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 |
|---|---|
| Fermi liquid theory | well-defined Fermi surface ⓘ |
| London penetration depth | local electrodynamics in London theory ⓘ |
| Phillips curve framework | short-run nominal rigidities ⓘ |
| Phillips curve framework | imperfect adjustment of expectations ⓘ |
| Einstein synchronization convention | constancy of the speed of light in vacuum ⓘ |
| Einstein synchronization convention | isotropy of the one-way speed of light ⓘ |
| logotherapy | humans are meaning-seeking beings ⓘ |
| logotherapy | meaning can be found in all circumstances ⓘ |
| Einstein bed-load function | uniform sediment size ⓘ |
| Einstein bed-load function | steady uniform flow ⓘ |
| Einstein bed-load function | wide channel approximation ⓘ |
| Riemann–Lebesgue lemma | function is integrable in the Lebesgue sense via predicate surface "assumption" ⓘ |
| Riemann–Lebesgue lemma | function belongs to L¹ with respect to the relevant measure via predicate surface "assumption" ⓘ |
| Riemann–Liouville integral | sufficient regularity of the integrand ⓘ |
| Riemann sums | boundedness of the function on the interval ⓘ |
| Boltzmann distribution | classical distinguishable particles in many applications ⓘ |
| Riemann–Hurwitz formula | finite degree d of the covering map ⓘ |
| Riemann–Hurwitz formula | compact connected Riemann surfaces ⓘ |
| Riemann–Hurwitz formula | holomorphic surjective map between Riemann surfaces ⓘ |
| Smoluchowski coagulation equation | spatial homogeneity ⓘ |
| Smoluchowski coagulation equation | pairwise particle collisions ⓘ |
| Smoluchowski coagulation equation | mean-field approximation ⓘ |
| Young's modulus | linear elastic behavior ⓘ |
| Young's modulus | small strains ⓘ |
| New Neoclassical Synthesis | rational expectations via predicate surface "usesAssumption" ⓘ |
| New Neoclassical Synthesis | intertemporal optimization via predicate surface "usesAssumption" ⓘ |
| New Neoclassical Synthesis | microfoundations via predicate surface "usesAssumption" ⓘ |
| Shockley diode equation | low-level injection ⓘ |
| Shockley diode equation | uniform doping ⓘ |
| Shockley diode equation | abrupt p–n junction ⓘ |
| Shockley diode equation | negligible series resistance ⓘ |
| Shockley diode equation | negligible recombination in depletion region ⓘ |
| Shockley diode equation | steady-state conditions ⓘ |
| Shockley diode equation | temperature uniformity ⓘ |
| Shockley–Queisser limit | radiative recombination as the only recombination mechanism ⓘ |
| Shockley–Queisser limit | detailed balance between absorption and emission ⓘ |
| Shockley–Queisser limit | thermal equilibrium between solar cell and surroundings ⓘ |
| Shockley–Queisser limit | black-body radiation spectrum for the sun ⓘ |
| Shockley–Queisser limit | step-function absorption at the band gap energy ⓘ |
| Shockley–Queisser limit | no series resistance ⓘ |
| Shockley–Queisser limit | no optical concentration unless explicitly included ⓘ |
| Shockley–Queisser limit | standard test conditions for solar illumination ⓘ |
| Shockley–Queisser limit | cell temperature of about 300 K ⓘ |
| Ricardian equivalence | rational expectations ⓘ |
| Ricardian equivalence | perfect capital markets ⓘ |
| Ricardian equivalence | no liquidity constraints ⓘ |
| Ricardian equivalence | lump-sum taxes ⓘ |
| Ricardian equivalence | infinite-lived agents or operative intergenerational altruism ⓘ |
| Ricardian equivalence | no distortionary taxation ⓘ |
| Ricardian equivalence | no uncertainty about future taxes ⓘ |