Itot=0
sum(from -inf to inf)I=0
sum(from 0 to inf)I=inf
sum(from -inf to0)I=inf
sum(0to inf for n)I^n=sqr(inf) [?]
sum(0toinf for n)I(x)^n=inf
(sum(0toinf-y for n)Ix^n=inf -(y) where y is the difference between infinity and x
End part 1 STR
y may be rewritten as follows
sum(0 to inf for n)=Ix^n-y *Ix^y
This in turn my be extended for other elements as follows
Ix^n=Ix^n-y-z*Ix^y-z*Ix^z
sum(n from 0to inf)Ix^ndn
Thos who are reading this, might wonder what is the purpose of the simplistic analysis being built up here and whether there is any reason to consider it. The answer is that this is absolutely one of the most important thing about non-linearity. The suggestions are much more significant than they appearn from their simplicity.
First, it is accepted in this analysis that zero is not nothing, but is instead the sum total of all things in a non-linear environment. In a linear environment, it is suggested that zero may not exist at all, but the suggestion that linearity is only a force like any other force (gravity, electromagnetic, etc) raises the possibility that our universe is part of something that can be determined from an examination of what we previously thought was nothing but is the sum of all things in two or more directions.
Such infinite zeros make sense in an environment where all things are non-linear.
In a linear environment zero may appear to be a random location, as with a line on a graph where one mark is the "beginning of either positive or negative linearity. negative--------0-------positive. Non-linearity information theory suggests that
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