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A collection of mathematical algorithms implemented in Zig, designed to address specific mathematical problems with simple command-line interfaces.

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Zig Math Algorithms

A collection of mathematical algorithms implemented in Zig, designed for educational purposes and showcasing Zig's performance.

🚀 Table of Contents

🔢 Available Algorithms

Algorithm Description Command Difficulty
Basic Number Operations
Prime Number Checker Checks if a number is prime zig run src/algorithm/math/prime_checker.zig Easy
Armstrong Number Checker Verifies Armstrong numbers zig run src/algorithm/math/is_armstrong.zig Easy
Happy Number Checker Checks if a number is happy zig run src/algorithm/math/happy_number.zig Easy
Palindrome Number Checker Checks if a number is a palindrome zig run src/algorithm/math/palindrome_number.zig Easy
Sum of Digits Calculates digit sum zig run src/algorithm/math/sum_of_digits.zig Easy
Digital Root Recursive digit sum calculation zig run src/algorithm/math/digital_root.zig Easy
Reverse Number Reverses digits of a number zig run src/algorithm/math/reverse_number.zig Easy
Power of Two Checker Checks if number is 2ⁿ zig run src/algorithm/math/power_of_two.zig Easy
Integer Square Root Finds floor(√n) zig run src/algorithm/math/integer_sqrt.zig Easy
Leap Year Checker Determines if year is leap zig run src/algorithm/math/leap_year_checker.zig Easy
Number Theory
Perfect Number Checker Checks if a number is perfect zig run src/algorithm/math/perfect_number_checker.zig Easy
Abundant/Deficient Checker Checks if number is abundant/deficient zig run src/algorithm/math/abundant_deficient_checker.zig Easy
Strong Number Checker Sum of digit factorials check zig run src/algorithm/math/strong_number_checker.zig Easy
GCD and LCM Calculator Finds GCD and LCM zig run src/algorithm/math/gcd_lcm_calculator.zig Medium
Prime Factorization Computes prime factors zig run src/algorithm/math/prime_factorization.zig Medium
Prime Counter Counts primes up to n zig run src/algorithm/math/prime_counter.zig Medium
Euler's Totient Function Counts coprime numbers zig run src/algorithm/math/euler_totient.zig Hard
Sequences and Series
Fibonacci Calculator Calculates nth Fibonacci zig run src/algorithm/math/fibonacci.zig Easy
Lucas Numbers Generates Lucas numbers zig run src/algorithm/math/lucas_numbers.zig Easy
Factorial Calculator Calculates n! zig run src/algorithm/math/factorial.zig Easy
Sequence Generator Arithmetic/Geometric sequences zig run src/algorithm/math/sequence_generator.zig Easy
Trailing Zeros in Factorial Counts trailing zeros in n! zig run src/algorithm/math/factorial_trailing_zeroes.zig Medium
Collatz Conjecture Steps to reach 1 zig run src/algorithm/math/collatz_conjecture.zig Medium
Catalan Calculator Calculates nth Catalan zig run src/algorithm/math/catalan.zig Hard
Advanced Mathematics
Binomial Coefficient Pascal's triangle coefficients zig run src/algorithm/math/binomial_coefficient.zig Medium
Cantor Set Generator Generates Cantor set zig run src/algorithm/math/cantor_set.zig -- 0 1 3 Hard
Extended Euclidean GCD and Bézout coefficients zig run src/algorithm/math/euclidean_algorithm_extended.zig Hard
Linear Interpolation Linear interpolation zig run src/algorithm/math/linear_interpolation.zig Hard
Chinese Remainder Solves linear congruences zig run src/algorithm/math/chinese_remainder.zig Hard

🚀 Prerequisites

  • Zig Compiler:
    • Latest version recommended. Install via:

      sh -c "$(curl -fsSL https://ziglang.org/download/index.json | jq -r '.master.url')"

🔧 Running the Algorithms

To run any algorithm, use the Zig run command followed by the specific algorithm file path and any required arguments. For example:

zig run src/algorithm/math/prime_checker.zig
# or
zig test src/algorithm/math/prime_checker.zig

More information is available in the respective file comment header.

📚 Purpose

This repository provides a collection of mathematical algorithms implemented in Zig, showcasing the language's capabilities and performance. Each module is designed to be easily run and tested, making it a useful resource for learning and experimentation.

📝 License

MIT License

Copyright (c) 2025 Ramsyana

Permission is hereby granted, free of charge, to any person obtaining a copy of this software and associated documentation files (the "Software"), to deal in the Software without restriction, including without limitation the rights to use, copy, modify, merge, publish, distribute, sublicense, and/or sell copies of the Software, and to permit persons to whom the Software is furnished to do so, subject to the following conditions:

The above copyright notice and this permission notice shall be included in all copies or substantial portions of the Software.

THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE SOFTWARE.

🤝 Contributing

Contributions are welcome! Here's how to contribute:

  • Fork the repository
  • Create your feature branch (git checkout -b feature/AmazingFeature)
  • Commit your changes (git commit -m 'Add some AmazingFeature')
  • Push to the branch (git push origin feature/AmazingFeature)
  • Open a pull request

📧 Contact

Ramsyana - ramsyana[at]mac[dot]com

I'm a system engineering enthusiast. Feel free to fork, clone, open issues, or contribute to this project. Don’t hesitate to reach out with any questions, suggestions, or collaboration ideas!

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A collection of mathematical algorithms implemented in Zig, designed to address specific mathematical problems with simple command-line interfaces.

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