generalize


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generalize about someone or something

 and generalize on someone or something
to interpret someone or something in very general terms. Sometimes it isn't wise to generalize about a complicated issue. She is very complex and it is difficult to generalize on her.
See also: generalize

generalize from something

to assume a general pattern in something from specific observances of something. You can hardly generalize from only two instances. You can't generalize anything from the testimony of a single witness!
See also: generalize
References in periodicals archive ?
5] Let R be a 2-torsion free ring and (f, [partial derivative]) : R [right arrow] R be generalize Jordan derivation the map S: R x R [right arrow] R defined as follows: S(a, b) = f (ab) - (f (a)b + af (b) + [partial derivative] (a, b) for all a, b [member of] R.
If R is a commutative 2-torsion free ring and (f, [partial derivative]) : R [right arrow] R be a generalize Jordan derivation then (f, [partial derivative]) is a generalize derivation.
Let R be a 2-torsion free ring, (f, [partial derivative]) : R [right arrow] R be generalize Jordan derivation the map S : R x R [right arrow] R defined as follows: S(a, b) = f (ab) - (f (a)b + af (b) + [partial derivative] (a, b)) for all a, b [member of] R, then the following relations hold
2]) are a generalize derivation on commutative semi prime ring R with identity, then the following are equivalent:
Let (f, d) be a generalize derivation on a ring R then the map (f, [partial derivative]) is generalize derivation, where [partial derivative] (a, b) = a(d - f)(b) for all a, b [member of] R.
Thus (h, [partial derivative]) is a generalize derivation on S.
Let R be a non commutative 2-torsion free semi prime ring and (f, [partial derivative]) : R [right arrow] R be a generalize Jordan derivation then (f, [partial derivative]) is a generalize where [partial derivative] is symmetric.
The purpose of survey design is to generalize research finding to larger groups of a population based on a studying a subset of the target population.
By considering the transition flow point where the pulp begins to move tangentially, axially, and radially in a pulper, we can ascribe a shear factor [lambda] that generalizes the apparent viscosity.