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Math-AnyNum-0.27
River stage one • 2 direct dependents • 2 total dependents

Changes for version 0.27 - 2018-07-04

  • ADDITIONS
    • Added the `laguerreL(n,x)` function for computing the Laguerre polynomials: `L_n(x)`.
    • Added the `legendreP(n,x)` function for computing the Legendre polynomials: `P_n(x)`.
    • Added the `chebyshevT(n,x)` and `chebyshevU(n,x)` functions for computing the Chebyshev polynomials of 1st and 2nd kind.
    • Added the `hermiteH(n,x)` and `hermiteHe(n,x)` functions for computing the physicists' and probabilists' Hermite polynomials: `H_n(x)` and `He_n(x)`.
    • Added the `secant_number(n)` and `tangent_number(n)` functions for computing the secant/zig numbers (A000364) and the tangent/zag numbers (A000182).
    • Added the `fibmod(n,m)` and `lucasmod(n,m)` functions for efficiently computing the n-th Fibonacci and n-th Lucas number modulo m.
  • IMPROVEMENTS
    • Optimized the case `sub(Scalar, Object)` by using the `*_ui_sub()` functions from Math::{GMPz,MPFR,MPC}.
    • Use `mpz_powm_ui()` in `powmod(n, k, m)` when `k` fits inside an unsigned native integer, as it is considerably faster than `mpz_powm()` for small `k`.

Modules

Math::AnyNum
Arbitrary size precision for integers, rationals, floating-points and complex numbers.

Examples

Other files