Freebsd Fortunes
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Nov 23, 2024
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Freebsd Fortunes

Fortune: 2379 - 2388 of 3566 from Freebsd Fortunes

Freebsd Fortunes:  2379 of 3566

Pretend to spank me -- I'm a pseudo-masochist!
 
Freebsd Fortunes:  2380 of 3566

Preudhomme's Law of Window Cleaning:
        It's on the other side.
 
Freebsd Fortunes:  2381 of 3566

[Prime Minister Joseph] Chamberlain loves the working man -- he loves
to see him work.
                -- Winston Churchill
 
Freebsd Fortunes:  2382 of 3566

Pro is to con as progress is to Congress.
 
Freebsd Fortunes:  2383 of 3566

Probable-Possible, my black hen,
She lays eggs in the Relative When.
She doesn't lay eggs in the Positive Now
Because she's unable to postulate how.
                -- Frederick Winsor
 
Freebsd Fortunes:  2384 of 3566

Probably the question asked most often is: Do one-celled animals have
orgasms?  The answer is yes, they have orgasms almost constantly, which
is why they don't mind living in pools of warm slime.
                -- Dave Barry, "Sex and the Single Amoeba: What Every
                   Teen Should Know"
 
Freebsd Fortunes:  2385 of 3566

Prof:    So the American government went to IBM to come up with a data
         encryption standard and they came up with ...
Student: EBCDIC!
 
Freebsd Fortunes:  2386 of 3566

Professor Gorden Newell threw another shutout in last week's Chem.
Eng.  130 midterm.  Once again no student received a single point on
his exam.  Newell has now tossed five shutouts this quarter.  Newell's
earned exam average has now dropped to a phenomenal 30
 
Freebsd Fortunes:  2387 of 3566

Programming today is a race between software engineers striving to
build bigger and better idiot-proof programs, and the Universe trying
to produce bigger and better idiots.  So far, the Universe is winning.

                -- Rich Cook
 
Freebsd Fortunes:  2388 of 3566

Proof techniques #1: Proof by Induction.

This technique is used on equations with "n" in them.  Induction
techniques are very popular, even the military used them.

SAMPLE: Proof of induction without proof of induction.

        We know it's true for n equal to 1.  Now assume that it's true
for every natural number less than n.  N is arbitrary, so we can take n
as large as we want.  If n is sufficiently large, the case of n+1 is
trivially equivalent, so the only important n are n less than n.  We
can take n = n (from above), so it's true for n+1 because it's just
about n.
        QED.    (QED translates from the Latin as "So what?")
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