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RE: [Metastockusers] Re: Optimization Values



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Yes. This is true 
for all prior versions.
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The round off string 
of X.999999999 or Y.00000001 can be eliminated by using a round off 
correction. This is done by adding a 5 to the last digit in the string and 
rounding to one digit less. Most hand calculators have it as do most spreadsheet 
programs.
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Single precision, 16 
bit, (2**16) gives about 4 digit precision. To get decent precision we 
need 32 bit precision.
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About a year or 
two ago Guy Tann, a very good trader, tried to use Metastock Pro. He is the 
kind of person that checks and double checks. He found that Metastock was giving 
him incorrect answers. He quickly determined that the reason was the single 
precision factor.  When he asked Equis about this they gave a very stupid 
excuse. They said that double precision would use up too much memory and they 
didn't want to impose this on their users. Now this may have been valid in the 
days of the 286 and the 386, but not today with memory and hard drives being so 
cheap.
 
Guy dropped 
Metastock and stopped posting to the Listserver.
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Hope this clarifies 
things.
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<FONT face=Arial 
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<FONT face=Tahoma 
size=2>-----Original Message-----From: rtstrade 
[mailto:rtstrade@xxxxxxxxxxx] Sent: Wednesday, October 30, 2002 1:57 
PMTo: Metastockusers@xxxxxxxxxxxxxxxSubject: 
[Metastockusers] Re: Optimization ValuesI never 
experienced this in prior versions?Are you seeing the same two digit value 
extrapolated into 7 digits like I am?Very 
weird.Bob--- In Metastockusers@xxxx, "Lionel Issen" 
<lissen@xxxx> wrote:> Round off error, usually nothing o worry 
about.>  > Metastock only has single precision arithmetic, 
which is very stupid.>  > Lionel>  
>  > > -----Original Message-----> From: 
rtstrade [mailto:rtstrade@xxxx] > Sent: Wednesday, October 30, 2002 12:41 
PM> To: Metastockusers@xxxx> Subject: [Metastockusers] 
Optimization Values> > > Maybe my program is messed up with 
the stop problem, etc.  But when I > place a decimal value in 
the optimization, say 0.40 to 0.60, with a > step of 0.01, I get 
0.40000001 to 0.60000002, step is 0.0099999998?> > 
Whatzup??> > Anyone else see this?> > Bob> 
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