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Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | financial\simple_moving_average.py | python | Python | """
The Simple Moving Average (SMA) is a statistical calculation used to analyze data points
by creating a constantly updated average price over a specific time period.
In finance, SMA is often used in time series analysis to smooth out price data
and identify trends.
Reference: https://en.wikipedia.org/wiki/Moving_av... | 2,363 | 70 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | financial\straight_line_depreciation.py | python | Python | """
In accounting, depreciation refers to the decreases in the value
of a fixed asset during the asset's useful life.
When an organization purchases a fixed asset,
the purchase expenditure is not recognized as an expense immediately.
Instead, the decreases in the asset's value are recognized as expenses
over the years ... | 4,022 | 104 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | financial\time_and_half_pay.py | python | Python | """
Calculate time and a half pay
"""
def pay(hours_worked: float, pay_rate: float, hours: float = 40) -> float:
"""
hours_worked = The total hours worked
pay_rate = Amount of money per hour
hours = Number of hours that must be worked before you receive time and a half
>>> pay(41, 1)
41.5
... | 1,094 | 41 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | fractals\julia_sets.py | python | Python | """Author Alexandre De Zotti
Draws Julia sets of quadratic polynomials and exponential maps.
More specifically, this iterates the function a fixed number of times
then plots whether the absolute value of the last iterate is greater than
a fixed threshold (named "escape radius"). For the exponential map this is not
... | 6,776 | 218 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | fractals\koch_snowflake.py | python | Python | """
Description
The Koch snowflake is a fractal curve and one of the earliest fractals to
have been described. The Koch snowflake can be built up iteratively, in a
sequence of stages. The first stage is an equilateral triangle, and each
successive stage is formed by adding outward bends to each side of ... | 4,481 | 116 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | fractals\mandelbrot.py | python | Python | """
The Mandelbrot set is the set of complex numbers "c" for which the series
"z_(n+1) = z_n * z_n + c" does not diverge, i.e. remains bounded. Thus, a
complex number "c" is a member of the Mandelbrot set if, when starting with
"z_0 = 0" and applying the iteration repeatedly, the absolute value of
"z_n" remains bounded... | 5,276 | 151 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | fractals\sierpinski_triangle.py | python | Python | """
Author Anurag Kumar | anuragkumarak95@gmail.com | git/anuragkumarak95
Simple example of fractal generation using recursion.
What is the Sierpiński Triangle?
The Sierpiński triangle (sometimes spelled Sierpinski), also called the
Sierpiński gasket or Sierpiński sieve, is a fractal attractive fixed set with
the... | 2,833 | 87 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | fractals\vicsek.py | python | Python | """Authors Bastien Capiaux & Mehdi Oudghiri
The Vicsek fractal algorithm is a recursive algorithm that creates a
pattern known as the Vicsek fractal or the Vicsek square.
It is based on the concept of self-similarity, where the pattern at each
level of recursion resembles the overall pattern.
The algorithm involves di... | 2,306 | 77 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | fuzzy_logic\fuzzy_operations.py | python | Python | """
By @Shreya123714
https://en.wikipedia.org/wiki/Fuzzy_set
"""
from __future__ import annotations
from dataclasses import dataclass
import matplotlib.pyplot as plt
import numpy as np
@dataclass
class FuzzySet:
"""
A class for representing and manipulating triangular fuzzy sets.
Attributes:
n... | 6,209 | 196 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | genetic_algorithm\basic_string.py | python | Python | """
Simple multithreaded algorithm to show how the 4 phases of a genetic algorithm works
(Evaluation, Selection, Crossover and Mutation)
https://en.wikipedia.org/wiki/Genetic_algorithm
Author: D4rkia
"""
from __future__ import annotations
import random
# Maximum size of the population. Bigger could be faster but is... | 8,271 | 209 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | geodesy\haversine_distance.py | python | Python | from math import asin, atan, cos, radians, sin, sqrt, tan
AXIS_A = 6378137.0
AXIS_B = 6356752.314245
RADIUS = 6378137
def haversine_distance(lat1: float, lon1: float, lat2: float, lon2: float) -> float:
"""
Calculate great circle distance between two points in a sphere,
given longitudes and latitudes htt... | 2,459 | 59 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | geodesy\lamberts_ellipsoidal_distance.py | python | Python | from math import atan, cos, radians, sin, tan
from .haversine_distance import haversine_distance
AXIS_A = 6378137.0
AXIS_B = 6356752.314245
EQUATORIAL_RADIUS = 6378137
def lamberts_ellipsoidal_distance(
lat1: float, lon1: float, lat2: float, lon2: float
) -> float:
"""
Calculate the shortest distance al... | 4,557 | 114 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | geometry\geometry.py | python | Python | from __future__ import annotations
import math
from dataclasses import dataclass, field
from types import NoneType
from typing import Self
# Building block classes
@dataclass
class Angle:
"""
An Angle in degrees (unit of measurement)
>>> Angle()
Angle(degrees=90)
>>> Angle(45.5)
Angle(degre... | 8,392 | 289 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | geometry\graham_scan.py | python | Python | """
Graham Scan algorithm for finding the convex hull of a set of points.
The Graham scan is a method of computing the convex hull of a finite set of points
in the plane with time complexity O(n log n). It is named after Ronald Graham, who
published the original algorithm in 1972.
The algorithm finds all vertices of ... | 7,891 | 247 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | geometry\jarvis_march.py | python | Python | """
Jarvis March (Gift Wrapping) algorithm for finding the convex hull of a set of points.
The convex hull is the smallest convex polygon that contains all the points.
Time Complexity: O(n*h) where n is the number of points and h is the number of
hull points.
Space Complexity: O(h) where h is the number of hull point... | 6,053 | 188 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | geometry\tests\test_graham_scan.py | test | Python | """
Tests for the Graham scan convex hull algorithm.
"""
from geometry.graham_scan import Point, graham_scan
def test_empty_points() -> None:
"""Test with no points."""
assert graham_scan([]) == []
def test_single_point() -> None:
"""Test with a single point."""
assert graham_scan([Point(0, 0)]) ==... | 7,138 | 267 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | geometry\tests\test_jarvis_march.py | test | Python | """
Unit tests for Jarvis March (Gift Wrapping) algorithm.
"""
from geometry.jarvis_march import Point, jarvis_march
class TestPoint:
"""Tests for the Point class."""
def test_point_creation(self) -> None:
"""Test Point initialization."""
p = Point(1.0, 2.0)
assert p.x == 1.0
... | 3,762 | 116 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphics\bezier_curve.py | python | Python | # https://en.wikipedia.org/wiki/B%C3%A9zier_curve
# https://www.tutorialspoint.com/computer_graphics/computer_graphics_curves.htm
from __future__ import annotations
from scipy.special import comb
class BezierCurve:
"""
Bezier curve is a weighted sum of a set of control points.
Generate Bezier curves from... | 4,392 | 115 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphics\butterfly_pattern.py | python | Python | def butterfly_pattern(n: int) -> str:
"""
Creates a butterfly pattern of size n and returns it as a string.
>>> print(butterfly_pattern(3))
* *
** **
*****
** **
* *
>>> print(butterfly_pattern(5))
* *
** **
*** ***
**** ****
*********
**** **... | 1,056 | 47 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphics\digital_differential_analyzer_line.py | python | Python | import matplotlib.pyplot as plt
def digital_differential_analyzer_line(
p1: tuple[int, int], p2: tuple[int, int]
) -> list[tuple[int, int]]:
"""
Draws a line between two points using the DDA algorithm.
Args:
- p1: Coordinates of the starting point.
- p2: Coordinates of the ending point.
R... | 1,566 | 53 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphics\vector3_for_2d_rendering.py | python | Python | """
render 3d points for 2d surfaces.
"""
from __future__ import annotations
import math
__version__ = "2020.9.26"
__author__ = "xcodz-dot, cclaus, dhruvmanila"
def convert_to_2d(
x: float, y: float, z: float, scale: float, distance: float
) -> tuple[float, float]:
"""
Converts 3d point to a 2d drawabl... | 3,364 | 103 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\a_star.py | python | Python | from __future__ import annotations
DIRECTIONS = [
[-1, 0], # left
[0, -1], # down
[1, 0], # right
[0, 1], # up
]
# function to search the path
def search(
grid: list[list[int]],
init: list[int],
goal: list[int],
cost: int,
heuristic: list[list[int]],
) -> tuple[list[list[int]]... | 4,687 | 139 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\ant_colony_optimization_algorithms.py | python | Python | """
Use an ant colony optimization algorithm to solve the travelling salesman problem (TSP)
which asks the following question:
"Given a list of cities and the distances between each pair of cities, what is the
shortest possible route that visits each city exactly once and returns to the origin
city?"
https://en.wiki... | 8,371 | 225 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\articulation_points.py | python | Python | # Finding Articulation Points in Undirected Graph
def compute_ap(graph):
n = len(graph)
out_edge_count = 0
low = [0] * n
visited = [False] * n
is_art = [False] * n
def dfs(root, at, parent, out_edge_count):
if parent == root:
out_edge_count += 1
visited[at] = True
... | 1,401 | 56 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\basic_graphs.py | python | Python | from collections import deque
def _input(message):
return input(message).strip().split(" ")
def initialize_unweighted_directed_graph(
node_count: int, edge_count: int
) -> dict[int, list[int]]:
graph: dict[int, list[int]] = {}
for i in range(node_count):
graph[i + 1] = []
for e in range... | 11,124 | 410 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\bellman_ford.py | python | Python | from __future__ import annotations
def print_distance(distance: list[float], src):
print(f"Vertex\tShortest Distance from vertex {src}")
for i, d in enumerate(distance):
print(f"{i}\t\t{d}")
def check_negative_cycle(
graph: list[dict[str, int]], distance: list[float], edge_count: int
):
for ... | 2,377 | 74 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\bi_directional_dijkstra.py | python | Python | """
Bi-directional Dijkstra's algorithm.
A bi-directional approach is an efficient and
less time consuming optimization for Dijkstra's
searching algorithm
Reference: shorturl.at/exHM7
"""
# Author: Swayam Singh (https://github.com/practice404)
from queue import PriorityQueue
from typing import Any
import numpy as ... | 3,501 | 141 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\bidirectional_a_star.py | python | Python | """
https://en.wikipedia.org/wiki/Bidirectional_search
"""
from __future__ import annotations
import time
from math import sqrt
# 1 for manhattan, 0 for euclidean
HEURISTIC = 0
grid = [
[0, 0, 0, 0, 0, 0, 0],
[0, 1, 0, 0, 0, 0, 0], # 0 are free path whereas 1's are obstacles
[0, 0, 0, 0, 0, 0, 0],
... | 8,463 | 260 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\bidirectional_breadth_first_search.py | python | Python | """
https://en.wikipedia.org/wiki/Bidirectional_search
"""
from __future__ import annotations
import time
Path = list[tuple[int, int]]
grid = [
[0, 0, 0, 0, 0, 0, 0],
[0, 1, 0, 0, 0, 0, 0], # 0 are free path whereas 1's are obstacles
[0, 0, 0, 0, 0, 0, 0],
[0, 0, 1, 0, 0, 0, 0],
[1, 0, 1, 0, 0,... | 6,233 | 189 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\bidirectional_search.py | python | Python | """
Bidirectional Search Algorithm.
This algorithm searches from both the source and target nodes simultaneously,
meeting somewhere in the middle. This approach can significantly reduce the
search space compared to a traditional one-directional search.
Time Complexity: O(b^(d/2)) where b is the branching factor and d... | 5,857 | 202 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\boruvka.py | python | Python | """Borůvka's algorithm.
Determines the minimum spanning tree (MST) of a graph using the Borůvka's algorithm.
Borůvka's algorithm is a greedy algorithm for finding a minimum spanning tree in a
connected graph, or a minimum spanning forest if a graph that is not connected.
The time complexity of this algorithm is O(ELo... | 6,587 | 177 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\breadth_first_search.py | python | Python | #!/usr/bin/python
"""Author: OMKAR PATHAK"""
from __future__ import annotations
from queue import Queue
class Graph:
def __init__(self) -> None:
self.vertices: dict[int, list[int]] = {}
def print_graph(self) -> None:
"""
prints adjacency list representation of graaph
>>> g ... | 2,483 | 94 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\breadth_first_search_2.py | python | Python | """
https://en.wikipedia.org/wiki/Breadth-first_search
pseudo-code:
breadth_first_search(graph G, start vertex s):
// all nodes initially unexplored
mark s as explored
let Q = queue data structure, initialized with s
while Q is non-empty:
remove the first node of Q, call it v
for each edge(v, w): // for w in g... | 2,408 | 89 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\breadth_first_search_shortest_path.py | python | Python | """Breath First Search (BFS) can be used when finding the shortest path
from a given source node to a target node in an unweighted graph.
"""
from __future__ import annotations
graph = {
"A": ["B", "C", "E"],
"B": ["A", "D", "E"],
"C": ["A", "F", "G"],
"D": ["B"],
"E": ["A", "B", "D"],
"F": ["... | 3,110 | 91 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\breadth_first_search_shortest_path_2.py | python | Python | """Breadth-first search the shortest path implementations.
doctest:
python -m doctest -v breadth_first_search_shortest_path_2.py
Manual test:
python breadth_first_search_shortest_path_2.py
"""
from collections import deque
demo_graph = {
"A": ["B", "C", "E"],
"B": ["A", "D", "E"],
"C": ["A", "F", "G"],
... | 3,712 | 114 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\breadth_first_search_zero_one_shortest_path.py | python | Python | """
Finding the shortest path in 0-1-graph in O(E + V) which is faster than dijkstra.
0-1-graph is the weighted graph with the weights equal to 0 or 1.
Link: https://codeforces.com/blog/entry/22276
"""
from __future__ import annotations
from collections import deque
from collections.abc import Iterator
from dataclass... | 4,803 | 144 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\check_bipatrite.py | python | Python | from collections import defaultdict, deque
def is_bipartite_dfs(graph: dict[int, list[int]]) -> bool:
"""
Check if a graph is bipartite using depth-first search (DFS).
Args:
`graph`: Adjacency list representing the graph.
Returns:
``True`` if bipartite, ``False`` otherwise.
Chec... | 5,591 | 162 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\check_cycle.py | python | Python | """
Program to check if a cycle is present in a given graph
"""
def check_cycle(graph: dict) -> bool:
"""
Returns True if graph is cyclic else False
>>> check_cycle(graph={0:[], 1:[0, 3], 2:[0, 4], 3:[5], 4:[5], 5:[]})
False
>>> check_cycle(graph={0:[1, 2], 1:[2], 2:[0, 3], 3:[3]})
True
""... | 1,590 | 53 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\connected_components.py | python | Python | """
https://en.wikipedia.org/wiki/Component_(graph_theory)
Finding connected components in graph
"""
test_graph_1 = {0: [1, 2], 1: [0, 3], 2: [0], 3: [1], 4: [5, 6], 5: [4, 6], 6: [4, 5]}
test_graph_2 = {0: [1, 2, 3], 1: [0, 3], 2: [0], 3: [0, 1], 4: [], 5: []}
def dfs(graph: dict, vert: int, visited: list) -> li... | 1,488 | 59 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\deep_clone_graph.py | python | Python | """
LeetCode 133. Clone Graph
https://leetcode.com/problems/clone-graph/
Given a reference of a node in a connected undirected graph.
Return a deep copy (clone) of the graph.
Each node in the graph contains a value (int) and a list (List[Node]) of its
neighbors.
"""
from dataclasses import dataclass
@dataclass
cl... | 1,819 | 79 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\depth_first_search.py | python | Python | """Non recursive implementation of a DFS algorithm."""
from __future__ import annotations
def depth_first_search(graph: dict, start: str) -> set[str]:
"""Depth First Search on Graph
:param graph: directed graph in dictionary format
:param start: starting vertex as a string
:returns: the trace of the ... | 1,440 | 49 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\depth_first_search_2.py | python | Python | #!/usr/bin/python
"""Author: OMKAR PATHAK"""
class Graph:
def __init__(self):
self.vertex = {}
# for printing the Graph vertices
def print_graph(self) -> None:
"""
Print the graph vertices.
Example:
>>> g = Graph()
>>> g.add_edge(0, 1)
>>> g.add_e... | 3,446 | 128 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\dijkstra.py | python | Python | """
pseudo-code
DIJKSTRA(graph G, start vertex s, destination vertex d):
//all nodes initially unexplored
1 - let H = min heap data structure, initialized with 0 and s [here 0 indicates
the distance from start vertex s]
2 - while H is non-empty:
3 - remove the first node and cost of H, call it U and cost
4... | 3,335 | 120 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\dijkstra_2.py | python | Python | def print_dist(dist, v):
print("\nVertex Distance")
for i in range(v):
if dist[i] != float("inf"):
print(i, "\t", int(dist[i]), end="\t")
else:
print(i, "\t", "INF", end="\t")
print()
def min_dist(mdist, vset, v):
min_val = float("inf")
min_ind = -1
... | 1,608 | 59 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\dijkstra_algorithm.py | python | Python | # Title: Dijkstra's Algorithm for finding single source shortest path from scratch
# Author: Shubham Malik
# References: https://en.wikipedia.org/wiki/Dijkstra%27s_algorithm
import math
import sys
# For storing the vertex set to retrieve node with the lowest distance
class PriorityQueue:
# Based on Min Heap
... | 15,131 | 485 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\dijkstra_alternate.py | python | Python | from __future__ import annotations
class Graph:
def __init__(self, vertices: int) -> None:
"""
>>> graph = Graph(2)
>>> graph.vertices
2
>>> len(graph.graph)
2
>>> len(graph.graph[0])
2
"""
self.vertices = vertices
self.graph ... | 3,296 | 99 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\dijkstra_binary_grid.py | python | Python | """
This script implements the Dijkstra algorithm on a binary grid.
The grid consists of 0s and 1s, where 1 represents
a walkable node and 0 represents an obstacle.
The algorithm finds the shortest path from a start node to a destination node.
Diagonal movement can be allowed or disallowed.
"""
from heapq import heapp... | 2,964 | 90 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\dinic.py | python | Python | INF = float("inf")
class Dinic:
def __init__(self, n):
self.lvl = [0] * n
self.ptr = [0] * n
self.q = [0] * n
self.adj = [[] for _ in range(n)]
"""
Here we will add our edges containing with the following parameters:
vertex closest to source, vertex closest to sink and... | 3,151 | 95 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\directed_and_undirected_weighted_graph.py | python | Python | from collections import deque
from math import floor
from random import random
from time import time
# the default weight is 1 if not assigned but all the implementation is weighted
class DirectedGraph:
def __init__(self):
self.graph = {}
# adding vertices and edges
# adding the weight is option... | 16,071 | 490 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\edmonds_karp_multiple_source_and_sink.py | python | Python | class FlowNetwork:
def __init__(self, graph, sources, sinks):
self.source_index = None
self.sink_index = None
self.graph = graph
self._normalize_graph(sources, sinks)
self.vertices_count = len(graph)
self.maximum_flow_algorithm = None
# make only one source and ... | 6,785 | 194 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\eulerian_path_and_circuit_for_undirected_graph.py | python | Python | # Eulerian Path is a path in graph that visits every edge exactly once.
# Eulerian Circuit is an Eulerian Path which starts and ends on the same
# vertex.
# time complexity is O(V+E)
# space complexity is O(VE)
# using dfs for finding eulerian path traversal
def dfs(u, graph, visited_edge, path=None):
path = (pat... | 2,112 | 72 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\even_tree.py | python | Python | """
You are given a tree(a simple connected graph with no cycles). The tree has N
nodes numbered from 1 to N and is rooted at node 1.
Find the maximum number of edges you can remove from the tree to get a forest
such that each connected component of the forest contains an even number of
nodes.
Constraints
2 <= 2 <= 1... | 1,395 | 61 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\finding_bridges.py | python | Python | """
An edge is a bridge if, after removing it count of connected components in graph will
be increased by one. Bridges represent vulnerabilities in a connected network and are
useful for designing reliable networks. For example, in a wired computer network, an
articulation point indicates the critical computers and a b... | 2,873 | 107 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\frequent_pattern_graph_miner.py | python | Python | """
FP-GraphMiner - A Fast Frequent Pattern Mining Algorithm for Network Graphs
A novel Frequent Pattern Graph Mining algorithm, FP-GraphMiner, that compactly
represents a set of network graphs as a Frequent Pattern Graph (or FP-Graph).
This graph can be used to efficiently mine frequent subgraphs including maximal
fr... | 7,355 | 234 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\g_topological_sort.py | python | Python | # Author: Phyllipe Bezerra (https://github.com/pmba)
clothes = {
0: "underwear",
1: "pants",
2: "belt",
3: "suit",
4: "shoe",
5: "socks",
6: "shirt",
7: "tie",
8: "watch",
}
graph = [[1, 4], [2, 4], [3], [], [], [4], [2, 7], [3], []]
visited = [0 for x in range(len(graph))]
stack ... | 993 | 48 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\gale_shapley_bigraph.py | python | Python | from __future__ import annotations
def stable_matching(
donor_pref: list[list[int]], recipient_pref: list[list[int]]
) -> list[int]:
"""
Finds the stable match in any bipartite graph, i.e a pairing where no 2 objects
prefer each other over their partner. The function accepts the preferences of
oe... | 2,040 | 50 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\graph_adjacency_list.py | python | Python | #!/usr/bin/env python3
"""
Author: Vikram Nithyanandam
Description:
The following implementation is a robust unweighted Graph data structure
implemented using an adjacency list. This vertices and edges of this graph can be
effectively initialized and modified while storing your chosen generic
value in each vertex.
Ad... | 22,281 | 598 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\graph_adjacency_matrix.py | python | Python | #!/usr/bin/env python3
"""
Author: Vikram Nithyanandam
Description:
The following implementation is a robust unweighted Graph data structure
implemented using an adjacency matrix. This vertices and edges of this graph can be
effectively initialized and modified while storing your chosen generic
value in each vertex.
... | 22,723 | 610 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\graph_list.py | python | Python | #!/usr/bin/env python3
# Author: OMKAR PATHAK, Nwachukwu Chidiebere
# Use a Python dictionary to construct the graph.
from __future__ import annotations
from pprint import pformat
from typing import TypeVar
T = TypeVar("T")
class GraphAdjacencyList[T]:
"""
Adjacency List type Graph Data Structure that acc... | 6,700 | 151 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\graphs_floyd_warshall.py | python | Python | # floyd_warshall.py
"""
The problem is to find the shortest distance between all pairs of vertices in a
weighted directed graph that can have negative edge weights.
"""
def _print_dist(dist, v):
print("\nThe shortest path matrix using Floyd Warshall algorithm\n")
for i in range(v):
for j in range(v):
... | 3,312 | 103 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\greedy_best_first.py | python | Python | """
https://en.wikipedia.org/wiki/Best-first_search#Greedy_BFS
"""
from __future__ import annotations
Path = list[tuple[int, int]]
# 0's are free path whereas 1's are obstacles
TEST_GRIDS = [
[
[0, 0, 0, 0, 0, 0, 0],
[0, 1, 0, 0, 0, 0, 0],
[0, 0, 0, 0, 0, 0, 0],
[0, 0, 1, 0, 0, 0,... | 5,588 | 200 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\greedy_min_vertex_cover.py | python | Python | """
* Author: Manuel Di Lullo (https://github.com/manueldilullo)
* Description: Approximization algorithm for minimum vertex cover problem.
Greedy Approach. Uses graphs represented with an adjacency list
URL: https://mathworld.wolfram.com/MinimumVertexCover.html
URL: https://cs.stackexchange.com/question... | 2,396 | 65 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\kahns_algorithm_long.py | python | Python | # Finding longest distance in Directed Acyclic Graph using KahnsAlgorithm
def longest_distance(graph):
indegree = [0] * len(graph)
queue = []
long_dist = [1] * len(graph)
for values in graph.values():
for i in values:
indegree[i] += 1
for i in range(len(indegree)):
if i... | 802 | 31 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\kahns_algorithm_topo.py | python | Python | def topological_sort(graph: dict[int, list[int]]) -> list[int] | None:
"""
Perform topological sorting of a Directed Acyclic Graph (DAG)
using Kahn's Algorithm via Breadth-First Search (BFS).
Topological sorting is a linear ordering of vertices in a graph such that for
every directed edge u → v, ve... | 1,896 | 62 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\karger.py | python | Python | """
An implementation of Karger's Algorithm for partitioning a graph.
"""
from __future__ import annotations
import random
# Adjacency list representation of this graph:
# https://en.wikipedia.org/wiki/File:Single_run_of_Karger%E2%80%99s_Mincut_algorithm.svg
TEST_GRAPH = {
"1": ["2", "3", "4", "5"],
"2": ["1... | 2,659 | 86 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\lanczos_eigenvectors.py | python | Python | """
Lanczos Method for Finding Eigenvalues and Eigenvectors of a Graph.
This module demonstrates the Lanczos method to approximate the largest eigenvalues
and corresponding eigenvectors of a symmetric matrix represented as a graph's
adjacency list. The method efficiently handles large, sparse matrices by converting
th... | 8,050 | 207 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\markov_chain.py | python | Python | from __future__ import annotations
from collections import Counter
from random import random
class MarkovChainGraphUndirectedUnweighted:
"""
Undirected Unweighted Graph for running Markov Chain Algorithm
"""
def __init__(self):
self.connections = {}
def add_node(self, node: str) -> None... | 2,169 | 85 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\matching_min_vertex_cover.py | python | Python | """
* Author: Manuel Di Lullo (https://github.com/manueldilullo)
* Description: Approximization algorithm for minimum vertex cover problem.
Matching Approach. Uses graphs represented with an adjacency list
URL: https://mathworld.wolfram.com/MinimumVertexCover.html
URL: https://www.princeton.edu/~aaa/Pub... | 2,243 | 63 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\minimum_path_sum.py | python | Python | def min_path_sum(grid: list) -> int:
"""
Find the path from top left to bottom right of array of numbers
with the lowest possible sum and return the sum along this path.
>>> min_path_sum([
... [1, 3, 1],
... [1, 5, 1],
... [4, 2, 1],
... ])
7
>>> min_path_sum([
.... | 1,643 | 64 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\minimum_spanning_tree_boruvka.py | python | Python | class Graph:
"""
Data structure to store graphs (based on adjacency lists)
"""
def __init__(self):
self.num_vertices = 0
self.num_edges = 0
self.adjacency = {}
def add_vertex(self, vertex):
"""
Adds a vertex to the graph
"""
if vertex not in... | 5,930 | 197 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\minimum_spanning_tree_kruskal.py | python | Python | def kruskal(
num_nodes: int, edges: list[tuple[int, int, int]]
) -> list[tuple[int, int, int]]:
"""
>>> kruskal(4, [(0, 1, 3), (1, 2, 5), (2, 3, 1)])
[(2, 3, 1), (0, 1, 3), (1, 2, 5)]
>>> kruskal(4, [(0, 1, 3), (1, 2, 5), (2, 3, 1), (0, 2, 1), (0, 3, 2)])
[(2, 3, 1), (0, 2, 1), (0, 1, 3)]
... | 1,399 | 47 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\minimum_spanning_tree_kruskal2.py | python | Python | from __future__ import annotations
from typing import TypeVar
T = TypeVar("T")
class DisjointSetTreeNode[T]:
# Disjoint Set Node to store the parent and rank
def __init__(self, data: T) -> None:
self.data = data
self.parent = self
self.rank = 0
class DisjointSetTree[T]:
# Disjo... | 4,180 | 122 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\minimum_spanning_tree_prims.py | python | Python | import sys
from collections import defaultdict
class Heap:
def __init__(self):
self.node_position = []
def get_position(self, vertex):
return self.node_position[vertex]
def set_position(self, vertex, pos):
self.node_position[vertex] = pos
def top_to_bottom(self, heap, start,... | 5,019 | 136 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\minimum_spanning_tree_prims2.py | python | Python | """
Prim's (also known as Jarník's) algorithm is a greedy algorithm that finds a minimum
spanning tree for a weighted undirected graph. This means it finds a subset of the
edges that forms a tree that includes every vertex, where the total weight of all the
edges in the tree is minimized. The algorithm operates by buil... | 9,220 | 270 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\multi_heuristic_astar.py | python | Python | import heapq
import sys
import numpy as np
TPos = tuple[int, int]
class PriorityQueue:
def __init__(self):
self.elements = []
self.set = set()
def minkey(self):
if not self.empty():
return self.elements[0][0]
else:
return float("inf")
def empty(s... | 8,876 | 313 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\page_rank.py | python | Python | """
Author: https://github.com/bhushan-borole
"""
"""
The input graph for the algorithm is:
A B C
A 0 1 1
B 0 0 1
C 1 0 0
"""
graph = [[0, 1, 1], [0, 0, 1], [1, 0, 0]]
class Node:
def __init__(self, name):
self.name = name
self.inbound = []
self.outbound = []
def add_inbound(sel... | 1,549 | 72 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\prim.py | python | Python | """Prim's Algorithm.
Determines the minimum spanning tree(MST) of a graph using the Prim's Algorithm.
Details: https://en.wikipedia.org/wiki/Prim%27s_algorithm
"""
import heapq as hq
import math
from collections.abc import Iterator
class Vertex:
"""Class Vertex."""
def __init__(self, id_):
"""
... | 3,658 | 153 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\random_graph_generator.py | python | Python | """
* Author: Manuel Di Lullo (https://github.com/manueldilullo)
* Description: Random graphs generator.
Uses graphs represented with an adjacency list.
URL: https://en.wikipedia.org/wiki/Random_graph
"""
import random
def random_graph(
vertices_number: int, probability: float, directed: bool = F... | 2,231 | 68 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\scc_kosaraju.py | python | Python | from __future__ import annotations
def dfs(u):
global graph, reversed_graph, scc, component, visit, stack
if visit[u]:
return
visit[u] = True
for v in graph[u]:
dfs(v)
stack.append(u)
def dfs2(u):
global graph, reversed_graph, scc, component, visit, stack
if visit[u]:
... | 1,344 | 55 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\strongly_connected_components.py | python | Python | """
https://en.wikipedia.org/wiki/Strongly_connected_component
Finding strongly connected components in directed graph
"""
test_graph_1 = {0: [2, 3], 1: [0], 2: [1], 3: [4], 4: []}
test_graph_2 = {0: [1, 2, 3], 1: [2], 2: [0], 3: [4], 4: [5], 5: [3]}
def topology_sort(
graph: dict[int, list[int]], vert: int, ... | 2,589 | 91 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\tarjans_scc.py | python | Python | from collections import deque
def tarjan(g: list[list[int]]) -> list[list[int]]:
"""
Tarjan's algo for finding strongly connected components in a directed graph
Uses two main attributes of each node to track reachability, the index of that node
within a component(index), and the lowest index reachabl... | 3,684 | 107 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\tests\test_min_spanning_tree_kruskal.py | test | Python | from graphs.minimum_spanning_tree_kruskal import kruskal
def test_kruskal_successful_result():
num_nodes = 9
edges = [
[0, 1, 4],
[0, 7, 8],
[1, 2, 8],
[7, 8, 7],
[7, 6, 1],
[2, 8, 2],
[8, 6, 6],
[2, 3, 7],
[2, 5, 4],
[6, 5, 2],
... | 703 | 37 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | graphs\tests\test_min_spanning_tree_prim.py | test | Python | from collections import defaultdict
from graphs.minimum_spanning_tree_prims import prisms_algorithm as mst
def test_prim_successful_result():
num_nodes, num_edges = 9, 14 # noqa: F841
edges = [
[0, 1, 4],
[0, 7, 8],
[1, 2, 8],
[7, 8, 7],
[7, 6, 1],
[2, 8, 2],
... | 1,047 | 47 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | greedy_methods\best_time_to_buy_and_sell_stock.py | python | Python | """
Given a list of stock prices calculate the maximum profit that can be made from a
single buy and sell of one share of stock. We only allowed to complete one buy
transaction and one sell transaction but must buy before we sell.
Example : prices = [7, 1, 5, 3, 6, 4]
max_profit will return 5 - which is by buying at ... | 1,294 | 43 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | greedy_methods\fractional_cover_problem.py | python | Python | # https://en.wikipedia.org/wiki/Set_cover_problem
from dataclasses import dataclass
from operator import attrgetter
@dataclass
class Item:
weight: int
value: int
@property
def ratio(self) -> float:
"""
Return the value-to-weight ratio for the item.
Returns:
float... | 2,640 | 103 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | greedy_methods\fractional_knapsack.py | python | Python | from bisect import bisect
from itertools import accumulate
def frac_knapsack(vl, wt, w, n):
"""
>>> frac_knapsack([60, 100, 120], [10, 20, 30], 50, 3)
240.0
>>> frac_knapsack([10, 40, 30, 50], [5, 4, 6, 3], 10, 4)
105.0
>>> frac_knapsack([10, 40, 30, 50], [5, 4, 6, 3], 8, 4)
95.0
>>> f... | 1,482 | 52 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | greedy_methods\fractional_knapsack_2.py | python | Python | # https://en.wikipedia.org/wiki/Continuous_knapsack_problem
# https://www.guru99.com/fractional-knapsack-problem-greedy.html
# https://medium.com/walkinthecode/greedy-algorithm-fractional-knapsack-problem-9aba1daecc93
from __future__ import annotations
def fractional_knapsack(
value: list[int], weight: list[int]... | 1,708 | 54 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | greedy_methods\gas_station.py | python | Python | """
Task:
There are n gas stations along a circular route, where the amount of gas
at the ith station is gas_quantities[i].
You have a car with an unlimited gas tank and it costs costs[i] of gas
to travel from the ith station to its next (i + 1)th station.
You begin the journey with an empty tank at one of the gas sta... | 3,058 | 99 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | greedy_methods\minimum_coin_change.py | python | Python | """
Test cases:
Do you want to enter your denominations ? (Y/N) :N
Enter the change you want to make in Indian Currency: 987
Following is minimal change for 987 :
500 100 100 100 100 50 20 10 5 2
Do you want to enter your denominations ? (Y/N) :Y
Enter number of denomination:10
1
5
10
20
50
100
200
500
1000
2000
Ente... | 3,160 | 101 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | greedy_methods\minimum_waiting_time.py | python | Python | """
Calculate the minimum waiting time using a greedy algorithm.
reference: https://www.youtube.com/watch?v=Sf3eiO12eJs
For doctests run following command:
python -m doctest -v minimum_waiting_time.py
The minimum_waiting_time function uses a greedy algorithm to calculate the minimum
time for queries to complete. It s... | 1,447 | 49 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | greedy_methods\optimal_merge_pattern.py | python | Python | """
This is a pure Python implementation of the greedy-merge-sort algorithm
reference: https://www.geeksforgeeks.org/optimal-file-merge-patterns/
For doctests run following command:
python3 -m doctest -v greedy_merge_sort.py
Objective
Merge a set of sorted files of different length into a single sorted file.
We need ... | 1,693 | 57 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | greedy_methods\smallest_range.py | python | Python | """
smallest_range function takes a list of sorted integer lists and finds the smallest
range that includes at least one number from each list, using a min heap for efficiency.
"""
from heapq import heappop, heappush
from sys import maxsize
def smallest_range(nums: list[list[int]]) -> list[int]:
"""
Find the... | 2,225 | 73 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | hashes\adler32.py | python | Python | """
Adler-32 is a checksum algorithm which was invented by Mark Adler in 1995.
Compared to a cyclic redundancy check of the same length, it trades reliability for
speed (preferring the latter).
Adler-32 is more reliable than Fletcher-16, and slightly less reliable than
Fletcher-32.[2]
source: https://en.wikipedia.org/... | 789 | 31 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | hashes\chaos_machine.py | python | Python | """example of simple chaos machine"""
# Chaos Machine (K, t, m)
K = [0.33, 0.44, 0.55, 0.44, 0.33]
t = 3
m = 5
# Buffer Space (with Parameters Space)
buffer_space: list[float] = []
params_space: list[float] = []
# Machine Time
machine_time = 0
def push(seed):
global buffer_space, params_space, machine_time, K,... | 2,522 | 103 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | hashes\djb2.py | python | Python | """
This algorithm (k=33) was first reported by Dan Bernstein many years ago in comp.lang.c
Another version of this algorithm (now favored by Bernstein) uses xor:
hash(i) = hash(i - 1) * 33 ^ str[i];
First Magic constant 33:
It has never been adequately explained.
It's magic because it works better tha... | 936 | 36 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | hashes\elf.py | python | Python | def elf_hash(data: str) -> int:
"""
Implementation of ElfHash Algorithm, a variant of PJW hash function.
>>> elf_hash('lorem ipsum')
253956621
"""
hash_ = x = 0
for letter in data:
hash_ = (hash_ << 4) + ord(letter)
x = hash_ & 0xF0000000
if x != 0:
hash_... | 461 | 22 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | hashes\enigma_machine.py | python | Python | alphabets = [chr(i) for i in range(32, 126)]
gear_one = list(range(len(alphabets)))
gear_two = list(range(len(alphabets)))
gear_three = list(range(len(alphabets)))
reflector = list(reversed(range(len(alphabets))))
code = []
gear_one_pos = gear_two_pos = gear_three_pos = 0
def rotator():
global gear_one_pos
gl... | 1,725 | 60 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | hashes\fletcher16.py | python | Python | """
The Fletcher checksum is an algorithm for computing a position-dependent
checksum devised by John G. Fletcher (1934-2012) at Lawrence Livermore Labs
in the late 1970s.[1] The objective of the Fletcher checksum was to
provide error-detection properties approaching those of a cyclic
redundancy check but with the lowe... | 1,046 | 37 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | hashes\hamming_code.py | python | Python | # Author: João Gustavo A. Amorim & Gabriel Kunz
# Author email: joaogustavoamorim@gmail.com and gabriel-kunz@uergs.edu.br
# Coding date: apr 2019
# Black: True
"""
* This code implement the Hamming code:
https://en.wikipedia.org/wiki/Hamming_code - In telecommunication,
Hamming codes are a family of linear error-... | 9,536 | 287 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | hashes\luhn.py | python | Python | """Luhn Algorithm"""
from __future__ import annotations
def is_luhn(string: str) -> bool:
"""
Perform Luhn validation on an input string
Algorithm:
* Double every other digit starting from 2nd last digit.
* Subtract 9 if number is greater than 9.
* Sum the numbers
*
>>> test_cases = (... | 1,275 | 44 |
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