Quilotoa@lemmy.ca to science@lemmy.worldEnglish · 1 day agoDicing an Onion, the Mathematically Optimal Waypudding.coolexternal-linkmessage-square33fedilinkarrow-up1168arrow-down12file-text
arrow-up1166arrow-down1external-linkDicing an Onion, the Mathematically Optimal Waypudding.coolQuilotoa@lemmy.ca to science@lemmy.worldEnglish · 1 day agomessage-square33fedilinkfile-text
minus-squarejdnewmil@lemmy.calinkfedilinkEnglisharrow-up35arrow-down1·1 day agoCool analysis if you happen to have cylindrical onions and infinitely long knives laying around.
minus-squareCenzorrll@lemmy.worldlinkfedilinkEnglisharrow-up2·16 hours agoThey also completely missed the point of the two additional cuts method and made the lowest cut about where the highest cut should be.
minus-squareteft@piefed.sociallinkfedilinkEnglisharrow-up27·1 day agoI store them in the same non-euclidean drawer as my spherical cows.
minus-squareMysteriousSophon21@lemmy.worldlinkfedilinkEnglisharrow-up3arrow-down1·17 hours agoI keep mine next to my frictionless planes and point masses, but somtimes they roll away into the fourth dimension.
minus-squaresomerandomperson@lemmy.dbzer0.comlinkfedilinkEnglisharrow-up5arrow-down1·1 day agoDo not forget the tessaract
minus-squarelunarul@lemmy.worldlinkfedilinkEnglisharrow-up3·1 day agoExtending the study to an onion’s actual shape, the conclusion would be conical cuts…
minus-squarejdnewmil@lemmy.calinkfedilinkEnglisharrow-up3·1 day agoBanach-Tarski may be relevant here… https://en.m.wikipedia.org/wiki/Banach–Tarski_paradox
Cool analysis if you happen to have cylindrical onions and infinitely long knives laying around.
They also completely missed the point of the two additional cuts method and made the lowest cut about where the highest cut should be.
I store them in the same non-euclidean drawer as my spherical cows.
I keep mine next to my frictionless planes and point masses, but somtimes they roll away into the fourth dimension.
Do not forget the tessaract
Extending the study to an onion’s actual shape, the conclusion would be conical cuts…
Banach-Tarski may be relevant here… https://en.m.wikipedia.org/wiki/Banach–Tarski_paradox