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Basil J. Hiley noncommutative phoronometry: nonlocal organic information force process pre-spacetime
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Professor Basil J. Hiley playlist of lectures, talks and interviews on non-commutative nonlocality! Hiley:
"Then there was Grasmann’s Ausdehnungslehre [12] that had a profound
influence on Clifford’s development of his algebra. It is this algebra that
I have found extremely fascinating and which forms a basis of my recent
work on what I call Bohm’s non-commutative dynamics [13]1. Grassmann
introduced the notion of an extensive to carry the notion of a continuous
becoming. We all experience one thought transforming into another, new
thought. Is the new thought separate from the old thought? No. The old
thought contains the potentiality of the new thought, while the new thought
contains a trace of the old thought. Symbolically this is written as [T1, T2]
then succession can be captured through a groupoid multiplication rule
[T1, Ti] ◦ [Tj , T3] = [T1, T3]; only when i = j. (2)
As I have shown elsewhere [15], encapsulated in this idea is the notion of
unfolding that is central to the notion of enfolding and enfolding that leads
directly to the Heisenberg equation of motion."
Basil J. Hiley, 2014
"Let us first start by explain how these ideas lead us to Clifford alge-
bras [15]. Clifford [14], exploiting the ideas of Grassmann and Hamilton,
introduced a multiplication rule, which he called polar multiplication, and
which we now call Clifford multiplication. This follows from equation (2)
together with
[T1, T2] = −[T2, T1]"
aka the Perfect Fifth in music is noncommutative!
"Without the background there would be no invariant, there would be no particle. This is
totally different from the classical view where we assume the particle exists
a priori as an autonomous preexistent object."
"We provide the meaning in the same sense that we provide
the meaning to Figure 1. Naturally the meaning is subjective but the pattern
or the phenomena is not."
"By bringing out the deeper structure of the ideas, we do not waste the opportunity by being
trapped in arguments that claim the brain is too hot and too wet for these
ideas to be relevant."
"Then there was Grasmann’s Ausdehnungslehre [12] that had a profound
influence on Clifford’s development of his algebra. It is this algebra that
I have found extremely fascinating and which forms a basis of my recent
work on what I call Bohm’s non-commutative dynamics [13]1. Grassmann
introduced the notion of an extensive to carry the notion of a continuous
becoming. We all experience one thought transforming into another, new
thought. Is the new thought separate from the old thought? No. The old
thought contains the potentiality of the new thought, while the new thought
contains a trace of the old thought. Symbolically this is written as [T1, T2]
then succession can be captured through a groupoid multiplication rule
[T1, Ti] ◦ [Tj , T3] = [T1, T3]; only when i = j. (2)
As I have shown elsewhere [15], encapsulated in this idea is the notion of
unfolding that is central to the notion of enfolding and enfolding that leads
directly to the Heisenberg equation of motion."
Basil J. Hiley, 2014
"Let us first start by explain how these ideas lead us to Clifford alge-
bras [15]. Clifford [14], exploiting the ideas of Grassmann and Hamilton,
introduced a multiplication rule, which he called polar multiplication, and
which we now call Clifford multiplication. This follows from equation (2)
together with
[T1, T2] = −[T2, T1]"
aka the Perfect Fifth in music is noncommutative!
"Without the background there would be no invariant, there would be no particle. This is
totally different from the classical view where we assume the particle exists
a priori as an autonomous preexistent object."
"We provide the meaning in the same sense that we provide
the meaning to Figure 1. Naturally the meaning is subjective but the pattern
or the phenomena is not."
"By bringing out the deeper structure of the ideas, we do not waste the opportunity by being
trapped in arguments that claim the brain is too hot and too wet for these
ideas to be relevant."
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