A general pattern-based solver of finite Constraint Satisfaction problems

Perecian is an open source CLI program for writers and educators.

Easy-to-use software for calculating and counting the number of Latin squares in the user's given order, this program can perform any order without computational limitations.

Fastest algorithm to generate a Latin square in Order of N. Powered by C language.

Suirodoku — The first playable Graeco-Latin Sudoku square combining digits and colors

Independent research demonstrating discovery of structural limits and binary emergence in ternary algebraic spaces (GL(3,F₃)), with reproducible computational proofs and published codebase (GAP + Python).

Python and GAP codes for analyzing regularity in Generalized Latin Square Graphs of finite semigroups. Accompanies the paper : A Counting Framework for Generalized Latin Square Graphs of Finite Semigroups

Latin squares and related designs.

Completion and embedding of latin squares in R.

Extending latin rectangles in R using Ryser's theorem and {keedwell}.

An exercise in creating Latin Squares and investigation into backtracking algorithms

latinsquare is a GAP package designed to generate and count Latin squares of order n. Latin squares are n × n grids filled with n distinct symbols, each occurring exactly once in each row and each column—a fundamental structure in combinatorics, design theory, and algebra.

I did internship at IIT hyderabad and worked on determining the number of sets of permutations, in which n distinct objects can be permutated without repeating the position of any object. The number was determined algorithmically using C program and later was found to be related to a number of Latin squares of order N

Generate maximal partial Room squares.

Generate PSSSODLS in Minion format.

Completing partial latin squares in Python with ryser.

Complex comparative experiments (MAT 458)

Enumeration of latin squares with R and Minion.

Sandpile experiments over various hypergraphs that can be represented as grids

The implementation of the paper Solving the Latin Square Completion Problem by Memetic Graph Coloring