How statement and proof provenance work
The first chip identifies the source of the statement or construction; the second identifies the source of its local proof or verification.
- Literature-sourced: the exact statement appears in a cited source; only wording and notation differ.
- AI-adapted: a semantically identical restatement of literature-sourced material, modulo indexing, notation, and boundary cases adopted by the library.
- AI-generated: a genuinely novel statement formulated by AI, with no source for the claim itself.
These labels describe origin, not correctness: citations and verification chips remain separate evidence.
Teleportation protocol resource record
Definition
For the procedure Qubit teleportation procedure, define a protocol-specific resource record with separate coordinates as follows. A shared-pair use is one initial Bell pair supplied as an input resource; its preparation is excluded. A classical communication bit is one bit sent from Alice to Bob; the record contains two. A transmitted qubit is a qubit sent during the protocol after the shared pair is available; the record contains zero. A measurement-record bit is one of the two ordered computational-basis outcomes measured by Alice; the record contains two such bits. A local gate occurrence is counted by the size convention of Finite circuit resource accounting, namely as one gate occurrence in the declared circuit: Alice uses one CNOT and one Hadamard, and Bob uses at most two conditional Pauli gate occurrences, and . The pair preparation is not included among those gate occurrences. This record counts the stated procedure only; it asserts no optimality or physical realization.
Depends on
Used by
Dependency tree · two levels
13 results within two dependency steps of this one, each drawn at its shortest distance from it. An arrow runs from a result to what uses it, so the chart reads left to right and ends at this result, which carries a heavier outline. Every node is a link to that result. Click elsewhere on the chart to enlarge it.
Sources
- John Watrous, The Theory of Quantum Information (2018), §6.3.1 (standard reference, not scraped)
- Richard Cleve, Quantum Information Processing course notes for QIC 710 / CS 768 / PHYS 767 / CO 681 / AMATH 871 / PMATH 871, version dated October 13, 2026 (standard reference, not scraped)