balderdash@lemmy.zip to memes@lemmy.world · edit-22 years agoEDIT: I THINK I STAND CORRECTEDlemmy.zipimagemessage-square164linkfedilinkarrow-up1289arrow-down141file-text
arrow-up1248arrow-down1imageEDIT: I THINK I STAND CORRECTEDlemmy.zipbalderdash@lemmy.zip to memes@lemmy.world · edit-22 years agomessage-square164linkfedilinkfile-text
I considered deleting the post, but this seems more cowardly than just admitting I was wrong. But TIL something!
minus-squarelad@programming.devlinkfedilinkarrow-up9·2 years agoIt was probably mentioned in other comments, but some infinities are “larger” than others. But yes, the product of the two with the same cardinal number will have the same
minus-squarePipoca@lemmy.worldlinkfedilinkarrow-up7·2 years agoYes, uncountably infinite sets are larger than countably infinite sets. But these are both a countably infinite number of bills. They’re the same infinity.
It was probably mentioned in other comments, but some infinities are “larger” than others. But yes, the product of the two with the same cardinal number will have the same
Yes, uncountably infinite sets are larger than countably infinite sets.
But these are both a countably infinite number of bills. They’re the same infinity.