Earlier quoted context omitted.
Google loves Hacker News.
Not hard to get a page indexed with only 700 other competing pages. lol
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101–107 of 107 posts
Re: 999999999999999 - 999999999999997
#102Earlier quoted context omitted.
I would rather have never been to /b/ and not have that ability and miss out on all the counterculture, because that ability is also a curse.
Really? How so? I don't find any difficulty imagining things, just an absence of difficulty in choosing not to.
Re: 999999999999999 - 999999999999997
#103Earlier quoted context omitted.
Even in non-standard models of arithmetic, where you could use infinity as an operand, the value of that expression would have to be undefined (not 1, as you seem to expect).
Maybe we could just define "infinity = 999999" or something like that ...
Re: 999999999999999 - 999999999999997
#104Maybe I'm just getting incurably academic, but I think "I found a bug!" is not nearly as interesting as "I found a bug!" and one of: 1) It affects millions of people! 2) It affects large amounts of money! 3) It is a great example of a new or rare class of bug. Here's how you can avoid introducing similar bugs into your code! Here's how we can detect these things automatically! etc. Here, the only thing that springs t…
I agree. My first thought was "who cares?" After reading all the comments, my thought was "who cares?" Now, my thought is "who cares?"
Re: 999999999999999 - 999999999999997
#105Is there anything that can do infinity - (infinity-1)?
Even in non-standard models of arithmetic, where you could use infinity as an operand, the value of that expression would have to be undefined (not 1, as you seem to expect).
For example, a while back a man got a bill for $35 billion ... that wouldn't happen with more intelligence built into routines. (OUR minds look at 999...999 and 999...997 and see quickly what can be eliminated.)
Re: 999999999999999 - 999999999999997
#106lol
Re: 999999999999999 - 999999999999997
#107Earlier quoted context omitted.
What about limit as x goes to infinity of x - (x - 1)? We do the algebra first, right? Now, that's a special case of y - (x - 1) where y = x, so can we get a different residue by going about the limit in two dimensions?
http://www.wolframalpha.com/input/?i=limit+of+x+-+(x+-+1)+as... Also, http://www.wolframalpha.com/input/?i=infinity+-+(infinity+-+... If nothing else, Wolfram Alpha is useful for math. I'm impressed that it understood my syntax for limits that I made up on the spot, first try.