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docs: add BMVR BVMR AVMR CMR receipt quotient
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@ -167,6 +167,59 @@ zero-torque equilibrium
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If beta-step dissipates energy and receipts replay, ADMIT_LOCAL_CORRECTION. If the residual forms a bounded stable scar, HOLD_AS_SCAR and route to FAMM. If energy grows unbounded, receipt is missing, or an assigned value is treated as derived, QUARANTINE.
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## Bernoulli / Vector / Combination Receipt Layer
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Bernoulli trials provide the smallest useful stochastic control primitive for semiautonomous routing: a one-bit witness with probability mass attached.
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```text
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BMVR = bit-first Bernoulli receipt
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BVMR = vector-first Bernoulli gate receipt
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AVMR = algebraic vector composition receipt
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CMR = quotient/composition receipt: AVMR / BVMR
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```
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Meaning:
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```text
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AVMR = algebraic/vector possibility space
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BVMR = Bernoulli-gated vector receipt space
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CMR = combination receipt after failed branches are divided out
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```
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The quotient form is:
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```text
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AVMR / BVMR = CMR
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```
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The division is not ordinary scalar division. It means quotienting the vector-combination space by failed Bernoulli gates.
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Tight definition:
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```text
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CMR = { combine(v_i, v_j, ...)
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| AVMR verifies composition
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and BVMR(v_k).outcome = 1 for each participating vector }
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```
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Short operational form:
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```text
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BVMR gates the vectors.
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AVMR combines the survivors.
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CMR receipts the combination.
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```
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Safety rule:
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```text
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collapse is not permission;
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BVMR gate pass is permission to enter AVMR composition;
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CMR is the replayable result.
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```
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This gives semiautonomous routing a bounded combinatorial layer. The system can explore combinations without letting every possible combination become real. Only gated survivors become receipt-bearing state.
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## Equation Sniffer Routing
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The phi-prime probe pings the Equation Forest, but the Equation Sniffers decide what kind of trail the ping produced.
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@ -271,4 +324,7 @@ The Equation Sniffers classify the scent.
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The Underverse gets the bill.
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FAMM follows the scar.
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Warden checks the receipt.
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BVMR gates the vectors.
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AVMR combines the survivors.
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CMR receipts the combination.
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```
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