shows
P2371
predicate
Indicates that one entity presents, displays, or makes another entity visible or known to an audience or observer.
All labels observed (5)
| Label | Occurrences |
|---|---|
| shows canonical | 1,086 |
| entertainment | 15 |
| oftenShows | 5 |
| showsDetail | 4 |
| showsOn | 4 |
Description generation (PDg)
The one-sentence description above was generated by prompting gpt-5.1 with the predicate name and this instruction.
Instruction
Given a predicate that represents a relationship or action between entities, generate a one-sentence description explaining its meaning. # Instructions Focus on describing the relationship, not the entities themselves. # Response Format Begin the description with \' Indicates...\'
Input
Predicate: shows
Generated description
Indicates that one entity presents, displays, or makes another entity visible or known to an audience or observer.
Sample triples (1,114)
| Subject | Object |
|---|---|
| Nash embedding theorem | intrinsic Riemannian geometry can be realized as extrinsic geometry in Euclidean space ⓘ |
| Russell’s paradox | naive comprehension leads to contradiction ⓘ |
| Russell’s paradox | unrestricted set formation is inconsistent ⓘ |
| Russell’s paradox | there is no set of all sets that are not members of themselves ⓘ |
| Russell’s paradox | limitations of naive set theory ⓘ |
| Rock-Art Sites of Tadrart Acacus | transition from humid to arid climate ⓘ |
| Rock-Art Sites of Tadrart Acacus | evolution of subsistence strategies ⓘ |
| Rock-Art Sites of Tadrart Acacus | development of pastoralism ⓘ |
| Rock-Art Sites of Tadrart Acacus | early caravan routes ⓘ |
| Schwarzschild Penrose diagram | event horizon as null surface ⓘ |
| Schwarzschild Penrose diagram | singularity as spacelike boundary ⓘ |
| Schwarzschild Penrose diagram | black hole interior region ⓘ |
| Schwarzschild Penrose diagram | exterior asymptotically flat region ⓘ |
| Schwarzschild Penrose diagram | white hole region ⓘ |
| Schwarzschild Penrose diagram | second asymptotically flat region ⓘ |
| Schwarzschild Penrose diagram | maximally extended Schwarzschild solution ⓘ |
| Schwarzschild Penrose diagram | possible timelike worldlines ⓘ |
| Schwarzschild Penrose diagram | possible null geodesics ⓘ |
| Schwarzschild Penrose diagram | impossibility of escaping from inside event horizon ⓘ |
| Schwarzschild Penrose diagram | impossibility of entering white hole region from outside ⓘ |
| Barber paradox | some apparently simple conditions are inconsistent ⓘ |
| Barber paradox | not every description determines a possible object ⓘ |
| Barber paradox | need for restrictions on set or property formation ⓘ |
| The Knowledge Complexity of Interactive Proof Systems | existence of zero-knowledge proofs for some NP problems under cryptographic assumptions ⓘ |
| Interactive Proofs and the Hardness of Approximating Cliques | strong inapproximability bounds for clique ⓘ |
| Interactive Proofs and the Hardness of Approximating Cliques | it is computationally hard to approximate maximum clique within certain factors ⓘ |
| Interactive Proofs and the Hardness of Approximating Cliques | interactive proof techniques can yield hardness of approximation results ⓘ |
| Dyson’s proof of equivalence of Feynman and Schwinger–Tomonaga formulations of QED | Feynman rules reproduce Tomonaga–Schwinger operator results order by order ⓘ |
| Dyson’s proof of equivalence of Feynman and Schwinger–Tomonaga formulations of QED | diagrammatic expansion corresponds to time-ordered products of interaction terms ⓘ |
| Dyson’s proof of equivalence of Feynman and Schwinger–Tomonaga formulations of QED | Lorentz invariance of the perturbation expansion can be maintained ⓘ |
| Cantor’s paradox | power set of any set has strictly greater cardinality than the set ⓘ |
| Cantor’s paradox | a universal set would have cardinality strictly less than its power set and equal to it ⓘ |
| A fast learning algorithm for deep belief nets | deep belief nets can achieve low error rates on MNIST ⓘ |
| Burali-Forti paradox | naive set theory with unrestricted comprehension is inconsistent ⓘ |
| von Neumann paradox in set theory | existence of paradoxical decompositions under certain group-theoretic conditions ⓘ |
| von Neumann paradox in set theory | failure of finitely additive invariant measures on some groups ⓘ |
| von Neumann paradox in set theory | counterintuitive consequences of the axiom of choice ⓘ |
| Rubinstein bargaining model | more patient player obtains larger share of surplus ⓘ |
| Rubinstein bargaining model | cost of delay affects bargaining power ⓘ |
| Rubinstein bargaining model | time preferences determine division of surplus ⓘ |
| Theorema Egregium | extrinsic curvature is not needed to determine Gaussian curvature ⓘ |
| Theorema Egregium | curvature of a surface can be determined by measurements within the surface ⓘ |
| Gauss–Bonnet theorem (early form) | curvature can be determined intrinsically ⓘ |
| Milliways | live broadcast of the universe ending via predicate surface "entertainment" ⓘ |
| Fair Play | real-life couples negotiating chores ⓘ |
| Fair Play | strategies for more equal partnerships ⓘ |
| Fair Play | effects of inequality on children ⓘ |
| Bode plot | magnitude versus frequency ⓘ |
| Bode plot | phase versus frequency ⓘ |
| Task Manager | CPU usage ⓘ |