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magic square | A Wisdom Archive on magic square |  | magic square A selection of articles related to magic square |  |
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ARTICLES RELATED TO magic square | |
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 |  |  | magic square: Encyclopedia II - 1000 number - TriviaTo count to one thousand, counting one number every second continuously would take 16 minutes and 40 seconds.
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See also:1000 number, 1000 number - In mathematics, 1000 number - In popular culture, 1000 number - In transportation, 1000 number - Trivia, 1000 number - Selected numbers in the thousands 1001-1999, 1000 number - 1001-1249, 1000 number - 1250-1499, 1000 number - 1500-1749, 1000 number - 1750-1999 Read more here: » 1000 number: Encyclopedia II - 1000 number - Trivia |
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 |  |  | magic square: Encyclopedia II - Rubik's Cube - History
Rubik's Cube - Conception and development.
The Magic Cube was invented in 1974 by Ernő Rubik, a Hungarian sculptor and professor of architecture with an interest in geometry and the study of 3D forms. Ernő obtained Hungarian patent HU170062 for the Magic Cube in 1975, but did not take out international patents. The first test batches of the product were produced in late ...
See also:Rubik's Cube, Rubik's Cube - History, Rubik's Cube - Conception and development, Rubik's Cube - Popularity, Rubik's Cube - Workings, Rubik's Cube - Permutations, Rubik's Cube - Centre faces, Rubik's Cube - Solutions, Rubik's Cube - Competitions, Rubik's Cube - Rubik's Cube in mathematics and science, Rubik's Cube - Rubik's Cube in Philosophy of Science Read more here: » Rubik's Cube: Encyclopedia II - Rubik's Cube - History |
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 |  |  | magic square: Encyclopedia II - On-Line Encyclopedia of Integer Sequences - Entry fields
On-Line Encyclopedia of Integer Sequences - ID number.
Every sequence in the OEIS has a serial number, a six-digit positive integer, prefixed by A (and zero-padded on the left prior to November 2004). Numbers are either assigned by the editor(s) or by an A number dispenser, which is handy for when contributors wish to send in related sequences at once and be able to create cross-references. An A number from the dispenser expires a month from issue if not used. But as the following tab ...
See also:On-Line Encyclopedia of Integer Sequences, On-Line Encyclopedia of Integer Sequences - History, On-Line Encyclopedia of Integer Sequences - Non-integers, On-Line Encyclopedia of Integer Sequences - Conventions, On-Line Encyclopedia of Integer Sequences - Special meaning of zero, On-Line Encyclopedia of Integer Sequences - Lexicographic ordering, On-Line Encyclopedia of Integer Sequences - Self-referentiality, On-Line Encyclopedia of Integer Sequences - An abridged example of a typical OEIS entry, On-Line Encyclopedia of Integer Sequences - Entry fields, On-Line Encyclopedia of Integer Sequences - ID number, On-Line Encyclopedia of Integer Sequences - URL, On-Line Encyclopedia of Integer Sequences - Sequence, On-Line Encyclopedia of Integer Sequences - Signed, On-Line Encyclopedia of Integer Sequences - Name, On-Line Encyclopedia of Integer Sequences - Comments, On-Line Encyclopedia of Integer Sequences - Maple Mathematica and other programs, On-Line Encyclopedia of Integer Sequences - Keywords, On-Line Encyclopedia of Integer Sequences - Offset, On-Line Encyclopedia of Integer Sequences - Authors, On-Line Encyclopedia of Integer Sequences - Searching the OEIS, On-Line Encyclopedia of Integer Sequences - Enter a sequence, On-Line Encyclopedia of Integer Sequences - Enter a word, On-Line Encyclopedia of Integer Sequences - Enter a sequence number, On-Line Encyclopedia of Integer Sequences - Errors or problems in the OEIS Read more here: » On-Line Encyclopedia of Integer Sequences: Encyclopedia II - On-Line Encyclopedia of Integer Sequences - Entry fields |
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 |  |  | magic square: Encyclopedia II - Tic-tac-toe - VariationsMany board games share the element of trying to be the first to get n-in-a-row: three men's morris, nine men's morris, pente, gomoku, Connect Four, Quarto, Gobblet. The m,n,k-games are a family of generalized games based on tic-tac-toe.
3-dimensional tic-tac-toe on a 3×3×3 board, though the first player has an easy win by playing in the centre. Another variant is played on a 4×4×4 board (called Qubic) though it was solved by Victor Allis in 1994 (the first player can force a win). A more complex v ...
See also:Tic-tac-toe, Tic-tac-toe - Strategy, Tic-tac-toe - Variations, Tic-tac-toe - Alternative names Read more here: » Tic-tac-toe: Encyclopedia II - Tic-tac-toe - Variations |
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 |  |  | magic square: Encyclopedia II - 34 number - In mathematics34 has four divisors, 1, 2, 17 and itself. Its neighbors, 33 and 35 also have four divisors each, and 34 is the smallest number to be surrounded by numbers with the same number of divisors as it has.
It is the ninth Fibonacci number and a companion Pell number. Since it is an odd-indexed Fibonacci number, 34 is a Markov number, appearing in solutions with other Fibonacci numbers, such as (1, 13, 34), (1, 34, 89), etc.
This number is the magic constant of a 4 by 4 magic square:
This number is also the magic constant of n-Queens Problem for n = 4 ...
See also:34 number, 34 number - In mathematics, 34 number - In science, 34 number - In other fields Read more here: » 34 number: Encyclopedia II - 34 number - In mathematics |
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 |  |  | magic square: Encyclopedia II - 20 number - In mathematicsTwenty is a composite number, its proper divisors being 1, 2, 4, 5 and 10. It is also the sum of the first four triangular numbers, making it a tetrahedral number. 20 is the smallest abundant number that is not a multiple of 3. It is a Harshad number and a self number.
20 is the total number of digits on the human body, which makes it a possible candidate for a numeral system.
Twenty is used as a radix for vigesimal number systems. In the old UK currency system, there were twenty shillings in a pound.
A polyhedron with twenty faces is an icosahedron.
Twenty is the first number ...
See also:20 number, 20 number - In mathematics, 20 number - In science, 20 number - In other fields Read more here: » 20 number: Encyclopedia II - 20 number - In mathematics |
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 |  |  | magic square: Encyclopedia II - 111 number - In mathematicsOne hundred eleven is R3 or the second repunit, a number like 11, 111, or 1111 that consists of repeated units, or 1's. It equals 3 x 37, therefore all triplets (numbers like 222 or 666) in base ten are of the form 3n x 37.
All triplets in all bases are multiples of 111 in that base, therefore the number represented by 111 in a particular base is the only triplet that can ever be prime. "111" is not prime in base ten, but is prime in base two, where 111 = 7 in base ten. It is also prime in these ...
See also:111 number, 111 number - In mathematics, 111 number - In other fields Read more here: » 111 number: Encyclopedia II - 111 number - In mathematics |
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