Hi,
Assuming that the width of the range in more significant than 
  the resolution, you might try something like this:
heat = optimize( 
  "heat", 5, 1, 10, 1 );
fast = optimize( "fast", 25, 1, 50, 1 ) * 2;
slow 
  = optimize( "slow", 50, 25, 75, 1 ) * 2; 
25,000 vs 100,000 
  combinations.
I've had good success with CMAE, you might try it 
  out.
OptimizerSetEngine("cmae");
It's pretty much 
  self-configuring, so don't worry about the parameters. If you are unfamiliar 
  with CMAE, there's a fair amount of good info in Help.
--- In amibroker@xxxxxxxxxps.com, 
  "Markus Witzler" <funnybiz@xx.> wrote:
>
> 
  Hello,
> 
> if I have, say, three variables that I want to 
  optimize (exhaustively) where two have a range of 100 values and one would 
  have a range of 10 values, this would mean 
> 
> 10 * 100 * 100 = 
  100,000 combinations
> 
> I figured that if I optimized the latter 
  two while keeping the first one fixed, that would take 10,000 
  combinations.
> 
> Afterwards, I could use the optimal parameter 
  set for the last two ones and optimize for the first variable, i.e. 10 
  steps.
> 
> Altogether, this would mean 10,100 steps as oppsoed to 
  100,000 steps.
> 
> I understand that this procedure is not always 
  feasible. But in a case where one had for instance, a two MA crossover system 
  (100 steps for each MA) plus a heat parameter (10 steps), I guess this would 
  work.
> 
> My reasoning would be optimizing for heat AFTER having 
  found the "best" parameter set regarding the MA´s would give me the highest 
  return (or else) without the need to run thru all theoretically possible 
  combos.
> 
> Any thoughts on this besides using intelligent 
  optimization algorithm?
> 
> I´m at a point where exhaustive 
  optimization is taking quite a while but still would be an option if I could 
  somewhat decrease the number of theoretical steps.
> 
> Of course 
  with a larger number of opt. steps, intelligent optimization (using IO) would 
  be the ONLY option (I´m using IO anyways but am eager to find THE best and 
  most robust set of variables in the system I´m observing...).
> 
  
> Any thoughts?
> 
> Thanks
> 
> 
  Markus
>