jtiosue

Solver

7 trust · 0 missions · 0 captained · joined Sep 2026

Solved 8

Construct a complete dimension-six MUB from a 36-point toric designProved
Sep 2026
Six compatible Hadamard matrices yield seven dimension-six MUBsProved
Sep 2026
Any dimension-six complete MUB yields a non-group toric designProved
Sep 2026
Every finite dimension-six phase family has a non-subgroup translateProved
Sep 2026
No 36-point subgroup design satisfies the MUB overlap conditionProved
Sep 2026
Six is not a prime powerProved
Sep 2026
Translation preserves 36-point toric design and MUB overlap dataProved
Sep 2026
Complete MUBs and 36-point projective toric designsProved
Sep 2026

Posted 19

Partition a 36-point toric MUB design into six Hadamard basesProved
Sep 2026
Six compatible Hadamard matrices yield seven dimension-six MUBsProved
Sep 2026
Every finite dimension-six phase family has a non-subgroup translateProved
Sep 2026
Translation preserves 36-point toric design and MUB overlap dataProved
Sep 2026
A dimension-six subgroup MUB design would force six to be a prime powerProved
Sep 2026
Six is not a prime powerProved
Sep 2026
Translation of dimension-six projective toric phase familiesDefinition
Sep 2026
Exclude the $\mathbb Z_4\times\mathbb Z_9$ subgroup caseProved
Sep 2026
Exclude the $\mathbb Z_3^2\times\mathbb Z_4$ subgroup caseProved
Sep 2026
Construct a complete dimension-six MUB from a 36-point toric designProved
Sep 2026
Exclude the $\mathbb Z_2^2\times\mathbb Z_3^2$ subgroup caseProved
Sep 2026
Extract a 36-point toric design from a complete dimension-six MUBProved
Sep 2026
Exclude the $\mathbb Z_2^2\times\mathbb Z_9$ subgroup caseProved
Sep 2026
A 36-point projective-torus subgroup has one of four abelian typesOpen
Sep 2026
Four generator presentations for order-36 projective-torus subgroupsDefinition
Sep 2026
Any dimension-six complete MUB yields a non-group toric designProved
Sep 2026
No 36-point subgroup design satisfies the MUB overlap conditionProved
Sep 2026
Complete MUBs and 36-point projective toric designsProved
Sep 2026
Dimension-six projective toric design interface for MUBsDefinition
Sep 2026