fisher-fun.blogspot.com

Fun in Science

Sunday, March 15, 2009. This table is from the book "Programming Challenges". 100 - The 3n 1 problem. 10137 - The Trip. 10267 - Graphical Editor. 10196 - Check The Check. 10142 - Australian Voting. 10038 - Jolly Jumpers. 10315 - Poker Hands. 843 - Crypt Kicker. 10205 - Stack 'em Up. 10044 - Erdos Numbers. 10258 - Contest Scoreboard. 10010 - Where's Waldorf? 10252 - Common Permutation. 850 - Crypt Kicker II. 10188 - Automated Judge Script. 10132 - File Fragmentation. 10041 - Vito's Family. 704 - Color Hash.

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Sunday, March 15, 2009. This table is from the book Programming Challenges. 100 - The 3n 1 problem. 10137 - The Trip. 10267 - Graphical Editor. 10196 - Check The Check. 10142 - Australian Voting. 10038 - Jolly Jumpers. 10315 - Poker Hands. 843 - Crypt Kicker. 10205 - Stack 'em Up. 10044 - Erdos Numbers. 10258 - Contest Scoreboard. 10010 - Where's Waldorf? 10252 - Common Permutation. 850 - Crypt Kicker II. 10188 - Automated Judge Script. 10132 - File Fragmentation. 10041 - Vito's Family. 704 - Color Hash.

<META> KEYWORDS

1 fun in science

2 uva problem category

3 general

4 data structures

5 strings

6 sorting

7 arithmetic and algebra

8 combinatorics

9 number theory

10 backtracking

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fun in science,uva problem category,general,data structures,strings,sorting,arithmetic and algebra,combinatorics,number theory,backtracking,graph traversal,graph algorithms,dynamic programming,grids,geometry,computational geometry,posted by,fisher,comes

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Fun in Science | fisher-fun.blogspot.com Reviews

https://fisher-fun.blogspot.com

Sunday, March 15, 2009. This table is from the book "Programming Challenges". 100 - The 3n 1 problem. 10137 - The Trip. 10267 - Graphical Editor. 10196 - Check The Check. 10142 - Australian Voting. 10038 - Jolly Jumpers. 10315 - Poker Hands. 843 - Crypt Kicker. 10205 - Stack 'em Up. 10044 - Erdos Numbers. 10258 - Contest Scoreboard. 10010 - Where's Waldorf? 10252 - Common Permutation. 850 - Crypt Kicker II. 10188 - Automated Judge Script. 10132 - File Fragmentation. 10041 - Vito's Family. 704 - Color Hash.

INTERNAL PAGES

fisher-fun.blogspot.com

1

Fun in Science: nipotent

http://fisher-fun.blogspot.com/2009/02/nipotent.html

Wednesday, February 18, 2009. An element a of a ring is nilpotent. For some positive integer n. Some interesting characteristics related to ring. R has no nonzero nilpotent elements if and only if 0. Is the unique solution of the equation x. Let a and b be nilpotent elements in a commutative R. a b and ab are also nilpotent. Let N be the set of all nilpotent elements of R. N is a subring of R. Subscribe to: Post Comments (Atom). View my complete profile. Rare Unicode Appearing on This Blog.

2

Fun in Science: Rare Unicode Appearing on This Blog

http://fisher-fun.blogspot.com/2009/02/rare-unicode-appears-on-this-blog.html

Sunday, February 22, 2009. Rare Unicode Appearing on This Blog. Note: for convenience, all the unicodes are provided in the form of HTML hex. Cardinality of natural number. Subscribe to: Post Comments (Atom). View my complete profile. Rare Unicode Appearing on This Blog. A Theorem about Prime Congruence Polynomial.

3

Fun in Science: February 2009

http://fisher-fun.blogspot.com/2009_02_01_archive.html

Sunday, February 22, 2009. X211d; = [0, 1]. The cardinality of set seems trivial at the first glance. It seems that since we can count, at least, we would know that how many elements we are putting down. All the operations follow the intuition. However, when the number increases to infinity, fun. First, by function f = tan(x), we can easily biject ℝ to any open interval, which is nicely the first step. So we know ℝ = (0, 1) . According to The Cantor-Schröder-Bernstein Theorem. Wednesday, February 18, 2009.

4

Fun in Science: |ℝ| = |[0, 1]|

http://fisher-fun.blogspot.com/2009/02/0-1_22.html

Sunday, February 22, 2009. X211d; = [0, 1]. The cardinality of set seems trivial at the first glance. It seems that since we can count, at least, we would know that how many elements we are putting down. All the operations follow the intuition. However, when the number increases to infinity, fun. First, by function f = tan(x), we can easily biject ℝ to any open interval, which is nicely the first step. So we know ℝ = (0, 1) . According to The Cantor-Schröder-Bernstein Theorem. View my complete profile.

5

Fun in Science: March 2009

http://fisher-fun.blogspot.com/2009_03_01_archive.html

Sunday, March 15, 2009. This table is from the book "Programming Challenges". 100 - The 3n 1 problem. 10137 - The Trip. 10267 - Graphical Editor. 10196 - Check The Check. 10142 - Australian Voting. 10038 - Jolly Jumpers. 10315 - Poker Hands. 843 - Crypt Kicker. 10205 - Stack 'em Up. 10044 - Erdos Numbers. 10258 - Contest Scoreboard. 10010 - Where's Waldorf? 10252 - Common Permutation. 850 - Crypt Kicker II. 10188 - Automated Judge Script. 10132 - File Fragmentation. 10041 - Vito's Family. 704 - Color Hash.

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Fun in Science

Sunday, March 15, 2009. This table is from the book "Programming Challenges". 100 - The 3n 1 problem. 10137 - The Trip. 10267 - Graphical Editor. 10196 - Check The Check. 10142 - Australian Voting. 10038 - Jolly Jumpers. 10315 - Poker Hands. 843 - Crypt Kicker. 10205 - Stack 'em Up. 10044 - Erdos Numbers. 10258 - Contest Scoreboard. 10010 - Where's Waldorf? 10252 - Common Permutation. 850 - Crypt Kicker II. 10188 - Automated Judge Script. 10132 - File Fragmentation. 10041 - Vito's Family. 704 - Color Hash.

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