On Tue, 28 Oct 2008, Andrew Coppin wrote:
Hi guys.
This isn't specifically to do with Haskell, but... does anybody have any idea
roughly how fast various CPU operations are?
Unfortunately, the knowledge I acquired for Z80 and MC68000 is no longer
of that importance today.
It's still true that simpler operations require less resources, but modern
processors often hide complexity, making many operations equally fast (or
equally slow) by using more space on the chip for the more complex
operations.
For example, is integer arithmetic faster or slower than floating-point?
In principle integer arithmetic is simpler and faster. But your processor
may do it in the same time.
Is addition faster or slower than multiplication?
Multiplication can be done almost as fast as addition. This is so, because
a sum of n numbers can be computed much faster than n individual
additions.
How much slower are the trigonometric functions?
division, square root are similar in complexity. exp, log, arctan can be
implemented with a school division like algorithm (CORDIC) and are similar
in performance.
Does using 8-bit integers make arithmetic any faster than using wider
values?
On an n-bit processor all integer operations up to n bit are equally fast.
However, it may be that a vector unit can process several 8 bit values in
parallel. If you can make use of it, then more 8 bit operations may be
performed in parallel than 16 bit operations.
Does anybody have a good resource for this kind of information?
The definite information for your processor can be found in its manual.
You can download those manuals from the site of the manufacturer. They
tell you how much cycles an operation eats, which ones can be done in
parallel, how pipelining reduces the average amount of cycles per
operation and so on.
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