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Blaine Paxton Hall

A Spherical Cow Named Mu

Updated: Sep 27

An ekphrastic poem inspired by the Conrad Shawcross piece “Schisms” from his exhibition “Cascading Principles” at Oxford University, Mathematical Institute *



There are 20 equilateral triangle faces; 

And therefore invoking Euclid,

All the angles are necessarily 60 degrees. 


At each of 12 different vertices

Five of these 20 triangular faces meet.


A vertex is a reference to a point, and  

“A point is that which has no part,” says Euclid. 


There are only 5 Platonic solids and this

Polyhedron is striving to become one of them.


Furthermore, there can be no more than 5

equilateral triangles meeting at each point–


For, if 6 such triangles met at any vertex, the shape

Would no longer be a 3-dimensional polyhedron.

It would become a flat two-dimensional plane; and

will tessellate, as its vertices sum 360 degrees


But 5 angles times 60 degrees equal 300 degrees–

it is still 3-dimensional.


It hasn’t quite achieved its 

Perfect polyhedral state of being.


It’s not yet seamless; it’s split with deep chasms–

And I want to peer inside: 


Looking within the cracks is like

looking up the skirts of infinity.


And this is what I saw:

It will become an icosahedron. 


But even more so and

Because Nature favors it so, 


Over eons; Gravity will smooth

And smooth it, rounder and rounder.


It is a sacred, spherical cow named Mu

Slouching toward sublimity to be born.  

           

                                         #                             





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