Cohesion Computing

Cohesion Computing is a proposed computational architecture based on the two geometrically stable recursion states of the cohesion field at the electromagnetic scale:
the Hexpolar state (n = 6) and the Bipolar state (n = 2). These states arise from the
geometric exclusion theorem of the funneled-spring recursion under the pressure axiom,
which permits only two stable torsion-slip configurations. The transition between them
is discrete, topologically protected, and pressure-driven — forming a natural binary
logic system. Version 2 adds three developments: (1) a Cohesion UFT reframing
of the qubit as a metastable hexapolar-to-bipolar recursion deformation, explaining
why quantum computing is fundamentally fragile; (2) identification of the unipolar
state (n = 1), accessible when a recursion is captured by an external coherence node
such as a Lagrange point, and why unipolar computing is inherently dissipative; and
(3) the explicit statement that Cohesion Computing uses the stable attractors directly,
avoiding both the metastability of the qubit and the continuous dissipation of the
unipolar state. The primary near-term physical candidate remains graphene at the
Dirac point, where the Wiedemann-Franz violation is the direct observational signature
of the n = 6 → n = 2 threshold crossing. The natural clock frequency is 647 THz.