imagine a grouping is heterogeneous
it is not uniform in composition or nature.
a trivial argument
it's trivially true for
all members in a set
may heterogeneous be,
where their qualities do not
contradict a criteria for inclusion -
a set definition.
so yes, your immanence,
you abscond your responsibility therefore
where it matters
and mattered
by trivial argument you covered
your elision
your set definition
the if and now your only if
by which
you introduce
my explicit exclusion.
so set
theoretic imagine
any real world category homogeneous, you fools
you freaks you diminish me
no set theory failing big wigs
no coherence you, i say
it's not you you you, you squawk
a victory for one
the champagne pour
but it is
what you pass on
it's legacy it's
take my definition
you can't
other things said
anyways
i cut my own fringe last night
it went fine
i think it's a little easier when your hair is curly.