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ToCanonicalSetPartition   (Combinatorica Package Symbol)
ToCanonicalSetPartition[sp, set] reorders sp into a canonical order with respect to set. ToCanonicalSetPartition[sp] reorders sp into canonical order, assuming that ...
Algebra`PolynomialPowerMod`   (Mathematica Compatibility Information)
The functionality of PolynomialPowerMod is now available in the kernel function PolynomialRemainder. Modulus is now an option to the kernel functions PolynomialQuotient and ...
Calculus`DSolveIntegrals`   (Mathematica Compatibility Information)
The functionality of Calculus`DSolveIntegrals` is now available in the built-in Mathematica kernel function DSolve.
Graphics`Animation`   (Mathematica Compatibility Information)
New functions Animate and ListAnimate have been added to the built-in Mathematica kernel. SpinShow is replaced by interactive rotation of three-dimensional graphics.
Graphics`ParametricPlot3D`   (Mathematica Compatibility Information)
RevolutionPlot3D and SphericalPlot3D have been added to the built-in Mathematica kernel. RevolutionPlot3D includes the functionality of CylindricalPlot3D.
LinearAlgebra`FourierTrig`   (Mathematica Compatibility Information)
New function FourierDCT has been added to the built-in Mathematica kernel. New function FourierDST has been added to the built-in Mathematica kernel.
Statistics`ContinuousDistributions`   (Mathematica Compatibility Information)
Distributions defined in this package have been added to the built-in Mathematica kernel. The input syntax for UniformDistribution has changed. Random and RandomArray are ...
Statistics`DiscreteDistributions`   (Mathematica Compatibility Information)
Distributions defined in this package have been added to the built-in Mathematica kernel. The input syntax for DiscreteUniformDistribution has changed. Random and RandomArray ...
Statistics`NormalDistribution`   (Mathematica Compatibility Information)
Distributions defined in this package have been added to the built-in Mathematica kernel. Random and RandomArray are replaced by RandomReal.
DelaunayTriangulationQ   (Computational Geometry Package Symbol)
DelaunayTriangulationQ[{{x_1, y_1}, {x_2, y_2}, ...}, val] gives True if the triangulation of the points {{x_1, y_1}, ...} represented by the vertex adjacency list val is a ...
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