Explain the prime factorization function in Python, pg 87 How is this an example of induction How are ordinary mathematicalinduction, strong mathematical induction, and the well orderingprinciple for the integers related from math import sqrt def prime factorization (n) verify that the input is an integer 2 if not isinstance (n, int) return ( ) if n 2 return ( ) factors while n 2 0 factors append(2) n n 2 remove factors of 2 for i in range (3, int (sqrt (n)) 1, 2) odd factors while n i 0 factors append(i) n n i if n 2 factors append(n) return factors To see how it works, we try the following factorizations print (prime factorization (123456789)) print (prime factorization (333)) print (prime factorization (360)) 3, 3, 3607, 3803 3, 3, 37 2, 2, 2, 3, 3, 5 Ch 10 Induction 87

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Question: Explain the prime factorization function in Python, pg 87. How is this an example of induction? How are ordinary mathematicalinduction, strong mathematical induction, and the

Explain the prime factorization function in Python, pg 87. How is this an example of induction? How are ordinary mathematicalinduction, strong mathematical induction, and the well-orderingprinciple for the integers related?
from math import sqrt def prime factorization (n) : # verify that

from math import sqrt def prime factorization (n) : # verify that the input is an integer > 2 if not isinstance (n, int): return ([]) if n

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