Of course, it's trivial to prove that 6x4 isn't possible, and naturally I instantly constructed in my head a rigorous proof of this obvious fact. But uhh, just for fun and maybe for the weaker mathematicians in the room (not me, certainly!), how would you go about proving that?
I guess start with placing the minimum 3x5 required for 8 and 7 to work, whether with missing mine facing up or right? There is only a handful of options from there and it's trivial enough to go through them.
2 Comments
NeatNit@discuss.tchncs.de · 4 pts · 122d
Cool thought, and good job!
Of course, it's trivial to prove that 6x4 isn't possible, and naturally I instantly constructed in my head a rigorous proof of this obvious fact. But uhh, just for fun and maybe for the weaker mathematicians in the room (not me, certainly!), how would you go about proving that?
MousePotatoDoesStuff@lemmy.world · 1 pts · 122d
I guess start with placing the minimum 3x5 required for 8 and 7 to work, whether with missing mine facing up or right? There is only a handful of options from there and it's trivial enough to go through them.