monogeneityn.

Brit.

/ˌmɒnə(ʊ)dʒᵻˈniːɪti/,

/ˌmɒnə(ʊ)dʒᵻˈneɪᵻti/, U.S.

/ˈˌmɑnədʒəˈniᵻdi/

Origin: A borrowing from Latin, combined with an English element. Etymons: Latin monogeneus , -ity suffix.

Etymology: < scientific Latin monogeneus (see monogeneous adj.) + -ity suffix, after heterogeneity n., homogeneity n.

Mathematics. rare.

The state or property of being monogenic (monogenic adj.¹ 4). Cf. monogenicity n.

ΘΚΠ

the world > relative properties > number > algebra > [noun] > expression > function > property of

discontinuity1803

functionality1857

self-conjugation1866

covariance1878

symmetry1888

monogeneity1906

recursion1913

recursive definition1935

holomorphy1957

unateness1960

1906 Athenæum 20 Jan. 83/3 The following papers were communicated [on Jan. 11]: ‘On the Monogeneity of an Algebraic Function’, by Dr. H. F. Baker, [etc.].

1950 Proc. Amer. Math. Soc. 1 687 Complex functions possessing this derivative at every point of the domain D have been called ‘areolar monogenic’ in the domain. This type of monogeneity is characterized by the equations 2u_xy = −(v_xx − v_yy), 2v_xy = u_xx − u_yy.

1992 Moscow Univ. Math. Bull. 47 iv. 21 The monogeneity (analyticity) of the function f(z) in the domain G of the complex plane C, i.e., the existence at every point z of G of the derivative f′(z) with respect to the variable z involves infinite differentiability of f(z) with respect to z.

This entry has been updated (OED Third Edition, December 2002; most recently modified version published online March 2022).

单词	monogeneity
释义	monogeneityn. Brit. /ˌmɒnə(ʊ)dʒᵻˈniːɪti/, /ˌmɒnə(ʊ)dʒᵻˈneɪᵻti/, U.S. /ˈˌmɑnədʒəˈniᵻdi/ Origin: A borrowing from Latin, combined with an English element. Etymons: Latin monogeneus , -ity suffix. Etymology: < scientific Latin monogeneus (see monogeneous adj.) + -ity suffix, after heterogeneity n., homogeneity n. Mathematics. rare. The state or property of being monogenic (monogenic adj.¹ 4). Cf. monogenicity n. ΘΚΠ the world > relative properties > number > algebra > [noun] > expression > function > property of discontinuity1803 functionality1857 self-conjugation1866 covariance1878 symmetry1888 monogeneity1906 recursion1913 recursive definition1935 holomorphy1957 unateness1960 1906 Athenæum 20 Jan. 83/3 The following papers were communicated [on Jan. 11]: ‘On the Monogeneity of an Algebraic Function’, by Dr. H. F. Baker, [etc.]. 1950 Proc. Amer. Math. Soc. 1 687 Complex functions possessing this derivative at every point of the domain D have been called ‘areolar monogenic’ in the domain. This type of monogeneity is characterized by the equations 2u_xy = −(v_xx − v_yy), 2v_xy = u_xx − u_yy. 1992 Moscow Univ. Math. Bull. 47 iv. 21 The monogeneity (analyticity) of the function f(z) in the domain G of the complex plane C, i.e., the existence at every point z of G of the derivative f′(z) with respect to the variable z involves infinite differentiability of f(z) with respect to z. This entry has been updated (OED Third Edition, December 2002; most recently modified version published online March 2022). < n.1906
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