Difference between revisions of "The Golden Ratio or phi"

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Nobody likes the <math>\approx</math> symbol. They prefer the <math>=</math> symbol or inequalities. However, this symbol is needed when working with Fibonacci numbers. For example the approximation: <math>F_(n-1)+ \frac{1+\sqrt{5}}{2} </math>/approx<math> F_n</math> where F stands for Fibonacci number.
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Nobody likes the <math>\approx</math> symbol. They prefer the <math>=</math> symbol or inequalities. However, this symbol is needed when working with Fibonacci numbers. For example the approximation: <math>F_n-1 + \frac{1+\sqrt{5}}{2} </math>/approx<math> F_n</math> where F stands for Fibonacci number.

Revision as of 11:12, 15 June 2019

Nobody likes the $\approx$ symbol. They prefer the $=$ symbol or inequalities. However, this symbol is needed when working with Fibonacci numbers. For example the approximation: $F_n-1 + \frac{1+\sqrt{5}}{2}$/approx$F_n$ where F stands for Fibonacci number.