Cosmic Time
The relationship between cosmic time (information time)
and informational geometry
Defined by ln2 decompression
Measures information escaping the birth horizon
Expansion speed = c
Cosmic age = 39.5 Gyr
Exponential clock
T = 1.24674E+18 seconds
Deriving all values using Cosmic Time and Mass where necessary
Deriving Values - Universe
Cosmic Time = T
Radius R = c*T
Volume V = (4/3)*π*(c*T)^3
Curvature K = 1/(c*T)
Rotation ω = c^2/R^2 = 1/T^2
Density p = M/((4/3)π(c*T)^3)
Entropy S = M×(ln2/π)×(1-ln2/π) /(ln2^(2*n))
Information I = M×(ln2/π)×(1-ln2/π) /(ln2^(3*n))
Hubble Rate H = (1-ln2) /(√(9ln2)*T)
Cosmological Constant Λ = ((1-ln2)^2) /(3*ln2*c^2*T^2)
Mass M = Tunnelled in then constant
Fun Facts
Interesting Facts from Interpretation of the Data
Space Density
When the universe was only 50 years old, it's average density matched that of the air we breathe.
Universe Spin Rate
When the universe was only 3 seconds old the rotation rate had already slowed to how fast the Earth orbits the Sun