6 problems

Let $Q_n$ be the random symmetric matrix whose upper-diagonal entries are independent Bernoulli random variables. Symmetric determinant conjecture. Almost surely, … This is the sym…

Maximal determinant conjecture. Almost surely,

Determinant point-mass conjecture.

Symmetric determinant magnitude conjecture. With probability $1-o(1)$,

Determinant magnitude conjecture. Almost surely,

Let $c \le C$ be positive constants. Let $A$ be the random matrix of size $n$ whose entries are independent random variables with mean zero and variances between $c$ and $C$. Polyn…