Darrow Quotation on Closed Shops

by iosaf = o as if Thu Jan 30, 2003 14:18

qoute{We are here strangers, aliens, if not regarded by you as enemies, to meet an accusation of the murder of a man whom you all know, whom many of you voted for, maybe, whom one of you at least did business with, a man in whose house one juror lived for two years. We are trying this case to a jury that is almost the family of the man who is dead. . . . We are defending these men for what seems to you almost an assault upon your own home, and your own fireside}.

American Defense Lawyer 1906 Clarence Darrow sumation to the court.

Haywood trial.

Haywood in 1905 helped found the IWW, which aimed to organize all workers in "one big union." In 1906, Haywood and others were tried for the murder of a former governor of Idaho, but the noted trial lawyer Clarence Darrow won their acquittal. In 1918, the last year of World War I, Haywood and 165 other IWW leaders were convicted of sedition for opposing the U.S. war effort. Haywood jumped bail in 1921 and went to the USSR, where he remained until his death. Bibliography: Dubofsky, M., "Big Bill" Haywood (1987).
(Grolier Electronic Publishing, Inc., 1995 Encyclopedia)

http://flag.blackened.net/liberty/libertarians.html

I´m looking Justin!
are we all?
and i would like help with this problem....

http://www.claymath.org/Millennium_Prize_Problems/Riemann_Hypothesis/_objects/Official_Problem_Description.pdf

The riemann hypothesis deals with those effing large number sets.
It is an attempt to axiomise the chaos of prime numbers.
Some numbers have the special property that they cannot be expressed as the product of two smaller numbers, e.g., 2, 3, 5, 7, etc. Such numbers are called prime numbers, and they play an important role in everything from Shannon to Bush´s breakfast and how Mozart talks to Mr O´as-if.

The distribution of such prime numbers among all natural numbers does not follow any regular pattern, oh no it doesn´t no it doesn´t no it doesn´t.
however the German mathematician G.F.B. Riemann (1826 - 1866) observed that the frequency of prime numbers is very closely related to the behavior of an elaborate function “z(s)” called the Riemann Zeta function.

The Zeta Sigma function.

The Riemann hypothesis asserts that all interesting solutions of the equation

z(s) = 0

lie on a straight line. This has been checked for the first 1,500,000,000 solutions. A proof that it is true for every interesting solution would shed light on many of the mysteries surrounding the distribution of prime numbers.

oh yes it would and help make cryptology more profitable and less playful.
Do not expect answers to be sent on a postcard.
Anyone who can solve this little teaser doesn´t one a million $ or a million € we want Kyoto.

for starters.

by jedi of wreck your head simpicity Thu Jan 30, 2003 14:37

man findet nun in der That etwa so viel reelle Wurzeln innerhalb dieser Grenzen, und es ist sehr wahrscheinlich, dass alle Wurzeln reell sind.

indeed one finds between those limits about that many real zeros, and it very likely that all zeros are real"

the statement that all zeros are real is the Riemann hypothesis.

What do you think?
are all zeros real?
what would that do to binary?
would your computer do the right things if all zeros weren´t real?

{ipsiphi23}

Great ideas are effin simple given time.

Ya Basta.
we need food.
we need energy.
we need health products.
we need water.
we need mindstuff.
we need dialogue.
we need information.
we need the hope that only a world without bio-patents can offer our future generations.

Look around we have everything we need
is
just left here for us to connect with.

"State of the union"?
.......made me laugh