# CSM_RH Paper 10 v0.1

Main results:

- growing Heath-Brown depth expands rather than suppresses the all-unit prime sector;
- for every K>=2 the all-unit sector carries asymptotically full logarithmic prime mass;
- under the standard dyadic/blockwise implementation, the complexity-neutral range is K=o(log N/log log N), where constant per-depth gain is only subpower;
- log-depth introduces fixed-power or worse standard block complexity and still does not algebraically suppress prime coefficients;
- prime powers can be stripped at error O(N^(5/2+o(1)));
- for any fixed 0<kappa<1/2, the psi and theta dyadic error energies are exponent-equivalent;
- the new canonical frontier is PODEE, the prime-only dyadic theta-error energy.

No proof or disproof of RH is claimed.
No live GLM provider run is claimed.