Matinga’s Network Law - Arithmetic Set & Variable Entanglement/Join
Updated: Oct 11

Matinga's Network Law
All networks are a portion of the unitary, universal network.
All networks are arithmetically sequenced and divided by the number of networks to elicit the universal network.
In some programming instances, it is prudent to express the divisor (number of networks) separately per individual network.
Example
1.1 k = [ natural number ]
1.2 A = a [ i ] ,
1.3 A = a [ i + 1 ] ,
1.4 A = a [ i + 2 ] ,
. . . ,
1.5 A = a [ i + n ] ,
1.6 (n + 1) * A = ∑ i = m , i = n a [ i + k + m ] ,
1.7 A = ∑ i = m , i = n a [ i + k + m ] / (n + 1) ;
//consistent with recent set theory developments//
1.8 A ---> m = 1 , n = 3 , k = -1
1.9 A = a [ i + 1 ] / 3 + a [ i + 2 ] / 3
+ a [ i + 3 ] / 3
The format is important in programming - particularly when combining amplitudes, when better expressed as networks.
© Sydney Matinga 2026



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