# generalize

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## generalize

/gen·er·al·ize/ (-ĭz)
1. to spread throughout the body, as when local disease becomes systemic.
2. to form a general principle; to reason inductively.

## generalize

(jĕn′ər-ə-līz′)
v. general·ized, general·izing, general·izes
v.tr.
1.
a. To reduce to a general form, class, or law.
b. To render indefinite or unspecific.
2.
a. To infer from many particulars.
b. To draw inferences or a general conclusion from.
v.intr.
1.
a. To form a concept inductively.
b. To form general notions or conclusions.
2. Medicine To spread through the body. Used of a usually localized disease.

gen′er·al·iz′er n.

## generalize

(jen′ĕ-ră-līz″) [L. generalis]
1. To become or render nonspecific.
2. To become systemic, as a local disease.
generalizable (jen″ĕ-ră-lī′ză-bl), adjectivegeneralizability (jen″ĕ-ră-lī″ză-bil′ĭt-ē)
References in periodicals archive ?
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 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.
Orthogonal generalize derivations on semi prime rings
In this section, we gave some necessary and sufficient conditions for tow generalized derivation of type (2), to be orthogonal and also we show that the image of two orthogonal generalize derivations are different from each other except for both are is zero.
For any generalize derivation (f, [[partial derivative].
Thus (h, [partial derivative]) is a generalize derivation on S.

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