| 31. | Sunflowers are especially well known for their symmetry based on Fibonacci numbers and the Golden angle.
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| 32. | The existence of periodic functions in Fibonacci numbers was noted by Joseph Louis Lagrange in 1774.
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| 33. | An example illustrates this with different solutions to the same programming goal ( calculating Fibonacci numbers ).
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| 34. | The Fibonacci numbers are the integer sequence whose elements are the sum of the previous two elements.
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| 35. | For example, in the Haskell programming language, the list of all Fibonacci numbers can be written as:
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| 36. | :Of course it would, and for the same reason the Fibonacci numbers exist in the first place.
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| 37. | Here is an example of recursive subroutine in C / C + + to find Fibonacci numbers:
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| 38. | These approximations are alternately lower and higher than, and converge on as the Fibonacci numbers increase, and:
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| 39. | Attila PethQ proved in 2001 that there is only a finite number of perfect power Fibonacci numbers.
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| 40. | See the Fibonacci number article for details.
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