We have hosted the application n chinese remainders in order to run this application in our online workstations with Wine or directly.


Quick description about n chinese remainders:

"chinese remainder" solves a system of equations over modulus quickly. crtwo is an improvement to Mathematica's release.

crtwo: solves Chinese Remainder a pair at a time, (uses gcd), yet is still fast.

Which means crtwo, unlike text book soln, uses an algorithm to solve or fail one mod equation at a time. showing win or fail of each eqn and solving other sawtooth intersections is possible, due to that.

crAll2@crtwo provides n soln near x for CR using width of soln
crchart3 shows sawtooth CR waves and visible soln
align1: solves i m2 == j m2 + b -> {i,j,dist}
(like PowerMod->i but b is any and gcd(m1,m2) not req.)

other funs:
Euclidians, showFactors, changeBaseArr, caesar, rsa,
inverseMod, IntToModTups (large number math for PC's)
crfindnSolnAfterxInEqm (solve saw wave LL,RL,LR,. intersects)
congruence, plots, y-shifted triangular wave solve, testing

(for historic reasons files are also in https: //sourceforge.net/projects/periodictablemm/).

Features:
  • n-chinese-remainders gives any n consecutive soln to cr, not just one
  • n-cr solves a pair at a time, offering more freedom to cr solving (can step, analyse faile pt)
  • n-cr also has: caesar, InverseMod, congruenceX, ModAdd, cr-chart
  • n-cr also has: euclidian funs, rsa, changeofbase, primefactoring, more
  • latest 1.2 is both Mathematica 11.0 and 4.0 compatible (Plot options, packaging)


Programming Language: Mathematica.
Categories:
Mathematics

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