smooth form
41Music of South Africa — South Africa This article is part of the series: Culture of South Africa Art Cinema Cuisine Languages Literature List of writers List of poets …
42Dandelion Wine — For other uses, see Dandelion Wine (disambiguation). Dandelion Wine   …
43Orphism (art) — Robert Delaunay, Champs de Mars. La Tour rouge. 1911. Art Institute of Chicago. For the ancient Greek religion, see Orphism (religion). Orphism or Orphic Cubism (1910 13), the term coined by the French poet Guillaume Apollinaire, was a little… …
44Pandebono — ( literally meaning ‘good bread’ ) is a type of bread made of corn flour, cassava starch, cheese and eggs. It is consumed with hot chocolate few minutes after baking when is still warm.It is very popular in the Colombian department of Valle del… …
45Alcithoe — Taxobox name = Alcithoe image caption = Alcithoe arabica (smooth form) regnum = Animalia phylum = Mollusca classis = Gastropoda subclassis = Orthogastropoda ordo = Sorbeoconcha superfamilia = Volutoidea familia = Volutidae genus = Alcithoe genus… …
46leaf — I (New American Roget s College Thesaurus) n. frond, blade; lamina, sheet, flake; sheet, page. See vegetable, layer. II (Roget s IV) n. 1. [The leafy organ of a plant] Syn. leaflet, needle, bract, petiole, blade, frond, stalk, stipule, scale,… …
47leio- — Smooth. [G. leios] * * * prefix denoting smoothness. Example: leiodermia (abnormal smoothness of the skin). * * * [Gr. leios smooth] a combining form meaning smooth …
48smoothmuscle — smooth muscle n. Muscle tissue that contracts without conscious control, having the form of thin layers or sheets made up of spindle shaped, unstriated cells with single nuclei and found in the walls of the internal organs, such as the stomach,… …
49muscle — muscleless, adj. muscly, adj. /mus euhl/, n., v., muscled, muscling, adj. n. 1. a tissue composed of cells or fibers, the contraction of which produces movement in the body. 2. an organ, composed of muscle tissue, that contracts to produce a… …
50Differential geometry of surfaces — Carl Friedrich Gauss in 1828 In mathematics, the differential geometry of surfaces deals with smooth surfaces with various additional structures, most often, a Riemannian metric. Surfaces have been extensively studied from various perspectives:… …
