What arrangement of 8 legs will have the...

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What arrangement of 8 legs will have the most vaginas between them, assuming that vaginas will only appear between legs that are distance x apart?

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arrangement on what geometry?

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Actually, too easy a puzzle, the following arrangement seems to be the most effective yieldings fourteen vĂ¡ginias:

_O_O_

O_O_O

_O_O_

__O__

Presumably, this solution also extends infinitely, with 7 legs being a hexagon, then further legs layering gradually to make larger hexagons.

Anyone got better geometric puzzles?

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>>7799445

8 in what base?

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>>7799459

Base 9 or more, doesn't matter if it's a single digit number.

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A hexagonal bipyramid.

18 vaginas.

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>>7799468

Pic related. One leg per vertex.

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>>7799476

Then move the pyramid tips closer.

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>>7799479

Das gay mane

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>>7799479

Unless the pyramid tips are zero distance apart, then it will still be >x.

A valid solution if you're working on a purely mathematical basis, but if that solution is valid then it's also valid to have a 0-dimensional Ariel where all legs are the same distance apart and lie on the same point, giving a total of 36 vaginias.

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>>7799485

I see what you're saying. Make three alternating hexagon edges smaller than x, all others x. 15 vaginas?

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Pentagonal bipyramid of legs: Uses 7 legs, and if she is 3D (Only external vaginas) then she has 15 vaginas, and the last leg tacked on anywhere can bring that up to 18; the same number as the hexagonal bipyramid solution, but it works with a "realistic" being.

If we consider Ariel as a 4D being or allow her to have internal vaginas, she can have 19 vaginas by counting the fact that the two tips of the pyramid are x distance apart.

If she is both 4D and can have internal vaginas, we can place the 8th leg in such a way that she has 20 vaginas (in the middle of one of the tetrahedrons formed by the pentagonal bipyramid, displaced in the W dimension just far enough to make a 5-simplex.)

She does not need to have internal vaginas for this solution to count if she is 5 dimensional, bringing the current maximum (discounting the 0D solution) to 20 vaginas.

Maybe there's more...

Imagine...

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>>7799500

Dammit, I was just going to suggest this.

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Damn, thought I found a better solution for 3D Ariel by sticking tetrahedrons on all faces of a tetrahedron, but it still has only 18 vaginas.

It's neater though, because it's symmetrical.

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Snub disphenoid is also 18.

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The 8-dimensional solution is an 8-simplex, with a total of 36 vaginas, which is the maximum possible in Euclidean space.

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For nD cubic space where the sides loop at whatever distance is convenient, the number of possible vaginas increases massively.

Just throwing out a guess here, I think the maximum possible number of vaginas for such space is 3*n plus the optimal solution for n-1 dimensions. it is definitely at least that, maybe more. Imagine!

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>>7800357

>caring about other parts of the woman

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It's 4 vaginas you fucking idiots

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