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 |
|---|---|
| multinomial theorem | x1,...,xm are elements of a commutative ring or field ⓘ |
| Snell’s law of refraction | monochromatic light ⓘ |
| Snell’s law of refraction | isotropic media ⓘ |
| Snell’s law of refraction | linear media ⓘ |
| Snell’s law of refraction | non-absorbing media ⓘ |
| Newton's second law of motion | inertial reference frame ⓘ |
| generalized binomial theorem | principal branch of complex power for (1+z)^α ⓘ |
| Herzberg–Teller approximation | electronic transition dipole moment depends on nuclear coordinates ⓘ |
| Herzberg–Teller approximation | Born–Oppenheimer separation of electronic and nuclear motion as a starting point ⓘ |
| Mulliken electronegativity scale | gas-phase atomic properties ⓘ |
| Mulliken electronegativity scale | isolated atom approximation ⓘ |
| Gaussian elimination | arithmetic operations are exact in theoretical analysis ⓘ |
| Gaussian law of error | errors are independent ⓘ |
| Gaussian law of error | errors are identically distributed ⓘ |
| Gaussian law of error | errors have finite variance ⓘ |
| Gaussian law of error | no systematic bias in errors ⓘ |
|
Gauss’s law
surface form:
Gauss's law
|
validity of classical electromagnetism ⓘ |
| method of least squares | model structure is correctly specified ⓘ |
| method of least squares | errors have zero mean ⓘ |
| method of least squares | errors are uncorrelated ⓘ |
| method of least squares | errors have constant variance ⓘ |
| Gauss’s planetary equations | two-body Keplerian reference orbit plus small perturbations ⓘ |
| Gauss’s planetary equations | perturbing forces small compared to central gravity ⓘ |
| Gauss–Markov theorem | linearity in parameters ⓘ |
| Gauss–Markov theorem | exogeneity of regressors ⓘ |
| Gauss–Markov theorem | zero mean error term ⓘ |
| Gauss–Markov theorem | homoscedasticity of error terms ⓘ |
| Gauss–Markov theorem | no autocorrelation of error terms ⓘ |
| Gauss–Markov theorem | full column rank of the regressor matrix ⓘ |
| Gauss–Markov theorem | finite second moments of error terms ⓘ |
| Noether normalization lemma | commutative rings with identity ⓘ |
| Noether normalization lemma | base field k ⓘ |
| Noether's isomorphism theorems | existence of kernels of homomorphisms ⓘ |
| Noether's isomorphism theorems | existence of normal subgroups or ideals ⓘ |
| Noetherian induction | every descending chain stabilizes ⓘ |
| Kepler’s laws of planetary motion | Sun at or near focus of planetary orbits ⓘ |
| Kepler’s laws of planetary motion | two-body problem approximation ⓘ |
| Rare Earth hypothesis | simple life can arise under relatively common conditions ⓘ |
| Berserker hypothesis | advanced civilizations can build self-replicating probes ⓘ |
| Berserker hypothesis | hostile intent or competitive behavior among advanced civilizations ⓘ |
| Berserker hypothesis | galaxy-wide reach of destructive probes or civilizations ⓘ |
| classical economics | rational self-interested individuals via predicate surface "usesAssumption" ⓘ |
| classical economics | flexible prices and wages via predicate surface "usesAssumption" ⓘ |
| classical economics | competitive markets via predicate surface "usesAssumption" ⓘ |
| Galilean relativity | absolute time ⓘ |
| Galilean relativity | Euclidean space ⓘ |
| Galilean relativity | universal time shared by all observers ⓘ |
| Galilean relativity | space and time are independent ⓘ |
| fluctuation–dissipation theorem | thermal equilibrium of the unperturbed system ⓘ |
| fluctuation–dissipation theorem | linearity of response to small perturbations ⓘ |