So, not sure if any of you have had this discussion with anyone before, where they are convinced that .999... (point nine repeating) is a number "infinitely close to 1 but not ACTUALLY equal to 1" and no amount of proof will persuade them otherwise.
Like, there are a lot of things out there where it's either a matter of opinion (so can't be proven one way or another) or is something with a provable answer but it's either quite complicated or difficult to prove or whatever, and to an extent it's like understandable that those kinds of thing are going to be difficult to explain to people but with this .999... thing, it's pretty easy to show, so why do people defend it SO strongly? What is it about this specific thing that makes people cling to it so strongly?
Like, when it was first explained to me and I didn't get it, I was ADAMANT that all these things that people were showing me as proof were just wrong somehow and couldn't understand why people were defending it so strongly, and now that I'm like, on the other side of the argument or whatever it's equally frustrating to see people just not accepting clear proof of something, but I still just don't get what it is about this one specific 'argument' that people feel so strongly about?