wandalen/wmathvector

Collection of general purpose tools for solving problems. Fundamentally extend the language without spoiling, so may be used solely or in conjunction with another module of such kind.

Relations module. Collection of cross-platform routines to define classes and relations between them. Proto leverages multiple inheritances, mixins, accessors, fields groups defining, introspection and more. Use it as a skeleton of the application.

Collection of functions for non-vector math

Framework for convenient unit testing. Testing provides the intuitive interface, simple tests structure, asynchronous code handling mechanism, colorful report, verbosity control and more. Use the module to get free of routines which can be automated.

Collection of cross-platform routines to compare two complex structures. The module can answer questions: are two structures equivalent? are them identical? what is the difference between each other? Use the module avoid manually work and cherry picking.

Stringer nicely stringifies structures does not matter how complex or cycled them are. Convenient tool for fast diagnostic and inspection of data during development and in production. Use it to see more, faster. Refactoring required.

Collection of cross-platform routines to operate colors conveniently. Color provides functions to convert color from one color space to another color space, from name to color and from color to the closest name of a color. The module does not introduce any specific storage format of color what is a benefit. Color has a short list of the most common colors. Use the module for formatted colorful output or other sophisticated operations with colors.

Abstract implementation of matrix math. MathMatrix introduces class Matrix, which is a multidimensional structure which, in the most trivial case, is a 2D matrix. A matrix of specific form could also be classified as a vector. MathMatrix heavily relly on MathVector, which introduces VectorAdapter. A Vector adapter is an implementation of the abstract interface, a kind of link that defines how to interpret data as the vector. An adapter is a special object to make algorithms more abstract and to use the same code for very different formats of vector specifying. Use module MathMatrix for arithmetic operations with matrices, to triangulate, permutate or transform matrix, to get a particular or the general solution of a system of linear equations, to get LU, QR decomposition, for SVD or PCA. Also, Matrix is a convenient and efficient data container. You may use it to continuously store multidimensional data.

Collection of functions for matrix math. MathSpace introduces class Space which is a multidimensional structure which in the most trivial case is Matrix of scalars. A matrix of specific form could also be classified as a vector. MathSpace heavily relly on MathVector, which introduces VectorImage. VectorImage is a reference, it does not contain data but only refer on actual ( aka Long ) container of lined data. Use MathSpace for arithmetic operations with matrices, to triangulate, permutate or transform matrix, to get a specific or the general solution of a system of linear equations, to get LU, QR decomposition, for SVD or PCA. Also, Space is a convenient and efficient data container, you may use it to continuously store huge an array of arrays or for matrix computation.

Collection of functions to operate such geometrical concepts as Sphere, Box, Plane, Frustum, Ray, Axis and Angle, Euler's Angles, Quaternion and other. Why MathModels? Three reasons. All functions of the module are purely functional. MathModels heavily relies on another great concept MathVector what makes the module less sensible to data formats of operational objects. The module provides functions for conversions from one to another conceptual form, for example from Quaternion to Euler's Angles or from Euler's Angles to Quaternion or between different representations of Euler's Angles. Unlike MatchConcepts many alternatives do conversions inconsistently or inaccurately. MatchConcepts is densely covered by tests and optimized for accuracy. Use MatchConcepts to have uniform experience solving geometrical problems and to get a more flexible program.

Aggregates other math modules in single module.

Collection of functions to operate such geometrical concepts as Sphere, Box, Plane, Frustum, Ray, Axis and Angle, Euler's Angles, Quaternion and other. Why MathConcepts? Three reasons. All functions of the module are purely functional. MathConcepts heavily relies on another great concept MathVector what makes the module less sensible to data formats of operational objects. The module provides functions for conversions from one to another conceptual form, for example from Quaternion to Euler's Angles or from Euler's Angles to Quaternion or between different representations of Euler's Angles. Unlike MatchConcepts many alternatives do conversions inconsistently or inaccurately. MatchConcepts is densely covered by tests and optimized for accuracy. Use MatchConcepts to have uniform experience solving geometrical problems and to get a more flexible program.

Collection of geometric math functions. Based on module MathVector.