ON THE INFINITUDE OF KISSES
(for Little Joel)
Let us define a topology
on the emotion L
by imagining a sub-love L1
to be an open love
if and only if
it either contains
open kisses or it contains
a union of physical sequences
L(f, s),
where L(f, s)=Love of a Father and Son.
In other words,
L1 is open if and only if
every hesitant male heart
that is a member of L1
admits some non-hero condition F or S.
The axioms for a topology
are easily verified:
by definition,
an open mouth kiss is open;
L is just the sequence L(U, I),
and (if true) is open as well.
For any collection of open mouths
the intersection of two
(and hence finitely many)
open mouths is an open kiss:
Let the lips U and I
form open mouths,
then, let the mouths meet.
The topology is quite different
from the usual Cupidean one,
and has two notable properties:
Since any open mouth
can receive infinite kisses,
no finite mouth can be open;
put another way,
the complement of an open kiss
cannot be a closed mouth.
The basic mouths {father, son}
are closed by nature,
but we can imagine L(f, s)
as the complement
of an open mouth as follows:
"There are many kinds of open
how a diamond comes into a knot of flame
how sound comes into a word . . .
. . . Love is a word, another kind of open."
Among the sounds
that are emotional multiples
of open kisses
is rain falling on a field,
i.e. [a topology of touch]
By the first property,
the mouth (raining sky)
cannot be closed.
On the other hand,
by the second property,
the mouth (fallow field) is closed.
So, if there were only
finitely many drops of rain
then the mouths (field, sky)
would be in a finite union
of closed mouths,
and hence closed.
This would be
a contradiction,
thus L(f, s) must contain
infinitely many
kisses falling
on an open mouth.
L(f, s),
where L(f, s)=Love of a Father and Son.
In other words,
L1 is open if and only if
every hesitant male heart
that is a member of L1
admits some non-hero condition F or S.
The axioms for a topology
are easily verified:
by definition,
an open mouth kiss is open;
L is just the sequence L(U, I),
and (if true) is open as well.
For any collection of open mouths
the intersection of two
(and hence finitely many)
open mouths is an open kiss:
Let the lips U and I
form open mouths,
then, let the mouths meet.
The topology is quite different
from the usual Cupidean one,
and has two notable properties:
Since any open mouth
can receive infinite kisses,
no finite mouth can be open;
put another way,
the complement of an open kiss
cannot be a closed mouth.
The basic mouths {father, son}
are closed by nature,
but we can imagine L(f, s)
as the complement
of an open mouth as follows:
"There are many kinds of open
how a diamond comes into a knot of flame
how sound comes into a word . . .
. . . Love is a word, another kind of open."
Among the sounds
that are emotional multiples
of open kisses
is rain falling on a field,
i.e. [a topology of touch]
By the first property,
the mouth (raining sky)
cannot be closed.
On the other hand,
by the second property,
the mouth (fallow field) is closed.
So, if there were only
finitely many drops of rain
then the mouths (field, sky)
would be in a finite union
of closed mouths,
and hence closed.
This would be
a contradiction,
thus L(f, s) must contain
infinitely many
kisses falling
on an open mouth.