Hi
There was a talk at our last svfig ( Silicon Valley Forth Interest Group )
about how to find the interesting integer ratios ( like 355/113 ). Although,
one can simply try all kinds of numbers ( quite quick on todays processors ),
there are algorithms based on number theory that are faster. I wish I was
paying more attention so I could pass on what was done.
The talk was based on creating speciallized languages to handle these
interesting problems of LSD's ( Least Common Denominator ). The fellow
that gave the talk was named LaFarr. Forth is especially adapt at
creating application oriented languages. I fact that is the way
one normally programs in Forth, once they know what they are doing.
Dwight
>From: Joe <rigdonj_at_cfl.rr.com>
>
>At 02:43 PM 12/17/03 -0800, you wrote:
>>On Wed, 17 Dec 2003, Patrick Rigney wrote:
>>> Somebody just showed me "Google calculator". Go to google and enter any of
>>> the following:
>>> 0xf342 - 54
>>> 38891 in octal
>>> 10kg * 4m/s^2
>>> 26tbsp
>>> I guess I can throw away my 27S now. :-) --Patrick
>>
>>Their "complete instructions" suck. They don't even list all of the
>>operators! (such as your use above of "in octal".
>>
>>OK,
>>what is the IEEE floating point representation of PI?
>>"3.1.459 in binary" does NOT work.
>
> I don't know but 355/113 is easy to remember and is accuarate to about 6
>places. That's what we used to use on computer languages that didn't have
>PI predefined. (Boy I'm dating myself!)
>
> Joe
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Received on Wed Dec 17 2003 - 17:38:48 GMT
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