e = 1+ 1/!0+1/!2+1/!3+................
Euler number is a irrational number . Euler number have also been explain by the compound interest in which interest rate r = 100% or r=1. Euler number could also explain by the spectrum of light in which light are divided by seven colors and combination of the 7! will be next combination and so forth .. The division of cell could also the expansion of cell in the exponential way . the creation of universe and expansion of the universe (Big Bang ) could also explain by the value of e.
“…The division of cell could also the expansion of cell in the exponential way . the creation of universe and expansion of the universe (Big Bang ) could also explain by the value of e. …”
exponential function is ax, where “a” isn’t obligatorily “e”; including the examples above are 2n…
Cheers
I am not quite sure I understand what it is that is being asked but Euler's number e like the constant π is an irrational number that finds many applications in mathematics along with the numbers 1, 0 and i (i2 = -1). An intersting feature of e is that it was invented by mathmeticians rather than discovered; π as the circumference of a circle divided by iits diameter was discovered. Euler's number may thus be of importance in mathematics without inherent appearance or signicance in the natural world. This latter statement also applies to the imaginary number i.
Those assumptions are directed towards conspiracy theories. The very basic relation leading to the Euler number is the natural logarithm which is the result of the integral over the reciprocal function.
If considering the relation between a natural phenomenon and the Euler number we first should consider the relation between the phenomenon and the reciprocal function.
The spectrum of light is a real number (frequency), nothing to do with e.
Cosmological expansion was exponential during inflation, if that hypothesis is correct, and it will be asymptotic to exponential as in the de Sitter universe in the far future. It was almost inverse quadratic just after inflation finished and is currently much flatter than exponential.
- Badges
- Science topic