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minimalCircuit
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minimalCircuit
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Minimal Circuit Design in 3D
Theorem: All Hamiltonians are fully solved
Proof:
i. Choose ONE walk from x to y with distance(z) ; (x,y) is a vertex in three-dimensional space, z > 0
ii. Relation:
delta_V is ln(x,y), base e, where delta_V is the coordinate of (x,y) for current travelling through a wire. We extend
delta_V as a function of the property of e presented in the following embed: # note: delta_V is "change in voltage"
a. Partition one vector-field as a subset of the hyperPlanck property in a 3D plane
i. x = [(a,b,c) <> {[x(a),y(b)],z(c)}] # (a,b,c) are SOME INTEGER
ii. Apply a phi transform over x : x*phi ; x > 0, phi <> 1.618...
iii. As the transform iterates over time, and assuming that the Halting problem has no solution, the vector-field
grows with black hole dynamics. Mapping each coordinate (a,b,c) in x*phi as points on a perfect circle, we see:
the phi'th root of 360 degree is 1
Example:
phi*[...[0,0,0],[1,0,0],[0,1,0],[0,0,1]...]
As the spiral grows in hyperPlanck time, we see that a black hole is fully resolved forwards and backwards in time and
these dynamics provide the grounds for limitless complexity.