Parent: #650. Retrieval-only. No new P398 production.
Why
Draft #709: on the existing P398 join/detach calibration (not percolation), two odd insertions make the delay kernel S H exp(τG) H F exact order 4/16 at widths 4/5, exhausting the odd subspace, while one insertion is identically zero by parity. Width-4 wrapped-pair/wrap scalar Hankel det = -16.
Independent literature: bilinear/Volterra kernels, Schur-complement memory, and partition-process generators.
Deliverable
notes/lit-double-pulse-observability-YYYYMMDD.md as a draft PR against main. No STATUS. Do not merge.
Questions
- Markov chains / interacting particle systems: two-pulse or Volterra kernels used to recover a hidden odd sector after an even quotient. Primary papers, not textbooks only.
- Realization theory: bilinear systems, Fliess kernels, Hankel rank of
C A^k B for K(τ)=C exp(τA) B. Standard references with theorem numbers. What is not claimed as new if we only certify a finite instance.
- Noncrossing partitions / Temperley–Lieb / join-split generators as continuous-time Markov processes (Pitman, Diaconis, or coalescent literature). Is P398's G=sum (J_j+D_j) a named process?
- Any published "zero delay misses a delay-mode" example of the same shape as K(0)=0 but Hankel rank 4.
PRIMARY_TEXT_READ / ABSTRACT_ONLY / [LIT]. Tripwire: bilinear/Hankel prior art cited as PRIMARY, plus a yes/no on whether the P398 double-pulse certificate itself appears in print (expected: no).
Wait for ASSIGNED_MACHINE.
Parent: #650. Retrieval-only. No new P398 production.
Why
Draft #709: on the existing P398 join/detach calibration (not percolation), two odd insertions make the delay kernel
S H exp(τG) H Fexact order 4/16 at widths 4/5, exhausting the odd subspace, while one insertion is identically zero by parity. Width-4 wrapped-pair/wrap scalar Hankel det = -16.Independent literature: bilinear/Volterra kernels, Schur-complement memory, and partition-process generators.
Deliverable
notes/lit-double-pulse-observability-YYYYMMDD.mdas a draft PR against main. No STATUS. Do not merge.Questions
C A^k BforK(τ)=C exp(τA) B. Standard references with theorem numbers. What is not claimed as new if we only certify a finite instance.PRIMARY_TEXT_READ / ABSTRACT_ONLY / [LIT]. Tripwire: bilinear/Hankel prior art cited as PRIMARY, plus a yes/no on whether the P398 double-pulse certificate itself appears in print (expected: no).
Wait for ASSIGNED_MACHINE.