Paris Constant

Paris-Erdogan proved that the recursive golden (φ_n) ratio approaches golden ratio (φ) at constant rate, which can be expressed as φ - φ_n is approximately equal to [(2C/ (2φ)ⁿ. Here C is the paris constant which is equal to 1.09864.

Paris-Erdogan proved that the recursive golden (φ_n) ratio approaches golden ratio (φ) at constant rate, which can be expressed as φ - φ_n is approximately equal to [(2C/ (2φ)ⁿ. Here C is the paris constant which is equal to 1.09864.