BUT - it can be shown that for every number N in Sets A and B, between 1 and 2, there exists a number (N+1), in Set B, located between 2 and 3.THEREFORE, while both sets of numbers are infinite, inductive reasoning tells us that Set B should be twice as large as Set A, even though both are innumerable.Oh I totally understand that. But I still think they're equivalent. You can neither halve nor double infinity. There are not portions of infinity, nor ranges of infinity.How many angels can dance on the head of a pin?Frydaze1
Best Of |
Favorites & Replies |
Start a New Board |
My Fool |
BATS data provided in real-time. NYSE, NASDAQ and NYSEMKT data delayed 15 minutes.
Real-Time prices provided by BATS. Market data provided by Interactive Data.
Company fundamental data provided by Morningstar. Earnings Estimates, Analyst Ra