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corners make the quotient space crossover points too granular. there's a reason the real projective space is equivalent to gluing opposite points of a *sphere* rather than opposite faces of a cube. if you do the opposite faces of a cube you just get the quotient space of the otherwise-unaltered cubic honeycomb

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Haha! Yeah! Nothing but the quotient space of a cubic honeycomb for YOU, cubeposter.numbers wrote: โ06 May 2021, 06:18corners make the quotient space crossover points too granular. there's a reason the real projective space is equivalent to gluing opposite points of asphererather than opposite faces of a cube. if you do the opposite faces of a cube you just get the quotient space of the otherwise-unaltered cubic honeycomb

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