non-triviallyadv.

Brit.

/nɒnˈtrɪvɪəli/, U.S.

/nɑnˈtrɪviəli/

Origin: Formed within English, by derivation. Etymons: non- prefix, trivially adv.

Etymology: < non- prefix + trivially adv., after non-trivial adj.

In a non-trivial manner.

ΘΚΠ

the mind > attention and judgement > importance > [adverb] > not trivially

non-trivially1923

1923 Proc. National Acad. Sci. U.S.A. 9 173 If an Einstein space can be mapped non-trivially on an Einstein space with non-vanishing scalar curvature it can be so mapped on an Einstein space with zero scalar curvature.

1940 W. V. Quine Math. Logic 222 We can speak non-trivially of the x of y.

1963 C. L. Stevenson Facts & Values vi. 112 It arises, nontrivially, in any college where an instructor's end in view of keeping his job can be secured only by means of concealing his opinions from his colleagues.

1990 Glasgow Math. Jrnl. 32 374 The fact that every nonzero ideal of R((x)) intersects R[[x]] nontrivially implies this mapping is onto.

2000 Contemp. Econ. Policy 18 395 Some risk is necessary for the firm to adapt, so the optimal degree of risk is nontrivially above zero.

This entry has been updated (OED Third Edition, December 2003; most recently modified version published online March 2022).

单词	non-trivially
释义	non-triviallyadv. Brit. /nɒnˈtrɪvɪəli/, U.S. /nɑnˈtrɪviəli/ Origin: Formed within English, by derivation. Etymons: non- prefix, trivially adv. Etymology: < non- prefix + trivially adv., after non-trivial adj. In a non-trivial manner. ΘΚΠ the mind > attention and judgement > importance > [adverb] > not trivially non-trivially1923 1923 Proc. National Acad. Sci. U.S.A. 9 173 If an Einstein space can be mapped non-trivially on an Einstein space with non-vanishing scalar curvature it can be so mapped on an Einstein space with zero scalar curvature. 1940 W. V. Quine Math. Logic 222 We can speak non-trivially of the x of y. 1963 C. L. Stevenson Facts & Values vi. 112 It arises, nontrivially, in any college where an instructor's end in view of keeping his job can be secured only by means of concealing his opinions from his colleagues. 1990 Glasgow Math. Jrnl. 32 374 The fact that every nonzero ideal of R((x)) intersects R[[x]] nontrivially implies this mapping is onto. 2000 Contemp. Econ. Policy 18 395 Some risk is necessary for the firm to adapt, so the optimal degree of risk is nontrivially above zero. This entry has been updated (OED Third Edition, December 2003; most recently modified version published online March 2022). < adv.1923
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