numbers: Number-Theoretic Functions

Provides number-theoretic functions for factorization, prime numbers, twin primes, primitive roots, modular inverses, extended GCD, Farey series and continuous fractions. Included are some divisor functions, or Euler's Phi function and Egyptian fractions.

AuthorHans Werner Borchers
Date of publication2017-01-10 15:32:31
MaintainerHans W. Borchers <hwborchers@googlemail.com>
LicenseGPL (>= 3)
Version0.6-6

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Files in this package

numbers
numbers/NAMESPACE
numbers/NEWS
numbers/R
numbers/R/egyptian.R numbers/R/modular.R numbers/R/fibonacci.R numbers/R/gcd.R numbers/R/factorize.R numbers/R/mersenne.R numbers/R/contFrac.R numbers/R/primes.R numbers/R/ratFarey.R numbers/R/rabin.R numbers/R/functions.R numbers/R/is.R numbers/R/necklace.R numbers/R/ordpn.R numbers/R/pythagorean.R numbers/R/hermite.R numbers/R/divisors.R numbers/R/droplet.R numbers/R/primroot.R numbers/R/chinese.R numbers/R/qresidues.R numbers/R/agm.R
numbers/MD5
numbers/DESCRIPTION
numbers/man
numbers/man/modpower.Rd numbers/man/moebius.Rd numbers/man/contFrac.Rd numbers/man/numbers-package.Rd numbers/man/bell.Rd numbers/man/div.Rd numbers/man/isNatural.Rd numbers/man/twinprimes.Rd numbers/man/quadratic_residues.Rd numbers/man/agm.Rd numbers/man/egyptian_methods.Rd numbers/man/primes.Rd numbers/man/GCD.Rd numbers/man/extGCD.Rd numbers/man/IsIntpower.Rd numbers/man/chinese.Rd numbers/man/modlin.Rd numbers/man/catalan.Rd numbers/man/rabin.Rd numbers/man/coprime.Rd numbers/man/omega.Rd numbers/man/egyptian_complete.Rd numbers/man/necklace.Rd numbers/man/nextprime.Rd numbers/man/cf2num.Rd numbers/man/mod.Rd numbers/man/fibonacci.Rd numbers/man/rem.Rd numbers/man/modinv.Rd numbers/man/mersenne.Rd numbers/man/factorize.Rd numbers/man/previousPrime.Rd numbers/man/sigma.Rd numbers/man/pythagorean.Rd numbers/man/primroot.Rd numbers/man/ratFarey.Rd numbers/man/divisors.Rd numbers/man/eulersPhi.Rd numbers/man/droplet_e.Rd numbers/man/legendre_sym.Rd numbers/man/isprime.Rd numbers/man/hermite.Rd numbers/man/zeck.Rd numbers/man/ordpn.Rd

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