(1/π × φ)^-et × (π × 1/φ)^et = (1/π × φ + π × 1/φ)^e
Formula:
(1/π × Φ)^-et × (π × 1/Φ)^et = (1/π × Φ + π × 1/Φ)^e (1)
Φ: Golden Ratio
e: Logarit Constant
π: Pi Number
(1/π × Φ + π × 1/Φ)^e = 11,50814249784489936
(1) <=> t = 0.677 422 494 04 ≈ π /4,64 (An angle of 38,79° is approximately 0.6774 radians) of Golden Ratio. It is the precise moment when an event occurs (for example, an object hits the ground, two objects meet, or an electric current reaches equilibrium).
(t is the dimention of time and whole space is the XOYZ coordinate system).
Let the function Y = (1/π × Φ)^-et × (π × 1/Φ)^et
=> This is positive function.
Note:
- If t go to negative infinity, then Y = 0.
- If t go to positive infinity, then Y will reached positive infinity.
- If t = π /4.64, then Y = (1/π × Φ + π × 1/Φ)^e.