Clean up codes.

.paket/Paket.Restore.targets

@@ -203,7 +203,7 @@
         <PackageName>$([System.String]::Copy('%(PaketReferencesFileLines.Identity)').Split(',')[0])</PackageName>
         <PackageVersion>$([System.String]::Copy('%(PaketReferencesFileLines.Identity)').Split(',')[1])</PackageVersion>
         <AllPrivateAssets>$([System.String]::Copy('%(PaketReferencesFileLines.Identity)').Split(',')[4])</AllPrivateAssets>
-        <CopyLocal Condition="'$(Splits)' == '6'">$([System.String]::Copy('%(PaketReferencesFileLines.Identity)').Split(',')[5])</CopyLocal>
+        <CopyLocal Condition="'%(PaketReferencesFileLinesInfo.Splits)' == '6'">$([System.String]::Copy('%(PaketReferencesFileLines.Identity)').Split(',')[5])</CopyLocal>
       </PaketReferencesFileLinesInfo>
       <PackageReference Include="%(PaketReferencesFileLinesInfo.PackageName)">
         <Version>%(PaketReferencesFileLinesInfo.PackageVersion)</Version>

src/Numerics/Integration/GaussRule/GaussKronrodPoint.cs

@@ -504,26 +504,14 @@ namespace MathNet.Numerics.Integration.GaussRule
             a[r] = 1.0;
             for (int k = 1; k < r; k++)
             {
-                double ratio = 1d;
+                double ratio = 1.0;
-                BigInteger num = 1;
+                a[r - k] = 0.0;
-                BigInteger den = 1;
-                double rat = 1d;
-                a[r - k] = 0d;
                 for (int i = r + 1 - k; i <= r; i++)
                 {
-                    num = num * (n - q + 2 * (i + k - 1)) * (n + q + 2 * (k - i + 1)) * (n - 1 - q + 2 * (i - k)) * (2 * (k + i - 1) - 1 - q - n);
-                    den = den * (n - q + 2 * (i - k)) * (2 * (k + i - 1) - q - n) * (n + 1 + q + 2 * (k - i)) * (n - 1 - q + 2 * (i + k));
-
-                    var gcd = Euclid.GreatestCommonDivisor(num, den);
-                    num = num / gcd;
-                    den = den / gcd;
-
-                    rat = (double)num / (double)den;
                     double numerator = (n - q + 2 * (i + k - 1)) * (n + q + 2 * (k - i + 1)) * (n - 1 - q + 2 * (i - k)) * (2 * (k + i - 1) - 1 - q - n);
                     double denominator = (n - q + 2 * (i - k)) * (2 * (k + i - 1) - q - n) * (n + 1 + q + 2 * (k - i)) * (n - 1 - q + 2 * (i + k));
                     ratio = ratio * numerator / denominator;
-
+                    a[r - k] -= a[i] * ratio; 
-                    a[r - k] -= a[i] * rat; // ratio;
                 }
             }