Information and Constraint
This page introduces the most fundamental idea in Cohesion Dynamics: information becomes meaningful only through constraints, and change does not destroy information.
These insights are simple, but they have profound consequences. If you understand this page, everything else becomes easier to accept.
1. Information Without Constraints Has No Meaning
Imagine a world made of cells arranged in a grid. Each cell can take any real number at any moment.
What’s wrong with this picture?
- There are infinitely many possible values
- No value is privileged
- No value constrains any other value
- No pattern can persist
- No distinction is meaningful
In such a world, information exists in a trivial sense — values are present — but nothing means anything.
There is no alphabet, no regularity, no persistence, no basis for inference.
This shows a crucial distinction:
- Existence of values is not the same as existence of information-as-structure
For information to be meaningful, it must be structured by constraints.
2. Constraints Create Distinguishable Configurations
Now imagine that the cells are constrained: instead of any real number, each cell may only take one of a small number of configurations.
For example:
- Red or green
- On or off
- State A or state B
Why does this make information meaningful?
Red only means something because green also exists.
“On” is meaningful only because “off” is excluded when “on” is present.
Key insight: Meaning arises from contrast under constraint.
An alphabet only exists because alternatives are excluded. Information becomes meaningful when constraints carve the space of possibilities into distinguishable configurations.
No physics yet. No dynamics yet. Just structure.
3. Structure Alone Is Not Yet Process
Even with constraints, if configurations never relate to one another, nothing evolves.
A constrained but static world still doesn’t “do” anything:
- There is structure
- There is no process
- Geometry alone is not computation
- Relationships that don’t act don’t create history
This prepares us for the next step: understanding how configurations relate and how change emerges.
4. Change as Relation, Not Replacement
Here is where something subtle and important happens.
In Cohesion Dynamics, configurations are not overwritten.
When something changes, the earlier configuration still exists; it is simply no longer the current reference when viewed from the reference frame of the later configuration.
Consider a cell that was green and later becomes red.
The change does not mean:
- Green is destroyed
- Green is replaced by red
- Green “stops being green”
The change means:
- A green configuration exists
- A red configuration exists
- There is an admissible relation between them
This is not metaphysics — it is a structural way of understanding time and change.
5. Time as Ordered Admissible Configurations
What we call “time” is the ordering of configurations by admissible relations.
From within a configuration:
- The existence of admissible successors is experienced as “the future”
- The existence of admissible predecessors is experienced as “the past”
Important: There is no external reference frame from which all admissible configurations are visible or known. Configurations may exist as admissible refinements even when no reference frame has access to them. Determining which configurations are admissible requires computation, and computation itself is an admissible process that places the computing system inside the refinement structure it explores.
In other words:
- Configurations are related by constraints
- The ordering arises from those relations
- But existence does not imply global visibility, enumerability, or surveyability
An intuitive example: Asking “why am I in this configuration rather than an earlier one?” is like asking why you are reading this sentence rather than the previous one.
You are at this point in the text because you followed a path through earlier sentences. The earlier sentences still exist — you simply aren’t there anymore.
Time, in Cohesion Dynamics, works the same way.
6. Identity and Observers
An observer can be understood as a stable pattern — a collection of configurations related by admissible transformations.
From one configuration, the observer:
- Remembers past configurations
- Anticipates future ones
- Experiences continuity through the ordering
Key point: You don’t need to introduce anything special about consciousness or awareness. An observer is a structure that persists through admissible relations, just like any other stable pattern.
Summary: The Core Insight
Let’s bring it all together:
- Information without constraints is meaningless — values alone don’t create structure
- Constraints create distinguishable configurations — an alphabet emerges from exclusion
- Structure alone is not yet process — relations must act
- Change means relation, not replacement — configurations persist, connections emerge
- Time is the ordering of admissible configurations — history without destruction
- Identity comes from continuity of configuration — observers are stable patterns
This is the conceptual foundation of Cohesion Dynamics.
Everything else — amplitudes, branching, quantum structure, geometry, gravity — follows from working out the consequences of these simple ideas with mathematical rigor.
What This Page Does Not Include
This page intentionally avoids:
- Technical terminology (CIU, admissibility formalism, etc.)
- Probability and weighting
- Branching and measurement
- Quantum references
- Mathematical formalism
Those concepts become obvious and natural once you understand the core insight: constraints create meaning, and change creates relations.
Further Reading
Once you’re comfortable with these ideas, you can explore how they are formalized:
Formal Foundations
- A-Series: Substrate Mechanics — Mathematical specification of constraints, configurations, and admissibility
- M-Series: Formal Mechanisms — How cohesion, construction, and modes arise from constraints
Derived Structure
- B-Series: Quantum Representation — Why quantum structure emerges as the stable representational calculus
- Probability in CD — How probability arises as structural weighting over admissible relations
Research Programme
- Research Programme — Understanding how all the series fit together
Note on Document Status
This is a conceptual orientation guide, not a research paper. It introduces no new axioms, makes no necessity claims, and derives no formal results. Its purpose is to build intuition for the foundational ideas of Cohesion Dynamics.
For rigorous treatments, refer to the formal A-, M-, and B-series papers.