Konsep Nombor_Fibonacci

Fibonacci sequence has been generalized in many ways. These termasuk:

  • Generalizing index to negative integers to produce Neganombor Fibonacci.
  • Generalizing index to real numbers using a modification of Binet's formula. [37]
  • Starting with other integers. nombor Lucas have L1 = 1, L2 = 3, and Ln = Ln−1 + Ln−2. jujukan Primefree menggunakan Fibonacci recursion with other starting points in order to generate sequences in which all numbers are composite.
  • Letting a number be a linear function (other than sum) of 2 preceding numbers. Nomber Pell mempunyai Pn = 2Pn – 1 + Pn – 2.
  • Not adding immediately preceding numbers. Padovan sequence and nombor Perrin mempunyai P(n) = P(n – 2) + P(n – 3).
  • Generating next number by adding 3 numbers (tribonacci numbers), 4 numbers (tetranacci numbers), or more.
  • Adding other objects than integers, misalnya functions or strings -- one essential example is polinomial Fibonacci.

Rujukan

WikiPedia: Nombor_Fibonacci http://www.mscs.dal.ca/Fibonacci/ http://american-university.com/cas/mathstat/newstu... http://golden-ratio-in-dna.blogspot.com/2008/01/19... http://golden-ratio-in-dna.blogspot.com/2008/01/19... http://www.calcresult.com/maths/Sequences/expanded... http://translate.google.com/translate?u=https://en... http://www.mathpages.com/home/kmath078.htm http://www.physorg.com/news97227410.html http://www.tools4noobs.com/online_tools/fibonacci/ http://www.wallstreetcosmos.com/elliot.html