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| c_dug |
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 c_dug Super Spammer

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| _Will_ |
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 _Will_ World Chat Champion
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 Posted: 22:51 - 12 Jan 2015 Post subject: |
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| c_dug |
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 c_dug Super Spammer

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| mentalboy |
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 mentalboy World Chat Champion

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| noobRider |
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 noobRider World Chat Champion

Joined: 23 Sep 2012 Karma :   
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 Posted: 05:34 - 13 Jan 2015 Post subject: |
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I'm not a maths person but while infinity is infinity, some infinities can be larger than others, e.g.
| Quote: | As German mathematician Georg Cantor demonstrated in the late 19th century, there exists a variety of infinities—and some are simply larger than others.
Take, for instance, the so-called natural numbers: 1, 2, 3 and so on. These numbers are unbounded, and so the collection, or set, of all the natural numbers is infinite in size. But just how infinite is it? Cantor used an elegant argument to show that the naturals, although infinitely numerous, are actually less numerous than another common family of numbers, the "reals." (This set comprises all numbers that can be represented as a decimal, even if that decimal representation is infinite in length. Hence, 27 is a real number, as is π, or 3.14159….)
In fact, Cantor showed, there are more real numbers packed in between zero and one than there are numbers in the entire range of naturals. |
____________________ Licence: Nov 2012, Bikes: Suzuki GN125, Moto Guzzi Strada 750, Triumph Sprint ST 955i x 2
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| trevor saxe-coburg-gotha |
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 trevor saxe-coburg-gotha World Chat Champion

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| yen_powell |
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 yen_powell World Chat Champion

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| weasley |
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 weasley World Chat Champion

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| daemonoid |
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 daemonoid World Chat Champion

Joined: 27 Jun 2008 Karma :    
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 Posted: 07:34 - 13 Jan 2015 Post subject: |
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Cardinal it's of infinity is what you're looking for, noob appears to have a section of it.
Basically, infinities can be of different sizes - countable infinities or uncountable infinities. The two infinities you describe are the same size and are considered countable - you could use an integer to represent every single one of them.
Your infinities and integers are the same size... And, this is where it may sound odd, but they are the same size as an infinity of rational numbers (anything that can be represented as a fraction).
This pic may illustrate why...
https://divisbyzero.files.wordpress.com/2013/04/screen-shot-2013-04-16-at-9-23-14-pm.png
The red line shows a clear path through the list of rational numbers, at each step you can label the rational (give it a position... 1st, 2nd, 3rd...299th...). Because you have infinite integers you can always label any new number added to that table, thus they are countable.
Real numbers (which include irrationals like pi) are not, however, countable. You cannot even begin to draw the table - there will always be infinite values between 0 and the first value you choose.
<edit> watch this instead - https://youtu.be/fRhdpyaOhEo ____________________ current: ducati monster 750
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| Rogerborg |
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 Rogerborg nimbA

Joined: 26 Oct 2010 Karma :    
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 Posted: 08:13 - 13 Jan 2015 Post subject: |
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An infinite number of you are getting blowjobs right now.
However, in a sample of 1000 of your cocks, only one of them is getting sucked right now.
That's how textbooks should explain it. ____________________ Biking is 1/20th as dangerous as horse riding.
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| pinkyfloyd |
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 pinkyfloyd Super Spammer

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| orac |
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 orac World Chat Champion
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| trevor saxe-coburg-gotha |
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 trevor saxe-coburg-gotha World Chat Champion

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| Taught2BCauti... |
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 Taught2BCauti... World Chat Champion

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| daemonoid |
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 daemonoid World Chat Champion

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| chris-red |
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 chris-red Have you considered a TDM?

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| pdg |
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 pdg World Chat Champion

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 Rogerborg nimbA

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| chris-red |
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 chris-red Have you considered a TDM?

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| trevor saxe-coburg-gotha |
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 trevor saxe-coburg-gotha World Chat Champion

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| daemonoid |
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 daemonoid World Chat Champion

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| chris-red |
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 chris-red Have you considered a TDM?

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| The Wobbly Orange |
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| Gazz |
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 Gazz World Chat Champion
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| Chinaboy |
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 Chinaboy World Chat Champion

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Old Thread Alert!
The last post was made 11 years, 13 days ago. Instead of replying here, would creating a new thread be more useful? |
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