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Algorithmic Gymnastics

A chaotic compendium of computer science, informatics and recreational programming. Friday, January 16, 2015. Furthest 'Close' Pair in a Set. Another great algorithms question I heard recently:. Given a set $S$ of real numbers, call a pair of numbers $x,y in S$ close. If $x$ and $y$ appear consecutively in a sorted representation of $S$ (i.e. $x,y$ are close iff $S cap (x,y) = emptyset$). Find a close pair $x,y in S$ that maximises $ x-y $. Observation in the solution comes into play:. We will proceed wi...

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Algorithmic Gymnastics | canhazcode.blogspot.com Reviews
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A chaotic compendium of computer science, informatics and recreational programming. Friday, January 16, 2015. Furthest 'Close' Pair in a Set. Another great algorithms question I heard recently:. Given a set $S$ of real numbers, call a pair of numbers $x,y in S$ close. If $x$ and $y$ appear consecutively in a sorted representation of $S$ (i.e. $x,y$ are close iff $S cap (x,y) = emptyset$). Find a close pair $x,y in S$ that maximises $ x-y $. Observation in the solution comes into play:. We will proceed wi...
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Algorithmic Gymnastics | canhazcode.blogspot.com Reviews

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A chaotic compendium of computer science, informatics and recreational programming. Friday, January 16, 2015. Furthest 'Close' Pair in a Set. Another great algorithms question I heard recently:. Given a set $S$ of real numbers, call a pair of numbers $x,y in S$ close. If $x$ and $y$ appear consecutively in a sorted representation of $S$ (i.e. $x,y$ are close iff $S cap (x,y) = emptyset$). Find a close pair $x,y in S$ that maximises $ x-y $. Observation in the solution comes into play:. We will proceed wi...

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Algorithmic Gymnastics: P vs NP for Dummies

http://www.canhazcode.blogspot.com/2014/05/p-vs-np-for-dummies.html

A chaotic compendium of computer science, informatics and recreational programming. Thursday, May 8, 2014. P vs NP for Dummies. I seem to type up a variation of this post every few months. I'm saving this one for the permanent record. P vs NP for Dummies. There are yes/no problems which are slightly harder - for example, I might ask you to tell me if 12*14=168. When you multiply two n-digit numbers using the method you learnt in school, you need about n. This class of problems is called P. Here's another...

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Algorithmic Gymnastics: October 2013

http://www.canhazcode.blogspot.com/2013_10_01_archive.html

A chaotic compendium of computer science, informatics and recreational programming. Sunday, October 20, 2013. Tutorial on MaxScore (Information Retrieval). In the Information Retrieval and Web Search course I'm taking, we look at an algorithm for document-at-a-time scoring called MaxScore. Subscribe to: Posts (Atom). London-based computer scientist working at Google. I go out of my depth a lot on this blog, so please correct any of my mistakes. This is a personal blog not supported by Google....

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Algorithmic Gymnastics: Tutorial on MaxScore (Information Retrieval)

http://www.canhazcode.blogspot.com/2013/10/tutorial-on-maxscore-information.html

A chaotic compendium of computer science, informatics and recreational programming. Sunday, October 20, 2013. Tutorial on MaxScore (Information Retrieval). In the Information Retrieval and Web Search course I'm taking, we look at an algorithm for document-at-a-time scoring called MaxScore. Subscribe to: Post Comments (Atom). London-based computer scientist working at Google. I go out of my depth a lot on this blog, so please correct any of my mistakes. This is a personal blog not supported by Goo...

4

Algorithmic Gymnastics: Furthest 'Close' Pair in a Set

http://www.canhazcode.blogspot.com/2015/01/furthest-close-pair-in-set.html

A chaotic compendium of computer science, informatics and recreational programming. Friday, January 16, 2015. Furthest 'Close' Pair in a Set. Another great algorithms question I heard recently:. Given a set $S$ of real numbers, call a pair of numbers $x,y in S$ close. If $x$ and $y$ appear consecutively in a sorted representation of $S$ (i.e. $x,y$ are close iff $S cap (x,y) = emptyset$). Find a close pair $x,y in S$ that maximises $ x-y $. Observation in the solution comes into play:. We will proceed wi...

5

Algorithmic Gymnastics: Combinatorial Knapsack Family

http://www.canhazcode.blogspot.com/2013/12/combinatorial-knapsack-family.html

A chaotic compendium of computer science, informatics and recreational programming. Saturday, December 28, 2013. This cute little set of algorithmic triplets solve like 60% of all dynamic programming problems. Created by me. correctness not guaranteed). Subscribe to: Post Comments (Atom). View my complete profile. All code on this blog is licensed under Apache License v2.0 unless otherwise stated. Simple template. Template images by gaffera.

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Algorithmic Gymnastics

A chaotic compendium of computer science, informatics and recreational programming. Friday, January 16, 2015. Furthest 'Close' Pair in a Set. Another great algorithms question I heard recently:. Given a set $S$ of real numbers, call a pair of numbers $x,y in S$ close. If $x$ and $y$ appear consecutively in a sorted representation of $S$ (i.e. $x,y$ are close iff $S cap (x,y) = emptyset$). Find a close pair $x,y in S$ that maximises $ x-y $. Observation in the solution comes into play:. We will proceed wi...

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Python File Reading - A Comparison [2/2]. October 23, 2013. Continued from my last post. Here are the rest of the comparison results -. Line # Mem usage Increment Line Contents. 6 7746 MiB 0.027 MiB for line in open("data.txt"): pass. Line # Mem usage Increment Line Contents. 10 7750 MiB 0.000 MiB with open("data.txt") as f:. 0000 MiB for line in f: pass. Line # Mem usage Increment Line Contents. 15 7750 MiB 0.000 MiB with open("data.txt") as f:. Line # Mem usage Increment Line Contents. October 23, 2013.

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