A Rubrick Sphere

With forty six million six hundred and fifty six thousand pieces.

The primes of which are 2 and 3 and 5: no primes above these,

Will divide whole into an even number of parts as the eduction.

Measurement of numbers which are the cardinals of each prime.

It is safe to say that the number of numbers divisible by two is

Greater than number of numbers divisible by all the other primes.

This of course is viewed as foolishness to members yet has grunt.

It is safe to say since no risk of contradiction to it is involved.

Q+P-ART= PREDICATE eats QUOTIENT

On measurability of the sphere

Ca$hbackAleph nul represents the cardinality of the rational numbers.

http://en.wikipedia.org/wiki/Aleph_number

start there and adjust your theory some more.

There exists a set of numbers that all divide down to one.

There exists a set of numbers that all divide into the prime.

Therefore there are two sets that numbers divide into 1 and prime.

Points can be organized into lines to planes to volumes to times.

A sphere is bubble like and at present is divided into 360x360x360 to denote volume.

In this sense only are all spheres regardless of size of the same size.

That fact only defines the notion of scale invariability.

The size of the point is increased/decreased in linear, planar and volumetics only.

It says nothing about the measure it merely denotes the units of that system.

Thank Symptom for helping us to find this syntactical device.

P+Q=eaTa.

P.S. The same also applies to the inverses of each number in the cardinal series?