satisfies

P4233
predicate

Indicates that one entity meets, fulfills, or complies with the requirements, conditions, or expectations specified by another.

Try in SPARQL

All labels observed (18)

Label Occurrences
satisfies canonical 339
satisfy 29
satisfiesAxiom 18

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: satisfies
Generated description
Indicates that one entity meets, fulfills, or complies with the requirements, conditions, or expectations specified by another.

Sample triples (443)

Subject Object
von Neumann entropy Araki–Lieb inequality NERFINISHED ⓘ
Klebanov–Strassler solution type IIB supergravity equations of motion with fluxes ⓘ
Bochner integral dominated convergence theorem (Bochner version) NERFINISHED ⓘ
Bochner integral monotone convergence theorem for nonnegative scalar norms ⓘ
Bochner integral Fubini theorem for Banach-valued functions NERFINISHED ⓘ
Jacobi theta functions quasi-periodicity relations ⓘ
Jacobi theta functions heat equation ⓘ
Jacobi theta functions Jacobi triple product identity NERFINISHED ⓘ
Pontryagin classes Whitney sum formula NERFINISHED ⓘ
Dolan–Grady relations Onsager’s original algebraic structure for the Ising model ⓘ
four-momentum operator Poincaré commutation relations NERFINISHED ⓘ
four-momentum operator P^μ P_μ = m^2 for one-particle states (in units c=1) ⓘ
Euclidean algorithm for polynomials gcd(a,b) divides both a and b ⓘ
Euclidean algorithm for polynomials any common divisor of a and b divides gcd(a,b) ⓘ
modular j-invariant j(τ) = j(γτ) for all γ in SL(2,Z) ⓘ
Kauffman polynomial skein relations distinct from Jones polynomial ⓘ
T:z ↦ z+1
surface form: T : z ↦ z + 1
PSL(2,ℤ) = ⟨S,T | S² = 1, (ST)³ = 1⟩ via predicate surface "satisfiesRelation" ⓘ
Alexander–Spanier cohomology Eilenberg–Steenrod axioms on suitable categories of spaces ⓘ
Baire space Baire category theorem NERFINISHED ⓘ
Reiner–Rivlin fluid model objectivity requirement ⓘ
Reiner–Rivlin fluid model isotropic tensor function representation theorems ⓘ
Legendre polynomials (1-x^2)y'' - 2xy' + n(n+1)y = 0 via predicate surface "satisfy" ⓘ
Kolmogorov–Sinai entropy Kolmogorov–Sinai theorem NERFINISHED ⓘ
Hilbert symbol product formula over all completions of a global field ⓘ
Gegenbauer polynomials three-term recurrence relation via predicate surface "satisfy" ⓘ
Gegenbauer polynomials second-order linear differential equation via predicate surface "satisfy" ⓘ
Brans–Dicke theory weak equivalence principle ⓘ
Condorcet criterion Schulze method via predicate surface "satisfiedBy" NERFINISHED ⓘ
Condorcet criterion Ranked Pairs via predicate surface "satisfiedBy" NERFINISHED ⓘ
Condorcet criterion Minimax Condorcet method via predicate surface "satisfiedBy" NERFINISHED ⓘ
Condorcet criterion Copeland method via predicate surface "satisfiedBy" NERFINISHED ⓘ
Condorcet criterion Kemeny–Young method via predicate surface "satisfiedBy" NERFINISHED ⓘ
Condorcet criterion Nanson method via predicate surface "satisfiedBy" NERFINISHED ⓘ
Condorcet criterion Black's method via predicate surface "satisfiedBy" NERFINISHED ⓘ
Condorcet criterion Tideman alternative methods that elect the Condorcet winner when one exists via predicate surface "satisfiedBy" ⓘ
Kemeny–Young method Condorcet criterion NERFINISHED ⓘ
Kemeny–Young method majority criterion (for winner selection) ⓘ
Kemeny–Young method unrestricted domain (universal domain) ⓘ
Kemeny–Young method Pareto efficiency NERFINISHED ⓘ
Kemeny–Young method anonymity ⓘ
Kemeny–Young method neutrality ⓘ
Kemeny–Young method reinforcement (under some formulations) ⓘ
Jacobi sums multiplicative relations with Gauss sums ⓘ
Jacobi sums orthogonality-type relations for characters ⓘ
Jacobi sums functional equations under complex conjugation ⓘ
Soddy circle k1^2 + k2^2 + k3^2 + k4^2 = 1/2 (k1 + k2 + k3 + k4)^2 ⓘ
Riesz transforms R_1^2 + … + R_n^2 = -I on suitable spaces ⓘ
Riesz projection P^2 = P ⓘ
Riesz projection PT = TP ⓘ
Riesz projection spectrum of T|_{range(P)} lies in selected part of spectrum ⓘ