I must be missing something. Why is this significant?
I believe it’s the lowest number that did not have a known solution for x^3 + y^3 + z^3. Plus, it’s 42.
42 is found to be the sum of three cubes
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Re: 42 is found to be the sum of three cubes
#42document.body.innerHTML = document.body.innerHTML.replace("<!--", "");
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/~drew is their personal page and they probably hid it all to put this little gimmick as their homepage. It's commented out for easy reversal once it sails its course.
Re: 42 is found to be the sum of three cubes
#43Yeah but now, what? What was learned from this? Why did we look for a solution in the first place? How is it important that a number can be a sum of three cubes?
Re: 42 is found to be the sum of three cubes
#44Re: 42 is found to be the sum of three cubes
#45How was this computed? Just brute force ?
Re: 42 is found to be the sum of three cubes
#46Re: 42 is found to be the sum of three cubes
#47Why doesn't this evaluate in Excel? =(-80538738812075974)^3 + 80435758145817515^3 + 12602123297335631^3 Returns 1.09785E+36
Re: 42 is found to be the sum of three cubes
#48See also https://twitter.com/robinhouston/status/1169877007045296128 . I was prompted the twitter link has been submitted but wasn't able to find it. Edit: And apologies for using unicode ㊷ in the title, the ascii 42 was removed from the title after initial submission.
Re: 42 is found to be the sum of three cubes
#49Re: 42 is found to be the sum of three cubes
#50Why doesn't this evaluate in Excel? =(-80538738812075974)^3 + 80435758145817515^3 + 12602123297335631^3 Returns 1.09785E+36