From: Willem on
Predictor wrote:
) "Do you think fuzzy logic is implemented without binary?"
)
) Binary implementation is not neccessary for fuzzy logic.

But *implementation* of fuzzy logic implies discrete values,
and therefore applicability of binary.


SaSW, Willem
--
Disclaimer: I am in no way responsible for any of the statements
made in the above text. For all I know I might be
drugged or something..
No I'm not paranoid. You all think I'm paranoid, don't you !
#EOT
From: Predictor on
That is false. It is quite possible to implement fuzzy logic
analytically, meaning that exact, as opposed to discretely approximated
results could be achieved. I'm not sure why any of this matters, but
it is certainly possible.


-Will Dwinnell
http://will.dwinnell.com

From: Jussi Jumppanen on
Willem wrote:

> But *implementation* of fuzzy logic implies discrete values,
> and therefore applicability of binary.

From what I have read of fuzzy logic it is all about shades
of gray.

If this is the case there is definitely no room for the black
and white of binary logic.

Jussi Jumppanen
Author of: Zeus for Windows Editor (New version 3.95 out now)
"The C/C++, Cobol, Java, HTML, Python, PHP, Perl folding editor"
Home Page: http://www.zeusedit.com
From: Willem on
Jussi wrote:
) Willem wrote:
)
)> But *implementation* of fuzzy logic implies discrete values,
)> and therefore applicability of binary.
)
) From what I have read of fuzzy logic it is all about shades
) of gray.
)
) If this is the case there is definitely no room for the black
) and white of binary logic.

Besides the fact that there is a difference between 'binary' and
'binary logic', there is, in fact, plenty of room for binary logic.

Let's assume, for example, that we're implementing 256 shades of grey.
Then each value can be represented by 8 boolean values, and each
operation on one, two, or more grey-values can be represented by
a set of operations on 8, 16, or more boolean values.


SaSW, Willem
--
Disclaimer: I am in no way responsible for any of the statements
made in the above text. For all I know I might be
drugged or something..
No I'm not paranoid. You all think I'm paranoid, don't you !
#EOT
From: Predictor on
Jussi Jumppanen wrote:
> From what I have read of fuzzy logic it is all about shades
> of gray.
>
> If this is the case there is definitely no room for the black
> and white of binary logic.


Why? From this perspective, black and white are shades of gray.


-Will Dwinnell
http://will.dwinnell.com

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