Should be (2022) apparently - surely if HN can automatically screw up titles for various reasons, we can have it add dates automatically [and sometimes get those wrong] too? DanG ?
> for instance C and C++ leave signed integer wrap undefined
I'm pretty sure the way to write what was meant here is "C and C++ leave signed integer overflow undefined". Wrapping would be a definite choice. Overflow is the situation we're considering, not a particular outcome to choose so that is what's undefined.
The confusion gets worse later when it insists that just like in C or C++ these three Rust expressions will produce invalid results because of LLVM:
x / 0
INT_MIN / -1
INT_MAX % -1
INT_MAX - INT_MIN
Assuming we defined INT_MAX and INT_MIN as say i32::MAX and i32::MIN (or whichever signed type you prefer) of course what these actually do in Rust is just panic. If you write this in a context where it'll be evaluated at compile time, your compilation fails. That's not "invalid" in any sense I understand.It mentions Odin too, I know less about Odin but I believe it too will reject this nonsense, on Godbolt it seems to either SIGILL (for zero) or SIGFPE (for other impossible operations)
Edited: Apparently I copy-pasted wrong? Some of those invalid expressions were not as written on the blog post but are now hopefully fixed. They are, of course, still not invalid in Rust, some panic because they aren't valid questions (like dividing by zero), others are fine - neither case is a problem.
> for instance C and C++ leave signed integer wrap undefined
Not in C++29, and I think the big 3 compilers (gcc, clang, MS) will have squashed this long before that version is officially approved.
https://odin-lang.org/docs/overview/#integer-overflow
> For signed integers, the operations +, -, *, /, and << may legally overflow and the resulting value exists and is deterministically defined by the signed integer representation. Overflow does not cause a runtime panic. A compiler may not optimize code under the assumption that overflow does not occur. For instance, x < x+1 may not be assumed to be always true.