Discrete Mathematical Structure By Kolman Busby Ross Pdf.pdf - Free download Ebook, Handbook, Textbook, User Guide PDF files on the internet quickly and easily. Discrete Mathematical Structures with Applications to Computer Science by J.P. Manohar.pdf Joe L. Mott, Abraham Kandel, Theodore P. Baker Discrete mathematics for computer scientists and mathematicians 2008.pdf Operating systems (Deitel) (3rd edition) (1).pdf.

This book sucks. Free download peter york sloane ranger handbook programs to download. I don't know why colleges and universities use crappy books more often than not. Despite its title, the book doesn't actually bother explaining what the heck is discrete mathematical structures - how it came about, why it is important, what is it used for. It just dives into topics in a confusing manner. The questions asked are sometimes unrelated to the subject material and the answers given at the back at sometimes wrong.

What's the point of reading a book and then having to This book sucks. I don't know why colleges and universities use crappy books more often than not. Despite its title, the book doesn't actually bother explaining what the heck is discrete mathematical structures - how it came about, why it is important, what is it used for. It just dives into topics in a confusing manner. The questions asked are sometimes unrelated to the subject material and the answers given at the back at sometimes wrong. What's the point of reading a book and then having to research other books to find out what this book is trying to say and double-checking its answers? Well, I guess it sounds like a good book for a first semester in a Computer Science class(?)At least, this was my case.

In truth, I had a pretty good time learning that subject, it was really fun.But science is not only made of 'fun' (or having fun, I would say). It has to have some type of formalism; but being too strict with definitions cannot help but to confuse us. So.Firstly, it does not clearly gives the reader an idea of what might be a 'discrete mathematical structure'; and, yet, this Well, I guess it sounds like a good book for a first semester in a Computer Science class(?)At least, this was my case. In truth, I had a pretty good time learning that subject, it was really fun.But science is not only made of 'fun' (or having fun, I would say). It has to have some type of formalism; but being too strict with definitions cannot help but to confuse us. So.Firstly, it does not clearly gives the reader an idea of what might be a 'discrete mathematical structure'; and, yet, this definition is almost essential for understanding some of the next subjects through out the course.Second, although pretty 'mathematical', I would say that does not help if the author cannot explain the concepts in a way that the student can have a grasp of what he is actually talking about (most of my colleagues had a bad time reading it). Some algorithms are just thrown into the pages, there are sections that don't even have a connection with the next or the previous one, or both.Third, lacks spatial organization and graphical content.

It surely could use a few more pictures to give a better feeling to the reader; it also, just to finish my point in the last paragraph, is badly organized; sometimes the context ir entirely switched between chapters.I don't actually know what was the author intention. I would say this a book to be read for someone who really likes Math, or is just doing a CS major degree; it can be damn difficult to decipher what the text is saying sometimes.

Would recommend? Just if you want to specifically study Discrete Math, because I don't know about any other books about the topic. Overall, quite an above-average textbook especially for Mathematics.

It is well done.The two dings on it:- While the fact is extensively uses examples (a good thing), at times it will glaze over the explanation and just list an example without really explaining what they are doing. Sometimes, showing is not a good substitute for explaining.- A few times, they introduce new and occasionally critical variations in the Exercises that they never cover in the Chapter. Why they skipped including Overall, quite an above-average textbook especially for Mathematics. It is well done.The two dings on it:- While the fact is extensively uses examples (a good thing), at times it will glaze over the explanation and just list an example without really explaining what they are doing. Sometimes, showing is not a good substitute for explaining.- A few times, they introduce new and occasionally critical variations in the Exercises that they never cover in the Chapter. Why they skipped including it in the Chapter if they felt it was important enough to introduce in Exercises I can only speculate was done for space concerns, not professionalism.

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Bernard Kolman received his B.S. (summa cum laude with honors in mathematics and physics) from Brooklyn College in 1954, his Sc.M. From Brown University in 1956, and his Ph.D. From the University of Pennsylvania in 1965, all in mathematics. During the summers of 1955 and 1956, he worked as a mathematician for the U.S.

Navy, and IBM, respectively, in areas of numerical analysis and simulation. From Bernard Kolman received his B.S. (summa cum laude with honors in mathematics and physics) from Brooklyn College in 1954, his Sc.M. From Brown University in 1956, and his Ph.D.

From the University of Pennsylvania in 1965, all in mathematics. During the summers of 1955 and 1956, he worked as a mathematician for the U.S. Navy, and IBM, respectively, in areas of numerical analysis and simulation. From 1957-1964, he was employed by the UNIVAC Division of Sperry Rand Corporation, working in the areas of operations research, numerical analysis, and discrete mathematics. He has also had extensive experience as a consultant to industry in operations research. From 1964-1998, he was a member of the Mathematics Department at Drexel University, where he also served as Acting Head of this department.

Since 1964, his research activities have been in the areas of Lie algebras and operations research.Professor Kolman is the author of numerous papers, primarily in Lie algebras, and has organized several conferences in this area. He is also well known as the author of many mathematics textbooks that are used worldwide and have been translated into other languages.