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INFINITY

In this forum, questions are asked which are really tough to answer. Some philosophical, some regarding morality and many others. Have fun, and post your own personal tough questions!

Postby bionic » Thu Jul 21, 2011 3:27 pm

"In fin, fin... plus one"
:lol:
“Whether you sniff it smoke it eat it or shove it up your ass the result is the same: addiction.”
― William S. Burroughs
(love&forgive yourself..and everyone else)
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Postby at1with0 » Thu Jul 21, 2011 3:36 pm

There's a beautiful notion of successor for ordinal numbers like omega, the first infinite ordinal. One can show that omega + 1 is on par with omega and exponentiation, not successor, is what gives rise to higher echelons of infinity.
"it is easy to grow crazy"
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Postby bionic » Fri Jul 22, 2011 1:51 am

sounds like a critical mass/tipping point kind of thing, to me
“Whether you sniff it smoke it eat it or shove it up your ass the result is the same: addiction.”
― William S. Burroughs
(love&forgive yourself..and everyone else)
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Postby DIss0n80r » Fri Jul 22, 2011 2:30 am

"I can conceive of nothing in religion, science, or philosophy, that is anything more than the proper thing to wear, for a while." ~ Charles Fort
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Postby bionic » Fri Jul 22, 2011 9:08 am

"To infinity and Beyond!"
http://www.youtube.com/watch?v=ECvNIByEfYw
:lol:
what a team!
(that wouldn't be an Australian puppy, would it?)
“Whether you sniff it smoke it eat it or shove it up your ass the result is the same: addiction.”
― William S. Burroughs
(love&forgive yourself..and everyone else)
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Postby at1with0 » Fri Jul 22, 2011 5:49 pm

"it is easy to grow crazy"
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Postby at1with0 » Fri Jul 22, 2011 5:50 pm

"it is easy to grow crazy"
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Postby at1with0 » Fri Jul 22, 2011 6:13 pm

Natural number: 0, 1, 2, 3, 4, 5, etc.
Integer: negative natural numbers
Rational number: anything expressible as a ratio of two integers, ie fractions, etc. (except when zero is in the denominator-that isn't a rational number).
Question: are there more integers than natural numbers?
Answer: no
Question: are there more rational numbers than natural numbers?
Answer: no
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