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Barbara Tuchman

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Chroniclers habitually matched numbers to the awesomeness of the event.
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p. 554

 
Barbara Tuchman

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Okay, look at it this way: if the evening news has a very high probability of being accurate, then it's highly improbable that they would inaccurately report the numbers chosen in the lottery. That counterbalances any improbability in the choosing of those numbers, so you're quite rational to believe in this highly improbable event.

 
William Lane Craig
 

Punk:"I should be main eventing this year's WrestleMania. I should be defending my championship in the main event of this year's WM. And I'm noooot. Not because of anything I did or didn't do. I'm not in the main event of WrestleMania because of you....you screwed me. You did. You did. And in screwing me, you only screwed yourselves. Because if I cannot be in the main event of WrestleMania I see no reason in being at WM. I see no purpose, no point.[...]I'm going to beat the Undertaker at WrestleMania.[...] You like your streak. You like those numbers 20-0. So bad. Yet you roll your eyes when I mention a 434 day title reign?[...] You steal from me, I steal from you.[...]I've got a new number for you. 20-1.[...]At WrestleMania I beat the streak. Deal with it."

 
Phil Brooks
 

Pythagoras, as everyone knows, said that "all things are numbers." This statement, interpreted in a modern way, is logical nonsense, but what he meant was not exactly nonsense. He discovered the importance of numbers in music and the connection which he established between music and arithmetic survives in the mathematical terms "harmonic mean" and "harmonic progression." He thought of numbers as shapes, as they appear on dice or playing cards. We still speak of squares or cubes of numbers, which are terms that we owe to him. He also spoke of oblong numbers, triangular numbers, pyramidal numbers, and so on. These were the numbers of pebbles (or as we would more naturally say, shot) required to make the shapes in question.

 
Pythagoras
 

The transfinite numbers are in a certain sense themselves new irrationalities and in fact in my opinion the best method of defining the finite irrational numbers is wholly dissimilar to, and I might even say in principle the same as, my method described above of introducing transfinite numbers. One can say unconditionally: the transfinite numbers stand or fall with the finite irrational numbers; they are like each other in their innermost being; for the former like the latter are definite delimited forms or modifications of the actual infinite.

 
Georg Cantor
 

That from the outset they expect or even impose all the properties of finite numbers upon the numbers in question, while on the other hand the infinite numbers, if they are to be considered in any form at all, must (in their contrast to the finite numbers) constitute an entirely new kind of number, whose nature is entirely dependent upon the nature of things and is an object of research, but not of our arbitrariness or prejudices.

 
Georg Cantor
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