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added my shell sort exercise solution code#91
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4784bac
adding 1st exercise solution here
RohanSaxena202027ede19
adding 2nd exercise solution
RohanSaxena20202d38fee
adding quicksort exercise solution
RohanSaxena2020a0ce5d4
added inserion sort code exercise solution
RohanSaxena20200e337cd
Added Merge Sort Exercise Code
RohanSaxena2020a05eaa5
Merge pull request #1 from RohanSaxena2020/3_QuickSort
RohanSaxena2020db3eaec
added shell sort code
RohanSaxena2020c13c86f
added selection sort code
RohanSaxena2020f779d04
added 8.py - final exercises code
RohanSaxena2020ef04e8c
Merge pull request #2 from RohanSaxena2020/3_QuickSort
RohanSaxena20207a2fe54
Delete 8.py
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105 changes: 105 additions & 0 deletions1.py
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# ### Binary Search Exercise | ||
# 1. When I try to find number 5 in below list using binary search, it doesn't work and returns me -1 index. Why is that? | ||
# ```numbers = [1,4,6,9,10,5,7]``` | ||
# This is because the array is not sorted in order from lowest to highest. | ||
# Once it splits the first time, it starts looking in the [1,4,6] range and doesn't find 5 | ||
# 1. Find index of all the occurances of a number from sorted list | ||
# ``` | ||
# numbers = [1,4,6,9,11,15,15,15,17,21,34,34,56] | ||
# number_to_find = 15 | ||
# ``` | ||
# This should return 5,6,7 as indices containing number 15 in the array | ||
from util import time_it | ||
@time_it | ||
def linear_search(numbers_list, number_to_find): | ||
for index, element in enumerate(numbers_list): | ||
if element == number_to_find: | ||
return index | ||
return -1 | ||
@time_it | ||
def binary_search(numbers_list, number_to_find): | ||
left_index = 0 | ||
right_index = len(numbers_list) - 1 | ||
mid_index = 0 | ||
while left_index <= right_index: | ||
mid_index = (left_index + right_index) // 2 | ||
mid_number = numbers_list[mid_index] | ||
if mid_number == number_to_find: | ||
return mid_index | ||
if mid_number < number_to_find: | ||
left_index = mid_index + 1 | ||
else: | ||
right_index = mid_index - 1 | ||
return -1 | ||
def binary_search_recursive(numbers_list, number_to_find, left_index, right_index): | ||
if right_index < left_index: | ||
return -1 | ||
mid_index = (left_index + right_index) // 2 | ||
if mid_index >= len(numbers_list) or mid_index < 0: | ||
return -1 | ||
mid_number = numbers_list[mid_index] | ||
if mid_number == number_to_find: | ||
return mid_index | ||
if mid_number < number_to_find: | ||
left_index = mid_index + 1 | ||
else: | ||
right_index = mid_index - 1 | ||
return binary_search_recursive(numbers_list, number_to_find, left_index, right_index) | ||
#this should run the binary search, find the index, and then recursively run the search on both the right and left side | ||
def binary_search_multiple(numbers_list, number_to_find): | ||
index = binary_search(numbers_list,number_to_find) | ||
result_indices = [index] | ||
# find all indices on the left | ||
i = index - 1 | ||
while i>=0: | ||
if numbers_list[i] == numbers_list[index]: | ||
result_indices.append(i) | ||
else: | ||
break | ||
i = i-1 | ||
# find all indices on the right | ||
i = index + 1 | ||
while i<len(numbers_list): | ||
if numbers_list[i] == numbers_list[index]: | ||
result_indices.append(i) | ||
else: | ||
break | ||
i = i+1 | ||
return sorted(result_indices) | ||
numbers_list = [12, 15, 17, 19, 21, 21, 21, 21, 24, 45, 67] | ||
number_to_find = 21 | ||
index = binary_search_multiple(numbers_list, number_to_find) | ||
print(f"Number found at index {index} using binary search") | ||
numbers = [1,4,6,9,11,15,15,15,15,17,21,34,34,56] | ||
number_to_find = 15 | ||
index = binary_search_multiple(numbers, number_to_find) | ||
print(f"Number found at index {index} using binary search") | ||
#Lesson: I was approaching it wrong. If something isn't working, scratch the approach. | ||
#Lesson #2: Try the simplest solution first. Although in this case it's a bit ugly since you're just doing a linear search after your binary search |
84 changes: 84 additions & 0 deletions2.py
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# ### Bubble Sort Exercise | ||
# Modify [bubble_sort function](https://github.com/codebasics/data-structures-algorithms-python/blob/master/algorithms/2_BubbleSort/bubble_sort.py) such that it can sort following list of transactions happening in an electronic store, | ||
# ``` | ||
# elements = [ | ||
# { 'name': 'mona', 'transaction_amount': 1000, 'device': 'iphone-10'}, | ||
# { 'name': 'dhaval', 'transaction_amount': 400, 'device': 'google pixel'}, | ||
# { 'name': 'kathy', 'transaction_amount': 200, 'device': 'vivo'}, | ||
# { 'name': 'aamir', 'transaction_amount': 800, 'device': 'iphone-8'}, | ||
# ] | ||
# ``` | ||
# bubble_sort function should take key from a transaction record and sort the list as per that key. For example, | ||
# ``` | ||
# bubble_sort(elements, key='transaction_amount') | ||
# ``` | ||
# This will sort elements by transaction_amount and your sorted list will look like, | ||
# ``` | ||
# elements = [ | ||
# { 'name': 'kathy', 'transaction_amount': 200, 'device': 'vivo'}, | ||
# { 'name': 'dhaval', 'transaction_amount': 400, 'device': 'google pixel'}, | ||
# { 'name': 'aamir', 'transaction_amount': 800, 'device': 'iphone-8'}, | ||
# { 'name': 'mona', 'transaction_amount': 1000, 'device': 'iphone-10'}, | ||
# ] | ||
# ``` | ||
# But if you call it like this, | ||
# ``` | ||
# bubble_sort(elements, key='name') | ||
# ``` | ||
# output will be, | ||
# ``` | ||
# elements = [ | ||
# { 'name': 'aamir', 'transaction_amount': 800, 'device': 'iphone-8'}, | ||
# { 'name': 'dhaval', 'transaction_amount': 400, 'device': 'google pixel'}, | ||
# { 'name': 'kathy', 'transaction_amount': 200, 'device': 'vivo'}, | ||
# { 'name': 'mona', 'transaction_amount': 1000, 'device': 'iphone-10'}, | ||
# ] | ||
# ``` | ||
# base bubble_sort. you can use this to sort strings too | ||
def bubble_sort(elements): | ||
size = len(elements) | ||
for i in range(size-1): | ||
swapped = False | ||
for j in range(size-1-i): | ||
if elements[j] > elements[j+1]: | ||
tmp = elements[j] | ||
elements[j] = elements[j+1] | ||
elements[j+1] = tmp | ||
swapped = True | ||
if not swapped: | ||
break | ||
def bubble_sort_by_key(elements, key): | ||
size = len(elements) | ||
for i in range(size-1): | ||
swapped = False | ||
for j in range(size-1-i): | ||
if elements[j][key] > elements[j+1][key]: | ||
tmp = elements[j] | ||
elements[j] = elements[j+1] | ||
elements[j+1] = tmp | ||
swapped = True | ||
if not swapped: | ||
break | ||
elements = [5,9,2,1,67,34,88,34] | ||
elements = [1,2,3,4,2] | ||
elements = ["mona", "dhaval", "aamir", "tina", "chang"] | ||
bubble_sort(elements) | ||
print(elements) | ||
elements2 = [ { 'name': 'kathy', 'transaction_amount': 200, 'device': 'vivo'}, | ||
{ 'name': 'dhaval', 'transaction_amount': 400, 'device': 'google pixel'}, | ||
{ 'name': 'aamir', 'transaction_amount': 800, 'device': 'iphone-8'}, | ||
{ 'name': 'mona', 'transaction_amount': 1000, 'device': 'iphone-10'}, | ||
] | ||
bubble_sort_by_key(elements2,key='transaction_amount') | ||
print(elements2) |
66 changes: 66 additions & 0 deletions3.py
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def swap(a, b, arr): | ||
if a!=b: | ||
tmp = arr[a] | ||
arr[a] = arr[b] | ||
arr[b] = tmp | ||
# Sorts a (portion of an) array, divides it into partitions, then sorts those | ||
def quicksort(A, lo, hi): | ||
if lo >= 0 and lo < hi: | ||
lt, gt = partition(A, lo, hi) # Multiple return values | ||
quicksort(A, lo, lt - 1) | ||
quicksort(A, gt + 1, hi) | ||
# Divides array into three partitions | ||
def partition(A, lo, hi): | ||
# Pivot value | ||
pivot = A[(lo + hi) // 2] # Choose the middle element as the pivot (integer division) | ||
# Lesser, equal and greater index | ||
lt = lo | ||
eq = lo | ||
gt = hi | ||
# Iterate and compare all elements with the pivot | ||
while eq <= gt: | ||
if A[eq] < pivot: | ||
# Swap the elements at the equal and lesser indices | ||
swap(eq, lt, A) | ||
# Increase lesser index | ||
lt += 1 | ||
# Increase equal index | ||
eq += 1 | ||
elif A[eq] > pivot: | ||
# Swap the elements at the equal and greater indices | ||
swap(eq, gt, A) | ||
# Decrease greater index | ||
gt -= 1 | ||
else: # A[eq] == pivot | ||
# Increase equal index | ||
eq += 1 | ||
# Return lesser and greater indices | ||
return lt, gt | ||
elements = [11,9,29,7,2,15,28] | ||
# elements = ["mona", "dhaval", "aamir", "tina", "chang"] | ||
quicksort(elements, 0, len(elements)-1) | ||
print(elements) | ||
tests = [ | ||
[11,9,29,7,2,15,28], | ||
[3, 7, 9, 11], | ||
[25, 22, 21, 10], | ||
[29, 15, 28], | ||
[], | ||
[6] | ||
] | ||
try: | ||
# Your script's entry point, e.g., function calls | ||
for elements in tests: | ||
quicksort(elements, 0, len(elements)-1) | ||
print(f'sorted array: {elements}') | ||
except Exception as e: | ||
print(f"Error occurred: {e}") |
44 changes: 44 additions & 0 deletions4.py
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# ### Exercise: Insertion Sort | ||
# Compute the running median of a sequence of numbers. That is, given a stream of numbers, print out the median of the list so far on each new element. | ||
# Recall that the median of an even-numbered list is the average of the two middle numbers in a *sorted list*. | ||
# For example, given the sequence `[2, 1, 5, 7, 2, 0, 5]`, your algorithm should print out: | ||
# ``` | ||
# 2 | ||
# 1.5 | ||
# 2 | ||
# 3.5 | ||
# 2 | ||
# 2 | ||
# 2 | ||
# ``` | ||
def find_median_value(elements): | ||
if len(elements) == 1: #if the array has 1 element | ||
return elements[0] | ||
if len(elements) % 2 != 0: #if the array has an odd number of elements | ||
return elements[(len(elements)//2)] | ||
else: #if the array has an even number of elements | ||
return ((elements[int(len(elements)/2)]+elements[int(len(elements)/2-1)])/2) | ||
def insertion_sort(elements): | ||
for i in range(1, len(elements)): | ||
print(find_median_value(elements[0:i])) | ||
anchor = elements[i] | ||
j = i - 1 | ||
while j>=0 and anchor < elements[j]: | ||
elements[j+1] = elements[j] | ||
j = j - 1 | ||
elements[j+1] = anchor | ||
print(find_median_value(elements)) | ||
# print (find_median_value([1,2,3,4,5,7,20,33,34])) | ||
# print (find_median_value([1,2,3,4,8,7,20,33])) | ||
elements = [2, 1, 5, 7, 2, 0, 5] | ||
# print(elements[0:1]) | ||
insertion_sort(elements) | ||
print(elements) |
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