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| 21. Essentials of Statistics (2nd Edition) by Mario F. Triola | |
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Reviews (3)
One of the things that I did find helpful in this book is when they list the steps to use an equation in text, without the numbers. Fortunately, the professor was able explain the equations. If you are trying to teach yourself statistics: If you are getting this as a textbook for school: | |
| 22. Calculus : Concepts and Contexts (with Tools for Enriching Calculus, Interactive Video Skillbuilder, vMentor, and iLrn Homework) by James Stewart | |
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| 23. Applied Cryptography: Protocols, Algorithms, and Source Code in C, Second Edition by BruceSchneier | |
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Amazon.com Reviews (86)
A caveat: this is not a textbook of cryptography in the sense that it teaches everything necessary to understand the mathematical basis of the science. Schneier does not discuss number theory because he expects those who use the relevant chapters of the book will already have training in higher maths. Nonetheless, the book does contain a wealth of information even for the layman. One helpful part of Schneier's book is his opinion of which encryption algorithms are already broken by the National Security Agency, thus letting the reader know which encryption programs to avoid. There will always be people who encrypt to 40-bit DES even though it is flimsy and nearly instantly breakable, but the readers of APPLIED CRYPTOGRAPHY can greatly improve the confidentiality of their messages and data with this book. Discussion of public-key web-of-trust is essential reading for anyone confused by how public-key signatures work. APPLIED CRYPTOGRAPHY was published in 1995 and some parts are already out of date. It is ironic that he hardly mentions PGP, when PGP went on to become the most renowned military-strength encryption program available to the public, although it is being superseded by GnuPG. Another anachronism is Schneier's assurance that quantum computing is decades away. In the years since publication of APPLIED CRYPTOGRAPHY we have seen some strides in quantum computer, even the creation of a quantum computer that can factor the number 15. While this publicly known quantum computer is not at all anything to get excited about, it is certain that more powerful quantum computers are in development and classified by NSA. Because a quantum computer can break virtually any traditional cipher, hiding the message (steganography) is becoming more important than ever. In the era of Schneier's book steganography was unnecessary because ciphertext could withstand brute-force attacks, but with advances in computing power steganography is becoming vital to secure communications. It would be nice to see the book updated with this topic, because cryptography and steganography can no longer be regarded as two distinct fields. All in all, in spite of its age, APPLIED CRYPTOGRAPHY is recommended to anyone interested in cryptography. It ranks among the essential books on the field, although an updated version is certainly hoped for.
Throughout the book Schneier manages to include current references to the inevitable political and legal issues. These references are discussed in an engaging manner and without letting them hog the spotlight. On the other hand, in a fast-moving field like cryptography, they are beginning to get a bit long in the tooth. The book was originally published in 1996 and many of the remarks are noticeably dated (though, perhaps, historically interesting). Printings before the fifth are also riddled with errors. Fortunately, good errata are available at Schneier's website. They are essential: if you find yourself thinking "That can't be right", it probably isn't. Read this book first. Without some college level mathematics you may have to skim some of the chapters; still, you can probably curl up on your couch and read it cover to cover. If, afterwards, you get hooked into following up with Stinson's "Cryptograpy", or Menezes "Handbook of Applied Cryptography", don't say I didn't warn you!
The first quarter of the book may come as a surprise. It's not about encryption, it's about secure protocols. This is great stuff. It includes secure key exchange, where you and I can agree on an encryption key in a public conversation, but none of the other listeners know what we agreed on. It includes zero-knowledge proofs, ways of establishing authorization without releasing your identity. It includes lots more, as well. The next brief section discusses different modes for using encryption algorithms, key management, and other logistics. The third section is what you might have expected: detailed descriptions of many encryption schemes, taking up at least half the book. That includes public key schemes, private key codes, secure hashing algorithms, and all the other details needed for implementing the algorithms. One of the most useful subsections here is a set of pseudorandom number generators. It's not exhaustive, by any means - it omits the Mersenne Twister, for example. Still, it gives a fair set of algorithms, some of which are "cryptographically secure". That means the generator's output strongly resists attempts to find regularities, just the way a truly random sequence would. The last two chapters give a brief summary of the practice, legalities, and even culture around cryptography. This won't make you into a crypto professional. Despite its 600+ pages, it barely introduces the world of crypto and certainly doesn't release anything from the "closed" world of government agencies. It will, however, give you useful algorithms, a basic background, and an appreciation of just what real crypto is about. That last may be the most important part. Too many people think inventing a good code is like making love: anyone can do it, and they instinctively do it better than most people. Wrong! Real crypto is not for dabblers, and this book gives some sense of what is involved. The first edition of "Applied Cryptography" was a landmark text, but the second edition is even better. It's so much better that, if you just have the first edition, you really should upgrade to the second, and I've never said that about any other book.
Some reviewrs seem to berate the author for: Well, I have some news for you: Need I say more.
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| 24. Discrete Mathematics with Applications by Susanna S. Epp | |
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Book Description Reviews (6)
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| 25. Calculus (2nd Edition) by Ross L. Finney, George B. Thomas | |
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Reviews (9)
If this book should be your first calculus text, you may consider yourself fortunate because you will not only get an extremely well explained introduction into calculus, but will also be exposed to a wealth of colorful background information. Many math texts go into dry theorem-proof treatments; everything's there, but the subject does not come to life. You will find this book refreshingly different. One caveat. You need to bear in mind that this book is an introductory text, though a very complete one that tells you about Lagrange multipliers and vector calculus and triple integrals. If, however, you are an accomplished mathematician looking for post-graduate information on integration in topological vector spaces, you need to look elsewhere. But even then you would be likely, in this excellent and exciting book, to stumble upon some interesting information that you may not have known about before.
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| 26. Topology (2nd Edition) by James Munkres | |
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Book Description Reviews (23)
Having a course in analysis would certainly make the book flow since otherwise it would just to be a mental exercise rather than an extension of familiar concepts. The exercises are very well thought out and are meant to be solved by all students given that they have some diligence. They truly help in turning a fog of concepts into concrete understanding.
Later at graduate school, Munkres was also used in a topology class at the beginning graduate level. Highlights were taken from the first section (point set topology), and a large focus of the class was on the algebraic topology in the second section of the book. Sometimes I had difficulty following exactly what the professor was doing at the blackboard, but I could always understand what was going on when I consulted Munkres. I would stress that this is only to be used as an introduction to algebraic topology, as there is nearly no development of homology groups and other algebraic concepts. However, it gives a very good presentation for the fundamental group. As a whole it would be a very good addition to your mathematical library.
The only drawback, and it is a serious one, is the binding. For a well-selling book $[...] worth, one could expect a *decent* binding, but the outcome is a *shame*. With time, the covers of my copy got ridiculously bent outwards, quite like if was cooked in my oven (which I didn't, of course). ... Read more | |
| 27. Algebra: A Combined Approach (2nd Edition) by K. Elayn Martin-Gay | |
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| 28. Elementary Algebra for College Students, Sixth Edition by Allen R. Angel | |
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Book Description Reviews (4)
Thanks !
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| 29. Beginning Algebra (4th Edition) by K. Elayn Martin-Gay | |
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Book Description Reviews (6)
This book not only frustrated me, but my tutor as well. The optional "solutions" book is even worse; it lists the chapters, but not the sections or page numbers. For review, it probably is not a bad book. It's very condensed. For someone who has not been introduced to the concepts in the book prior to this book, expect to have a LOT of time on your hands if you want to work through this book. ... Read more | |
| 30. Calculus (8th Edition) by Dale Varberg, Edwin J. Purcell, Steven E. Rigdon | |
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Book Description This the shortest mainstream calculus book available. The authors make effective use of computing technology, graphics, and applications, and provide at least two technology projects per chapter. This popular book is correct without being excessively rigorous, up-to-date without being faddish. Maintains a strong geometric and conceptual focus. Emphasizes explanation rather than detailed proofs. Presents definitions consistently throughout to maintain a clear conceptual framework. Provides hundreds of new problems, including problems on approximations, functions defined by tables, and conceptual questions. Ideal for readers preparing for the AP Calculus exam or who want to brush up on their calculus with a no-nonsense, concisely written book. Reviews (12)
I've been using the book for two semesters in a distance learning program. In this setting, where the reader needs to learn from the book rather than from an instructor, the book is inadequate. It's single strength - brevity - doesn't make up for its weaknesses: mystifying explanations, worked examples that omit important steps, and errors. Many times, this book made me laugh out loud when, after literally hours of effort, I finally understood what the authors were trying to communicate. There is no way I could have completed my classes had I not had Swokowski to refer to. Beyond these weaknesses, the book is loaded with throw-away Horatio Algerisms ("Skill at this, like most worthwhile activities, depends on practice.") and hokey humor ("We have no desire to let this text suffer from the standard ailment of older texts, called 'revisionitis.'") These give the book a dated, musty feel: it's as if you are looking back at how calculus used to be taught 40 years ago. Finally, six weeks into the first semester, the binding failed, converting the book into an expensive, 900-page, loose-leaf folder. Overall, not a book I enjoyed spending time with.
(a). being able to feel attachment for. This book satisfies all the above conditions [and (d)]. The style is very accessible to everyone who knows algebra. Math lovers who want to go beyond algebra should buy this book. Now, its particular uniqueness are the followings: mine has been separated into many stapled pages, though I personally like to sort them whenever I touch the book; examples are enough to illustrate introduced theorems. Of course, it doesn't end up with down-to-earth proofs. Wherever that might happen, it says so, and theorems that can not be proven with attainable knowledge are "left for advanced Calculus courses." Consequently, all presented proofs are quite rigorous in understandability. (c) will follow for appropriate readers. Good to start with, and will be one of your old friends.
I feel that this book in many ways is the best. Keep in mind, however, that this isn't saying much. For the most part, calculus (and math in general) textbooks are somewhat difficult to learn from. This stems from the fact that we students like to see lots of worked out example in order to "get" it (buy Schaum's outline or REA's Problem Solver for lots of worked examples). In many cases, a calculus book like this will give you, perhaps, one example for a given procedure and leave it to you to deduce the rest. Still, I like the fact that this book contains the material for Calc. I, II, and III. If nothing else, it saves us some money. One final comment: as another reviewer on amazon has already noted, the binding on this book is quite poor. I have seen many other students in my class with books in which the pages have started falling out. Perhaps Prentice Hall should provide us with a better binding for a hundred bucks. ... Read more | |
| 31. Introductory and Intermediate Algebra: A Combined Approach, Second Edition by Marvin L. Bittinger, Judith A. Beecher | |
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| 32. Elementary Linear Algebra by Howard A.Anton | |
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Reviews (8)
As always, the writing style is clear and the exercises are well-chosen. I can't imagine teaching linear algebra with any other author.
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| 33. Linear Algebra with Applications by Steven J. Leon | |
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Book Description Renowned for thoroughness and accessibility, this book offers a challenging and enjoyable study of linear algebra that is infused with an abundance of applications. Balancing coverage of mathematical theory and applied topics, concepts are explained with precision so that all readers can understand the material. Worked examples are heavily integrated into each chapter. The book stresses the important role geometry and visualization play in understanding the subject. Reviews (13)
Reason to read book: Wanted a text to review proofs of many of the important theorems that are used in the matrix formulation of quantum mechanics. Stuff like why Hermitian matrices provide orthogonal eigenvectors and real eigenvalues. Also, wanted a review of vector spaces, basis sets, etc. That means pretty much most of the book. How much of the book I've studied: Most of the proofs in the entire book. Some of the worked problems. None of the exercises. Analysis: The book provides a comprehensive list of the useful proofs. However, the proofs are simple but not rigorous. They give you good insight on why the theorems are what they are, but they don't remove all doubt as to their validity.
Leon's text on linear algebra isn't bad, but there is room for improvement. Chapters 1, 2, and 3 do a good job of introducing the basic concepts of linear algebra, including matrix row operations, determinants, and linear independence. The book seems to lose clarity beginning in Chapter 4. The concepts become more abstract and Leon's notation interferes with the ability to clearly understand what he is talking about when it comes to linear transformations and issues regarding R(A) and orthogonality. Very important results are frequently understated as well. In a few cases, there aren't enough examples to go around - especially in Chapters 4 and 5. It is ironic compared to the relative overexplanation found in Chapter 1, for example. Another qualm I have with this text is the chapter review sections, which are limited to MATLAB exercises and simple true/false questions. I think these sections need actual math problems devoted to them that force the reader to combine and use concepts learned in the preceeding chapter, rather than overly simple true/false questions. On the other hand, the homework problems the book offers for each section are fairly worded and interesting to solve. There is an answer section, of course, for the odd numbered exercises. Also, there are several "Application" sections that demonstrate how linear algebra is used in real-life scenarios that provide a relevance to this study, just so the casual student doesn't wind up wondering "Where am I ever going to use this?" The book is just okay, but it needs a really good professor to go along with it and elaborate on the concepts Leon either understates or fails to present clearly. On a side note, my book is only two years old (I bought it like new) and the binding is already falling apart.
With the above statement, it seems that this book has everything going for it to be a fantastic linear algebra book. Unfortunately, it hits some pitfalls. Although its conceptually complete, it is very dense. ( a common math textbook pitfall) Places where explanations could have been expanded quite a bit are not. Being a very dense math textbook leads to the next problem. Leon's notation is unneccasarily formal for an introductory linear algebra text. It is quite fustrating getting used to notation before you get to the key concepts. (His notation is not often explained well enough.) Although I got passed the overlyformal notation and got to the meaty concepts, I can completely sympathize with others who get stuck on it and have absolutely *NO* clue what the author is trying to say. Let's face it, not everyone taking Linear Algebra is a math major (I for one am a physics major and there were quite a few engineering majors in my class.) Another pitfall of this book is the absolute decrepid writing style. Do not laugh when [someone] states that this book is boring and well "Just not fun..." because that statement is the truth! The writing style has a very sleep-inducing tone, which is a shame because linear algebra is a very important topic and an interesting one. (With far reaching applications.) It is very difficult to describe... get through the book without much trouble and you will see what we mean. The only concrete example I could think of is the mind-numbingly dry explanation of vector spaces in the third chapter. In closing, this book does not need much to become a great linear algebra book. All the concepts are there, so the hard part is done. Hopefully Leon in the 6th edition will clean up the notation a bit and add some life into the explanations and writing style, this book could be an undergraduate linear algebra standard. ... Read more | |
| 34. Intermediate Algebra (8th Edition) by Margaret L. Lial, John Hornsby | |
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Reviews (6)
Even more worrisome, however, is the absence of conceptual integration, other than that these 11 topics are "important" if you want to go to advanced algebra or college geometry. The one pertinent conceptual comment was that polynomials are to algebra as numbers are to arithmetic, but the authors never followed up on this. It is not clear, for example, why inverse functions are related (or not) to conic sections. The handling of systems of linear equations borrowed liberally from matrix algebra, but the authors chose not to demonstrate more general solutions and stuck with solving the problems "manually." More than concepts in math, American students know how to solve problems, which presumably is why this book, reflecting its intended audience, is so problem-saturated. Even so, when we test our best students against the best from other countries, we do not fare too well. Perhaps it is because we ignore the structure of the thinking in math, and substitute problem-solving instead. The result is that attentive students will know the notes, and some will know the notes quite well, but not the music. ... Read more | |
| 35. Intermediate Algebra, Ninth Edition by Marvin L. Bittinger | |
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Book Description Reviews (3)
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| 36. Calculus for Dummies by MarkRyan | |
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Book Description Well, the good news is that you can master calculus. It's not nearly as tough as its mystique would lead you to think. Much of calculus is really just very advanced algebra, geometry, and trig. It builds upon and is a logical extension of those subjects. If you can do algebra, geometry, and trig, you can do calculus. Calculus For Dummies is intended for three groups of readers: This is a user-friendly math book. Whenever possible, the author explains the calculus concepts by showing you connections between the calculus ideas and easier ideas from algebra and geometry. Then, you'll see how the calculus concepts work in concrete examples. All explanations are in plain English, not math-speak. Calculus For Dummies covers the following topics and more: Don't buy the misconception. Sure calculus is difficult – but it's manageable, doable. You made it through algebra, geometry, and trigonometry. Well, calculus just picks up where they leave off – it's simply the next step in a logical progression. Reviews (4)
I highly recommend Ryan's book. He limits complexity (and warns you when he is doing so) to keep the material accessible. For the ultra rigorous analysis, there are many college texts available. But if you are new to Calculus, or looking for a different and refreshing approach to the basics, you will find "Calculus for Dummies" a wise investment. If you are taking Calculus in school and are having some problems understanding the material (and who hasn't?), this book will help you "decode" some of the more difficult concepts. I am sure that it is destined to become a valuable catalyst text on many a struggling math student's desktop.
This book is worth every penny if you are a student. If you're a beginning calculus student, you will probably get more use out of this book than your text, as did I.
The book starts off with a refresher for algebra and such and then eliminates any fears of limits the reader might have. The fundamental idea of a limit (without the advanced delta-epsilon notation) allows the reader to thoroughly understand the backbone of calculus. Differentiation is treated in detail with examples in power rule, chain rule, quotient rule, and applications (which the reader will have absolutely NO problem with after reading this book). The concept of integration is explained so that the reader may see the fundamental principles of infinite summation of rectangles of miniature area. "Calculus For Dummies" has a strong presentation of integration techniques (especially integration by parts and the LIATE method pneumonic device) as well as trigonometric, volume and surface area, substitution, and indefinite integration. Lastly, "Calc for Dummies" concludes with a discussion of infinite series. The book explains each of the 10 methods covered and also offers tips as to which method to use for a specific occasion. All in all, a tremendously well-written book for those taking Calculus for the first time, those who need a companion for their current calc class, as well as those wishing for a refresher. "Calculus For Dummies" is very readable and allows the reader to understand the beautiful language of calculus without the rigors of proofs most calc textbooks have. ... Read more | |
| 37. Elementary and Intermediate Algebra, Second Edition by Allen R. Angel | |
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Book Description The Angel Series continues to offer proven pedagogy, sound exercise sets and superior user support. An emphasis on the practical applications of algebra motivates readers and encourages them to see algebra as an important part of their daily lives. The userfriendly writing style uses short, clear sentences and easytounderstand language, and the outstanding pedagogical program makes the material easy to follow and comprehend. The new editions continue to place a strong emphasis on problem solving. Real Numbers; Solving Linear Equations; Formulas and Applications of Algebra; Graphing Linear Equations; Exponents and Polynomials; Factoring; Rational Expressions and Equations; Functions and Their Graphs; Systems of Linear Equations; Inequities in One and Two Variables; Roots, Radicals, and Complex Numbers; Quadratic Functions; Exponential and Logarithmic Functions; Conic Sections; and Sequence, Series, and the Binominal Theorem. For any professional needing to apply algebra to their work. | |
| 38. Calculus and Its Applications, 10th Edition by Larry J. Goldstein, David I. Schneider, David C. Lay | |
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our price: $114.67 (price subject to change: see help) Asin: 0130466107 Catlog: Book (2003-03-26) Publisher: Prentice Hall Sales Rank: 106460 Average Customer Review: US | Canada | United Kingdom | Germany | France | Japan |
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Book Description Reviews (4)
I found this book very easy to use.It presents the information in a very terse, straightforward manner.Basically, it cuts down on the mathematical theory and allows students to solve the important equations quick and easy.Instead of being lost in complicated definations of derivations, I was able to quickly find derivations and discover their uses in functions. This is the book that I used for my "Calculus for Social and Natural Science Majors" course.Personally, I feel that I learned much from this book.I never took a Calculus class in high school and wasn't the most mathematically inclinded so i was sure that Calculus was going to be tough.This book made it really easy to understand and somehow Calculus turned into one of my easiest classes. This book, however, is not for those who plan on taking higher level Calculus classes.It has most of the fundamentals, but not more advanced topics.Also, several topics are presented out of order from a regular Calc 1 class (so I'm told).For instance, calculus of several varibles--a topic usually covered in a third level course--occurs before techniques of intregration. The book is quite suitable for a Business/Natural Science Calc class, as it was intend | |