<div class="sw--display-block sw--text-white sw--bg-dark-gray"> <div id="emailModalContentContainer"> <span class="noty_close sw--position-absolute sw--position-right sw--padding-top-3 sw--padding-right-3 icon-cancel sw--opacity-8 sw--z-index-10"></span> <div class="sw-row"> <div class="sw--position-relative sw--display-block sw--padding-3"> <p class="sw--font-size-16 sw--margin-bottom-2 sw--margin-right-6">Sign up to hear about special promotions</p> <form action="/register/email-signup" class="sw--position-relative" data-confirmation="emailConfirmationModal" data-sw-email-modal-form> <input type="text" class="sw--input-height__medium" style="width:60%;" placeholder="Email address" name="email" /> <input type="hidden" class="" name="location" value="/product/5VBGGE3RD/16-cell?li=productBox-search" /> <input type="hidden" class="" name="confirmation" value="emailConfirmationModal" /> <input type="submit" class="btn-primary sw--margin-left-1" value="Subscribe" /> <div id="emailModalFormError" class="text-error" style="display:none"></div> </form> </div> </div> </div>

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16-cell 3d printed Alumide 16-cell

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Not a Photo

Alumide 16-cell
16-cell 3d printed Alumide 16-cell
16-cell 3d printed Alumide 16-cell

DIGITAL PREVIEW
Not a Photo

16-cell 3d printed Alumide 16-cell and 1 euro coin
16-cell 3d printed Alumide 16-cell and 1 euro coin

DIGITAL PREVIEW
Not a Photo

16-cell 3d printed
16-cell 3d printed

DIGITAL PREVIEW
Not a Photo

16-cell

Made by
$9.00
3D printed in firm translucent plastic with a smooth surface and rubbery feel.
QTY
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Product Description

A 3D projection of the 16-cell, one of the 6 regular polytopes in four dimensions.

4D Polytopes (or polychora) are the 4-dimensional analogous of the 2D polygons and 3D polyhedra.

Regular polychora are composed of a finite set of cells (polyhedra), all regular and alike, surrounding each edge in an identical way.

We cannot see a 4D polytope, but we can project it in 3D (in the same way as we make a flat drawing of a polyhedron).

The 16-cell is composed of 16 regular tetrahedra.

This is a special central projection (perspective) of the polytope, in which no cells or edges intersect each other. It is also called a Schlegel diagram.

Details
What's in the box:
16-cell
Dimensions:
2.61 x 2.61 x 2.61 cm
Switch to inches
1.03 x 1.03 x 1.03 inches
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Success Rate:
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Rating:
Mature audiences only.
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