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Schaum's Outlines (/ ʃ ɔː m /) is a series of supplementary texts for American high school, AP, and college-level courses, currently published by McGraw-Hill Education Professional, a subsidiary of McGraw-Hill Education.
Seymour Saul Lipschutz (born 1931 died March 2018) was an author of technical books on pure mathematics and probability, including a collection of Schaum's Outlines. [1] Lipschutz received his Ph.D. in 1960 from New York University's Courant Institute. [2] He received his BA and MA degrees in Mathematics at Brooklyn College.
Schaum's Outline of Boolean Algebra and Switching Circuits (paperback). Schaum's Outlines. New York: McGraw-Hill. ISBN 0-07-041460-2. — (1988). 3000 Solved Problems in Calculus (paperback). Schaum's Solved Problems Series. New York: McGraw-Hill (published 2009). ISBN 0-07-163534-3. — (2004). Introducing Game Theory and its Applications ...
Schaum's Outline Series: Abstract Algebra, with Deborah Arangno, Lloyd R. Jaisingh; Calculus, with Elliott Mendelson; College Mathematics, with Philip Schmidt; Theory and Problems of Differential Equations; Theory and Problems of Differential and Integral Calculus; in Si Metric Units, J.C. Ault (Adapter) Theory And Problems of Mathematics of ...
Van Hiele model - Prevailing theory of how children learn to reason in geometry; Astronomy; Computer graphics; Image analysis; Robot control; The Strähle construction is used in the design of some musical instruments. Burmester's theory for the design of mechanical linkages
Schaum's Outline of Probability, Second Edition, by John J. Schiller, Seymour Lipschutz, McGraw–Hill Professional, 2010, page 89. A First Course in Stochastic Models , by H. C. Tijms, John Wiley and Sons, 2003, pages 431–432.
Murray Ralph Spiegel (1923-1991) was an author of textbooks on mathematics, including titles in a collection of Schaum's Outlines. [1]Spiegel was a native of Brooklyn and a graduate of New Utrecht High School.
In mathematics and abstract algebra, group theory studies the algebraic structures known as groups.The concept of a group is central to abstract algebra: other well-known algebraic structures, such as rings, fields, and vector spaces, can all be seen as groups endowed with additional operations and axioms.