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by Sharlin 1926 days ago
In this case though you could just use an 11-element array as a lookup table which would technically make this branchless.
3 comments

true - but would require modifying the proposed solutions. Besides, it does not remove the branching issue of mod ... unless you use a lookup table for that too, but then you might as well have the lookup table for the whole FizzBuzz solution space.
Yeah, but given that `mod` (if we’re talking native integers rather than some bigint type) is implemented as a single machine instruction, i’d count that as branchless for all reasonable intents and purposes even though the hardware has to internally do something equivalent to a loop to do division.
on the CPU level (I'm talking Intel here, but it applies to most other chips) DIV/IDIV instructions (returning division result and remainder a.k.a. modulo) are the ones using up the most CPU cycles. The reason for this is that they can't be completely parallelised because of having to check conditions.
heh, the branching is now in the implementation of the lookup table
It's a common pattern in embedded systems (for better or worse) when you have something like function pointers or computed go tos available. C, of course, has function pointers and I've seen dispatch tables like this before:

  message_handler = {type_0, type_1, ..., type_999}; // imagine it being generated
  message_handler[message.type](message);
In the case of computed go to in Fortran, it's similar. I had the "pleasure" of maintaining this once. It's been a while so I had to look up the syntax, IIRC it used something like a dispatch tree and dispatched off each digit in the type but I could be wrong:

  go to (0, 100, 200, 300, ...), message_type / 100 -- integer division

  0
    go to ...
  100
    go to ...
  200
    go to ...
  ...
If your compiler is optimizing for speed, you can you write the program in a way so that the compiler can unroll the loop and hopefully make it branchless as well
Check on Godbolt. Show us your code.
If we're doing that then we may as well avoid the exponentiation with `lookup_table[n % 15]`.