The phrase "a sufficiency condition" is correct and usable in written English.
It is typically used in mathematical or logical contexts to describe a condition that, if satisfied, guarantees a certain outcome.
Example: "In this theorem, we establish that having a continuous function is a sufficiency condition for the existence of a limit."
Alternatives: "a sufficient condition" or "a condition that suffices".
Waldron claims that, contrary to Macpherson, Tully, and others, Locke did not recognize a sufficiency condition at all.
Later, Nyblom [17] derived a sufficiency condition for a series of positive rational terms to converge to a transcendental number.
Bellman approach provides a sufficiency condition for saddle-point strategies, but his main drawback is that the value function V is generally not known ahead of time.
The relative magnitude of this deviation, however, provides a theoretical basis for readily determining a sufficiency condition for the number of Fourier components to be used in any specific application.
In this paper we use the Banach contraction principle to obtain a sufficiency condition for the existence of nonoscillatory solutions of a differential equation with coefficient of (int_{a}^{b}p_{2} t,xi),dxi) in the four cases.
We obtained a new sufficiency condition for the existence of nonoscillatory solutions of higher-order neutral differential equations with distributed coefficients and delays.
In [9], Bohner et al. used an iterative method to advance the sufficiency condition in Theorem A, and in [10, Theorem ] Agwo extended Theorem A to (1.3).
Is there a simple and general sufficiency condition?
Hence, the Arrow sufficiency condition for an infinite time horizon is satisfied [34] under certain constraints.
Zn nutritional status in plant leaves was monitored and corrected by foliar spray applications to maintain a Zn-sufficiency condition equivalent to a foliar concentration of 45 55 ppm.
Suppose that Assumptions 1 and 2 hold, and that for any (x^in G [P])), there exists a (lambda^in R_^{m}) such that the pair ((x^,lambda^)) satisfies the second-order sufficiency condition (2.5).
