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
Riesz projection spectrum of T|_{ker(P)} lies in complement of selected part of spectrum ⓘ
Artin conductor multiplicativity under induction in many cases ⓘ
Artin conductor additivity on direct sums of representations ⓘ
Solomonoff induction universal dominance over all computable semimeasures ⓘ
Solomonoff induction asymptotic optimality in sequence prediction ⓘ
J.Crew Factory shipping within the United States via predicate surface "fulfills" ⓘ
Cohen–Macaulay ring Serre’s condition (S_dim R) ⓘ
Clifford algebra v·v = Q(v)·1 for all vectors v via predicate surface "satisfiesRelation" ⓘ
Coulomb potential Poisson equation for a point charge ⓘ
Coulomb potential Laplace equation away from charges ⓘ
V_us CKM unitarity relations NERFINISHED ⓘ
V_cs unitarity constraints of CKM matrix ⓘ
V_td CKM unitarity constraints ⓘ
Landau collision operator H-theorem NERFINISHED ⓘ
Milne universe model Friedmann equations with ρ = 0 and Λ = 0 ⓘ
Milne universe model cosmological principle in comoving coordinates ⓘ
Wirtinger derivatives linearity in the function argument ⓘ
Wirtinger derivatives Leibniz rule for products ⓘ
Wirtinger derivatives chain rule for compositions ⓘ
Zassenhaus filtration D_{n+1}(G) ≤ D_n(G) ⓘ
Galois extension fundamental theorem of Galois theory NERFINISHED ⓘ
Csiszár f-divergence data processing inequality ⓘ
Blaschke products
surface form: Blaschke product
|B(z)| ≤ 1 for |z| < 1 ⓘ
Blaschke products
surface form: Blaschke product
Blaschke condition on zeros for infinite products ⓘ
Busemann function triangle inequality type estimates derived from the metric ⓘ
Chern–Simons forms
surface form: Chern–Simons form
d(CS) = characteristic class representative ⓘ
Möbius function ∑_{d|n} μ(d) = 1 if n = 1 ⓘ
Möbius function ∑_{d|n} μ(d) = 0 if n > 1 ⓘ
Möbius function μ * 1 = ε, where ε is the identity for Dirichlet convolution ⓘ
Barnes G-function G(z)≠0 for non-integer complex z ⓘ
Jack polynomials orthogonality with respect to Jack inner product ⓘ
Macdonald polynomials triangularity with respect to dominance order on partitions ⓘ
Macdonald polynomials Cauchy identity for Macdonald polynomials ⓘ
Macdonald polynomials Pieri-type rules ⓘ
Macdonald polynomials Macdonald positivity conjecture (proved) NERFINISHED ⓘ
Harish-Chandra c-function functional equations under Weyl group action ⓘ
Hodge star operator * * α = (−1)^{k(n−k)} α on k-forms in n dimensions ⓘ
Hodge star operator is an isomorphism between k-forms and (n−k)-forms ⓘ
Hodge star operator is an involution up to sign ⓘ
Tate cohomology long exact sequences ⓘ
Tate cohomology dimension shifting properties ⓘ
Drinfeld associators pentagon equation via predicate surface "satisfy" ⓘ
Drinfeld associators hexagon equations via predicate surface "satisfy" ⓘ
Drinfeld associators group-like condition in a completed tensor algebra via predicate surface "satisfy" ⓘ
Drinfeld associators normalization conditions (e.g., trivial constant term) via predicate surface "satisfy" ⓘ
Drinfeld–Jimbo quantum groups quantum Yang–Baxter equation NERFINISHED ⓘ
Drinfeld–Jimbo quantum groups q-Serre relations ⓘ
Whitehead product in homotopy theory
surface form: Whitehead product
graded Jacobi identity up to sign ⓘ
Whitehead product in homotopy theory
surface form: Whitehead product
[α,β] = −(−1)^{mn}[β,α] for α∈π_m, β∈π_n ⓘ
Whitehead product graded Jacobi identity up to homotopy ⓘ