Published by Academic Press, New York, 1968
Seller: Ken Sanders Rare Books, ABAA, Salt Lake City, UT, U.S.A.
First Edition
Hardcover. Condition: Very Good +. Dust Jacket Condition: Very Good. First edition. 440 pp. Octavo [23.5 cm.]; Maroon cloth over boards. Blindstamped front cover and gilt title to front cover and spine. Edges are gently rubbed, with ever so slight toning to edges of textblock. Binding is tight. In a very good illustrated dust jacket, with flap faces and edges rubbed and bumped. There is curling and creasing along the edges, but no losses of material. Exhibits occasional annotation in pencil on pages. Volume 49 in "Mathematics in Science and Engineering.".
Published by Academic Press, 1968
Seller: Munster & Company LLC, ABAA/ILAB, Corvallis, OR, U.S.A.
First Edition
Condition: Good. Dust Jacket Condition: Good. First Edition. Academic Press, 1968. First Edition, very scarce in dustjacket, not X-library; dustjacket, in Brodart protective cover, lightly rubbed/bumped/soiled/age-toned, scratch type bumping to rear panel, corners very lightly rubbed/bumped, small tear at bottom corner on rear panel, minor rubbing and tearing to spine ends; cover rear board faintly rubbed/bumped, bottom corners very barely rubbed, spine ends very lightly bumped; edges lightly age-toned, faintly soiled; interior very lightly age-toned, previous owner's bookplate and erasures on ffep; binding tight; dustjacket, cover, edges, and interior intact and clean except as noted. First Edition. hardcover. Good/Good.
Published by Robert Baldwin, (1842)., London:, 1842
Seller: Jeff Weber Rare Books, Neuchatel, NEUCH, Switzerland
First Edition
Thick 8vo. xx, 785, [3] pp. Figs., errata; lightly foxed. Original blind stamped decorative brown cloth, gilt spine; spine ends worn, inner hinges broken (holding at cords), early paper spine labels. Early bookplate & rubber stamp of Trinity Hall [college], Cambridge. Early ownership signature of J. Mellor. Very good. FIRST EDITION. Classic work by the brilliant but eccentric mathematician De Morgan, in which "there is a good discussion of fundamental principles with a definition of the limit which is probably the first precise analytical formulation of Cauchy's somewhat intuitive concept." DSB IV, p. 35.