Function and sub umpteenth [sum, average, transcendence, three dividers and others], medium to sequence umpteenth w.
Functions and progressions progressions exponents.
And with the use of the symbols of graceli [⇔, ≁]
τ μ Δ δ have here the transcendent a function of the medial sequences of successive functions or sub-functions, the capital delta as a representative of variables, and the tiny delta representative dividers and divisions in a sequence of divisions up w sequence.
δ = tiny delta = nth divider or even w sequence.
τ μ Δ δ [w].
1, should be added and or resolve the function and take the average office until the number of function sequences.
τ μ Δ δ [w]. p / p P [n].
τ μ Δ δ [w]. 1/3 + p / p P [n].
τ μ Δ δ [w]. 1/3 + p / p P [n]. [⇔, ≁] / [x, p, p / p P]
2, if the sub functions from averages.
τ Δ δ [w]. [μ] 1/3 + p / p P [n]. [⇔, ≁] / [x, p, p / p P] = q. [q = sum or average of sequÇencias and the result period starting another function].
τ Δ δ [w]. [μ] q / w / Pp. Or other functions.
3, or subfunctions from each other function sequence produces, and this nth sub other.
τ Δ δ [w]. [μ] 1/3 + p / pp = s1, s2, s3 sn.
τ Δ δ [w]. [μ] [s1, s2, s3, Sn] 1/6 / p / pp = where we will have the results for each function subsequences sequence.
P = progressions.