Re: 3 cubes that sum to 42

I tried to add one: >>> (-80538738812075975)**3 + 80435758145817515**3 + 12602123297335631**3 -19459465348319378856503251080373909 אורי u...@speedy.net On Sun, Sep 8, 2019 at 3:14 AM Terry Reedy wrote: > >>> (-80538738812075974)**3 + 80435758145817515**3 + > 12602123297335631**3 == 42 > True

Re: 3 cubes that sum to 42

On 07/09/2019 19.12, Terry Reedy wrote: (-80538738812075974)**3 + 80435758145817515**3 + > 12602123297335631**3 == 42 > True  # Impressively quickly, in a blink of an eye. Yeah. When I saw the video, I tried it as well. Python's arbitrary-sized integer arithmetic is truly amazing! In fact, I

3 cubes that sum to 42

>>> (-80538738812075974)**3 + 80435758145817515**3 + 12602123297335631**3 == 42 True # Impressively quickly, in a blink of an eye. This is the last number < 100, not theoretically excluded, to be solved. Compute power provided by CharityEngine. For more, see Numberphile... https://www.youtu