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BTruesdell07

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- Thread starter BTruesdell07
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BTruesdell07

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- #2

Moonbear

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mattmns

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ron damon

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Gokul43201

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Much as it pains me to do this, I will have to move this thread from GD to Math.

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Integral

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You can come arbitrarily close to infinity, but you can never reach it.

Actually I don't think you can get close to it. No matter how big a number you choose, infinity it still infinitely "far" away.

- #7

Gokul43201

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Yes.BTruesdell07 said:Is infinity - 1 still infinity.

Yes again.Also if 1\3 = .333... then wouldent 3\3not only = 1 but .999... as well?

- #8

ron damon

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Integral said:Actually I don't think you can get close to it. No matter how big a number you choose, infinity it still infinitely "far" away.

your definition is better I like to think of it in the following way:

let's say you have a=x/n . You can choose x to be the greatest number your imagination can muster (thus coming arbitrarily close to infinity). lim of a when n -> infinity will always be 0. So as you said, "infinity it still infinitely "far" away".

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mathwonk

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is infinity a place? like oz?

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Jameson

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