Can I maybe email you if this is (in your estimation) a conversation worth continuing? I have a feeling it gets fast lost in an aging HN thread. At any rate: p

Can I maybe email you if this is (in your estimation) a conversation worth continuing? I have a feeling it gets fast lost in an aging HN thread. At any rate: probably the most important problem to be posed by such a "random input-output theory" is stochastic divergence. Random matrix theory, of which I can make little sense, does present some knowledge about the distribution of eigenvalues given some stochastic structure, which numerically gives us probability estimates to whether we're breaking Perron-Frobenius and posing an explosive system. But the relevant problem is in reverse: what is the set of acceptable stochastic conditions such that we can guarantee that S = I+A+Aˆ2+... = some finite value?