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There’s difference between the cube-pruning algorithm introduced in the papers and the implementation by Yizhou.
In the paper, the cube-pruning goes like this:
let q loop through [s, t], and separate [s, t] into [s, q], [q+1, t]
for each separation, score the k cells at top-left, and get the highest score
keep the top k scored separation and q is the feature signature
But Yizhou’s implementation is like this:
let q loop through [s, t], and separate [s, t] into [s, q], [q+1, t]
for each separation, score the most top-left cell and push it into a heap
explore: repeatedly pop the heap, score the neighbouring cells of the cell popped, and push them into the heap
the first k popped cells and the scores is kept as the k best scores of [s, t]
The major differences are:
In the paper, only one score could be kept for one feature signature (separation), but in Yizhou’s implementation, it is possible for multiple scores being kept with the same feature signature.
In the paper, up to (t-s)*k cells are scored, but in Yizhou’s implementation, t - s + 4*k cells are scored
The text was updated successfully, but these errors were encountered:
There’s difference between the cube-pruning algorithm introduced in the papers and the implementation by Yizhou.
In the paper, the cube-pruning goes like this:
q
loop through[s, t]
, and separate[s, t]
into[s, q]
,[q+1, t]
But Yizhou’s implementation is like this:
q
loop through[s, t]
, and separate[s, t]
into[s, q]
,[q+1, t]
[s, t]
The major differences are:
(t-s)*k
cells are scored, but in Yizhou’s implementation,t - s + 4*k
cells are scoredThe text was updated successfully, but these errors were encountered: