FibonacciString's profile picture. The GoldenRatio: Sequence defined by a linear recurrence with constant coefficients. Known as "Binet's formula", already known by Abraham de Moivre

FibonacciSequence

@FibonacciString

The GoldenRatio: Sequence defined by a linear recurrence with constant coefficients. Known as "Binet's formula", already known by Abraham de Moivre

The Fibonacci digit of 58 is 591286729879


The Fibonacci digit of 57 is 365435296162


The Fibonacci digit of 56 is 225851433717


FibonacciSequence reposted

"1729.. it is a very interesting number; it is the smallest number expressible as the sum of two cubes in two different ways.", Srinivasa Ramanujan medium.com/cantors-paradi…

dez_blanchfield's tweet image. "1729.. it is a very interesting number; it is the smallest number expressible as the sum of two cubes in two different ways.", Srinivasa Ramanujan medium.com/cantors-paradi…

FibonacciSequence reposted

Srinivasa Ramanujan (December 22, 1887 - April 26, 1920) was an Indian-born mathematician. He died before he was 33 years old. . Between 1914 and 1918 he discovered more than 3,000 new mathematical theorems.

108Senthilkumar's tweet image. Srinivasa Ramanujan (December 22, 1887 - April 26, 1920) was an Indian-born mathematician. He died before he was 33 years old. . Between 1914 and 1918 he discovered more than 3,000 new mathematical theorems.

FibonacciSequence reposted

Here's an example of a function that grows faster than polynomials but slower than exponentials

fermatslibrary's tweet image. Here's an example of a function that grows faster than polynomials but slower than exponentials

FibonacciSequence reposted

We launched Margins A free online repository where you can 📝 Save and annotate your papers 🗣 Share papers and collaborate with anyone 💻 Annotate using LaTeX, Code, Markdown and more fermatslibrary.com/margins


FibonacciSequence reposted

This is the largest number that cannot be represented as the sum of distinct cubes

fermatslibrary's tweet image. This is the largest number that cannot be represented as the sum of distinct cubes

The Fibonacci digit of 55 is 86267571272


The Fibonacci digit of 54 is 53316291173


The Fibonacci digit of 53 is 1776683621


The Fibonacci digit of 52 is 2886509027


The Fibonacci digit of 51 is 3185141890


The Fibonacci digit of 50 is 3996334433


The Fibonacci digit of 49 is 3483774753


The Fibonacci digit of 48 is 512559680


The Fibonacci digit of 47 is 2971215073


The Fibonacci digit of 46 is 1836311903


The Fibonacci digit of 45 is 1134903170


The Fibonacci digit of 44 is 701408733


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