I have posted a bit here related to a project I have been trying to work on and I keep hitting design problems and have to design from scratch.So I\'m wondering if I can post what I\'m trying to do an
Given two strings, S1 & S2. given scoring scheme where gap penalty, mismatch score and match score.
I was thinking, I wanted to do a variation on the Knapsack Problem. Imagine the original problem, with items with various weights/value.
I was wondering how to solve such a problem using DP. Given n balls and开发者_JAVA技巧 m bins, each bin having max. capacity c1, c2,...cm. What is the total number of ways of distributing these n bal
I\'m teaching myself basic programming principles, and I\'m stuck on a dynamic programming problem. Let\'s take the infamous Knapsack Problem:
Here I have code which calculates the optimal value using the knapsack algorithm (bin packing NP-hard problem):
Given a 0-1 square matrix, In how many ways can we select 1\'s such that each row and column contain exactly one 1??
This question already has an answer here: Closed 11 years ago. Possible Duplicate: equal k subsets algorithm
I have been trying to understand this algorithm for past two hours, but can\'t seem to get it. Can someone please explain it in easy to understand manner?
The f开发者_StackOverflow社区ollowing problem is taken from Problems on Algorithms (Problem 653):
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