theorem in quantum foundations
C39115
concept
A theorem in quantum foundations is a rigorously proven mathematical statement that clarifies or constrains the possible structures, interpretations, or empirical predictions of quantum theory at its most fundamental level.
All labels observed (12)
| Label | Occurrences |
|---|---|
| result in quantum information theory | 2 |
| Bell inequality | 1 |
| Bell-type inequality | 1 |
| concept in quantum foundations | 1 |
| foundational result of density functional theory | 1 |
| generalization of Heisenberg uncertainty principle | 1 |
| quantum mechanical inequality | 1 |
| result in quantum chemistry | 1 |
| result in quantum foundations | 1 |
| theorem in quantum foundations canonical | 1 |
| theorem in quantum measurement theory | 1 |
| uncertainty relation | 1 |
Description generation (CDg)
The one-sentence description above was generated by prompting gpt-5.1 with the class name and this instruction.
Instruction
generate a one-sentence description for a given conceptual class. # Response Format Return only the sentence: "Description: [one-sentence description of the conceptional class]"
Input
Class: theorem in quantum foundations
Generated description
A theorem in quantum foundations is a rigorously proven mathematical statement that clarifies or constrains the possible structures, interpretations, or empirical predictions of quantum theory at its most fundamental level.
Instances (10)
| Instance | Via concept surface |
|---|---|
| Gleason’s theorem | — |
| Robertson–Schrödinger uncertainty relation | uncertainty relation |
| Clauser–Horne–Shimony–Holt inequality | Bell inequality |
| Clauser–Horne inequality | Bell-type inequality |
| Page theorem | result in quantum information theory |
| Hohenberg–Kohn theorem | foundational result of density functional theory |
| Kochen–Specker theorem | result in quantum foundations |
| Brillouin theorem | result in quantum chemistry |
| Peres–Horodecki criterion | result in quantum information theory |
| Naimark dilation theorem | theorem in quantum measurement theory |