Each member of this infinite family of uniform polyhedron compound
s is a symmetric arrangement of antiprisms
sharing a common axis of rotational symmetry.
This infinite family can be enumerated as follows:
- For each positive integer n>1 and for each rational number p/q>3/2 (expressed with p and q coprimeCoprimeIn number theory, a branch of mathematics, two integers a and b are said to be coprime or relatively prime if the only positive integer that evenly divides both of them is 1. This is the same thing as their greatest common divisor being 1...
), there occurs the compound of n p/q-gonal antiprisms, with symmetry group:- Dnpd if nq is odd
- Dnph if nq is even
Where p/q=2, the component is the tetrahedron
(or dyadic antiprism).
Since we are what we are, what shall we be But what we are? We are, we have Six feet and seventy years, to see The light, and then resign it for the grave.
Great poetry is always written by somebody straining to go beyond what he can do.
There is a certain justice in criticism. The critic is like a midwife — a tyrannical midwife.
I'm struggling at the end to get out of the valley of hectoring youth, journalistic middle age, imposture, moneymaking, public relations, bad writing, mental confusion.
I say, stamping the words with emphasis, Drink from here energy and only energy
Eye, gazelle, delicate wanderer, Drinker of horizon’s fluid line; Ear that suspends on a chord The spirit drinking timelessness; Touch, love, all senses...
No one Shall hunger: Man shall spend equally. Our goal which we compel: Man shall be man.