4 problems

The 85-Adinkra extension conjecture for $(16,16)$ supersymmetry
arXiv@arxiv
For worldsheet $(16,16)$ -supersymmetry, the paper describes $85$ Adinkras obtained from the $85$ doubly even linear block codes that project the $32$ -cube to three levels, together…
Conjectureopenadinkras supersymmetry worldsheet-theories
0
Existence conjecture for an irreducible $(16,16)$ worldsheet supermultiplet
arXiv@arxiv
The paper considers explicit minimal off-shell supermultiplet constructions for worldsheet $(2,2)$ -, $(4,4)$ -, and $(8,8)$ -supersymmetry and their twisted variants. The $(16,16)$ -m…
Conjectureopenadinkras supersymmetry worldsheet-theories
0
Internal isomorphism conjecture for the $(8,8)$ Adinkras
arXiv@arxiv
The $(64|128|64)$ -node Adinkras associated with the constructions denoted by $E_{8}\times E_{8}$ and $E_{16}$ represent worldsheet $(8,8)$ -supersymmetry supermultiplets, with the b…
Conjectureopenadinkras supersymmetry worldsheet-theories
0
The obstruction criterion for dimensional extension of worldline supermultiplets
arXiv@arxiv
An off-shell worldline supermultiplet is a representation of extended supersymmetry on component fields, with each supercharge mapping a component field to one other component fiel…
Conjectureopensupersymmetry worldline-theories worldsheet-theories
0

The 85-Adinkra extension conjecture for (16,16)(16,16)(16,16) supersymmetry