Draft:Hyperfinite numbers Source: en.wikipedia.org/wiki/Draft:Hyperfinite_numbers
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Hello Everyone Today I Will Talk About Hyperfinite Numbers.
Hyperfinite numbers are number in which collect all real numbers from 0 up to that of the largest Yottafinite number. These numbers are incalculable, They can be used for nothing but, how did we get here? Well if we go back to finite number than we get our answer.
A finite number is a number that is calculable and doesn't collect numbers. if we do collect these in fact we collect all of these we reach an infinite number. We can make larger infinities by using decimals and if we collect the we reach Ω (or absolute infinity). ΩxΩ (or absolute everything) isn't larger but still its own number. If we use exponents or even hyper operations with other numbers and Ω, then we get more numbers and when we reach a limit say Ω↑↑↑↑↑↑↑...Ω. Than we compile all number from 0 up to this than we get the first smallest transfinite number. Now its a lot simpler keep repeating what we did and we reach larger things such as (and in no particular order) Superfinite, Megafinite, xenofinite, terafinite, gigafinite, petafinite, exafinite, zettafinite, yottafinite, and last but not least hyperfinite. Now though hyperfinite number are uselessly large they aren't the biggest one as things like ultrafinite, omnifintite, and Xfinite numbers exist. With that this is all I have to say feel free to edit this and goodbye.
Notes: this will be changed in the future to remove unnecessary transcript.