Fibonacci sequence: \(1, 1, 2 ... put the nth term equal to the number and solve the equation. The \(n^{th}\) for a quadratic sequence has a term that contains \(x^2\). Terms of a quadratic ...

Why should one particular sequence of numbers, governed by a regular binary operation, turn up throughout nature? The answer ...

Fibonacci (de son nom moderne) ou Leonardo Fibonacci, connu à l'époque sous le nom de « Leonardo Pisano » (Léonard de Pise), mais aussi de « Leonardo Bigollo » (bigollo signifiant ...

The Fibonacci sequence is honored on November 23 every year, and its effect may still be seen in math and technology today. The pattern is the calculation of the two numbers that came before it ...

The complex geometry of plant structures drives both scientific investigation and artistic inspiration. It also may provide ...