_static/local_expectation.png b/docs/_static/local_expectation.png
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diff --git a/docs/_static/sample_gate_by_gate.png b/docs/_static/sample_gate_by_gate.png
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diff --git a/docs/_static/to_dense.png b/docs/_static/to_dense.png
new file mode 100644
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diff --git a/docs/basics.ipynb b/docs/basics.ipynb
index 49e88da4..dd8713a3 100644
--- a/docs/basics.ipynb
+++ b/docs/basics.ipynb
@@ -2,6 +2,7 @@
  "cells": [
   {
    "cell_type": "markdown",
+   "id": "0b054e8d-d0bb-4613-bddd-81b37f3d2a8e",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -21,6 +22,7 @@
   {
    "cell_type": "code",
    "execution_count": 1,
+   "id": "a30d59e4-ebf6-417d-9adf-16de0b1bbbe1",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -32,6 +34,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "1f139c32-2483-406f-8a4c-399cf1945a34",
    "metadata": {},
    "source": [
     "Kets are column vectors, i.e. with shape ``(d, 1)``:"
@@ -40,6 +43,7 @@
   {
    "cell_type": "code",
    "execution_count": 2,
+   "id": "69b02c9c-37c3-427d-99de-b480b7ea4d6d",
    "metadata": {},
    "outputs": [
     {
@@ -61,6 +65,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "4a731dcf-13e7-4888-a7d1-e7defb06edd3",
    "metadata": {},
    "source": [
     "The ``normalized=True`` option can be used to ensure a normalized output.\n",
@@ -71,6 +76,7 @@
   {
    "cell_type": "code",
    "execution_count": 3,
+   "id": "0770dcd6-e29b-4b92-9072-2b4ade641268",
    "metadata": {},
    "outputs": [
     {
@@ -90,6 +96,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "f2ab8914-8431-4dad-bb4b-7a6c400c60df",
    "metadata": {},
    "source": [
     "And operators are square matrices, i.e. have shape ``(d, d)``:"
@@ -98,12 +105,13 @@
   {
    "cell_type": "code",
    "execution_count": 4,
+   "id": "6a3a349c-8648-4934-8000-66d3ddf16805",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "[[ 1.+0.j  0.-2.j -3.+0.j]\n",
+       "[[ 1.+0.j  0.-2.j -3.-0.j]\n",
        " [ 0.+2.j  4.+0.j  0.-6.j]\n",
        " [-3.+0.j  0.+6.j  9.+0.j]]"
       ]
@@ -119,6 +127,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "fb452078-ab1c-4ba5-81e0-799af6ef0f76",
    "metadata": {},
    "source": [
     "Which can also be sparse:"
@@ -127,13 +136,14 @@
   {
    "cell_type": "code",
    "execution_count": 5,
+   "id": "24cab7c2-7dd3-46a7-9acf-f1d3e0cbe5d3",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "<3x3 sparse matrix of type '<class 'numpy.complex128'>'\n",
-       "\twith 9 stored elements in Compressed Sparse Row format>"
+       "<Compressed Sparse Row sparse matrix of dtype 'complex128'\n",
+       "\twith 9 stored elements and shape (3, 3)>"
       ]
      },
      "execution_count": 5,
@@ -147,6 +157,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "a10ffe96-9bc3-4e4e-ace8-0098d0e29564",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -173,6 +184,7 @@
   {
    "cell_type": "code",
    "execution_count": 6,
+   "id": "7bebe19b-bb7e-4d5d-a55c-63340574aba4",
    "metadata": {},
    "outputs": [
     {
@@ -197,6 +209,7 @@
   {
    "cell_type": "code",
    "execution_count": 7,
+   "id": "0cb44044-6832-4365-a4b0-5f6ed7b940c4",
    "metadata": {},
    "outputs": [
     {
@@ -216,6 +229,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "9389db86-974f-47a7-94e0-729a34436be2",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -231,6 +245,7 @@
   {
    "cell_type": "code",
    "execution_count": 8,
+   "id": "ccb3c8b1-3673-496b-9efe-d15e13e15c45",
    "metadata": {},
    "outputs": [
     {
@@ -253,6 +268,7 @@
   {
    "cell_type": "code",
    "execution_count": 9,
+   "id": "21c148d7-a55c-44cb-bbf3-8de4c9b33f41",
    "metadata": {},
    "outputs": [
     {
@@ -273,6 +289,7 @@
   {
    "cell_type": "code",
    "execution_count": 10,
+   "id": "6916a93e-bbfa-4b37-92f3-a7816d58af28",
    "metadata": {},
    "outputs": [
     {
@@ -295,6 +312,7 @@
   {
    "cell_type": "code",
    "execution_count": 11,
+   "id": "ad4186dc-309d-44b9-abed-5d6af268746a",
    "metadata": {},
    "outputs": [
     {
@@ -314,6 +332,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "ba59088e-d798-455f-95b8-179512b0874f",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -327,12 +346,13 @@
   {
    "cell_type": "code",
    "execution_count": 12,
+   "id": "4012d11b-f4b9-4dd5-af69-96f51299839d",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "1.0"
+       "np.float64(1.0)"
       ]
      },
      "execution_count": 12,
@@ -347,12 +367,13 @@
   {
    "cell_type": "code",
    "execution_count": 13,
+   "id": "a67c2946-6e4b-40e6-91ff-f47c17e5f0d7",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "0j"
+       "np.complex128(0j)"
       ]
      },
      "execution_count": 13,
@@ -366,6 +387,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "cd62be41-0bf5-422e-b5b5-8cb9a37174d6",
    "metadata": {},
    "source": [
     "Here's an example for a much larger (20 qubit), sparse operator expecation,\n",
@@ -375,13 +397,14 @@
   {
    "cell_type": "code",
    "execution_count": 14,
+   "id": "425bae86-798a-4d9d-a7e0-2690ea7a219b",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "<1048576x1048576 sparse matrix of type '<class 'numpy.complex128'>'\n",
-       "\twith 11534268 stored elements in Compressed Sparse Row format>"
+       "<Compressed Sparse Row sparse matrix of dtype 'complex128'\n",
+       "\twith 11534284 stored elements and shape (1048576, 1048576)>"
       ]
      },
      "execution_count": 14,
@@ -398,12 +421,13 @@
   {
    "cell_type": "code",
    "execution_count": 15,
+   "id": "4198dbc2-d143-4514-9563-8785ef1395f4",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "0.9998770131258168"
+       "np.float64(1.0004858170636874)"
       ]
      },
      "execution_count": 15,
@@ -418,13 +442,14 @@
   {
    "cell_type": "code",
    "execution_count": 16,
+   "id": "bda59aa7-95c5-4dbf-9b63-95a3635f1ec9",
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "59 ms ± 3.85 ms per loop (mean ± std. dev. of 7 runs, 10 loops each)\n"
+      "55.1 ms ± 3.82 ms per loop (mean ± std. dev. of 7 runs, 10 loops each)\n"
      ]
     }
    ],
@@ -435,6 +460,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "e68195b9-331c-4e07-b3b2-a1276beb808e",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -464,12 +490,13 @@
     ":::\n",
     "\n",
     "Often one wants to sandwich an operator with many identities,\n",
-    "{func}`~quimb.core.ikron` can be used for this:\n"
+    "{func}`~quimb.core.ikron` can be used for this:"
    ]
   },
   {
    "cell_type": "code",
    "execution_count": 17,
+   "id": "bf597230-30d7-4d54-b876-e93967891fc7",
    "metadata": {},
    "outputs": [
     {
@@ -492,6 +519,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "5b7a4905-ee44-4a82-89f1-6e1a612c021b",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -503,6 +531,7 @@
   {
    "cell_type": "code",
    "execution_count": 18,
+   "id": "ed53d5cc-a2e7-4acb-b867-cb1e61951d3f",
    "metadata": {},
    "outputs": [
     {
@@ -532,6 +561,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "753aebb7-8d79-491b-8add-9b2497e6d81a",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -553,15 +583,16 @@
   {
    "cell_type": "code",
    "execution_count": 19,
+   "id": "5c6f0168-e595-4472-b78e-e7c551089e31",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "[[ 0.256+0.j    -0.013-0.007j  0.02 +0.008j -0.014+0.007j]\n",
-       " [-0.013+0.007j  0.263+0.j    -0.011+0.008j  0.016+0.004j]\n",
-       " [ 0.02 -0.008j -0.011-0.008j  0.231+0.j     0.01 +0.008j]\n",
-       " [-0.014-0.007j  0.016-0.004j  0.01 -0.008j  0.25 +0.j   ]]"
+       "[[ 0.279+0.j     0.003-0.005j  0.012+0.009j  0.018-0.009j]\n",
+       " [ 0.003+0.005j  0.239+0.j    -0.005+0.007j -0.005-0.002j]\n",
+       " [ 0.012-0.009j -0.005-0.007j  0.24 +0.j    -0.015-0.014j]\n",
+       " [ 0.018+0.009j -0.005+0.002j -0.015+0.014j  0.242+0.j   ]]"
       ]
      },
      "execution_count": 19,
@@ -579,6 +610,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "5ea15f65-79d4-40a1-993a-82b011dc77e1",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -590,7 +622,7 @@
  "metadata": {
   "celltoolbar": "Raw Cell Format",
   "kernelspec": {
-   "display_name": "Python 3.10.8 ('numpy')",
+   "display_name": "py312",
    "language": "python",
    "name": "python3"
   },
@@ -604,12 +636,7 @@
    "name": "python",
    "nbconvert_exporter": "python",
    "pygments_lexer": "ipython3",
-   "version": "3.10.8 (main, Nov  4 2022, 13:48:29) [GCC 11.2.0]"
-  },
-  "vscode": {
-   "interpreter": {
-    "hash": "39c10650315d977fb13868ea1402e99f3e10e9885c2c202e692ae90b8995050d"
-   }
+   "version": "3.12.6"
   }
  },
  "nbformat": 4,
diff --git a/docs/changelog.md b/docs/changelog.md
index 8d689321..385be185 100644
--- a/docs/changelog.md
+++ b/docs/changelog.md
@@ -2,13 +2,28 @@
 
 Release notes for `quimb`.
 
-(whats-new-1-8-5)=
-## v1.8.5 (unreleased)
+(whats-new-1-9-0)=
+## v1.9.0 (unreleased)
+
+**Breaking Changes**
+
+- renamed `MatrixProductState.partial_trace` and `MatrixProductState.ptr` to [MatrixProductState.partial_trace_to_mpo](quimb.tensor.tensor_1d.MatrixProductState.partial_trace_to_mpo) to avoid confusion with other `partial_trace` methods that usually produce a dense matrix.
 
 **Enhancements:**
 
+- add [`Circuit.sample_gate_by_gate`](quimb.tensor.circuit.Circuit.sample_gate_by_gate) and related methods [`CircuitMPS.reordered_gates_dfs_clustered`](quimb.tensor.circuit.Circuit.reordered_gates_dfs_clustered) and [`CircuitMPS.get_qubit_distances`](quimb.tensor.circuit.CircuitMPS.get_qubit_distances) for sampling a circuit using the 'gate by gate' method introduced in https://arxiv.org/abs/2112.08499.
+- add [`Circuit.draw`](quimb.tensor.circuit.Circuit.draw) for drawing a very simple circuit schematic.
+- [`Circuit`](quimb.tensor.circuit.Circuit): by default turn on `simplify_equalize_norms` and use a `group_size=10` for sampling. This should result in faster and more stable sampling.
+- [`Circuit`](quimb.tensor.circuit.Circuit): use `numpy.random.default_rng` for random number generation.
+- add [`qtn.circ_a2a_rand`](quimb.tensor.circuit_gen.circ_a2a_rand) for generating random all-to-all circuits.
 - expose [`qtn.edge_coloring`](quimb.tensor.tensor_arbgeom_tebd.edge_coloring) as top level function and allow layers to be returned grouped.
-- add docstring for [`tn.contract_compressed`](quimb.tensor.tensor_core.TensorNetwork.contract_compressed)
+- add docstring for [`tn.contract_compressed`](quimb.tensor.tensor_core.TensorNetwork.contract_compressed) and by default pick up important settings from the supplied contraction path optimizer (`max_bond` and `compress_late`)
+- add [`Tensor.rand_reduce`](quimb.tensor.tensor_core.Tensor.rand_reduce) for randomly removing a tensor index by contracting a random vector into it. One can also supply the value `"r"` to `isel` selectors to use this.
+- add `fit-zipup` and `fit-projector` shorthand methods to the general 1d tensor network compression function
+- add [`MatrixProductState.compute_local_expectation`](quimb.tensor.tensor_1d.MatrixProductState.compute_local_expectation) for computing many local expectations for a MPS at once, to match the interface for this method elsewhere. These can either be computed via canonicalization (`method="canonical"`), or via explicit left and right environment contraction (`method="envs"`)
+- specialize [`CircuitMPS.local_expectation`](quimb.tensor.circuit.CircuitMPS.local_expectation) to make use of the MPS form.
+
+---
 
 
 (whats-new-1-8-4)=
@@ -19,6 +34,8 @@ Release notes for `quimb`.
 - fix for MPS sampling with fixed seed ({issue}`247` and {pull}`248`)
 - fix for `mps_gate_with_mpo_lazy` ({issue}`246`).
 
+---
+
 
 (whats-new-1-8-3)=
 ## v1.8.3 (2024-07-10)
@@ -31,6 +48,8 @@ Release notes for `quimb`.
 - add [`edges_1d_chain`](quimb.tensor.geometry.edges_1d_chain) for generating 1D chain edges
 - [operatorbuilder](quimb.experimental.operatorbuilder): better coefficient placement for long range MPO building
 
+---
+
 
 (whats-new-1-8-2)=
 ## v1.8.2 (2024-06-12)
@@ -48,6 +67,9 @@ Release notes for `quimb`.
 - [`approx_spectral_function`](quimb.linalg.approx_spectral.approx_spectral_function) add plotting and tracking
 - add dispatching to various tensor primitives to allow overriding
 
+---
+
+
 (whats-new-1-8-1)=
 ## v1.8.1 (2024-05-06)
 
@@ -76,6 +98,9 @@ Release notes for `quimb`.
 - fix for retrieving `opt_einsum.PathInfo` for single scalar contraction ({issue}`231`)
 
 
+---
+
+
 (whats-new-1-8-0)=
 ## v1.8.0 (2024-04-10)
 
@@ -160,6 +185,9 @@ Release notes for `quimb`.
 - fix autoblock bug where connected sectors were not being merged ({issue}`223`)
 
 
+---
+
+
 (whats-new-1-7-3)=
 ## v1.7.3 (2024-02-08)
 
@@ -173,6 +201,9 @@ Release notes for `quimb`.
 - restore fallback (to `scipy.linalg.svd` with driver='gesvd') behavior for truncated SVD with numpy backend.
 
 
+---
+
+
 (whats-new-1-7-2)=
 ## v1.7.2 (2024-01-30)
 
@@ -186,6 +217,9 @@ Release notes for `quimb`.
 - removed import of deprecated `numba.generated_jit` decorator.
 
 
+---
+
+
 (whats-new-1-7-1)=
 ## v1.7.1 (2024-01-30)
 
@@ -219,6 +253,9 @@ Release notes for `quimb`.
 - fix bug in quantum discord computation when the state was diagonal ({issue}`217`)
 
 
+---
+
+
 (whats-new-1-7-0)=
 ## v1.7.0 (2023-12-08)
 
@@ -269,6 +306,9 @@ Release notes for `quimb`.
   performing tensor network simplifications.
 
 
+---
+
+
 (whats-new-1-6-0)=
 ## v1.6.0 (2023-09-10)
 
@@ -293,6 +333,9 @@ Release notes for `quimb`.
 
 - fix gauge size check for some backends
 
+---
+
+
 (whats-new-1-5-1)=
 ## v1.5.1 (2023-07-28)
 
@@ -313,6 +356,9 @@ Release notes for `quimb`.
 - fix for {meth}`gate_with_auto_swap` for `i > j`.
 - fix bug where calling `tn.norm()` would mangle indices.
 
+---
+
+
 (whats-new-1-5-0)=
 ## v1.5.0 (2023-05-03)
 
@@ -377,6 +423,9 @@ Release notes for `quimb`.
 - fix {func}`~quimb.tensor.decomp.qr_stabilized` bug for strictly upper
   triangular R factors.
 
+---
+
+
 (whats-new-1-4-2)=
 ## v1.4.2 (2022-11-28)
 
@@ -385,6 +434,9 @@ Release notes for `quimb`.
 - move from versioneer to to
   [setuptools_scm](https://pypi.org/project/setuptools-scm/) for versioning
 
+---
+
+
 (whats-new-1-4-1)=
 ## v1.4.1 (2022-11-28)
 
@@ -418,6 +470,9 @@ Release notes for `quimb`.
 > - fix force atlas 2 and `weight_attr` bug ({issue}`126`)
 > - allow unpickling of `PTensor` objects ({issue}`128`, {pull}`131`)
 
+---
+
+
 (whats-new-1-4-0)=
 ## v1.4.0 (2022-06-14)
 
@@ -437,6 +492,9 @@ Release notes for `quimb`.
 - Various memory and performance improvements
 - Various graph generators and TN builders
 
+---
+
+
 (whats-new-1-3-0)=
 ## v1.3.0 (2020-02-18)
 
@@ -473,6 +531,9 @@ Release notes for `quimb`.
 - Add environment variable `QUIMB_NUMBA_PAR` to set whether numba should use automatic parallelization - mainly to fix travis segfaults.
 - Make cache import and initilization of `petsc4py` and `slepc4py` more robust.
 
+---
+
+
 (whats-new-1-2-0)=
 ## v1.2.0 (2019-06-06)
 
diff --git a/docs/conf.py b/docs/conf.py
index 34a9b86e..701baf1e 100644
--- a/docs/conf.py
+++ b/docs/conf.py
@@ -64,6 +64,8 @@
     'python': ('https://docs.python.org/3/', None),
     'numpy': ('https://numpy.org/doc/stable/', None),
     'scipy': ('https://docs.scipy.org/doc/scipy/', None),
+    'cotengra': ('https://cotengra.readthedocs.io/en/latest/', None),
+    'autoray': ('https://autoray.readthedocs.io/en/latest/', None),
 }
 
 # Add any paths that contain templates here, relative to this directory.
diff --git a/docs/tensor-basics.ipynb b/docs/tensor-basics.ipynb
index fa35b52a..2581fb05 100644
--- a/docs/tensor-basics.ipynb
+++ b/docs/tensor-basics.ipynb
@@ -3,6 +3,7 @@
   {
    "attachments": {},
    "cell_type": "markdown",
+   "id": "51f916b5-d6eb-4aad-9d56-b0f9e82f0595",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -34,6 +35,7 @@
   {
    "cell_type": "code",
    "execution_count": 1,
+   "id": "9f2756c6-1df3-4ff4-9054-7fb7423176e4",
    "metadata": {},
    "outputs": [],
    "source": [
@@ -44,6 +46,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "0b3e1355-f577-429e-b65e-1ca43dde5c54",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -52,8 +55,8 @@
     "\n",
     "To create a Tensor you just need:\n",
     "\n",
-    "* `data` - a raw array, and \n",
-    "* `inds` - a set of 'indices' to label each dimension with. \n",
+    "* `data` - a raw array, and\n",
+    "* `inds` - a set of 'indices' to label each dimension with.\n",
     "\n",
     "Whilst naming the dimensions is useful so you don't have to remember which axis is which, the crucial point is that tensors simply sharing the same index name automatically form a 'bond' or implicit contraction when put together. Tensors can also carry an arbitrary number of identifiers - `tags` - which you can use to refer to single or groups of tensors once they are embedded in networks.\n",
     "\n",
@@ -63,6 +66,7 @@
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@@ -92,229 +96,13 @@
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+   "id": "88d2446b-bfda-4442-a75c-4c83291f6e58",
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@@ -368,6 +157,7 @@
   {
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@@ -377,6 +167,7 @@
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   {
    "cell_type": "markdown",
+   "id": "be211a49-32b5-4512-a916-7639590f2bae",
    "metadata": {},
    "source": [
     "And finally, a random 'bra' to complete the inner product:"
@@ -385,6 +176,7 @@
   {
    "cell_type": "code",
    "execution_count": 5,
+   "id": "cbea620b-317a-4de2-9272-e4c758feb6ff",
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@@ -393,17 +185,19 @@
   },
   {
    "cell_type": "markdown",
+   "id": "db757fb1-bd13-4f65-8978-c6dd11d18303",
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     "Note how repeating an index name is all that is required to define a contraction.\n",
-    "If you want to join two tensors and have the index generated automatically \n",
+    "If you want to join two tensors and have the index generated automatically\n",
     "you can use the function [`qtn.connect`](quimb.tensor.tensor_core.connect)."
    ]
   },
   {
    "cell_type": "markdown",
+   "id": "e5bba4e1-7799-4dd9-b088-a31709a68712",
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     "\n",
     "## Creating Tensor Networks\n",
     "\n",
-    "We can now combine these into a [`TensorNetwork`](quimb.tensor.tensor_core.TensorNetwork) using the `&` operator overload:\n"
+    "We can now combine these into a [`TensorNetwork`](quimb.tensor.tensor_core.TensorNetwork) using the `&` operator overload:"
    ]
   },
   {
    "cell_type": "code",
    "execution_count": 6,
+   "id": "c3af54e0-0fd8-4429-90a4-767287a57475",
    "metadata": {},
    "outputs": [
     {
@@ -444,6 +239,7 @@
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+   "id": "aaee6ec9-7bba-4d70-893a-7a8fd69ad75f",
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@@ -467,7 +263,7 @@
     "find the names of indices connecting tensors if explicitly required.\n",
     ":::\n",
     "\n",
-    "Some common [`TensorNetwork`](quimb.tensor.tensor_core.TensorNetwork) methods \n",
+    "Some common [`TensorNetwork`](quimb.tensor.tensor_core.TensorNetwork) methods\n",
     "are:\n",
     "\n",
     "- [`TensorNetwork.reindex`](quimb.tensor.tensor_core.TensorNetwork.reindex)\n",
@@ -491,694 +287,13 @@
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@@ -1196,6 +311,7 @@
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   {
    "cell_type": "markdown",
+   "id": "cdc25ee4-5a83-4241-8e25-cb761a0654f3",
    "metadata": {},
    "source": [
     "Note the tags can be used to identify both paulis at once. But they could also be uniquely identified using their ``'X'`` and ``'Y'`` tags respectively:"
@@ -1203,6 +319,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "b48d4fc3-b7df-48c9-9d5a-4146561e60e5",
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@@ -1223,770 +340,13 @@
   {
    "cell_type": "code",
    "execution_count": 8,
+   "id": "ac74eca3-0f61-492f-8a0b-391ef1317655",
    "metadata": {},
    "outputs": [
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       "text/plain": [
        "<Figure size 600x600 with 1 Axes>"
@@ -2017,6 +377,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "1f61668c-9605-496b-b1f1-d67ffe96d7b0",
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@@ -2051,18 +412,19 @@
     "graphs. See {ref}`tensor-network-contraction` for more details.\n",
     ":::\n",
     "\n",
-    "To fully contract a network we can use the `^` operator, and the `...` object:\n"
+    "To fully contract a network we can use the `^` operator, and the `...` object:"
    ]
   },
   {
    "cell_type": "code",
    "execution_count": 9,
+   "id": "088405f6-6c11-4e77-8daf-dcd6f9cc8281",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "(0.06766823867678032-0.8460798111575898j)"
+       "(0.556024406455527+0.28213663229389124j)"
       ]
      },
      "execution_count": 9,
@@ -2076,6 +438,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "03e3a18a-2f0c-4ae3-ab61-63a56e1757ad",
    "metadata": {},
    "source": [
     "Or if you only want to contract tensors with a specific set of tags, such as the two pauli operators,\n",
@@ -2085,484 +448,13 @@
   {
    "cell_type": "code",
    "execution_count": 10,
+   "id": "ea5e2905-bbb2-4f48-b801-648a174db267",
    "metadata": {},
    "outputs": [
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@@ -5214,6 +782,7 @@
   },
   {
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+   "id": "8b990d65-559b-47e8-bd54-282cd4e2357a",
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@@ -5239,416 +808,19 @@
     "\n",
     "The maximum bond dimension kept is often denoted $\\chi$.\n",
     "The core function that handles this is\n",
-    "[`qtn.tensor_compress_bond`](quimb.tensor.tensor_core.tensor_compress_bond).\n"
+    "[`qtn.tensor_compress_bond`](quimb.tensor.tensor_core.tensor_compress_bond)."
    ]
   },
   {
    "cell_type": "code",
    "execution_count": 18,
+   "id": "1f706cb8-37e0-4f81-b6e3-9e582afe474c",
    "metadata": {},
    "outputs": [
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@@ -6112,675 +892,19 @@
     "be cast as a contraction that is usually much cheaper.\n",
     "\n",
     "Consider the following contrived TN with overall shape\n",
-    "`(1000, 1000, 1000, 1000)`, but which is evidently low rank:\n"
+    "`(1000, 1000, 1000, 1000)`, but which is evidently low rank:"
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   },
   {
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    "execution_count": 20,
+   "id": "a84c0de6-3dcc-4968-a354-ba96acbd62de",
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@@ -7454,6 +1044,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "51ae6010-83b4-4330-8217-f7eedf119351",
    "metadata": {
     "raw_mimetype": "text/restructuredtext",
     "tags": []
@@ -7481,6 +1072,7 @@
   {
    "cell_type": "code",
    "execution_count": 24,
+   "id": "2a60349b-1ec3-4be5-8296-a59545c29eba",
    "metadata": {},
    "outputs": [],
    "source": [
@@ -7489,6 +1081,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "1edad091-4af5-48d6-990e-590d03312557",
    "metadata": {},
    "source": [
     "Get tensors which have **all** of the tags:"
@@ -7497,647 +1090,13 @@
   {
    "cell_type": "code",
    "execution_count": 25,
+   "id": "bb157352-624b-494c-aa97-d8fb5f4c2d0f",
    "metadata": {},
    "outputs": [
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@@ -8156,6 +1115,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "4fb3d3af-180e-4f3e-844f-9d31140a6172",
    "metadata": {},
    "source": [
     "Get tensors which *don't* have **all** of the tags:"
@@ -8164,663 +1124,13 @@
   {
    "cell_type": "code",
    "execution_count": 26,
+   "id": "9bf6efec-c02d-4af1-86f2-e657464b6a3e",
    "metadata": {},
    "outputs": [
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       ],
       "text/plain": [
        "<Figure size 300x300 with 1 Axes>"
@@ -8839,6 +1149,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "deabe48d-218b-4197-8e92-457aff1e44ea",
    "metadata": {},
    "source": [
     "Get tensors which have **any** of the tags:"
@@ -8847,663 +1158,13 @@
   {
    "cell_type": "code",
    "execution_count": 27,
+   "id": "49c89b3a-05ee-4ffc-9bc0-a4ea39f69d8b",
    "metadata": {},
    "outputs": [
     {
      "data": {
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@@ -9522,6 +1183,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "48f5f275-faf3-409b-b327-c256d40e33cc",
    "metadata": {},
    "source": [
     "Get tensors which *don't* have **any** of the tags:"
@@ -9530,679 +1192,13 @@
   {
    "cell_type": "code",
    "execution_count": 28,
+   "id": "926bf5c8-85b5-4244-90a8-74cf1de46a27",
    "metadata": {},
    "outputs": [
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   {
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     {
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-       "Tensor(shape=(4, 4, 4, 4), inds=('_d0324aAAABX', '_d0324aAAABZ', '_d0324aAAABa', '_d0324aAAABR'), tags=oset(['I2,3', 'X2', 'Y3', 'ALL', 'ANY']))"
+       "Tensor(shape=(4, 4, 4, 4), inds=('_835204AAABZ', '_835204AAABb', '_835204AAABc', '_835204AAABT'), tags=oset(['I2,3', 'X2', 'Y3', 'ALL', 'ANY']))"
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@@ -10262,6 +1260,7 @@
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     "Although some special tensor networks also accept a lattice coordinate here as well:"
@@ -10270,15 +1269,16 @@
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+       "<samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #80d749;\">4</b>, <b style=\"color: #80d749;\">4</b>, <b style=\"color: #80d749;\">4</b>, <b style=\"color: #80d749;\">4</b>), inds=[<b style=\"color: #d8678b;\">_835204AAABZ</b>, <b style=\"color: #ad98dd;\">_835204AAABb</b>, <b style=\"color: #e3ac78;\">_835204AAABc</b>, <b style=\"color: #3093cd;\">_835204AAABT</b>], tags={<b style=\"color: #dfd34b;\">I2,3</b>, <b style=\"color: #c654d5;\">X2</b>, <b style=\"color: #63d5a7;\">Y3</b>, <b style=\"color: #d66a6c;\">ALL</b>, <b style=\"color: #cfaa65;\">ANY</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #75d2c6;\">float64</b>, data=...</details></samp>"
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+       "Tensor(shape=(4, 4, 4, 4), inds=('_835204AAABZ', '_835204AAABb', '_835204AAABc', '_835204AAABT'), tags=oset(['I2,3', 'X2', 'Y3', 'ALL', 'ANY']))"
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@@ -10292,6 +1292,7 @@
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@@ -10323,6 +1324,7 @@
   {
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+   "id": "040ac949-eb3c-4d59-b883-d0b3d5c47dee",
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@@ -10331,6 +1333,7 @@
   },
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    "cell_type": "markdown",
+   "id": "596ecf1e-615a-43c5-8b32-eebe638b731f",
    "metadata": {},
    "source": [
     "which is equivalent to"
@@ -10339,6 +1342,7 @@
   {
    "cell_type": "code",
    "execution_count": 32,
+   "id": "2a30c5c5-10d4-4be7-9085-1df8c7689e0b",
    "metadata": {},
    "outputs": [],
    "source": [
@@ -10347,14 +1351,16 @@
   },
   {
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+   "id": "941a79bc-bd1d-4b0c-9f42-cbc7245870b6",
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-    "the new TN is *viewing* those tensors and so changes to them will affect ``tn`` \n",
+    "the new TN is *viewing* those tensors and so changes to them will affect ``tn``\n",
     "and vice versa. Note this is *not* the default behaviour."
    ]
   },
   {
    "cell_type": "markdown",
+   "id": "b8e5c1e7-35ac-4ea9-9ce7-cad5bab6f45a",
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     "raw_mimetype": "text/restructuredtext",
     "tags": []
@@ -10383,672 +1389,13 @@
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+   "id": "1af2f302-c742-47a0-95ca-1a24d63d7e60",
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       "text/plain": [
        "<Figure size 600x600 with 1 Axes>"
@@ -12510,23 +1444,24 @@
   {
    "cell_type": "code",
    "execution_count": 35,
+   "id": "155c4539-7be9-48b0-a17e-44c3460a7f4a",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
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-       " '_d0324aAAACI',\n",
-       " '_d0324aAAACJ',\n",
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-       " '_d0324aAAACL',\n",
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-       " '_d0324aAAACP',\n",
-       " '_d0324aAAACQ',\n",
-       " '_d0324aAAACR',\n",
-       " '_d0324aAAACS')"
+       "('_835204AAACJ',\n",
+       " '_835204AAACK',\n",
+       " '_835204AAACL',\n",
+       " '_835204AAACM',\n",
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+       " '_835204AAACS',\n",
+       " '_835204AAACT',\n",
+       " '_835204AAACU')"
       ]
      },
      "execution_count": 35,
@@ -12541,6 +1476,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "31fd7c7e-63e0-4984-99db-31857caf6a4b",
    "metadata": {
     "raw_mimetype": "text/restructuredtext",
     "tags": []
@@ -12553,9 +1489,9 @@
  "metadata": {
   "celltoolbar": "Raw Cell Format",
   "kernelspec": {
-   "display_name": "Python [conda env:py311]",
+   "display_name": "py312",
    "language": "python",
-   "name": "conda-env-py311-py"
+   "name": "python3"
   },
   "language_info": {
    "codemirror_mode": {
@@ -12567,7 +1503,7 @@
    "name": "python",
    "nbconvert_exporter": "python",
    "pygments_lexer": "ipython3",
-   "version": "3.11.3"
+   "version": "3.12.6"
   }
  },
  "nbformat": 4,
diff --git a/docs/tensor-circuit.ipynb b/docs/tensor-circuit.ipynb
index f205c3cf..f90732e5 100644
--- a/docs/tensor-circuit.ipynb
+++ b/docs/tensor-circuit.ipynb
@@ -3,6 +3,7 @@
   {
    "attachments": {},
    "cell_type": "markdown",
+   "id": "31fbfeda-e02b-4029-becb-dfd8cf8a2db0",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -35,13 +36,14 @@
   {
    "cell_type": "code",
    "execution_count": 1,
+   "id": "e9942fcd-455d-43f7-b4d1-00d6e850469c",
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "11111111111111111111111110111111111111111111111111111111111111111111111111111111\n"
+      "11011111111111111111111111111111111111111111111111111111111111111111111111111111\n"
      ]
     }
    ],
@@ -70,12 +72,13 @@
     "circ.apply_gate('X', regs[-1], controls=regs[:-1])\n",
     "\n",
     "# sample it a few times\n",
-    "for b in circ.sample(1):\n",
+    "for b in circ.sample(1, seed=42):\n",
     "    print(b)"
    ]
   },
   {
    "cell_type": "markdown",
+   "id": "bcedf1c9-7506-4006-b3e9-270c3abfb689",
    "metadata": {},
    "source": [
     "As mentioned above, various pre-processing steps need to occur (which will happen on the first run if not explicitly called). The results of these are cached such that the more you sample the more the simulation should speed up:"
@@ -84,34 +87,36 @@
   {
    "cell_type": "code",
    "execution_count": 2,
+   "id": "24460891-8162-4b66-8703-88a32ef8552c",
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
+      "11011111111111111111111111111111111111111111111111111111111111111111111111111111\n",
       "00000000000000000000000000000000000000000000000000000000000000000000000000000000\n",
       "00000000000000000000000000000000000000000000000000000000000000000000000000000000\n",
-      "11111111111111111111111110111111111111111111111111111111111111111111111111111111\n",
-      "11111111111111111111111110111111111111111111111111111111111111111111111111111111\n",
-      "11111111111111111111111110111111111111111111111111111111111111111111111111111111\n",
-      "11111111111111111111111110111111111111111111111111111111111111111111111111111111\n",
+      "11011111111111111111111111111111111111111111111111111111111111111111111111111111\n",
       "00000000000000000000000000000000000000000000000000000000000000000000000000000000\n",
       "00000000000000000000000000000000000000000000000000000000000000000000000000000000\n",
-      "CPU times: user 794 ms, sys: 137 μs, total: 794 ms\n",
-      "Wall time: 793 ms\n"
+      "00000000000000000000000000000000000000000000000000000000000000000000000000000000\n",
+      "00000000000000000000000000000000000000000000000000000000000000000000000000000000\n",
+      "CPU times: user 47.5 ms, sys: 0 ns, total: 47.5 ms\n",
+      "Wall time: 47.4 ms\n"
      ]
     }
    ],
    "source": [
     "%%time\n",
     "# sample it 8 times\n",
-    "for b in circ.sample(8):\n",
+    "for b in circ.sample(8, seed=43):\n",
     "    print(b)"
    ]
   },
   {
    "cell_type": "markdown",
+   "id": "1586d1a4-3b3c-4d51-9eda-065f47041445",
    "metadata": {},
    "source": [
     "Collect some statistics:"
@@ -120,21 +125,22 @@
   {
    "cell_type": "code",
    "execution_count": 3,
+   "id": "96770615-e231-4973-8af2-1fac694def49",
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "CPU times: user 254 ms, sys: 45.3 ms, total: 299 ms\n",
-      "Wall time: 286 ms\n"
+      "CPU times: user 13.3 ms, sys: 13 μs, total: 13.3 ms\n",
+      "Wall time: 13.1 ms\n"
      ]
     },
     {
      "data": {
       "text/plain": [
-       "Counter({'00000000000000000000000000000000000000000000000000000000000000000000000000000000': 65,\n",
-       "         '11111111111111111111111110111111111111111111111111111111111111111111111111111111': 35})"
+       "Counter({'00000000000000000000000000000000000000000000000000000000000000000000000000000000': 51,\n",
+       "         '11011111111111111111111111111111111111111111111111111111111111111111111111111111': 49})"
       ]
      },
      "execution_count": 3,
@@ -152,6 +158,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "074234b6-860d-4446-b0a1-7ed4d42a1c23",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -196,6 +203,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "f2066f2d-cf4d-408f-92ae-1d5d07585bb2",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -219,6 +227,7 @@
   {
    "cell_type": "code",
    "execution_count": 4,
+   "id": "5198f13a-6e4f-4b0b-8411-e1ae3fb68d37",
    "metadata": {},
    "outputs": [
     {
@@ -268,8342 +277,23 @@
   },
   {
    "cell_type": "markdown",
+   "id": "f1fa4bbc-270f-444a-8f03-c8fbf4e92f19",
    "metadata": {},
    "source": [
-    "The basic tensor network representing the state is stored in the \n",
+    "The basic tensor network representing the state is stored in the\n",
     "``.psi`` attribute, which we can then visualize:"
    ]
   },
   {
    "cell_type": "code",
    "execution_count": 5,
+   "id": "f52d1a19-8629-4d1c-b7f0-91f4bcc9e8ed",
    "metadata": {},
    "outputs": [
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@@ -8621,8298 +311,26 @@
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   {
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+   "id": "039cb9b1-32c3-46f2-a5a4-a47a2b6f0c99",
    "metadata": {},
    "source": [
     "Note by default the CNOT and CZ gates have\n",
     "been split via a rank-2 spatial decomposition into two parts acting on each site seperately\n",
-    "but connected by a new bond. \n",
-    "We can also graph the default (``propagate_tags='register'``) method for \n",
+    "but connected by a new bond.\n",
+    "We can also graph the default (``propagate_tags='register'``) method for\n",
     "adding site tags to the applied operators:"
    ]
   },
   {
    "cell_type": "code",
    "execution_count": 6,
+   "id": "e919f266-8c89-419a-9cb5-62a15a19df75",
    "metadata": {},
    "outputs": [
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       "text/plain": [
        "<Figure size 600x600 with 1 Axes>"
@@ -25481,6 +382,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "f13c177e-7e6a-42d1-a64a-1e9e82753d29",
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    "source": [
     "All of these might be helpful when addressing only certain tensors:"
@@ -25489,12 +391,13 @@
   {
    "cell_type": "code",
    "execution_count": 8,
+   "id": "dcd9ac7c-3b83-47cf-a69f-001c69c9a20c",
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     {
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+       "<samp style='font-size: 12px;'><details><summary><b style=\"color: #e589cf;\">TensorNetworkGenVector</b>(tensors=1, indices=3)</summary><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #36e269;\">_438f3aAAByq</b>, <b style=\"color: #c34edf;\">_438f3aAABzD</b>, <b style=\"color: #8ed196;\">_438f3aAAByp</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642+0.j,  0.        +0.j],\n",
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@@ -25516,6 +419,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "888c7a46-c2ca-4e11-92d4-54c584878ab3",
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@@ -25531,6 +435,7 @@
   {
    "cell_type": "code",
    "execution_count": 9,
+   "id": "4ce7cc04-6be0-43d0-a0f2-e2604f613c2f",
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    "outputs": [
     {
@@ -25542,6 +447,7 @@
       "CCY\n",
       "CCZ\n",
       "CNOT\n",
+      "CPHASE\n",
       "CRX\n",
       "CRY\n",
       "CRZ\n",
@@ -25563,6 +469,7 @@
       "IDEN\n",
       "IS\n",
       "ISWAP\n",
+      "PHASE\n",
       "RX\n",
       "RXX\n",
       "RY\n",
@@ -25595,6 +502,7 @@
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   {
    "cell_type": "markdown",
+   "id": "bf18f25c-8faa-4bcb-8af0-f1cf0c8c8f03",
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     "raw_mimetype": "text/restructuredtext"
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@@ -25611,1346 +519,13 @@
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    "cell_type": "code",
    "execution_count": 10,
+   "id": "dc3442d1-a015-465b-9c34-266f65051482",
    "metadata": {},
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       ],
       "text/plain": [
        "<Figure size 600x600 with 1 Axes>"
@@ -26978,6 +553,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "ab4bdab1-8343-4ab0-9711-1acc9f7883bc",
    "metadata": {},
    "source": [
     "We've used the ``contract=False`` option which doesn't try and split the gate tensor in any way,\n",
@@ -26989,26 +565,27 @@
   {
    "cell_type": "code",
    "execution_count": 11,
+   "id": "618d5dec-fdf5-4037-84ab-1dda8c5541af",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/html": [
-       "<samp style='font-size: 12px;'><details><summary><b style=\"color: #48add2;\">PTensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e26390;\">_119073AASiy</b>, <b style=\"color: #98cf80;\">_119073AASiu</b>, <b style=\"color: #9ed990;\">_119073AASio</b>, <b style=\"color: #e25ddb;\">_119073AASip</b>], tags={<b style=\"color: #d2b45d;\">GATE_0</b>, <b style=\"color: #d8e079;\">FSIM</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #9edf5a;\">None</b>, data=array([[[[1.        +0.j        , 0.        +0.j        ],\n",
+       "<samp style='font-size: 12px;'><details><summary><b style=\"color: #48add2;\">PTensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #84a7e5;\">_438f3aAACEb</b>, <b style=\"color: #8084e0;\">_438f3aAACEX</b>, <b style=\"color: #93cd73;\">_438f3aAACER</b>, <b style=\"color: #ce31d9;\">_438f3aAACES</b>], tags={<b style=\"color: #d2b45d;\">GATE_0</b>, <b style=\"color: #d8e079;\">FSIM</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #9edf5a;\">None</b>, data=array([[[[1.        +0.j        , 0.        +0.j        ],\n",
        "         [0.        +0.j        , 0.        +0.j        ]],\n",
        "\n",
-       "        [[0.        +0.j        , 0.87547496+0.j        ],\n",
-       "         [0.        -0.48326349j, 0.        +0.j        ]]],\n",
+       "        [[0.        +0.j        , 0.67603267+0.j        ],\n",
+       "         [0.        -0.73687165j, 0.        +0.j        ]]],\n",
        "\n",
        "\n",
-       "       [[[0.        +0.j        , 0.        -0.48326349j],\n",
-       "         [0.87547496+0.j        , 0.        +0.j        ]],\n",
+       "       [[[0.        +0.j        , 0.        -0.73687165j],\n",
+       "         [0.67603267+0.j        , 0.        +0.j        ]],\n",
        "\n",
        "        [[0.        +0.j        , 0.        +0.j        ],\n",
-       "         [0.        +0.j        , 0.94853626-0.31666855j]]]])</details></samp>"
+       "         [0.        +0.j        , 0.77759171-0.62876954j]]]])</details></samp>"
       ],
       "text/plain": [
-       "PTensor(shape=(2, 2, 2, 2), inds=('_119073AASiy', '_119073AASiu', '_119073AASio', '_119073AASip'), tags=oset(['GATE_0', 'FSIM', 'I0', 'I1']))"
+       "PTensor(shape=(2, 2, 2, 2), inds=('_438f3aAACEb', '_438f3aAACEX', '_438f3aAACER', '_438f3aAACES'), tags=oset(['GATE_0', 'FSIM', 'I0', 'I1']))"
       ]
      },
      "execution_count": 11,
@@ -27022,6 +599,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "288ee59b-4914-4110-9b24-c1961b9be71d",
    "metadata": {},
    "source": [
     "For most tasks like contraction these are transparently handled like normal tensors:"
@@ -27030,12 +608,13 @@
   {
    "cell_type": "code",
    "execution_count": 12,
+   "id": "16e2a04f-3830-4e29-a1bf-f6dea1ded19c",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "(-0.07115178600720336+0.02949649184357368j)"
+       "np.complex128(0.027649938444653424-0.003473153420318573j)"
       ]
      },
      "execution_count": 12,
@@ -27049,6 +628,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "da59b46f-9fed-46eb-b025-1a24741b250b",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -27068,10 +648,7 @@
     "\n",
     "### Compute an amplitude\n",
     "\n",
-    ":::{figure} https://i.imgur.com/3mcnDNp.png\n",
-    ":alt: amplitude\n",
-    ":width: 300\n",
-    ":::\n",
+    "<img src=\"./_static/amplitude.png\" width=\"300px\">\n",
     "\n",
     "- [Circuit.amplitude](quimb.tensor.circuit.Circuit.amplitude)\n",
     "\n",
@@ -27089,20 +666,13 @@
   {
    "cell_type": "code",
    "execution_count": 13,
+   "id": "88e01279-272f-4e18-bd36-54a8891afdcc",
    "metadata": {},
    "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "/home/kjs/.pyenv/versions/3.11.9/envs/quimb/lib/python3.11/site-packages/tqdm/auto.py:21: TqdmWarning: IProgress not found. Please update jupyter and ipywidgets. See https://ipywidgets.readthedocs.io/en/stable/user_install.html\n",
-      "  from .autonotebook import tqdm as notebook_tqdm\n"
-     ]
-    },
     {
      "data": {
       "text/plain": [
-       "(-0.0062675896452940244+0.012702244544177444j)"
+       "(-0.006267589645294032+0.012702244544177538j)"
       ]
      },
      "execution_count": 13,
@@ -27116,16 +686,14 @@
   },
   {
    "cell_type": "markdown",
+   "id": "0630c5a7-3c86-4593-8caf-cf38342bf6e9",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
    "source": [
     "### Compute a local expectation\n",
     "\n",
-    ":::{figure} https://i.imgur.com/XuXmTMM.png\n",
-    ":alt: local_expectation\n",
-    ":width: 300\n",
-    ":::\n",
+    "<img src=\"./_static/local_expectation.png\" width=\"300px\">\n",
     "\n",
     "- [`Circuit.local_expectation`](quimb.tensor.circuit.Circuit.local_expectation)\n",
     "\n",
@@ -27146,12 +714,13 @@
   {
    "cell_type": "code",
    "execution_count": 14,
+   "id": "65273dfe-ed10-47f1-9b7d-dfd0725f0a52",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "-0.018188965185456228"
+       "-0.01818896518545991"
       ]
      },
      "execution_count": 14,
@@ -27165,6 +734,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "e49efbbf-8080-4e61-9679-c7c11e152d40",
    "metadata": {},
    "source": [
     "You can compute several individual expectations on the same sites by supplying a list (they are computed in a single contraction):"
@@ -27173,14 +743,15 @@
   {
    "cell_type": "code",
    "execution_count": 15,
+   "id": "9c16ca45-3d57-44f8-87fd-468639f46ee4",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "((-0.005784719259097598+4.9439619065339e-17j),\n",
-       " (0.05890188167924251+1.6046192152785466e-17j),\n",
-       " (-0.018188965185456277-1.474514954580286e-17j))"
+       "(np.complex128(-0.005784719259098372-2.3124976814589107e-17j),\n",
+       " np.complex128(0.05890188167925037+7.043679869776645e-17j),\n",
+       " np.complex128(-0.018188965185458657-6.705296660729364e-18j))"
       ]
      },
      "execution_count": 15,
@@ -27199,16 +770,14 @@
   },
   {
    "cell_type": "markdown",
+   "id": "b6a4e492-ae83-4adb-9777-50983a1cdd92",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
    "source": [
     "### Compute a reduced density matrix\n",
     "\n",
-    ":::{figure} https://i.imgur.com/DAbEdXg.png\n",
-    ":alt: partial_trace\n",
-    ":width: 300\n",
-    ":::\n",
+    "<img src=\"./_static/partial_trace.png\" width=\"300px\">\n",
     "\n",
     "- [`Circuit.partial_trace`](quimb.tensor.circuit.Circuit.partial_trace)\n",
     "\n",
@@ -27225,12 +794,13 @@
     "and so it can be more efficient than repeatedly calling\n",
     "{meth}`~quimb.tensor.circuit.Circuit.local_expectation`.\n",
     "\n",
-    "**Example usage:**\n"
+    "**Example usage:**"
    ]
   },
   {
    "cell_type": "code",
    "execution_count": 16,
+   "id": "6f8b7a46-103f-4dcb-9d04-eafb995d3653",
    "metadata": {},
    "outputs": [
     {
@@ -27253,16 +823,14 @@
   },
   {
    "cell_type": "markdown",
+   "id": "de9818d4-d8ea-4c2c-b5c9-3cb66ca86116",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
    "source": [
     "### Compute a marginal probability distribution\n",
     "\n",
-    ":::{figure} https://i.imgur.com/stoZ3v8.png\n",
-    ":alt: compute_marginal\n",
-    ":width: 400\n",
-    ":::\n",
+    "<img src=\"./_static/compute_marginal.png\" width=\"400px\">\n",
     "\n",
     "- {meth}`~quimb.tensor.circuit.Circuit.compute_marginal`\n",
     "\n",
@@ -27284,12 +852,13 @@
     "The result is a $2^{|\\bar{q}|}$ dimensional tensor containing the probabilites for each\n",
     "bit-string $x_{\\bar{q}}$, given that we have already 'measured' $x_{\\bar{f}}$.\n",
     "\n",
-    "**Example usage:**\n"
+    "**Example usage:**"
    ]
   },
   {
    "cell_type": "code",
    "execution_count": 17,
+   "id": "5a9db911-0e0e-4455-8178-e86c92f48a2d",
    "metadata": {},
    "outputs": [
     {
@@ -27312,12 +881,13 @@
   {
    "cell_type": "code",
    "execution_count": 18,
+   "id": "2b1fe1ba-e83f-422e-848d-b2d5abbfbd3f",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "'01'"
+       "'10'"
       ]
      },
      "execution_count": 18,
@@ -27331,16 +901,14 @@
   },
   {
    "cell_type": "markdown",
+   "id": "96df885d-510c-4052-bbcd-7a8ece61af04",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
    "source": [
     "### Generate unbiased samples\n",
     "\n",
-    ":::{figure} https://i.imgur.com/egpytOg.png\n",
-    ":alt: sample\n",
-    ":width: 800\n",
-    ":::\n",
+    "<img src=\"./_static/sample.png\" width=\"800px\">\n",
     "\n",
     "- [`Circuit.sample`](quimb.tensor.circuit.Circuit.sample)\n",
     "\n",
@@ -27378,7 +946,7 @@
     "\n",
     ":::{note}\n",
     "You can set the group size to be that of the whole sytem, which is equivalent to sampling from the full wavefunction,\n",
-    "if you want to do this, it would be more efficient to call \n",
+    "if you want to do this, it would be more efficient to call\n",
     "[`Circuit.simulate_counts`](quimb.tensor.circuit.Circuit.simulate_counts), which\n",
     "doesn't draw the samples individually.\n",
     ":::\n",
@@ -27386,10 +954,7 @@
     "2. **Once we have computed a particular marginal we can cache the result, meaning if we come across the same sub-string result,\n",
     "   we don't need to contract anything again, the trivial example being the first marginal we compute.**\n",
     "\n",
-    ":::{figure} https://i.imgur.com/4jnATD2.png\n",
-    ":alt: branching\n",
-    ":width: 300\n",
-    ":::\n",
+    "<img src=\"./_static/branching.png\" width=\"300px\">\n",
     "\n",
     "The second point is easy to understand if we think of the sampling process as the repeated exploration of a\n",
     "probability tree as above - which is shown for 3 qubits grouped individually, with a first sample of $011$ drawn.\n",
@@ -27403,42 +968,87 @@
   {
    "cell_type": "code",
    "execution_count": 19,
+   "id": "c4f50cba-1a87-48b6-a073-d578e3a90a45",
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "0011011010\n",
-      "0101100000\n",
-      "0100001010\n",
-      "0110011111\n",
-      "1000000001\n",
-      "1011000100\n",
-      "1111010101\n",
-      "0011101001\n",
-      "0011010001\n",
-      "0101110000\n"
+      "1010101000\n",
+      "0001000000\n",
+      "1110100111\n",
+      "0101111110\n",
+      "1110100000\n",
+      "1100111000\n",
+      "1001000111\n",
+      "1101111000\n",
+      "0111110001\n",
+      "1000111011\n"
      ]
     }
    ],
    "source": [
-    "for b in circ.sample(10, group_size=3):\n",
+    "for b in circ.sample(10):\n",
     "    print(b)"
    ]
   },
   {
    "cell_type": "markdown",
+   "id": "8c76939e-35d2-4fca-b75e-bceeaf914cc1",
+   "metadata": {},
+   "source": [
+    "### Generate unbiased samples using the *'gate-by-gate'* method\n",
+    "\n",
+    "<img src=\"./_static/sample_gate_by_gate.png\" width=\"800px\">\n",
+    "\n",
+    "- [`Circuit.sample_gate_by_gate`](quimb.tensor.circuit.Circuit.sample_gate_by_gate)\n",
+    "\n",
+    "There is an alternative way to compute unbiased samples first introduced in *\"How to simulate quantum measurement without computing marginals\"* by Sergey Bravyi, David Gosset, Yinchen Liu (https://arxiv.org/abs/2112.08499). As illustrated above this essentially propagates a bit-string by sequentially adding more and more gates from the target circuit, and resampling parts of the bit-string corresponding to qubits that are acted on by the added gates. The upshot is that every contraction is no more expensive than computing a single amplitude, though the number of contractions we have to do scales linearly with the depth of the circuit. In many cases the theoretical total flop count of this 'gate-by-gate' method, as compared to the 'qubit-by-qubit' approach above, is significantly better, though practically the computation can still be dominated by subleading steps such as TN simplification - so it is worth comparing the two explicitly!\n",
+    "\n",
+    "This method makes use of being to reorder the gates so that groups of adjacent qubits are acted in in close succession. If you call the gate by gate rehearse methods you can access the sequence of circuits used.\n",
+    "\n",
+    "**Example usage:**"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 20,
+   "id": "5bb08c38-9b0c-41b8-ab34-ff9aa24c5c97",
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "0110011101\n",
+      "0010100101\n",
+      "0010000001\n",
+      "0101001010\n",
+      "1101010011\n",
+      "1110010011\n",
+      "0001111111\n",
+      "0100111110\n",
+      "0001001010\n",
+      "0001010110\n"
+     ]
+    }
+   ],
+   "source": [
+    "for b in circ.sample_gate_by_gate(10):\n",
+    "    print(b)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "id": "f13d33df-62c0-41a7-93ba-82aec81ed19d",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
    "source": [
     "### Generate samples from a chaotic circuit\n",
     "\n",
-    ":::{figure} https://i.imgur.com/vIw74uS.png\n",
-    ":alt: sample_chaotic\n",
-    ":width: 310\n",
-    ":::\n",
+    "<img src=\"./_static/sample_chaotic.png\" width=\"310px\">\n",
     "\n",
     "- [`Circuit.sample_chaotic`](quimb.tensor.circuit.Circuit.sample_chaotic)\n",
     "\n",
@@ -27464,28 +1074,29 @@
     "superconducting processor\"](https://www.nature.com/articles/s41586-019-1666-5).\n",
     ":::\n",
     "\n",
-    "**Example usage:**\n"
+    "**Example usage:**"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 20,
+   "execution_count": 21,
+   "id": "bd141fe5-5cf4-452f-8de8-552855d86f72",
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "1000111100\n",
-      "1001110110\n",
-      "0101101101\n",
-      "1110100010\n",
-      "0101111000\n",
-      "0001101011\n",
-      "0000111011\n",
-      "0110001111\n",
-      "0110111010\n",
-      "0110101110\n"
+      "1100110110\n",
+      "1111011001\n",
+      "1101010111\n",
+      "0010101011\n",
+      "1110100001\n",
+      "0100100001\n",
+      "0010111100\n",
+      "1101010011\n",
+      "1111001110\n",
+      "0010000001\n"
      ]
     }
    ],
@@ -27496,6 +1107,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "9f290c32-c62e-4fd7-85bd-c0b9f48ef7a0",
    "metadata": {},
    "source": [
     "Five of these qubits will now be sampled completely randomly."
@@ -27503,16 +1115,14 @@
   },
   {
    "cell_type": "markdown",
+   "id": "94dd7bef-873f-46f4-b262-169af327ef81",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
    "source": [
     "### Compute the dense vector representation of the state\n",
     "\n",
-    ":::{figure} https://i.imgur.com/2lak43W.png\n",
-    ":alt: to_dense\n",
-    ":width: 500\n",
-    ":::\n",
+    "<img src=\"./_static/to_dense.png\" width=\"500px\">\n",
     "\n",
     "- {meth}`~quimb.tensor.circuit.Circuit.to_dense`\n",
     "\n",
@@ -27533,12 +1143,13 @@
     "the circuit geometry once.\n",
     ":::\n",
     "\n",
-    "**Example usage:**\n"
+    "**Example usage:**"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 21,
+   "execution_count": 22,
+   "id": "1b4f3d41-b677-4f43-928e-a773253f708d",
    "metadata": {},
    "outputs": [
     {
@@ -27553,7 +1164,7 @@
        " [-0.033285-0.030653j]]"
       ]
      },
-     "execution_count": 21,
+     "execution_count": 22,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -27564,6 +1175,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "37b4a489-2570-49a2-8549-2f2ede26993e",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -27579,18 +1191,20 @@
     "- [`Circuit.partial_trace_rehearse`](quimb.tensor.circuit.Circuit.partial_trace_rehearse)\n",
     "- [`Circuit.compute_marginal_rehearse`](quimb.tensor.circuit.Circuit.compute_marginal_rehearse)\n",
     "- [`Circuit.sample_rehearse`](quimb.tensor.circuit.Circuit.sample_rehearse)\n",
+    "- [`Circuit.sample_gate_by_gate_rehearse`](quimb.tensor.circuit.Circuit.sample_gate_by_gate_rehearse)\n",
     "- [`Circuit.sample_chaotic_rehearse`](quimb.tensor.circuit.Circuit.sample_chaotic_rehearse)\n",
     "- [`Circuit.to_dense_rehearse`](quimb.tensor.circuit.Circuit.to_dense_rehearse)\n",
     "\n",
     "These each return a `dict` with the tensor network that *would* be\n",
     "contracted in the main part of the computation (with the key `'tn'`),\n",
     "and the {class}`cotengra.ContractionTree` object describing the contraction\n",
-    "path found for that tensor network (with the key `'tree'`). For example:\n"
+    "path found for that tensor network (with the key `'tree'`). For example:"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 22,
+   "execution_count": 23,
+   "id": "cb933e4d-e142-4b23-945c-f7c9e4891342",
    "metadata": {},
    "outputs": [
     {
@@ -27599,7 +1213,7 @@
        "7.0"
       ]
      },
-     "execution_count": 22,
+     "execution_count": 23,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -27614,6 +1228,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "32b9223e-b760-421f-b81b-3d0a1762a03f",
    "metadata": {},
    "source": [
     "Upper twenties is the limit for standard (~10GB) amounts of RAM."
@@ -27621,16 +1236,17 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 23,
+   "execution_count": 24,
+   "id": "62671971-3f3e-4a61-bf44-1b26ba01ac81",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "3.93791890264778"
+       "4.059487684274447"
       ]
      },
-     "execution_count": 23,
+     "execution_count": 24,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -27646,16 +1262,17 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 24,
+   "execution_count": 25,
+   "id": "58298e3d-1af0-45af-a707-0d4c693b9e7e",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "(0.0074846830625545525+0.030157252558037258j)"
+       "(44.57893837175564-2.968763081936263j)"
       ]
      },
-     "execution_count": 24,
+     "execution_count": 25,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -27667,6 +1284,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "b011f251-aae9-4e78-93a6-0177b0dbc730",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -27681,7 +1299,8 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 25,
+   "execution_count": 26,
+   "id": "53c2ae2d-5282-48da-9cb7-b7d4ea77c178",
    "metadata": {},
    "outputs": [
     {
@@ -27690,7 +1309,7 @@
        "dict_keys([(0, 1, 2), (3, 4, 9), (5, 6, 7), (8,)])"
       ]
      },
-     "execution_count": 25,
+     "execution_count": 26,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -27702,7 +1321,8 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 26,
+   "execution_count": 27,
+   "id": "cf341e1c-38b4-4ccc-8a05-1b7432aa9b0d",
    "metadata": {},
    "outputs": [
     {
@@ -27711,7 +1331,7 @@
        "dict_keys(['tn', 'tree', 'W', 'C'])"
       ]
      },
-     "execution_count": 26,
+     "execution_count": 27,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -27722,6 +1342,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "2197b25d-9e17-452a-af25-c71ee7063a03",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -27747,12 +1368,13 @@
     "Whilst such simplifications can be found by the local simplifications (see below) its\n",
     "easier and quicker to drop these explicitly.\n",
     "\n",
-    "You can see which gate tags are in the reverse lightcone of which regions of qubits by calling:\n"
+    "You can see which gate tags are in the reverse lightcone of which regions of qubits by calling:"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 27,
+   "execution_count": 28,
+   "id": "d9d6b097-35ba-4470-ba10-003fa45c2e7c",
    "metadata": {},
    "outputs": [
     {
@@ -27770,7 +1392,7 @@
        " 'GATE_8')"
       ]
      },
-     "execution_count": 27,
+     "execution_count": 28,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -27783,7993 +1405,14 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 28,
+   "execution_count": 29,
+   "id": "da2012fa-9fef-44fa-ad7d-eb9c9a67b3fb",
    "metadata": {},
    "outputs": [
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@@ -35787,6 +1430,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "c4190c50-a516-4b1f-ac6b-646674a796f8",
    "metadata": {},
    "source": [
     "We can plot the effect this has as selecting only these, $| \\psi \\rangle \\rightarrow | \\psi_{\\bar{q}} \\rangle$, on the norm with the following:"
@@ -35794,11053 +1438,14 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 29,
+   "execution_count": 30,
+   "id": "96824aec-a768-4a0a-ba7b-ae8b5f2f547a",
    "metadata": {},
    "outputs": [
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@@ -50133,3902 +1539,23 @@
   },
   {
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+   "id": "1ad19a0c-6c04-4fa9-a959-923e172577e1",
    "metadata": {},
    "source": [
-    "You can see that only 3+ dimensional tensors remain. Now if we turn on all the \n",
+    "You can see that only 3+ dimensional tensors remain. Now if we turn on all the\n",
     "simplification methods we get an even smaller tensor network:"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 31,
+   "execution_count": 32,
+   "id": "188da222-de38-45bc-a01d-50471de07a78",
    "metadata": {},
    "outputs": [
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       "text/plain": [
        "<Figure size 600x600 with 1 Axes>"
@@ -54052,6 +1579,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "2d668dd5-6780-4d54-bf8f-91b2ef915ebb",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -54071,219 +1599,220 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 32,
+   "execution_count": 33,
+   "id": "16ae7e1c-994b-49c3-9aff-42859dfb46e9",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/html": [
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-       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cd4b67;\">_119073AASbU</b>, <b style=\"color: #8cdfab;\">_119073AASbK</b>], tags={<b style=\"color: #40c3d8;\">GATE_1</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
-       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3db9d7;\">_119073AASbV</b>, <b style=\"color: #7335d3;\">_119073AASbL</b>], tags={<b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
-       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e46591;\">_119073AASbW</b>, <b style=\"color: #81e1c7;\">_119073AASbM</b>], tags={<b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
-       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b26cd0;\">_119073AASbY</b>, <b style=\"color: #a85edd;\">_119073AASbN</b>], tags={<b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
-       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #618fdd;\">_119073AASbZ</b>, <b style=\"color: #d8898a;\">_119073AASbO</b>], tags={<b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
-       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5dcdb0;\">_119073AASbb</b>, <b style=\"color: #2cd8d5;\">_119073AASbP</b>], tags={<b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
-       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d5949d;\">_119073AASbc</b>, <b style=\"color: #dc6ad6;\">_119073AASbQ</b>], tags={<b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
-       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #89e280;\">_119073AASbe</b>, <b style=\"color: #6b45cd;\">_119073AASbR</b>], tags={<b style=\"color: #78c5e3;\">GATE_8</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
-       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3cdc96;\">_119073AASbf</b>, <b style=\"color: #6ca7e3;\">_119073AASbS</b>], tags={<b style=\"color: #de70db;\">GATE_9</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
-       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8be28d;\">_119073AASbh</b>, <b style=\"color: #2ddfbb;\">_119073AASbT</b>, <b style=\"color: #b9e292;\">b</b>], tags={<b style=\"color: #d39d60;\">GATE_10</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
+       "<samp style='font-size: 12px;'><details><summary><b style=\"color: #a7d574;\">TensorNetworkGen</b>(tensors=668, indices=802)</summary><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d76ce5;\">_438f3aAABwm</b>], tags={<b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #da873d;\">_438f3aAABwn</b>], tags={<b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #808de3;\">_438f3aAABwo</b>], tags={<b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e43fc1;\">_438f3aAABwp</b>], tags={<b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c7e241;\">_438f3aAABwq</b>], tags={<b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b47ae0;\">_438f3aAABwr</b>], tags={<b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #54d0e5;\">_438f3aAABws</b>], tags={<b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8c43da;\">_438f3aAABwt</b>], tags={<b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #84c2d8;\">_438f3aAABwu</b>], tags={<b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cfe454;\">_438f3aAABwv</b>], tags={<b style=\"color: #d74979;\">I9</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7393e1;\">_438f3aAABww</b>, <b style=\"color: #d76ce5;\">_438f3aAABwm</b>], tags={<b style=\"color: #d2b45d;\">GATE_0</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
+       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dc9859;\">_438f3aAABwx</b>, <b style=\"color: #da873d;\">_438f3aAABwn</b>], tags={<b style=\"color: #40c3d8;\">GATE_1</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
+       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e27b5b;\">_438f3aAABwy</b>, <b style=\"color: #808de3;\">_438f3aAABwo</b>], tags={<b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
+       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #db9364;\">_438f3aAABwz</b>, <b style=\"color: #e43fc1;\">_438f3aAABwp</b>], tags={<b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
+       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b4dc76;\">_438f3aAABxB</b>, <b style=\"color: #c7e241;\">_438f3aAABwq</b>], tags={<b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
+       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d178ab;\">_438f3aAABxC</b>, <b style=\"color: #b47ae0;\">_438f3aAABwr</b>], tags={<b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
+       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5642e5;\">_438f3aAABxE</b>, <b style=\"color: #54d0e5;\">_438f3aAABws</b>], tags={<b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
+       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e0b350;\">_438f3aAABxF</b>, <b style=\"color: #8c43da;\">_438f3aAABwt</b>], tags={<b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
+       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #58cd92;\">_438f3aAABxH</b>, <b style=\"color: #84c2d8;\">_438f3aAABwu</b>], tags={<b style=\"color: #78c5e3;\">GATE_8</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
+       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8ba1cd;\">_438f3aAABxI</b>, <b style=\"color: #cfe454;\">_438f3aAABwv</b>], tags={<b style=\"color: #de70db;\">GATE_9</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j,  0.70710678-0.j],\n",
+       "       [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8ea2cf;\">_438f3aAABxK</b>, <b style=\"color: #7393e1;\">_438f3aAABww</b>, <b style=\"color: #b9e292;\">b</b>], tags={<b style=\"color: #d39d60;\">GATE_10</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b9e292;\">b</b>, <b style=\"color: #b0df41;\">_119073AASbi</b>, <b style=\"color: #cd4b67;\">_119073AASbU</b>], tags={<b style=\"color: #d39d60;\">GATE_10</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
+       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b9e292;\">b</b>, <b style=\"color: #abd595;\">_438f3aAABxL</b>, <b style=\"color: #dc9859;\">_438f3aAABwx</b>], tags={<b style=\"color: #d39d60;\">GATE_10</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.84089642-0.j]],\n",
        "\n",
        "       [[-0.        -0.j, -0.84089642-0.j],\n",
-       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e5427e;\">_119073AASbj</b>, <b style=\"color: #3db9d7;\">_119073AASbV</b>, <b style=\"color: #67d165;\">_119073AASbX</b>], tags={<b style=\"color: #3bd699;\">GATE_11</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
+       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #83a7d4;\">_438f3aAABxM</b>, <b style=\"color: #e27b5b;\">_438f3aAABwy</b>, <b style=\"color: #db8d87;\">_438f3aAABxA</b>], tags={<b style=\"color: #3bd699;\">GATE_11</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #67d165;\">_119073AASbX</b>, <b style=\"color: #de624e;\">_119073AASbk</b>, <b style=\"color: #e46591;\">_119073AASbW</b>], tags={<b style=\"color: #3bd699;\">GATE_11</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
+       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #db8d87;\">_438f3aAABxA</b>, <b style=\"color: #82d2b5;\">_438f3aAABxN</b>, <b style=\"color: #db9364;\">_438f3aAABwz</b>], tags={<b style=\"color: #3bd699;\">GATE_11</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.84089642-0.j]],\n",
        "\n",
        "       [[-0.        -0.j, -0.84089642-0.j],\n",
-       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d66393;\">_119073AASbl</b>, <b style=\"color: #b26cd0;\">_119073AASbY</b>, <b style=\"color: #d858ac;\">_119073AASba</b>], tags={<b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
+       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3f68da;\">_438f3aAABxO</b>, <b style=\"color: #b4dc76;\">_438f3aAABxB</b>, <b style=\"color: #d83bdd;\">_438f3aAABxD</b>], tags={<b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d858ac;\">_119073AASba</b>, <b style=\"color: #78d4db;\">_119073AASbm</b>, <b style=\"color: #618fdd;\">_119073AASbZ</b>], tags={<b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
+       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d83bdd;\">_438f3aAABxD</b>, <b style=\"color: #82e5cc;\">_438f3aAABxP</b>, <b style=\"color: #d178ab;\">_438f3aAABxC</b>], tags={<b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.84089642-0.j]],\n",
        "\n",
        "       [[-0.        -0.j, -0.84089642-0.j],\n",
-       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #61d9d4;\">_119073AASbn</b>, <b style=\"color: #5dcdb0;\">_119073AASbb</b>, <b style=\"color: #de82bf;\">_119073AASbd</b>], tags={<b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
+       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5acc48;\">_438f3aAABxQ</b>, <b style=\"color: #5642e5;\">_438f3aAABxE</b>, <b style=\"color: #78e0c8;\">_438f3aAABxG</b>], tags={<b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #de82bf;\">_119073AASbd</b>, <b style=\"color: #6bc0dd;\">_119073AASbo</b>, <b style=\"color: #d5949d;\">_119073AASbc</b>], tags={<b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
+       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #78e0c8;\">_438f3aAABxG</b>, <b style=\"color: #93c6d4;\">_438f3aAABxR</b>, <b style=\"color: #e0b350;\">_438f3aAABxF</b>], tags={<b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.84089642-0.j]],\n",
        "\n",
        "       [[-0.        -0.j, -0.84089642-0.j],\n",
-       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #40c9db;\">_119073AASbp</b>, <b style=\"color: #89e280;\">_119073AASbe</b>, <b style=\"color: #3ddd98;\">_119073AASbg</b>], tags={<b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
+       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #af34d6;\">_438f3aAABxS</b>, <b style=\"color: #58cd92;\">_438f3aAABxH</b>, <b style=\"color: #5fce71;\">_438f3aAABxJ</b>], tags={<b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3ddd98;\">_119073AASbg</b>, <b style=\"color: #67e381;\">_119073AASbq</b>, <b style=\"color: #3cdc96;\">_119073AASbf</b>], tags={<b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
+       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5fce71;\">_438f3aAABxJ</b>, <b style=\"color: #ddc29a;\">_438f3aAABxT</b>, <b style=\"color: #8ba1cd;\">_438f3aAABxI</b>], tags={<b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.84089642-0.j]],\n",
        "\n",
        "       [[-0.        -0.j, -0.84089642-0.j],\n",
-       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #4e8fcf;\">_119073AAScD</b>, <b style=\"color: #8be28d;\">_119073AASbh</b>], tags={<b style=\"color: #71d75c;\">GATE_15</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d55673;\">_119073AASbr</b>, <b style=\"color: #b0df41;\">_119073AASbi</b>], tags={<b style=\"color: #d8e230;\">GATE_16</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b277d4;\">_119073AASbs</b>, <b style=\"color: #e5427e;\">_119073AASbj</b>], tags={<b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cf9b61;\">_119073AASbu</b>, <b style=\"color: #de624e;\">_119073AASbk</b>], tags={<b style=\"color: #a4cd58;\">GATE_18</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8ddc96;\">_119073AASbv</b>, <b style=\"color: #d66393;\">_119073AASbl</b>], tags={<b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7e3edf;\">_119073AASbx</b>, <b style=\"color: #78d4db;\">_119073AASbm</b>], tags={<b style=\"color: #dfa87e;\">GATE_20</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #97d02b;\">_119073AASby</b>, <b style=\"color: #61d9d4;\">_119073AASbn</b>], tags={<b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6d8ddb;\">_119073AAScA</b>, <b style=\"color: #6bc0dd;\">_119073AASbo</b>], tags={<b style=\"color: #a58ad0;\">GATE_22</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d5c777;\">_119073AAScB</b>, <b style=\"color: #40c9db;\">_119073AASbp</b>], tags={<b style=\"color: #a7d58f;\">GATE_23</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #2ed85f;\">_119073AAScM</b>, <b style=\"color: #67e381;\">_119073AASbq</b>], tags={<b style=\"color: #9fe3c6;\">GATE_24</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5fd686;\">_119073AAScE</b>, <b style=\"color: #d55673;\">_119073AASbr</b>, <b style=\"color: #d76299;\">_119073AASbt</b>], tags={<b style=\"color: #56cf38;\">GATE_25</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
+       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d586b2;\">_438f3aAABxg</b>, <b style=\"color: #8ea2cf;\">_438f3aAABxK</b>], tags={<b style=\"color: #71d75c;\">GATE_15</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c3d63c;\">_438f3aAABxU</b>, <b style=\"color: #abd595;\">_438f3aAABxL</b>], tags={<b style=\"color: #d8e230;\">GATE_16</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e1b296;\">_438f3aAABxV</b>, <b style=\"color: #83a7d4;\">_438f3aAABxM</b>], tags={<b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d22d3d;\">_438f3aAABxX</b>, <b style=\"color: #82d2b5;\">_438f3aAABxN</b>], tags={<b style=\"color: #a4cd58;\">GATE_18</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e29a50;\">_438f3aAABxY</b>, <b style=\"color: #3f68da;\">_438f3aAABxO</b>], tags={<b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #4a39cf;\">_438f3aAABxa</b>, <b style=\"color: #82e5cc;\">_438f3aAABxP</b>], tags={<b style=\"color: #dfa87e;\">GATE_20</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b5cf33;\">_438f3aAABxb</b>, <b style=\"color: #5acc48;\">_438f3aAABxQ</b>], tags={<b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7382d4;\">_438f3aAABxd</b>, <b style=\"color: #93c6d4;\">_438f3aAABxR</b>], tags={<b style=\"color: #a58ad0;\">GATE_22</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d7e091;\">_438f3aAABxe</b>, <b style=\"color: #af34d6;\">_438f3aAABxS</b>], tags={<b style=\"color: #a7d58f;\">GATE_23</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e25e75;\">_438f3aAABxp</b>, <b style=\"color: #ddc29a;\">_438f3aAABxT</b>], tags={<b style=\"color: #9fe3c6;\">GATE_24</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #46b6d1;\">_438f3aAABxh</b>, <b style=\"color: #c3d63c;\">_438f3aAABxU</b>, <b style=\"color: #6fd956;\">_438f3aAABxW</b>], tags={<b style=\"color: #56cf38;\">GATE_25</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d76299;\">_119073AASbt</b>, <b style=\"color: #bb99e5;\">_119073AAScF</b>, <b style=\"color: #b277d4;\">_119073AASbs</b>], tags={<b style=\"color: #56cf38;\">GATE_25</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  0.5611368 -0.j]],\n",
+       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6fd956;\">_438f3aAABxW</b>, <b style=\"color: #3532e1;\">_438f3aAABxi</b>, <b style=\"color: #e1b296;\">_438f3aAABxV</b>], tags={<b style=\"color: #56cf38;\">GATE_25</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
+       "        [-0.        -0.j,  0.5611368 -0.j]],\n",
        "\n",
        "       [[ 0.5611368 -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8ab2d2;\">_119073AAScG</b>, <b style=\"color: #cf9b61;\">_119073AASbu</b>, <b style=\"color: #b794d5;\">_119073AASbw</b>], tags={<b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
+       "        [-0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6bace3;\">_438f3aAABxj</b>, <b style=\"color: #d22d3d;\">_438f3aAABxX</b>, <b style=\"color: #7fd896;\">_438f3aAABxZ</b>], tags={<b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b794d5;\">_119073AASbw</b>, <b style=\"color: #da7ca9;\">_119073AAScH</b>, <b style=\"color: #8ddc96;\">_119073AASbv</b>], tags={<b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  0.5611368 -0.j]],\n",
+       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7fd896;\">_438f3aAABxZ</b>, <b style=\"color: #e1b97e;\">_438f3aAABxk</b>, <b style=\"color: #e29a50;\">_438f3aAABxY</b>], tags={<b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
+       "        [-0.        -0.j,  0.5611368 -0.j]],\n",
        "\n",
        "       [[ 0.5611368 -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #653fd0;\">_119073AAScI</b>, <b style=\"color: #7e3edf;\">_119073AASbx</b>, <b style=\"color: #dc9899;\">_119073AASbz</b>], tags={<b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
+       "        [-0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #df93c4;\">_438f3aAABxl</b>, <b style=\"color: #4a39cf;\">_438f3aAABxa</b>, <b style=\"color: #60d99b;\">_438f3aAABxc</b>], tags={<b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dc9899;\">_119073AASbz</b>, <b style=\"color: #d8a74c;\">_119073AAScJ</b>, <b style=\"color: #97d02b;\">_119073AASby</b>], tags={<b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  0.5611368 -0.j]],\n",
+       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #60d99b;\">_438f3aAABxc</b>, <b style=\"color: #41cbdd;\">_438f3aAABxm</b>, <b style=\"color: #b5cf33;\">_438f3aAABxb</b>], tags={<b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
+       "        [-0.        -0.j,  0.5611368 -0.j]],\n",
        "\n",
        "       [[ 0.5611368 -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3db7d7;\">_119073AAScK</b>, <b style=\"color: #6d8ddb;\">_119073AAScA</b>, <b style=\"color: #c7e18e;\">_119073AAScC</b>], tags={<b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
+       "        [-0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d7877c;\">_438f3aAABxn</b>, <b style=\"color: #7382d4;\">_438f3aAABxd</b>, <b style=\"color: #cd7c72;\">_438f3aAABxf</b>], tags={<b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c7e18e;\">_119073AAScC</b>, <b style=\"color: #2e93dc;\">_119073AAScL</b>, <b style=\"color: #d5c777;\">_119073AAScB</b>], tags={<b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  0.5611368 -0.j]],\n",
+       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cd7c72;\">_438f3aAABxf</b>, <b style=\"color: #e37038;\">_438f3aAABxo</b>, <b style=\"color: #d7e091;\">_438f3aAABxe</b>], tags={<b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
+       "        [-0.        -0.j,  0.5611368 -0.j]],\n",
        "\n",
        "       [[ 0.5611368 -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9adfb9;\">_119073AAScN</b>, <b style=\"color: #4e8fcf;\">_119073AAScD</b>], tags={<b style=\"color: #b776d2;\">GATE_29</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c063e2;\">_119073AAScO</b>, <b style=\"color: #5fd686;\">_119073AAScE</b>], tags={<b style=\"color: #9f5bd1;\">GATE_30</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ce165;\">_119073AAScQ</b>, <b style=\"color: #bb99e5;\">_119073AAScF</b>], tags={<b style=\"color: #5581db;\">GATE_31</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7b70de;\">_119073AAScR</b>, <b style=\"color: #8ab2d2;\">_119073AAScG</b>], tags={<b style=\"color: #6785d3;\">GATE_32</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bfdf7f;\">_119073AAScT</b>, <b style=\"color: #da7ca9;\">_119073AAScH</b>], tags={<b style=\"color: #94d596;\">GATE_33</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5de178;\">_119073AAScU</b>, <b style=\"color: #653fd0;\">_119073AAScI</b>], tags={<b style=\"color: #ac6be4;\">GATE_34</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d7ca95;\">_119073AAScW</b>, <b style=\"color: #d8a74c;\">_119073AAScJ</b>], tags={<b style=\"color: #b885d5;\">GATE_35</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #de5b4b;\">_119073AAScX</b>, <b style=\"color: #3db7d7;\">_119073AAScK</b>], tags={<b style=\"color: #d878b9;\">GATE_36</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #85d79b;\">_119073AAScZ</b>, <b style=\"color: #2e93dc;\">_119073AAScL</b>], tags={<b style=\"color: #87bedf;\">GATE_37</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ce6e49;\">_119073AASca</b>, <b style=\"color: #2ed85f;\">_119073AAScM</b>], tags={<b style=\"color: #41d56c;\">GATE_38</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #349bd2;\">_119073AAScc</b>, <b style=\"color: #9adfb9;\">_119073AAScN</b>, <b style=\"color: #97e3e3;\">_119073AAScP</b>], tags={<b style=\"color: #81e4a5;\">GATE_39</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
+       "        [-0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #2da7d8;\">_438f3aAABxq</b>, <b style=\"color: #d586b2;\">_438f3aAABxg</b>], tags={<b style=\"color: #b776d2;\">GATE_29</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #58e2b1;\">_438f3aAABxr</b>, <b style=\"color: #46b6d1;\">_438f3aAABxh</b>], tags={<b style=\"color: #9f5bd1;\">GATE_30</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c5d68c;\">_438f3aAABxt</b>, <b style=\"color: #3532e1;\">_438f3aAABxi</b>], tags={<b style=\"color: #5581db;\">GATE_31</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #93d963;\">_438f3aAABxu</b>, <b style=\"color: #6bace3;\">_438f3aAABxj</b>], tags={<b style=\"color: #6785d3;\">GATE_32</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #4ad974;\">_438f3aAABxw</b>, <b style=\"color: #e1b97e;\">_438f3aAABxk</b>], tags={<b style=\"color: #94d596;\">GATE_33</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #55d45c;\">_438f3aAABxx</b>, <b style=\"color: #df93c4;\">_438f3aAABxl</b>], tags={<b style=\"color: #ac6be4;\">GATE_34</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #de4892;\">_438f3aAABxz</b>, <b style=\"color: #41cbdd;\">_438f3aAABxm</b>], tags={<b style=\"color: #b885d5;\">GATE_35</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6473d2;\">_438f3aAAByA</b>, <b style=\"color: #d7877c;\">_438f3aAABxn</b>], tags={<b style=\"color: #d878b9;\">GATE_36</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ae446;\">_438f3aAAByC</b>, <b style=\"color: #e37038;\">_438f3aAABxo</b>], tags={<b style=\"color: #87bedf;\">GATE_37</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7c72e5;\">_438f3aAAByD</b>, <b style=\"color: #e25e75;\">_438f3aAABxp</b>], tags={<b style=\"color: #41d56c;\">GATE_38</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9bace2;\">_438f3aAAByF</b>, <b style=\"color: #2da7d8;\">_438f3aAABxq</b>, <b style=\"color: #d2b644;\">_438f3aAABxs</b>], tags={<b style=\"color: #81e4a5;\">GATE_39</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #97e3e3;\">_119073AAScP</b>, <b style=\"color: #ae67d6;\">_119073AAScd</b>, <b style=\"color: #c063e2;\">_119073AAScO</b>], tags={<b style=\"color: #81e4a5;\">GATE_39</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
+       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d2b644;\">_438f3aAABxs</b>, <b style=\"color: #a7d96a;\">_438f3aAAByG</b>, <b style=\"color: #58e2b1;\">_438f3aAABxr</b>], tags={<b style=\"color: #81e4a5;\">GATE_39</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.84089642-0.j]],\n",
        "\n",
        "       [[-0.        -0.j, -0.84089642-0.j],\n",
-       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #79afd9;\">_119073AASce</b>, <b style=\"color: #6ce165;\">_119073AAScQ</b>, <b style=\"color: #6ad040;\">_119073AAScS</b>], tags={<b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
+       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dbdc53;\">_438f3aAAByH</b>, <b style=\"color: #c5d68c;\">_438f3aAABxt</b>, <b style=\"color: #d2c73d;\">_438f3aAABxv</b>], tags={<b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ad040;\">_119073AAScS</b>, <b style=\"color: #5adfa0;\">_119073AAScf</b>, <b style=\"color: #7b70de;\">_119073AAScR</b>], tags={<b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
+       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d2c73d;\">_438f3aAABxv</b>, <b style=\"color: #e5b851;\">_438f3aAAByI</b>, <b style=\"color: #93d963;\">_438f3aAABxu</b>], tags={<b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.84089642-0.j]],\n",
        "\n",
        "       [[-0.        -0.j, -0.84089642-0.j],\n",
-       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7534d1;\">_119073AAScg</b>, <b style=\"color: #bfdf7f;\">_119073AAScT</b>, <b style=\"color: #32ddc1;\">_119073AAScV</b>], tags={<b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
+       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #38d253;\">_438f3aAAByJ</b>, <b style=\"color: #4ad974;\">_438f3aAABxw</b>, <b style=\"color: #8554e5;\">_438f3aAABxy</b>], tags={<b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #32ddc1;\">_119073AAScV</b>, <b style=\"color: #9ae23e;\">_119073AASch</b>, <b style=\"color: #5de178;\">_119073AAScU</b>], tags={<b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
+       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8554e5;\">_438f3aAABxy</b>, <b style=\"color: #a1cd5e;\">_438f3aAAByK</b>, <b style=\"color: #55d45c;\">_438f3aAABxx</b>], tags={<b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.84089642-0.j]],\n",
        "\n",
        "       [[-0.        -0.j, -0.84089642-0.j],\n",
-       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d23464;\">_119073AASci</b>, <b style=\"color: #d7ca95;\">_119073AAScW</b>, <b style=\"color: #978ce2;\">_119073AAScY</b>], tags={<b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
+       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #58a7d6;\">_438f3aAAByL</b>, <b style=\"color: #de4892;\">_438f3aAABxz</b>, <b style=\"color: #64d355;\">_438f3aAAByB</b>], tags={<b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #978ce2;\">_119073AAScY</b>, <b style=\"color: #c080e0;\">_119073AAScj</b>, <b style=\"color: #de5b4b;\">_119073AAScX</b>], tags={<b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
+       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #64d355;\">_438f3aAAByB</b>, <b style=\"color: #d2a48c;\">_438f3aAAByM</b>, <b style=\"color: #6473d2;\">_438f3aAAByA</b>], tags={<b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.84089642-0.j]],\n",
        "\n",
        "       [[-0.        -0.j, -0.84089642-0.j],\n",
-       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5ae0c0;\">_119073AASck</b>, <b style=\"color: #85d79b;\">_119073AAScZ</b>, <b style=\"color: #db943b;\">_119073AAScb</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
+       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cfdc67;\">_438f3aAAByN</b>, <b style=\"color: #6ae446;\">_438f3aAAByC</b>, <b style=\"color: #d54eb6;\">_438f3aAAByE</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #db943b;\">_119073AAScb</b>, <b style=\"color: #89bed3;\">_119073AAScl</b>, <b style=\"color: #ce6e49;\">_119073AASca</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
+       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d54eb6;\">_438f3aAAByE</b>, <b style=\"color: #a5d868;\">_438f3aAAByO</b>, <b style=\"color: #7c72e5;\">_438f3aAAByD</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.84089642-0.j]],\n",
        "\n",
        "       [[-0.        -0.j, -0.84089642-0.j],\n",
-       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #43a6da;\">_119073AAScy</b>, <b style=\"color: #349bd2;\">_119073AAScc</b>], tags={<b style=\"color: #74d5bd;\">GATE_44</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c2df9a;\">_119073AAScm</b>, <b style=\"color: #ae67d6;\">_119073AAScd</b>], tags={<b style=\"color: #c659e3;\">GATE_45</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cc8e95;\">_119073AAScn</b>, <b style=\"color: #79afd9;\">_119073AASce</b>], tags={<b style=\"color: #d0a875;\">GATE_46</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b2cd53;\">_119073AAScp</b>, <b style=\"color: #5adfa0;\">_119073AAScf</b>], tags={<b style=\"color: #4d78d7;\">GATE_47</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e44b76;\">_119073AAScq</b>, <b style=\"color: #7534d1;\">_119073AAScg</b>], tags={<b style=\"color: #b96edd;\">GATE_48</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #686ae3;\">_119073AAScs</b>, <b style=\"color: #9ae23e;\">_119073AASch</b>], tags={<b style=\"color: #a98de3;\">GATE_49</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ee5ce;\">_119073AASct</b>, <b style=\"color: #d23464;\">_119073AASci</b>], tags={<b style=\"color: #4be341;\">GATE_50</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d7982f;\">_119073AAScv</b>, <b style=\"color: #c080e0;\">_119073AAScj</b>], tags={<b style=\"color: #e2df85;\">GATE_51</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b976ce;\">_119073AAScw</b>, <b style=\"color: #5ae0c0;\">_119073AASck</b>], tags={<b style=\"color: #8ed8b7;\">GATE_52</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3752ce;\">_119073AASdH</b>, <b style=\"color: #89bed3;\">_119073AAScl</b>], tags={<b style=\"color: #da53d5;\">GATE_53</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
-       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6885de;\">_119073AAScz</b>, <b style=\"color: #c2df9a;\">_119073AAScm</b>, <b style=\"color: #d92e9c;\">_119073AASco</b>], tags={<b style=\"color: #53e04b;\">GATE_54</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
+       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5bd598;\">_438f3aAAByb</b>, <b style=\"color: #9bace2;\">_438f3aAAByF</b>], tags={<b style=\"color: #74d5bd;\">GATE_44</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e087b4;\">_438f3aAAByP</b>, <b style=\"color: #a7d96a;\">_438f3aAAByG</b>], tags={<b style=\"color: #c659e3;\">GATE_45</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e18aba;\">_438f3aAAByQ</b>, <b style=\"color: #dbdc53;\">_438f3aAAByH</b>], tags={<b style=\"color: #d0a875;\">GATE_46</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #56ce91;\">_438f3aAAByS</b>, <b style=\"color: #e5b851;\">_438f3aAAByI</b>], tags={<b style=\"color: #4d78d7;\">GATE_47</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b863cf;\">_438f3aAAByT</b>, <b style=\"color: #38d253;\">_438f3aAAByJ</b>], tags={<b style=\"color: #b96edd;\">GATE_48</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d8a370;\">_438f3aAAByV</b>, <b style=\"color: #a1cd5e;\">_438f3aAAByK</b>], tags={<b style=\"color: #a98de3;\">GATE_49</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6dd979;\">_438f3aAAByW</b>, <b style=\"color: #58a7d6;\">_438f3aAAByL</b>], tags={<b style=\"color: #4be341;\">GATE_50</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9254d9;\">_438f3aAAByY</b>, <b style=\"color: #d2a48c;\">_438f3aAAByM</b>], tags={<b style=\"color: #e2df85;\">GATE_51</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9b3de2;\">_438f3aAAByZ</b>, <b style=\"color: #cfdc67;\">_438f3aAAByN</b>], tags={<b style=\"color: #8ed8b7;\">GATE_52</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c360cd;\">_438f3aAAByk</b>, <b style=\"color: #a5d868;\">_438f3aAAByO</b>], tags={<b style=\"color: #da53d5;\">GATE_53</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0.       -0.j        ],\n",
+       "       [0.       -0.j        , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #734de4;\">_438f3aAAByc</b>, <b style=\"color: #e087b4;\">_438f3aAAByP</b>, <b style=\"color: #dbbc3d;\">_438f3aAAByR</b>], tags={<b style=\"color: #53e04b;\">GATE_54</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d92e9c;\">_119073AASco</b>, <b style=\"color: #4cccd8;\">_119073AASdA</b>, <b style=\"color: #cc8e95;\">_119073AAScn</b>], tags={<b style=\"color: #53e04b;\">GATE_54</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  0.5611368 -0.j]],\n",
+       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dbbc3d;\">_438f3aAAByR</b>, <b style=\"color: #d68daf;\">_438f3aAAByd</b>, <b style=\"color: #e18aba;\">_438f3aAAByQ</b>], tags={<b style=\"color: #53e04b;\">GATE_54</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
+       "        [-0.        -0.j,  0.5611368 -0.j]],\n",
        "\n",
        "       [[ 0.5611368 -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6bced7;\">_119073AASdB</b>, <b style=\"color: #b2cd53;\">_119073AAScp</b>, <b style=\"color: #e39f33;\">_119073AAScr</b>], tags={<b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
+       "        [-0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #86dbc7;\">_438f3aAABye</b>, <b style=\"color: #56ce91;\">_438f3aAAByS</b>, <b style=\"color: #6a8fd4;\">_438f3aAAByU</b>], tags={<b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e39f33;\">_119073AAScr</b>, <b style=\"color: #939adc;\">_119073AASdC</b>, <b style=\"color: #e44b76;\">_119073AAScq</b>], tags={<b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  0.5611368 -0.j]],\n",
+       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6a8fd4;\">_438f3aAAByU</b>, <b style=\"color: #7cb0e5;\">_438f3aAAByf</b>, <b style=\"color: #b863cf;\">_438f3aAAByT</b>], tags={<b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
+       "        [-0.        -0.j,  0.5611368 -0.j]],\n",
        "\n",
        "       [[ 0.5611368 -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dad032;\">_119073AASdD</b>, <b style=\"color: #686ae3;\">_119073AAScs</b>, <b style=\"color: #cf9d80;\">_119073AAScu</b>], tags={<b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
+       "        [-0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a1d35b;\">_438f3aAAByg</b>, <b style=\"color: #d8a370;\">_438f3aAAByV</b>, <b style=\"color: #97dd66;\">_438f3aAAByX</b>], tags={<b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cf9d80;\">_119073AAScu</b>, <b style=\"color: #35da5f;\">_119073AASdE</b>, <b style=\"color: #6ee5ce;\">_119073AASct</b>], tags={<b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  0.5611368 -0.j]],\n",
+       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #97dd66;\">_438f3aAAByX</b>, <b style=\"color: #dd876f;\">_438f3aAAByh</b>, <b style=\"color: #6dd979;\">_438f3aAAByW</b>], tags={<b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
+       "        [-0.        -0.j,  0.5611368 -0.j]],\n",
        "\n",
        "       [[ 0.5611368 -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #64b9d3;\">_119073AASdF</b>, <b style=\"color: #d7982f;\">_119073AAScv</b>, <b style=\"color: #3acd44;\">_119073AAScx</b>], tags={<b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
+       "        [-0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cc3444;\">_438f3aAAByi</b>, <b style=\"color: #9254d9;\">_438f3aAAByY</b>, <b style=\"color: #42de9f;\">_438f3aAABya</b>], tags={<b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j,  1.13818065-0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3acd44;\">_119073AAScx</b>, <b style=\"color: #bcd464;\">_119073AASdG</b>, <b style=\"color: #b976ce;\">_119073AAScw</b>], tags={<b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  0.5611368 -0.j]],\n",
+       "        [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #42de9f;\">_438f3aAABya</b>, <b style=\"color: #d349dd;\">_438f3aAAByj</b>, <b style=\"color: #9b3de2;\">_438f3aAAByZ</b>], tags={<b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j,  0.        -0.j],\n",
+       "        [-0.        -0.j,  0.5611368 -0.j]],\n",
        "\n",
        "       [[ 0.5611368 -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d65d72;\">_119073AASdI</b>, <b style=\"color: #43a6da;\">_119073AAScy</b>], tags={<b style=\"color: #e14a48;\">GATE_58</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71d0de;\">_119073AASdJ</b>, <b style=\"color: #6885de;\">_119073AAScz</b>], tags={<b style=\"color: #cdd996;\">GATE_59</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ec8cd;\">_119073AASdL</b>, <b style=\"color: #4cccd8;\">_119073AASdA</b>], tags={<b style=\"color: #2fd2cf;\">GATE_60</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8ee584;\">_119073AASdM</b>, <b style=\"color: #6bced7;\">_119073AASdB</b>], tags={<b style=\"color: #8cd06d;\">GATE_61</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dc4593;\">_119073AASdO</b>, <b style=\"color: #939adc;\">_119073AASdC</b>], tags={<b style=\"color: #8cd492;\">GATE_62</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #57cf53;\">_119073AASdP</b>, <b style=\"color: #dad032;\">_119073AASdD</b>], tags={<b style=\"color: #d14956;\">GATE_63</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a789de;\">_119073AASdR</b>, <b style=\"color: #35da5f;\">_119073AASdE</b>], tags={<b style=\"color: #54cedf;\">GATE_64</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dd4dd3;\">_119073AASdS</b>, <b style=\"color: #64b9d3;\">_119073AASdF</b>], tags={<b style=\"color: #59d552;\">GATE_65</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5189db;\">_119073AASdU</b>, <b style=\"color: #bcd464;\">_119073AASdG</b>], tags={<b style=\"color: #da8cd0;\">GATE_66</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dda346;\">_119073AASdV</b>, <b style=\"color: #3752ce;\">_119073AASdH</b>], tags={<b style=\"color: #4ce364;\">GATE_67</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
-       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cd7099;\">_119073AASdX</b>, <b style=\"color: #d65d72;\">_119073AASdI</b>, <b style=\"color: #65dfac;\">_119073AASdK</b>], tags={<b style=\"color: #d666a7;\">GATE_68</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
+       "        [-0.        -0.j,  1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #89dd3b;\">_438f3aAAByl</b>, <b style=\"color: #5bd598;\">_438f3aAAByb</b>], tags={<b style=\"color: #e14a48;\">GATE_58</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #add348;\">_438f3aAABym</b>, <b style=\"color: #734de4;\">_438f3aAAByc</b>], tags={<b style=\"color: #cdd996;\">GATE_59</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #4c5dd9;\">_438f3aAAByo</b>, <b style=\"color: #d68daf;\">_438f3aAAByd</b>], tags={<b style=\"color: #2fd2cf;\">GATE_60</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8ed196;\">_438f3aAAByp</b>, <b style=\"color: #86dbc7;\">_438f3aAABye</b>], tags={<b style=\"color: #8cd06d;\">GATE_61</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d96c33;\">_438f3aAAByr</b>, <b style=\"color: #7cb0e5;\">_438f3aAAByf</b>], tags={<b style=\"color: #8cd492;\">GATE_62</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8658cd;\">_438f3aAABys</b>, <b style=\"color: #a1d35b;\">_438f3aAAByg</b>], tags={<b style=\"color: #d14956;\">GATE_63</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #de7691;\">_438f3aAAByu</b>, <b style=\"color: #dd876f;\">_438f3aAAByh</b>], tags={<b style=\"color: #54cedf;\">GATE_64</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #333ee3;\">_438f3aAAByv</b>, <b style=\"color: #cc3444;\">_438f3aAAByi</b>], tags={<b style=\"color: #59d552;\">GATE_65</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #aa80d4;\">_438f3aAAByx</b>, <b style=\"color: #d349dd;\">_438f3aAAByj</b>], tags={<b style=\"color: #da8cd0;\">GATE_66</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #86b3cd;\">_438f3aAAByy</b>, <b style=\"color: #c360cd;\">_438f3aAAByk</b>], tags={<b style=\"color: #4ce364;\">GATE_67</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j        , 0.       +0.57859091j],\n",
+       "       [0.       +0.57859091j, 0.8156179-0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3dd65b;\">_438f3aAABzA</b>, <b style=\"color: #89dd3b;\">_438f3aAAByl</b>, <b style=\"color: #aa6ce5;\">_438f3aAAByn</b>], tags={<b style=\"color: #d666a7;\">GATE_68</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #65dfac;\">_119073AASdK</b>, <b style=\"color: #3f79ce;\">_119073AASdY</b>, <b style=\"color: #71d0de;\">_119073AASdJ</b>], tags={<b style=\"color: #d666a7;\">GATE_68</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
+       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #aa6ce5;\">_438f3aAAByn</b>, <b style=\"color: #e3636a;\">_438f3aAABzB</b>, <b style=\"color: #add348;\">_438f3aAABym</b>], tags={<b style=\"color: #d666a7;\">GATE_68</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.84089642-0.j]],\n",
        "\n",
        "       [[-0.        -0.j, -0.84089642-0.j],\n",
-       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ed897;\">_119073AASdZ</b>, <b style=\"color: #6ec8cd;\">_119073AASdL</b>, <b style=\"color: #51d180;\">_119073AASdN</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
+       "        [-0.84089642-0.j,  0.        -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d5d338;\">_438f3aAABzC</b>, <b style=\"color: #4c5dd9;\">_438f3aAAByo</b>, <b style=\"color: #36e269;\">_438f3aAAByq</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.        -0.j]],\n",
        "\n",
        "       [[ 0.        -0.j,  0.        -0.j],\n",
-       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #51d180;\">_119073AASdN</b>, <b style=\"color: #aacf32;\">_119073AASda</b>, <b style=\"color: #8ee584;\">_119073AASdM</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
+       "        [ 0.        -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #36e269;\">_438f3aAAByq</b>, <b style=\"color: #c34edf;\">_438f3aAABzD</b>, <b style=\"color: #8ed196;\">_438f3aAAByp</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j,  0.        -0.j],\n",
        "        [ 0.        -0.j,  0.84089642-0.j]],\n",
        "\n",
        "       [[-0.        -0.j, -0.84089642-0.j],\n",
@@ -54293,7 +1822,7 @@
        "TensorNetworkGen(tensors=668, indices=802)"
       ]
      },
-     "execution_count": 32,
+     "execution_count": 33,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -54305,30 +1834,31 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 33,
+   "execution_count": 34,
+   "id": "899cfb2b-f7f4-41bf-b4f0-a5cd3918b951",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/html": [
-       "<samp style='font-size: 12px;'><details><summary><b style=\"color: #a7d574;\">TensorNetworkGen</b>(tensors=87, indices=67)</summary><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5ed7dd;\">_119073AAYDm</b>, <b style=\"color: #df5d6e;\">_119073AAYDn</b>], tags={<b style=\"color: #cd8979;\">GATE_138</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #51b5d3;\">GATE_144</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
-       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #aad27b;\">_119073AASfo</b>, <b style=\"color: #689cd4;\">_119073AAYDl</b>], tags={<b style=\"color: #df977f;\">GATE_136</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3e7ed4;\">GATE_143</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
-       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #359ae3;\">_119073AAYCr</b>, <b style=\"color: #71dc50;\">_119073AAYCs</b>], tags={<b style=\"color: #de5270;\">GATE_109</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #7fbdd3;\">GATE_115</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
-       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d7648f;\">_119073AAYCp</b>, <b style=\"color: #db35b9;\">_119073AAYCq</b>], tags={<b style=\"color: #9e79df;\">GATE_107</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d8e156;\">GATE_114</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
-       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d06d55;\">_119073AASer</b>, <b style=\"color: #47d856;\">_119073AAYCo</b>], tags={<b style=\"color: #a2d946;\">GATE_105</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #a7cd2b;\">GATE_113</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
-       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #42a9cf;\">_119073AAYBw</b>, <b style=\"color: #a5e068;\">_119073AAYBx</b>], tags={<b style=\"color: #b847d9;\">GATE_80</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8c64d6;\">GATE_86</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
-       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #47d434;\">_119073AAYBu</b>, <b style=\"color: #da6cdd;\">_119073AAYBv</b>], tags={<b style=\"color: #aa6bda;\">GATE_78</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #cb7fe3;\">GATE_85</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
-       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e098b3;\">_119073AAYBs</b>, <b style=\"color: #bed979;\">_119073AAYBt</b>], tags={<b style=\"color: #d65c78;\">GATE_76</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #cebd78;\">GATE_84</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
-       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6968de;\">_119073AASdu</b>, <b style=\"color: #ce5735;\">_119073AAYBr</b>], tags={<b style=\"color: #d36c8f;\">GATE_74</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #53d4b1;\">GATE_83</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
-       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #46cc5e;\">_119073AAYEh</b>, <b style=\"color: #e183d0;\">_119073AASgm</b>], tags={<b style=\"color: #d767e4;\">GATE_167</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d4852c;\">GATE_173</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
-       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #98dfb3;\">_119073AASfq</b>, <b style=\"color: #8acda4;\">_119073AASfr</b>], tags={<b style=\"color: #cd8979;\">GATE_138</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #51b5d3;\">GATE_144</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
-       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d556c7;\">_119073AASev</b>, <b style=\"color: #cb63e1;\">_119073AASew</b>], tags={<b style=\"color: #de5270;\">GATE_109</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #7fbdd3;\">GATE_115</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
-       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #de6eda;\">_119073AASet</b>, <b style=\"color: #4fcfd5;\">_119073AASeu</b>], tags={<b style=\"color: #9e79df;\">GATE_107</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d8e156;\">GATE_114</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
-       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e3a68d;\">_119073AASeA</b>, <b style=\"color: #5487ce;\">_119073AASeB</b>], tags={<b style=\"color: #b847d9;\">GATE_80</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8c64d6;\">GATE_86</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
-       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d48fac;\">_119073AASdy</b>, <b style=\"color: #d15fc5;\">_119073AASdz</b>], tags={<b style=\"color: #aa6bda;\">GATE_78</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #cb7fe3;\">GATE_85</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
-       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cd8b5f;\">_119073AASdw</b>, <b style=\"color: #82d9bd;\">_119073AASdx</b>], tags={<b style=\"color: #d65c78;\">GATE_76</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #cebd78;\">GATE_84</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
-       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e44ebe;\">_119073AAYEi</b>, <b style=\"color: #df5d6e;\">_119073AAYDn</b>], tags={<b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d648d4;\">GATE_153</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
-       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e44ebe;\">_119073AAYEi</b>, <b style=\"color: #8161d1;\">_119073AAYEj</b>, <b style=\"color: #dae164;\">_119073AAYDo</b>], tags={<b style=\"color: #c292d3;\">GATE_168</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #4555d9;\">GATE_169</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #8ad771;\">GATE_154</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n",
+       "<samp style='font-size: 12px;'><details><summary><b style=\"color: #a7d574;\">TensorNetworkGen</b>(tensors=87, indices=67)</summary><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a4cd5f;\">_438f3aAAFVl</b>, <b style=\"color: #32e378;\">_438f3aAAFVm</b>], tags={<b style=\"color: #cd8979;\">GATE_138</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #51b5d3;\">GATE_144</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
+       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d19639;\">_438f3aAACBR</b>, <b style=\"color: #d782a4;\">_438f3aAAFVk</b>], tags={<b style=\"color: #df977f;\">GATE_136</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3e7ed4;\">GATE_143</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
+       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #97e291;\">_438f3aAAFUq</b>, <b style=\"color: #d87a86;\">_438f3aAAFUr</b>], tags={<b style=\"color: #de5270;\">GATE_109</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #7fbdd3;\">GATE_115</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
+       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d837a7;\">_438f3aAAFUo</b>, <b style=\"color: #3ae442;\">_438f3aAAFUp</b>], tags={<b style=\"color: #9e79df;\">GATE_107</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d8e156;\">GATE_114</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
+       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #54ce70;\">_438f3aAACAU</b>, <b style=\"color: #8acd89;\">_438f3aAAFUn</b>], tags={<b style=\"color: #a2d946;\">GATE_105</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #a7cd2b;\">GATE_113</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
+       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8c3ecc;\">_438f3aAAFTv</b>, <b style=\"color: #cbe489;\">_438f3aAAFTw</b>], tags={<b style=\"color: #b847d9;\">GATE_80</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8c64d6;\">GATE_86</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
+       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3972d8;\">_438f3aAAFTt</b>, <b style=\"color: #40d2c3;\">_438f3aAAFTu</b>], tags={<b style=\"color: #aa6bda;\">GATE_78</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #cb7fe3;\">GATE_85</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
+       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cc4bbc;\">_438f3aAAFTr</b>, <b style=\"color: #89d956;\">_438f3aAAFTs</b>], tags={<b style=\"color: #d65c78;\">GATE_76</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #cebd78;\">GATE_84</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
+       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #36dc88;\">_438f3aAABzX</b>, <b style=\"color: #cfc45f;\">_438f3aAAFTq</b>], tags={<b style=\"color: #d36c8f;\">GATE_74</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #53d4b1;\">GATE_83</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j,  0.8156179-0.57859091j],\n",
+       "       [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7eb3e3;\">_438f3aAAFWg</b>, <b style=\"color: #dc334a;\">_438f3aAACCP</b>], tags={<b style=\"color: #d767e4;\">GATE_167</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d4852c;\">GATE_173</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
+       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3291de;\">_438f3aAACBT</b>, <b style=\"color: #d750e2;\">_438f3aAACBU</b>], tags={<b style=\"color: #cd8979;\">GATE_138</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #51b5d3;\">GATE_144</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
+       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dd41a4;\">_438f3aAACAY</b>, <b style=\"color: #adcd44;\">_438f3aAACAZ</b>], tags={<b style=\"color: #de5270;\">GATE_109</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #7fbdd3;\">GATE_115</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
+       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #33d6e5;\">_438f3aAACAW</b>, <b style=\"color: #9adda2;\">_438f3aAACAX</b>], tags={<b style=\"color: #9e79df;\">GATE_107</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d8e156;\">GATE_114</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
+       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ad2a7;\">_438f3aAABzd</b>, <b style=\"color: #9753db;\">_438f3aAABze</b>], tags={<b style=\"color: #b847d9;\">GATE_80</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8c64d6;\">GATE_86</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
+       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e470d5;\">_438f3aAABzb</b>, <b style=\"color: #9882e3;\">_438f3aAABzc</b>], tags={<b style=\"color: #aa6bda;\">GATE_78</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #cb7fe3;\">GATE_85</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
+       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d7804e;\">_438f3aAABzZ</b>, <b style=\"color: #92d4b5;\">_438f3aAABza</b>], tags={<b style=\"color: #d65c78;\">GATE_76</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #cebd78;\">GATE_84</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j,  0.8156179+0.57859091j],\n",
+       "       [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #669fd7;\">_438f3aAAFWh</b>, <b style=\"color: #32e378;\">_438f3aAAFVm</b>], tags={<b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d648d4;\">GATE_153</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
+       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #669fd7;\">_438f3aAAFWh</b>, <b style=\"color: #e09b4d;\">_438f3aAAFWi</b>, <b style=\"color: #e07878;\">_438f3aAAFVn</b>], tags={<b style=\"color: #c292d3;\">GATE_168</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #4555d9;\">GATE_169</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #8ad771;\">GATE_154</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n",
        "         -4.59200617e-01-1.60782850e-01j],\n",
        "        [-2.51780799e-18-4.86535026e-01j,\n",
        "          6.85850166e-01+2.33613923e-17j]],\n",
@@ -54336,12 +1866,12 @@
        "       [[-2.51780799e-18+4.86535026e-01j,\n",
        "         -6.85850166e-01+2.33613923e-17j],\n",
        "        [-2.26649549e-01-6.47317875e-01j,\n",
-       "         -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71d591;\">_119073AASgk</b>, <b style=\"color: #5ed7dd;\">_119073AAYDm</b>, <b style=\"color: #46cc5e;\">_119073AAYEh</b>], tags={<b style=\"color: #90d0cb;\">GATE_166</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #977dd6;\">GATE_152</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
+       "         -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c580d7;\">_438f3aAACCN</b>, <b style=\"color: #a4cd5f;\">_438f3aAAFVl</b>, <b style=\"color: #7eb3e3;\">_438f3aAAFWg</b>], tags={<b style=\"color: #90d0cb;\">GATE_166</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #977dd6;\">GATE_152</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
        "        [-0.28150475-0.39682667j,  0.55939167-0.39682667j]],\n",
        "\n",
        "       [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n",
-       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #df5d6e;\">_119073AAYDn</b>, <b style=\"color: #71dc50;\">_119073AAYCs</b>], tags={<b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #88d9a4;\">GATE_124</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
-       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #df5d6e;\">_119073AAYDn</b>, <b style=\"color: #dae164;\">_119073AAYDo</b>, <b style=\"color: #dd51c5;\">_119073AAYCt</b>], tags={<b style=\"color: #e0bd2f;\">GATE_139</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #dc64d3;\">GATE_140</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #57cd77;\">GATE_125</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n",
+       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #32e378;\">_438f3aAAFVm</b>, <b style=\"color: #d87a86;\">_438f3aAAFUr</b>], tags={<b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #88d9a4;\">GATE_124</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
+       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #32e378;\">_438f3aAAFVm</b>, <b style=\"color: #e07878;\">_438f3aAAFVn</b>, <b style=\"color: #757ae3;\">_438f3aAAFUs</b>], tags={<b style=\"color: #e0bd2f;\">GATE_139</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #dc64d3;\">GATE_140</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #57cd77;\">GATE_125</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n",
        "         -4.59200617e-01-1.60782850e-01j],\n",
        "        [-2.51780799e-18-4.86535026e-01j,\n",
        "          6.85850166e-01+2.33613923e-17j]],\n",
@@ -54349,13 +1879,13 @@
        "       [[-2.51780799e-18+4.86535026e-01j,\n",
        "         -6.85850166e-01+2.33613923e-17j],\n",
        "        [-2.26649549e-01-6.47317875e-01j,\n",
-       "         -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #689cd4;\">_119073AAYDl</b>, <b style=\"color: #db35b9;\">_119073AAYCq</b>], tags={<b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #74e47c;\">GATE_122</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
-       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #689cd4;\">_119073AAYDl</b>, <b style=\"color: #359ae3;\">_119073AAYCr</b>, <b style=\"color: #5ed7dd;\">_119073AAYDm</b>], tags={<b style=\"color: #a583d8;\">GATE_137</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #c395e3;\">GATE_123</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
+       "         -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d782a4;\">_438f3aAAFVk</b>, <b style=\"color: #3ae442;\">_438f3aAAFUp</b>], tags={<b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #74e47c;\">GATE_122</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
+       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d782a4;\">_438f3aAAFVk</b>, <b style=\"color: #97e291;\">_438f3aAAFUq</b>, <b style=\"color: #a4cd5f;\">_438f3aAAFVl</b>], tags={<b style=\"color: #a583d8;\">GATE_137</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #c395e3;\">GATE_123</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
        "        [-0.28150475-0.39682667j,  0.55939167-0.39682667j]],\n",
        "\n",
        "       [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n",
-       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71dc50;\">_119073AAYCs</b>, <b style=\"color: #a5e068;\">_119073AAYBx</b>], tags={<b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #b7d375;\">GATE_95</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
-       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71dc50;\">_119073AAYCs</b>, <b style=\"color: #dd51c5;\">_119073AAYCt</b>, <b style=\"color: #5337dd;\">_119073AAYBy</b>], tags={<b style=\"color: #b96edd;\">GATE_110</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d696af;\">GATE_111</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4145cc;\">GATE_96</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n",
+       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d87a86;\">_438f3aAAFUr</b>, <b style=\"color: #cbe489;\">_438f3aAAFTw</b>], tags={<b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #b7d375;\">GATE_95</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
+       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d87a86;\">_438f3aAAFUr</b>, <b style=\"color: #757ae3;\">_438f3aAAFUs</b>, <b style=\"color: #445ed4;\">_438f3aAAFTx</b>], tags={<b style=\"color: #b96edd;\">GATE_110</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d696af;\">GATE_111</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4145cc;\">GATE_96</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n",
        "         -4.59200617e-01-1.60782850e-01j],\n",
        "        [-2.51780799e-18-4.86535026e-01j,\n",
        "          6.85850166e-01+2.33613923e-17j]],\n",
@@ -54363,18 +1893,18 @@
        "       [[-2.51780799e-18+4.86535026e-01j,\n",
        "         -6.85850166e-01+2.33613923e-17j],\n",
        "        [-2.26649549e-01-6.47317875e-01j,\n",
-       "         -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #db35b9;\">_119073AAYCq</b>, <b style=\"color: #da6cdd;\">_119073AAYBv</b>], tags={<b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #8dd89d;\">GATE_93</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
-       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #db35b9;\">_119073AAYCq</b>, <b style=\"color: #42a9cf;\">_119073AAYBw</b>, <b style=\"color: #359ae3;\">_119073AAYCr</b>], tags={<b style=\"color: #e46e6c;\">GATE_108</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #ac52e1;\">GATE_94</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
+       "         -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3ae442;\">_438f3aAAFUp</b>, <b style=\"color: #40d2c3;\">_438f3aAAFTu</b>], tags={<b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #8dd89d;\">GATE_93</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
+       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3ae442;\">_438f3aAAFUp</b>, <b style=\"color: #8c3ecc;\">_438f3aAAFTv</b>, <b style=\"color: #97e291;\">_438f3aAAFUq</b>], tags={<b style=\"color: #e46e6c;\">GATE_108</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #ac52e1;\">GATE_94</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
        "        [-0.28150475-0.39682667j,  0.55939167-0.39682667j]],\n",
        "\n",
        "       [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n",
-       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #47d856;\">_119073AAYCo</b>, <b style=\"color: #bed979;\">_119073AAYBt</b>], tags={<b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #de6c73;\">GATE_91</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
-       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #47d856;\">_119073AAYCo</b>, <b style=\"color: #47d434;\">_119073AAYBu</b>, <b style=\"color: #d7648f;\">_119073AAYCp</b>], tags={<b style=\"color: #66dbca;\">GATE_106</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #c4e57a;\">GATE_92</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
+       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8acd89;\">_438f3aAAFUn</b>, <b style=\"color: #89d956;\">_438f3aAAFTs</b>], tags={<b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #de6c73;\">GATE_91</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
+       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8acd89;\">_438f3aAAFUn</b>, <b style=\"color: #3972d8;\">_438f3aAAFTt</b>, <b style=\"color: #d837a7;\">_438f3aAAFUo</b>], tags={<b style=\"color: #66dbca;\">GATE_106</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #c4e57a;\">GATE_92</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
        "        [-0.28150475-0.39682667j,  0.55939167-0.39682667j]],\n",
        "\n",
        "       [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n",
-       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a5e068;\">_119073AAYBx</b>, <b style=\"color: #a95eda;\">_119073AAYBC</b>], tags={<b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #da8cd0;\">GATE_66</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
-       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a5e068;\">_119073AAYBx</b>, <b style=\"color: #5337dd;\">_119073AAYBy</b>, <b style=\"color: #e030d2;\">_119073AAYBD</b>], tags={<b style=\"color: #8c6edd;\">GATE_81</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #bbda61;\">GATE_82</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4ce364;\">GATE_67</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n",
+       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cbe489;\">_438f3aAAFTw</b>, <b style=\"color: #a05ed5;\">_438f3aAAFTB</b>], tags={<b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #da8cd0;\">GATE_66</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
+       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cbe489;\">_438f3aAAFTw</b>, <b style=\"color: #445ed4;\">_438f3aAAFTx</b>, <b style=\"color: #d27972;\">_438f3aAAFTC</b>], tags={<b style=\"color: #8c6edd;\">GATE_81</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #bbda61;\">GATE_82</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4ce364;\">GATE_67</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n",
        "         -4.59200617e-01-1.60782850e-01j],\n",
        "        [-2.51780799e-18-4.86535026e-01j,\n",
        "          6.85850166e-01+2.33613923e-17j]],\n",
@@ -54382,27 +1912,27 @@
        "       [[-2.51780799e-18+4.86535026e-01j,\n",
        "         -6.85850166e-01+2.33613923e-17j],\n",
        "        [-2.26649549e-01-6.47317875e-01j,\n",
-       "         -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #da6cdd;\">_119073AAYBv</b>, <b style=\"color: #8fbdcf;\">_119073AAYBA</b>], tags={<b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #54cedf;\">GATE_64</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
-       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #da6cdd;\">_119073AAYBv</b>, <b style=\"color: #44db98;\">_119073AAYBB</b>, <b style=\"color: #42a9cf;\">_119073AAYBw</b>], tags={<b style=\"color: #cfb283;\">GATE_79</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #59d552;\">GATE_65</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
+       "         -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #40d2c3;\">_438f3aAAFTu</b>, <b style=\"color: #d54e9c;\">_438f3aAAFSz</b>], tags={<b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #54cedf;\">GATE_64</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
+       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #40d2c3;\">_438f3aAAFTu</b>, <b style=\"color: #e131a4;\">_438f3aAAFTA</b>, <b style=\"color: #8c3ecc;\">_438f3aAAFTv</b>], tags={<b style=\"color: #cfb283;\">GATE_79</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #59d552;\">GATE_65</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
        "        [-0.28150475-0.39682667j,  0.55939167-0.39682667j]],\n",
        "\n",
        "       [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n",
-       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bed979;\">_119073AAYBt</b>, <b style=\"color: #b4da4e;\">_119073AAYAy</b>], tags={<b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #8cd492;\">GATE_62</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
-       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bed979;\">_119073AAYBt</b>, <b style=\"color: #cede89;\">_119073AAYAz</b>, <b style=\"color: #47d434;\">_119073AAYBu</b>], tags={<b style=\"color: #d88c7f;\">GATE_77</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d14956;\">GATE_63</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
+       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #89d956;\">_438f3aAAFTs</b>, <b style=\"color: #94d139;\">_438f3aAAFSx</b>], tags={<b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #8cd492;\">GATE_62</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
+       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #89d956;\">_438f3aAAFTs</b>, <b style=\"color: #7373d1;\">_438f3aAAFSy</b>, <b style=\"color: #3972d8;\">_438f3aAAFTt</b>], tags={<b style=\"color: #d88c7f;\">GATE_77</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d14956;\">GATE_63</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
        "        [-0.28150475-0.39682667j,  0.55939167-0.39682667j]],\n",
        "\n",
        "       [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n",
-       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ce5735;\">_119073AAYBr</b>, <b style=\"color: #49d495;\">_119073AAYAw</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #2fd2cf;\">GATE_60</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
-       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ce5735;\">_119073AAYBr</b>, <b style=\"color: #ddbb8d;\">_119073AAYAx</b>, <b style=\"color: #e098b3;\">_119073AAYBs</b>], tags={<b style=\"color: #de94a1;\">GATE_75</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #8cd06d;\">GATE_61</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
+       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cfc45f;\">_438f3aAAFTq</b>, <b style=\"color: #60d66b;\">_438f3aAAFSv</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #2fd2cf;\">GATE_60</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j        ,  0.        -0.68806443j],\n",
+       "       [ 0.        +0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cfc45f;\">_438f3aAAFTq</b>, <b style=\"color: #8db4d1;\">_438f3aAAFSw</b>, <b style=\"color: #cc4bbc;\">_438f3aAAFTr</b>], tags={<b style=\"color: #de94a1;\">GATE_75</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #8cd06d;\">GATE_61</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
        "        [-0.28150475-0.39682667j,  0.55939167-0.39682667j]],\n",
        "\n",
        "       [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n",
-       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a95eda;\">_119073AAYBC</b>, <b style=\"color: #44db98;\">_119073AAYBB</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #e2df85;\">GATE_51</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.68806443j,  0.96993861+0.68806443j],\n",
-       "       [-0.96993861+0.68806443j,  0.96993861+0.68806443j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8fbdcf;\">_119073AAYBA</b>, <b style=\"color: #8743d8;\">_119073AAYAG</b>, <b style=\"color: #44db98;\">_119073AAYBB</b>], tags={<b style=\"color: #4be341;\">GATE_50</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #d878b9;\">GATE_36</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
+       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a05ed5;\">_438f3aAAFTB</b>, <b style=\"color: #e131a4;\">_438f3aAAFTA</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #e2df85;\">GATE_51</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.68806443j,  0.96993861+0.68806443j],\n",
+       "       [-0.96993861+0.68806443j,  0.96993861+0.68806443j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d54e9c;\">_438f3aAAFSz</b>, <b style=\"color: #ce8bc2;\">_438f3aAAFSF</b>, <b style=\"color: #e131a4;\">_438f3aAAFTA</b>], tags={<b style=\"color: #4be341;\">GATE_50</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #d878b9;\">GATE_36</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n",
        "        [-0.28150475-0.39682667j,  0.55939167-0.39682667j]],\n",
        "\n",
        "       [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n",
-       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7081d2;\">_119073AAShh</b>, <b style=\"color: #d2908b;\">_119073AAYFe</b>, <b style=\"color: #d844ac;\">_119073AASgn</b>], tags={<b style=\"color: #6ddb7d;\">GATE_197</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #39d6c3;\">GATE_198</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #dfa799;\">GATE_183</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n",
+       "        [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bdde80;\">_438f3aAACDK</b>, <b style=\"color: #3da1d6;\">_438f3aAAFXd</b>, <b style=\"color: #b354db;\">_438f3aAACCQ</b>], tags={<b style=\"color: #6ddb7d;\">GATE_197</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #39d6c3;\">GATE_198</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #dfa799;\">GATE_183</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n",
        "         -4.59200617e-01+1.60782850e-01j],\n",
        "        [-2.51780799e-18+4.86535026e-01j,\n",
        "          6.85850166e-01-2.33613923e-17j]],\n",
@@ -54410,8 +1940,8 @@
        "       [[-2.51780799e-18-4.86535026e-01j,\n",
        "         -6.85850166e-01-2.33613923e-17j],\n",
        "        [-2.26649549e-01+6.47317875e-01j,\n",
-       "         -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e183d0;\">_119073AASgm</b>, <b style=\"color: #8acda4;\">_119073AASfr</b>], tags={<b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d648d4;\">GATE_153</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
-       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e183d0;\">_119073AASgm</b>, <b style=\"color: #d844ac;\">_119073AASgn</b>, <b style=\"color: #b9db71;\">_119073AASfs</b>], tags={<b style=\"color: #c292d3;\">GATE_168</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #4555d9;\">GATE_169</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #8ad771;\">GATE_154</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n",
+       "         -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dc334a;\">_438f3aAACCP</b>, <b style=\"color: #d750e2;\">_438f3aAACBU</b>], tags={<b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d648d4;\">GATE_153</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
+       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dc334a;\">_438f3aAACCP</b>, <b style=\"color: #b354db;\">_438f3aAACCQ</b>, <b style=\"color: #398dd6;\">_438f3aAACBV</b>], tags={<b style=\"color: #c292d3;\">GATE_168</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #4555d9;\">GATE_169</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #8ad771;\">GATE_154</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n",
        "         -4.59200617e-01+1.60782850e-01j],\n",
        "        [-2.51780799e-18+4.86535026e-01j,\n",
        "          6.85850166e-01-2.33613923e-17j]],\n",
@@ -54419,12 +1949,12 @@
        "       [[-2.51780799e-18-4.86535026e-01j,\n",
        "         -6.85850166e-01-2.33613923e-17j],\n",
        "        [-2.26649549e-01+6.47317875e-01j,\n",
-       "         -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71d591;\">_119073AASgk</b>, <b style=\"color: #98dfb3;\">_119073AASfq</b>, <b style=\"color: #46cc5e;\">_119073AAYEh</b>], tags={<b style=\"color: #90d0cb;\">GATE_166</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #977dd6;\">GATE_152</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
+       "         -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c580d7;\">_438f3aAACCN</b>, <b style=\"color: #3291de;\">_438f3aAACBT</b>, <b style=\"color: #7eb3e3;\">_438f3aAAFWg</b>], tags={<b style=\"color: #90d0cb;\">GATE_166</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #977dd6;\">GATE_152</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
        "        [-0.28150475+0.39682667j,  0.55939167+0.39682667j]],\n",
        "\n",
        "       [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n",
-       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8acda4;\">_119073AASfr</b>, <b style=\"color: #cb63e1;\">_119073AASew</b>], tags={<b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #88d9a4;\">GATE_124</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
-       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8acda4;\">_119073AASfr</b>, <b style=\"color: #b9db71;\">_119073AASfs</b>, <b style=\"color: #84df73;\">_119073AASex</b>], tags={<b style=\"color: #e0bd2f;\">GATE_139</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #dc64d3;\">GATE_140</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #57cd77;\">GATE_125</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n",
+       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d750e2;\">_438f3aAACBU</b>, <b style=\"color: #adcd44;\">_438f3aAACAZ</b>], tags={<b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #88d9a4;\">GATE_124</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
+       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d750e2;\">_438f3aAACBU</b>, <b style=\"color: #398dd6;\">_438f3aAACBV</b>, <b style=\"color: #9245e4;\">_438f3aAACAa</b>], tags={<b style=\"color: #e0bd2f;\">GATE_139</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #dc64d3;\">GATE_140</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #57cd77;\">GATE_125</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n",
        "         -4.59200617e-01+1.60782850e-01j],\n",
        "        [-2.51780799e-18+4.86535026e-01j,\n",
        "          6.85850166e-01-2.33613923e-17j]],\n",
@@ -54432,18 +1962,18 @@
        "       [[-2.51780799e-18-4.86535026e-01j,\n",
        "         -6.85850166e-01-2.33613923e-17j],\n",
        "        [-2.26649549e-01+6.47317875e-01j,\n",
-       "         -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ade238;\">_119073AASfp</b>, <b style=\"color: #4fcfd5;\">_119073AASeu</b>], tags={<b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #74e47c;\">GATE_122</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
-       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ade238;\">_119073AASfp</b>, <b style=\"color: #d556c7;\">_119073AASev</b>, <b style=\"color: #98dfb3;\">_119073AASfq</b>], tags={<b style=\"color: #a583d8;\">GATE_137</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #c395e3;\">GATE_123</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
+       "         -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ccd091;\">_438f3aAACBS</b>, <b style=\"color: #9adda2;\">_438f3aAACAX</b>], tags={<b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #74e47c;\">GATE_122</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
+       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ccd091;\">_438f3aAACBS</b>, <b style=\"color: #dd41a4;\">_438f3aAACAY</b>, <b style=\"color: #3291de;\">_438f3aAACBT</b>], tags={<b style=\"color: #a583d8;\">GATE_137</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #c395e3;\">GATE_123</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
        "        [-0.28150475+0.39682667j,  0.55939167+0.39682667j]],\n",
        "\n",
        "       [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n",
-       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3761d2;\">_119073AAYDj</b>, <b style=\"color: #cec039;\">_119073AASes</b>], tags={<b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #70e3cd;\">GATE_120</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
-       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3761d2;\">_119073AAYDj</b>, <b style=\"color: #de6eda;\">_119073AASet</b>, <b style=\"color: #aad27b;\">_119073AASfo</b>], tags={<b style=\"color: #d281bc;\">GATE_135</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #7bd26d;\">GATE_121</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
+       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a0d357;\">_438f3aAAFVi</b>, <b style=\"color: #dac463;\">_438f3aAACAV</b>], tags={<b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #70e3cd;\">GATE_120</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
+       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a0d357;\">_438f3aAAFVi</b>, <b style=\"color: #33d6e5;\">_438f3aAACAW</b>, <b style=\"color: #d19639;\">_438f3aAACBR</b>], tags={<b style=\"color: #d281bc;\">GATE_135</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #7bd26d;\">GATE_121</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
        "        [-0.28150475+0.39682667j,  0.55939167+0.39682667j]],\n",
        "\n",
        "       [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n",
-       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cb63e1;\">_119073AASew</b>, <b style=\"color: #5487ce;\">_119073AASeB</b>], tags={<b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #b7d375;\">GATE_95</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
-       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cb63e1;\">_119073AASew</b>, <b style=\"color: #84df73;\">_119073AASex</b>, <b style=\"color: #4766dc;\">_119073AASeC</b>], tags={<b style=\"color: #b96edd;\">GATE_110</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d696af;\">GATE_111</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4145cc;\">GATE_96</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n",
+       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #adcd44;\">_438f3aAACAZ</b>, <b style=\"color: #9753db;\">_438f3aAABze</b>], tags={<b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #b7d375;\">GATE_95</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
+       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #adcd44;\">_438f3aAACAZ</b>, <b style=\"color: #9245e4;\">_438f3aAACAa</b>, <b style=\"color: #d9b58c;\">_438f3aAABzf</b>], tags={<b style=\"color: #b96edd;\">GATE_110</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d696af;\">GATE_111</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4145cc;\">GATE_96</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n",
        "         -4.59200617e-01+1.60782850e-01j],\n",
        "        [-2.51780799e-18+4.86535026e-01j,\n",
        "          6.85850166e-01-2.33613923e-17j]],\n",
@@ -54451,23 +1981,23 @@
        "       [[-2.51780799e-18-4.86535026e-01j,\n",
        "         -6.85850166e-01-2.33613923e-17j],\n",
        "        [-2.26649549e-01+6.47317875e-01j,\n",
-       "         -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #4fcfd5;\">_119073AASeu</b>, <b style=\"color: #d15fc5;\">_119073AASdz</b>], tags={<b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #8dd89d;\">GATE_93</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
-       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #4fcfd5;\">_119073AASeu</b>, <b style=\"color: #e3a68d;\">_119073AASeA</b>, <b style=\"color: #d556c7;\">_119073AASev</b>], tags={<b style=\"color: #e46e6c;\">GATE_108</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #ac52e1;\">GATE_94</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
+       "         -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9adda2;\">_438f3aAACAX</b>, <b style=\"color: #9882e3;\">_438f3aAABzc</b>], tags={<b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #8dd89d;\">GATE_93</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
+       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9adda2;\">_438f3aAACAX</b>, <b style=\"color: #6ad2a7;\">_438f3aAABzd</b>, <b style=\"color: #dd41a4;\">_438f3aAACAY</b>], tags={<b style=\"color: #e46e6c;\">GATE_108</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #ac52e1;\">GATE_94</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
        "        [-0.28150475+0.39682667j,  0.55939167+0.39682667j]],\n",
        "\n",
        "       [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n",
-       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cec039;\">_119073AASes</b>, <b style=\"color: #82d9bd;\">_119073AASdx</b>], tags={<b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #de6c73;\">GATE_91</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
-       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cec039;\">_119073AASes</b>, <b style=\"color: #d48fac;\">_119073AASdy</b>, <b style=\"color: #de6eda;\">_119073AASet</b>], tags={<b style=\"color: #66dbca;\">GATE_106</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #c4e57a;\">GATE_92</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
+       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dac463;\">_438f3aAACAV</b>, <b style=\"color: #92d4b5;\">_438f3aAABza</b>], tags={<b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #de6c73;\">GATE_91</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
+       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dac463;\">_438f3aAACAV</b>, <b style=\"color: #e470d5;\">_438f3aAABzb</b>, <b style=\"color: #33d6e5;\">_438f3aAACAW</b>], tags={<b style=\"color: #66dbca;\">GATE_106</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #c4e57a;\">GATE_92</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
        "        [-0.28150475+0.39682667j,  0.55939167+0.39682667j]],\n",
        "\n",
        "       [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n",
-       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e18379;\">_119073AAYCm</b>, <b style=\"color: #2bce3a;\">_119073AASdv</b>], tags={<b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #75d0ca;\">GATE_89</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
-       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e18379;\">_119073AAYCm</b>, <b style=\"color: #cd8b5f;\">_119073AASdw</b>, <b style=\"color: #d06d55;\">_119073AASer</b>], tags={<b style=\"color: #dea492;\">GATE_104</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #7ec4d5;\">GATE_90</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
+       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a259d8;\">_438f3aAAFUl</b>, <b style=\"color: #d1bc7c;\">_438f3aAABzY</b>], tags={<b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #75d0ca;\">GATE_89</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
+       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a259d8;\">_438f3aAAFUl</b>, <b style=\"color: #d7804e;\">_438f3aAABzZ</b>, <b style=\"color: #54ce70;\">_438f3aAACAU</b>], tags={<b style=\"color: #dea492;\">GATE_104</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #7ec4d5;\">GATE_90</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
        "        [-0.28150475+0.39682667j,  0.55939167+0.39682667j]],\n",
        "\n",
        "       [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n",
-       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5487ce;\">_119073AASeB</b>, <b style=\"color: #bcd464;\">_119073AASdG</b>], tags={<b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #da8cd0;\">GATE_66</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
-       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5487ce;\">_119073AASeB</b>, <b style=\"color: #4766dc;\">_119073AASeC</b>, <b style=\"color: #3752ce;\">_119073AASdH</b>], tags={<b style=\"color: #8c6edd;\">GATE_81</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #bbda61;\">GATE_82</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4ce364;\">GATE_67</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n",
+       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9753db;\">_438f3aAABze</b>, <b style=\"color: #d349dd;\">_438f3aAAByj</b>], tags={<b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #da8cd0;\">GATE_66</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
+       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9753db;\">_438f3aAABze</b>, <b style=\"color: #d9b58c;\">_438f3aAABzf</b>, <b style=\"color: #c360cd;\">_438f3aAAByk</b>], tags={<b style=\"color: #8c6edd;\">GATE_81</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #bbda61;\">GATE_82</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4ce364;\">GATE_67</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n",
        "         -4.59200617e-01+1.60782850e-01j],\n",
        "        [-2.51780799e-18+4.86535026e-01j,\n",
        "          6.85850166e-01-2.33613923e-17j]],\n",
@@ -54475,87 +2005,87 @@
        "       [[-2.51780799e-18-4.86535026e-01j,\n",
        "         -6.85850166e-01-2.33613923e-17j],\n",
        "        [-2.26649549e-01+6.47317875e-01j,\n",
-       "         -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d15fc5;\">_119073AASdz</b>, <b style=\"color: #35da5f;\">_119073AASdE</b>], tags={<b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #54cedf;\">GATE_64</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
-       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d15fc5;\">_119073AASdz</b>, <b style=\"color: #64b9d3;\">_119073AASdF</b>, <b style=\"color: #e3a68d;\">_119073AASeA</b>], tags={<b style=\"color: #cfb283;\">GATE_79</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #59d552;\">GATE_65</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
+       "         -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9882e3;\">_438f3aAABzc</b>, <b style=\"color: #dd876f;\">_438f3aAAByh</b>], tags={<b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #54cedf;\">GATE_64</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
+       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9882e3;\">_438f3aAABzc</b>, <b style=\"color: #cc3444;\">_438f3aAAByi</b>, <b style=\"color: #6ad2a7;\">_438f3aAABzd</b>], tags={<b style=\"color: #cfb283;\">GATE_79</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #59d552;\">GATE_65</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
        "        [-0.28150475+0.39682667j,  0.55939167+0.39682667j]],\n",
        "\n",
        "       [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n",
-       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #82d9bd;\">_119073AASdx</b>, <b style=\"color: #939adc;\">_119073AASdC</b>], tags={<b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #8cd492;\">GATE_62</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
-       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #82d9bd;\">_119073AASdx</b>, <b style=\"color: #dad032;\">_119073AASdD</b>, <b style=\"color: #d48fac;\">_119073AASdy</b>], tags={<b style=\"color: #d88c7f;\">GATE_77</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d14956;\">GATE_63</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
+       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #92d4b5;\">_438f3aAABza</b>, <b style=\"color: #7cb0e5;\">_438f3aAAByf</b>], tags={<b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #8cd492;\">GATE_62</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
+       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #92d4b5;\">_438f3aAABza</b>, <b style=\"color: #a1d35b;\">_438f3aAAByg</b>, <b style=\"color: #e470d5;\">_438f3aAABzb</b>], tags={<b style=\"color: #d88c7f;\">GATE_77</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d14956;\">GATE_63</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
        "        [-0.28150475+0.39682667j,  0.55939167+0.39682667j]],\n",
        "\n",
        "       [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n",
-       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #2bce3a;\">_119073AASdv</b>, <b style=\"color: #4cccd8;\">_119073AASdA</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #2fd2cf;\">GATE_60</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
-       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #2bce3a;\">_119073AASdv</b>, <b style=\"color: #6bced7;\">_119073AASdB</b>, <b style=\"color: #cd8b5f;\">_119073AASdw</b>], tags={<b style=\"color: #de94a1;\">GATE_75</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #8cd06d;\">GATE_61</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
+       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d1bc7c;\">_438f3aAABzY</b>, <b style=\"color: #d68daf;\">_438f3aAAByd</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #2fd2cf;\">GATE_60</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j        ,  0.        +0.68806443j],\n",
+       "       [ 0.        -0.68806443j, -0.96993861+0.j        ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d1bc7c;\">_438f3aAABzY</b>, <b style=\"color: #86dbc7;\">_438f3aAABye</b>, <b style=\"color: #d7804e;\">_438f3aAABzZ</b>], tags={<b style=\"color: #de94a1;\">GATE_75</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #8cd06d;\">GATE_61</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
        "        [-0.28150475+0.39682667j,  0.55939167+0.39682667j]],\n",
        "\n",
        "       [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n",
-       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bcd464;\">_119073AASdG</b>, <b style=\"color: #64b9d3;\">_119073AASdF</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #e2df85;\">GATE_51</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.68806443j,  0.96993861-0.68806443j],\n",
-       "       [-0.96993861-0.68806443j,  0.96993861-0.68806443j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #35da5f;\">_119073AASdE</b>, <b style=\"color: #3db7d7;\">_119073AAScK</b>, <b style=\"color: #64b9d3;\">_119073AASdF</b>], tags={<b style=\"color: #4be341;\">GATE_50</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #d878b9;\">GATE_36</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
+       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d349dd;\">_438f3aAAByj</b>, <b style=\"color: #cc3444;\">_438f3aAAByi</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #e2df85;\">GATE_51</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.68806443j,  0.96993861-0.68806443j],\n",
+       "       [-0.96993861-0.68806443j,  0.96993861-0.68806443j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dd876f;\">_438f3aAAByh</b>, <b style=\"color: #d7877c;\">_438f3aAABxn</b>, <b style=\"color: #cc3444;\">_438f3aAAByi</b>], tags={<b style=\"color: #4be341;\">GATE_50</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #d878b9;\">GATE_36</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n",
        "        [-0.28150475+0.39682667j,  0.55939167+0.39682667j]],\n",
        "\n",
        "       [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n",
-       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bcd464;\">_119073AASdG</b>, <b style=\"color: #3db7d7;\">_119073AAScK</b>, <b style=\"color: #3752ce;\">_119073AASdH</b>], tags={<b style=\"color: #8ed8b7;\">GATE_52</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #a58ad0;\">GATE_22</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #87bedf;\">GATE_37</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a7d58f;\">GATE_23</b>, <b style=\"color: #78c5e3;\">GATE_8</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da53d5;\">GATE_53</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #41d56c;\">GATE_38</b>, <b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9fe3c6;\">GATE_24</b>, <b style=\"color: #de70db;\">GATE_9</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #90cf91;\">GATE_13</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.5027836 +0.11370736j, -0.02428325-0.12148106j],\n",
+       "        [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d349dd;\">_438f3aAAByj</b>, <b style=\"color: #d7877c;\">_438f3aAABxn</b>, <b style=\"color: #c360cd;\">_438f3aAAByk</b>], tags={<b style=\"color: #8ed8b7;\">GATE_52</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #a58ad0;\">GATE_22</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #87bedf;\">GATE_37</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a7d58f;\">GATE_23</b>, <b style=\"color: #78c5e3;\">GATE_8</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da53d5;\">GATE_53</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #41d56c;\">GATE_38</b>, <b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9fe3c6;\">GATE_24</b>, <b style=\"color: #de70db;\">GATE_9</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #90cf91;\">GATE_13</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.5027836 +0.11370736j, -0.02428325-0.12148106j],\n",
        "        [-0.02428325-0.12148106j, -0.02428325+0.01722628j]],\n",
        "\n",
        "       [[ 0.02428325+0.01722628j,  0.1226808 +0.01722628j],\n",
-       "        [-0.02428325+0.12148106j,  0.142557  +0.49537684j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a95eda;\">_119073AAYBC</b>, <b style=\"color: #8743d8;\">_119073AAYAG</b>, <b style=\"color: #e030d2;\">_119073AAYBD</b>], tags={<b style=\"color: #8ed8b7;\">GATE_52</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #a58ad0;\">GATE_22</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #87bedf;\">GATE_37</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a7d58f;\">GATE_23</b>, <b style=\"color: #78c5e3;\">GATE_8</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da53d5;\">GATE_53</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #41d56c;\">GATE_38</b>, <b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9fe3c6;\">GATE_24</b>, <b style=\"color: #de70db;\">GATE_9</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #90cf91;\">GATE_13</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.5027836 -0.11370736j, -0.02428325+0.12148106j],\n",
+       "        [-0.02428325+0.12148106j,  0.142557  +0.49537684j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a05ed5;\">_438f3aAAFTB</b>, <b style=\"color: #ce8bc2;\">_438f3aAAFSF</b>, <b style=\"color: #d27972;\">_438f3aAAFTC</b>], tags={<b style=\"color: #8ed8b7;\">GATE_52</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #a58ad0;\">GATE_22</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #87bedf;\">GATE_37</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a7d58f;\">GATE_23</b>, <b style=\"color: #78c5e3;\">GATE_8</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da53d5;\">GATE_53</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #41d56c;\">GATE_38</b>, <b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9fe3c6;\">GATE_24</b>, <b style=\"color: #de70db;\">GATE_9</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #90cf91;\">GATE_13</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.5027836 -0.11370736j, -0.02428325+0.12148106j],\n",
        "        [-0.02428325+0.12148106j, -0.02428325-0.01722628j]],\n",
        "\n",
        "       [[ 0.02428325-0.01722628j,  0.1226808 -0.01722628j],\n",
-       "        [-0.02428325-0.12148106j,  0.142557  -0.49537684j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6bced7;\">_119073AASdB</b>, <b style=\"color: #939adc;\">_119073AASdC</b>, <b style=\"color: #4cccd8;\">_119073AASdA</b>], tags={<b style=\"color: #4d78d7;\">GATE_47</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #94d596;\">GATE_33</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #a4cd58;\">GATE_18</b>, <b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d0a875;\">GATE_46</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #6785d3;\">GATE_32</b>, <b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #3bd699;\">GATE_11</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078+3.63434853e-01j,  0.28016385-2.68095775e-17j],\n",
+       "        [-0.02428325-0.12148106j,  0.142557  -0.49537684j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #86dbc7;\">_438f3aAABye</b>, <b style=\"color: #7cb0e5;\">_438f3aAAByf</b>, <b style=\"color: #d68daf;\">_438f3aAAByd</b>], tags={<b style=\"color: #4d78d7;\">GATE_47</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #94d596;\">GATE_33</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #a4cd58;\">GATE_18</b>, <b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d0a875;\">GATE_46</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #6785d3;\">GATE_32</b>, <b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #3bd699;\">GATE_11</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078+3.63434853e-01j,  0.28016385+6.06362953e-18j],\n",
        "        [ 0.09258438+2.64423745e-01j, -0.16523255+6.27858598e-01j]],\n",
        "\n",
-       "       [[-0.28016385+7.81422312e-17j, -0.64718797-5.15358662e-02j],\n",
-       "        [-0.16523255+6.27858598e-01j,  0.09258438-2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dad032;\">_119073AASdD</b>, <b style=\"color: #35da5f;\">_119073AASdE</b>, <b style=\"color: #939adc;\">_119073AASdC</b>], tags={<b style=\"color: #a98de3;\">GATE_49</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b885d5;\">GATE_35</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #dfa87e;\">GATE_20</b>, <b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #b96edd;\">GATE_48</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ac6be4;\">GATE_34</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #e3a694;\">GATE_12</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078+3.63434853e-01j,  0.28016385-2.68095775e-17j],\n",
+       "       [[-0.28016385+6.57395498e-17j, -0.64718797-5.15358662e-02j],\n",
+       "        [-0.16523255+6.27858598e-01j,  0.09258438-2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a1d35b;\">_438f3aAAByg</b>, <b style=\"color: #dd876f;\">_438f3aAAByh</b>, <b style=\"color: #7cb0e5;\">_438f3aAAByf</b>], tags={<b style=\"color: #a98de3;\">GATE_49</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b885d5;\">GATE_35</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #dfa87e;\">GATE_20</b>, <b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #b96edd;\">GATE_48</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ac6be4;\">GATE_34</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #e3a694;\">GATE_12</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078+3.63434853e-01j,  0.28016385+6.06362953e-18j],\n",
        "        [ 0.09258438+2.64423745e-01j, -0.16523255+6.27858598e-01j]],\n",
        "\n",
-       "       [[-0.28016385+7.81422312e-17j, -0.64718797-5.15358662e-02j],\n",
-       "        [-0.16523255+6.27858598e-01j,  0.09258438-2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ddbb8d;\">_119073AAYAx</b>, <b style=\"color: #b4da4e;\">_119073AAYAy</b>, <b style=\"color: #49d495;\">_119073AAYAw</b>], tags={<b style=\"color: #4d78d7;\">GATE_47</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #94d596;\">GATE_33</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #a4cd58;\">GATE_18</b>, <b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d0a875;\">GATE_46</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #6785d3;\">GATE_32</b>, <b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #3bd699;\">GATE_11</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078-3.63434853e-01j,  0.28016385+2.68095775e-17j],\n",
+       "       [[-0.28016385+6.57395498e-17j, -0.64718797-5.15358662e-02j],\n",
+       "        [-0.16523255+6.27858598e-01j,  0.09258438-2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8db4d1;\">_438f3aAAFSw</b>, <b style=\"color: #94d139;\">_438f3aAAFSx</b>, <b style=\"color: #60d66b;\">_438f3aAAFSv</b>], tags={<b style=\"color: #4d78d7;\">GATE_47</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #94d596;\">GATE_33</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #a4cd58;\">GATE_18</b>, <b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d0a875;\">GATE_46</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #6785d3;\">GATE_32</b>, <b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #3bd699;\">GATE_11</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078-3.63434853e-01j,  0.28016385-6.06362953e-18j],\n",
        "        [ 0.09258438-2.64423745e-01j, -0.16523255-6.27858598e-01j]],\n",
        "\n",
-       "       [[-0.28016385-7.81422312e-17j, -0.64718797+5.15358662e-02j],\n",
-       "        [-0.16523255-6.27858598e-01j,  0.09258438+2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cede89;\">_119073AAYAz</b>, <b style=\"color: #8fbdcf;\">_119073AAYBA</b>, <b style=\"color: #b4da4e;\">_119073AAYAy</b>], tags={<b style=\"color: #a98de3;\">GATE_49</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b885d5;\">GATE_35</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #dfa87e;\">GATE_20</b>, <b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #b96edd;\">GATE_48</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ac6be4;\">GATE_34</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #e3a694;\">GATE_12</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078-3.63434853e-01j,  0.28016385+2.68095775e-17j],\n",
+       "       [[-0.28016385-6.57395498e-17j, -0.64718797+5.15358662e-02j],\n",
+       "        [-0.16523255-6.27858598e-01j,  0.09258438+2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7373d1;\">_438f3aAAFSy</b>, <b style=\"color: #d54e9c;\">_438f3aAAFSz</b>, <b style=\"color: #94d139;\">_438f3aAAFSx</b>], tags={<b style=\"color: #a98de3;\">GATE_49</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b885d5;\">GATE_35</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #dfa87e;\">GATE_20</b>, <b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #b96edd;\">GATE_48</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ac6be4;\">GATE_34</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #e3a694;\">GATE_12</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078-3.63434853e-01j,  0.28016385-6.06362953e-18j],\n",
        "        [ 0.09258438-2.64423745e-01j, -0.16523255-6.27858598e-01j]],\n",
        "\n",
-       "       [[-0.28016385-7.81422312e-17j, -0.64718797+5.15358662e-02j],\n",
-       "        [-0.16523255-6.27858598e-01j,  0.09258438+2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7081d2;\">_119073AAShh</b>, <b style=\"color: #d2908b;\">_119073AAYFe</b>, <b style=\"color: #8161d1;\">_119073AAYEj</b>], tags={<b style=\"color: #6ddb7d;\">GATE_197</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #39d6c3;\">GATE_198</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #dfa799;\">GATE_183</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b9e58c;\">GATE_212</b>, <b style=\"color: #339cd7;\">GATE_217</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #8e7fe0;\">GATE_227</b>, <b style=\"color: #49dbc5;\">GATE_241</b>, <b style=\"color: #6ad36c;\">GATE_251</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.90588793e-01+5.44327281e-01j,\n",
+       "       [[-0.28016385-6.57395498e-17j, -0.64718797+5.15358662e-02j],\n",
+       "        [-0.16523255-6.27858598e-01j,  0.09258438+2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bdde80;\">_438f3aAACDK</b>, <b style=\"color: #3da1d6;\">_438f3aAAFXd</b>, <b style=\"color: #e09b4d;\">_438f3aAAFWi</b>], tags={<b style=\"color: #6ddb7d;\">GATE_197</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #39d6c3;\">GATE_198</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #dfa799;\">GATE_183</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b9e58c;\">GATE_212</b>, <b style=\"color: #339cd7;\">GATE_217</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #8e7fe0;\">GATE_227</b>, <b style=\"color: #49dbc5;\">GATE_241</b>, <b style=\"color: #6ad36c;\">GATE_251</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.90588793e-01+5.44327281e-01j,\n",
        "          3.86140152e-01+1.35201722e-01j],\n",
-       "        [ 2.11721571e-18+4.09125559e-01j,\n",
-       "         -5.76728946e-01-1.96445111e-17j]],\n",
+       "        [ 4.47512346e-18+4.09125559e-01j,\n",
+       "         -5.76728946e-01-1.63206570e-17j]],\n",
        "\n",
-       "       [[ 2.11721571e-18-4.09125559e-01j,\n",
-       "          5.76728946e-01-1.96445111e-17j],\n",
+       "       [[-2.40692041e-19-4.09125559e-01j,\n",
+       "          5.76728946e-01-2.29683651e-17j],\n",
        "        [ 1.90588793e-01+5.44327281e-01j,\n",
-       "          3.86140152e-01-1.35201722e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7081d2;\">_119073AAShh</b>, <b style=\"color: #e183d0;\">_119073AASgm</b>], tags={<b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #5836cf;\">GATE_182</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #339cd7;\">GATE_217</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #deb464;\">GATE_211</b>, <b style=\"color: #b9e58c;\">GATE_212</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #8e7fe0;\">GATE_227</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #49dbc5;\">GATE_241</b>, <b style=\"color: #6ad36c;\">GATE_251</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #df4f7e;\">GATE_226</b>, <b style=\"color: #8cd744;\">GATE_240</b>, <b style=\"color: #dd95bb;\">GATE_250</b>, <b style=\"color: #9295d2;\">GATE_231</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #de74d9;\">GATE_225</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.9407809 -0.66738026j,  0.47343266+0.66738026j],\n",
-       "       [-0.47343266-0.66738026j, -0.9407809 +0.66738026j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7081d2;\">_119073AAShh</b>, <b style=\"color: #e44ebe;\">_119073AAYEi</b>], tags={<b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #5836cf;\">GATE_182</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e0684f;\">GATE_196</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #77cf76;\">GATE_202</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-9.69938606e-01+0.00000000e+00j,  0.00000000e+00+6.88064432e-01j],\n",
-       "       [-5.07964202e-18-6.88064432e-01j,  9.69938606e-01-7.16058072e-18j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #46cc5e;\">_119073AAYEh</b>, <b style=\"color: #e44ebe;\">_119073AAYEi</b>], tags={<b style=\"color: #d767e4;\">GATE_167</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d4852c;\">GATE_173</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #b174dc;\">GATE_195</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #81a1e0;\">GATE_181</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #6b30df;\">GATE_187</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #82a8cd;\">GATE_210</b>, <b style=\"color: #cd94da;\">GATE_216</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #95a2dd;\">GATE_238</b>, <b style=\"color: #9982cd;\">GATE_248</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #de74d9;\">GATE_225</b>, <b style=\"color: #9de2b9;\">GATE_239</b>, <b style=\"color: #dbd080;\">GATE_249</b>, <b style=\"color: #df4f7e;\">GATE_226</b>, <b style=\"color: #9295d2;\">GATE_231</b>, <b style=\"color: #e0684f;\">GATE_196</b>, <b style=\"color: #77cf76;\">GATE_202</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-0.62892738+0.44615459j, -0.62892738+0.44615459j],\n",
-       "       [-0.62892738-0.44615459j,  0.62892738+0.44615459j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71d591;\">_119073AASgk</b>, <b style=\"color: #ade238;\">_119073AASfp</b>], tags={<b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #cd7c51;\">GATE_151</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #6b30df;\">GATE_187</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #a7da65;\">GATE_180</b>, <b style=\"color: #b174dc;\">GATE_195</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #81a1e0;\">GATE_181</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #82a8cd;\">GATE_210</b>, <b style=\"color: #cd94da;\">GATE_216</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #95a2dd;\">GATE_238</b>, <b style=\"color: #9982cd;\">GATE_248</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #de74d9;\">GATE_225</b>, <b style=\"color: #9de2b9;\">GATE_239</b>, <b style=\"color: #dbd080;\">GATE_249</b>, <b style=\"color: #df4f7e;\">GATE_226</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #9295d2;\">GATE_231</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #e0684f;\">GATE_196</b>, <b style=\"color: #77cf76;\">GATE_202</b>, <b style=\"color: #71df2f;\">GATE_209</b>, <b style=\"color: #d180c7;\">GATE_230</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #705cdb;\">GATE_223</b>, <b style=\"color: #d49487;\">GATE_194</b>, <b style=\"color: #df42d1;\">GATE_201</b>, <b style=\"color: #8aa5d6;\">GATE_208</b>, <b style=\"color: #46d3b9;\">GATE_215</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #cfc380;\">GATE_236</b>, <b style=\"color: #d56ecf;\">GATE_246</b>, <b style=\"color: #7787d7;\">GATE_237</b>, <b style=\"color: #56e47c;\">GATE_247</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 1.15345789e+00-5.31640927e-17j,  3.77140584e-17+8.18251118e-01j],\n",
-       "       [-4.66651456e-17-8.18251118e-01j, -1.15345789e+00+6.57821044e-17j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71d591;\">_119073AASgk</b>, <b style=\"color: #689cd4;\">_119073AAYDl</b>], tags={<b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #cd7c51;\">GATE_151</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b8d78c;\">GATE_165</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #cdbb82;\">GATE_172</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-9.69938606e-01+0.00000000e+00j,  0.00000000e+00+6.88064432e-01j],\n",
-       "       [ 5.07964202e-18-6.88064432e-01j,  9.69938606e-01+7.16058072e-18j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #aad27b;\">_119073AASfo</b>, <b style=\"color: #ade238;\">_119073AASfp</b>], tags={<b style=\"color: #df977f;\">GATE_136</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3e7ed4;\">GATE_143</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #76e5d7;\">GATE_164</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #b883d9;\">GATE_150</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #3bd27f;\">GATE_157</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #63dcb0;\">GATE_193</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #7ee0bd;\">GATE_179</b>, <b style=\"color: #62e363;\">GATE_186</b>, <b style=\"color: #d49487;\">GATE_194</b>, <b style=\"color: #df42d1;\">GATE_201</b>, <b style=\"color: #8aa5d6;\">GATE_208</b>, <b style=\"color: #46d3b9;\">GATE_215</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #cfc380;\">GATE_236</b>, <b style=\"color: #d56ecf;\">GATE_246</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #705cdb;\">GATE_223</b>, <b style=\"color: #7787d7;\">GATE_237</b>, <b style=\"color: #56e47c;\">GATE_247</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #d180c7;\">GATE_230</b>, <b style=\"color: #b8d78c;\">GATE_165</b>, <b style=\"color: #cdbb82;\">GATE_172</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.61545076+0.43659441j,  0.61545076+0.43659441j],\n",
-       "       [ 0.61545076-0.43659441j, -0.61545076+0.43659441j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3761d2;\">_119073AAYDj</b>, <b style=\"color: #47d856;\">_119073AAYCo</b>], tags={<b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #70e3cd;\">GATE_120</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #3bd27f;\">GATE_157</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #66d8d4;\">GATE_149</b>, <b style=\"color: #76e5d7;\">GATE_164</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b883d9;\">GATE_150</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #63dcb0;\">GATE_193</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #7ee0bd;\">GATE_179</b>, <b style=\"color: #62e363;\">GATE_186</b>, <b style=\"color: #d49487;\">GATE_194</b>, <b style=\"color: #df42d1;\">GATE_201</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #8aa5d6;\">GATE_208</b>, <b style=\"color: #46d3b9;\">GATE_215</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #cfc380;\">GATE_236</b>, <b style=\"color: #d56ecf;\">GATE_246</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #705cdb;\">GATE_223</b>, <b style=\"color: #7787d7;\">GATE_237</b>, <b style=\"color: #56e47c;\">GATE_247</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #d180c7;\">GATE_230</b>, <b style=\"color: #b8d78c;\">GATE_165</b>, <b style=\"color: #cdbb82;\">GATE_172</b>, <b style=\"color: #4530d2;\">GATE_178</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #689dcd;\">GATE_207</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 1.15345789e+00-6.10152182e-17j, -4.32835657e-17-8.18251118e-01j],\n",
-       "       [ 5.45687982e-17+8.18251118e-01j, -1.15345789e+00+7.69235868e-17j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3761d2;\">_119073AAYDj</b>, <b style=\"color: #d7648f;\">_119073AAYCp</b>, <b style=\"color: #aad27b;\">_119073AASfo</b>], tags={<b style=\"color: #d281bc;\">GATE_135</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #7bd26d;\">GATE_121</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #92dc86;\">GATE_134</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #5f64d5;\">GATE_142</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.55939167+0.39682667j,  0.28150475+0.39682667j],\n",
+       "          3.86140152e-01-1.35201722e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bdde80;\">_438f3aAACDK</b>, <b style=\"color: #dc334a;\">_438f3aAACCP</b>], tags={<b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #5836cf;\">GATE_182</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #339cd7;\">GATE_217</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #deb464;\">GATE_211</b>, <b style=\"color: #b9e58c;\">GATE_212</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #8e7fe0;\">GATE_227</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #49dbc5;\">GATE_241</b>, <b style=\"color: #6ad36c;\">GATE_251</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #df4f7e;\">GATE_226</b>, <b style=\"color: #8cd744;\">GATE_240</b>, <b style=\"color: #dd95bb;\">GATE_250</b>, <b style=\"color: #9295d2;\">GATE_231</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #de74d9;\">GATE_225</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.9407809 -0.66738026j,  0.47343266+0.66738026j],\n",
+       "       [-0.47343266-0.66738026j, -0.9407809 +0.66738026j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bdde80;\">_438f3aAACDK</b>, <b style=\"color: #669fd7;\">_438f3aAAFWh</b>], tags={<b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #5836cf;\">GATE_182</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e0684f;\">GATE_196</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #77cf76;\">GATE_202</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-9.69938606e-01+0.00000000e+00j,  0.00000000e+00+6.88064432e-01j],\n",
+       "       [-5.07964202e-18-6.88064432e-01j,  9.69938606e-01-7.16058072e-18j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7eb3e3;\">_438f3aAAFWg</b>, <b style=\"color: #669fd7;\">_438f3aAAFWh</b>], tags={<b style=\"color: #d767e4;\">GATE_167</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d4852c;\">GATE_173</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #b174dc;\">GATE_195</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #81a1e0;\">GATE_181</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #6b30df;\">GATE_187</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #82a8cd;\">GATE_210</b>, <b style=\"color: #cd94da;\">GATE_216</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #95a2dd;\">GATE_238</b>, <b style=\"color: #9982cd;\">GATE_248</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #de74d9;\">GATE_225</b>, <b style=\"color: #9de2b9;\">GATE_239</b>, <b style=\"color: #dbd080;\">GATE_249</b>, <b style=\"color: #df4f7e;\">GATE_226</b>, <b style=\"color: #9295d2;\">GATE_231</b>, <b style=\"color: #e0684f;\">GATE_196</b>, <b style=\"color: #77cf76;\">GATE_202</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-0.62892738+0.44615459j, -0.62892738+0.44615459j],\n",
+       "       [-0.62892738-0.44615459j,  0.62892738+0.44615459j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c580d7;\">_438f3aAACCN</b>, <b style=\"color: #ccd091;\">_438f3aAACBS</b>], tags={<b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #cd7c51;\">GATE_151</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #6b30df;\">GATE_187</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #a7da65;\">GATE_180</b>, <b style=\"color: #b174dc;\">GATE_195</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #81a1e0;\">GATE_181</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #82a8cd;\">GATE_210</b>, <b style=\"color: #cd94da;\">GATE_216</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #95a2dd;\">GATE_238</b>, <b style=\"color: #9982cd;\">GATE_248</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #de74d9;\">GATE_225</b>, <b style=\"color: #9de2b9;\">GATE_239</b>, <b style=\"color: #dbd080;\">GATE_249</b>, <b style=\"color: #df4f7e;\">GATE_226</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #9295d2;\">GATE_231</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #e0684f;\">GATE_196</b>, <b style=\"color: #77cf76;\">GATE_202</b>, <b style=\"color: #71df2f;\">GATE_209</b>, <b style=\"color: #d180c7;\">GATE_230</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #705cdb;\">GATE_223</b>, <b style=\"color: #d49487;\">GATE_194</b>, <b style=\"color: #df42d1;\">GATE_201</b>, <b style=\"color: #8aa5d6;\">GATE_208</b>, <b style=\"color: #46d3b9;\">GATE_215</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #cfc380;\">GATE_236</b>, <b style=\"color: #d56ecf;\">GATE_246</b>, <b style=\"color: #7787d7;\">GATE_237</b>, <b style=\"color: #56e47c;\">GATE_247</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 1.15345789e+00+3.08719276e-17j, -2.19002267e-17+8.18251118e-01j],\n",
+       "       [ 5.29450912e-17-8.18251118e-01j, -1.15345789e+00-7.46347080e-17j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c580d7;\">_438f3aAACCN</b>, <b style=\"color: #d782a4;\">_438f3aAAFVk</b>], tags={<b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #cd7c51;\">GATE_151</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b8d78c;\">GATE_165</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #cdbb82;\">GATE_172</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-9.69938606e-01+0.00000000e+00j,  0.00000000e+00+6.88064432e-01j],\n",
+       "       [ 5.07964202e-18-6.88064432e-01j,  9.69938606e-01+7.16058072e-18j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d19639;\">_438f3aAACBR</b>, <b style=\"color: #ccd091;\">_438f3aAACBS</b>], tags={<b style=\"color: #df977f;\">GATE_136</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3e7ed4;\">GATE_143</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #76e5d7;\">GATE_164</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #b883d9;\">GATE_150</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #3bd27f;\">GATE_157</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #63dcb0;\">GATE_193</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #7ee0bd;\">GATE_179</b>, <b style=\"color: #62e363;\">GATE_186</b>, <b style=\"color: #d49487;\">GATE_194</b>, <b style=\"color: #df42d1;\">GATE_201</b>, <b style=\"color: #8aa5d6;\">GATE_208</b>, <b style=\"color: #46d3b9;\">GATE_215</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #cfc380;\">GATE_236</b>, <b style=\"color: #d56ecf;\">GATE_246</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #705cdb;\">GATE_223</b>, <b style=\"color: #7787d7;\">GATE_237</b>, <b style=\"color: #56e47c;\">GATE_247</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #d180c7;\">GATE_230</b>, <b style=\"color: #b8d78c;\">GATE_165</b>, <b style=\"color: #cdbb82;\">GATE_172</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.61545076+0.43659441j,  0.61545076+0.43659441j],\n",
+       "       [ 0.61545076-0.43659441j, -0.61545076+0.43659441j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a0d357;\">_438f3aAAFVi</b>, <b style=\"color: #8acd89;\">_438f3aAAFUn</b>], tags={<b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #70e3cd;\">GATE_120</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #3bd27f;\">GATE_157</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #66d8d4;\">GATE_149</b>, <b style=\"color: #76e5d7;\">GATE_164</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b883d9;\">GATE_150</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #63dcb0;\">GATE_193</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #7ee0bd;\">GATE_179</b>, <b style=\"color: #62e363;\">GATE_186</b>, <b style=\"color: #d49487;\">GATE_194</b>, <b style=\"color: #df42d1;\">GATE_201</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #8aa5d6;\">GATE_208</b>, <b style=\"color: #46d3b9;\">GATE_215</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #cfc380;\">GATE_236</b>, <b style=\"color: #d56ecf;\">GATE_246</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #705cdb;\">GATE_223</b>, <b style=\"color: #7787d7;\">GATE_237</b>, <b style=\"color: #56e47c;\">GATE_247</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #d180c7;\">GATE_230</b>, <b style=\"color: #b8d78c;\">GATE_165</b>, <b style=\"color: #cdbb82;\">GATE_172</b>, <b style=\"color: #4530d2;\">GATE_178</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #689dcd;\">GATE_207</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 1.15345789e+00+4.06113858e-17j,  2.88092977e-17-8.18251118e-01j],\n",
+       "       [-3.50891981e-17+8.18251118e-01j, -1.15345789e+00-4.94639256e-17j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a0d357;\">_438f3aAAFVi</b>, <b style=\"color: #d837a7;\">_438f3aAAFUo</b>, <b style=\"color: #d19639;\">_438f3aAACBR</b>], tags={<b style=\"color: #d281bc;\">GATE_135</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #7bd26d;\">GATE_121</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #92dc86;\">GATE_134</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #5f64d5;\">GATE_142</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.55939167+0.39682667j,  0.28150475+0.39682667j],\n",
        "        [ 0.28150475+0.39682667j, -0.55939167+0.39682667j]],\n",
        "\n",
        "       [[ 0.28150475-0.39682667j,  0.55939167+0.39682667j],\n",
-       "        [ 0.55939167+0.39682667j,  0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d06d55;\">_119073AASer</b>, <b style=\"color: #cec039;\">_119073AASes</b>], tags={<b style=\"color: #a2d946;\">GATE_105</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #a7cd2b;\">GATE_113</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d18cc3;\">GATE_133</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #7fd5da;\">GATE_119</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8d74da;\">GATE_127</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #92dc86;\">GATE_134</b>, <b style=\"color: #5f64d5;\">GATE_142</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.61212697+0.43423655j,  0.61212697+0.43423655j],\n",
-       "       [ 0.61212697-0.43423655j, -0.61212697+0.43423655j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e18379;\">_119073AAYCm</b>, <b style=\"color: #ce5735;\">_119073AAYBr</b>], tags={<b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #75d0ca;\">GATE_89</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8d74da;\">GATE_127</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #65d5a0;\">GATE_118</b>, <b style=\"color: #d18cc3;\">GATE_133</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #7fd5da;\">GATE_119</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #92dc86;\">GATE_134</b>, <b style=\"color: #5f64d5;\">GATE_142</b>, <b style=\"color: #9dcee4;\">GATE_132</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #7a99ce;\">GATE_141</b>, <b style=\"color: #da5347;\">GATE_160</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #6fdd74;\">GATE_146</b>, <b style=\"color: #bfd68e;\">GATE_155</b>, <b style=\"color: #af7fdf;\">GATE_161</b>, <b style=\"color: #5d88ce;\">GATE_170</b>, <b style=\"color: #8b5dde;\">GATE_189</b>, <b style=\"color: #e4b135;\">GATE_175</b>, <b style=\"color: #d8d187;\">GATE_184</b>, <b style=\"color: #a658e3;\">GATE_190</b>, <b style=\"color: #d2983e;\">GATE_199</b>, <b style=\"color: #db8dc2;\">GATE_219</b>, <b style=\"color: #4ee062;\">GATE_233</b>, <b style=\"color: #a4d177;\">GATE_243</b>, <b style=\"color: #9ee086;\">GATE_204</b>, <b style=\"color: #93dab6;\">GATE_213</b>, <b style=\"color: #a64adf;\">GATE_218</b>, <b style=\"color: #9696e0;\">GATE_228</b>, <b style=\"color: #39d176;\">GATE_147</b>, <b style=\"color: #7ccad2;\">GATE_176</b>, <b style=\"color: #7a47d9;\">GATE_205</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 1.02947075e+00+1.00729510e-17j,  7.14564743e-18-7.30295919e-01j],\n",
-       "       [-1.41994610e-17+7.30295919e-01j, -1.02947075e+00-2.00164473e-17j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e18379;\">_119073AAYCm</b>, <b style=\"color: #e098b3;\">_119073AAYBs</b>, <b style=\"color: #d06d55;\">_119073AASer</b>], tags={<b style=\"color: #dea492;\">GATE_104</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #7ec4d5;\">GATE_90</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #a261e3;\">GATE_103</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #db5d88;\">GATE_112</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.55939167+0.39682667j,  0.28150475+0.39682667j],\n",
+       "        [ 0.55939167+0.39682667j,  0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #54ce70;\">_438f3aAACAU</b>, <b style=\"color: #dac463;\">_438f3aAACAV</b>], tags={<b style=\"color: #a2d946;\">GATE_105</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #a7cd2b;\">GATE_113</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d18cc3;\">GATE_133</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #7fd5da;\">GATE_119</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8d74da;\">GATE_127</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #92dc86;\">GATE_134</b>, <b style=\"color: #5f64d5;\">GATE_142</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.61212697+0.43423655j,  0.61212697+0.43423655j],\n",
+       "       [ 0.61212697-0.43423655j, -0.61212697+0.43423655j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a259d8;\">_438f3aAAFUl</b>, <b style=\"color: #cfc45f;\">_438f3aAAFTq</b>], tags={<b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #75d0ca;\">GATE_89</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8d74da;\">GATE_127</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #65d5a0;\">GATE_118</b>, <b style=\"color: #d18cc3;\">GATE_133</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #7fd5da;\">GATE_119</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #92dc86;\">GATE_134</b>, <b style=\"color: #5f64d5;\">GATE_142</b>, <b style=\"color: #9dcee4;\">GATE_132</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #7a99ce;\">GATE_141</b>, <b style=\"color: #da5347;\">GATE_160</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #6fdd74;\">GATE_146</b>, <b style=\"color: #bfd68e;\">GATE_155</b>, <b style=\"color: #af7fdf;\">GATE_161</b>, <b style=\"color: #5d88ce;\">GATE_170</b>, <b style=\"color: #8b5dde;\">GATE_189</b>, <b style=\"color: #e4b135;\">GATE_175</b>, <b style=\"color: #d8d187;\">GATE_184</b>, <b style=\"color: #a658e3;\">GATE_190</b>, <b style=\"color: #d2983e;\">GATE_199</b>, <b style=\"color: #db8dc2;\">GATE_219</b>, <b style=\"color: #4ee062;\">GATE_233</b>, <b style=\"color: #a4d177;\">GATE_243</b>, <b style=\"color: #9ee086;\">GATE_204</b>, <b style=\"color: #93dab6;\">GATE_213</b>, <b style=\"color: #a64adf;\">GATE_218</b>, <b style=\"color: #9696e0;\">GATE_228</b>, <b style=\"color: #39d176;\">GATE_147</b>, <b style=\"color: #7ccad2;\">GATE_176</b>, <b style=\"color: #7a47d9;\">GATE_205</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 1.02947075e+00+7.76633283e-17j,  5.50935632e-17-7.30295919e-01j],\n",
+       "       [-1.09479079e-16+7.30295919e-01j, -1.02947075e+00-1.54328549e-16j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a259d8;\">_438f3aAAFUl</b>, <b style=\"color: #cc4bbc;\">_438f3aAAFTr</b>, <b style=\"color: #54ce70;\">_438f3aAACAU</b>], tags={<b style=\"color: #dea492;\">GATE_104</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #7ec4d5;\">GATE_90</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #a261e3;\">GATE_103</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #db5d88;\">GATE_112</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.55939167+0.39682667j,  0.28150475+0.39682667j],\n",
        "        [ 0.28150475+0.39682667j, -0.55939167+0.39682667j]],\n",
        "\n",
        "       [[ 0.28150475-0.39682667j,  0.55939167+0.39682667j],\n",
-       "        [ 0.55939167+0.39682667j,  0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6968de;\">_119073AASdu</b>, <b style=\"color: #49d495;\">_119073AAYAw</b>, <b style=\"color: #4cccd8;\">_119073AASdA</b>], tags={<b style=\"color: #a786ce;\">GATE_97</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #e14f72;\">GATE_87</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #de448f;\">GATE_73</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #cdd996;\">GATE_59</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #d666a7;\">GATE_68</b>, <b style=\"color: #c659e3;\">GATE_45</b>, <b style=\"color: #53e04b;\">GATE_54</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #5581db;\">GATE_31</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #3bd699;\">GATE_11</b>, <b style=\"color: #81e4a5;\">GATE_39</b>, <b style=\"color: #d8e230;\">GATE_16</b>, <b style=\"color: #56cf38;\">GATE_25</b>, <b style=\"color: #9f5bd1;\">GATE_30</b>, <b style=\"color: #d39d60;\">GATE_10</b>, <b style=\"color: #d2b45d;\">GATE_0</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #40c3d8;\">GATE_1</b>, <b style=\"color: #71d75c;\">GATE_15</b>, <b style=\"color: #b776d2;\">GATE_29</b>, <b style=\"color: #74d5bd;\">GATE_44</b>, <b style=\"color: #e14a48;\">GATE_58</b>, <b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #879acf;\">GATE_126</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #bedd87;\">GATE_116</b>, <b style=\"color: #bfd68e;\">GATE_155</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #d3e265;\">GATE_145</b>, <b style=\"color: #d8d187;\">GATE_184</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #82e2b2;\">GATE_174</b>, <b style=\"color: #93dab6;\">GATE_213</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #93d685;\">GATE_203</b>, <b style=\"color: #a64adf;\">GATE_218</b>, <b style=\"color: #53dfde;\">GATE_232</b>, <b style=\"color: #e046ba;\">GATE_242</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #db8dc2;\">GATE_219</b>, <b style=\"color: #4ee062;\">GATE_233</b>, <b style=\"color: #a4d177;\">GATE_243</b>, <b style=\"color: #9ee086;\">GATE_204</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #9696e0;\">GATE_228</b>, <b style=\"color: #8b5dde;\">GATE_189</b>, <b style=\"color: #e4b135;\">GATE_175</b>, <b style=\"color: #a658e3;\">GATE_190</b>, <b style=\"color: #d2983e;\">GATE_199</b>, <b style=\"color: #da5347;\">GATE_160</b>, <b style=\"color: #6fdd74;\">GATE_146</b>, <b style=\"color: #af7fdf;\">GATE_161</b>, <b style=\"color: #5d88ce;\">GATE_170</b>, <b style=\"color: #63e1a7;\">GATE_131</b>, <b style=\"color: #d992b1;\">GATE_117</b>, <b style=\"color: #9dcee4;\">GATE_132</b>, <b style=\"color: #7a99ce;\">GATE_141</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #39d176;\">GATE_147</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #7ccad2;\">GATE_176</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #7a47d9;\">GATE_205</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #cd39a5;\">GATE_102</b>, <b style=\"color: #b6e595;\">GATE_88</b>, <b style=\"color: #a261e3;\">GATE_103</b>, <b style=\"color: #db5d88;\">GATE_112</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.9367917 -0.66455036j, -0.01811946-0.44375959j],\n",
+       "        [ 0.55939167+0.39682667j,  0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #36dc88;\">_438f3aAABzX</b>, <b style=\"color: #60d66b;\">_438f3aAAFSv</b>, <b style=\"color: #d68daf;\">_438f3aAAByd</b>], tags={<b style=\"color: #a786ce;\">GATE_97</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #e14f72;\">GATE_87</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #de448f;\">GATE_73</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #cdd996;\">GATE_59</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #d666a7;\">GATE_68</b>, <b style=\"color: #c659e3;\">GATE_45</b>, <b style=\"color: #53e04b;\">GATE_54</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #5581db;\">GATE_31</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #3bd699;\">GATE_11</b>, <b style=\"color: #81e4a5;\">GATE_39</b>, <b style=\"color: #d8e230;\">GATE_16</b>, <b style=\"color: #56cf38;\">GATE_25</b>, <b style=\"color: #9f5bd1;\">GATE_30</b>, <b style=\"color: #d39d60;\">GATE_10</b>, <b style=\"color: #d2b45d;\">GATE_0</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #40c3d8;\">GATE_1</b>, <b style=\"color: #71d75c;\">GATE_15</b>, <b style=\"color: #b776d2;\">GATE_29</b>, <b style=\"color: #74d5bd;\">GATE_44</b>, <b style=\"color: #e14a48;\">GATE_58</b>, <b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #879acf;\">GATE_126</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #bedd87;\">GATE_116</b>, <b style=\"color: #bfd68e;\">GATE_155</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #d3e265;\">GATE_145</b>, <b style=\"color: #d8d187;\">GATE_184</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #82e2b2;\">GATE_174</b>, <b style=\"color: #93dab6;\">GATE_213</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #93d685;\">GATE_203</b>, <b style=\"color: #a64adf;\">GATE_218</b>, <b style=\"color: #53dfde;\">GATE_232</b>, <b style=\"color: #e046ba;\">GATE_242</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #db8dc2;\">GATE_219</b>, <b style=\"color: #4ee062;\">GATE_233</b>, <b style=\"color: #a4d177;\">GATE_243</b>, <b style=\"color: #9ee086;\">GATE_204</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #9696e0;\">GATE_228</b>, <b style=\"color: #8b5dde;\">GATE_189</b>, <b style=\"color: #e4b135;\">GATE_175</b>, <b style=\"color: #a658e3;\">GATE_190</b>, <b style=\"color: #d2983e;\">GATE_199</b>, <b style=\"color: #da5347;\">GATE_160</b>, <b style=\"color: #6fdd74;\">GATE_146</b>, <b style=\"color: #af7fdf;\">GATE_161</b>, <b style=\"color: #5d88ce;\">GATE_170</b>, <b style=\"color: #63e1a7;\">GATE_131</b>, <b style=\"color: #d992b1;\">GATE_117</b>, <b style=\"color: #9dcee4;\">GATE_132</b>, <b style=\"color: #7a99ce;\">GATE_141</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #39d176;\">GATE_147</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #7ccad2;\">GATE_176</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #7a47d9;\">GATE_205</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #cd39a5;\">GATE_102</b>, <b style=\"color: #b6e595;\">GATE_88</b>, <b style=\"color: #a261e3;\">GATE_103</b>, <b style=\"color: #db5d88;\">GATE_112</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.9367917 -0.66455036j, -0.01811946-0.44375959j],\n",
        "        [ 0.41284054+0.16374854j,  0.30657993-0.21748464j]],\n",
        "\n",
        "       [[ 0.4201327 -0.2980378j , -0.3613847 -0.56550071j],\n",
-       "        [ 0.41430484+0.52795972j,  1.05034446-0.74510352j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6968de;\">_119073AASdu</b>, <b style=\"color: #2bce3a;\">_119073AASdv</b>], tags={<b style=\"color: #d36c8f;\">GATE_74</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #53d4b1;\">GATE_83</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #cd39a5;\">GATE_102</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #b6e595;\">GATE_88</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a786ce;\">GATE_97</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #63e1a7;\">GATE_131</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #d992b1;\">GATE_117</b>, <b style=\"color: #879acf;\">GATE_126</b>, <b style=\"color: #9dcee4;\">GATE_132</b>, <b style=\"color: #7a99ce;\">GATE_141</b>, <b style=\"color: #da5347;\">GATE_160</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #6fdd74;\">GATE_146</b>, <b style=\"color: #bfd68e;\">GATE_155</b>, <b style=\"color: #af7fdf;\">GATE_161</b>, <b style=\"color: #5d88ce;\">GATE_170</b>, <b style=\"color: #8b5dde;\">GATE_189</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #e4b135;\">GATE_175</b>, <b style=\"color: #d8d187;\">GATE_184</b>, <b style=\"color: #a658e3;\">GATE_190</b>, <b style=\"color: #d2983e;\">GATE_199</b>, <b style=\"color: #db8dc2;\">GATE_219</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #4ee062;\">GATE_233</b>, <b style=\"color: #a4d177;\">GATE_243</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #9ee086;\">GATE_204</b>, <b style=\"color: #93dab6;\">GATE_213</b>, <b style=\"color: #a64adf;\">GATE_218</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #9696e0;\">GATE_228</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #39d176;\">GATE_147</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #7ccad2;\">GATE_176</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #7a47d9;\">GATE_205</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #a261e3;\">GATE_103</b>, <b style=\"color: #db5d88;\">GATE_112</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-0.21325027+0.74103163j, -0.21325027+0.74103163j],\n",
+       "        [ 0.41430484+0.52795972j,  1.05034446-0.74510352j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #36dc88;\">_438f3aAABzX</b>, <b style=\"color: #d1bc7c;\">_438f3aAABzY</b>], tags={<b style=\"color: #d36c8f;\">GATE_74</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #53d4b1;\">GATE_83</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #cd39a5;\">GATE_102</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #b6e595;\">GATE_88</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a786ce;\">GATE_97</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #63e1a7;\">GATE_131</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #d992b1;\">GATE_117</b>, <b style=\"color: #879acf;\">GATE_126</b>, <b style=\"color: #9dcee4;\">GATE_132</b>, <b style=\"color: #7a99ce;\">GATE_141</b>, <b style=\"color: #da5347;\">GATE_160</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #6fdd74;\">GATE_146</b>, <b style=\"color: #bfd68e;\">GATE_155</b>, <b style=\"color: #af7fdf;\">GATE_161</b>, <b style=\"color: #5d88ce;\">GATE_170</b>, <b style=\"color: #8b5dde;\">GATE_189</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #e4b135;\">GATE_175</b>, <b style=\"color: #d8d187;\">GATE_184</b>, <b style=\"color: #a658e3;\">GATE_190</b>, <b style=\"color: #d2983e;\">GATE_199</b>, <b style=\"color: #db8dc2;\">GATE_219</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #4ee062;\">GATE_233</b>, <b style=\"color: #a4d177;\">GATE_243</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #9ee086;\">GATE_204</b>, <b style=\"color: #93dab6;\">GATE_213</b>, <b style=\"color: #a64adf;\">GATE_218</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #9696e0;\">GATE_228</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #39d176;\">GATE_147</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #7ccad2;\">GATE_176</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #7a47d9;\">GATE_205</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #a261e3;\">GATE_103</b>, <b style=\"color: #db5d88;\">GATE_112</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-0.21325027+0.74103163j, -0.21325027+0.74103163j],\n",
        "       [ 0.62892738+0.44615459j, -0.62892738-0.44615459j]])</details></samp></details></samp>"
       ],
       "text/plain": [
        "TensorNetworkGen(tensors=87, indices=67)"
       ]
      },
-     "execution_count": 33,
+     "execution_count": 34,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -54566,6 +2096,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "e157ea5c-602a-4350-a4fc-5d90017ce765",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -54577,16 +2108,17 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 34,
+   "execution_count": 35,
+   "id": "8e171bd1-0679-4879-9f75-6223c3bff6ce",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "0.99999999999996"
+       "0.9999999999999576"
       ]
      },
-     "execution_count": 34,
+     "execution_count": 35,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -54598,6 +2130,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "9fed741d-8ce0-48f3-8e6d-a5528fb55fb8",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -54614,7 +2147,7 @@
     "different types of values:\n",
     "\n",
     "> 1. A string, specifiying a [cotengra](https://cotengra.readthedocs.io/) registered path optimizer.\n",
-    "> 2. A custom `cotengra.HyperOptimizer` instance\n",
+    "> 2. A custom [`cotengra.HyperOptimizer`](cotengra.HyperOptimizer) instance\n",
     "> 2. A custom `opt_einsum.PathOptimizer` instance\n",
     "> 3. An explicit path - a sequence of pairs of ints - likely found from a previous rehearsal, for example.\n",
     "\n",
@@ -54627,12 +2160,13 @@
     "\n",
     "$$\n",
     "\\langle \\psi_{3, 4} | Z_3 \\otimes Z_4 | \\psi_{3, 4} \\rangle\n",
-    "$$\n"
+    "$$"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 35,
+   "execution_count": 36,
+   "id": "c4a292f2-14b4-40bf-be1f-81b057d529a6",
    "metadata": {},
    "outputs": [],
    "source": [
@@ -54643,27 +2177,29 @@
   },
   {
    "cell_type": "markdown",
+   "id": "5433605f-5aa0-42c9-9fd6-d2b3b9ee1683",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
    "source": [
-    "### An `cotengra` preset\n",
+    "### A `cotengra` preset\n",
     "\n",
     "First we use the fast but low quality `'greedy'` preset:"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 36,
+   "execution_count": 37,
+   "id": "794bf5cf-299a-4aa8-b97c-f7efdf83dd7a",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "222176"
+       "228328"
       ]
      },
-     "execution_count": 36,
+     "execution_count": 37,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -54676,6 +2212,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "48cc5518-5289-4921-81b3-11fa46e2e248",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -54688,14 +2225,15 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 37,
+   "execution_count": 38,
+   "id": "bc8642ae-7627-4090-a4fb-ba556025d9fe",
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "43.8 ms ± 713 μs per loop (mean ± std. dev. of 7 runs, 10 loops each)\n"
+      "16.1 ms ± 118 μs per loop (mean ± std. dev. of 7 runs, 100 loops each)\n"
      ]
     }
    ],
@@ -54706,6 +2244,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "53caeed7-76eb-46dd-bc03-2542a38e7885",
    "metadata": {},
    "source": [
     "We can compare this to just performing the main contraction:"
@@ -54713,14 +2252,15 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 38,
+   "execution_count": 39,
+   "id": "2ea2c78c-4bd0-4676-be55-70b32f8d10b2",
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "3.73 ms ± 137 μs per loop (mean ± std. dev. of 7 runs, 100 loops each)\n"
+      "1.21 ms ± 10.3 μs per loop (mean ± std. dev. of 7 runs, 1,000 loops each)\n"
      ]
     }
    ],
@@ -54731,6 +2271,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "38526510-c40e-4f20-9430-3aefa6725365",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -54742,21 +2283,22 @@
     "You can also supply a customized `PathOptimizer` instance here, an example of which\n",
     "is the `opt_einsum.RandomGreedy`\n",
     "[optimizer](https://optimized-einsum.readthedocs.io/en/stable/random_greedy_path.html)\n",
-    "(which is itself called by `'auto-hq'` in fact).\n"
+    "(which is itself called by `'auto-hq'` in fact)."
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 39,
+   "execution_count": 40,
+   "id": "c355a3f1-062e-454d-be58-d8299ae9d846",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "222176"
+       "228328"
       ]
      },
-     "execution_count": 39,
+     "execution_count": 40,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -54774,6 +2316,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "04f721cb-9afe-4a62-b668-410b43044cbe",
    "metadata": {},
    "source": [
     "We see it has found a much better path than `'greedy'`, which is not so surprising.\n",
@@ -54784,16 +2327,17 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 40,
+   "execution_count": 41,
+   "id": "b490e220-012d-45a7-875e-80ef1a793c36",
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "0.04035324286371912"
+       "0.04035324286372618"
       ]
      },
-     "execution_count": 40,
+     "execution_count": 41,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -54804,27 +2348,26 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 41,
+   "execution_count": 42,
+   "id": "cb659f49-7d2b-4bdb-89ba-aa10453298a8",
    "metadata": {},
    "outputs": [
     {
-     "data": {
-      "text/plain": [
-       "0.04035324286371912"
-      ]
-     },
-     "execution_count": 41,
-     "metadata": {},
-     "output_type": "execute_result"
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "14.4 ms ± 95.6 μs per loop (mean ± std. dev. of 7 runs, 100 loops each)\n"
+     ]
     }
    ],
    "source": [
-    "# %%timeit\n",
+    "%%timeit\n",
     "circ.local_expectation(ZZ, where, optimize=tree)"
    ]
   },
   {
    "cell_type": "markdown",
+   "id": "0793283d-6a95-4310-a247-a3f749b68ce2",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -54857,23 +2400,24 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 42,
+   "execution_count": 43,
+   "id": "357d665c-7248-4408-b89f-5efecd03e4a9",
    "metadata": {},
    "outputs": [
     {
      "name": "stderr",
      "output_type": "stream",
      "text": [
-      "F=4.64 C=5.94 S=10.00 P=11.63: 100%|██████████| 16/16 [00:09<00:00,  1.65it/s]\n"
+      "F=4.60 C=5.89 S=10.00 P=11.31: 100%|██████████████████████████████████████████████████████████████████████████████████████████████████████████| 16/16 [00:04<00:00,  3.80it/s]\n"
      ]
     },
     {
      "data": {
       "text/plain": [
-       "{'flops': 43442, 'write': 12995, 'size': 1024}"
+       "{'flops': 40212, 'write': 11365, 'size': 1024}"
       ]
      },
-     "execution_count": 42,
+     "execution_count": 43,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -54897,6 +2441,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "b600436e-fc4a-49ae-a11a-aca616c361af",
    "metadata": {},
    "source": [
     "We can see even for this small contraction it has improved on the `RandomGreedy` path cost.\n",
@@ -54907,14 +2452,15 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 43,
+   "execution_count": 44,
+   "id": "f88f43e7-d17e-4784-ae2b-27a179144805",
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "40.7 ms ± 1.25 ms per loop (mean ± std. dev. of 7 runs, 10 loops each)\n"
+      "15.3 ms ± 54.3 μs per loop (mean ± std. dev. of 7 runs, 100 loops each)\n"
      ]
     }
    ],
@@ -54925,6 +2471,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "7ef2ec50-3db8-4178-a7b5-6ec7adf86aa6",
    "metadata": {},
    "source": [
     "Again, since the main contraction is very small, we don't see any real improvement."
@@ -54932,6 +2479,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "58b45f82-5ba8-48b5-b3c9-6dd56a7ae625",
    "metadata": {},
    "source": [
     "`cotengra` also has a `ContractionTree` object for manipulating and visualizing\n",
@@ -54940,5759 +2488,14 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 44,
+   "execution_count": 46,
+   "id": "6175b264-9abe-4112-bfff-3c4d7c01fd3d",
    "metadata": {},
    "outputs": [
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       ],
       "text/plain": [
        "<Figure size 500x500 with 3 Axes>"
@@ -60709,7 +2512,7 @@
        "(<Figure size 500x500 with 3 Axes>, <Axes: >)"
       ]
      },
-     "execution_count": 44,
+     "execution_count": 46,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -60720,15 +2523,54 @@
   },
   {
    "cell_type": "markdown",
+   "id": "617dffa5-fdd4-412a-aed6-2e55ca0b36ae",
    "metadata": {},
    "source": [
     "Here the, grey network at the bottom is the TN to be contracted, and the tree\n",
     "above it depicts the series of pairwise contractions and their individual cost\n",
-    "needed to find the output answer (the node at the top)."
+    "needed to find the output answer (the node at the top).\n",
+    "\n",
+    "See https://cotengra.readthedocs.io/en/latest/visualization.html for other methods:"
+   ]
+  },
+  {
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+   "id": "6005efec-747a-4b8f-9075-16014e5f9946",
+   "metadata": {},
+   "outputs": [
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+      ],
+      "text/plain": [
+       "<Figure size 500x500 with 1 Axes>"
+      ]
+     },
+     "metadata": {
+      "needs_background": "light"
+     },
+     "output_type": "display_data"
+    },
+    {
+     "data": {
+      "text/plain": [
+       "(<Figure size 500x500 with 1 Axes>, <Axes: >)"
+      ]
+     },
+     "execution_count": 45,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "tree.plot_rubberband()"
    ]
   },
   {
    "cell_type": "markdown",
+   "id": "a6623df9-ad8f-45be-a42a-1a328ce0da9e",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -60741,7 +2583,8 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 45,
+   "execution_count": 47,
+   "id": "37feee8f-f1ce-4823-b7a8-8ddbca0da395",
    "metadata": {},
    "outputs": [
     {
@@ -60750,7 +2593,7 @@
        "{2, 4, 8}"
       ]
      },
-     "execution_count": 45,
+     "execution_count": 47,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -60761,12 +2604,13 @@
   },
   {
    "cell_type": "markdown",
+   "id": "7bcca2e3-c63e-49e9-be2f-8ea96f2299c4",
    "metadata": {},
    "source": [
     "When it comes to the actual contraction however, where large tensors will appear, it can be advantageous to\n",
     "use a different library to perform the contractions. If you specify a ``backend`` kwarg, before contraction,\n",
     "the arrays will converted to the ``backend``, then the contraction performed, and the result converted back\n",
-    "to ``numpy``. \n",
+    "to ``numpy``.\n",
     "[The list of available backends is here](https://optimized-einsum.readthedocs.io/en/stable/backends.html#special-gpu-backends-for-numpy-arrays), including:\n",
     "\n",
     "\n",
@@ -60778,42 +2622,45 @@
   },
   {
    "cell_type": "markdown",
+   "id": "ca55de97-8b0d-4ec3-9c6a-2ebba9979715",
    "metadata": {},
    "source": [
     "Sampling is an excellent candidate for GPU acceleration as the same geometry TNs\n",
-    "are contracted over and over again and since sampling is inherently a low \n",
+    "are contracted over and over again and since sampling is inherently a low\n",
     "precision task, single precision arrays are a natural fit."
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 46,
+   "execution_count": 48,
+   "id": "7279cd0b-426e-4431-a866-d0ab8ce35fae",
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "1011111001\n",
-      "1101000001\n",
-      "1000100011\n",
-      "0011101000\n",
-      "0010100101\n",
-      "1100001101\n",
-      "1111011010\n",
-      "0001111101\n",
-      "0111001001\n",
-      "1001000000\n"
+      "1001000111\n",
+      "0111100001\n",
+      "1011000000\n",
+      "0101101000\n",
+      "0101110101\n",
+      "0011001001\n",
+      "1001100000\n",
+      "1010011001\n",
+      "1111101000\n",
+      "1000010010\n"
      ]
     }
    ],
    "source": [
     "for b in circ.sample(10, backend='jax', dtype='complex64'):\n",
-    "    print(b)\n"
+    "    print(b)"
    ]
   },
   {
    "cell_type": "markdown",
+   "id": "b18b3052-d369-4df1-af5e-4afc50f8a39c",
    "metadata": {
     "raw_mimetype": "text/restructuredtext"
    },
@@ -60831,17 +2678,20 @@
     "Here's a list of things to check if you want to ensure you are getting the\n",
     "most performance out of your circuit simulation:\n",
     "\n",
-    "- What contraction path optimizer are you using? If performance isn't great, have you tried `cotengra`?\n",
-    "- How are you applying the gates? For example, `gate_opts={'contract': False}` (no decomposition) can be better for diagonal 2-qubit gates.\n",
-    "- How are you grouping the qubits? For sampling, there is a sweet spot for `group_size` usually. For chaotic sampling, you might try the *last* \\$M\\$ marginal qubits rather than the *first*, for example.\n",
-    "- What local simplifications are you using, and in what order? `simplify_sequence='SADCR'` is also good sometimes.\n",
-    "- If the computation is contraction dominated, can you run it on a GPU?\n"
+    "- If you are sampling:\n",
+    "    - [ ] Have you tried the *gate-by-gate* method?\n",
+    "    - [ ] How are you grouping the qubits? For sampling, there is a sweet spot for `group_size` usually. For chaotic sampling, you might try the *last* \\$M\\$ marginal qubits rather than the *first*, for example.\n",
+    "- [ ] What contraction path optimizer are you using? If performance isn't great, have you tried [`cotengra`](https://cotengra.readthedocs.io)?\n",
+    "    - [ ] if you are using `cotengra` and subtree-reconfiguration / dynamic slicing, have you installed [`cotengrust`](https://github.com/jcmgray/cotengrust)?\n",
+    "- [ ] How are you applying the gates? For example, `gate_opts={'contract': False}` (no decomposition) can be better for diagonal 2-qubit gates.\n",
+    "- [ ] What local simplifications are you using, and in what order? `simplify_sequence='SADCR'` is also good sometimes.\n",
+    "- [ ] If the computation is contraction dominated, can you run it on a GPU?"
    ]
   }
  ],
  "metadata": {
   "kernelspec": {
-   "display_name": "Python 3 (ipykernel)",
+   "display_name": "Python 3",
    "language": "python",
    "name": "python3"
   },
@@ -60855,7 +2705,7 @@
    "name": "python",
    "nbconvert_exporter": "python",
    "pygments_lexer": "ipython3",
-   "version": "3.11.8"
+   "version": "3"
   }
  },
  "nbformat": 4,
diff --git a/docs/tensor-optimization.ipynb b/docs/tensor-optimization.ipynb
index 89f6429d..5eae6ec9 100644
--- a/docs/tensor-optimization.ipynb
+++ b/docs/tensor-optimization.ipynb
@@ -3,6 +3,7 @@
   {
    "attachments": {},
    "cell_type": "markdown",
+   "id": "c54f04b8-37a4-44bb-8969-9d8370ab98f2",
    "metadata": {},
    "source": [
     "(tensor-network-optimization)=\n",
@@ -30,6 +31,7 @@
   {
    "cell_type": "code",
    "execution_count": 3,
+   "id": "652da1b7-7dba-4a4f-8675-892474d4eb09",
    "metadata": {},
    "outputs": [],
    "source": [
@@ -41,6 +43,7 @@
   {
    "cell_type": "code",
    "execution_count": 4,
+   "id": "61708615-4fed-46b8-b9c8-b286acc3fb4b",
    "metadata": {},
    "outputs": [],
    "source": [
@@ -57,6 +60,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "1d70582b-a30e-4457-a924-d4bfca4b94c9",
    "metadata": {},
    "source": [
     "Next we define our `norm_fn`, which here just normalizes the MPS, and our `loss_fn`, which computes the energy of the Heisenberg model by exactly contracting an MPS-MPO-MPS overlap."
@@ -65,6 +69,7 @@
   {
    "cell_type": "code",
    "execution_count": 5,
+   "id": "c57c1f96-fbad-4c47-b8e4-afec61590e9f",
    "metadata": {},
    "outputs": [],
    "source": [
@@ -78,11 +83,12 @@
     "def loss_fn(psi, ham):\n",
     "    b, h, k = qtn.tensor_network_align(psi.H, ham, psi)\n",
     "    energy_tn = b | h | k\n",
-    "    return energy_tn ^ ...\n"
+    "    return energy_tn ^ ..."
    ]
   },
   {
    "cell_type": "markdown",
+   "id": "90ccfc56-7641-4053-8324-9f9ae791879f",
    "metadata": {},
    "source": [
     "We can check the initial loss value with:"
@@ -91,6 +97,7 @@
   {
    "cell_type": "code",
    "execution_count": 6,
+   "id": "9535c227-0f2d-42db-9cf6-e545bf03366d",
    "metadata": {},
    "outputs": [
     {
@@ -110,6 +117,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "0f09042b-fa87-4ad9-91fc-e09ef2cf696a",
    "metadata": {},
    "source": [
     "Next we supply these to a [`TNOptimizer`](quimb.tensor.optimize.TNOptimizer) object. Since we have an extra tensor object `ham` that is needed to compute the loss, but should not be optimized, we pass it in `loss_constants`, that allows it to be converted to the correct backend etc."
@@ -118,6 +126,7 @@
   {
    "cell_type": "code",
    "execution_count": 7,
+   "id": "090eb325-5af4-418f-979b-bfb539893f4e",
    "metadata": {},
    "outputs": [
     {
@@ -152,6 +161,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "3668f6cf-d946-4728-b325-792101d977e3",
    "metadata": {},
    "source": [
     "```{hint}\n",
@@ -164,6 +174,7 @@
   {
    "cell_type": "code",
    "execution_count": 8,
+   "id": "97f603f1-b5d7-4d38-b639-4fde48bc3e6b",
    "metadata": {},
    "outputs": [
     {
@@ -180,6 +191,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "a24d9191-a1aa-40ff-8b2a-96aba4258d7b",
    "metadata": {},
    "source": [
     "There is a simple [`tnopt.plot`](quimb.tensor.optimize.TNOptimizer.plot) method to visualize the loss progress (note by default the first 20 points are shown on a linear plot, the rest on a log plot):"
@@ -188,2558 +200,13 @@
   {
    "cell_type": "code",
    "execution_count": 9,
+   "id": "6ac927f4-4c1a-46d6-9ab0-a255a95b8068",
    "metadata": {},
    "outputs": [
     {
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       ],
       "text/plain": [
        "<Figure size 640x480 with 1 Axes>"
@@ -2767,6 +234,7 @@
   },
   {
    "cell_type": "markdown",
+   "id": "23879a36-5819-43b5-b7f1-1be6c5ad3b0f",
    "metadata": {},
    "source": [
     "We can check the returned `psi_opt` optimized target indeed matches loss:"
@@ -2775,6 +243,7 @@
   {
    "cell_type": "code",
    "execution_count": 10,
+   "id": "429c3953-ee06-4ce1-9b89-b79468daf879",
    "metadata": {},
    "outputs": [
     {
@@ -2794,14 +263,16 @@
   },
   {
    "cell_type": "markdown",
+   "id": "56d72083-c659-41a3-b8d0-554ba2a7fbf8",
    "metadata": {},
    "source": [
-    "Note this TN (which can be retrieved from [`tnopt.get_tn_opt`](quimb.tensor.optimize.tnopt.TNOptimizer.get_tn_opt)) is a copy of the original target TN, with the optimized parameters set. It has also been passed through `norm_fn` so is in normalized/projected form, and converted back to `numpy` backed arrays."
+    "Note this TN (which can be retrieved from [`tnopt.get_tn_opt`](quimb.tensor.optimize.TNOptimizer.get_tn_opt)) is a copy of the original target TN, with the optimized parameters set. It has also been passed through `norm_fn` so is in normalized/projected form, and converted back to `numpy` backed arrays."
    ]
   },
   {
    "attachments": {},
    "cell_type": "markdown",
+   "id": "f67f1e14-bf72-4424-8906-69409478a5b8",
    "metadata": {},
    "source": [
     "## Using tags to opt in, opt out or group tensors\n",
@@ -2820,6 +291,7 @@
   {
    "cell_type": "code",
    "execution_count": 11,
+   "id": "d988cc62-c9f5-43f9-89a2-e627eb581f80",
    "metadata": {},
    "outputs": [
     {
@@ -2853,2474 +325,13 @@
   {
    "cell_type": "code",
    "execution_count": 12,
+   "id": "0eba2cc5-fad6-486c-b247-af717f8b6696",
    "metadata": {},
    "outputs": [
     {
      "data": {
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@@ -5339,6 +350,7 @@
   {
    "cell_type": "code",
    "execution_count": 13,
+   "id": "83427e03-ba0c-494a-98d3-169c70ae692f",
    "metadata": {},
    "outputs": [
     {
@@ -5370,6 +382,7 @@
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   {
    "cell_type": "markdown",
+   "id": "b96c6021-7ce6-4724-8770-f36f5779da8c",
    "metadata": {},
    "source": [
     "You can see the dramatic reduction in the number of parameters to optimize, from 32,768 to 1,024. The optimization proceeds in the same way as before, but now the tensors A and B are constrained to be the same."
@@ -5378,6 +391,7 @@
   {
    "cell_type": "code",
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+   "id": "2ef1de72-8919-419d-bec4-0d80eaa86b3d",
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    "outputs": [
     {
@@ -5415,2500 +429,13 @@
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     "The reduction in parameters also helps the optimization converge faster.\n",
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@@ -42998,6 +499,7 @@
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+   "id": "b1ad5a90-1fe3-4f50-b20b-b30d80ae62fb",
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    "source": [
     "(optimizing-circuits)=\n",
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   {
    "cell_type": "code",
    "execution_count": 17,
+   "id": "cb6a603e-ba03-4857-8af5-4f5cdd67ca15",
    "metadata": {},
    "outputs": [
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   },
   {
    "cell_type": "markdown",
+   "id": "82c25e32-7692-4aeb-9835-c1c18a5f1268",
    "metadata": {},
    "source": [
     "The returned circuit now has the optimized parameters set."
@@ -43058,6 +562,7 @@
   {
    "cell_type": "code",
    "execution_count": 18,
+   "id": "cd68221f-f40e-4149-be06-eecb788c358f",
    "metadata": {},
    "outputs": [
     {
@@ -43082,6 +587,7 @@
   {
    "cell_type": "code",
    "execution_count": 19,
+   "id": "509e0fe8-8264-4c3f-8bec-32a01ec0fe52",
    "metadata": {},
    "outputs": [
     {
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   },
   {
    "cell_type": "markdown",
+   "id": "6ddfef05-04fa-46e3-85c5-080c6a5f7095",
    "metadata": {},
    "source": [
     "But the initial state and constant gates have not been changed, and becuase the parametrized tensors are manifestly unitary, it is always normalized.\n",
@@ -43114,11 +621,12 @@
   },
   {
    "cell_type": "markdown",
+   "id": "df7cfd7a-33d6-4e0a-ad05-9a541ed8fbee",
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    "source": [
     "## Optimizing `PTensor` objects\n",
     "\n",
-    "The circuit object paramterized gates behind the scenes use a 'paramterized' tensor object, [`PTensor`](quimb.tensor.tensor.PTensor), which holds a [`PArray`](quimb.tensor.array_opts.PArray). This is a generalization of `Tensor` whose data is defined by a function and some parameters (kind of like a local `norm_fn` that is always applied). You can use these directly for even finer control.\n",
+    "The circuit object paramterized gates behind the scenes use a 'paramterized' tensor object, [`PTensor`](quimb.tensor.PTensor), which holds a [`PArray`](quimb.tensor.array_ops.PArray). This is a generalization of `Tensor` whose data is defined by a function and some parameters (kind of like a local `norm_fn` that is always applied). You can use these directly for even finer control.\n",
     "\n",
     "Here we show a very roundabout way of trying to diagonalize a non-symmetric matrix using two orthogonal matrices `U` and `V`."
    ]
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   {
    "cell_type": "code",
    "execution_count": 21,
+   "id": "33201a4e-4d04-4c9a-975f-02c42ffbc05b",
    "metadata": {},
    "outputs": [],
    "source": [
@@ -45105,6 +721,7 @@
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   {
    "cell_type": "markdown",
+   "id": "469826ed-a3cc-4f6b-9665-9bc82a665b5f",
    "metadata": {},
    "source": [
     "We'll also here make use of automatic hessian-vector product computation by some backends (e.g. `jax`), which is can be used with second order optimization methods like `Newton-CG`."
@@ -45113,6 +730,7 @@
   {
    "cell_type": "code",
    "execution_count": 22,
+   "id": "7bfcc1df-0fcf-4f2f-9456-38e0617528ec",
    "metadata": {},
    "outputs": [],
    "source": [
@@ -45128,6 +746,7 @@
   {
    "cell_type": "code",
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+   "id": "c639c11f-f59c-467d-b40d-8559d6378ade",
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    "outputs": [
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       ],
       "text/plain": [
        "<Figure size 500x500 with 1 Axes>"
@@ -48793,7 +902,7 @@
  ],
  "metadata": {
   "kernelspec": {
-   "display_name": "jax",
+   "display_name": "Python 3",
    "language": "python",
    "name": "python3"
   },
@@ -48807,9 +916,8 @@
    "name": "python",
    "nbconvert_exporter": "python",
    "pygments_lexer": "ipython3",
-   "version": "3.11.9"
+   "version": "3"
   },
-  "orig_nbformat": 4,
   "vscode": {
    "interpreter": {
     "hash": "6132c5c0a7d26b7c311caf7f55df83b87474b489906668e67e2d71a3b39ab16a"
diff --git a/quimb/calc.py b/quimb/calc.py
index 1979e62a..87d7f72e 100644
--- a/quimb/calc.py
+++ b/quimb/calc.py
@@ -357,8 +357,7 @@ def simulate_counts(p, C, phys_dim=2, seed=None):
         {'000': 514, '111': 510}
 
     """
-    if seed is not None:
-        np.random.seed(seed)
+    rng = np.random.default_rng(seed)
 
     n = infer_size(p, phys_dim)
     d = phys_dim**n
@@ -372,7 +371,7 @@ def simulate_counts(p, C, phys_dim=2, seed=None):
     pi = pi.reshape(-1)
 
     # raw counts in terms of integers
-    raw_counts = np.random.choice(np.arange(d), size=C, p=pi)
+    raw_counts = rng.choice(d, size=C, p=pi)
 
     # convert to frequencies of binary
     bin_str = "{:0>" + str(n) + "b}"
diff --git a/quimb/schematic.py b/quimb/schematic.py
index e2d827d5..27f7b00b 100644
--- a/quimb/schematic.py
+++ b/quimb/schematic.py
@@ -430,6 +430,9 @@ def marker(self, coo, preset=None, **kwargs):
             coo, preset=preset, n=n, orientation=orientation, **style
         )
 
+    def square(self, coo, preset=None, **kwargs):
+        return self.marker(coo, preset=preset, marker="s", **kwargs)
+
     def cube(self, coo, preset=None, **kwargs):
         """Draw a cube at the specified coordinate, which must be 3D.
 
@@ -825,6 +828,24 @@ def shape(self, coos, preset=None, **kwargs):
         for coo in coos:
             self._adjust_lims(*coo)
 
+    def rectangle(self, cooa, coob, preset=None, **kwargs):
+        style = parse_style_preset(self.presets, preset, **kwargs)
+        radius = style.pop("radius", 0.25)
+
+        forward, inverse = get_rotator_and_inverse(cooa, coob)
+
+        # rotate both onto y=0
+        xa, _ = forward(*cooa)
+        xb, _ = forward(*coob)
+        points = [
+            (xa - radius, -radius),
+            (xa - radius, +radius),
+            (xb + radius, +radius),
+            (xb + radius, -radius),
+        ]
+        points = [inverse(*coo) for coo in points]
+        self.shape(points, **style)
+
     def patch(self, coos, preset=None, **kwargs):
         """Draw a closed smooth patch through given coordinates.
 
diff --git a/quimb/tensor/__init__.py b/quimb/tensor/__init__.py
index da946f8c..a34316d7 100644
--- a/quimb/tensor/__init__.py
+++ b/quimb/tensor/__init__.py
@@ -8,6 +8,7 @@
     Gate,
 )
 from .circuit_gen import (
+    circ_a2a_rand,
     circ_ansatz_1D_brickwork,
     circ_ansatz_1D_rand,
     circ_ansatz_1D_zigzag,
@@ -222,6 +223,7 @@
     "array_contract",
     "bonds_size",
     "bonds",
+    "circ_a2a_rand",
     "circ_ansatz_1D_brickwork",
     "circ_ansatz_1D_rand",
     "circ_ansatz_1D_zigzag",
diff --git a/quimb/tensor/circuit.py b/quimb/tensor/circuit.py
index 113fe104..e8a988c4 100644
--- a/quimb/tensor/circuit.py
+++ b/quimb/tensor/circuit.py
@@ -1361,7 +1361,7 @@ def __repr__(self):
         )
 
 
-def sample_bitstring_from_prob_ndarray(p):
+def sample_bitstring_from_prob_ndarray(p, seed=None):
     """Sample a bitstring from n-dimensional tensor ``p`` of probabilities.
 
     Examples
@@ -1373,7 +1373,8 @@ def sample_bitstring_from_prob_ndarray(p):
         >>> sample_bitstring_from_prob_ndarray(p)
         '01011'
     """
-    b = np.random.choice(p.size, p=p.flat)
+    rng = np.random.default_rng(seed)
+    b = rng.choice(p.size, p=p.ravel())
     return f"{b:0>{p.ndim}b}"
 
 
@@ -2642,7 +2643,7 @@ def amplitude(
         optimize="auto-hq",
         simplify_sequence="ADCRS",
         simplify_atol=1e-12,
-        simplify_equalize_norms=False,
+        simplify_equalize_norms=True,
         backend=None,
         dtype="complex128",
         rehearse=False,
@@ -2701,7 +2702,7 @@ def amplitude(
 
         # fix the output indices to the correct bitstring
         for i, x in zip(range(self.N), b):
-            psi_b.isel_({psi_b.site_ind(i): int(x)})
+            psi_b.isel_({psi_b.site_ind(i): x})
 
         # perform a final simplification and cast
         psi_b.full_simplify_(**fs_opts)
@@ -2727,7 +2728,7 @@ def amplitude_rehearse(
         b="random",
         simplify_sequence="ADCRS",
         simplify_atol=1e-12,
-        simplify_equalize_norms=False,
+        simplify_equalize_norms=True,
         optimize="auto-hq",
         dtype="complex128",
         rehearse=True,
@@ -2766,9 +2767,7 @@ def amplitude_rehearse(
 
         """
         if b == "random":
-            import random
-
-            b = [random.choice("01") for _ in range(self.N)]
+            b = "r" * self.N
 
         return self.amplitude(
             b=b,
@@ -2788,7 +2787,7 @@ def partial_trace(
         optimize="auto-hq",
         simplify_sequence="ADCRS",
         simplify_atol=1e-12,
-        simplify_equalize_norms=False,
+        simplify_equalize_norms=True,
         backend=None,
         dtype="complex128",
         rehearse=False,
@@ -2885,7 +2884,7 @@ def local_expectation(
         optimize="auto-hq",
         simplify_sequence="ADCRS",
         simplify_atol=1e-12,
-        simplify_equalize_norms=False,
+        simplify_equalize_norms=True,
         backend=None,
         dtype="complex128",
         rehearse=False,
@@ -3078,7 +3077,7 @@ def compute_marginal(
         if fix:
             # project (slice) fixed tensors with bitstring
             # this severs the indices connecting bra and ket on fixed sites
-            nm_lc.isel_({self.ket_site_ind(i): int(b) for i, b in fix.items()})
+            nm_lc.isel_({self.ket_site_ind(i): b for i, b in fix.items()})
 
         # having sliced we can do a final simplify
         nm_lc.full_simplify_(output_inds=output_inds, **fs_opts)
@@ -3215,12 +3214,149 @@ def _group_order(self, order, group_size=1):
             tuple(sorted(g)) for g in partition_all(group_size, order)
         )
 
+    def get_qubit_distances(self, method="dijkstra", alpha=2):
+        """Get a nested dictionary of qubit distances. This is computed from a
+        graph representing qubit interactions. The graph has an edge between
+        qubits if they are acted on by the same gate, and the distance-weight
+        of the edge is exponentially small in the number of gates between them.
+
+        Parameters
+        ----------
+        method : {'dijkstra', 'resistance'}, optional
+            The method to use to compute the qubit distances. See
+            :func:`networkx.all_pairs_dijkstra_path_length` and
+            :func:`networkx.resistance_distance`.
+        alpha : float, optional
+            The distance weight between qubits is ``alpha**(num_gates - 1 )``.
+
+        Returns
+        -------
+        dict[int, dict[int, float]]
+            The distance between each pair of qubits, accessed like
+            ``distances[q1][q2]``. If two qubits are not connected, the
+            distance is missing.
+        """
+        import networkx as nx
+
+        G = nx.Graph()
+        for g in self.gates:
+            for q1, q2 in itertools.combinations(g.qubits, 2):
+                if G.has_edge(q1, q2):
+                    G[q1][q2]["weight"] /= alpha
+                else:
+                    G.add_edge(q1, q2, weight=1)
+
+        if method == "dijkstra":
+            distances = dict(
+                nx.all_pairs_dijkstra_path_length(G, weight="weight")
+            )
+        elif method == "resistance":
+            distances = nx.resistance_distance(G, weight="weight")
+        else:
+            raise ValueError(f"Unknown method {method}.")
+
+        return distances
+
+    def reordered_gates_dfs_clustered(self):
+        """Get the gates reordered by a depth first search traversal of the
+        multi-qubit gate graph that greedily selects successive gates which
+        are 'close' in graph distance, and shifts single qubit gates to be
+        adjacent to multi-qubit gates where possible.
+        """
+        # first we make a directed graph of the multi-qubit gates
+        successors = {}
+        predecessors = {}
+        single_qubit_stacks = {}
+        single_qubit_predecessors = {}
+        last_gates = {}
+        queue = []
+
+        for i, g in enumerate(self.gates):
+            if g.total_qubit_count == 1:
+                # lazily accumulate single qubit gates
+                (q,) = g.qubits
+                single_qubit_stacks.setdefault(q, []).append(i)
+
+            else:
+                pi = predecessors[i] = []
+                sqpi = single_qubit_predecessors[i] = []
+
+                for q in g.qubits:
+                    # collect any single qubit gates acting on this qubit
+                    sqpi.extend(single_qubit_stacks.pop(q, []))
+
+                    if q in last_gates:
+                        # qubit has already been acted on -> have an edge
+                        h = last_gates[q]
+                        # mark h as a predecessor of i
+                        pi.append(h)
+                        # mark i as a successor of h
+                        successors.setdefault(h, []).append(i)
+
+                    # mark qubit as acted on
+                    last_gates[q] = i
+
+                if len(pi) == 0:
+                    # no predecessors -> is possible starting multiqubit gate
+                    queue.append(i)
+
+        # then we traverse the multi-qubit gates in a depth first, topological
+        # order, breaking ties by minimizing the distance between active qubits
+        distances = self.get_qubit_distances()
+
+        def gate_distance(i, j):
+            qis = self.gates[i].qubits
+            qjs = self.gates[j].qubits
+            return min(
+                distances[q1].get(q2, float("inf")) for q1 in qis for q2 in qjs
+            )
+
+        # sort initial queue by qubit with smallest index
+        queue.sort(key=lambda i: min(self.gates[i].qubits))
+        new_gates = []
+
+        while queue:
+            i = queue.pop(0)
+
+            # first flush any single qubit gates acting on the qubits of gate i
+            new_gates.extend(
+                self.gates[j] for j in single_qubit_predecessors.pop(i, [])
+            )
+            # then add the gate itself
+            new_gates.append(self.gates[i])
+
+            # then remove i as a predecessor of its successors
+            for j in successors.pop(i, []):
+                pj = predecessors[j]
+                pj.remove(i)
+                if not pj:
+                    # j has no more predecessors -> can be added to queue
+                    queue.append(j)
+
+            # check if this is the last time q is acted on,
+            # if so flush any remaining single qubit gates
+            for q in self.gates[i].qubits:
+                if last_gates[q] == i:
+                    # qubit has been acted on for the last time
+                    new_gates.extend(
+                        self.gates[j] for j in single_qubit_stacks.pop(q, [])
+                    )
+
+            # sort the queue of possible next gates
+            queue.sort(key=lambda k: gate_distance(i, k))
+
+        # flush any remaining single qubit gates
+        for q in sorted(single_qubit_stacks):
+            new_gates.extend(self.gates[j] for j in single_qubit_stacks.pop(q))
+
+        return new_gates
+
     def sample(
         self,
         C,
         qubits=None,
         order=None,
-        group_size=1,
+        group_size=10,
         max_marginal_storage=2**20,
         seed=None,
         optimize="auto-hq",
@@ -3228,7 +3364,7 @@ def sample(
         dtype="complex64",
         simplify_sequence="ADCRS",
         simplify_atol=1e-6,
-        simplify_equalize_norms=False,
+        simplify_equalize_norms=True,
     ):
         r"""Sample the circuit given by ``gates``, ``C`` times, using lightcone
         cancelling and caching marginal distribution results. This is a
@@ -3319,15 +3455,14 @@ def sample(
         # init TN norms, contraction trees, and marginals
         self._maybe_init_storage()
 
+        rng = np.random.default_rng(seed)
+
         # which qubits and an ordering e.g. (2, 3, 4, 5), (5, 3, 4, 2)
         qubits, order = self._parse_qubits_order(qubits, order)
 
         # group the ordering e.g. ((5, 3), (4, 2))
         groups = self._group_order(order, group_size)
 
-        if seed is not None:
-            np.random.seed(seed)
-
         result = dict()
         for _ in range(C):
             for where in groups:
@@ -3360,7 +3495,7 @@ def sample(
                     p = self._sampled_conditionals[key]
 
                 # the sampled bitstring e.g. '1' or '001010101'
-                b_where = sample_bitstring_from_prob_ndarray(p)
+                b_where = sample_bitstring_from_prob_ndarray(p, seed=rng)
 
                 # split back into individual qubit results
                 for q, b in zip(where, b_where):
@@ -3373,12 +3508,12 @@ def sample_rehearse(
         self,
         qubits=None,
         order=None,
-        group_size=1,
+        group_size=10,
         result=None,
         optimize="auto-hq",
         simplify_sequence="ADCRS",
         simplify_atol=1e-6,
-        simplify_equalize_norms=False,
+        simplify_equalize_norms=True,
         rehearse=True,
         progbar=False,
     ):
@@ -3431,7 +3566,7 @@ def sample_rehearse(
         groups = self._group_order(order, group_size)
 
         if result is None:
-            result = {q: "0" for q in qubits}
+            result = {q: "r" for q in qubits}
 
         fix = {}
         tns_and_trees = {}
@@ -3459,6 +3594,7 @@ def sample_chaotic(
         self,
         C,
         marginal_qubits,
+        fix=None,
         max_marginal_storage=2**20,
         seed=None,
         optimize="auto-hq",
@@ -3466,7 +3602,7 @@ def sample_chaotic(
         dtype="complex64",
         simplify_sequence="ADCRS",
         simplify_atol=1e-6,
-        simplify_equalize_norms=False,
+        simplify_equalize_norms=True,
     ):
         r"""Sample from this circuit, *assuming* it to be chaotic. Which is to
         say, only compute and sample correctly from the final marginal,
@@ -3502,6 +3638,9 @@ def sample_chaotic(
             The number of qubits to treat as marginal, or the actual qubits. If
             an int is given then the qubits treated as marginal will be
             ``circuit.calc_qubit_ordering()[:marginal_qubits]``.
+        fix : None or dict[int, str], optional
+            Measurement results on other qubits to fix. These will be randomly
+            sampled if ``fix`` is not given or a qubit is missing.
         seed : None or int, optional
             A random seed, passed to ``numpy.random.seed`` if given.
         optimize : str, optional
@@ -3531,8 +3670,7 @@ def sample_chaotic(
         self._maybe_init_storage()
         qubits = tuple(range(self.N))
 
-        if seed is not None:
-            np.random.seed(seed)
+        rng = np.random.default_rng(seed)
 
         # choose which qubits to treat as marginal - ideally 'towards one side'
         #     to increase contraction efficiency
@@ -3547,7 +3685,10 @@ def sample_chaotic(
         for _ in range(C):
             # generate a random bit-string for the fixed qubits
             for q in fix_qubits:
-                result[q] = np.random.choice(("0", "1"))
+                if (fix is None) or (q not in fix):
+                    result[q] = rng.choice(("0", "1"))
+                else:
+                    result[q] = fix[q]
 
             # compute the remaining marginal
             key = (where, tuple(sorted(result.items())))
@@ -3588,7 +3729,7 @@ def sample_chaotic_rehearse(
         optimize="auto-hq",
         simplify_sequence="ADCRS",
         simplify_atol=1e-6,
-        simplify_equalize_norms=False,
+        simplify_equalize_norms=True,
         dtype="complex64",
         rehearse=True,
     ):
@@ -3664,13 +3805,275 @@ def sample_chaotic_rehearse(
         sample_chaotic_rehearse, rehearse="tn"
     )
 
+    def get_gate_by_gate_circuits(self, group_size=10):
+        """Get a sequence of circuits by partitioning the gates into groups
+        such circuit `i + 1` acts on at most ``group_size`` new qubits compared
+        to circuit `i`.
+
+        Parameters
+        ----------
+        group_size : int, optional
+            The maximum number of new qubits that can be acted on by a circuit
+            compared to its predecessor.
+
+        Returns
+        -------
+        Sequence[dict]
+            A sequence of dicts, each with keys ``'circuit'`` and ``'where'``,
+            where the former is a :class:`~quimb.tensor.circuit.Circuit` and
+            the latter the tuple of new qubits that it acts on comparaed to
+            the previous circuit.
+        """
+        circs = [self.__class__(self.N)]
+        groups = []
+        current_group = set()
+
+        # this ensures that single qubit gates are always adjacent to
+        # multi-qubit gates and will thus always be included in the same group
+        gates = self.reordered_gates_dfs_clustered()
+
+        for gate in gates:
+            # if we were to add next gate, how many new qubits would we have?
+            next_group = current_group.union(gate.qubits)
+            if len(next_group) > group_size:
+                # over the limit: flush a copy of the current circuit and group
+                groups.append(tuple(sorted(current_group)))
+                circs.append(circs[-1].copy())
+                # start a new group
+                current_group = set(gate.qubits)
+            else:
+                # add the gate to the current group
+                current_group = next_group
+            circs[-1].apply_gate(gate)
+
+        # add the final group corresponding to circs[-1]
+        groups.append(tuple(sorted(current_group)))
+
+        return tuple({"circuit": c, "where": g} for c, g in zip(circs, groups))
+
+    def sample_gate_by_gate(
+        self,
+        C,
+        group_size=10,
+        seed=None,
+        max_marginal_storage=2**20,
+        optimize="auto-hq",
+        backend=None,
+        dtype="complex64",
+        simplify_sequence="ADCRS",
+        simplify_atol=1e-6,
+        simplify_equalize_norms=True,
+    ):
+        """Sample this circuit using the gate-by-gate method, where we 'evolve'
+        a result bitstring by sequentially including more and more gates, at
+        each step updating the result by computing a full conditional marginal.
+        See "How to simulate quantum measurement without computing marginals"
+        by Sergey Bravyi, David Gosset, Yinchen Liu
+        (https://arxiv.org/abs/2112.08499). The overall complexity of this is
+        guaranteed to be similar to that of computing a single amplitude which
+        can be much better than the naive "qubit-by-qubit" (`.sample`) method.
+        However, it requires evaluting a number of tensor networks that scales
+        linearly with the number of gates which can offset any practical
+        advantages for shallow circuits for example.
+
+        Parameters
+        ----------
+        C : int
+            The number of samples to generate.
+        group_size : int, optional
+            The maximum number of qubits that can be acted on by a circuit
+            compared to its predecessor. This will be the dimension of the
+            marginal computed at each step.
+        seed : None or int, optional
+            A random seed, passed to ``numpy.random.seed`` if given.
+        max_marginal_storage : int, optional
+            The total cumulative number of marginal probabilites to cache, once
+            this is exceeded caching will be turned off.
+        optimize : str, optional
+            Contraction path optimizer to use for the marginals, shouldn't be
+            a non-reusable path optimizer as called on many different TNs.
+            Passed to :func:`cotengra.array_contract_tree`.
+        backend : str, optional
+            Backend to perform the marginal contraction with, e.g. ``'numpy'``,
+            ``'cupy'`` or ``'jax'``. Passed to ``cotengra``.
+        dtype : str, optional
+            Data type to cast the TN to before contraction.
+        simplify_sequence : str, optional
+            Which local tensor network simplifications to perform and in which
+            order, see
+            :meth:`~quimb.tensor.tensor_core.TensorNetwork.full_simplify`.
+        simplify_atol : float, optional
+            The tolerance with which to compare to zero when applying
+            :meth:`~quimb.tensor.tensor_core.TensorNetwork.full_simplify`.
+        simplify_equalize_norms : bool, optional
+            Actively renormalize tensor norms during simplification.
+        rehearse : bool, optional
+            If ``True``, generate and cache the simplified tensor network and
+            contraction tree but don't actually perform the contraction.
+            Returns a dict with keys ``'tn'`` and ``'tree'`` with the tensor
+            network that will be contracted and the corresponding contraction
+            tree if so.
+
+        Yields
+        ------
+        str
+        """
+        self._maybe_init_storage()
+
+        rng = np.random.default_rng(seed)
+
+        key = ("gate_by_gate_circuits", group_size)
+        try:
+            circs_wheres = self._storage[key]
+        except KeyError:
+            circs_wheres = self.get_gate_by_gate_circuits(group_size)
+            self._storage[key] = circs_wheres
+
+        for _ in range(C):
+            # start with all qubits in the |0> state
+            result = {q: "0" for q in range(self.N)}
+
+            for circ_where in circs_wheres:
+                # get the next circuit and the new group of qubits
+                circ_g = circ_where["circuit"]
+                where = circ_where["where"]
+
+                # remove the new group of qubits from our current result
+                for q in where:
+                    result.pop(q)
+
+                # check if we have already computed the conditional
+                key = (where, tuple(sorted(result.items())))
+
+                if key not in circ_g._sampled_conditionals:
+                    p = circ_g.compute_marginal(
+                        where,
+                        fix=result,
+                        optimize=optimize,
+                        backend=backend,
+                        dtype=dtype,
+                        simplify_sequence=simplify_sequence,
+                        simplify_atol=simplify_atol,
+                        simplify_equalize_norms=simplify_equalize_norms,
+                    )
+                    p /= p.sum()
+
+                    if circ_g._marginal_storage_size <= max_marginal_storage:
+                        circ_g._sampled_conditionals[key] = p
+                        circ_g._marginal_storage_size += p.size
+                else:
+                    p = circ_g._sampled_conditionals[key]
+
+                # sample a configuration for our new group
+                b_where = sample_bitstring_from_prob_ndarray(p, seed=rng)
+
+                # update the fixed qubits given new group result
+                for q, qx in zip(where, b_where):
+                    result[q] = qx
+
+            yield "".join(result[i] for i in range(self.N))
+
+    def sample_gate_by_gate_rehearse(
+        self,
+        group_size=10,
+        optimize="auto-hq",
+        dtype="complex64",
+        simplify_sequence="ADCRS",
+        simplify_atol=1e-6,
+        simplify_equalize_norms=True,
+        rehearse=True,
+        progbar=False,
+    ):
+        """Perform the preparations and contraction tree findings for
+        :meth:`~quimb.tensor.circuit.Circuit.sample_gate_by_gate`, caching
+        various intermedidate objects, but don't perform the main contractions.
+
+        Parameters
+        ----------
+        group_size : int, optional
+            The maximum number of qubits that can be acted on by a circuit
+            compared to its predecessor. This will be the dimension of the
+            marginal computed at each step.
+        optimize : str, optional
+            Contraction path optimizer to use for the marginals, shouldn't be
+            a non-reusable path optimizer as called on many different TNs.
+            Passed to :func:`cotengra.array_contract_tree`.
+        dtype : str, optional
+            Data type to cast the TN to before contraction.
+        simplify_sequence : str, optional
+            Which local tensor network simplifications to perform and in which
+            order, see
+            :meth:`~quimb.tensor.tensor_core.TensorNetwork.full_simplify`.
+        simplify_atol : float, optional
+            The tolerance with which to compare to zero when applying
+            :meth:`~quimb.tensor.tensor_core.TensorNetwork.full_simplify`.
+        simplify_equalize_norms : bool, optional
+            Actively renormalize tensor norms during simplification.
+        rehearse : True or "tn", optional
+            If ``True``, generate and cache the simplified tensor network and
+            contraction tree but don't actually perform the contraction. If
+            "tn", only generate the simplified tensor networks.
+
+        Returns
+        -------
+        Sequence[dict] or Sequence[TensorNetwork]
+        """
+        self._maybe_init_storage()
+
+        key = ("gate_by_gate_circuits", group_size)
+        try:
+            circs_wheres = self._storage[key]
+        except KeyError:
+            circs_wheres = self.get_gate_by_gate_circuits(group_size)
+            self._storage[key] = circs_wheres
+
+        rehs = []
+        result = {q: "0" for q in range(self.N)}
+
+        for circs_wheres in _progbar(circs_wheres, disable=not progbar):
+            # get the next circuit and the new group of qubits
+            circ_g = circs_wheres["circuit"]
+            where = circs_wheres["where"]
+
+            # remove the new group of qubits from our current result
+            for q in where:
+                result.pop(q)
+
+            r = circ_g.compute_marginal(
+                where,
+                fix=result,
+                optimize=optimize,
+                dtype=dtype,
+                simplify_sequence=simplify_sequence,
+                simplify_atol=simplify_atol,
+                simplify_equalize_norms=simplify_equalize_norms,
+                rehearse=rehearse,
+            )
+
+            if rehearse != "tn":
+                r["where"] = where
+                r["circuit"] = circ_g
+
+            rehs.append(r)
+
+            # update the fixed qubits with randomly rotated results so we
+            # don't get zero probability networks when simplifying
+            for q in where:
+                result[q] = "r"
+
+        return rehs
+
+    sample_gate_by_gate_tns = functools.partialmethod(
+        sample_gate_by_gate_rehearse, rehearse="tn"
+    )
+
     def to_dense(
         self,
         reverse=False,
         optimize="auto-hq",
         simplify_sequence="R",
         simplify_atol=1e-12,
-        simplify_equalize_norms=False,
+        simplify_equalize_norms=True,
         backend=None,
         dtype=None,
         rehearse=False,
@@ -3846,7 +4249,7 @@ def xeb_ex(
         optimize="auto-hq",
         simplify_sequence="R",
         simplify_atol=1e-12,
-        simplify_equalize_norms=False,
+        simplify_equalize_norms=True,
         dtype=None,
         backend=None,
         autojit=False,
@@ -3957,6 +4360,112 @@ def update_params_from(self, tn):
 
         self.clear_storage()
 
+    def draw(
+        self,
+        figsize=None,
+        radius=1 / 3,
+        drawcolor=(0.5, 0.5, 0.5),
+        linewidth=1,
+    ):
+        """Draw a simple linear schematic of the circuit.
+
+        Parameters
+        ----------
+        figsize : tuple, optional
+            The size of the figure, if not given will be set based on the
+            number of gates and qubits.
+        radius : float, optional
+            The radius of the gates.
+        drawcolor : tuple, optional
+            The color of the wires.
+        linewidth : float, optional
+            The linewidth of the wires.
+
+        Returns
+        -------
+        fig : matplotlib.Figure
+            The figure object.
+        ax : matplotlib.Axes
+            The axis object.
+        """
+        from quimb.schematic import Drawing, hash_to_color
+
+        if figsize is None:
+            figsize = (self.num_gates / 6, self.N / 6)
+
+        d = Drawing(
+            figsize=figsize,
+            presets=dict(
+                wire=dict(
+                    color=drawcolor,
+                    linewidth=linewidth,
+                ),
+                gate=dict(
+                    radius=radius,
+                ),
+            ),
+        )
+
+        depths = {}
+        for i, g in enumerate(self.gates):
+            # level = max(depths.get(q, 0) for q in g.qubits) + 1
+            level = i
+
+            if len(g.qubits) == 1:
+                (q,) = g.qubits
+                # draw line from previous gate to this one
+                d.line(
+                    (depths.get(q, -1) + radius, q),
+                    (level - radius, q),
+                    preset="wire",
+                    zorder=level,
+                )
+                # draw the gate
+                d.marker(
+                    (level, q),
+                    color=hash_to_color(g.label),
+                    zorder=0,
+                    preset="gate",
+                )
+                # record last gate on this qubit
+                depths[q] = level
+            else:
+                # stretch a box over all qubits
+                qmin = min(g.qubits)
+                qmax = max(g.qubits)
+                d.rectangle(
+                    (level, qmin),
+                    (level, qmax),
+                    color=hash_to_color(g.label),
+                    zorder=0,
+                    alpha=1 / 3,
+                    preset="gate",
+                )
+                for q in g.qubits:
+                    # draw markers on each qubit acted on
+                    d.marker(
+                        (level, q),
+                        color=hash_to_color(g.label),
+                        zorder=0,
+                        preset="gate",
+                    )
+                    # draw lines from previous gate to this one
+                    d.line(
+                        (depths.get(q, -1) + radius, q),
+                        (level - radius, q),
+                        preset="wire",
+                        zorder=level,
+                    )
+                    # record last gate on this qubit
+                    depths[q] = level
+
+        # draw final lines to the right
+        level = max(depths.values(), default=0) + 1
+        for q in depths:
+            d.line((depths.get(q, -1), q), (level, q), preset="wire")
+
+        return d.fig, d.ax
+
     def __repr__(self):
         r = "<Circuit(n={}, num_gates={}, gate_opts={})>"
         return r.format(self.N, self.num_gates, self.gate_opts)
@@ -4152,6 +4661,36 @@ def error_estimate(self):
         """
         return 1 - self.fidelity_estimate()
 
+    def local_expectation(
+        self,
+        G,
+        where,
+        normalized=False,
+        **contract_opts,
+    ):
+        """Compute the local expectation value of a local operator at ``where``
+        (via forming the reduced density matrix). Note this moves the
+        orthogonality around inplace, and records it in `info`.
+
+        Parameters
+        ----------
+        G : Tensor
+            The local operator tensor.
+        where : int
+            The qubit to compute the expectation value at.
+
+        Returns
+        -------
+        float
+        """
+        return self._psi.local_expectation_canonical(
+            G,
+            where,
+            normalized=normalized,
+            info=self.gate_opts["info"],
+            **contract_opts,
+        )
+
 
 class CircuitPermMPS(CircuitMPS):
     """Quantum circuit simulation keeping the state always in an MPS form, but
diff --git a/quimb/tensor/circuit_gen.py b/quimb/tensor/circuit_gen.py
index 8639a800..e4d93fff 100644
--- a/quimb/tensor/circuit_gen.py
+++ b/quimb/tensor/circuit_gen.py
@@ -1,5 +1,4 @@
-"""Functions for generating specific, e.g. ansatz, circuits.
-"""
+"""Functions for generating specific, e.g. ansatz, circuits."""
 
 import math
 import random
@@ -10,7 +9,7 @@
 
 def inject_u3s(
     ent_gates,
-    gate2='cz',
+    gate2="cz",
     avoid_doubling=False,
     seed=None,
 ):
@@ -65,11 +64,10 @@ def inject_u3s(
     gates = []
     # consume list of pairs to entangle
     while ent_gates:
-
         # break up entanling gates with U3s where necesary
         for i in range(n):
             if needs_u3[i]:
-                gates.append(('U3', *rand(3, scale=2 * math.pi), i))
+                gates.append(("U3", *rand(3, scale=2 * math.pi), i))
                 needs_u3[i] = False
 
         # try and get the next entanling gate which is not 'doubled'
@@ -91,8 +89,7 @@ def inject_u3s(
         #  ^  ^  ^  ^
         if avoid_doubling:
             just_entangled = {
-                ij for ij in just_entangled
-                if (i not in ij) and (j not in ij)
+                ij for ij in just_entangled if (i not in ij) and (j not in ij)
             }
             just_entangled.add((i, j))
 
@@ -102,12 +99,12 @@ def inject_u3s(
     # place the final layer of U3s
     for i in range(n):
         if needs_u3[i]:
-            gates.append(('U3', *rand(3, scale=2 * math.pi), i))
+            gates.append(("U3", *rand(3, scale=2 * math.pi), i))
 
     return gates
 
 
-def gates_to_param_circuit(gates, n, parametrize='U3', **circuit_opts):
+def gates_to_param_circuit(gates, n, parametrize="U3", **circuit_opts):
     """Turn the sequence ``gates`` into a ``Circuit`` of ``n`` qubits, with any
     gates that appear in ``parametrize`` being... parametrized.
 
@@ -138,13 +135,7 @@ def gates_to_param_circuit(gates, n, parametrize='U3', **circuit_opts):
     return circ
 
 
-def circ_ansatz_1D_zigzag(
-    n,
-    depth,
-    gate2='cz',
-    seed=None,
-    **circuit_opts
-):
+def circ_ansatz_1D_zigzag(n, depth, gate2="cz", seed=None, **circuit_opts):
     r"""A 1D circuit ansatz with forward and backward layers of entangling
     gates interleaved with U3 single qubit unitaries::
 
@@ -203,11 +194,7 @@ def circ_ansatz_1D_zigzag(
 
 
 def circ_ansatz_1D_brickwork(
-    n, depth,
-    cyclic=False,
-    gate2='cz',
-    seed=None,
-    **circuit_opts
+    n, depth, cyclic=False, gate2="cz", seed=None, **circuit_opts
 ):
     r"""A 1D circuit ansatz with odd and even layers of entangling
     gates interleaved with U3 single qubit unitaries::
@@ -254,7 +241,6 @@ def circ_ansatz_1D_brickwork(
     """
     ent_gates = []
     for d in range(depth):
-
         # the even pairs layer
         ent_gates.extend((i, i + 1) for i in range(0, n - 1, 2))
         if cyclic and (n % 2 == 1):
@@ -277,9 +263,9 @@ def circ_ansatz_1D_rand(
     depth,
     seed=None,
     cyclic=False,
-    gate2='cz',
+    gate2="cz",
     avoid_doubling=True,
-    **circuit_opts
+    **circuit_opts,
 ):
     """A 1D circuit ansatz with randomly place entangling gates interleaved
     with U3 single qubit unitaries.
@@ -322,13 +308,37 @@ def circ_ansatz_1D_rand(
     random.shuffle(ent_gates)
 
     # inject U3 gates!
-    gates = inject_u3s(ent_gates, avoid_doubling=avoid_doubling,
-                       gate2=gate2, seed=seed)
+    gates = inject_u3s(
+        ent_gates, avoid_doubling=avoid_doubling, gate2=gate2, seed=seed
+    )
     circ = gates_to_param_circuit(gates, n, **circuit_opts)
 
     return circ
 
 
+def circ_a2a_rand(
+    n,
+    depth,
+    seed=None,
+    gate2="cz",
+):
+    if not isinstance(seed, random.Random):
+        rng = random.Random(seed)
+
+    qubits = list(range(n))
+
+    ent_gates = []
+    for _ in range(depth):
+        rng.shuffle(qubits)
+        for i, j in zip(qubits[::2], qubits[1::2]):
+            ent_gates.append((i, j))
+
+    gates = inject_u3s(ent_gates, gate2=gate2, seed=seed)
+    circ = gates_to_param_circuit(gates, n)
+
+    return circ
+
+
 def circ_qaoa(
     terms,
     depth,
@@ -377,8 +387,8 @@ def circ_qaoa(
     """
     from .circuit import Circuit
 
-    circuit_opts.setdefault('gate_opts', {})
-    circuit_opts['gate_opts'].setdefault('contract', False)
+    circuit_opts.setdefault("gate_opts", {})
+    circuit_opts["gate_opts"].setdefault("contract", False)
 
     n = max(itertools.chain.from_iterable(terms)) + 1
 
@@ -386,14 +396,14 @@ def circ_qaoa(
 
     # layer of hadamards to get into plus state
     for i in range(n):
-        gates.append((0, 'h', i))
+        gates.append((0, "h", i))
 
     for d in range(depth):
         for (i, j), wij in terms.items():
-            gates.append((d, 'rzz', wij * gammas[d], i, j))
+            gates.append((d, "rzz", wij * gammas[d], i, j))
 
         for i in range(n):
-            gates.append((d, 'rx', -betas[d] * 2, i))
+            gates.append((d, "rx", -betas[d] * 2, i))
 
     circ = Circuit(n, **circuit_opts)
     circ.apply_gates(gates)
diff --git a/quimb/tensor/tensor_1d.py b/quimb/tensor/tensor_1d.py
index 0d3c73e4..72543c1a 100644
--- a/quimb/tensor/tensor_1d.py
+++ b/quimb/tensor/tensor_1d.py
@@ -548,6 +548,56 @@ def contract_structured(
         # contract each block of sites cumulatively
         return self.contract_cumulative(tags_seq, inplace=inplace, **opts)
 
+    def compute_left_environments(self, **contract_opts):
+        """Compute the left environments of this 1D tensor network.
+
+        Parameters
+        ----------
+        contract_opts
+            Supplied to
+            :meth:`~quimb.tensor.tensor_core.TensorNetwork.contract`.
+
+        Returns
+        -------
+        dict[int, Tensor]
+            Environments indexed by the site they are to the left of, so keys
+            run from (1, ... L - 1).
+        """
+        left_envs = {1: self.select(0).contract(all, **contract_opts)}
+        for i in range(2, self.L):
+            tll = left_envs[i - 1]
+            tll.drop_tags()
+            tnl = self.select(i - 1) | tll
+            left_envs[i] = tnl.contract(all, **contract_opts)
+
+        return left_envs
+
+    def compute_right_environments(self, **contract_opts):
+        """Compute the right environments of this 1D tensor network.
+
+        Parameters
+        ----------
+        contract_opts
+            Supplied to
+            :meth:`~quimb.tensor.tensor_core.TensorNetwork.contract`.
+
+        Returns
+        -------
+        dict[int, Tensor]
+            Environments indexed by the site they are to the right of, so keys
+            run from (0, ... L - 2).
+        """
+        right_envs = {
+            self.L - 2: self.select(-1).contract(all, **contract_opts)
+        }
+        for i in range(self.L - 3, -1, -1):
+            trr = right_envs[i + 1]
+            trr.drop_tags()
+            tnr = self.select(i + 1) | trr
+            right_envs[i] = tnr.contract()
+
+        return right_envs
+
     def _repr_info(self):
         info = super()._repr_info()
         info["L"] = self.L
@@ -2431,7 +2481,9 @@ def schmidt_gap(self, i, info=None, method="svd"):
 
         return S[0] - S[1]
 
-    def partial_trace(self, keep, upper_ind_id="b{}", rescale_sites=True):
+    def partial_trace_to_mpo(
+        self, keep, upper_ind_id="b{}", rescale_sites=True
+    ):
         r"""Partially trace this matrix product state, producing a matrix
         product operator.
 
@@ -2516,12 +2568,356 @@ def partial_trace(self, keep, upper_ind_id="b{}", rescale_sites=True):
         rho.fuse_multibonds_()
         return rho
 
-    def ptr(self, keep, upper_ind_id="b{}", rescale_sites=True):
-        """Alias of :meth:`~quimb.tensor.MatrixProductState.partial_trace`."""
-        return self.partial_trace(
-            keep, upper_ind_id, rescale_sites=rescale_sites
+    def partial_trace(self, *_, **__):
+        raise AttributeError(
+            "`mps.partial_trace` has been renamed to "
+            "`mps.partial_trace_to_mpo`. Soon `mps.partial_trace` "
+            "will produce (dense) local reduced density matrices to match "
+            "methods elsewhere in quimb."
+        )
+
+    def ptr(self, *_, **__):
+        raise AttributeError(
+            "`mps.ptr` has been renamed " "to `mps.partial_trace_to_mpo`."
         )
 
+    def partial_trace_to_dense_canonical(
+        self, where, normalized=True, info=None, **contract_opts
+    ):
+        """Compute the dense local reduced density matrix by canonicalizing
+        around the target sites and then contracting the local tensors. Note
+        this moves the orthogonality around inplace, and records it in `info`.
+
+        Parameters
+        ----------
+        where : int or tuple[int]
+            The site or sites to compute the reduced density matrix for.
+        normalized : bool, optional
+            Explicitly normalize the local reduced density matrix.
+        info : dict, optional
+            If supplied, will be used to infer and store various extra
+            information. Currently the key "cur_orthog" is used to store the
+            current orthogonality center. Its input value can be ``"calc"``, a
+            single site, or a pair of sites representing the min/max range,
+            inclusive. It will be updated to the actual range after.
+        contract_opts
+            Passed to `tensor_contract` when computing the reduced local
+            density matrix.
+
+        Returns
+        -------
+        array_like
+        """
+        if self.cyclic:
+            raise NotImplementedError("Only supports OBC.")
+
+        if isinstance(where, Integral):
+            where = (where,)
+
+        # canonicalize around our sites
+        self.canonicalize_(where, info=info)
+
+        # form the local reduced density matrix tn
+        kix = [self.site_ind(i) for i in where]
+        bix = [f"__b{i}__" for i in where]
+        k = self[min(where) : max(where) + 1]
+        b = k.reindex(dict(zip(kix, bix))).conj_()
+        rho_tn = k | b
+
+        # contract down to a matrix
+        rho = rho_tn.to_dense(kix, bix, **contract_opts)
+
+        if normalized:
+            # locally normalize, usually unnecessary for an MPS but cheap
+            rho = rho / do("trace", rho)
+
+        return rho
+
+    def local_expectation_canonical(
+        self, G, where, normalized=True, info=None, **contract_opts
+    ):
+        """Compute a local expectation value (via forming the reduced density
+        matrix). Note this moves the orthogonality around inplace, and records
+        it in `info`.
+
+        Parameters
+        ----------
+        G : array_like
+            The local operator to compute the expectation of.
+        where : int or tuple[int]
+            The site or sites to compute the expectation at.
+        normalized : bool, optional
+            Explicitly normalize the local reduced density matrix.
+        info : dict, optional
+            If supplied, will be used to infer and store various extra
+            information. Currently the key "cur_orthog" is used to store the
+            current orthogonality center. Its input value can be ``"calc"``, a
+            single site, or a pair of sites representing the min/max range,
+            inclusive. It will be updated to the actual range after.
+        contract_opts
+            Passed to `tensor_contract` when computing the reduced local
+            density matrix.
+
+        Returns
+        -------
+        float
+        """
+        rho = self.partial_trace_to_dense_canonical(
+            where, normalized=normalized, info=info, **contract_opts
+        )
+        return do("trace", G @ rho)
+
+    def compute_local_expectation_canonical(
+        self,
+        terms,
+        normalized=True,
+        return_all=False,
+        info=None,
+        inplace=False,
+        **contract_opts,
+    ):
+        """Compute many local expectations at once, via forming the relevant
+        reduced density matrices via canonicalization. This moves the
+        orthogonality around inplace, and records it in `info`.
+
+        Parameters
+        ----------
+        terms : dict[int or tuple[int], array_like]
+            The local terms to compute values for.
+        normalized : bool, optional
+            Explicitly normalize each local reduced density matrix.
+        return_all : bool, optional
+            Whether to return each expectation in `terms` separately
+            or sum them all together (the default).
+        info : dict, optional
+            If supplied, will be used to infer and store various extra
+            information. Currently, the key "cur_orthog" is used to store the
+            current orthogonality center. Its input value can be ``"calc"``, a
+            single site, or a pair of sites representing the min/max range,
+            inclusive. It will be updated to the actual range after.
+        inplace : bool, optional
+            Whether to perform the required canonicalizations inplace.
+        contract_opts
+            Supplied to
+            :meth:`~quimb.tensor.tensor_core.TensorNetwork.contract`
+            when contracting the local density matrices.
+
+        Returns
+        -------
+        float or dict[in or tuple[int], float]
+            The expecetation value(s), either summed or for each term if
+            `return_all=True`.
+
+        See Also
+        --------
+        compute_local_expectation_via_envs, local_expectation_canonical
+        partial_trace_to_dense_canonical
+        """
+        if info is None:
+            # this is used to keep track of canonical center
+            info = {}
+
+        if inplace:
+            mps = self
+        else:
+            mps = self.copy()
+            info = info.copy()
+
+        cur_orthog = info.get("cur_orthog", "calc")
+        if isinstance(cur_orthog, tuple):
+            # have a canonical center already -> start close to it
+            terms = sorted(
+                terms.items(), key=lambda kv: abs(min(kv[0]) - cur_orthog[0])
+            )
+        else:
+            # sort by the smallest site so we sweep in one direction
+            terms = sorted(terms.items(), key=lambda kv: min(kv[0]))
+
+        expecs = {
+            where: mps.local_expectation_canonical(
+                G,
+                where,
+                normalized=normalized,
+                info=info,
+                **contract_opts,
+            )
+            for where, G in terms
+        }
+
+        if return_all:
+            return expecs
+
+        return functools.reduce(operator.add, expecs.values())
+
+    def compute_local_expectation_via_envs(
+        self,
+        terms,
+        normalized=True,
+        return_all=False,
+        **contract_opts,
+    ):
+        """Compute many local expectations at once, via forming the relevant
+        local overlaps using left and right environments formed via
+        contraction. This does not require any canonicalization and can be
+        quicker if the canonical center is not already aligned.
+
+        Parameters
+        ----------
+        terms : dict[int or tuple[int], array_like]
+            The local terms to compute values for.
+        normalized : bool, optional
+            Explicitly normalize each local reduced density matrix.
+        return_all : bool, optional
+            Whether to return each expectation in `terms` separately
+            or sum them all together (the default).
+        contract_opts
+            Supplied to
+            :meth:`~quimb.tensor.tensor_core.TensorNetwork.contract`
+            when contracting the local overlaps.
+
+        Returns
+        -------
+        float or dict[int or tuple[int], float]
+            The expecetation value(s), either summed or for each term if
+            `return_all=True`.
+
+        See Also
+        --------
+        compute_local_expectation_canonical, compute_left_environments,
+        compute_right_environments
+        """
+        norm, ket, bra = self.make_norm(return_all=True)
+
+        left_envs = norm.compute_left_environments(**contract_opts)
+        right_envs = norm.compute_right_environments(**contract_opts)
+
+        expecs = {}
+
+        if normalized:
+            nfactor = (norm.select(0) | right_envs[0]).contract(
+                all, **contract_opts
+            )
+        else:
+            nfactor = None
+
+        for where, G in terms.items():
+            sitemin = min(where)
+            sitemax = max(where)
+            tags = [ket.site_tag(i) for i in range(sitemin, sitemax + 1)]
+            # form:
+            #     sitemin sitemax
+            #          :   :
+            #         ┌─┐ ┌─┐
+            #      ┌──┤k├─┤k├──┐
+            #      │  └┬┘ └┬┘  │
+            #      │   │   │   │
+            #     ┌┴┐ ┌┴───┴┐ ┌┴┐
+            #     │l│ │  G  │ │r│
+            #     └┬┘ └┬───┬┘ └┬┘
+            #      │   │   │   │
+            #      │  ┌┴┐ ┌┴┐  │
+            #      └──┤b├─┤b├──┘
+            #         └─┘ └─┘
+            # (n.b. might be non-gated sites in between as well)
+            k = ket.select_any(tags, virtual=False)
+            b = bra.select_any(tags, virtual=False)
+            k.gate_(G, where, contract=False)
+
+            tn_local_overlap = k | b
+            if sitemin in left_envs:
+                tn_local_overlap |= left_envs[sitemin]
+            if sitemax in right_envs:
+                tn_local_overlap |= right_envs[sitemax]
+
+            x = tn_local_overlap.contract(all, **contract_opts)
+            if normalized:
+                x = x / nfactor
+
+            expecs[where] = x
+
+        if return_all:
+            return expecs
+
+        return functools.reduce(operator.add, expecs.values())
+
+    def compute_local_expectation(
+        self,
+        terms,
+        normalized=True,
+        return_all=False,
+        method="canonical",
+        info=None,
+        inplace=False,
+        **contract_opts,
+    ):
+        """Compute many local expectations at once.
+
+        Parameters
+        ----------
+        terms : dict[int or tuple[int], array_like]
+            The local terms to compute values for.
+        normalized : bool, optional
+            Explicitly normalize each local term.
+        return_all : bool, optional
+            Whether to return each expectation in `terms` separately
+            or sum them all together (the default).
+        method : {'canonical', 'envs'}, optional
+            The method to use to compute the local expectations.
+
+            - 'canonical': canonicalize around the sites of interest and
+              contract the local reduced density matrices, moving the canonical
+              center around as needed.
+            - 'envs': form the local overlaps using left and right environments
+              and contract these directly. This can be quicker if the canonical
+              center is not already aligned.
+
+        info : dict, optional
+            If supplied, and `method=="canonical"`, will be used to infer and
+            store various extra information. Currently the key "cur_orthog" is
+            used to store the current orthogonality center. Its input value can
+            be ``"calc"``, a single site, or a pair of sites representing the
+            min/max range, inclusive. It will be updated to the actual range
+            after.
+        inplace : bool, optional
+            If `method=="canonical"`, whether to perform the required
+            canonicalizations inplace or on a copy of the state.
+        contract_opts
+            Supplied to
+            :meth:`~quimb.tensor.tensor_core.TensorNetwork.contract`
+            when contracting the local overlaps or density matrices.
+
+        Returns
+        -------
+        float or dict[int or tuple[int], float]
+            The expecetation value(s), either summed or for each term if
+            `return_all=True`.
+
+        See Also
+        --------
+        compute_local_expectation_canonical, compute_local_expectation_via_envs
+        """
+        if method == "canonical":
+            return self.compute_local_expectation_canonical(
+                terms,
+                normalized=normalized,
+                return_all=return_all,
+                info=info,
+                inplace=inplace,
+                **contract_opts,
+            )
+        elif method == "envs":
+            return self.compute_local_expectation_via_envs(
+                terms,
+                normalized=normalized,
+                return_all=return_all,
+                **contract_opts,
+            )
+        else:
+            raise ValueError(
+                f"Unrecognized method: {method}, should be one of: "
+                "'canonical', 'envs'."
+            )
+
     @convert_cur_orthog
     def bipartite_schmidt_state(self, sz_a, get="ket", info=None):
         r"""Compute the reduced state for a bipartition of an OBC MPS, in terms
@@ -3215,7 +3611,6 @@ def sample_configuration(self, seed=None, info=None):
         config = []
         omega = 1.0
         for i in range(psi.L):
-
             # form local density matrix
             ki = psi[i]
             bi = ki.H
@@ -3271,6 +3666,7 @@ def sample(self, C, seed=None, info=None):
         for _ in range(C):
             yield psi0.sample_configuration(seed=rng, info=info)
 
+
 class MatrixProductOperator(TensorNetwork1DOperator, TensorNetwork1DFlat):
     """Initialise a matrix product operator, with auto labelling and tagging.
 
diff --git a/quimb/tensor/tensor_core.py b/quimb/tensor/tensor_core.py
index e3bcf8ef..5e6615d2 100644
--- a/quimb/tensor/tensor_core.py
+++ b/quimb/tensor/tensor_core.py
@@ -1626,8 +1626,15 @@ def isel(self, selectors, inplace=False):
 
         Parameters
         ----------
-        selectors : dict[str, int], dict[str, slice]
-            Mapping of index(es) to which value to take.
+        selectors : dict[str, int or slice or "r"]
+            Mapping of index(es) to which value to take. The values can be:
+
+            - int: select a specific value for that index.
+            - slice: select a range of values for that index.
+            - "r": contract a random vector in.
+
+            The mapping can contain indices that don't appear on this tensor,
+            in which case they are ignored.
         inplace : bool, optional
             Whether to select inplace or not.
 
@@ -1643,18 +1650,29 @@ def isel(self, selectors, inplace=False):
 
         See Also
         --------
-        TensorNetwork.isel
+        TensorNetwork.isel, Tensor.rand_reduce
         """
         T = self if inplace else self.copy()
 
-        new_inds = tuple(
-            ix
-            for ix in self.inds
-            if (ix not in selectors) or isinstance(selectors[ix], slice)
-        )
+        new_inds = []
+        data_loc = []
 
-        data_loc = tuple(selectors.get(ix, slice(None)) for ix in self.inds)
-        T.modify(apply=lambda x: x[data_loc], inds=new_inds, left_inds=None)
+        for ix in T.inds:
+            sel = selectors.get(ix, slice(None))
+            if isinstance(sel, slice):
+                # index will be kept (including a partial slice of entries)
+                new_inds.append(ix)
+                data_loc.append(sel)
+            elif sel == "r":
+                # eagerly remove any 'random' selections
+                T.rand_reduce_(ix)
+            else:
+                # index will be removed by selecting a specific index
+                data_loc.append(int(sel))
+
+        T.modify(
+            apply=lambda x: x[tuple(data_loc)], inds=new_inds, left_inds=None
+        )
         return T
 
     isel_ = functools.partialmethod(isel, inplace=True)
@@ -2190,16 +2208,35 @@ def vector_reduce(self, ind, v, inplace=False):
         """
         t = self if inplace else self.copy()
         axis = t.inds.index(ind)
-        new_data = array_contract(
-            (t.data, v),
-            (tuple(range(self.ndim)), (axis,)),
+
+        expr = array_contract_expression(
+            shapes=(self.shape, shape(v)),
+            inputs=(tuple(range(self.ndim)), (axis,)),
+            constants={1: v},
         )
+
         new_inds = t.inds[:axis] + t.inds[axis + 1 :]
-        t.modify(data=new_data, inds=new_inds)
+        t.modify(apply=expr, inds=new_inds)
         return t
 
     vector_reduce_ = functools.partialmethod(vector_reduce, inplace=True)
 
+    def rand_reduce(self, ind, dtype=None, inplace=False, **kwargs):
+        """Contract the index ``ind`` of this tensor with a random vector,
+        removing it.
+
+        Parameters
+        ----------
+        """
+        if dtype is None:
+            dtype = self.dtype
+
+        v = randn(self.ind_size(ind), dtype=self.dtype, **kwargs)
+
+        return self.vector_reduce(ind, v, inplace=inplace)
+
+    rand_reduce_ = functools.partialmethod(rand_reduce, inplace=True)
+
     def collapse_repeated(self, inplace=False):
         """Take the diagonals of any repeated indices, such that each index
         only appears once.
@@ -7983,8 +8020,13 @@ def isel(self, selectors, inplace=False):
 
         Parameters
         ----------
-        selectors : dict[str, int]
-            Mapping of index(es) to which value to take.
+        selectors : dict[str, int or slice or "r"]
+            Mapping of index(es) to which value to take. The values can be:
+
+            - int: select a specific value for that index.
+            - slice: select a range of values for that index.
+            - "r": contract a random vector in.
+
         inplace : bool, optional
             Whether to select inplace or not.
 
@@ -9606,7 +9648,7 @@ def rank_weight(ind):
             if equalize_norms:
                 signs = []
                 for s in scalars:
-                    signs.append(do("sign", s))
+                    signs.append(s / do("abs", s))
                     tn.exponent += do("log10", do("abs", s))
                 scalars = signs
 
diff --git a/tests/test_tensor/test_circuit.py b/tests/test_tensor/test_circuit.py
index 0629271d..df7085fe 100644
--- a/tests/test_tensor/test_circuit.py
+++ b/tests/test_tensor/test_circuit.py
@@ -466,6 +466,28 @@ def test_sample(self, group_size):
 
         assert power_divergence(f_obs, f_exp)[0] < 100
 
+    @pytest.mark.parametrize("group_size", (1, 3))
+    def test_sample_gate_by_gate(self, group_size):
+        import collections
+        from scipy.stats import power_divergence
+
+        C = 2**10
+        L = 5
+        circ = random_a2a_circ(L, 3)
+
+        psi = circ.to_dense()
+        p_exp = abs(psi.reshape(-1)) ** 2
+        f_exp = p_exp * C
+
+        counts = collections.Counter(
+            circ.sample_gate_by_gate(C, group_size=group_size)
+        )
+        f_obs = np.zeros(2**L)
+        for b, c in counts.items():
+            f_obs[int(b, 2)] = c
+
+        assert power_divergence(f_obs, f_exp)[0] < 100
+
     def test_sample_chaotic(self):
         import collections
         from scipy.stats import power_divergence
diff --git a/tests/test_tensor/test_tensor_1d.py b/tests/test_tensor/test_tensor_1d.py
index 67b0fb2c..4b762e55 100644
--- a/tests/test_tensor/test_tensor_1d.py
+++ b/tests/test_tensor/test_tensor_1d.py
@@ -383,7 +383,9 @@ def test_magnetization(self):
     def test_partial_trace(self, rescale, keep):
         n = 10
         p = qtn.MPS_rand_state(n, 7)
-        r = p.ptr(keep=keep, upper_ind_id="u{}", rescale_sites=rescale)
+        r = p.partial_trace_to_mpo(
+            keep=keep, upper_ind_id="u{}", rescale_sites=rescale
+        )
         rd = r.to_qarray()
         if isinstance(keep, slice):
             keep = p.slice2sites(keep)
@@ -775,6 +777,16 @@ def test_sample_seed(self):
         ]
         assert len(set(configs)) > 1
 
+    def test_compute_local_expectation(self):
+        psi = qtn.MPS_rand_state(10, 7, dtype="complex128")
+        terms = {(i, i + 1): qu.rand_herm(4) for i in range(9)}
+
+        ex = psi.compute_local_expectation_exact(terms)
+        xa = psi.compute_local_expectation(terms, method="canonical")
+        assert xa == pytest.approx(ex)
+        xb = psi.compute_local_expectation(terms, method="envs")
+        assert xb == pytest.approx(ex)
+
 
 class TestMatrixProductOperator:
     @pytest.mark.parametrize("cyclic", [False, True])
@@ -911,7 +923,7 @@ def test_mpo_rand_herm_trace_and_identity_like(self, cyclic):
 
     def test_partial_transpose(self):
         p = qtn.MPS_rand_state(8, 10)
-        r = p.ptr([2, 3, 4, 5, 6, 7])
+        r = p.partial_trace_to_mpo([2, 3, 4, 5, 6, 7])
         rd = r.to_qarray()
 
         assert qu.isherm(rd)
diff --git a/tests/test_tensor/test_tensor_core.py b/tests/test_tensor/test_tensor_core.py
index f9877e74..bf6950cb 100644
--- a/tests/test_tensor/test_tensor_core.py
+++ b/tests/test_tensor/test_tensor_core.py
@@ -1909,6 +1909,15 @@ def test_gen_inds_connected(self):
         patches = tuple(tn.gen_inds_connected(2))
         assert len(patches) == 34
 
+    def test_tn_isel_rand(self):
+        mps = qtn.MPS_rand_state(6, 7)
+        ramp = mps.isel({mps.site_ind(i): "r" for i in mps.sites})
+        assert ramp.outer_inds() == ()
+        # check we haven't selected an computation basis amplitude
+        rx = ramp.contract()
+        xs = mps.to_dense().ravel()
+        assert not any(np.allclose(rx, x) for x in xs)
+
 
 class TestTensorNetworkSimplifications:
     def test_rank_simplify(self):
diff --git a/tests/test_tensor/test_tensor_spectral_approx.py b/tests/test_tensor/test_tensor_spectral_approx.py
index ccb23172..fabffb74 100644
--- a/tests/test_tensor/test_tensor_spectral_approx.py
+++ b/tests/test_tensor/test_tensor_spectral_approx.py
@@ -37,7 +37,7 @@ def test_realistic(self):
         ham = MPO_ham_heis(20)
         dmrg = DMRG2(ham, bond_dims=[2, 4])
         dmrg.solve()
-        rho_ab = dmrg.state.ptr(range(6, 14))
+        rho_ab = dmrg.state.partial_trace_to_mpo(range(6, 14))
         xf = approx_spectral_function(
             rho_ab, lambda x: x, tol=0.1, verbosity=2
         )
@@ -55,7 +55,7 @@ def test_realistic_ent(self):
         psi0 = dmrg.state.to_dense()
         lne = logneg_subsys(psi0, [2] * n, sysa=sysa, sysb=sysb)
 
-        rho_ab = dmrg.state.ptr(sysab, rescale_sites=True)
+        rho_ab = dmrg.state.partial_trace_to_mpo(sysab, rescale_sites=True)
         rho_ab_pt = rho_ab.partial_transpose(range(3))
         lnx = log2(
             approx_spectral_function(rho_ab_pt, abs, tol=0.1, verbosity=2)