The definition of the thesis of determinism "does not take quantum randomness into account" because a world in which even a single random event occurs refutes the thesis.
Why do I have to keep saying the same things over and over? AS REGARDS STRICT DETERMINISM, THAT'S NOT IN DISPUTE BETWEEN US.
HOWEVER.
FUZZY DETERMINISM IS NOT STRICT DETERMINISM. IT DIFFERS FROM STRICT DETERMINISM BY TAKING QUANTUM RANDOMNESS INTO ACCOUNT.
Get it? There are two views of reality on the table. On the basis of our present scientific understanding, you and I agree that the first one, strict determinism is not correct.
That leaves fuzzy determinism. Fuzzy determinism is what you get when the chains of strict causality of strict determinism are at times deprived of their strictness by random quantum events.
Take a simple example. According to strict determinism,
A causes B, B causes C, C causes D ... X causes Y, Y causes Z. Therefore if A then Z ─ the future is in principle perfectly predictable (though in practical terms very rarely so).
In fuzzy determinism this isn't strictly so. To keep with our example, "A causes B" becomes "A causes B unless a random quantum event occurs which prevents A causing B". And so on for all the other steps in the chain to Z. Thus the future is in principle not predictable (though still derived only from sequences of physical events ─ which is what it has in common with strict determinism).
I didn't ask what your "trouble with immaterialism" is. I asked how one "mixes" materialism into Berkeley's thesis.
Now now! You asked a question about Berkeley's
immaterialism, and as I told you, I think the 'immaterial' is indistinguishable from the imaginary, thus in this context a nonsense word.
But in case Berkeley was talking about something different, I asked you if he had defined 'immaterial' and if so how.
Esse est percipi doesn't explain it; on the contrary it potentially enlarges the question. So once again, if you know how Berkeley defined 'immaterial', say so, and if you don't, likewise say so, but don't leave the question hanging.