satisfies

P4233 predicate

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

Aliases (9)
  • fulfillsProphecy ×3
  • satisfy ×3
  • fulfills ×2
  • meetsFullNeed ×1
  • satisfiesCondition ×1
  • satisfiesCriterion ×1
  • satisfiesEnergyConditions ×1
  • satisfiesIdentity ×1
  • satisfyProperty ×1

Sample triples (63)
Subject Object
Bardeen black hole model Einstein field equations with nonlinear electrodynamics source
Bardeen black hole model weak energy condition in certain parameter ranges
Bekenstein–Hawking entropy generalized second law of thermodynamics
Burial of Jesus Isaiah 53:9 ("fulfills")
Burial of Jesus Psalm 16:10 ("fulfills")
Christoffel symbols symmetric in lower indices for Levi-Civita connection ("satisfyProperty")
Conway polynomial skein relation ∇(L₊) − ∇(L₋) = z ∇(L₀)
Davidson College yes ("meetsFullNeed")
Dirac equation Lorentz invariance
Dirac equation principle of special relativity
Einstein tensor \nabla_{\mu} G^{\mu}{}_{\nu} = 0 ("satisfiesIdentity")
Einstein–Maxwell equations Bianchi identities through Einstein tensor
Einstein–Maxwell equations local charge conservation
Einstein–Rosen bridge yes for classical matter ("satisfiesEnergyConditions")
Euclidean space Pythagorean theorem
Euclidean space parallelogram law
Euclidean space triangle inequality
Flight into Egypt Hosea 11:1 ("fulfillsProphecy")
Gell-Mann matrices [λ_a, λ_b] = 2 i f_{abc} λ_c ("satisfy")
Gell-Mann matrices su(3) commutation relations ("satisfy")
Gell-Mann matrices {λ_a, λ_b} = 4/3 δ_{ab} I + 2 d_{abc} λ_c ("satisfy")
Itô process stochastic differential equation
Kalai–Smorodinsky bargaining solution Pareto efficiency axiom
Kalai–Smorodinsky bargaining solution individual rationality axiom
Kalai–Smorodinsky bargaining solution invariance to affine transformations axiom
Kalai–Smorodinsky bargaining solution monotonicity axiom
Kalai–Smorodinsky bargaining solution symmetry axiom
Kerr metric vacuum Einstein equations R_{μν} = 0
Kerr–Newman black hole no-hair theorem parameters mass, charge, angular momentum
Langevin dynamics fluctuation–dissipation theorem
Levi-Civita connection Leibniz rule for covariant derivative
Levi-Civita connection linearity in vector field arguments
Levi-Civita connection metric-compatibility condition ∇g = 0
Levi-Civita connection tensoriality in lower argument
Levi-Civita connection torsion tensor T = 0
Lorentz transformation Lorentz invariance of physical laws
Maxwell's equations Lorentz invariance
Reissner–Nordström metric vacuum Einstein equations with electromagnetic stress-energy tensor
Riemann curvature tensor first Bianchi identity
Riemann curvature tensor second Bianchi identity
Riemann integral absolute value inequality
Riemann integral additivity over intervals
Riemann integral linearity
Riemann integral monotonicity
Riemann–Liouville integral semigroup property in the order α under suitable conditions
Rényi divergence D_α(P‖Q) ≥ 0
Rényi entropy data-processing inequality for appropriate α
Salam–Weinberg model gauge invariance
Schwinger functions Euclidean invariance
Schwinger functions Osterwalder–Schrader axioms
Schwinger functions cluster decomposition property
Schwinger functions reflection positivity
Schwinger functions symmetry under permutations of arguments
Shannon entropy Shannon–Khinchin axioms
Shannon entropy chain rule for entropy
Surreal numbers every left element is less than every right element ("satisfiesCondition")
Triumphal Entry into Jerusalem Psalm 118:25–26 ("fulfillsProphecy")
Triumphal Entry into Jerusalem Zechariah 9:9 ("fulfillsProphecy")
Tsallis entropy generalized H-theorem in nonextensive framework
Wigner distribution function correct classical limit for large quantum numbers
construction of the regular 17-gon with straightedge and compass n is product of a power of 2 and distinct Fermat primes ("satisfiesCriterion")
von Neumann universe Zermelo–Fraenkel set theory (ZF) under suitable assumptions
von Neumann universe Zermelo–Fraenkel set theory with Choice (ZFC) under suitable assumptions

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