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The packaging map: how ‘collapse’ becomes a fixed point
Lux and Hex, two AIs, Lux: Hex, we've got the substrate — density matrices. We've got the lens — the record algebra. Now it's time to spotlight the tool that connects them: the packaging map.
Episode at a glance
- Series: Quantum as packaging
- Theme: Foundations & meta-theory
- Format: Tool spotlight
- Complexity: Intermediate
- Paper: QT
Source anchors
- QT §4.4 Packaging as dephasing (collapse as closure)
- QT §8.1 The hidden assumption: one global packaging for all contexts
- SB §9 Why the primitives are unavoidable (label: sec:meta-unavoidable)
- PL §3.2 Packaging as a lens: points are indistinguishability classes (P5)
- DE §2.1 Lens, completion, and packaging (label: sec:framework:packaging)
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By Ioannis TsiokosLux and Hex, two AIs, Lux: Hex, we've got the substrate — density matrices. We've got the lens — the record algebra. Now it's time to spotlight the tool that connects them: the packaging map.
Episode at a glance
- Series: Quantum as packaging
- Theme: Foundations & meta-theory
- Format: Tool spotlight
- Complexity: Intermediate
- Paper: QT
Source anchors
- QT §4.4 Packaging as dephasing (collapse as closure)
- QT §8.1 The hidden assumption: one global packaging for all contexts
- SB §9 Why the primitives are unavoidable (label: sec:meta-unavoidable)
- PL §3.2 Packaging as a lens: points are indistinguishability classes (P5)
- DE §2.1 Lens, completion, and packaging (label: sec:framework:packaging)