monotonelyadv.

Brit.

/ˈmɒnətəʊnli/, U.S.

/ˈmɑnəˌtoʊnli/

Origin: Formed within English, by derivation. Etymons: monotone adj., -ly suffix².

Etymology: < monotone adj. + -ly suffix². Compare earlier monotonically adv. 2, and slightly later monotonously adv. 2.

Mathematics.

= monotonically adv. 2.

ΘΚΠ

the world > relative properties > number > algebra > [adverb] > in the manner of specific functions

syzygetically1852

monotonically1904

exponentially1909

monotonely1911

monotonously1912

holomorphically1957

1911 Amer. Jrnl. Math. 33 254 The ratio of the perpendicular from any point in OA to its distance from O..increases monotonely from point to point of division passing from O to A.

1948 S. Bochner & W. T. Martin Several Complex Variables vii. 135 If a sequence of (real) harmonic functions which are collectively bounded from above are monotonely decreasing, then either they converge uniformly to a harmonic function proper, or they diverge ‘uniformly’ to −∞.

1993 SIAM Jrnl. Numerical Anal. 30 1241 If one now proceeds backwards in time from t″ to t′, then u₋₁ increases monotonely to the value u₀.

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

单词	monotonely
释义	monotonelyadv. Brit. /ˈmɒnətəʊnli/, U.S. /ˈmɑnəˌtoʊnli/ Origin: Formed within English, by derivation. Etymons: monotone adj., -ly suffix². Etymology: < monotone adj. + -ly suffix². Compare earlier monotonically adv. 2, and slightly later monotonously adv. 2. Mathematics. = monotonically adv. 2. ΘΚΠ the world > relative properties > number > algebra > [adverb] > in the manner of specific functions syzygetically1852 monotonically1904 exponentially1909 monotonely1911 monotonously1912 holomorphically1957 1911 Amer. Jrnl. Math. 33 254 The ratio of the perpendicular from any point in OA to its distance from O..increases monotonely from point to point of division passing from O to A. 1948 S. Bochner & W. T. Martin Several Complex Variables vii. 135 If a sequence of (real) harmonic functions which are collectively bounded from above are monotonely decreasing, then either they converge uniformly to a harmonic function proper, or they diverge ‘uniformly’ to −∞. 1993 SIAM Jrnl. Numerical Anal. 30 1241 If one now proceeds backwards in time from t″ to t′, then u₋₁ increases monotonely to the value u₀. This entry has been updated (OED Third Edition, December 2002; most recently modified version published online March 2022). < adv.1911
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