I am computing a lot of cos(x)
's in my program. Is it more efficient in Fortran to stick with cos(x)
or to calculate sqrt(1-sin(x)**2)
? Will I be sacrificing any accuracy if the sqrt
method is more efficient? And, I guess, the most important question if sqrt
is more efficient. Can I expect that the compiler is recognizing this anyways and changing it for me?
Performance of Cos vs. Sqrt(1 - Sin() ** 2)
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The first thing you should note is that you'll have to be careful to pick the correct root for
sqrt(1 - sin(x)**2)
, otherwise you run the risk of evaluating|cos(x)|
, which is not the same. That itself adds complexity.Use
cos(x)
as you should avoid such perceived micro-optimisations: you'll do well to beat any optimisation approach adopted by a modern FORTRAN compiler.Even when I was using FORTRAN, the clever FORTRAN compilers would use the trig functions available on a chipset.
sqrt
is still on the whole implemented with a Newton-Raphson type algorithm and its evaluation will take a handful of clock cycles.My hunch is that the latest compilers would reverse out your identity for you and substitute
cos(x)
: check the output assembly.But if you are in any doubt, profile it.