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<div align = "center">The Algorithms - C#
All Algorithms implemented in C# - for education purposes
The repository is a collection of a variety of algorithms implemented in C#. The algorithms span over a variety of topics from computer science, mathematics and statistics, data science, machine learning, engineering, etc. The implementations and their associated documentations are meant to provide a learning resource for educators and students. Hence, one may find more than one implementation for the same objective but using different algorithm strategies and optimizations.
</div>List of Algorithms
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- Crypto
- Data Compression
- Encoders
- Graph
- Knapsack problem
- Linear Algebra
- Modular Arithmetic
- Numeric
- Absolute
- Addition Without Arithmetic
- Aliquot Sum Calculator
- Amicable Numbers Checker
- Ceil
- Decomposition
- Floor
- Greatest Common Divisor
- Factorization
- Modular Exponentiation
- Series
- Gauss-Jordan Elimination
- BinomialCoefficient
- Factorial
- Keith Number Checker
- Pseudo-Inverse
- Narcissistic Number Checker
- Perfect Cube Checker
- Perfect Number Checker
- Perfect Square Checker
- Euler Method
- Classic Runge-Kutta Method
- Miller-Rabin primality check
- KrishnamurthyNumberChecker
- Automorphic Number
- Josephus Problem
- Newton's Square Root Calculation
- SoftMax Function
- RecommenderSystem
- Searches
- Sorts
- Shufflers
- Sequences
- A000002 Kolakoski
- A000004 Zero
- A000005 Count of Divisors
- A000008 Make Change
- A000010 Euler's Totient
- A000012 All Ones
- A000027 Natural
- A000032 Lucas Numbers
- A000040 Primes
- A000045 Fibonacci
- A000079 Powers of 2
- A000108 Catalan
- A000120 1's Counting
- A000124 Central Polygonal Numbers
- A000125 Cake Numbers
- A000142 Factorial
- A000213 Tribonacci Numbers
- A000215 Fermat Numbers
- A000288 Tetranacci Numbers
- A000290 Squares
- A000292 Tetrahedral numbers
- A000578 Cubes
- A000720 PrimePi
- A001146 Number of Boolean Functions
- A001462 Golomb's
- A001478 Negative Integers
- A002110 Primorial Numbers
- A002717 Matchstick Triangle Arrangement
- A005132 Recaman's
- A006577 Number of '3n+1' steps to reach 1
- A006862 Euclid Numbers
- A006879 Number of Primes by Number of Digits
- A006880 Number of Primes by Powers of 10
- A007318 Binomial
- A007395 All Twos
- A010051 Binary Prime Constant
- A010701 All Threes
- A011557 Powers of 10
- A057588 Kummer Numbers
- A019434 Fermat Primes
- A181391 Van Eck's
- Stack
- String
- Other
- Problems
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