




Discrete Mathematics and its Applications
Discrete Mathematics and its Applications is a focused introduction to the primary themes in a discrete mathematics course, as introduced through extensive applications, expansive discussion, and detailed exercise sets. These themes include mathematical reasoning, combinatorial analysis, discrete structures, algorithmic thinking, and enhanced...   The Rise and Decline of the StateThe state, which since the middle of the seventeenth century has been the most important and most characteristic of all moderninstitutions, is in decline. From Western Europe to Africa, either voluntarily or involuntarily, many existing states are either combining into larger communities or falling apart. Regardless of whether they fall apart or...   RealTime Digital Signal Processing: Based on the TMS320C6000Digital Signal Processing has undergone enormous growth in usage/implementation in the last 20 years and many engineering schools are now offering realtime DSP courses in their undergraduate curricula. Our everyday lives involve the use of DSP systems in things such as cell phones and highspeed modems; Texas Instruments has introduced the... 

Algorithms and Data Structures in C++ (Computer Engineering)
Algorithms and Data Structures in C++ introduces modern issues in the theory of algorithms, emphasizing complexity, graphs, parallel processing, and visualization. To accomplish this, the book uses an appropriate subset of frequently utilized and representative algorithms and applications in order to demonstrate the unique and modern aspects...   Practice Makes Perfect: Basic English, Premium Third Edition
Get the skills you need to read and speak English with confidence!
Learn how to read and speak English with this easytouse workbook. Dozens of manageable, bitesized lessons take you through the basics of the English language. Threepage units cover each subject, which can be completed in just 20...   Fuzzy Equational Logic (Studies in Fuzziness and Soft Computing)The present book deals with algebras, congruences, morphisms, reasoning about identities, classes of algebras and their axiomatizability, etc., from the point of view of fuzzy logic. We therefore deal with topics traditionally studied in universal algebra. Our approach is the following. In classical universal algebra, one works in bivalent setting.... 



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