Two-dimensional critical stochastic heat flow black-noise conjecture

Let the two-dimensional critical stochastic heat flow be the flow of random measures on $\mathbb R^2$ constructed as the scaling limit of intermediate-disorder directed-polymer partition functions. Two-dimensional critical stochastic heat flow black-noise conjecture. The two-dimensional critical stochastic heat flow is a black noise. The conjecture concerns whether this recently constructed two-dimensional random field has no nonzero linear random variables in the sense of black-noise theory; the source gives no resolution.