CPM
Articles 1–9 of 9. Alphabetical by title.
Cpm Law Of Existence
A generic inequality says that any failure to be in a set is bounded by the cost of testing for it, and a concrete instance fixes the constant at 49/162.
Cpm Law Of Existence C Value Derivation
A machine-checked proof pins down a ratio that governs how much energy a system must hold back.
Cpm Law Of Existence Cproj Eq Two From J Normalization
A single normalization condition on a cost function forces a projection constant to equal 2, and the proof is a one-line computation.
Cpm Law Of Existence Cproj From J Second Deriv
A machine-checked theorem ties the second derivative of a cost function at its minimum to the value 2, a constant that controls how much error a projection can hide.
Cpm Law Of Existence Defect Le Constants Mul Energy Gap
A machine-checked inequality says that in any model of the framework, the size of a recognition defect is capped by a constant multiple of the energy gap, and the proof is a short
Cpm Law Of Existence Defect Le Constants Mul Tests
A machine-checked theorem shows that in any Recognition Science model, the cost of a failed recognition is bounded by a fixed constant times the number of tests applied.
Cpm Law Of Existence Energy Gap Ge Cmin Mul Defect
A machine-checked theorem sets a universal lower bound on the energy gap that separates a state from its neighbors, and it is careful to say what that bound is not.
Cpm Law Of Existence Knet Eight Tick Refined Value
A machine-checked theorem pins a framework constant to the rational number 81/49, refining a geometric covering estimate.
Cpm Law Of Existence Knet From Cone Projection
A machine-checked proof pins down one constant in a projection inequality, and the result is a definitional identity, not a physical discovery.