finding
active
finding:no-finite-system-a-can-measure-the-entanglement-entropy-s-ab-across-the-boundary-b-that-separates-it-from-its-environment-b-fields-glazebrook-2023-corollary-3-1No finite system A can measure the entanglement entropy S(|AB>) across the boundary B that separates it from its environment B (Fields & Glazebrook 2023, Corollary 3.1)
The core impossibility result imported from quantum information theory; basis of the entire argument
Source paper
extracted_from(2026) · Lars Sandved-Smith · Chris Fields · Thomas Doctor · Ruben Laukkonen +1
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Papers (1)
paper
Claims (4)
claim
- Prior result from quantum information theory cited as evidence.
- Core claim of the paper; derives from Corollary 3.1 of Fields & Glazebrook (2023)
- Consequence of the no-self-measurement result; the boundary cannot be empirically established.
- Central thesis: the self-environment cut cannot be self-evidencing.
Questions (1)
question
- The central question the paper answers negatively via quantum information theory
Related by similarity (8)
cosine ≥ 0.65 · no typed edgeEntities in the same semantic neighborhood but without a typed relation to this one — candidates for new edges or unrecognized duplicates.
- Generalises the self-evidence impossibility to all boundaries; grounds the teaching that all dharmas are empty
- A measure of quantum entanglement across the agent-environment interface; its self-measurement is impossible for finite systems.
- Conjecture about what distinguishes living from non-living systems.
- Autopoietic aspect of active inference.
- Question about the consequences of intrinsic beliefs about entropy.
- A measure of quantum entanglement between subsystems; invoked to show boundary unmeasurability from within.
- Central open question framing the paper's synthesis.
- Friston's key assertion resolving the tautology: existence implies free energy minimization, making inference inevitable.
Restated by (1)
cosine ≥ 0.90Other entities that say roughly the same thing. May be merge candidates or independent restatements across papers.