Words, words and more meaningless words.....
Whhhaaaaatt?
All right, who farted?
When math meets the number of angels that can dance on the head of a pin.
The answers are in the back of the book.
Like where are Hilliary’s emails? Yes, unknowable.
It has been solved. The answer is of course, 42.
I would solve the problem but I am kind of busy today.
And in February, 2002, at a Department of Defense briefing, Donald Rumsfeld agreed:
"There are known knowns. These are things we know that we know. There are known unknowns. That is to say, there are things that we know we don't know. But there are also unknown unknowns. There are things we don't know we don't know."
I have a proof for this, but there’s insufficient space to show it here.
OK, so let me get a question/comment in.
Infinite means — never-ending. Goes on forever. Never stops.
So, there are infinite integers and infinite real numbers, correct?
Then, since they never stop, the point is moot. There aren’t more real numbers, because of the state of infiniteness, that never ends.
I don’t see an issue. I simply accept infinite means what it means. You can’t count to infinite, either in integers or real numbers.
Has always driven me nuts that pi is an approximation.
They didn’t ask me for help. So it probably won’t ever get solved.
I bought a Christmas Ornament this year which says “An Engineer, Someone that has forgotten more mathematics than you will ever know.”
I actually understand what is being said. I think it was college algebra III where I learned the difference between equal and equivalent. For example, Whole numbers (0, 1, 2, ) are equivalent to the integers ( -2, -1, 0, 1, 2, ).
First time since I graduated have I used that knowledge.
Buzz Lightyear has it solved...
I thought the article was on how my computer will on occasions shut itself down. /s
It’s impossible to compare two things that are infinite. Infinite means that you haven’t finished counting yet. When you have finished counting you can compare, but infinite means you never get to the end.
Apparently, some infinities are larger than others. Is there infinity envy?