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Oct.-01-2010 If you include quotes and type "phase coherence" into Google then you will find the fact that I stated about "phase coherence" to be at the #1 spot in Google out of 154, 000 items.

Oct.-01-2010 If you include quotes and type "phase coherence" into
Google then you will find the fact that I stated about "phase
coherence" to be at the #1 spot in Google out of 154, 000 items.

Why?

Because I saw something even Einstein failed to see.

To see it click link below:

http://www.amperefitz.com/top.spot.htm

Daniel P. Fitzpatrick Jr. (Fitz)

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General relativity finally explained by Fitzpatrick's RPR – - (Relative Phase Relationships).

General relativity finally explained by Fitzpatrick’s RPR – -
(Relative Phase Relationships).

Our space is built up by the average amount elements are out of phase
with each other.

Repulsive forces are generated between elements that are out of phase
more than this average.

While elements more in phase, than this average (phase coherence),
produce attractive forces.

http://www.amperefitz.com/why.general.relativity.htm

Click link above to see why we have general relativity.

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a logic puzzle

A variation of the island of knights & knaves…

This island holds 3 tribes: truth tellers, liars, and randomizers.
They will answer any question "yes", "no", or "I don’t know".

A randomizer will randomly select one answer, equiprobable.
A liar will select one of the 2 false answers
at random, 50-50 (his best game theoretic strategy).

You meet 3 natives; Tom True, Lou Liar, Rick Random.
You do not know which is which.

i)  What sequence of questions will determine their identities?

ii) What is the minimum number of questions necessary?

[  (ii) can be derived from information theory, as a schoolboy
problem. ]


Paul T.

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Infinity in maths question

Hi, If infinity is not considered a number, how can one have an
"infinite number" of anything, whether "of numbers" or of digits. And
isn’t it therefore more sensible to say that: "for every integer,
there exists a bigger integer" than to say: "there is an "infinite
number" of initegers"?

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