lunularadj.n.

/ˈl(j)uːnjʊlə/

Forms: Also 1500s (as noun; ? modern Latin) lunulare.

Etymology: < lunula n. + -ar suffix⁴.

Geometry.

A. adj.

Pertaining to a lune or lunule; in the form of a lunule, crescent-shaped.

ΘΚΠ

the world > space > shape > curvature > types of curvature > [adjective] > crescent-shaped

hornedc1400

semilunar1598

crescent1603

moony1605

mooned1607

half-mooned1611

lunary1623

lunar1635

semilunary1638

lunated1673

lunulated1705

moon-shaped1709

semi-lunated1726

lunular1728

lunulate1760

sickle-shaped1764

crescent-shaped1776

lunate1777

moonified1795

crescented1818

crescentic1835

semilunate1841

crescentric1851

demilune1885

crescentoid1887

the world > relative properties > number > geometry > shape or figure > [adjective] > two-dimensional > lunular

lunular1728

1728 E. Chambers Cycl. at Angle Lunular Angle..is that form'd by the Intersection of two Curve Lines; the one Concave, and the other Convex.

1740 G. Anderson Let. in S. P. Rigaud & S. J. Rigaud Corr. Sci. Men 17th Cent. (1841) (modernized text) I. 363 There is no need of the proportion of the arches..in order to measure the lunular segment.

1788 T. Taylor tr. Proclus Philos. & Math. Comm. I. 168 Two circumferences, either making angles, as in the lunular figure, or [etc.].

1797 Encycl. Brit. III. 442/2 [article Botany] The figure of Similitudes is..Lunular, crescent-shaped, subrotund.

†B. n.

A crescent-shaped figure. Obsolete.

ΘΚΠ

the world > relative properties > number > geometry > shape or figure > [noun] > two-dimensional > lune

lunula?a1560

lunular1570

lune1704

lunule1737

meniscus1817

1570 J. Dee in H. Billingsley tr. Euclid Elements Geom. Math. Præf. sig. aiiij^v A Perfect Square,..Lunular, Ryng, Serpentine [etc.].

1579 L. Digges & T. Digges Stratioticos 104 Causing them..to change from Triangle to Square, from Circulare to Lunulare.

a1690 S. Jeake Λογιστικηλογία (1696) 12 The Lunular Decrescent is the sign of the Quotient of any Division.

1789 T. Taylor tr. Proclus Philos. & Math. Comm. II. 44 In lunulars and systroides.

This entry has not yet been fully updated (first published 1903; most recently modified version published online December 2020).

单词	lunular
释义	lunularadj.n. /ˈl(j)uːnjʊlə/ Forms: Also 1500s (as noun; ? modern Latin) lunulare. Etymology: < lunula n. + -ar suffix⁴. Geometry. A. adj. Pertaining to a lune or lunule; in the form of a lunule, crescent-shaped. ΘΚΠ the world > space > shape > curvature > types of curvature > [adjective] > crescent-shaped hornedc1400 semilunar1598 crescent1603 moony1605 mooned1607 half-mooned1611 lunary1623 lunar1635 semilunary1638 lunated1673 lunulated1705 moon-shaped1709 semi-lunated1726 lunular1728 lunulate1760 sickle-shaped1764 crescent-shaped1776 lunate1777 moonified1795 crescented1818 crescentic1835 semilunate1841 crescentric1851 demilune1885 crescentoid1887 the world > relative properties > number > geometry > shape or figure > [adjective] > two-dimensional > lunular lunular1728 1728 E. Chambers Cycl. at Angle Lunular Angle..is that form'd by the Intersection of two Curve Lines; the one Concave, and the other Convex. 1740 G. Anderson Let. in S. P. Rigaud & S. J. Rigaud Corr. Sci. Men 17th Cent. (1841) (modernized text) I. 363 There is no need of the proportion of the arches..in order to measure the lunular segment. 1788 T. Taylor tr. Proclus Philos. & Math. Comm. I. 168 Two circumferences, either making angles, as in the lunular figure, or [etc.]. 1797 Encycl. Brit. III. 442/2 [article Botany] The figure of Similitudes is..Lunular, crescent-shaped, subrotund. †B. n. A crescent-shaped figure. Obsolete. ΘΚΠ the world > relative properties > number > geometry > shape or figure > [noun] > two-dimensional > lune lunula?a1560 lunular1570 lune1704 lunule1737 meniscus1817 1570 J. Dee in H. Billingsley tr. Euclid Elements Geom. Math. Præf. sig. aiiij^v A Perfect Square,..Lunular, Ryng, Serpentine [etc.]. 1579 L. Digges & T. Digges Stratioticos 104 Causing them..to change from Triangle to Square, from Circulare to Lunulare. a1690 S. Jeake Λογιστικηλογία (1696) 12 The Lunular Decrescent is the sign of the Quotient of any Division. 1789 T. Taylor tr. Proclus Philos. & Math. Comm. II. 44 In lunulars and systroides. This entry has not yet been fully updated (first published 1903; most recently modified version published online December 2020). < adj.n.1570
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