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View Full Version : Sorry....out of pi.


Jug
Nov1-03, 08:38 PM
Picked this up elsewhere, but now can't locate....computer language for operating system developed from neuronet AI system with geometric matrix that does not incorporate pi. As I gathered, the language is based upon various geometric configurations where length of line or arc describes a particular letter or sequence of letters or various symbols. Ostensibly, the lack of pi in configuring it all makes the language impervious to hackers. Question: how does one go about correlating line and arc without the aid of pi??? .

Lyuokdea
Nov1-03, 08:46 PM
That doesn't really make any sense, I see no correlation between lacking one variable, and the system being impossible to hack. Even if not having pi on a system stopped hackers, you could always just assign the number to a constant like in java for instance:

final double pie = 3.14;

or whatever you want to assign like that.

Jug
Nov1-03, 10:44 PM
But that's saying pi is a variable - which it is not. Or is it? It has been shown that by the pi quadrature formula the circle can be squared using any pi value. However, as I recall, the given matrix of the system uses no pi value whatever for correlating line and arc of its geometry. How would one go about describing area of the circle not having a pi value???

hypnagogue
Nov1-03, 11:40 PM
Originally posted by Jug
But that's saying pi is a variable - which it is not. Or is it? It has been shown that by the pi quadrature formula the circle can be squared using any pi value. However, as I recall, the given matrix of the system uses no pi value whatever for correlating line and arc of its geometry. How would one go about describing area of the circle not having a pi value???

The 'final' part of "final double pi = 3.14" means that the value can't be changed, so it essentially acts as a constant, not a variable.

As for calculating the area of a circle without pi, I imagine there are some numeric methods one could use to get a very good approximation...

Jug
Nov2-03, 07:20 PM
>>....an approximation.>>

Hmmm....possibly....will work on that.

dduardo
Nov2-03, 07:38 PM
why don't you use the rectangular equation for a circle - (x+a)^2+(y+b)^2=r^2

To get the area you simply intergrate the top portion and multiply by two.