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eegocentrik t1_j28slb5 wrote

Reply to comment by imregrettingthis in There’s just as many numbers between 0 and 1 as there is from 0 to infinity. by Resinate1

To you.

Again you're arguing on shower thoughts, and if you want to be an incorrect smug ass while doing so that's your right.

Again feel free to provide your source as I have looked it up and I am still representing the concept accurately.

Please provide evidence for you claim

Strawman, equivocation fallacy.

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imregrettingthis t1_j28t4vi wrote

not to me. to everyone on earth.

​

my source is actually just my basic high school level education. but if you need a different one.

https://www.cantorsparadise.com/number-of-numbers-infinite-weirdness-9387faa58368

here is a link. let me know if you want thousands more. or just google it.. or ask anyone with a brain.

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eegocentrik t1_j28tjlz wrote

From youur source:

An infinite set (e.g. integers) and an infinite proper subset of the set (e.g. natural numbers) can have the same number of elements. In fact, all the following infinite sets have the same number of elements: natural numbers, whole numbers, integers, even numbers, odd numbers, prime numbers, etc."

Elements, not numbers.

There are the same number of elements between 0 and 1 and 0 and infinity, not NUMBERS.

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imregrettingthis t1_j28u9gn wrote

again you could just google this. I am done, please feel free to leave this convo thinking you are right. you should even tell a bunch of people about how big an idiot I am... please also tell them about this concept and why I am a moron.

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eegocentrik t1_j28urvo wrote

Your Google search didn't work.

Your evidence failed.

Thank you for finally agreeing with me.

Sometimes you just need to check it out for yourself and learn something new.

So don't think that you are a moron or an idiot. We all start from scratch.

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imregrettingthis t1_j28vg2d wrote

sure, as I said please tell everyone about this concept and your point of view.

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M8dude t1_j2a5nap wrote

any element of a set of numbers is a number.

of course, how would you know, never having heard of set theory.

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