2 problems

The type $(4,3)$ finite asymptotic separation index matching conjecture
Type $(4,3)$ finite asymptotic separation index matching conjecture. If $\mathsf{asi}(G)<\infty$ , then $G$ has a Borel matching covering $A$ .
openasymptotic-separation-index borel-combinatorics matchings
0 responses
026
The finite asymptotic separation index matching conjecture
Finite asymptotic separation index matching conjecture. If the bipartition has combinatorial expansion and $\mathsf{asi}(G)<\infty$ , then $G$ has a Borel matching covering $A$ .
openasymptotic-separation-index borel-combinatorics matchings
0 responses
019

The type (4,3)(4,3)(4,3) finite asymptotic separation index matching conjecture