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Graph polynomials and view prime numbers on a ulam spiral graphing plot. Only integer numbers. Based on an old GPL version of the JEP equation parser. See website for additional examples/live applets Seems to be closely related to Cellular automaton.
Many computational problems need arithmetic operations in polynomial finite rings over Z/nZ, where n is an integer (n>1). This library provides efficient operations for applications such as integer factorization and primality testing.
MpNT is a multi-precision number theory library that provides a base for building cryptographic applications. It may however be used in any domain where efficient integer, modular, and floating-point computations involving large numbers are required.
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This is a library of classes and functions to be used to abstract arbitrarily large integer and floating-point numbers in C++.
All standard operators are overloaded so the user is able to substitute "mpi" for "int" and "mpf" for "double" to use.
XNum is an integer arithmetic library written in C++.
The difference between XNum and other libraries such as GMP <http://www.swox.com/gmp/> is the the former tries to imitate the practical method that humans use to do the arithmetic themselves.
Current
MIDP or some KVM implementation don't support float or double type.
There is a Java Math Library implement the most math functions in a Parametric Math Fixed Point Package.
This package use only integer type.
Rascal, the Advanced Scientific CALculator, is a platform independent modular calculator. Based on modules for integer, doubles, strings, vectors and matrices it can be easily extended with existing C or C++ code.
Algomath is a portable 32bit integer Arithmetic C Library with prime numbers and numbers manipulation algorithms. Optional fast assembly language alternatives (NASM source) for prime numbers time-critical functions are also included for the Intel-x86 rang
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This STL-like C++ library contains classes for long integer numbers processing with using of assembler functions as a backend. Lazy evaluation is also used for optimization. It also contains generic implementation of classical number-theory algorithms.