文件列表:

Algorithms/ (0, 2024-01-01)
Algorithms/ConvergentSeries.py (2284, 2024-01-01)
Algorithms/Factorial.f95 (1772, 2024-01-01)
Algorithms/Fibonacci1.c (755, 2024-01-01)
Algorithms/Fibonacci2.cpp (725, 2024-01-01)
Algorithms/Fibonacci3.hs (417, 2024-01-01)
Algorithms/Fibonacci4.pas (668, 2024-01-01)
Algorithms/MatrixDeterminant.py (2076, 2024-01-01)
Algorithms/MultiplyMatrix.py (1547, 2024-01-01)
Algorithms/PI_Leibniz.c (920, 2024-01-01)
Algorithms/PI_Nilakantha1.c (958, 2024-01-01)
Algorithms/PI_Wallis.c (866, 2024-01-01)
Algorithms/PI_viete.c (1047, 2024-01-01)
Algorithms/PascalTriangle1.hs (416, 2024-01-01)
Algorithms/PascalTriangle2.py (734, 2024-01-01)
Algorithms/PascalTriangle3.cpp (1105, 2024-01-01)
Algorithms/PolyEquationUpTo2.f95 (1288, 2024-01-01)
Algorithms/PolygonalNumbers1.lua (2023, 2024-01-01)
Algorithms/PolygonalNumbers2.py (793, 2024-01-01)
Algorithms/RegPolyCalc.c (1660, 2024-01-01)
Algorithms/SequenceGenerator.py (1410, 2024-01-01)
Algorithms/Sequences.hs (1577, 2024-01-01)
Algorithms/SubtractMatrix.py (1299, 2024-01-01)
Algorithms/SumMatrix.py (1290, 2024-01-01)
Algorithms/ToDEC.lua (1264, 2024-01-01)
Algorithms/TransposeMatrix.py (1060, 2024-01-01)
Algorithms/TriangleType.lua (1496, 2024-01-01)
Algorithms/is_prime.go (1423, 2024-01-01)
Algorithms/lcm.go (7098, 2024-01-01)
Algorithms/next_prime.go (2747, 2024-01-01)
Algorithms/num_divisors.go (4501, 2024-01-01)
Algorithms/primality.jl (3047, 2024-01-01)
Algorithms/prime_factor.go (4150, 2024-01-01)
LICENSE (1210, 2024-01-01)

# MathAlgorithms Collection of mathematical algorithms solved in several programming languages. You can download the source code or run it online right here. ## List of algorithms ### Series & Sequences | Source Code | Description | Language | | --- | --- | --- | |[Convergent Series](https://onlinegdb.com/SJXSBLfLO)|Calculating some convergent series |Python| |[Fibonacci](https://onlinegdb.com/HkxkTkIMLO)|Computing the fibonacci numbers in a Iterative way|C| |[Fibonacci](https://onlinegdb.com/HygwZUfUO)|Get a Fibonacci number through the Binet's Formula|C++| |[Fibonacci](https://onlinegdb.com/ry7W-vGUu)|Get a Fibonacci number in a recursive way|Pascal| |[Sequence Generator](https://onlinegdb.com/H1J8_Uz8u)|Generates several mathematical sequences by calculating their terms individually|Python| |[PI by Leibniz](https://onlinegdb.com/BJ3jP4GUO)|Approximation of the number PI through the Leibniz's series|C| |[PI by Nilakantha](https://onlinegdb.com/ByvfxUMUO)|Approximation of the number pi through the Nilakantha's series|C| |[PI by Wallis](https://onlinegdb.com/rJ6g-Uz8O)|Approximation of the number pi through the Wallis's series|C| |[PI by Viete](https://onlinegdb.com/BJOtxIfUO)|Approximation of the number PI through the Viete's series|C| ### Algorithms with the number PI | Source Code | Description | Language | | --- | --- | --- | |[PI by Leibniz](https://onlinegdb.com/BJ3jP4GUO)|Approximation of the number PI through the Leibniz's series|C| |[PI by Nilakantha](https://onlinegdb.com/ByvfxUMUO)|Approximation of the number pi through the Nilakantha's series|C| |[PI by Wallis](https://onlinegdb.com/rJ6g-Uz8O)|Approximation of the number pi through the Wallis's series|C| |[PI by Viete](https://onlinegdb.com/BJOtxIfUO)|Approximation of the number PI through the Viete's series|C| ### Matrices & Determinants | Source Code | Description | Language | | --- | --- | --- | |[Sum of matrices](https://onlinegdb.com/HyhhwJrLu)|Performs the sum of any two matrices|Python| |[Matrix subtraction](https://onlinegdb.com/ByWG_1BUd)|Performs the subtraction of any two matrices|Python| |[Matrix transpose](https://onlinegdb.com/r1jocr_Ld)|Program to find transpose of a matrix|Python| |[Multiplication of matrices](https://onlinegdb.com/BJITFZi8u)|Performs the product of any two matrices|Python| |[matrix determinants](https://onlinegdb.com/E6VJfR83M)|Calculating the determinant of 3x3 matrices by the Sarrus rule|Python| ### Algebra | Source Code | Description | Language | | --- | --- | --- | |[Polygonal Equation Up To 2](https://onlinegdb.com/S1SvELfLd)|Calculates the roots of equations up to the second degree | Fortran | ### Arithmetics & Number theory | Source Code | Description | Language | | --- | --- | --- | |[Factorial](https://onlinegdb.com/Syk6M8G8d)|Calculates the factorial of a given number|Fortran| |[Pascal Triangle](https://onlinegdb.com/S1MSvLfIu)|Printing the Pascal's Triangle recursively using the Stifel's Relation|Python| |[Pascal Triangle](https://onlinegdb.com/r1Wo-LzLd)|Printing the Pascal's triangle iteratively using the Stifel's Relation|C++| |[Polygonal Numbers](https://github.com/JoseCintra/MathAlgorithms/blob/master/Algorithms/PolygonalNumbers1.lua)|Generates a sequence of polygonal numbers|Lua| |[Polygonal Numbers](https://onlinegdb.com/rkE0DLG8u)|Generates sequences of polygonal numbers|Python| |[Convert to Decimal](https://www.mycompiler.io/view/3Y2U27b)|Conversion from numeric bases to decimal base|Lua| |[Get the next prime number](https://onlinegdb.com/HXhFDBLrP)|Given a natural number, find the next prime number greater than it|GO| |[Fundamental Theorem of Arithmetic](https://onlinegdb.com/iKptQMkcn)|Given a natural number N, calculate all its prime factors|GO| |[Number of divisors of a number](https://onlinegdb.com/Uu0EEq7Ez)|Calculates the number of divisors of a given number by prime factorization|GO| |[Least Common Multiple](https://onlinegdb.com/_EUdMcORD)|Calculate the LCM of two or more numbers|GO| ### Geometry | Source Code | Description | Language | | --- | --- | --- | |[Triangles Classification](https://github.com/JoseCintra/MathAlgorithms/blob/master/Algorithms/TriangleType.lua)|Algorithm for Triangles Classification|Lua| |[Regular Polygon Calculator](https://onlinegdb.com/F4sWwxCXn)|Calculations with regular polygons|C|

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