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Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | digital_image_processing\filters\sobel_filter.py | python | Python | # @Author : lightXu
# @File : sobel_filter.py
# @Time : 2019/7/8 0008 下午 16:26
import numpy as np
from cv2 import COLOR_BGR2GRAY, cvtColor, imread, imshow, waitKey
from digital_image_processing.filters.convolve import img_convolve
def sobel_filter(image):
kernel_x = np.array([[-1, 0, 1], [-2, 0, 2], [-1, ... | 1,196 | 40 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | digital_image_processing\histogram_equalization\histogram_stretch.py | python | Python | """
Created on Fri Sep 28 15:22:29 2018
@author: Binish125
"""
import copy
import os
import cv2
import numpy as np
from matplotlib import pyplot as plt
class ConstantStretch:
def __init__(self):
self.img = ""
self.original_image = ""
self.last_list = []
self.rem = 0
self... | 1,963 | 65 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | digital_image_processing\index_calculation.py | python | Python | # Author: João Gustavo A. Amorim
# Author email: joaogustavoamorim@gmail.com
# Coding date: jan 2019
# python/black: True
# Imports
import numpy as np
# Class implemented to calculus the index
class IndexCalculation:
"""
# Class Summary
This algorithm consists in calculating vegetation indices, ... | 20,264 | 576 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | digital_image_processing\morphological_operations\dilation_operation.py | python | Python | from pathlib import Path
import numpy as np
from PIL import Image
def rgb_to_gray(rgb: np.ndarray) -> np.ndarray:
"""
Return gray image from rgb image
>>> rgb_to_gray(np.array([[[127, 255, 0]]]))
array([[187.6453]])
>>> rgb_to_gray(np.array([[[0, 0, 0]]]))
array([[0.]])
>>> rgb_to_gray(np... | 2,625 | 76 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | digital_image_processing\morphological_operations\erosion_operation.py | python | Python | from pathlib import Path
import numpy as np
from PIL import Image
def rgb_to_gray(rgb: np.ndarray) -> np.ndarray:
"""
Return gray image from rgb image
>>> rgb_to_gray(np.array([[[127, 255, 0]]]))
array([[187.6453]])
>>> rgb_to_gray(np.array([[[0, 0, 0]]]))
array([[0.]])
>>> rgb_to_gray(n... | 2,681 | 83 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | digital_image_processing\resize\resize.py | python | Python | """Multiple image resizing techniques"""
import numpy as np
from cv2 import destroyAllWindows, imread, imshow, waitKey
class NearestNeighbour:
"""
Simplest and fastest version of image resizing.
Source: https://en.wikipedia.org/wiki/Nearest-neighbor_interpolation
"""
def __init__(self, img, dst_... | 2,292 | 73 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | digital_image_processing\rotation\rotation.py | python | Python | from pathlib import Path
import cv2
import numpy as np
from matplotlib import pyplot as plt
def get_rotation(
img: np.ndarray, pt1: np.ndarray, pt2: np.ndarray, rows: int, cols: int
) -> np.ndarray:
"""
Get image rotation
:param img: np.ndarray
:param pt1: 3x2 list
:param pt2: 3x2 list
:p... | 1,843 | 57 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | digital_image_processing\sepia.py | python | Python | """
Implemented an algorithm using opencv to tone an image with sepia technique
"""
from cv2 import destroyAllWindows, imread, imshow, waitKey
def make_sepia(img, factor: int):
"""
Function create sepia tone.
Source: https://en.wikipedia.org/wiki/Sepia_(color)
"""
pixel_h, pixel_v = img.shape[0],... | 1,475 | 52 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | digital_image_processing\test_digital_image_processing.py | test | Python | """
PyTest's for Digital Image Processing
"""
import numpy as np
from cv2 import COLOR_BGR2GRAY, cvtColor, imread
from numpy import array, uint8
from PIL import Image
from digital_image_processing import change_contrast as cc
from digital_image_processing import convert_to_negative as cn
from digital_image_processing... | 4,301 | 135 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | divide_and_conquer\closest_pair_of_points.py | python | Python | """
The algorithm finds distance between closest pair of points
in the given n points.
Approach used -> Divide and conquer
The points are sorted based on Xco-ords and
then based on Yco-ords separately.
And by applying divide and conquer approach,
minimum distance is obtained recursively.
>> Closest points can lie on d... | 4,397 | 142 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | divide_and_conquer\convex_hull.py | python | Python | """
The convex hull problem is problem of finding all the vertices of convex polygon, P of
a set of points in a plane such that all the points are either on the vertices of P or
inside P. TH convex hull problem has several applications in geometrical problems,
computer graphics and game development.
Two algorithms hav... | 16,738 | 508 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | divide_and_conquer\heaps_algorithm.py | python | Python | """
Heap's algorithm returns the list of all permutations possible from a list.
It minimizes movement by generating each permutation from the previous one
by swapping only two elements.
More information:
https://en.wikipedia.org/wiki/Heap%27s_algorithm.
"""
def heaps(arr: list) -> list:
"""
Pure python implem... | 1,591 | 57 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | divide_and_conquer\heaps_algorithm_iterative.py | python | Python | """
Heap's (iterative) algorithm returns the list of all permutations possible from a list.
It minimizes movement by generating each permutation from the previous one
by swapping only two elements.
More information:
https://en.wikipedia.org/wiki/Heap%27s_algorithm.
"""
def heaps(arr: list) -> list:
"""
Pure p... | 1,672 | 61 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | divide_and_conquer\inversions.py | python | Python | """
Given an array-like data structure A[1..n], how many pairs
(i, j) for all 1 <= i < j <= n such that A[i] > A[j]? These pairs are
called inversions. Counting the number of such inversions in an array-like
object is the important. Among other things, counting inversions can help
us determine how close a given array i... | 4,743 | 154 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | divide_and_conquer\kth_order_statistic.py | python | Python | """
Find the kth smallest element in linear time using divide and conquer.
Recall we can do this trivially in O(nlogn) time. Sort the list and
access kth element in constant time.
This is a divide and conquer algorithm that can find a solution in O(n) time.
For more information of this algorithm:
https://web.stanford... | 1,822 | 67 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | divide_and_conquer\max_difference_pair.py | python | Python | def max_difference(a: list[int]) -> tuple[int, int]:
"""
We are given an array A[1..n] of integers, n >= 1. We want to
find a pair of indices (i, j) such that
1 <= i <= j <= n and A[j] - A[i] is as large as possible.
Explanation:
https://www.geeksforgeeks.org/maximum-difference-between-two-elem... | 1,332 | 45 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | divide_and_conquer\max_subarray.py | python | Python | """
The maximum subarray problem is the task of finding the continuous subarray that has the
maximum sum within a given array of numbers. For example, given the array
[-2, 1, -3, 4, -1, 2, 1, -5, 4], the contiguous subarray with the maximum sum is
[4, -1, 2, 1], which has a sum of 6.
This divide-and-conquer algorithm ... | 3,601 | 114 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | divide_and_conquer\mergesort.py | python | Python | from __future__ import annotations
def merge(left_half: list, right_half: list) -> list:
"""Helper function for mergesort.
>>> left_half = [-2]
>>> right_half = [-1]
>>> merge(left_half, right_half)
[-2, -1]
>>> left_half = [1,2,3]
>>> right_half = [4,5,6]
>>> merge(left_half, right_... | 3,124 | 113 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | divide_and_conquer\peak.py | python | Python | """
Finding the peak of a unimodal list using divide and conquer.
A unimodal array is defined as follows: array is increasing up to index p,
then decreasing afterwards. (for p >= 1)
An obvious solution can be performed in O(n),
to find the maximum of the array.
(From Kleinberg and Tardos. Algorithm Design.
Addison Wesl... | 1,306 | 55 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | divide_and_conquer\power.py | python | Python | def actual_power(a: int, b: int) -> int:
"""
Function using divide and conquer to calculate a^b.
It only works for integer a,b.
:param a: The base of the power operation, an integer.
:param b: The exponent of the power operation, a non-negative integer.
:return: The result of a^b.
Examples... | 1,165 | 54 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | divide_and_conquer\strassen_matrix_multiplication.py | python | Python | from __future__ import annotations
import math
def default_matrix_multiplication(a: list, b: list) -> list:
"""
Multiplication only for 2x2 matrices
"""
if len(a) != 2 or len(a[0]) != 2 or len(b) != 2 or len(b[0]) != 2:
raise Exception("Matrices are not 2x2")
new_matrix = [
[a[0][... | 6,246 | 173 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | docs\conf.py | python | Python | from sphinx_pyproject import SphinxConfig
project = SphinxConfig("../pyproject.toml", globalns=globals()).name
| 115 | 4 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\abbreviation.py | python | Python | """
https://www.hackerrank.com/challenges/abbr/problem
You can perform the following operation on some string, :
1. Capitalize zero or more of 's lowercase letters at some index i
(i.e., make them uppercase).
2. Delete all of the remaining lowercase letters in .
Example:
a=daBcd and b="ABC"
daBcd -> capitalize a a... | 974 | 40 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\all_construct.py | python | Python | """
Program to list all the ways a target string can be
constructed from the given list of substrings
"""
from __future__ import annotations
def all_construct(target: str, word_bank: list[str] | None = None) -> list[list[str]]:
"""
returns the list containing all the possible
combinations a string(`targe... | 2,042 | 61 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\bitmask.py | python | Python | """
This is a Python implementation for questions involving task assignments between people.
Here Bitmasking and DP are used for solving this.
Question :-
We have N tasks and M people. Each person in M can do only certain of these tasks. Also
a person can do only one task and a task is performed only by one person.
F... | 3,214 | 90 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\catalan_numbers.py | python | Python | """
Print all the Catalan numbers from 0 to n, n being the user input.
* The Catalan numbers are a sequence of positive integers that
* appear in many counting problems in combinatorics [1]. Such
* problems include counting [2]:
* - The number of Dyck words of length 2n
* - The number well-formed expressions with... | 2,774 | 80 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\climbing_stairs.py | python | Python | #!/usr/bin/env python3
def climb_stairs(number_of_steps: int) -> int:
"""
LeetCdoe No.70: Climbing Stairs
Distinct ways to climb a number_of_steps staircase where each time you can either
climb 1 or 2 steps.
Args:
number_of_steps: number of steps on the staircase
Returns:
Dis... | 1,156 | 43 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\combination_sum_iv.py | python | Python | """
Question:
You are given an array of distinct integers and you have to tell how many
different ways of selecting the elements from the array are there such that
the sum of chosen elements is equal to the target number tar.
Example
Input:
* N = 3
* target = 5
* array = [1, 2, 5]
Output:
... | 2,926 | 103 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\edit_distance.py | python | Python | """
Author : Turfa Auliarachman
Date : October 12, 2016
This is a pure Python implementation of Dynamic Programming solution to the edit
distance problem.
The problem is :
Given two strings A and B. Find the minimum number of operations to string B such that
A = B. The permitted operations are removal, insertion... | 3,538 | 104 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\factorial.py | python | Python | # Factorial of a number using memoization
from functools import lru_cache
@lru_cache
def factorial(num: int) -> int:
"""
>>> factorial(7)
5040
>>> factorial(-1)
Traceback (most recent call last):
...
ValueError: Number should not be negative.
>>> [factorial(i) for i in range(10)]
... | 612 | 28 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\fast_fibonacci.py | python | Python | #!/usr/bin/env python3
"""
This program calculates the nth Fibonacci number in O(log(n)).
It's possible to calculate F(1_000_000) in less than a second.
"""
from __future__ import annotations
import sys
def fibonacci(n: int) -> int:
"""
return F(n)
>>> [fibonacci(i) for i in range(13)]
[0, 1, 1, 2,... | 902 | 40 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\fibonacci.py | python | Python | """
This is a pure Python implementation of Dynamic Programming solution to the fibonacci
sequence problem.
"""
class Fibonacci:
def __init__(self) -> None:
self.sequence = [0, 1]
def get(self, index: int) -> list:
"""
Get the Fibonacci number of `index`. If the number does not exist,... | 1,417 | 52 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\fizz_buzz.py | python | Python | # https://en.wikipedia.org/wiki/Fizz_buzz#Programming
def fizz_buzz(number: int, iterations: int) -> str:
"""
| Plays FizzBuzz.
| Prints Fizz if number is a multiple of ``3``.
| Prints Buzz if its a multiple of ``5``.
| Prints FizzBuzz if its a multiple of both ``3`` and ``5`` or ``15``.
| Els... | 2,044 | 66 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\floyd_warshall.py | python | Python | import math
class Graph:
def __init__(self, n=0): # a graph with Node 0,1,...,N-1
self.n = n
self.w = [
[math.inf for j in range(n)] for i in range(n)
] # adjacency matrix for weight
self.dp = [
[math.inf for j in range(n)] for i in range(n)
] # d... | 2,262 | 86 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\integer_partition.py | python | Python | """
The number of partitions of a number n into at least k parts equals the number of
partitions into exactly k parts plus the number of partitions into at least k-1 parts.
Subtracting 1 from each part of a partition of n into k parts gives a partition of n-k
into k parts. These two facts together are used for this alg... | 1,822 | 62 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\iterating_through_submasks.py | python | Python | """
Author : Syed Faizan (3rd Year Student IIIT Pune)
github : faizan2700
You are given a bitmask m and you want to efficiently iterate through all of
its submasks. The mask s is submask of m if only bits that were included in
bitmask are set
"""
from __future__ import annotations
def list_of_submasks(mask: int) -> ... | 1,809 | 63 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\k_means_clustering_tensorflow.py | python | Python | from random import shuffle
import tensorflow as tf
from numpy import array
def tf_k_means_cluster(vectors, noofclusters):
"""
K-Means Clustering using TensorFlow.
'vectors' should be a n*k 2-D NumPy array, where n is the number
of vectors of dimensionality k.
'noofclusters' should be an integer.
... | 6,143 | 147 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\knapsack.py | python | Python | """
Given weights and values of n items, put these items in a knapsack of
capacity W to get the maximum total value in the knapsack.
Note that only the integer weights 0-1 knapsack problem is solvable
using dynamic programming.
"""
def mf_knapsack(i, wt, val, j):
"""
This code involves the concept of memory ... | 5,325 | 154 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\largest_divisible_subset.py | python | Python | from __future__ import annotations
def largest_divisible_subset(items: list[int]) -> list[int]:
"""
Algorithm to find the biggest subset in the given array such that for any 2 elements
x and y in the subset, either x divides y or y divides x.
>>> largest_divisible_subset([1, 16, 7, 8, 4])
[16, 8, ... | 2,225 | 75 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\longest_common_subsequence.py | python | Python | """
LCS Problem Statement: Given two sequences, find the length of longest subsequence
present in both of them. A subsequence is a sequence that appears in the same relative
order, but not necessarily continuous.
Example:"abc", "abg" are subsequences of "abcdefgh".
"""
def longest_common_subsequence(x: str, y: str):... | 2,810 | 96 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\longest_common_substring.py | python | Python | """
Longest Common Substring Problem Statement:
Given two sequences, find the
longest common substring present in both of them. A substring is
necessarily continuous.
Example:
``abcdef`` and ``xabded`` have two longest common substrings, ``ab`` or ``de``.
Therefore, algorithm should return any one ... | 2,122 | 71 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\longest_increasing_subsequence.py | python | Python | """
Author : Mehdi ALAOUI
This is a pure Python implementation of Dynamic Programming solution to the longest
increasing subsequence of a given sequence.
The problem is:
Given an array, to find the longest and increasing sub-array in that given array and
return it.
Example:
``[10, 22, 9, 33, 21, 50, 41,... | 1,943 | 68 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\longest_increasing_subsequence_iterative.py | python | Python | """
Author : Sanjay Muthu <https://github.com/XenoBytesX>
This is a pure Python implementation of Dynamic Programming solution to the longest
increasing subsequence of a given sequence.
The problem is:
Given an array, to find the longest and increasing sub-array in that given array and
return it.
Example:
... | 2,255 | 73 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\longest_increasing_subsequence_o_nlogn.py | python | Python | #############################
# Author: Aravind Kashyap
# File: lis.py
# comments: This programme outputs the Longest Strictly Increasing Subsequence in
# O(NLogN) Where N is the Number of elements in the list
#############################
from __future__ import annotations
def ceil_index(v, left, right, ke... | 1,445 | 56 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\longest_palindromic_subsequence.py | python | Python | """
author: Sanket Kittad
Given a string s, find the longest palindromic subsequence's length in s.
Input: s = "bbbab"
Output: 4
Explanation: One possible longest palindromic subsequence is "bbbb".
Leetcode link: https://leetcode.com/problems/longest-palindromic-subsequence/description/
"""
def longest_palindromic_su... | 1,300 | 45 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\matrix_chain_multiplication.py | python | Python | """
| Find the minimum number of multiplications needed to multiply chain of matrices.
| Reference: https://www.geeksforgeeks.org/matrix-chain-multiplication-dp-8/
The algorithm has interesting real-world applications.
Example:
1. Image transformations in Computer Graphics as images are composed of matrix.
2. Sol... | 5,011 | 152 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\matrix_chain_order.py | python | Python | import sys
"""
Dynamic Programming
Implementation of Matrix Chain Multiplication
Time Complexity: O(n^3)
Space Complexity: O(n^2)
Reference: https://en.wikipedia.org/wiki/Matrix_chain_multiplication
"""
def matrix_chain_order(array: list[int]) -> tuple[list[list[int]], list[list[int]]]:
"""
>>> matrix_chain... | 1,925 | 68 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\max_non_adjacent_sum.py | python | Python | # Video Explanation: https://www.youtube.com/watch?v=6w60Zi1NtL8&feature=emb_logo
from __future__ import annotations
def maximum_non_adjacent_sum(nums: list[int]) -> int:
"""
Find the maximum non-adjacent sum of the integers in the nums input list
>>> maximum_non_adjacent_sum([1, 2, 3])
4
>>> ma... | 913 | 35 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\max_product_subarray.py | python | Python | def max_product_subarray(numbers: list[int]) -> int:
"""
Returns the maximum product that can be obtained by multiplying a
contiguous subarray of the given integer list `numbers`.
Example:
>>> max_product_subarray([2, 3, -2, 4])
6
>>> max_product_subarray((-2, 0, -1))
0
>>> max_pro... | 1,658 | 55 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\max_subarray_sum.py | python | Python | """
The maximum subarray sum problem is the task of finding the maximum sum that can be
obtained from a contiguous subarray within a given array of numbers. For example, given
the array [-2, 1, -3, 4, -1, 2, 1, -5, 4], the contiguous subarray with the maximum sum
is [4, -1, 2, 1], so the maximum subarray sum is 6.
Kad... | 1,837 | 62 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\min_distance_up_bottom.py | python | Python | """
Author : Alexander Pantyukhin
Date : October 14, 2022
This is an implementation of the up-bottom approach to find edit distance.
The implementation was tested on Leetcode: https://leetcode.com/problems/edit-distance/
Levinstein distance
Dynamic Programming: up -> down.
"""
import functools
def min_distance_... | 1,455 | 50 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\minimum_coin_change.py | python | Python | """
You have m types of coins available in infinite quantities
where the value of each coins is given in the array S=[S0,... Sm-1]
Can you determine number of ways of making change for n units using
the given types of coins?
https://www.hackerrank.com/challenges/coin-change/problem
"""
def dp_count(s, n):
"""
... | 1,138 | 47 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\minimum_cost_path.py | python | Python | # Youtube Explanation: https://www.youtube.com/watch?v=lBRtnuxg-gU
from __future__ import annotations
def minimum_cost_path(matrix: list[list[int]]) -> int:
"""
Find the minimum cost traced by all possible paths from top left to bottom right in
a given matrix
>>> minimum_cost_path([[2, 1], [3, 1], [... | 973 | 38 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\minimum_partition.py | python | Python | """
Partition a set into two subsets such that the difference of subset sums is minimum
"""
def find_min(numbers: list[int]) -> int:
"""
>>> find_min([1, 2, 3, 4, 5])
1
>>> find_min([5, 5, 5, 5, 5])
5
>>> find_min([5, 5, 5, 5])
0
>>> find_min([3])
3
>>> find_min([])
0
>... | 1,738 | 77 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\minimum_size_subarray_sum.py | python | Python | import sys
def minimum_subarray_sum(target: int, numbers: list[int]) -> int:
"""
Return the length of the shortest contiguous subarray in a list of numbers whose sum
is at least target. Reference: https://stackoverflow.com/questions/8269916
>>> minimum_subarray_sum(7, [2, 3, 1, 2, 4, 3])
2
>... | 1,857 | 63 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\minimum_squares_to_represent_a_number.py | python | Python | import math
import sys
def minimum_squares_to_represent_a_number(number: int) -> int:
"""
Count the number of minimum squares to represent a number
>>> minimum_squares_to_represent_a_number(25)
1
>>> minimum_squares_to_represent_a_number(37)
2
>>> minimum_squares_to_represent_a_number(21)... | 1,475 | 50 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\minimum_steps_to_one.py | python | Python | """
YouTube Explanation: https://www.youtube.com/watch?v=f2xi3c1S95M
Given an integer n, return the minimum steps from n to 1
AVAILABLE STEPS:
* Decrement by 1
* if n is divisible by 2, divide by 2
* if n is divisible by 3, divide by 3
Example 1: n = 10
10 -> 9 -> 3 -> 1
Result: 3 steps
Example 2: n = ... | 1,416 | 67 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\minimum_tickets_cost.py | python | Python | """
Author : Alexander Pantyukhin
Date : November 1, 2022
Task:
Given a list of days when you need to travel. Each day is integer from 1 to 365.
You are able to use tickets for 1 day, 7 days and 30 days.
Each ticket has a cost.
Find the minimum cost you need to travel every day in the given list of days.
Impleme... | 3,836 | 130 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\narcissistic_number.py | python | Python | """
Find all narcissistic numbers up to a given limit using dynamic programming.
A narcissistic number (also known as an Armstrong number or plus perfect number)
is a number that is the sum of its own digits each raised to the power of the
number of digits.
For example, 153 is a narcissistic number because 153 = 1^3 ... | 3,662 | 104 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\optimal_binary_search_tree.py | python | Python | #!/usr/bin/env python3
# This Python program implements an optimal binary search tree (abbreviated BST)
# building dynamic programming algorithm that delivers O(n^2) performance.
#
# The goal of the optimal BST problem is to build a low-cost BST for a
# given set of nodes, each with its own key and frequency. The freq... | 5,562 | 145 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\palindrome_partitioning.py | python | Python | """
Given a string s, partition s such that every substring of the
partition is a palindrome.
Find the minimum cuts needed for a palindrome partitioning of s.
Time Complexity: O(n^2)
Space Complexity: O(n^2)
For other explanations refer to: https://www.youtube.com/watch?v=_H8V5hJUGd0
"""
def find_minimum_partitions(... | 1,260 | 40 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\range_sum_query.py | python | Python | """
Author: Sanjay Muthu <https://github.com/XenoBytesX>
This is an implementation of the Dynamic Programming solution to the Range Sum Query.
The problem statement is:
Given an array and q queries,
each query stating you to find the sum of elements from l to r (inclusive)
Example:
arr = [1, 4, 6, 2, 61,... | 2,754 | 93 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\regex_match.py | python | Python | """
Regex matching check if a text matches pattern or not.
Pattern:
1. ``.`` Matches any single character.
2. ``*`` Matches zero or more of the preceding element.
More info:
https://medium.com/trick-the-interviwer/regular-expression-matching-9972eb74c03
"""
def recursive_match(text: str, pattern: str) -... | 2,646 | 100 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\rod_cutting.py | python | Python | """
This module provides two implementations for the rod-cutting problem:
1. A naive recursive implementation which has an exponential runtime
2. Two dynamic programming implementations which have quadratic runtime
The rod-cutting problem is the problem of finding the maximum possible revenue
obtainable from a rod... | 6,270 | 219 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\smith_waterman.py | python | Python | """
https://en.wikipedia.org/wiki/Smith%E2%80%93Waterman_algorithm
The Smith-Waterman algorithm is a dynamic programming algorithm used for sequence
alignment. It is particularly useful for finding similarities between two sequences,
such as DNA or protein sequences. In this implementation, gaps are penalized
linearly,... | 6,599 | 194 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\subset_generation.py | python | Python | def subset_combinations(elements: list[int], n: int) -> list:
"""
Compute n-element combinations from a given list using dynamic programming.
Args:
* `elements`: The list of elements from which combinations will be generated.
* `n`: The number of elements in each combination.
Returns:
... | 2,206 | 64 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\sum_of_subset.py | python | Python | def is_sum_subset(arr: list[int], required_sum: int) -> bool:
"""
>>> is_sum_subset([2, 4, 6, 8], 5)
False
>>> is_sum_subset([2, 4, 6, 8], 14)
True
"""
# a subset value says 1 if that subset sum can be formed else 0
# initially no subsets can be formed hence False/0
arr_len = len(arr... | 1,101 | 36 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\trapped_water.py | python | Python | """
Given an array of non-negative integers representing an elevation map where the width
of each bar is 1, this program calculates how much rainwater can be trapped.
Example - height = (0, 1, 0, 2, 1, 0, 1, 3, 2, 1, 2, 1)
Output: 6
This problem can be solved using the concept of "DYNAMIC PROGRAMMING".
We calculate t... | 2,146 | 61 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\tribonacci.py | python | Python | # Tribonacci sequence using Dynamic Programming
def tribonacci(num: int) -> list[int]:
"""
Given a number, return first n Tribonacci Numbers.
>>> tribonacci(5)
[0, 0, 1, 1, 2]
>>> tribonacci(8)
[0, 0, 1, 1, 2, 4, 7, 13]
"""
dp = [0] * num
dp[2] = 1
for i in range(3, num):
... | 476 | 25 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\viterbi.py | python | Python | from typing import Any
def viterbi(
observations_space: list,
states_space: list,
initial_probabilities: dict,
transition_probabilities: dict,
emission_probabilities: dict,
) -> list:
"""
Viterbi Algorithm, to find the most likely path of
states from the start and the expected output.
... | 13,850 | 378 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\wildcard_matching.py | python | Python | """
Author : ilyas dahhou
Date : Oct 7, 2023
Task:
Given an input string and a pattern, implement wildcard pattern matching with support
for '?' and '*' where:
'?' matches any single character.
'*' matches any sequence of characters (including the empty sequence).
The matching should cover the entire input string ... | 1,828 | 69 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | dynamic_programming\word_break.py | python | Python | """
Author : Alexander Pantyukhin
Date : December 12, 2022
Task:
Given a string and a list of words, return true if the string can be
segmented into a space-separated sequence of one or more words.
Note that the same word may be reused
multiple times in the segmentation.
Implementation notes: Trie + Dynamic prog... | 2,996 | 112 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\apparent_power.py | python | Python | import cmath
import math
def apparent_power(
voltage: float, current: float, voltage_angle: float, current_angle: float
) -> complex:
"""
Calculate the apparent power in a single-phase AC circuit.
Reference: https://en.wikipedia.org/wiki/AC_power#Apparent_power
>>> apparent_power(100, 5, 0, 0)
... | 1,083 | 38 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\builtin_voltage.py | python | Python | from math import log
from scipy.constants import Boltzmann, physical_constants
T = 300 # TEMPERATURE (unit = K)
def builtin_voltage(
donor_conc: float, # donor concentration
acceptor_conc: float, # acceptor concentration
intrinsic_conc: float, # intrinsic concentration
) -> float:
"""
This f... | 2,495 | 68 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\capacitor_equivalence.py | python | Python | # https://farside.ph.utexas.edu/teaching/316/lectures/node46.html
from __future__ import annotations
def capacitor_parallel(capacitors: list[float]) -> float:
"""
Ceq = C1 + C2 + ... + Cn
Calculate the equivalent resistance for any number of capacitors in parallel.
>>> capacitor_parallel([5.71389, 12... | 1,646 | 54 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\carrier_concentration.py | python | Python | # https://en.wikipedia.org/wiki/Charge_carrier_density
# https://www.pveducation.org/pvcdrom/pn-junctions/equilibrium-carrier-concentration
# http://www.ece.utep.edu/courses/ee3329/ee3329/Studyguide/ToC/Fundamentals/Carriers/concentrations.html
from __future__ import annotations
def carrier_concentration(
electr... | 2,830 | 76 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\charging_capacitor.py | python | Python | # source - The ARRL Handbook for Radio Communications
# https://en.wikipedia.org/wiki/RC_time_constant
"""
Description
-----------
When a capacitor is connected with a potential source (AC or DC). It starts to charge
at a general speed but when a resistor is connected in the circuit with in series to
a capacitor then... | 2,663 | 73 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\charging_inductor.py | python | Python | # source - The ARRL Handbook for Radio Communications
# https://en.wikipedia.org/wiki/RL_circuit
"""
Description
-----------
Inductor is a passive electronic device which stores energy but unlike capacitor, it
stores energy in its 'magnetic field' or 'magnetostatic field'.
When inductor is connected to 'DC' current s... | 3,614 | 98 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\circular_convolution.py | python | Python | # https://en.wikipedia.org/wiki/Circular_convolution
"""
Circular convolution, also known as cyclic convolution,
is a special case of periodic convolution, which is the convolution of two
periodic functions that have the same period. Periodic convolution arises,
for example, in the context of the discrete-time Fourier... | 3,554 | 99 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\coulombs_law.py | python | Python | # https://en.wikipedia.org/wiki/Coulomb%27s_law
from __future__ import annotations
COULOMBS_CONSTANT = 8.988e9 # units = N * m^s * C^-2
def couloumbs_law(
force: float, charge1: float, charge2: float, distance: float
) -> dict[str, float]:
"""
Apply Coulomb's Law on any three given values. These can be... | 2,791 | 86 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\electric_conductivity.py | python | Python | from __future__ import annotations
ELECTRON_CHARGE = 1.6021e-19 # units = C
def electric_conductivity(
conductivity: float,
electron_conc: float,
mobility: float,
) -> tuple[str, float]:
"""
This function can calculate any one of the three -
1. Conductivity
2. Electron Concentration
... | 2,646 | 74 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\electric_power.py | python | Python | # https://en.m.wikipedia.org/wiki/Electric_power
from __future__ import annotations
from typing import NamedTuple
class Result(NamedTuple):
name: str
value: float
def electric_power(voltage: float, current: float, power: float) -> tuple:
"""
This function can calculate any one of the three (voltage... | 2,010 | 60 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\electrical_impedance.py | python | Python | """Electrical impedance is the measure of the opposition that a
circuit presents to a current when a voltage is applied.
Impedance extends the concept of resistance to alternating current (AC) circuits.
Source: https://en.wikipedia.org/wiki/Electrical_impedance
"""
from __future__ import annotations
from math import ... | 1,594 | 47 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\ic_555_timer.py | python | Python | from __future__ import annotations
"""
Calculate the frequency and/or duty cycle of an astable 555 timer.
* https://en.wikipedia.org/wiki/555_timer_IC#Astable
These functions take in the value of the external resistances (in ohms)
and capacitance (in Microfarad), and calculates the following:
---... | 2,708 | 76 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\ind_reactance.py | python | Python | # https://en.wikipedia.org/wiki/Electrical_reactance#Inductive_reactance
from __future__ import annotations
from math import pi
def ind_reactance(
inductance: float, frequency: float, reactance: float
) -> dict[str, float]:
"""
Calculate inductive reactance, frequency or inductance from two given electri... | 2,060 | 70 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\ohms_law.py | python | Python | # https://en.wikipedia.org/wiki/Ohm%27s_law
from __future__ import annotations
def ohms_law(voltage: float, current: float, resistance: float) -> dict[str, float]:
"""
Apply Ohm's Law, on any two given electrical values, which can be voltage, current,
and resistance, and then in a Python dict return name/... | 1,501 | 43 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\real_and_reactive_power.py | python | Python | import math
def real_power(apparent_power: float, power_factor: float) -> float:
"""
Calculate real power from apparent power and power factor.
Examples:
>>> real_power(100, 0.9)
90.0
>>> real_power(0, 0.8)
0.0
>>> real_power(100, -0.9)
-90.0
"""
if (
not isinstanc... | 1,255 | 50 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\resistor_color_code.py | python | Python | """
Title : Calculating the resistance of a n band resistor using the color codes
Description :
Resistors resist the flow of electrical current.Each one has a value that tells how
strongly it resists current flow.This value's unit is the ohm, often noted with the
Greek letter omega: Ω.
The colored ban... | 13,006 | 375 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\resistor_equivalence.py | python | Python | # https://byjus.com/equivalent-resistance-formula/
from __future__ import annotations
def resistor_parallel(resistors: list[float]) -> float:
"""
Req = 1/ (1/R1 + 1/R2 + ... + 1/Rn)
>>> resistor_parallel([3.21389, 2, 3])
0.8737571620498019
>>> resistor_parallel([3.21389, 2, -3])
Traceback (m... | 1,619 | 57 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\resonant_frequency.py | python | Python | # https://en.wikipedia.org/wiki/LC_circuit
"""An LC circuit, also called a resonant circuit, tank circuit, or tuned circuit,
is an electric circuit consisting of an inductor, represented by the letter L,
and a capacitor, represented by the letter C, connected together.
The circuit can act as an electrical resonator, a... | 1,647 | 51 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | electronics\wheatstone_bridge.py | python | Python | # https://en.wikipedia.org/wiki/Wheatstone_bridge
from __future__ import annotations
def wheatstone_solver(
resistance_1: float, resistance_2: float, resistance_3: float
) -> float:
"""
This function can calculate the unknown resistance in an wheatstone network,
given that the three other resistances ... | 1,349 | 42 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | file_transfer\receive_file.py | python | Python | import socket
def main():
sock = socket.socket(socket.AF_INET, socket.SOCK_STREAM)
host = socket.gethostname()
port = 12312
sock.connect((host, port))
sock.send(b"Hello server!")
with open("Received_file", "wb") as out_file:
print("File opened")
print("Receiving data...")
... | 612 | 28 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | file_transfer\send_file.py | python | Python | def send_file(filename: str = "mytext.txt", testing: bool = False) -> None:
import socket
port = 12312 # Reserve a port for your service.
sock = socket.socket() # Create a socket object
host = socket.gethostname() # Get local machine name
sock.bind((host, port)) # Bind to the port
sock.list... | 1,068 | 36 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | file_transfer\tests\test_send_file.py | test | Python | from unittest.mock import Mock, patch
from file_transfer.send_file import send_file
@patch("socket.socket")
@patch("builtins.open")
def test_send_file_running_as_expected(file, sock):
# ===== initialization =====
conn = Mock()
sock.return_value.accept.return_value = conn, Mock()
f = iter([1, None])
... | 1,044 | 32 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | financial\equated_monthly_installments.py | python | Python | """
Program to calculate the amortization amount per month, given
- Principal borrowed
- Rate of interest per annum
- Years to repay the loan
Wikipedia Reference: https://en.wikipedia.org/wiki/Equated_monthly_installment
"""
def equated_monthly_installments(
principal: float, rate_per_annum: float, years_to_repa... | 1,987 | 62 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | financial\exponential_moving_average.py | python | Python | """
Calculate the exponential moving average (EMA) on the series of stock prices.
Wikipedia Reference: https://en.wikipedia.org/wiki/Exponential_smoothing
https://www.investopedia.com/terms/e/ema.asp#toc-what-is-an-exponential
-moving-average-ema
Exponential moving average is used in finance to analyze changes stock p... | 2,699 | 74 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | financial\interest.py | python | Python | # https://www.investopedia.com
from __future__ import annotations
def simple_interest(
principal: float, daily_interest_rate: float, days_between_payments: float
) -> float:
"""
>>> simple_interest(18000.0, 0.06, 3)
3240.0
>>> simple_interest(0.5, 0.06, 3)
0.09
>>> simple_interest(18000.0... | 3,789 | 121 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | financial\present_value.py | python | Python | """
Reference: https://www.investopedia.com/terms/p/presentvalue.asp
An algorithm that calculates the present value of a stream of yearly cash flows given...
1. The discount rate (as a decimal, not a percent)
2. An array of cash flows, with the index of the cash flow being the associated year
Note: This algorithm ass... | 1,458 | 43 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | financial\price_plus_tax.py | python | Python | """
Calculate price plus tax of a good or service given its price and a tax rate.
"""
def price_plus_tax(price: float, tax_rate: float) -> float:
"""
>>> price_plus_tax(100, 0.25)
125.0
>>> price_plus_tax(125.50, 0.05)
131.775
"""
return price * (1 + tax_rate)
if __name__ == "__main__":
... | 431 | 19 |
Python | TheAlgorithms/Python | TheAlgorithms | 220,221 | MIT | All Algorithms implemented in Python | financial\README.md | readme | Markdown | # Interest
* Compound Interest: "Compound interest is calculated by multiplying the initial principal amount by one plus the annual interest rate raised to the number of compound periods minus one." [Compound Interest](https://www.investopedia.com/)
* Simple Interest: "Simple interest paid or received over a certain p... | 454 | 5 |
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