diff --git a/src/PhpSpreadsheet/Calculation/Calculation.php b/src/PhpSpreadsheet/Calculation/Calculation.php
index 4c7d7b7935..537b937294 100644
--- a/src/PhpSpreadsheet/Calculation/Calculation.php
+++ b/src/PhpSpreadsheet/Calculation/Calculation.php
@@ -939,17 +939,17 @@ class Calculation
         ],
         'ERF' => [
             'category' => Category::CATEGORY_ENGINEERING,
-            'functionCall' => [Engineering::class, 'ERF'],
+            'functionCall' => [Engineering\Erf::class, 'ERF'],
             'argumentCount' => '1,2',
         ],
         'ERF.PRECISE' => [
             'category' => Category::CATEGORY_ENGINEERING,
-            'functionCall' => [Engineering::class, 'ERFPRECISE'],
+            'functionCall' => [Engineering\Erf::class, 'ERFPRECISE'],
             'argumentCount' => '1',
         ],
         'ERFC' => [
             'category' => Category::CATEGORY_ENGINEERING,
-            'functionCall' => [Engineering::class, 'ERFC'],
+            'functionCall' => [Engineering\ErfC::class, 'ERFC'],
             'argumentCount' => '1',
         ],
         'ERFC.PRECISE' => [
diff --git a/src/PhpSpreadsheet/Calculation/Engineering.php b/src/PhpSpreadsheet/Calculation/Engineering.php
index 1429c7a900..92b68807d9 100644
--- a/src/PhpSpreadsheet/Calculation/Engineering.php
+++ b/src/PhpSpreadsheet/Calculation/Engineering.php
@@ -1135,34 +1135,6 @@ public static function GESTEP($number, $step = 0)
         return (int) ($number >= $step);
     }
 
-    //
-    //    Private method to calculate the erf value
-    //
-    private static $twoSqrtPi = 1.128379167095512574;
-
-    public static function erfVal($x)
-    {
-        if (abs($x) > 2.2) {
-            return 1 - self::erfcVal($x);
-        }
-        $sum = $term = $x;
-        $xsqr = ($x * $x);
-        $j = 1;
-        do {
-            $term *= $xsqr / $j;
-            $sum -= $term / (2 * $j + 1);
-            ++$j;
-            $term *= $xsqr / $j;
-            $sum += $term / (2 * $j + 1);
-            ++$j;
-            if ($sum == 0.0) {
-                break;
-            }
-        } while (abs($term / $sum) > Functions::PRECISION);
-
-        return self::$twoSqrtPi * $sum;
-    }
-
     /**
      * BITAND.
      *
@@ -1276,6 +1248,8 @@ public static function BITRSHIFT($number, $shiftAmount)
      *    Excel Function:
      *        ERF(lower[,upper])
      *
+     * @Deprecated 2.0.0 Use the ERF() method in the Engineering\Erf class instead
+     *
      * @param float $lower lower bound for integrating ERF
      * @param float $upper upper bound for integrating ERF.
      *                                If omitted, ERF integrates between zero and lower_limit
@@ -1284,19 +1258,7 @@ public static function BITRSHIFT($number, $shiftAmount)
      */
     public static function ERF($lower, $upper = null)
     {
-        $lower = Functions::flattenSingleValue($lower);
-        $upper = Functions::flattenSingleValue($upper);
-
-        if (is_numeric($lower)) {
-            if ($upper === null) {
-                return self::erfVal($lower);
-            }
-            if (is_numeric($upper)) {
-                return self::erfVal($upper) - self::erfVal($lower);
-            }
-        }
-
-        return Functions::VALUE();
+        return Engineering\Erf::ERF($lower, $upper);
     }
 
     /**
@@ -1307,48 +1269,15 @@ public static function ERF($lower, $upper = null)
      *    Excel Function:
      *        ERF.PRECISE(limit)
      *
+     * @Deprecated 2.0.0 Use the ERFPRECISE() method in the Engineering\Erf class instead
+     *
      * @param float $limit bound for integrating ERF
      *
      * @return float|string
      */
     public static function ERFPRECISE($limit)
     {
-        $limit = Functions::flattenSingleValue($limit);
-
-        return self::ERF($limit);
-    }
-
-    //
-    //    Private method to calculate the erfc value
-    //
-    private static $oneSqrtPi = 0.564189583547756287;
-
-    private static function erfcVal($x)
-    {
-        if (abs($x) < 2.2) {
-            return 1 - self::erfVal($x);
-        }
-        if ($x < 0) {
-            return 2 - self::ERFC(-$x);
-        }
-        $a = $n = 1;
-        $b = $c = $x;
-        $d = ($x * $x) + 0.5;
-        $q1 = $q2 = $b / $d;
-        $t = 0;
-        do {
-            $t = $a * $n + $b * $x;
-            $a = $b;
-            $b = $t;
-            $t = $c * $n + $d * $x;
-            $c = $d;
-            $d = $t;
-            $n += 0.5;
-            $q1 = $q2;
-            $q2 = $b / $d;
-        } while ((abs($q1 - $q2) / $q2) > Functions::PRECISION);
-
-        return self::$oneSqrtPi * exp(-$x * $x) * $q2;
+        return Engineering\Erf::ERFPRECISE($limit);
     }
 
     /**
@@ -1364,19 +1293,15 @@ private static function erfcVal($x)
      *    Excel Function:
      *        ERFC(x)
      *
+     * @Deprecated 2.0.0 Use the ERFC() method in the Engineering\ErfC class instead
+     *
      * @param float $x The lower bound for integrating ERFC
      *
      * @return float|string
      */
     public static function ERFC($x)
     {
-        $x = Functions::flattenSingleValue($x);
-
-        if (is_numeric($x)) {
-            return self::erfcVal($x);
-        }
-
-        return Functions::VALUE();
+        return Engineering\ErfC::ERFC($x);
     }
 
     /**
diff --git a/src/PhpSpreadsheet/Calculation/Engineering/Erf.php b/src/PhpSpreadsheet/Calculation/Engineering/Erf.php
new file mode 100644
index 0000000000..54358ebd78
--- /dev/null
+++ b/src/PhpSpreadsheet/Calculation/Engineering/Erf.php
@@ -0,0 +1,91 @@
+<?php
+
+namespace PhpOffice\PhpSpreadsheet\Calculation\Engineering;
+
+use PhpOffice\PhpSpreadsheet\Calculation\Functions;
+
+class Erf
+{
+    private static $twoSqrtPi = 1.128379167095512574;
+
+    /**
+     * ERF.
+     *
+     * Returns the error function integrated between the lower and upper bound arguments.
+     *
+     *    Note: In Excel 2007 or earlier, if you input a negative value for the upper or lower bound arguments,
+     *            the function would return a #NUM! error. However, in Excel 2010, the function algorithm was
+     *            improved, so that it can now calculate the function for both positive and negative ranges.
+     *            PhpSpreadsheet follows Excel 2010 behaviour, and accepts negative arguments.
+     *
+     *    Excel Function:
+     *        ERF(lower[,upper])
+     *
+     * @param float $lower lower bound for integrating ERF
+     * @param float $upper upper bound for integrating ERF.
+     *                                If omitted, ERF integrates between zero and lower_limit
+     *
+     * @return float|string
+     */
+    public static function ERF($lower, $upper = null)
+    {
+        $lower = Functions::flattenSingleValue($lower);
+        $upper = Functions::flattenSingleValue($upper);
+
+        if (is_numeric($lower)) {
+            if ($upper === null) {
+                return self::erfValue($lower);
+            }
+            if (is_numeric($upper)) {
+                return self::erfValue($upper) - self::erfValue($lower);
+            }
+        }
+
+        return Functions::VALUE();
+    }
+
+    /**
+     * ERFPRECISE.
+     *
+     * Returns the error function integrated between the lower and upper bound arguments.
+     *
+     *    Excel Function:
+     *        ERF.PRECISE(limit)
+     *
+     * @param float $limit bound for integrating ERF
+     *
+     * @return float|string
+     */
+    public static function ERFPRECISE($limit)
+    {
+        $limit = Functions::flattenSingleValue($limit);
+
+        return self::ERF($limit);
+    }
+
+    //
+    //    Private method to calculate the erf value
+    //
+    public static function erfValue($value)
+    {
+        if (abs($value) > 2.2) {
+            return 1 - ErfC::ERFC($value);
+        }
+        $sum = $term = $value;
+        $xsqr = ($value * $value);
+        $j = 1;
+        do {
+            $term *= $xsqr / $j;
+            $sum -= $term / (2 * $j + 1);
+            ++$j;
+            $term *= $xsqr / $j;
+            $sum += $term / (2 * $j + 1);
+            ++$j;
+            if ($sum == 0.0) {
+                break;
+            }
+        } while (abs($term / $sum) > Functions::PRECISION);
+
+        return self::$twoSqrtPi * $sum;
+    }
+}
diff --git a/src/PhpSpreadsheet/Calculation/Engineering/ErfC.php b/src/PhpSpreadsheet/Calculation/Engineering/ErfC.php
new file mode 100644
index 0000000000..31c3bd7582
--- /dev/null
+++ b/src/PhpSpreadsheet/Calculation/Engineering/ErfC.php
@@ -0,0 +1,68 @@
+<?php
+
+namespace PhpOffice\PhpSpreadsheet\Calculation\Engineering;
+
+use PhpOffice\PhpSpreadsheet\Calculation\Functions;
+
+class ErfC
+{
+    /**
+     * ERFC.
+     *
+     *    Returns the complementary ERF function integrated between x and infinity
+     *
+     *    Note: In Excel 2007 or earlier, if you input a negative value for the lower bound argument,
+     *        the function would return a #NUM! error. However, in Excel 2010, the function algorithm was
+     *        improved, so that it can now calculate the function for both positive and negative x values.
+     *            PhpSpreadsheet follows Excel 2010 behaviour, and accepts nagative arguments.
+     *
+     *    Excel Function:
+     *        ERFC(x)
+     *
+     * @param float $value The lower bound for integrating ERFC
+     *
+     * @return float|string
+     */
+    public static function ERFC($value)
+    {
+        $value = Functions::flattenSingleValue($value);
+
+        if (is_numeric($value)) {
+            return self::erfcValue($value);
+        }
+
+        return Functions::VALUE();
+    }
+
+    //
+    //    Private method to calculate the erfc value
+    //
+    private static $oneSqrtPi = 0.564189583547756287;
+
+    private static function erfcValue($value)
+    {
+        if (abs($value) < 2.2) {
+            return 1 - Erf::erfValue($value);
+        }
+        if ($value < 0) {
+            return 2 - self::ERFC(-$value);
+        }
+        $a = $n = 1;
+        $b = $c = $value;
+        $d = ($value * $value) + 0.5;
+        $q1 = $q2 = $b / $d;
+        do {
+            $t = $a * $n + $b * $value;
+            $a = $b;
+            $b = $t;
+            $t = $c * $n + $d * $value;
+            $c = $d;
+            $d = $t;
+            $n += 0.5;
+            $q1 = $q2;
+            $q2 = $b / $d;
+        } while ((abs($q1 - $q2) / $q2) > Functions::PRECISION);
+
+        return self::$oneSqrtPi * exp(-$value * $value) * $q2;
+    }
+}
diff --git a/src/PhpSpreadsheet/Calculation/Statistical.php b/src/PhpSpreadsheet/Calculation/Statistical.php
index 6c1d6c7b5e..601dafa015 100644
--- a/src/PhpSpreadsheet/Calculation/Statistical.php
+++ b/src/PhpSpreadsheet/Calculation/Statistical.php
@@ -2716,7 +2716,7 @@ public static function NORMDIST($value, $mean, $stdDev, $cumulative)
             }
             if ((is_numeric($cumulative)) || (is_bool($cumulative))) {
                 if ($cumulative) {
-                    return 0.5 * (1 + Engineering::erfVal(($value - $mean) / ($stdDev * sqrt(2))));
+                    return 0.5 * (1 + Engineering\Erf::erfValue(($value - $mean) / ($stdDev * sqrt(2))));
                 }
 
                 return (1 / (self::SQRT2PI * $stdDev)) * exp(0 - (($value - $mean) ** 2 / (2 * ($stdDev * $stdDev))));