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Designing Algorithms for fun and profit
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Extend to Palindrome | algofun
https://algofun.wordpress.com/2012/09/05/extend-to-palindrome
Designing Algorithms for fun and profit. We need to find the longest palindrome suffix of S. Compute the Z function for reverse(S)$S. Find the smallest i n such that i Z[i] = n. Append reverse(S[1,…,i-1]) to the end of S. This entry was posted in Problems. September 5, 2012. Counting trees →. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:. Address never made public). You are commenting using your WordPress.com account. ( Log Out.
algofun | algofun
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Designing Algorithms for fun and profit. Theorem [Cayley, 1889]. The number of trees on. Theorem [Cayley, 1889]. Of rooted forests on. Borchardt (1860), Sylvester (1857). The number of rooted forests on. Trees using only the first. Labels as roots is. Http:/ en.wikipedia.org/wiki/Cayley%27s formula. Http:/ www.math.ucla.edu/ pak/lectures/bij-trees-talk1.pdf. Http:/ en.wikipedia.org/wiki/Double counting (proof technique)#Counting trees. Proof of Cayley’s formula by double counting]. September 8, 2012.
Nonnegative Partial Sums | algofun
https://algofun.wordpress.com/2012/09/04/spoj-parsums
Designing Algorithms for fun and profit. Compute partial sums array S of A (original array), i.e. S[i]=S[i-1] A[i-1]. (. Compute B[i]=min{ S[j] : j i} for each i n. (. Compute C[i]=min{ S[j] : j =i} for each i n. (. Execute the loop below. (. Int res = 0; for(int i=0; i<n; i ) if(C[i]-S[i] <= 0 && B[i] (S[n]-S[i]) <= 0) res ; return res;. This entry was posted in Problems. September 4, 2012. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:.
Period | algofun
https://algofun.wordpress.com/2012/09/05/263-period
Designing Algorithms for fun and profit. Compute KMP function f for the input string. For each i n, if. The hardest thing here is to prove that this procedure is correct. This entry was posted in Problems. September 5, 2012. Extend to Palindrome →. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:. Address never made public). You are commenting using your WordPress.com account. ( Log Out. You are commenting using your Twitter account. ( Log Out.
Counting trees | algofun
https://algofun.wordpress.com/2012/09/08/counting-trees
Designing Algorithms for fun and profit. Theorem [Cayley, 1889]. The number of trees on. Theorem [Cayley, 1889]. Of rooted forests on. Borchardt (1860), Sylvester (1857). The number of rooted forests on. Trees using only the first. Labels as roots is. Http:/ en.wikipedia.org/wiki/Cayley%27s formula. Http:/ www.math.ucla.edu/ pak/lectures/bij-trees-talk1.pdf. Http:/ en.wikipedia.org/wiki/Double counting (proof technique)#Counting trees. Proof of Cayley’s formula by double counting]. September 8, 2012.
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Elegant Coding: Eleven Equations True Computer Science Geeks Should (at Least Pretend to) Know
http://www.elegantcoding.com/2011/11/eleven-equations-true-computer-science.html
Eleven Equations True Computer Science Geeks Should (at Least Pretend to) Know. This idea is a complete rip off an article that appeared in Wired. A little while ago and it got me thinking what would my list for Computer Science look like? 160;Plus I thought it might be a fun post and unlike the Wired list this one goes to eleven. So here they are in no particular order:. The Binomial Coefficient equation. Generates Pascal’s Triangle. And gives you the coefficients for the Binomial Theorem. Of each othe...
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Welcome to our site! This space was created to provide material commonly used in programming courses, such as diagrams of algorithms and code in different programming languages . Theoretical notes will also be found. They are intended to summarize and highlight the most important elements of each subject and define conventions. The English version is a work in progress. Currently, there is only one full version in Spanish. We hope that this site will be useful to our visitors!
algofun | Designing Algorithms for fun and profit
Designing Algorithms for fun and profit. Theorem [Cayley, 1889]. The number of trees on. Theorem [Cayley, 1889]. Of rooted forests on. Borchardt (1860), Sylvester (1857). The number of rooted forests on. Trees using only the first. Labels as roots is. Http:/ en.wikipedia.org/wiki/Cayley%27s formula. Http:/ www.math.ucla.edu/ pak/lectures/bij-trees-talk1.pdf. Http:/ en.wikipedia.org/wiki/Double counting (proof technique)#Counting trees. Proof of Cayley’s formula by double counting]. September 8, 2012.
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