A Memory-Magic Exchange Law in Streaming Clifford+T Compilation FRMCKEGVJZ
| URI | m2://res/FRMCKEGVJZ |
|---|---|
| Kind | preprint |
| Creators | Jinze Yang, Yangyang Li, Xiu-Hao Deng |
| Date | 2026-09-29 |
| Subjects | arxiv quant-ph, arxiv cs.IT, arxiv math.IT, arxiv math.NT |
| Scope | out |
Expressions
e1: version, preprint
| Date | 2026-09-29 |
|---|---|
| Ids | arXiv 2609.37368 |
Items in this resource
The mentions of the inventory that name this resource. Each name links to the card of its inventory row.
| Item | Kind | Where | Source |
|---|---|---|---|
| Covolumes | statement | lemma 19 | arxiv |
| Matsumoto--Amano count | statement | lemma 2 | arxiv |
| Tuned modulus | statement | lemma 10 | arxiv |
| Tube bound | statement | theorem 2 | arxiv |
| Identity coset | statement | lemma 5 | arxiv |
| Rate five halves | statement | theorem 8 | arxiv |
| Mixed passthrough | statement | proposition 4 | arxiv |
| Cost-weighted entropy | statement | lemma 13 | arxiv |
| Localization | statement | lemma 1 | arxiv |
| Height dichotomy | statement | theorem 6 | arxiv |
| Words on an arithmetic coset | statement | lemma 4 | arxiv |
| Entropy versus $T$-count | statement | lemma 3 | arxiv |
| The law under mixing | statement | theorem 15 | arxiv |
| Frame clustering | statement | lemma 28 | arxiv |
| Grid cover of a tube | statement | lemma 9 | arxiv |
| Projective distance | statement | lemma 11 | arxiv |
| Concentration: window and tube | statement | lemma 7 | arxiv |
| Cost-weighted mutual information | statement | lemma 12 | arxiv |
| Fibration of a sphere section | statement | lemma 20 | arxiv |
| Cells met | statement | lemma 17 | arxiv |
| Rate eleven fifths | statement | theorem 5 | arxiv |
| Committed magic | statement | theorem 1 | arxiv |
| Elementary tube bound | statement | theorem 4 | arxiv |
| Crossing depth | statement | lemma 22 | arxiv |
| Typical $z$-rotations need $3L$ | statement | corollary 4 | arxiv |
| Rate three and quantization under mixing | statement | corollary 7 | arxiv |
| Alphabet profile | statement | corollary 2 | arxiv |
| Charged one-pass process | definition | definition 1 | arxiv |
| Annular fibration | statement | lemma 24 | arxiv |
| FGP2B0GTJD | statement | corollary 5 | arxiv |
| Points on a circle | statement | lemma 18 | arxiv |
| Volumes | statement | lemma 21 | arxiv |
| Dispersed family, canonical sharing, tuned modulus | definition | definition 2 | arxiv |
| Block compiler | statement | proposition 6 | arxiv |
| Mixed-unitary CW process | definition | definition 3 | arxiv |
| Commitment before cancellation is knowable | statement | corollary 1 | arxiv |
| MYWRVYV0S9 | statement | corollary 3 | arxiv |
| The linear term cannot be removed | statement | proposition 2 | arxiv |
| Batched commitment | statement | proposition 3 | arxiv |
| Volume law at Clifford cosets | statement | theorem 11 | arxiv |
| One-shot | statement | theorem 14 | arxiv |
| Fano for list decoding | statement | lemma 27 | arxiv |
| Coplanarity in a cell | statement | lemma 16 | arxiv |
| Dense tubes would make $\tfrac52$ sharp | statement | proposition 1 | arxiv |
| Few normals in rank one | statement | lemma 25 | arxiv |
| Measurement-adaptive protocols | statement | proposition 5 | arxiv |
| Side information | statement | theorem 13 | arxiv |
| Rate two | statement | theorem 3 | arxiv |
| Where mixing stops paying | statement | corollary 6 | arxiv |
| W493MA42YM | statement | lemma 14 | arxiv |
| W6PXRRJN5A | statement | lemma 26 | arxiv |
| Rate three for rotation-segmented processes | statement | theorem 12 | arxiv |
| WV85CP7WE3 | conjecture | conjecture 1 | arxiv |
| Fractional passthrough | statement | theorem 9 | arxiv |
| Fidelity from diamond error | statement | lemma 6 | arxiv |
| Normals of low height | statement | lemma 23 | arxiv |
| Rate seventeen sevenths | statement | theorem 7 | arxiv |
| YZ9N4628TE | statement | lemma 15 | arxiv |
| No cheap rotation at angle $\sqrt\delta$ | statement | lemma 8 | arxiv |
| Rate three; quantization | statement | theorem 10 | arxiv |
Catalogue records
- arxiv: 2609.37368 (work)