Re: Superpowers distribute 750,000 shoulder-fired missiles, cook their own gooses

2003-08-19 Thread Bill Stewart
At 04:38 PM 08/17/2003 -0400, Tim Meehan wrote:
The CIA's official explanation of the event, even to this layman, is
aerodynamically impossible.  Let me say that the TWA 800 coverup has a lot 
to do
with my cynicism about what really happened on 9/11.
The Feds spent a lot of time saying We haven't proven it's not terrorists
Just in case it's terrorists we'll impede your right to travel
Could be terrorists, but we haven't definitively ruled it out
Civil rights?  What civil rights?  Be afraid, it might have been terrorists
No, we're not requiring the airlines to demand ID, that's voluntary
Unabombers under the bed!  Of course you need Gov't ID to travel
Really, we're in control, trust us!
Those aren't the civil rights you're looking for
[expletive deleted]!  Looks like it was an electrical problem on TWA800
Give *what* civil rights back?  You've *always* had to give ID to travel!
The real coverup was that the Feds didn't have the jurisdiction
to impose travel controls on Americans, but they could get the airlines
to claim that the Feds were requiring them to do it, which the airlines
liked because it reduced the ability of travellers to resell cheap tickets,
and that when the ostensible terrorists were accounted for
(TWA800 was a genuine accident, and Teddy the K was caught),
they weren't going to reduce their controls or lying,
because they really *liked* controlling our travel.


Re: paradoxes of randomness

2003-08-19 Thread Dave Howe
Sarad AV wrote:
 We say that, we-don't know or it wont be random. Then
 we say that we must see roughly equal numbers of heads
 and tails for large trials. Thats what I fail to
 understand.
its the difference between any one test (which will be completely
unpredictable) and probabilities (where you know that, unless there is a
weighting in force, the odds of any one of n options coming up will be 1
in n, so you would expect to see roughly equal numbers of each)

as an analogy - imagine a horse race where all five horses are roughly
equal in fitness and rider skill. a bookie would give equal odds on each
(not 1 in 5, as he has to make a profit, but no horse would be worth
more than another). You would *expect* that, if the race was run enough
times, each horse would run about a fifth of them - but that won't help
you predict the result of any one race in particular, nor would it be
impossible for one horse to win all the races, purely from luck.



Re: Viral DNS Attack, DDos Idea

2003-08-19 Thread Major Variola (ret)
At 10:11 AM 8/17/03 -0700, Tim May wrote:
Many evolved diseases _DO_ kill their hosts. Look around.

It is true that there are tradeoffs in lethality, time to death, and
virulence, and that a disease which kills too quickly and too many
won't spread adequately, but quite clearly all of the diseases of the
past were evolved (until recently, none were created) and yet they
often killed their hosts.

This objection jammed in my memegrinder so I had to examine it.

I'll argue that the nastiness of many human diseases are *temporary*
exceptions
to the evolved pathogens don't kill observation.  Because humans are
not in equilibrium:

* Human population is growing.  This means you can kill your host, two
new
ones are born every minute (except in a few places, eg W. Europe).   If
your host population
is growing like that, you can be extra lethal, temporarily.
If the host numbers are stable, you could wipe them all out if you're
too lethal.

* Humans are expanding their range.  This means new diseases are
introduced from existing
resivoirs so they have not adapted to humans --especially the conditions
of modern
humans-- yet.  Ebola, HIV, etc.

* Humans only *recently* live in dense (and stationary) groups.  This
means that pathogens have not adapted yet.  Cities are incubators.
Bubonic plague, TB are good examples here.

* Rapid travel is even more recent an invention.
Populations who have never seen a pathogen (West nile,
etc.) are getting exposed for the first time.  No equilibrium there.

The Cortez effect, amplified by Whittle's jet engine.
Globalization means everyone gets exposed to everyone
else's pathogens.  A sick chinese chicken can ruin your day
in America.  Guns, germs, and steel.

BTW Globalization also means that everyone gets exposed to everyone's
plants, insects, etc.  A lot of isolated species (e.g., Hawaii) that
can't deal
with competition will be toast just as much as the Amerinds who
met Mr. Cortez.  Guns, germs, and steel.  Meet Mr. Kudzu.



Obviously, the scale of temporary should be taken in the
larger context, not that of one's own lifespan.

Of course a coadapted pathogen (eg flu) can spontaneously become newly
virulent
simply because of mutation or recombination.  If the hosts aren't all
connected,
then merely one particular host-group dies, along with the newly
virulent strain.
Losing some village is not a big deal (until someone gets on a plane).

...

Interesting to extend the analogy to say virii that zap cellphones or
PCs permenantly
vs. merely being annoyances.  A PC-zapping virus would give Macs the
kind of
ripe open field not seen since the days of the Bering Strait.  Also
interesting to
view the RIAA vs. Networked-Computer struggle in a biological
(evo/eco) light.
Ms. Dodo, meet Mr. Kudzu.

And of course fascinating to watch how the new dense mobile humans (or
their lawyers :-) adapt behaviorally.



Re: paradoxes of randomness

2003-08-19 Thread Tim May
On Tuesday, August 19, 2003, at 03:13  AM, Sarad AV wrote:
In a perfectly random experiment,how many tails and
how many heads do we get?
we don't know - or it wouldn't be random :)
for a sufficiently large sample you *should* see
roughly equal numbers of heads and tails in the
average case.
We say that, we-don't know or it wont be random. Then
we say that we must see roughly equal numbers of heads
and tails for large trials. Thats what I fail to
understand.
Start small. Do some experiments _yourself_.

Take a coin out of your pocket. I assume your local coin has something 
that may be called a head and something that may be called a tail. 
In any case, decide what you want to call each side.

Flip the coin very high in the air and let it land on the ground 
without any interference by you.

This is a fair toss. (That subtle air currents may affect the landing 
is completely unimportant, as you will see even if you have doubts 
about it now.)

Now let's try a little piece of induction on this one, single toss. 
Remember when you had said earlier that a perfectly random coin toss 
would have exactly equal numbers of heads and tails? Well, with a 
single toss there can ONLY be either a head or a tail.

The outcome will be ONE of these, not some mixture of half and half.

This proves, by the way, that any claim that a random coin toss must 
result in equal numbers of heads and tails in any particular experiment.

Now toss the coin a second time and record the results.

(I strongly urge you to actually do this experiment. Really. These are 
the experiments which teach probability theory. No amount of book 
learning substitutes.)

So the coin has been tossed twice in this particular experiment. There 
is now the possibility for equal numbers of heads and tailsbut for 
the second coin toss to give the opposite result of the first toss, 
every time, to balance the outcomes, the coin or the wind currents 
would have to conspire to make the outcome the opposite of what the 
first toss gave. (This is so absurd as to be not worth discussing, 
except that I know of no other way to convince you that your theory 
that equal numbers of heads and tails must be seen cannot be true in 
any particular experiment. The more mathematical way of saying this is 
that the outcomes are independent. The result of one coin toss does 
not affect the next one, which may take place far away, in another 
room, and so on.)

In any case, by the time a third coin toss happens there again cannot 
be equal numbers of heads and tails, for obvious reasons. And so on.

Do this experiment. Do this experiment for at least 10 coin tosses. 
Write down the results. This will take you only a few minutes.

Then repeat the experiment and write down the results.

Repeat it as many times as you need to to get a good feeling for what 
is going on. And then think of variations with dice, with cards, with 
other sources of randomness.

And don't dry lab the results by imagining what they must be in your 
head. Actually get your hands dirty by flipping the coins, or dealing 
the cards, or whatever. Don't cheat by telling yourself you already 
know what the results must be.

Only worry about the deep philosophical implications of randomness 
after you have grasped, or grokked, the essence.

(Stuff about Kripke's possible worlds semantics, Bayesian outlooks, 
Kolmogoroff-Chaitin measures, etc., is very exciting, but it's based on 
the foundations.)

--Tim May

We should not march into Baghdad. To occupy Iraq would
instantly shatter our coalition, turning the whole Arab
world against us and make a broken tyrant into a latter-
day Arab hero. Assigning young soldiers to a fruitless
hunt for a securely entrenched dictator and condemning
them to fight in what would be an unwinable urban guerilla
war, it could only plunge that part of the world into ever
greater instability.
--George H. W. Bush, A World Transformed, 1998


Re: paradoxes of randomness

2003-08-19 Thread Major Variola (ret)
At 08:45 AM 8/19/03 -0700, Tim May wrote:
Only worry about the deep philosophical implications of randomness
after you have grasped, or grokked, the essence.

Then do this: get a block cipher or crypto-hash algorithm,
and pick a key.  Now encrypt 0, then 1, then 2, etc.  Examine the 17th
bit
of each output as you encrypt the integers.

Is this sequence random? Compressible?  How could you tell whether this
sequence is random or not, if you didn't know the key?

Hint: those are trick questions intended to lure you into
crypto.  And if you ask why 17?
you get whacked by a virtual bamboo cane.



Re: paradoxes of randomness

2003-08-19 Thread Morlock Elloi
 Is this sequence random? Compressible?  How could you tell whether this
 sequence is random or not, if you didn't know the key?

This is the a way to describe so-called randomness.

One simply has no adequate access to the Key and/or the Algorithm.

Both coin flipping and quantum noise fall into this category.

Actually, it's a pretty good method of authenticating Allah.






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