Potential has been cut into actualisation.
This post examines the second primitive distinction in the calculus: readiness and commitment.
Readiness: The System’s Preparedness
Readiness is the semiotic equivalent of potential in motion.
It is the system’s preparedness to respond, its sensitivity to unfolding actualisations, and its capacity to absorb or enact constraints.
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Readiness is conditional and distributed.
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It exists prior to binding.
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It is anticipatory, but not intentional.
A system can be ready for a future that never arrives — and still, readiness structures present possibilities.
Commitment: Binding Without Choice
Commitment is what emerges when readiness is taken up by actualisation.
It is the structural adhesion of meaning to consequence:
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Obligations are created
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Roles acquire weight
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Expectations propagate
Why Not All Bindings Hold
Not every potential that is actualised becomes a binding commitment.
Some collapse under pressure:
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conflicts between obligations
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insufficient readiness
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overload of perspective
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structural incompatibilities
The Dynamics Between Readiness and Commitment
Readiness and commitment form a dynamic tension:
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Readiness alone: the system can respond flexibly, but nothing sticks.
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Commitment alone: the system imposes obligations, but cannot adapt.
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Together: actualisations persist, consequences propagate, meaning stabilises.
This is the machinery of semiotic endurance.
Degradation Under Stress
When systems are overloaded or perspectival cuts collapse:
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Readiness fragments: some areas are hyper-responsive, others blind
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Commitments incohere: obligations contradict, saturate, or fail to bind
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Meaning persists, but unpredictably
This explains exhaustion, confusion, and burnout structurally, not psychologically.
Why This Distinction Is Minimal
They are the mechanisms by which meaning is maintained beyond the initial cut.
Next
The next post will introduce the third primitive distinction:
Modulation and ModalisationHow meaning is made flexible, negotiable, and context-sensitive without losing its structural hold.
That is where variation and adaptability enter the calculus.
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