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| 1 | Fibonacci polynomials |
| In mathematics, Fibonacci polynomials are a generalization of Fibonacci numbers. These polynomials are defined by: The first few Fibonacci polynomials are: The Fibonacci numbers are recovered by evaluating the polynomials at x = 1 ... | |
| 2 | Leonardo of Pisa |
| ('good natured' or 'simple'). Leonardo was posthumously given the nickname Fibonacci (for filius Bonacci... Drawing of Leonardo Pisano Leonardo of Pisa or Leonardo Pisano (c. 1175 - 1250), also known as Fibonacci , was an Italian mathematician and is best known for the invention of the Fibonacci ... | |
| 3 | 1202 |
| Leonardo Fibonacci invents zero First jesters in European courts Births Deaths March 8 - Sverre I of ... | |
| 4 | Liber Abaci |
| Liber Abaci (1202) is an historic book on arithmetic by Leonardo of Pisa, known later by his nickname Fibonacci. Its title means The Book of Calculation . In this work, Fibonacci introduced to... of rabbits, was the origin of the Fibonacci sequence for which the author is most famous today. The ... | |
| 5 | Fibonacci number |
| with Fibonacci number sized squares Origins This sequence was first described by Leonardo of Pisa... In mathematics, the Fibonacci numbers form a sequence defined recursively by: In words: you start with 0 and 1, and then produce the next Fibonacci number by adding the two previous Fibonacci ... | |
| 6 | Fibonacci pseudoprime |
| actually composite. A Fibonacci pseudoprime is a composite integer n that satisfies the following... there are no even Fibonacci pseudoprimes (see Somer). A strong Fibonacci pseudoprime may defined as..., Winfired B. and Alan Oswald. "Generalized Fibonacci Pseudoprimes and Probable Primes." In G.E. Bergum et ... | |
| 7 | 1250s |
| Centuries: 12th century - 13th century - 14th century Decades: 1200s 1210s 1220s 1230s 1240s - 1250s - 1260s 1270s 1280s 1290s 1300s Years: 1250 1251 1252 1253 1254 1255 1256 1257 1258 1259 Events and Trends The great mathematician Fibonacci dies ... | |
| 8 | Fibonacci coding |
| The Fibonacci code is a universal code which encodes smaller numbers into shorter code words. All tokens end with "11" and have no "11" before the end. The code begins as follows: 1 11 2 011 3 0011... the code, remove the last "1", assign the remaining bits the values 1,2,3,5,8,13... (the Fibonacci ... | |
| 9 | Dynamic programming |
| problems. A simple example for a possible application of dynamic programming would be calculating fibonacci numbers. The nth fibonacci number is calculated on the formula F(n) = F(n-1) + F(n-2). Assuming we... : function fibonacci(n) if n is 0 or 1, return n, otherwise return the value of fibonacci(n-1 ... | |
| 10 | The Fibonaccis |
| The Fibonaccis were a punk rock group from Los Angeles. The members were Magie Song (vocals), Ron Stringer (guitar and bass), John Dentino (keyboards), and Joe Berardi (drums). Rather like Siouxsie & the Banshees, the Fibonaccis were intelligent and technically accomplished musicians who explored ... | |
| 11 | Polynomial sequence |
| polynomials Bernoulli polynomials Chebyshev polynomials Fibonacci polynomials Hermite polynomials ... | |
| 12 | 89 (number) |
| Fibonacci number. Its reciprocal has a curious relationship to the Fibonacci sequence F(n): In other ... | |
| 13 | FISH (cryptography) |
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| 14 | Integer sequence |
| , ... (the Fibonacci sequence) is formed by starting with 0 and 1 and then adding any two consecutive terms... received their own name include: Catalan numbers Euler numbers Fibonacci numbers Figurate numbers ... | |
| 15 | 2-3 heap |
| A 2-3 heap is a data structure, a variation on the heap, designed by Tadao Takaoka in 1999. The structure is similar to the Fibonacci heap, and borrows from the 2-3 tree. Time costs for some common heap operations: delete-min takes O (l og (n )) amortized time decrease-key takes constant ... |