Exact Pauli-detecting codes form continuous connected families in a variance geometry parameterized by λ* from Knill-Laflamme conditions, with stabilizer codes occupying only discrete measure-zero subsets.
1− 5 √ 7 16 , 3 8 # .(277) Substituting (277) into (275) yields λ∗2 ∈ 40−15 √ 7, 5 2 ≈[ 0.3137,2.5 ],(278) and therefore λ∗ ∈
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Variance Geometry of Exact Pauli-Detecting Codes: Continuous Landscapes Beyond Stabilizers
Exact Pauli-detecting codes form continuous connected families in a variance geometry parameterized by λ* from Knill-Laflamme conditions, with stabilizer codes occupying only discrete measure-zero subsets.