seven_eq_flip_count
plain-language theorem explainer
The equality 7 = 2^3 - 1 counts the flip variants of the 3-cube. Physicists matching Recognition Science to superstring compactification cite this when equating the seven extra dimensions to the structural flip count. The proof is a direct numerical verification.
Claim. $7 = 2^3 - 1$, with the left side the count of extra dimensions and the right side the flip variant count for a 3-dimensional cube.
background
The module observes that superstring theory requires a critical dimension of 10 while Recognition Science forces D = 3 via T8. Subtracting yields seven extra dimensions. The module states this equals 2^D - 1, identified as the flip variant count of the 3-cube, linking to the eight-tick octave structure.
proof idea
One-line wrapper that applies the decide tactic to confirm the numerical equality.
why it matters
This supplies the seven_flip field to the superstringCert definition, which certifies the RS-superstring structural match. It connects T7 (period 2^3) and T8 (D = 3) to the compactification count. The result closes one link in the D = 10 versus D = 3 comparison without introducing new axioms.
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