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convolutions

🔗Joseph L Monzo <monz@xxxx.xxxx>

3/8/1999 7:06:21 PM

===============================================
|*| ACADEMIC WARNING! |*|
|*| This post contains EXPLICIT THEORY! |*|
|*| and may involve any of the following: |*|
|*| offensive equations |*|
|*| difficult concepts |*|
|*| perplexing lattices |*|
|*| uncontrolled speculation |*|
|*| big words (possibly Latin or Greek) |*|
|*| MATHEMATICAL GUIDANCE SUGGESTED! |*|
===============================================

If we accept the following:
> any abstract system L of elements x, y, z, . . .
> having a reflexive, transitive, and antisymmetric
> relation that satisfies the following lattice
> condition: for any two elements x and y of L
> there is a least element including both
> x and y, denoted by x v y, and a greatest
> element included in both x and y, denoted
> by x ^ y.

Ha - just kidding. I'm worn out from a
weekend full of serious over-theorizing.
Time to rest.

Got an idea in my head to write a piece
contrasting charcoal-broiled-ness with
gas-fired-BBQ-ness. Hope the piano's
still a little hungry . . .

-monz
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