If u simplified........28/6............u get 14/3....................a garbled pi.................and two 1/2s............b/c the way u would simplify the 2nd perfect number divided by the 1st perfect number..........in the ratio...........28/6...........................is by dividing the numerator and the denominator by 2.........or multiply by 1/2............the same thing...........28/6........is a fraction not in its simplest form...........14/3 is............kinda like..........14 in 14 i.......................kinda like a garbled pi.......pi = 3.14......

Kinda like two 1/2's...........the so called critical line......................kinda like an imp. ratio from bifurcation..........................period doubling..........cascading...........................kinda like.......kinda like..........relativity theory.............approximations..................................not only that.......but 14/3..............the entire ratio............at once is like the 1st zero........

1/2 + 14i..........using the zero dimension.........becomes...........3 + 14i............1/2.........is like ......1 + 2............1 + 2 = 3.........................



The first constant[edit]The first Feigenbaum constant is the limiting ratio of each bifurcation interval to the next between every period doubling, of a one-parameter map

${\displaystyle x_{i+1}=f(x_{i}),}$

where f(x) is a function parameterized by the bifurcation parameter a.
It is given by the limit^[2]

${\displaystyle \delta =\lim _{n\to \infty }{\frac {a_{n-1}-a_{n-2}}{a_{n}-a_{n-1}}}=4.669\,201\,609\,\ldots ,}$

where a_n are discrete values of a at the n-th period doubling.
Here is this number to 30 decimal places (sequence A006890 in the OEIS): δ = 4.669201609102990671853203821578…

Illustration[edit]

Non-linear maps[edit]