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Engineering Mathematics 1 is particularly appropriate for math and science students who intend to go on to a related engineering discipline. Each chapter includes statements of both problems and explanations of the math just done in the chapter. The problems contain both computational and analytical questions.

This book introduces the concepts of Lattices, Boolean Algebras and Topology. It also covers induction on Lattices and ultrapowers in topology. This book is much stronger than the Linear Algebra by Spivak text in which the author limits and does not explain some of the material.

Discrete mathematics and its applications has been recently sprouting up particularly in the fields of bioinformatics and contemporary engineering. It encompasses a basic understanding of Shallow Inclusions, superlinear functions, relations with graph theory, conditions for graph recognition, and other areas in discrete mathematics. Given a notion of set and a notion of binary relation, a graph can be made. A graph is a pair ‘(V, E),’ where V stands for the set of vertices and E for the set of edges.

Understanding how to do proofs in the rigorous style is absolutely essential in doing any mathematics-related subject. Math is a branch of science that most people will be forced to do at some point. Many jobs, such as teaching and working in finance and economics, require a strong mathematical background. However, it is by no means difficult to do mathematics. The tools just need to be learned and used in the right way.

This is a series of nine introductory texts that integrates the study of mathematics into the study of computer science. The series of books deals with the subjects of discrete structures, functions, and algebra.

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