theorem


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the·o·rem

(thē'ŏ-rem),
A proposition that can be tested, and can be established as a law or principle.
See also: law, principle, rule.
Farlex Partner Medical Dictionary © Farlex 2012

the·o·rem

(thē'ŏ-rĕm)
A proposition that can be proved, and so is established as a law or principle.
See also: law, principle, rule
Medical Dictionary for the Health Professions and Nursing © Farlex 2012

the·o·rem

(thē'ŏ-rĕm)
Proposition that can be tested then and can be established as a law or principle.
Medical Dictionary for the Dental Professions © Farlex 2012
References in periodicals archive ?
We note that [5, Theorem 1.1] strongly supports Conjecture 1.5.
The two-dimensional Pythagorean theorem establishes a relationship between three squares.
By applying Theorem 2 to the polynomial p(z) = [z.sup.n]p(1/z), we easily get Theorem 3.
In a similar manner, in proof of Theorem 9, we obtain the result (40).
(i) follows from Theorem 8.12.2 of [11], and (ii) follows from Theorems 8.10.5 and 8.13.2 of [11] applying to X = [C.sub.p](Y) and Y = [C.sub.p](X).
In view of Theorem 6, the numbers [c.sub.1], ..., [c.sub.n] in Theorem 4 can be replaced by functions analytic in D.
Also, we prove the following nonsymmetric theorem for (H, G)-coincidences which is a version for manifolds of the main theorem in [11].
One of our main tools for the proofs given in Sections 3 and 4 is the time scales Holder inequality, see [11, Theorem 6.13], which says
In [[1], Theorem 10], it is explained that the space of solutions of a weakly delayed system (1), depending initially on 2([m.sub.n] + 1) parameters (i.e., on the initial data (3)) is reduced (as k [greater than or equal to] [m.sub.n] + 2) to a space of solutions depending either on [m.sub.n] + 1 or even only on 2 parameters.
By the dominated convergence theorem and Theorem 5 we have the following theorem.
Observe that if in Theorem 14 we have [alpha] = 1, the statement of Theorem 14 becomes the statement of Theorem 8.
Postolache, Fixed point theorem for weakly Chatterjea-type cyclic contractions, Fixed Point Theory Appl., Article ID 2013:28 (2013), 9 pages.