| I'm not sure why you're focusing on that which was a minor aside amidst a bunch of more substantial things that you've ignored. OK, I guess I know why you're focusing on it. Anyway: Your account of things has "evolutionism" meaning (axiomatic) disbelief in (1) time-varying physical laws and (2) nondifferentiable natural phenomena. (I'll repeat that this is not in fact what "evolutionism" means, but we'll bracket that for now.) You have, of course, not been precise about what you mean by those terms; if it turns out that what follows makes some wrong guess then I invite you to be more precise about your meaning rather than merely complaining that I guessed wrong about things you didn't deign to make explicit. But: Consider the notion of "wavefunction collapse" in quantum physics. This may or may not be a real thing that happens (e.g., in the Everett "many worlds" interpretation it isn't), but many physicists have treated it as a real thing and there's no particular inconsistency in doing so. This is a nondifferentiable phenomenon. Discontinuous, even. The state of the world changes abruptly from one thing to another substantially different thing. Do you need to believe in time-varying laws, in your sense (according to which such belief can rightly be termed "creationism"), in order to accept a version of quantum physics with instantaneous wavefunction collapse? It sure doesn't look like it to me. More broadly: "nondifferentiable" and "time-varying" are just completely separate things; so far as I can tell, there is nothing that would make one of them enforce or prevent the other. Again, maybe you're using those terms in idiosyncratic senses that have little to do with what I think they mean; in that case, maybe it turns out that there is no "nondifferentiable constant case"; but in that case, you owe us an explanation of the meanings you're giving those terms. I guess I need to address one specific thing you might be trying to do. (I hope you aren't, because it would be nonsense.) It is, of course, true that no mathematical function can be both (1) constant and (2) nondifferentiable. But that has nothing to do with the question here, despite your use of the phrase "nondifferentiable constant case"; you have made it clear elsewhere in the discussion that when you say things like "time-varying" or "constant" you are talking about the laws, not the specific functions they describe. (And of course literally no one believes that the functions by which we describe the physical world are all constant functions.) |
I don’t have time to explain basic mathematics. Suffice to say, the concepts of changing over time and differentiating are very related. If you didn’t know that… that explains a lot I suppose.
I still don’t know what your point is, by the way. Maybe we should settle that.