Talk:0.999...

Good article, but the "popular culture" section seems un-necessary and un-enciclopedic. I recommend eliminating — Preceding unsigned comment added by 94.…

Talk:0.999...

Good article, but the "popular culture" section seems un-necessary and un-enciclopedic. I recommend eliminating — Preceding unsigned comment added by 94.163.85.125 (talk • contribs) 19:33, 21 January 2014 (UTC)Reply

the whole idea is wrong 209.250.178.154 (talk) 14:20, 23 April 2025 (UTC)Reply

0.9 infinite does NOT equal 1.

let me explain in the most simple way, you can get infinity close to 1, but not at 1. this is the same concept of limits,

for example, f(x)=x/2 what is the limit of f(x), its 0, you can never get to zero, its always half, you can get indefinitely close, but not at it. here is a video on limits, https://www.youtube.com/watch?v=riXcZT2ICjA also, I checked the the last proof and its wrong, lets just simplify to 0.999 10x=9.99, as you see, its not 9.999 with the one extra, which is the mistake. continuing 9.99-x= 9.99-0.999= 9.999-x 9.99-0.999=8.991 8.991/9= 0.999. now in the first proof, let me just say, 0.333 is a very lazy APPROXIMATION of 1/3 its not actually equal to it, however 0.999.../3 IS equal to it, for example 1.999/3= 0.666 then infinite 3s. but 2/3= 0.6 infinite, if this was true, then square roots would be rational, which we know is not. also limits would not be a thing, there is always going to be one more space for that 9.

209.250.178.154 (talk) 14:02, 23 April 2025 (UTC)Reply

So fix it fr33kman 14:06, 23 April 2025 (UTC)Reply
alr 209.250.178.154 (talk) 14:14, 23 April 2025 (UTC)Reply


Content Disclaimer

Informasi ini disarikan dari Wikipedia dan disajikan kembali untuk tujuan edukasi. Konten tersedia di bawah lisensi CC BY-SA 3.0. Kami tidak bertanggung jawab atas ketidakakuratan data yang bersumber dari kontribusi publik tersebut.

  1. The information displayed on this website is sourced in part or in whole from Wikipedia and has been adapted for the purpose of restating it. We strive to provide accurate and relevant information, however:
  2. There is no guarantee of absolute accuracy. Wikipedia is an open, collaborative project that can be edited by anyone, so information is subject to change.
  3. It is not intended to constitute professional advice. The content displayed is for informational and educational purposes only. For important decisions (e.g., medical, legal, or financial), please consult a professional.
  4. Content copyright. Wikipedia is licensed under the Creative Commons Attribution-ShareAlike License (CC BY-SA). This means that content may be reused with appropriate attribution and shared under a similar license.
  5. Responsible use. Any risk arising from the use of information from this website is entirely the responsibility of the user.