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 |
|---|---|
| GAGA (Géométrie Algébrique et Géométrie Analytique) | every analytic coherent sheaf on a complex projective variety is algebraizable ⓘ |
| GAGA (Géométrie Algébrique et Géométrie Analytique) | holomorphic line bundles on complex projective varieties come from algebraic line bundles ⓘ |
| GAGA (Géométrie Algébrique et Géométrie Analytique) | equivalence between algebraic and analytic morphisms for projective varieties over the complex numbers ⓘ |
| GAGA (Géométrie Algébrique et Géométrie Analytique) | analytic global sections of coherent sheaves on projective varieties are algebraic ⓘ |
| Gros-Horloge | time ⓘ |
| Gros-Horloge | day of the week ⓘ |
| Gros-Horloge | lunar phases ⓘ |
| Gros-Horloge | astronomical information ⓘ |
|
Earthrise photograph
surface form:
Earthrise
|
Earth rising above the lunar horizon ⓘ |
| Saxothuringian Zone | polyphase deformation ⓘ |
| Saxothuringian Zone | fold-and-thrust structures ⓘ |
| Saxothuringian Zone | nappe structures ⓘ |
| Fundamental Theorem of Calculus | every continuous function on a closed interval has an antiderivative defined by an integral ⓘ |
| Fundamental Theorem of Calculus | evaluation of definite integrals reduces to evaluating antiderivatives at endpoints ⓘ |
| Meishan section, South China | abrupt biotic turnover at Permian–Triassic boundary ⓘ |
| Meishan section, South China | large negative carbon isotope excursion near boundary ⓘ |
| Meishan section, South China | changes in sedimentation across boundary ⓘ |
| Condorcet paradox | majority rule may fail to produce a Condorcet winner ⓘ |
| Condorcet paradox | collective rationality can fail ⓘ |
| Condorcet paradox | aggregation of preferences can violate transitivity ⓘ |
| Dramatic Romances and Lyrics | early mastery of dramatic monologue ⓘ |
| Dramatic Romances and Lyrics | psychological characterization ⓘ |
| Green–Tao theorem | primes contain arbitrarily long linear patterns of the form a+nd ⓘ |
| Green–Tao theorem | primes are not randomly distributed with respect to long arithmetic progressions ⓘ |
| Lansdowne Portrait of George Washington | George Washington in civilian dress ⓘ |
| Lansdowne Portrait of George Washington | George Washington in statesmanlike pose ⓘ |
| Lansdowne Portrait of George Washington | George Washington addressing viewer ⓘ |
| Athenaeum Portrait of George Washington | bust-length view of George Washington ⓘ |
| Athenaeum Portrait of George Washington | George Washington facing left ⓘ |
| Athenaeum Portrait of George Washington | plain background ⓘ |
| Clausius theorem | δQ is not an exact differential ⓘ |
| Clausius theorem | δQ/T is an exact differential for reversible processes ⓘ |
| Yazd Water Museum | role of qanats in development of Yazd ⓘ |
| Yazd Water Museum | social organization around water distribution ⓘ |
| Yazd Water Museum | importance of water rights in local communities ⓘ |
| Separation of Light from Darkness | God the Father in dynamic motion ⓘ |
| Learning to See by Moving | that motion-based learning can capture 3D structure ⓘ |
| Learning to See by Moving | that interaction can provide intrinsic supervision for vision ⓘ |
| Tarski’s theorem on the completeness of elementary algebra and geometry | there is an algorithm to decide the truth of any first-order statement about real numbers in the language of ordered fields ⓘ |
| Tarski’s theorem on the completeness of elementary algebra and geometry |
Tarski’s theorem on the completeness of elementary algebra and geometry
self-linksurface differs
ⓘ
surface form:
Euclidean geometry can be captured by the first-order theory of real closed fields
|
| Google Discover | AMP pages ⓘ |
| Google Discover | non-AMP pages ⓘ |
| USGS Mount Olympus | contour lines ⓘ |
| USGS Mount Olympus | elevation ⓘ |
| USGS Mount Olympus | hydrography ⓘ |
| USGS Mount Olympus | rivers ⓘ |
| USGS Mount Olympus | streams ⓘ |
| USGS Mount Olympus | lakes ⓘ |
| USGS Mount Olympus | roads ⓘ |
| USGS Mount Olympus | trails ⓘ |