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Thread ID: 117705 2011-04-30 09:45:00 How much per... icow (15313) PC World Chat
Post ID Timestamp Content User
1198591 2011-05-01 04:21:00 will be difficult finding the point to cut it at, as the end point and the halfway point are theoretically at the same place :confused:

There is no end - it's infinite :eek:

www.engrish.com
bot (15449)
1198592 2011-05-01 07:00:00 And therefore if you cut an infinitely long piece of string in half, you end up with two infinitely long pieces of string.

The halfway point is also very easy to find - just pick any point on the string and call it halfway. You'll find that the length of during on each side of this point to be identical.

Edit: this assumes that both ends of the string are infinite; if only one end is infinite then it's impossible to bisect laterally, although lengthwise bisection is still possible, provided you can cut infinitely fast or have an infinite amount of time in which to cut...
Erayd (23)
1198593 2011-05-01 07:22:00 Another fine installment of "what doesn't Erayd know?" :D

Getting back OT, personally I'd price it up by having a browse on TM and looking at auctions that already have bids on them, probably not the best way, but it gives you an idea of what the market is paying.
ubergeek85 (131)
1198594 2011-05-01 07:29:00 Another fine installment of "what doesn't Erayd know?" :D



Im telling ya, He's not human.

Cluster of supercomputers conducting an experiment on the human race.
Metla (12)
1198595 2011-05-01 07:35:00 Im telling ya, He's not human.

Cluster of supercomputers conducting an experiment on the human race.

And here's my new Metla sig quote.
bot (15449)
1198596 2011-05-01 12:08:00 There is no end - it's infinite :eek:

www.engrish.com


And therefore if you cut an infinitely long piece of string in half, you end up with two infinitely long pieces of string.

The halfway point is also very easy to find - just pick any point on the string and call it halfway. You'll find that the length of during on each side of this point to be identical.

Edit: this assumes that both ends of the string are infinite; if only one end is infinite then it's impossible to bisect laterally, although lengthwise bisection is still possible, provided you can cut infinitely fast or have an infinite amount of time in which to cut...

thanks for explaining that to him Erayd - I should have known it was a bit too cryptic for some :D
bevy121 (117)
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