WaveJumper said:
It makes, if said deity(s) is a software engineer/programmer that uses F=M.a, E=m.c^2,
p=m.v, etc. to "build" a self-functioning mathematical/informational universe. This pre-supposes that mathematics can describe all of reality, which is not yet a fact, just a logical assumption that stems from the observed extraordinary power of mathematics' so far.
This of course ignores the fact that F = ma, E = mc
2 and so on are quite precise approximations to reality, rather than an all powerful law controlling the universe. Instead of thinking of scientific laws as controlling reality, you should think of them as precise and general descriptions of reality. The universe does not mind wonky circles.
The argument - is mathematics invented or discovered cannot be resolved. My firm opinion however is that mathematics is discovered, not invented(otherwise the opposite would imply that we create a large portion of the perceived reality).. [...] No, no. Very few physicists will agree with this. Very very few. Languages are a very poor tool to describe the true nature of reality, there is no question about that, at all.
The philosophical Platonism versus social constructivism is clearly a false dichotomy. It is entirely reasonable to hold that mathematics is a language for describing relations, quantities, structure, space, change, patters and so on, but is special compared to most or all other language because of its non ambiguity and component simplicity. This means that the specific symbols of mathematics is an arbitrary social convention (since we can change them if we want without altering the claims) but that which mathematics refers to is not a social construction, but actually existing relations, quantities, changes, patters and so on.
Similarity, "chair" is a social construction (since we can call it "stol" or "stuhl" and so on), but it is obvious that chairs themselves are not social constructions.
Furthermore, you can translate the concept of mathematics into English.
\lim_{x\to 0}f(x)=2
"The limit of f for x as x approaches 0 is 2"
The English statement captures the essence of the math above reasonably well. It is not at all clear that this translation would be possible if mathematics was not a language. When it comes to translating more complex mathematical statements, natural languages fall behind because of their ambiguity and component complexity.
I would like to argue that this view of mathematics both avoids the real threat of social constructivism, but also avoids the unexplainable metaphysical baggage of Platonism, yet still retains the power and usefulness of mathematics. I can of course be wrong, but I like this solution.
I contend that this is the only unambiguous way to describe it:
This is the smoking gun. You are
describing an electron. How can you describe something without using a language?