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Old 08-28-2007   #21 (permalink)
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Re: Question on Infinite

Quote:
Originally Posted by Qfwfq View Post
However, unlike infinity, zero does not exist only as a limit, it is a number.
"I am a free concept! I am not a number!"

--Zero, from the TV series, "The Prisoner"


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Old 08-29-2007   #22 (permalink)
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Talking Re: Question on Infinite

Zero is my prisoner and I decide whether or not he is a number!!!!!!



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Old 08-29-2007   #23 (permalink)
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Re: Question on Infinite

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Originally Posted by Qfwfq View Post
Zero is my prisoner and I decide whether or not he is a number!!!!!!
ehhh, you can have him.

He doesn't amount to much.



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Old 08-29-2007   #24 (permalink)
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Re: Question on Infinite

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ehhh, you can have him.

He doesn't amount to much.

have you considered a world without the concept of zero? I think that amnesty international should step in if Qfwfq really holds nothing as prisoner


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Old 08-30-2007   #25 (permalink)
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Re: Question on Infinite

If infinitely small can come to an end, would it be absolute zero?
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Old 08-30-2007   #26 (permalink)
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Re: Question on Infinite

I think absolute zero would amount to nothing.


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Old 08-30-2007   #27 (permalink)
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Re: Question on Infinite

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Originally Posted by Jet2 View Post
If infinitely small can come to an end,
If it could come to an end, it wouldn't be infinitely small!


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Old 08-30-2007   #28 (permalink)
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Re: Question on Infinite

What about subtracting 0.9 recurring from 1?
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Old 08-30-2007   #29 (permalink)
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Re: Question on Infinite

ughaibu, I guess that you actually get 0.0000..... i.e. not 0, hence you get the infinitely small but not 0.


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Old 09-01-2007   #30 (permalink)
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Post 0.9... = 1

Quote:
Originally Posted by ughaibu View Post
What about subtracting 0.9 recurring from 1?
Quote:
Originally Posted by sanctus View Post
ughaibu, I guess that you actually get 0.0000..... i.e. not 0, hence you get the infinitely small but not 0.
The mathematically correct answer to ugh’s question is that you get zero, not an infinitesimal, because . Proof:





The critical idea here is that repeating decimals are concrete, fixed rational numbers, not algorithms for approximating such numbers, such as:
1. Set A to 0
2. Set B to 9
3. Set B to B divided by 10
4. Set A to A plus B
5. Repeat steps 3 through 5


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Last edited by CraigD; 09-01-2007 at 11:24 AM.. Reason: LaTeXed the equations
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