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🌱Contribute in Hacktoberfest 2022 by contributing Data Structures and Algorithms Code in any programming language. Create your own issues. ✨Star it 🍴Fork it and Contribute to it <3

License: MIT License

C++ 90.51% Python 3.66% Java 3.71% Kotlin 0.52% Go 0.84% C 0.76%
hacktoberfest hactoberfest2022 coding cpp graph graph-algorithms searching-algorithms sorting-algorithms bfs dfs searching backtracking-algorithm greedy-algorithms hashing-algorithms randomized-algorithm algotithms python javascript python3

algorithms's Introduction

HACTOBERFEST 2022 🎯

Hacktoberfest2022

Special Note For Everyone 🎃

'''
Always make more than 4 pull requests. If you have made only 4 pull requests to different
projects and if one of those projects is excluded from the Hacktoberfest event, then that
pull request will not be counted, leaving you with only 3 valid pull requests if those projects
are not excluded.

If you fail to make 4 valid pull requests, you won't be eligible for swags or t-shirts.

I recommend that you make pull requests to your own repository, as this is a very safe option
for you. Just ensure that your repository has the Hacktoberfest topic.
'''

MIT license
Open Source Love Contributor Covenant

Data Structures and Algorithms Repository

✨Star it :fork_and_knife:Fork it and Contribute to it <3

Getting started

  • Fork this repository (Click the Fork button in the top right of this page, click your Profile Image)
  • Clone your fork down to your local machine
https://github.com/LakshaySK106/Algorithms.git
  • Create a branch
git checkout -b branch-name
  • Make your changes (choose from any task below)
  • Commit and push
git add .
git commit -m 'Commit message'
git push origin branch-name
  • Create a new pull request from your forked repository (Click the New Pull Request button located at the top of your repo)
  • Wait for your PR review and merge approval!
  • Star this repository if you had fun!

Contributing🌱

Before creating a PR or issue, please do the following:
Check the [Contribution](CONTRIBUTING.md) Guide.<br>

Contributors

@lakshaysk's Holopin board

License

By contributing, you agree that your contributions will be licensed under its MIT License.

algorithms's People

Contributors

22tanyabansal avatar abhikanksh-chand avatar abhishekshah008 avatar akash-rajak avatar akshat093 avatar alishaa561112 avatar amitbatra31 avatar anieshar1 avatar aniketsingh222 avatar arnav5246 avatar ashish-242 avatar atharv-nalwade avatar coderkartik-1 avatar d-anir avatar diva-21 avatar geetanjaliverma avatar harshitmittal01 avatar itsrahulhere avatar khan2810 avatar lakshaysk106 avatar m-kathyayani125 avatar roshan2152 avatar sakshamchopra09 avatar sampaddey avatar sayan404 avatar shubhamprabhu10 avatar sparsh9 avatar udit-gogia avatar varunjoshi10 avatar yashmathur03 avatar

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algorithms's Issues

Implement Floyd Warshall Algorithm

Objective: To implement Floyd Warshall Algorithm in your preferred language with the best possible Time and Space complexity.

Add it to the existing "Greedy Algo" directory otherwise create it.

Dijkstra’s Shortest Path Algorithm

Objective: To implement Dijkstra’s Shortest Path Algorithm in your preferred language with the best possible Time and Space complexity.

Add it to the existing "Greedy Algo" directory otherwise create it.

Tug Of War Problem

I can code the famous Tug Of War problem efficiently. Problem statement - Given a set of n integers, divide the set in two subsets of n/2 sizes each such that the absolute difference of the sum of two subsets is as minimum as possible. Please assign @LakshaySK106

Implementations of different Data Structures

Objective: Add implementations of different Data Structures(Stack, Queue, Circular Queue, Tree, Binary Tree, Binary Search Tee, B-Tree, B+ Tree, Fibonacci Heap, Priority Queue, Threaded Binary Tree, Trie, Graphs, Disjoint Set, etc.

AVOID DUPLICATES
CREATE NEW DIRECTORY "Data Structure" >> "Language Folder(Cpp, Python, Java, etc)" IF NOT EXISTS.

Rat in a maze

Objective: WAP to solve Rat in a Maze problem using backtracking

Implement Kosaraju’s algorithm

Problem statement:

You are given an unweighted directed graph having 'V' vertices and 'E' edges. Your task is to count the number of strongly connected components (SCCs) present in the graph.

A directed graph is said to be strongly connected if every vertex is reachable from every other vertex. The strongly connected components of a graph are the subgraphs which are themselves strongly connected.

N Queen Problem

Objective: WAP to solve N Queen Problem in your preferred language with the best possible Time and Space complexity.

Add it to the existing "Backtracking" directory otherwise create it.

Selection Sort

Objective: WAP for implementation of Selection Sort using C++

Prim’s Minimum Spanning Tree (MST) Algorithm

Objective: To implement Prim’s Minimum Spanning Tree (MST) Algorithm in your preferred language with the best possible Time and Space complexity.

Add it to the existing "Greedy Algo" directory otherwise create it.

kadanes algorithm

want to add and algorithm which is used to find the maximum sum subarray .

The Knight’s tour problem

Objective: WAP to solve The Knight’s tour problem in your preferred language with the best possible Time and Space complexity.

Add it to the existing "Backtracking" directory otherwise create it.

Hamiltonian Cycle problem

Objective: WAP to solve Hamiltonian Cycle Problem in your preferred language with the best possible Time and Space complexity.

Add it to the existing "Backtracking" directory otherwise create it.

Implement KMP Algorithm for Pattern Searching

Objective: WAP for the implementation of KMP(Knuth Morris Pratt) pattern searching algorithm.

Add this algorithm to the Searching directory inside the respective language folder.

Kruskal’s Minimum Spanning Tree Algorithm

Objective: To implement Kruskal’s Minimum Spanning Tree Algorithm in your preferred language with the best possible Time and Space complexity.

Add it to the existing "Greedy Algo" directory otherwise create it.

Huffman Coding

Objective: WAP to implement Huffman coding algorithm with O(N log N)time complexity and O(N) space complexity.

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