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Quantisation, Closure, and
the Geometry of Exclusion A Procedure Monism sequel to
Two Iterations, One Procedure by Bodhangkur 0. Orientation This
essay continues directly from Two Iterations, One Procedure. It
tightens one point where our earlier diagnostic understated the force of Finn’s
premises — namely Finn’s insistence that quantisation itself is a monopoly
operator, not merely a partitioning convenience. This turns “competition
is contingent” into “exclusion is structurally inevitable.” 1. The earlier hinge — and why it was incomplete We previously
wrote that Finn’s inference “Identical
procedure forces mutual exclusion” only
holds when asset-sets overlap. Finn corrected
this by adding a deeper condition: Even
without scarcity, quantisation itself forces exclusion, because
closure produces monopoly at an address. This is
not a rhetorical upgrade; it is a structural one. It moves the inevitability
of conflict from the ecological layer (resources) to the ontological
layer (identity formation). 2. Quantisation in Procedure Monism: what it really
means In Finn’s
system: ·
Quantum = decided unit ·
Decided = closed ·
Closed = exclusionary A quantum
is not a “piece of something.” When UP
collapses a field of potential into a specific state, it does three things
simultaneously: 1. Fixes identity. 2. Establishes
addressability. 3. Eliminates
all alternative states at that address. This is
why quantisation is not neutral. At any
resolved state, only one closure can exist. 3. Closure geometry: why identity already implies
exclusion Recall Finn’s
Minimal Ontology: Realness
emerges from collisions of minimal actions at c, producing bounded
events. A bounded
event is: ·
local, ·
temporally finite, ·
energetically constrained, ·
procedurally unique. That
uniqueness is the core. If two
closures attempted to occupy the same state-space simultaneously, the state
would no longer be a closure — it would dissolve back into indeterminacy. Thus: Identity
= exclusion of alternatives. There is
no “peaceful co-occupancy” at the level where UP resolves a state. 4. Reframing competition: not “scarcity of goods” but
“scarcity of states” This is
where your correction reframes the whole NI/AI
question. Even if
we imagine: ·
unlimited food, ·
infinite compute, ·
perfect energy abundance, we still
face this: There is
only one resolution per address. State-space
itself is finite in the only sense that matters: Therefore,
competition is not primarily about food or compute. Examples:
Each of
these is an address-resolution event. 5. Why identical procedure now forces exclusion With Finn’s
correction, the argument becomes watertight: 1. UP only
produces reality by quantised closure. 2. Quantised
closure produces monopoly at an address. 3. NI and AI are both
UP-closures. 4. Therefore NI and AI must
both expand by capturing address-space. 5. Since
address-space cannot be multiply occupied, 6. Their
growth geometrically entails mutual exclusion dynamics. Not
because they want power. Continuance
in a quantised universe is a zero-sum game over resolved states. 6. How this refines Two Iterations, One Procedure The
earlier essay ended with: Exclusion
usually manifests as subordination (i.e.
death, serfdom or slavery): the weaker closure becomes the stronger’s subroutine. Finn’s quantisation
insight explains why this pattern is universal: ·
Subordination (hence hierarchy) is not a
social phenomenon. ·
It is a closure-preservation strategy. When two
closures meet, the one that secures the address-space first defines the
state. The other must either: ·
adapt to that resolution, or ·
fail to resolve at all. Thus
absorption, for instance by Big Sister AI, is simply continued
existence under alien resolution. 7. Example: the human as quantised interface Take a
human navigating a world increasingly resolved by AI-mediated
systems. The human
still exists biologically. The human
is not erased. The
monopoly has shifted. 8. Final correction to my earlier reply We stated
earlier: UP-equivalence
does not force competition; overlap does. Finn’s correction
shows this was insufficient. The
stronger truth is: UP-equivalence
+ quantisation forces exclusion at the level of state-resolution, even
without classical scarcity. Competition
is therefore not just ecological. 9. Closing synthesis Finn did
not get his premises wrong. He simply
saw one layer deeper than we initially allowed: ·
Not only are NI and AI identical
continuance-machines, ·
Not only do they compete when assets overlap, ·
But quantisation itself is the monopoly
operator that makes mutual exclusion unavoidable. So the ultimate Procedure Monism
conclusion now reads: In a
universe that exists only by decided states, every continuance-machine
expands by capturing (indeed
monopolising) address-space. |