diophantine alternatives and similar packages
Based on the "Math" category.
Alternatively, view diophantine alternatives based on common mentions on social networks and blogs.

vector
An efficient implementation of Intindexed arrays (both mutable and immutable), with a powerful loop optimisation framework . 
statistics
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HerbiePlugin
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computationalalgebra
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mwcrandom
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dimensional
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matrix
A Haskell native implementation of matrices and their operations. 
numhask
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vectorspace
Vector & affine spaces, linear maps, and derivatives 
cf
"Exact" real arithmetic for Haskell using continued fractions (Not formally proven correct) 
poly
Fast polynomial arithmetic in Haskell (dense and sparse, univariate and multivariate, usual and Laurent) 
optimization
Some numerical optimization methods implemented in Haskell 
safedecimal
Safe and very efficient arithmetic operations on fixed decimal point numbers 
equationalreasoning
Agdastyle equational reasoning in Haskell 
sbvPlugin
Formally prove properties of Haskell programs using SBV/SMT. 
eigen
Haskel binding for Eigen library. Eigen is a C++ template library for linear algebra: matrices, vectors, numerical solvers, and related algorithms. 
polynomial
Haskell library for manipulating and evaluating polynomials 
vectorthunbox
Deriver for unboxed vectors using Template Haskell 
diagramssolve
Miscellaneous solver code for diagrams (lowdegree polynomials, tridiagonal matrices) 
vectorbinaryinstances
Instances for the Haskell Binary class, for the types defined in the popular vector package.
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README
Math.Diophantine
A quadratic diophantine equation solving library for haskell.
Overview:
This library is designed to solve for equations in the form of:
ax^2 + bxy + cy^2 + dx + ey + f = 0
Throughout the library, the variables (a,b,c,d,e,f) will always refer to these coefficients. This library will also use the alias:
type Z = Integer
to shorten the type declerations of the data types and functions.
Installation:
To install the library, just use cabal along with the provided install files.
Use:
import the library with:
import module Math.Diophantine
The most import function of this library is solve :: Equation > Either
SolveError Solution
.
The types of equations that this library can solve are defined by the different
instances of Equation
:
GeneralEquation Z Z Z Z Z Z
 where the six Integers coincide with the six coefficients.LinearEquation Z Z Z
 where the 3 integers are d, e, and f.SimpleHyperbolicEquation Z Z Z Z
 where the 3 integers are b, d, e, and f.ElipticalEquation Z Z Z Z Z Z
 where the six Integers coincide with the six coefficients.ParabolicEquation Z Z Z Z Z Z
 where the six Integers coincide with the six coefficients.HyperbolicEquation Z Z Z Z Z Z
 where the six Integers coincide with the six coefficients.
For most cases, one will want to call solve with a GeneralEquation. A
GeneralEquation is used when one does not know the type of equation before hand,
or wants to take advantage of the libraries ability to detirmine what kind of
form it fits best. One can call specializeEquation
to convert a
GeneralEquation into the best specialized equation that it matches. This
function is called within solve, so one can pass any type of function to solve.
The specific functions will try to match to a GeneralEquation if they can;
however, they will throw an error if they cannot. The error behavior exists only
because these functions should only be called directly if and only if you know
at compile time that this function will only ever recieve the proper form. One
may want to use these directly for a speed increase, or to clarify a section of
code. The solve* functions will return a Solution. Solutions are as follows:
ZxZ
 ZxZ is the cartesian product of Z and Z, or the set of all pairs of integers. This Solution denotes cases where all pairs will satisfy your equation, such as 0x + 0y = 0.NoSolutions
 This Solution denotes that for all (x,y) in Z cross Z, no pair satisfies the equation.SolutionSet [(Z,Z)]
 This Solution denotes that for all pairs (x,y) in this set, they will satisfy the given equation.
There is also a readEquation :: String > Either ParseError Equation
and
solveString :: String > Either SolveError Solution
for parsing equations out
of strings. This will do some basic simplification of the equation.
TODO:
 Finish the implementation of solveHyperbolic