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More about Mathematica ยป |
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Extended Number Theory Support |
Mathematica 6 represents an important step forward for computational number theory, for the first time integrating a full range of state-of-the-art algebraic, analytic, multiplicative and additive number theory capabilities into the uniquely unified framework provided by Mathematica.
- Symbolic representation for algebraic numbers, supported in all polynomial operations. »
- 20+ new functions for doing computations in algebraic number fields. »
- Integer partitions and decompositions of integers into sums of powers. »
- Computation of Riemann zeta function zeros to any precision. »
- Full implementation of Ramanujan tau functions. »
- RootApproximant for finding algebraic number approximations to numbers. »
- Enhanced number recognition and prime number generation. »
- Immediately accessible database of properties of known lattices. »
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Related Functions
AlgebraicNumber 
AlgebraicNumberNorm ToNumberField NumberFieldIntegralBasis NumberFieldClassNumber NumberFieldDiscriminant NumberFieldNormRepresentatives IntegerPartitions PowersRepresentations SquaresR FrobeniusSolve FrobeniusNumber RamanujanTau RamanujanTauTheta RamanujanTauL RamanujanTauZ NextPrime RandomPrime ZetaZero RootApproximant LatticeData
AlgebraicNumberNorm ToNumberField NumberFieldIntegralBasis NumberFieldClassNumber NumberFieldDiscriminant NumberFieldNormRepresentatives IntegerPartitions PowersRepresentations SquaresR FrobeniusSolve FrobeniusNumber RamanujanTau RamanujanTauTheta RamanujanTauL RamanujanTauZ NextPrime RandomPrime ZetaZero RootApproximant LatticeDataMore About