Almost all hypotheses have high complexity. Therefore most high-complexity hypotheses must have low probability.
(To put it differently: let p(n) be the total probability of all hypotheses with complexity n, where I assume we've defined complexity in some way that makes it always a positive integer. Then the sum of the p(n) converges, which implies that the p(n) tend to 0. So for large n the total probability of all hypotheses of complexity n must be small, never mind the probability of any particular one.)
Note: all this tells you only about what happens in the limit. It's all consistent with there being some particular high-complexity hypotheses with high probability.
But why should the probability for lower-complexity hypotheses be any lower?
I don't know to what extent MIRI's current research engages with Solomonoff induction, but some of you may find recent work by Tom Sterkenburg to be of interest. Here's the abstract of his paper Solomonoff Prediction and Occam's Razor: