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The evolving Darwin debate
WorldNetDaily ^
| March 24, 2002
| Julie Foster
Posted on 03/24/2002 7:03:09 PM PST by scripter
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To: Frumious Bandersnatch
Oh granted. I believe that the first 8 or 9 digits of Pi are found twice within the first 2 million digits of Pi. The last time I saw an article about pi after it was calculated to the gagillionth place yet again was that there a lot of interesting strings, patterns and repeats. Of course, we could probably expect such with a random number that long too.
941
posted on
04/04/2002 6:17:38 AM PST
by
Quila
To: Quila
2 = 1I love this one! I pull this on my kids all the time. But of course you know that a-b=0. Division by "0" is not defined for this type of operation.
There's another one of these where the sum of an infinite series of positive numbers ends up being a very small negative number. Loads of fun. I'll have to see if I can remember it.
To: gore3000
Somebody with some 'splainin' to do missed this thread and the following replies in his usual FR rounds last night.
891 awaits your spinning, gore.
You might be amused also by 898. If you can't explain, just spew something and look sincere.
To: VadeRetro
Somebody with some 'splainin' to do missed this thread and the following replies in his usual FR rounds last night.[Clack][Clack]
944
posted on
04/04/2002 8:47:27 AM PST
by
AndrewC
Comment #945 Removed by Moderator
Comment #946 Removed by Moderator
Comment #947 Removed by Moderator
To: Goldhammer
hehehe ROFL
Of course one has to keep in mind that e^(j2pi) is again e^(j0) ;-D
948
posted on
04/04/2002 12:32:49 PM PST
by
BMCDA
To: Goldhammer
1 = i * i= -1 I really like this one!
To: Goldhammer
1 = sqrt(-1) * sqrt (-1) However it reads, it's still impossible. Cute though.
950
posted on
04/04/2002 9:39:00 PM PST
by
Quila
To: Goldhammer
My point is that given an infinite number of digits, we cannot prove pi repeats itself in a finite amount of time. So though we can show that this non-repeating characteristic of pi is not false, we cannot show that it is true.
To: Frumious Bandersnatch;Goldhammer
There is a proof that pi is transcendental. When I was in college I studied the "squaring the circle" problem in a class called Advanced Topology 2 and I bumped into it. It was long and complicated and I can't tell you anymore about it. I didn't understand it at the time and I'm not likely to understand it any time soon.
Comment #953 Removed by Moderator
To: Quila
we always forget how things are actually better than before. Been away for a few days and just got back to my posts...
I wish I could agree with you. I do not think "things" are better than they were before. I think "things" are much, much worse. And the downward spiral of society as a whole is conveniently covered over by the superficial conveniences, entertainment, technology, etc. that only keep us from the real issues of life.....God, family, honor, truth, love and liberty....All of the later are loosing ground, and doing so faster than a speeding bullet.
To: LoneGreenEyeshade
God, family, honor, truth, love and liberty....All of the later are loosing ground, and doing so faster than a speeding bullet. I started thinking along those lines too with the recent rash of baby killings and unconstitutional laws peing passed and proposed. But still in general I think people have it better off than ever.
955
posted on
04/07/2002 11:52:02 PM PDT
by
Quila
To: <1/1,000,000th%
Yeah, I know all about the transcendental proof. And I too, only vaguely understand it. However, that is not the point that I am addressing. I am merely stating that it is impossible to prove or disprove the repeatability of an irrational number (which has an infinite number of digits) in a finite amount of time.
To: Frumious Bandersnatch
I was thinking that proofs regarding countable and uncountable infinities might serve as a guide towards such a proof. I don't believe I have enough artron energy to do it myself. And like you say, it might not be possible.
To: <1/1,000,000th%
Reminds me of the story of the man that set himself the task of counting stars. Everytime he counted one, 2 more showed up, so he quit and went fishing instead...
To: Frumious Bandersnatch
That sounds like a plan.
Comment #960 Removed by Moderator
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