deletions | additions       diff --git a/The 90 Thing.tex b/The 90 Thing.tex  index fc89ad3..332945b 100644  --- a/The 90 Thing.tex  +++ b/The 90 Thing.tex 
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n & prime? & num & fac\\  0 & 0 & 1 & 1 \\  1 & 0 & 91 & 7×13\\  2 & 1 & 9091 (90;2)+1  & 9091 (90;2)+1  \\ 3 & 1 & (90;3)+1 & (90;3)+1 \\  4 & 0 & ... & 7×13×19×52579 \\  5 & 0 & ... & 11×23×4093×8779 \\ 
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14 & 0 & ... & 59×154083204930662557781201849 \\  15 & 1 & (90;15)+1 & (90;15)+1 \\  16 & 0 & ... & 7×11×13×23×4093×8779×599144041×183411838171 \\  17 & 0 & ... & 9091×909091×4147571×265212793249617641 \\  18 & 0 & ... & 7253×422650073734453×296557347313446299 \\  19 & 0 & ... & 7×13^2×157×859×6397×216451×1058313049×388847808493 \\  20 & 0 & ... & 2670502781396266997×3404193829806058997303 \\  21 & 0 & ... & 57009401×2182600451×7306116556571817748755241 \\  22 & 0 & ... & 7×13×19×211×241×2161×9091×29611×52579×3762091×8985695684401 \\  \end{array}  \end{equation}  we can see that if $n-1 = 3m\in\mathbb{Z}$, 3m\in\mathbb{Z^0}$,  the number is divisible by $7×13=91=(90;1)+1$\\ $7×13=(90;1)+1$\\  we can see that if $n-2 = 5m\in\mathbb{Z^0}$, the number is divisible by $(90;2)+1$\\  we can see that if $n-3 = 7m\in\mathbb{Z^0}$, the number is divisible by $(90;3)+1$\\  we can see that if $n-4 = 9m\in\mathbb{Z^0}$, the number is divisible by $(90;4)+1$\\  If we extrapolate this relationship, we have if $n-q = (1+2q)(m\in\mathbb{Z^0})$, then $(90;n)+1/((90;q)+1) \in \mathbb{Z}$.