assumes
P1458
predicate
Indicates that one entity takes on, accepts, or presumes a role, responsibility, state, or fact regarding another entity or situation.
All labels observed (16)
| Label | Occurrences |
|---|---|
| assumes canonical | 3,336 |
| assumption | 282 |
| actsAs | 96 |
| hasAssumption | 28 |
| basedOnAssumption | 18 |
| usesAssumption | 12 |
| assumesOperation | 3 |
| assumesModel | 2 |
| assumeVariables | 1 |
| assumesBackground | 1 |
| assumesInput | 1 |
| assumesMedium | 1 |
| assumesProversAre | 1 |
| assumesVerifierIs | 1 |
| collectivelyAssume | 1 |
| presuppose | 1 |
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: assumes
Generated description
Indicates that one entity takes on, accepts, or presumes a role, responsibility, state, or fact regarding another entity or situation.
Sample triples (3,785)
| Subject | Object |
|---|---|
| Bardeen–Stephen model of flux flow in superconductors | uniform current distribution on scales larger than vortex spacing ⓘ |
| Bardeen–Stephen model of flux flow in superconductors | steady-state vortex motion ⓘ |
| wave theory of light | light propagates through space as a wave ⓘ |
| Fresnel equations | planar interface ⓘ |
| Fresnel equations | linear, homogeneous, isotropic media ⓘ |
| Fresnel equations | monochromatic plane wave ⓘ |
| Bayesian inference | model structure ⓘ |
| Bayesian inference | prior knowledge ⓘ |
| King of the Belgians | symbol of national unity via predicate surface "actsAs" ⓘ |
| King of the Belgians | symbol of national continuity via predicate surface "actsAs" ⓘ |
| Schwarzschild coordinates | spherical symmetry ⓘ |
| Schwarzschild coordinates | static spacetime ⓘ |
| Schwarzschild coordinates | non-rotating central mass ⓘ |
| Ekman transport | steady wind forcing ⓘ |
| Ekman transport | horizontally uniform conditions ⓘ |
| Ekman transport | constant vertical eddy viscosity ⓘ |
| Hilbert basis theorem | commutative ring with identity ⓘ |
| Massive Retaliation strategy | any aggression could trigger full-scale nuclear response ⓘ |
| Israel–Carter–Robinson uniqueness theorems |
Einstein–Maxwell equations
ⓘ
surface form:
Einstein–Maxwell theory
|
| Israel–Carter–Robinson uniqueness theorems | vacuum or electrovacuum outside the black hole ⓘ |
| Israel–Carter–Robinson uniqueness theorems | non-degenerate event horizon ⓘ |
| Israel–Carter–Robinson uniqueness theorems | regularity of the event horizon ⓘ |
| Israel–Carter–Robinson uniqueness theorems | stationarity ⓘ |
| Israel–Carter–Robinson uniqueness theorems | asymptotic flatness ⓘ |
| Israel–Carter–Robinson uniqueness theorems | four spacetime dimensions ⓘ |
| Hilbert’s syzygy theorem | finitely generated module ⓘ |
| Hilbert’s syzygy theorem | polynomial ring in finitely many variables ⓘ |
|
Boltzmann–Gibbs entropy in statistical mechanics
surface form:
Boltzmann–Gibbs entropy
|
ergodic hypothesis ⓘ |
|
Boltzmann–Gibbs entropy in statistical mechanics
surface form:
Boltzmann–Gibbs entropy
|
short-range interactions in typical applications ⓘ |
| Faddeev’s axioms | entropy is a real-valued function on discrete probability distributions ⓘ |
| Cantabrian Mountains | climatic barrier via predicate surface "actsAs" ⓘ |
| Moore's law | continuous advances in semiconductor fabrication ⓘ |
| Moore's law | shrinking transistor feature sizes ⓘ |
| Moore's law | improvements in manufacturing yield ⓘ |
| Stokes flow | steady flow in many applications ⓘ |
| Stokes flow | incompressible fluid in many applications ⓘ |
| Hilbert’s Nullstellensatz | base field is algebraically closed in its standard form ⓘ |
| general relativity | local Lorentz invariance ⓘ |
| general relativity | constancy of speed of light locally ⓘ |
| Boltzmann equation | binary collisions ⓘ |
| Boltzmann equation | molecular chaos ⓘ |
| Boltzmann equation | short-range interactions ⓘ |
| Rosseland mean opacity | local thermodynamic equilibrium ⓘ |
| Rosseland mean opacity | optically thick medium ⓘ |
| Rosseland mean opacity | diffusion approximation for radiative transfer ⓘ |
| Schwarzschild–Milne equations | one-dimensional variation with optical depth ⓘ |
| Schwarzschild–Milne equations | radiative transfer in local thermodynamic equilibrium in some formulations ⓘ |
| RFC 4254 | an encrypted and integrity-protected SSH transport ⓘ |
| Fermi liquid theory | long-lived quasiparticle excitations near the Fermi surface ⓘ |
| Fermi liquid theory | adiabatic continuity from non-interacting Fermi gas ⓘ |