Perlegis et lacrymas, et quod pharetratus acuta Ille puer puero fecit mihi cuspide vulnus.
"Biographia Literaria" by Samuel Taylor Coleridge
Cuspidate: prickly pointed; ending in a sharp point; with an acuminated point ending in a bristle.
"Explanation of Terms Used in Entomology" by John. B. Smith
The incisors, cuspids, and bicuspids, have each but one root.
"A Treatise on Anatomy, Physiology, and Hygiene (Revised Edition)" by Calvin Cutter
We have known of cases where cuspids, bicuspids, and molars have all been extracted.
"Home Life of Great Authors" by Hattie Tyng Griswold
P. thin, cuspidately umbonate, scaly; s. partly hollow, long, equal.
"European Fungus Flora: Agaricaceae" by George Massee
Eight of these were incisors, the ninth (in the upper jaw) being a cuspid tooth.
"Degeneracy" by Eugene S. Talbot
The canines are those of flesh-eaters and so are the molars, being as a rule sharply cuspidate.
"The Cambridge Natural History, Vol X., Mammalia" by Frank Evers Beddard
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Here we are on the cusp of deer season, and people will soon be sinking their cuspids into the same lean, tasty meat that sustained thousands of generations of Native American.
Here we are on the cusp of deer season, and people will soon be sinking their cuspids into the same lean, tasty meat that sustained thousands of generations of Native Americans.
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In Section 3 we prove that every cuspidal weight module is the twisted localization of a simple parabolically induced module.
Classification of simple weight modules over affine Lie algebras
In Section 4 we prove the main theorem which provides the complete list of cuspidal weight modules over afﬁne Lie algebras.
Classification of simple weight modules over affine Lie algebras
In particular, we show that the twisted afﬁne Lie algebras do not admit any cuspidal weight modules with ﬁnite dimensional weight spaces.
Classification of simple weight modules over affine Lie algebras
To complete the classiﬁcation we need to describe which parabolically induced modules have ﬁnite dimensional weight spaces and, in view of Theorem 3.35, to determine which parabolically induced modules have bounded weight multiplicities and to determine the cuspidal modules we obtain from them by twisted localization.
Classification of simple weight modules over affine Lie algebras
If f is cuspidal, then if (TS± ) holds for one choice of the sign ± it holds for the other as wel l.
Critical p-adic L-function
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