
Database System Concepts
7th Edition
ISBN: 9780078022159
Author: Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher: McGraw-Hill Education
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Given two sequences X and Y, we want to find Z i.e., the longest common subsequence (LCS) of both X and Y. Because we know that subsequences of interest are of length >= a and <= b, we threshold the LCS definition to |Z| in [a, b] (where |Z| is the sequence length).
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In python state the recursive formula for this problem. Implement the
algorithm with bottom-up approach dynamicprogramming and backtracking. Create an iterative function that prints the longest common subsequence(LCS).
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- If we are given with the two strings we have to find the longest common sub-sequence present in both of them.ExampleLCS for input Sequences “ABCDGH” and “AEDFHR” is “ADH” of length 3.LCS for input Sequences “AGGTAB” and “GXTXAYB” is “GTAB” of length 4.Implementation in Javaarrow_forwardSolved in pythonarrow_forwardSuppose we have a recursive sequence f1, f2, f3, . . .. For the purposes of this problem, it does not matter exactly how the f; are defined, only that they are recursively defined. For integer n ≥ 1, let P(n) be the predicate that Σi-1 fi = 2ƒn+2 − 3. Don't worry about whether this predicate "makes sense"; we haven't defined the fi so you won't be able to "make sense" of the P(n). It's not important for this problem. Consider a proof by induction that Vn ≥ 1: P(n). Suppose we've gotten to the inductive step, and suppose that the first steps of the inductive step are Σfi = fk+1 + Σi=₁ fi = fk + fk-1 + Σk=₁ fi True or false: Based on the information given, we will need strong induction for this proof. True Falsearrow_forward
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