python: Algorithms
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 | # encoding: utf-8 # 版权所有 2023 ©涂聚文有限公司 # 许可信息查看:Huffman Coding Huffman Coding 霍夫曼编码 ( Huffman coding ) 是一种可变长的前缀码 # 描述: # Author : geovindu,Geovin Du 涂聚文. # IDE : PyCharm 2023.1 python 311 # Datetime : 2023/9/27 8:47 # User : geovindu # Product : PyCharm # Project : EssentialAlgorithms # File : NodeTree.py # explain : 学习 class NodeTree( object ): """ Huffman Coding 霍夫曼编码 """ def __init__( self , left = None , right = None ): """ :param left: :param right: """ self .left = left self .right = right def children( self ): """ :return: """ return ( self .left, self .right) def nodes( self ): """ :return: """ return ( self .left, self .right) def __str__( self ): """ :return: """ return '%s_%s' % ( self .left, self .right) |
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 | # encoding: utf-8 # 版权所有 2023 ©涂聚文有限公司 # 许可信息查看: # 描述: # Author : geovindu,Geovin Du 涂聚文. # IDE : PyCharm 2023.1 python 311 # Datetime : 2023/9/27 12:45 # User : geovindu # Product : PyCharm # Project : EssentialAlgorithms # File : DuNode.py # explain : 学习 class DuNode( object ): """ """ def __init__( self , item = 0 ): self .key = item self .left, self .right = None , None |
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 80 81 82 83 84 85 86 87 88 89 90 91 | # encoding: utf-8 # 版权所有 2023 ©涂聚文有限公司 # 许可信息查看: # 描述: # Author : geovindu,Geovin Du 涂聚文. # IDE : PyCharm 2023.1 python 311 # Datetime : 2023/9/27 12:21 # User : geovindu # Product : PyCharm # Project : EssentialAlgorithms # File : Person.py # explain : 学习 class Person: """ 实体类 """ def __init__( self , id : int , salary: float ,realname: str ): """ :param id: :param salary: :param realname """ self . id = id self .salary = salary self .realname = realname self .someBigObject = object () @property def Id ( self ): """ :return: """ return self . id @Id .setter def Id ( self , id ): """ :param id: :return: """ self . id = id @property def Salary( self ): """ :return: """ return self .salary @Salary .setter def Salary( self ,salary): """ :param salary: :return: """ self .salary = salary @property def RealName( self ): """ :return: """ return self .realname @RealName .setter def RealNmae( self ,realname): """ :param realname: :return: """ self .realname = realname def __str__( self ): """ :return: """ return "Person{" + "id=" + str ( self . id ) + ", salary=" + str ( self .salary) + ",realname=" + self .realname + ", someBigObject=" + str ( self .someBigObject) + "}" |
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描述: # Author : geovindu,Geovin Du 涂聚文. # IDE : PyCharm 2023.1 python 311 # Datetime : 2023/9/26 10:07 # User : geovindu # Product : PyCharm # Project : EssentialAlgorithms # File : SortingAlgorithms.py # explain : 学习 import tkinter as tk from tkinter import ttk import itertools import math import sys import os from typing import List import random import threading import time import ChapterOne.Person import ChapterOne.DuNode from typing import List , TypeVar class SortingAlgorithms( object ): """ 排序算法 """ def BubbleSort(array: list ): """ 1。Bubble Sort冒泡排序法 :param array int数组 :return: """ # loop to access each array element for i in range ( len (array)): # loop to compare array elements for j in range ( 0 , len (array) - i - 1 ): # compare two adjacent elements # change > to < to sort in descending order if array[j] > array[j + 1 ]: # swapping elements if elements # are not in the intended order temp = array[j] array[j] = array[j + 1 ] array[j + 1 ] = temp def BubbleSort2(array: list ): """ 1。Bubble Sort冒泡排序法 :param array int数组 :return: """ # loop through each element of array for i in range ( len (array)): # keep track of swapping swapped = False # loop to compare array elements for j in range ( 0 , len (array) - i - 1 ): # compare two adjacent elements # change > to < to sort in descending order if array[j] > array[j + 1 ]: # swapping occurs if elements # are not in the intended order temp = array[j] array[j] = array[j + 1 ] array[j + 1 ] = temp swapped = True # no swapping means the array is already sorted # so no need for further comparison if not swapped: break def SelectionSort(array: list ): """ 2 python Program for Selection Sort 选择排序 :param array int数组 :return: """ for i in range ( len (array)): # Find the minimum element in remaining # unsorted array min_idx = i for j in range (i + 1 , len (array)): if array[min_idx] > array[j]: min_idx = j # Swap the found minimum element with # the first element array[i], array[min_idx] = array[min_idx], array[i] def InsertionSort(array: list ): """ 3 Insertion Sort插入排序 :param array int数组 :return: """ # Traverse through 1 to len(arr) for i in range ( 1 , len (array)): key = array[i] # Move elements of arr[0..i-1], that are # greater than key, to one position ahead # of their current position j = i - 1 while j > = 0 and key < array[j]: array[j + 1 ] = array[j] j - = 1 array[j + 1 ] = key def Partition(array, low, high): """ :param array int数组 :param low: :param high: :return: """ # Choose the rightmost element as pivot pivot = array[high] # Pointer for greater element i = low - 1 # Traverse through all elements # compare each element with pivot for j in range (low, high): if array[j] < = pivot: # If element smaller than pivot is found # swap it with the greater element pointed by i i = i + 1 # Swapping element at i with element at j (array[i], array[j]) = (array[j], array[i]) # Swap the pivot element with # the greater element specified by i (array[i + 1 ], array[high]) = (array[high], array[i + 1 ]) # Return the position from where partition is done return i + 1 def QuickSort(array, low, high): """ 4 Quick Sort 快速排序 :param array int数组 :param low: :param high: :return: """ if low < high: # Find pivot element such that # element smaller than pivot are on the left # element greater than pivot are on the right pi = SortingAlgorithms.Partition(array, low, high) # Recursive call on the left of pivot SortingAlgorithms.QuickSort(array, low, pi - 1 ) # Recursive call on the right of pivot SortingAlgorithms.QuickSort(array, pi + 1 , high) def MergeSort(array: list ): """ 5 Merge Sort 合并/归并排序 :param array int数组 :return: """ if len (array) > 1 : # Finding the mid of the array mid = len (array) / / 2 # Dividing the array elements L = array[:mid] # Into 2 halves R = array[mid:] # Sorting the first half SortingAlgorithms.MergeSort(L) # Sorting the second half SortingAlgorithms.MergeSort(R) i = j = k = 0 # Copy data to temp arrays L[] and R[] while i < len (L) and j < len (R): if L[i] < = R[j]: array[k] = L[i] i + = 1 else : array[k] = R[j] j + = 1 k + = 1 # Checking if any element was left while i < len (L): array[k] = L[i] i + = 1 k + = 1 while j < len (R): array[k] = R[j] j + = 1 k + = 1 def CountingSort(array: list , hight: int ): """ 6 Counting Sort 计数排序 :param array int数组 :param hight 最大的整数 如100,数组中必须小数此数的整数 :return: """ size = len (array) output = [ 0 ] * size # Initialize count array dcount = [ 0 ] * hight # Store the count of each elements in count array print (size) for i in range ( 0 , size): dcount[array[i]] + = 1 # Store the cummulative count 最大的数 for i in range ( 1 , hight): dcount[i] + = dcount[i - 1 ] # Find the index of each element of the original array in count array # place the elements in output array i = size - 1 while i > = 0 : output[dcount[array[i]] - 1 ] = array[i] dcount[array[i]] - = 1 i - = 1 # Copy the sorted elements into original array for i in range ( 0 , size): array[i] = output[i] def CountingSortTo(array: List [ int ]): """ 6 Counting Sort 计数排序 :param :return: """ max = min = 0 for i in array: if i < min : min = i if i > max : max = i count = [ 0 ] * ( max - min + 1 ) for j in range ( max - min + 1 ): count[j] = 0 for index in array: count[index - min ] + = 1 index = 0 for a in range ( max - min + 1 ): for c in range (count[a]): array[index] = a + min index + = 1 def countingSort(array, exp1): """ :param array :param exp1: :return: """ n = len (array) # The output array elements that will have sorted arr output = [ 0 ] * (n) # initialize count array as 0 count = [ 0 ] * ( 10 ) # Store count of occurrences in count[] for i in range ( 0 , n): index = array[i] / / exp1 count[index % 10 ] + = 1 # Change count[i] so that count[i] now contains actual # position of this digit in output array for i in range ( 1 , 10 ): count[i] + = count[i - 1 ] # Build the output array i = n - 1 while i > = 0 : index = array[i] / / exp1 output[count[index % 10 ] - 1 ] = array[i] count[index % 10 ] - = 1 i - = 1 # Copying the output array to arr[], # so that arr now contains sorted numbers i = 0 for i in range ( 0 , len (array)): array[i] = output[i] def RadixSort(array: list ): """ 7 Radix Sort 基数排序 :param array :return: """ # Find the maximum number to know number of digits max1 = max (array) # Do counting sort for every digit. Note that instead # of passing digit number, exp is passed. exp is 10^i # where i is current digit number exp = 1 while max1 / exp > = 1 : SortingAlgorithms.countingSort(array, exp) exp * = 10 def insertionSort(array: list ): """ :return: """ for i in range ( 1 , len (array)): up = array[i] j = i - 1 while j > = 0 and array[j] > up: array[j + 1 ] = array[j] j - = 1 array[j + 1 ] = up return array def BucketSort(array): """ 8 Bucket Sort 桶排序 :param array :return: """ arr = [] slot_num = 10 # 10 means 10 slots, each # slot's size is 0.1 for i in range (slot_num): arr.append([]) # Put array elements in different buckets for j in array: index_b = int (slot_num * j) arr[index_b].append(j) # Sort individual buckets for i in range (slot_num): arr[i] = SortingAlgorithms.insertionSort(arr[i]) # concatenate the result k = 0 for i in range (slot_num): for j in range ( len (arr[i])): array[k] = arr[i][j] k + = 1 return array # Bucket Sort in Python def BucketSortTo(array: list ): """ 8 Bucket Sort 桶排序 :param array :return: """ bucket = [] # Create empty buckets for i in range ( len (array)): bucket.append([]) # Insert elements into their respective buckets for j in array: index_b = int ( 10 * j) bucket[index_b].append(j) # Sort the elements of each bucket for i in range ( len (array)): bucket[i] = sorted (bucket[i]) # Get the sorted elements k = 0 for i in range ( len (array)): for j in range ( len (bucket[i])): array[k] = bucket[i][j] k + = 1 return array def heapify(array: list , Nsize: int , index: int ): """ :param array 数组 :param Nsize: 数组长度 :param index: 索引号 :return: """ largest = index # Initialize largest as root l = 2 * index + 1 # left = 2*i + 1 r = 2 * index + 2 # right = 2*i + 2 # See if left child of root exists and is # greater than root if l < Nsize and array[largest] < array[l]: largest = l # See if right child of root exists and is # greater than root if r < Nsize and array[largest] < array[r]: largest = r # Change root, if needed if largest ! = index: array[index], array[largest] = array[largest], array[index] # swap # Heapify the root. SortingAlgorithms.heapify(array, Nsize, largest) # The main function to sort an array of given size def HeapSort(array: list ): """ 9 Heap Sort 堆排序 :param array :return: """ Nsize = len (array) # Build a maxheap. for i in range (Nsize / / 2 - 1 , - 1 , - 1 ): SortingAlgorithms.heapify(array, Nsize, i) # One by one extract elements for i in range (Nsize - 1 , 0 , - 1 ): array[i], array[ 0 ] = array[ 0 ], array[i] # swap SortingAlgorithms.heapify(array, i, 0 ) def ShellSort(array: list ): """ 10 Shell Sort 希尔排序 :param array 数组 :return: """ # code here nszie = len (array) gap = nszie / / 2 while gap > 0 : j = gap # Check the array in from left to right # Till the last possible index of j while j < nszie: i = j - gap # This will keep help in maintain gap value while i > = 0 : # If value on right side is already greater than left side value # We don't do swap else we swap if array[i + gap] > array[i]: break else : array[i + gap], array[i] = array[i], array[i + gap] i = i - gap # To check left side also # If the element present is greater than current element j + = 1 gap = gap / / 2 def LinearSearch(array: list , fint: int ): """ 11 Linear Search线性搜索 :param array 整数数组 :param fint 要查找的数字 :return: """ nsize = len (array) # Going through array sequencially for i in range ( 0 , nsize): if (array[i] = = fint): return i # 找到了 return - 1 # 未找到 def BinarySearch(array: list , x, low, high): """ 12 Binary Search 二分查找 :param x:要搜索的数字 :param low: :param high: :return: """ if high > = low: mid = low + (high - low) / / 2 # If found at mid, then return it if array[mid] = = x: return mid # Search the left half elif array[mid] > x: return SortingAlgorithms.BinarySearch(array, x, low, mid - 1 ) # Search the right half else : return SortingAlgorithms.BinarySearch(array, x, mid + 1 , high) else : return - 1 def BingoSort(array: list , size: int ): """ 13 Bingo Sort宾果排序 :param array 整型数组 :param size: 数组长度 :return: """ # Finding the smallest element From the Array bingo = min (array) # Finding the largest element from the Array largest = max (array) nextBingo = largest nextPos = 0 while bingo < nextBingo: # Will keep the track of the element position to # shifted to their correct position startPos = nextPos for i in range (startPos, size): if array[i] = = bingo: array[i], array[nextPos] = array[nextPos], array[i] nextPos + = 1 # Here we are finding the next Bingo Element # for the next pass elif array[i] < nextBingo: nextBingo = array[i] bingo = nextBingo nextBingo = largest def TimcalcMinRun(nszie: int ): """ :param n :return: """ """Returns the minimum length of a run from 23 - 64 so that the len(array)/minrun is less than or equal to a power of 2. e.g. 1=>1, ..., 63=>63, 64=>32, 65=>33, ..., 127=>64, 128=>32, ... """ MIN_MERGE = 32 r = 0 while nszie > = MIN_MERGE: r | = nszie & 1 nszie >> = 1 print (nszie) return nszie + r # This function sorts array from left index to # to right index which is of size atmost RUN def TiminsertionSort(array, left, right): """ :param array :param left: :param right: :return: """ for i in range (left + 1 , right + 1 ): j = i while j > left and array[j] < array[j - 1 ]: array[j], array[j - 1 ] = array[j - 1 ], array[j] j - = 1 # Merge function merges the sorted runs def Timmerge(array, l, m, r): """ :param array :param l: :param m: :param r: :return: """ # original array is broken in two parts # left and right array len1, len2 = m - l + 1 , r - m left, right = [], [] for i in range ( 0 , len1): left.append(array[l + i]) for i in range ( 0 , len2): right.append(array[m + 1 + i]) i, j, k = 0 , 0 , l # after comparing, we merge those two array # in larger sub array while i < len1 and j < len2: if left[i] < = right[j]: array[k] = left[i] i + = 1 else : array[k] = right[j] j + = 1 k + = 1 # Copy remaining elements of left, if any while i < len1: array[k] = left[i] k + = 1 i + = 1 # Copy remaining element of right, if any while j < len2: array[k] = right[j] k + = 1 j + = 1 # Iterative Timsort function to sort the # array[0...n-1] (similar to merge sort) def TimSort(array): """ 14 Tim Sort :param array :return: """ n = len (array) minRun = SortingAlgorithms.TimcalcMinRun(n) # Sort individual subarrays of size RUN for start in range ( 0 , n, minRun): end = min (start + minRun - 1 , n - 1 ) SortingAlgorithms.TiminsertionSort(array, start, end) # Start merging from size RUN (or 32). It will merge # to form size 64, then 128, 256 and so on .... size = minRun while size < n: # Pick starting point of left sub array. We # are going to merge arr[left..left+size-1] # and arr[left+size, left+2*size-1] # After every merge, we increase left by 2*size for left in range ( 0 , n, 2 * size): # Find ending point of left sub array # mid+1 is starting point of right sub array mid = min (n - 1 , left + size - 1 ) right = min ((left + 2 * size - 1 ), (n - 1 )) # Merge sub array arr[left.....mid] & # arr[mid+1....right] if mid < right: SortingAlgorithms.Timmerge(array, left, mid, right) size = 2 * size def getNextGap(gap): # Shrink gap by Shrink factor gap = (gap * 10 ) / / 13 if gap < 1 : return 1 return gap # Function to sort arr[] using Comb Sort def CombSort(array): """ 15 Comb Sort :param array :return: """ n = len (array) # Initialize gap gap = n # Initialize swapped as true to make sure that # loop runs swapped = True # Keep running while gap is more than 1 and last # iteration caused a swap while gap ! = 1 or swapped = = 1 : # Find next gap gap = SortingAlgorithms.getNextGap(gap) # Initialize swapped as false so that we can # check if swap happened or not swapped = False # Compare all elements with current gap for i in range ( 0 , n - gap): if array[i] > array[i + gap]: array[i], array[i + gap] = array[i + gap], array[i] swapped = True def PigeonholeSort(array): """ 16 Pigeonhole Sort 鸽巢排序 :param array :return: """ # size of range of values in the list # (ie, number of pigeonholes we need) my_min = min (array) my_max = max (array) size = my_max - my_min + 1 # our list of pigeonholes holes = [ 0 ] * size # Populate the pigeonholes. for x in array: assert type (x) is int , "integers only please" holes[x - my_min] + = 1 # Put the elements back into the array in order. i = 0 for count in range (size): while holes[count] > 0 : holes[count] - = 1 array[i] = count + my_min i + = 1 def CycleSort(array): """ 17 Cycle Sort 循环排序 :param array :return: """ writes = 0 # Loop through the array to find cycles to rotate. for cycleStart in range ( 0 , len (array) - 1 ): item = array[cycleStart] # Find where to put the item. pos = cycleStart for i in range (cycleStart + 1 , len (array)): if array[i] < item: pos + = 1 # If the item is already there, this is not a cycle. if pos = = cycleStart: continue # Otherwise, put the item there or right after any duplicates. while item = = array[pos]: pos + = 1 array[pos], item = item, array[pos] writes + = 1 # Rotate the rest of the cycle. while pos ! = cycleStart: # Find where to put the item. pos = cycleStart for i in range (cycleStart + 1 , len (array)): if array[i] < item: pos + = 1 # Put the item there or right after any duplicates. while item = = array[pos]: pos + = 1 array[pos], item = item, array[pos] writes + = 1 return writes def CocktailSort(array): """ 18 Cocktail Sort 鸡尾酒排序 :param array :return: """ n = len (array) swapped = True start = 0 end = n - 1 while (swapped = = True ): # reset the swapped flag on entering the loop, # because it might be true from a previous # iteration. swapped = False # loop from left to right same as the bubble # sort for i in range (start, end): if (array[i] > array[i + 1 ]): array[i], array[i + 1 ] = array[i + 1 ], array[i] swapped = True # if nothing moved, then array is sorted. if (swapped = = False ): break # otherwise, reset the swapped flag so that it # can be used in the next stage swapped = False # move the end point back by one, because # item at the end is in its rightful spot end = end - 1 # from right to left, doing the same # comparison as in the previous stage for i in range (end - 1 , start - 1 , - 1 ): if (array[i] > array[i + 1 ]): array[i], array[i + 1 ] = array[i + 1 ], array[i] swapped = True # increase the starting point, because # the last stage would have moved the next # smallest number to its rightful spot. start = start + 1 def StrandSort(array): """ 19 Strand Sort 经典排序 :param array :return: """ output = SortingAlgorithms.strand(array) while len (array): output = SortingAlgorithms.Strandmerge(output, SortingAlgorithms.strand(array)) return output def strand(array): """ :param array :return: """ element, sub = 0 , [array.pop( 0 )] while element < len (array): if array[element] > sub[ - 1 ]: sub.append(array.pop(element)) else : element + = 1 return sub def Strandmerge(array, arrayb): """ :param array :param arrayb: :return: """ output = [] while len (array) and len (arrayb): if array[ 0 ] < arrayb[ 0 ]: output.append(array.pop( 0 )) else : output.append(arrayb.pop( 0 )) output + = array output + = arrayb return output def compAndSwap(array, i, j, dire): """ :param i: :param j: :param dire: :return: """ if (dire = = 1 and array[i] > array[j]) or (dire = = 0 and array[i] < array[j]): array[i], array[j] = array[j], array[i] # It recursively sorts a bitonic sequence in ascending order, # if dir = 1, and in descending order otherwise (means dir=0). # The sequence to be sorted starts at index position low, # the parameter cnt is the number of elements to be sorted. def bitonicMerge(array, low, cnt, dire): """ :param low: :param cnt: :param dire: :return: """ if cnt > 1 : k = cnt / / 2 for i in range (low, low + k): SortingAlgorithms.compAndSwap(array, i, i + k, dire) SortingAlgorithms.bitonicMerge(array, low, k, dire) SortingAlgorithms.bitonicMerge(array, low + k, k, dire) # Caller of bitonicSort for sorting the entire array of length N # in ASCENDING order def BitonicSort(array, N, up): """ :param N: :param up: :return: """ SortingAlgorithms.bSort(array, 0 , N, up) # This function first produces a bitonic sequence by recursively # sorting its two halves in opposite sorting orders, and then # calls bitonicMerge to make them in the same order def bSort(array, low, cnt, dire): """ 20 Bitonic Sort 双调排序 :param low: :param cnt: :param dire: :return: """ if cnt > 1 : k = cnt / / 2 SortingAlgorithms.bSort(array, low, k, 1 ) SortingAlgorithms.bSort(array, low + k, k, 0 ) SortingAlgorithms.bitonicMerge(array, low, cnt, dire) def flip(array, i): """ :param array :param i: :return: """ start = 0 while start < i: temp = array[start] array[start] = array[i] array[i] = temp start + = 1 i - = 1 # Returns index of the maximum # element in arr[0..n-1] */ def findMax(array, n): """ :param array :param n: :return: """ mi = 0 for i in range ( 0 , n): if array[i] > array[mi]: mi = i return mi # The main function that # sorts given array # using flip operations def PancakeSort(array, n): """ 21 Pancake Sort 煎饼排序. :param n: :return: """ # Start from the complete # array and one by one # reduce current size # by one curr_size = n while curr_size > 1 : # Find index of the maximum # element in # arr[0..curr_size-1] mi = SortingAlgorithms.findMax(array, curr_size) # Move the maximum element # to end of current array # if it's not already at # the end if mi ! = curr_size - 1 : # To move at the end, # first move maximum # number to beginning SortingAlgorithms.flip(array, mi) # Now move the maximum # number to end by # reversing current array SortingAlgorithms.flip(array, curr_size - 1 ) curr_size - = 1 def BogoSort(array: list ): """ 22 Bogo Sort BogoSort or Permutation Sort 置换排序、愚蠢排序、慢排序、猎枪排序或猴子排序 :param array :return: """ n = len (array) while (SortingAlgorithms.BogoisSorted(array) = = False ): SortingAlgorithms.BogoShuffle(array) # To check if array is sorted or not def BogoisSorted(array): """ :param array :return: """ n = len (array) for i in range ( 0 , n - 1 ): if (array[i] > array[i + 1 ]): return False return True # To generate permutation of the array def BogoShuffle(array): """ :param array :return: """ n = len (array) for i in range ( 0 , n): r = random.randint( 0 , n - 1 ) array[i], array[r] = array[r], array[i] def GnomeSort(array: list ): """ 23 Gnome Sort 地精排序,也称侏儒排序 :param array: :return: """ nsize = len (array) index = 0 while index < nsize: if index = = 0 : index = index + 1 if array[index] > = array[index - 1 ]: index = index + 1 else : array[index], array[index - 1 ] = array[index - 1 ], array[index] index = index - 1 return array def SleepRoutine(num): """ :param num :return: """ # Sleeping time is proportional to the number time.sleep(num / 1000.0 ) # Sleep for 'num' milliseconds print (num, end = " " ) # A function that performs sleep sort def SleepSort(array: list ): """ 24.Sleep Sort 睡眠排序 :param array :return: """ threads = [] # Create a thread for each element in the input array for num in array: thread = threading.Thread(target = SortingAlgorithms.SleepRoutine, args = (num,)) threads.append(thread) thread.start() # Wait for all threads to finish for thread in threads: thread.join() def StoogeSort(array: list , low: int , hight: int ): """ 25 Stooge Sort 臭皮匠排序 :param array 数组 :param low: 起始索此 0 开始 :param hight: 数组长度-1 :return: """ if low > = hight: return # If first element is smaller # than last, swap them if array[low] > array[hight]: t = array[low] array[low] = array[hight] array[hight] = t # If there are more than 2 elements in # the array if hight - low + 1 > 2 : t = ( int )((hight - low + 1 ) / 3 ) # Recursively sort first 2 / 3 elements SortingAlgorithms.StoogeSort(array, low, (hight - t)) # Recursively sort last 2 / 3 elements SortingAlgorithms.StoogeSort(array, low + t, (hight)) # Recursively sort first 2 / 3 elements # again to confirm SortingAlgorithms.StoogeSort(array, low, (hight - t)) def TagSort(persons: List [ChapterOne.Person.Person], tag: list ): """ 26 Tag Sort (To get both sorted and original) :param persons :param tag: :return: """ n = len (persons) for i in range (n): for j in range (i + 1 , n): if persons[tag[i]].Salary > persons[tag[j]].Salary: # Note we are not sorting the actual Persons array, but only the tag array tag[i], tag[j] = tag[j], tag[i] global root root = ChapterOne.DuNode.DuNode() root = None # This method mainly # calls insertRec() def insert(key): global root root = SortingAlgorithms.insertRec(root, key) # A recursive function to # insert a new key in BST def insertRec(root, key): # If the tree is empty, # return a new node if (root = = None ): root = ChapterOne.DuNode.DuNode(key) return root #print(root) # Otherwise, recur # down the tree if (key < root.key): root.left = SortingAlgorithms.insertRec(root.left, key) elif (key > root.key): root.right = SortingAlgorithms.insertRec(root.right, key) #print(root) # return the root return root # A function to do # inorder traversal of BST def inorderRec(root): """ :return: """ if (root ! = None ): SortingAlgorithms.inorderRec(root.left) print (root.key, end = " " ) SortingAlgorithms.inorderRec(root.right) def treeins(array): """ 27 Tree Sort :return: """ for i in range ( len (array)): SortingAlgorithms.insert(array[i]) def treedemo(array): """ 27 Tree Sort :return: """ global root SortingAlgorithms.treeins(array) SortingAlgorithms.inorderRec(root) def BrickSort(array): """ 28.Brick Sort / Odd-Even Sort 砖排序算法(Brick Sort),也被称为奇偶排序(Odd-Even Sort) :param array: :return: """ # Initially array is unsorted n = len (array) isSorted = 0 while isSorted = = 0 : isSorted = 1 temp = 0 for i in range ( 1 , n - 1 , 2 ): if array[i] > array[i + 1 ]: array[i], array[i + 1 ] = array[i + 1 ], array[i] isSorted = 0 for i in range ( 0 , n - 1 , 2 ): if array[i] > array[i + 1 ]: array[i], array[i + 1 ] = array[i + 1 ], array[i] isSorted = 0 return array def WayMerge(gArray, low, mid1, mid2, high, destArray): """ 29.3-way Merge Sort :param low: :param mid1: :param mid2: :param high: :param destArray: :return: """ i = low j = mid1 k = mid2 l = low # Choose smaller of the smallest in the three ranges while ((i < mid1) and (j < mid2) and (k < high)): if (gArray[i] < gArray[j]): if (gArray[i] < gArray[k]): destArray[l] = gArray[i] l + = 1 i + = 1 else : destArray[l] = gArray[k] l + = 1 k + = 1 else : if (gArray[j] < gArray[k]): destArray[l] = gArray[j] l + = 1 j + = 1 else : destArray[l] = gArray[k] l + = 1 k + = 1 # Case where first and second ranges # have remaining values while ((i < mid1) and (j < mid2)): if (gArray[i] < gArray[j]): destArray[l] = gArray[i] l + = 1 i + = 1 else : destArray[l] = gArray[j] l + = 1 j + = 1 # case where second and third ranges # have remaining values while ((j < mid2) and (k < high)): if (gArray[j] < gArray[k]): destArray[l] = gArray[j] l + = 1 j + = 1 else : destArray[l] = gArray[k] l + = 1 k + = 1 # Case where first and third ranges have # remaining values while ((i < mid1) and (k < high)): if (gArray[i] < gArray[k]): destArray[l] = gArray[i] l + = 1 i + = 1 else : destArray[l] = gArray[k] l + = 1 k + = 1 # Copy remaining values from the first range while (i < mid1): destArray[l] = gArray[i] l + = 1 i + = 1 # Copy remaining values from the second range while (j < mid2): destArray[l] = gArray[j] l + = 1 j + = 1 # Copy remaining values from the third range while (k < high): destArray[l] = gArray[k] l + = 1 k + = 1 def mergeSort3WayRec(gArray, low, high, destArray): """ :param low: :param high: :param destArray: :return: """ # If array size is 1 then do nothing if (high - low < 2 ): return # Splitting array into 3 parts mid1 = low + ((high - low) / / 3 ) mid2 = low + 2 * ((high - low) / / 3 ) + 1 # Sorting 3 arrays recursively SortingAlgorithms.mergeSort3WayRec(destArray, low, mid1, gArray) SortingAlgorithms.mergeSort3WayRec(destArray, mid1, mid2, gArray) SortingAlgorithms.mergeSort3WayRec(destArray, mid2, high, gArray) # Merging the sorted arrays SortingAlgorithms.WayMerge(destArray, low, mid1, mid2, high, gArray) def MergeSort3Way(gArray): """ 29. 3-way Merge Sort 3路归并排序 :param gArray: :return: """ n = len (gArray) # if array size is zero return null if (n = = 0 ): return # creating duplicate of given array fArray = [] # copying elements of given array into # duplicate array fArray = gArray.copy() # sort function SortingAlgorithms.mergeSort3WayRec(fArray, 0 , n, gArray) # copy back elements of duplicate array # to given array gArray = fArray.copy() # return the sorted array return gArray |
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 80 81 82 83 84 85 86 87 88 89 90 91 92 93 94 95 96 97 98 99 100 101 102 103 104 105 106 107 108 109 110 111 112 113 114 115 116 117 118 119 120 121 122 123 124 125 126 127 128 129 130 131 132 133 134 135 136 137 138 139 140 141 142 143 144 145 146 147 148 149 150 151 152 153 154 155 156 157 158 159 160 161 162 163 164 165 166 167 168 169 170 171 172 173 174 175 176 177 178 179 180 181 182 183 184 185 186 187 188 189 190 191 192 193 194 195 196 197 198 199 200 201 202 203 204 205 206 207 208 209 210 211 212 213 214 215 216 217 218 219 220 221 222 223 224 225 226 227 228 229 230 231 232 233 234 235 236 237 238 239 240 241 242 243 244 245 246 247 248 249 250 251 252 253 254 255 256 257 258 259 260 261 262 263 264 265 266 267 268 269 270 271 272 273 274 275 276 277 278 279 280 281 282 283 284 285 286 287 288 289 290 291 292 293 294 295 296 297 298 299 300 301 302 303 304 305 306 307 308 309 310 311 312 313 314 315 316 317 318 319 320 321 322 323 324 325 326 327 328 329 330 331 332 333 334 335 336 337 338 339 340 341 342 343 344 345 346 347 348 349 350 351 352 353 354 355 356 357 358 359 360 361 362 363 364 365 366 367 368 369 370 371 372 373 374 375 376 377 378 379 380 381 382 383 384 385 386 387 388 389 390 391 392 393 394 395 | # encoding: utf-8 # 版权所有 2023 ©涂聚文有限公司 # 许可信息查看: # 描述: # Author : geovindu,Geovin Du 涂聚文. # IDE : PyCharm 2023.1 python 311 # Datetime : 2023/9/26 10:09 # User : geovindu # Product : PyCharm # Project : EssentialAlgorithms # File : SortExample.py # explain : 学习 import ChapterOne.SortingAlgorithms import ChapterOne.Person import ChapterOne.DuNode class Example( object ): """" 实例 """ def Bubble( self ): """ 1。Bubble Sort冒泡排序法 :return: """ data = [ - 2 , 45 , 0 , 11 , - 9 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.BubbleSort(data) print ( '\n1 冒泡排序法 Bubble Sorted Array in Ascending Order:' ) for i in range ( len (data)): print ( "%d" % data[i], end = " " ) def Select( self ): """ 2 Selection Sort 选择排序 :return: """ geovindu = [ 64 , 25 , 12 , 22 , 11 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.SelectionSort(geovindu) print ( "\n2 选择排序Selection Sorted " ) for i in range ( len (geovindu)): print ( "%d" % geovindu[i], end = " " ) def Insert( self ): """ 3 Insertion Sort插入排序 :return: """ arr = [ 12 , 11 , 13 , 5 , 6 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.InsertionSort(arr) print ( "\n3 插入排序 Insertion Sorted " ) for i in range ( len (arr)): print ( "% d" % arr[i], end = " " ) def Quick( self ): """ 4 Quick Sort 快速排序 :return: """ array = [ 10 , 7 , 8 , 9 , 1 , 5 ] N = len (array) # Function call ChapterOne.SortingAlgorithms.SortingAlgorithms.QuickSort(array, 0 , N - 1 ) print ( "\n4 快速排序 Quick Sorted " ) for x in array: print (x, end = " " ) def Merge( self ): """ 5 Merge Sort 合并/归并排序 :return: """ geovindu = [ 12 , 11 , 99 , 13 , 5 , 6 , 7 , 88 , 100 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.MergeSort(geovindu) print ( "\n5 合并/归并排序 Merge Sorted " ) for x in geovindu: print (x, end = " " ) def Counting( self ): """ 6 Counting Sort 计数排序 :return: """ geovindu = [ 17 , 56 , 71 , 38 , 61 , 62 , 48 , 28 , 57 , 42 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.CountingSortTo(geovindu) print ( "\n6 计数排序 Counting Sorted " ) print (geovindu) for i in range ( 0 , len (geovindu)): print ( "% d" % geovindu[i], end = " " ) geovindu = [ 4 , 55 , 22 , 98 , 9 , 43 , 11 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.CountingSort(geovindu, 100 ) print ( "\n6 计数排序 Counting Sorted " ) for x in geovindu: print (x, end = " " ) def Radix( self ): """ 7 Radix Sort 基数排序 :return: """ geovindu = [ 170 , 45 , 75 , 90 , 802 , 24 , 2 , 66 ] print ( "\n7 基数排序 Radix Sorted " ) # Function Call ChapterOne.SortingAlgorithms.SortingAlgorithms.RadixSort(geovindu) for i in range ( len (geovindu)): print (geovindu[i], end = " " ) def Bucket( self ): """ 8 Bucket Sort 桶排序 :return: """ # geovindu = [170, 45, 75, 90, 802, 24, 2, 66] geovindu = [ 0.897 , 0.565 , 0.656 , 0.1234 , 0.665 , 0.3434 ] print ( "\n8 桶排序 Bucket Sorted " ) # Function Call du = ChapterOne.SortingAlgorithms.SortingAlgorithms.BucketSort(geovindu) for i in range ( len (du)): print (du[i], end = " " ) def Heap( self ): """ 9 Heap Sort 堆排序 :return: """ geovindu = [ 170 , 45 , 75 , 90 , 802 , 24 , 2 , 66 ] print ( "\n9 堆排序 Heap Sorted " ) # Function Call ChapterOne.SortingAlgorithms.SortingAlgorithms.HeapSort(geovindu) for i in range ( len (geovindu)): print (geovindu[i], end = " " ) def Shell( self ): """ 10 Shell Sort 希尔排序 :return: """ geovindu = [ 170 , 45 , 75 , 90 , 802 , 24 , 2 , 66 ] print ( "\n10 希尔排序 Shell Sorted " ) # Function Call ChapterOne.SortingAlgorithms.SortingAlgorithms.ShellSort(geovindu) for i in range ( len (geovindu)): print (geovindu[i], end = " " ) def Linear( self ): """ 11 Linear Search 线性搜索 :return: """ array = [ 2 , 4 , 8 , 0 , 1 , 9 ] x = 8 n = len (array) result = ChapterOne.SortingAlgorithms.SortingAlgorithms.LinearSearch(array, x) print ( "\n11 线性搜索 Linear Search " ) if (result = = - 1 ): print ( "Element not found" ) else : print ( "Element found at index: " , result) def Binary( self ): """ 12 Binary Search 二分查找 :return: """ array = [ 3 , 4 , 5 , 6 , 7 , 8 , 9 ] x = 4 result = ChapterOne.SortingAlgorithms.SortingAlgorithms.BinarySearch(array, x, 0 , len (array) - 1 ) print ( "\n12 二分查找 Binary Search " ) if result ! = - 1 : print ( "Element is present at index " + str (result)) else : print ( "Not found" ) def Bingo( self ): """ 13 Bingo Sort宾果排序 :return: """ arr = [ 5 , 4 , 8 , 5 , 4 , 8 , 5 , 4 , 4 , 4 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.BingoSort(arr, size = len (arr)) print ( "\n13 Bingo Sorted " ) for i in range ( len (arr)): print (arr[i], end = " " ) def Tim( self ): """ 14 Tim Sort :return: """ timearr = [ - 2 , 7 , 15 , - 14 , 0 , 15 , 0 , 7 , - 7 , - 4 , - 13 , 5 , 8 , - 14 , 12 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.TimSort(timearr) print ( "\n14 Tim Sorted " ) for i in range ( len (timearr)): print (timearr[i], end = " " ) def Comb( self ): """ 15 Comb Sort :return: """ geovindu = [ 8 , 4 , 1 , 56 , 3 , - 44 , 23 , - 6 , 28 , 0 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.CombSort(geovindu) print ( "\n15 Comb Sorted " ) for i in range ( len (geovindu)): print (geovindu[i], end = " " ) def Pigeonhole( self ): """ 16 Pigeonhole Sort 鸽巢排序 :return: """ geovindu = [ 8 , 3 , 2 , 7 , 4 , 6 , 8 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.PigeonholeSort(geovindu) print ( "\n16 鸽巢排序 Pigeonhole Sorted " ) for i in range ( len (geovindu)): print (geovindu[i], end = " " ) def Cycle( self ): """ 17 Cycle Sort 循环排序 :return: """ geovindu = [ 8 , 3 , 2 , 7 , 4 , 6 , 8 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.CycleSort(geovindu) print ( "\n17 循环排序 Cycle Sorted " ) for i in range ( len (geovindu)): print (geovindu[i], end = " " ) def Cocktail( self ): """ 18 Cocktail Sort 鸡尾酒排序 :return: """ geovindu = [ 8 , 3 , 2 , 7 , 4 , 6 , 8 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.CocktailSort(geovindu) print ( "\n18 鸡尾酒排序 Cocktail Sorted " ) for i in range ( len (geovindu)): print (geovindu[i], end = " " ) def Strand( self ): """ 19 Strand Sort 经典排序 :return: """ geovindu = [ 8 , 3 , 2 , 7 , 4 , 6 , 8 ] ourdata = ChapterOne.SortingAlgorithms.SortingAlgorithms.StrandSort(geovindu) print ( "\n19 经典排序 Strand Sorted " ) for i in range ( len (ourdata)): print (ourdata[i], end = " " ) def Bitonic( self ): """ 20 Bitonic Sort 双调排序 :return: """ geovindu = [ 8 , 3 , 2 , 7 , 4 , 6 , 8 ] n = len (geovindu) up = 1 ChapterOne.SortingAlgorithms.SortingAlgorithms.BitonicSort(geovindu, n, up) print ( "\n20 双调排序 Bitonic Sorted " ) for i in range ( len (geovindu)): print (geovindu[i], end = " " ) def Pancake( self ): """ 21 Pancake Sort 煎饼排序 :return: """ geovindu = [ 8 , 3 , 2 , 7 , 4 , 6 , 8 ] n = len (geovindu) ChapterOne.SortingAlgorithms.SortingAlgorithms.PancakeSort(geovindu, n) print ( "\n21 煎饼排序 Pancake Sorted " ) for i in range ( len (geovindu)): print (geovindu[i], end = " " ) def Bogo( self ): """ 22. Bogo Sort BogoSort or Permutation Sort :return: """ geovindu = [ 3 , 2 , 4 , 1 , 0 , 5 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.BogoSort(geovindu) print ( "\n 22.置换排序 Bogo Sorted array :" ) for i in range ( len (geovindu)): print ( "%d" % geovindu[i]) def Gnome( self ): """ 23 Gnome Sort 地精排序,也称侏儒排序 :return: """ geovindu = [ 34 , 2 , 10 , - 9 ] n = len (geovindu) arr = ChapterOne.SortingAlgorithms.SortingAlgorithms.GnomeSort(geovindu) print ( "23 地精排序 Sorted sequence after applying Gnome Sort :" ) for i in arr: print (i) def Sleep( self ): """ 24.Sleep Sort 睡眠排序 :return: """ geovindu = [ 34 , 23 , 122 , 9 , 100 ] print ( "\n24.Sleep Sort 睡眠排序 \n" ) ChapterOne.SortingAlgorithms.SortingAlgorithms.SleepSort(geovindu) def Stooge( self ): """ 25 Stooge Sort 臭皮匠排序 :return: """ geovindu = [ 22 , 4 , 15 , 3 , 11 ] nsize = len (geovindu) print ( "\n25.Stooge Sort 臭皮匠排序 \n" ) ChapterOne.SortingAlgorithms.SortingAlgorithms.StoogeSort(geovindu, 0 , nsize - 1 ) for i in range ( 0 , nsize): print (geovindu[i], end = ' ' ) def Tag( self ): """ 26 Tag Sort (To get both sorted and original) :return: """ n = 5 persons = [ChapterOne.Person.Person( 0 , 233.5 , "geovindu" ), ChapterOne.Person.Person( 1 , 23 , "geo" ), ChapterOne.Person.Person( 2 , 13.98 , "涂聚文" ), ChapterOne.Person.Person( 3 , 143.2 , "tujuwen" ), ChapterOne.Person.Person( 4 , 3 , "geovin" )] tag = [i for i in range (n)] # Every Person object is tagged to an element in the tag array. print ( "\n26.Given Person and Tag" ) for i in range (n): print ( str (persons[i]) + " : Tag: " + str (tag[i])) # Modifying tag array so that we can access persons in sorted order. ChapterOne.SortingAlgorithms.SortingAlgorithms.TagSort(persons, tag) print ( "\nNew Tag Array after getting sorted as per Person[]" ) for i in range (n): print (tag[i]) # Accessing persons in sorted (by salary) way using modified tag array. for i in range (n): print (persons[tag[i]]) def Tree( self ): """ 27 Tree Sort :return: """ print ( "\n27 Tree Sort" ) geovindu = [ 5 , 4 , 7 , 2 , 11 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.treedemo(geovindu) def Brick( self ): """ 28.Brick Sort / Odd-Even Sort 砖排序算法(Brick Sort),也被称为奇偶排序(Odd-Even Sort) :return: """ geovindu = [ 34 , 2 , 10 , - 9 ] ChapterOne.SortingAlgorithms.SortingAlgorithms.BrickSort(geovindu); print ( "\n 28. 砖排序算法 Brick Sort" ) for i in range ( 0 , len (geovindu)): print (geovindu[i], end = ' ' ) def MergeWay( self ): """ 29. 3-way Merge Sort ·3路归并排序 :return: """ data = [ 45 , - 2 , - 45 , 78 , 30 , - 42 , 10 , 19 , 73 , 93 ] data = ChapterOne.SortingAlgorithms.SortingAlgorithms.MergeSort3Way(data) print ( "\n29.After 3 way merge sort: " , end = "") for i in range ( len (data)): print (f "{data[i]} " , end = "") |
调用:
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 | # encoding: utf-8 # 版权所有 2023 ©涂聚文有限公司 # 许可信息查看: # 描述: # Author : geovindu,Geovin Du 涂聚文. # IDE : PyCharm 2023.1 python 3.11 # Datetime : 2023/9/26 11:03 # User : geovindu # Product : PyCharm # Project : EssentialAlgorithms # File : main.py # explain : 学习 # Press Shift+F10 to execute it or replace it with your code. # Press Double Shift to search everywhere for classes, files, tool windows, actions, and settings. import BLL.SortExample import BLL.ChaperExample import BLL.AlgorithmExample def print_hi(name): # Use a breakpoint in the code line below to debug your script. print (f 'Hi, {name}' ) # Press Ctrl+F8 to toggle the breakpoint. # Press the green button in the gutter to run the script. if __name__ = = '__main__' : print_hi( 'PyCharm,涂聚文,你好!' ) #app=ChapterOne.ChaperI.ChapIApp(); #BLL.ChaperExample.ChapterIExample.ChI() #BLL.ChaperExample.ChapterIExample.ChII() #BLL.ChaperExample.ChapterIExample.ChIII() #BLL.ChaperExample.ChapterIExample.ChGcd() al = BLL.AlgorithmExample.AlExample() al.Krusal() al.FoordFulkerson() al.Dijkstras() al.Prim() al.PrimTwo() al.Huffman() exm = BLL.SortExample.Example() exm.Bubble() exm.Select() exm.Insert() exm.Quick() exm.Merge() exm.Counting() exm.Radix() exm.Bucket() exm.Heap() exm.Shell() exm.Linear() exm.Binary() exm.Bingo() exm.Tim() exm.Comb() exm.Pigeonhole() exm.Cycle() exm.Cocktail() exm.Strand() exm.Bitonic() exm.Pancake() exm.Bogo() exm.Gnome() exm.Sleep() exm.Stooge() exm.Tag() exm.Tree() exm.Brick() exm.MergeWay() # See PyCharm help at https://www.jetbrains.com/help/pycharm/ |
哲学管理(学)人生, 文学艺术生活, 自动(计算机学)物理(学)工作, 生物(学)化学逆境, 历史(学)测绘(学)时间, 经济(学)数学金钱(理财), 心理(学)医学情绪, 诗词美容情感, 美学建筑(学)家园, 解构建构(分析)整合学习, 智商情商(IQ、EQ)运筹(学)生存.---Geovin Du(涂聚文)
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