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| 101. Mathematical Applications the Management, Life, and Social Sciences by Ronald J. Harshbarger, James J. Reynolds | |
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our price: $130.36 (price subject to change: see help) Asin: 0618293582 Catlog: Book (2003-03-01) Publisher: Houghton Mifflin Company Sales Rank: 62801 US | Canada | United Kingdom | Germany | France | Japan |
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Book Description Intended for a two-semester applied calculus course or a two-term course of finite mathematics and applied calculus, Mathematical Applications, 7/e, presents concepts and skills in an approachable way for students of varying abilities and interests. Applications cover diverse topics that are important to students in the management, life, and social sciences. | |
| 102. Categorical Data Analysis (Wiley Series in Probability and Statistics) by AlanAgresti | |
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our price: $105.00 (price subject to change: see help) Asin: 0471360937 Catlog: Book (2002-07-12) Publisher: Wiley-Interscience Sales Rank: 81340 Average Customer Review: US | Canada | United Kingdom | Germany | France | Japan |
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Book Description A valuable new edition of a standard reference. The use of statistical methods for categorical data has increased dramatically, particularly for applications in the biomedical and social sciences. Responding to new developments in the field as well as to the needs of a new generation of professionals and students, this new edition of the classic Categorical Data Analysis offers a comprehensive introduction to the most important methods for categorical data analysis. Designed for statisticians and biostatisticians as well as scientists and graduate students practicing statistics, Categorical Data Analysis, Second Edition summarizes the latest methods for univariate and correlated multivariate categorical responses. Readers will find a unified generalized linear models approach that connects logistic regression and Poisson and negative binomial regression for discrete data with normal regression for continuous data. Adding to the value in the new edition is coverage of: Reviews (3)
Given the mathematical level and rigor, this is a remarkably clear book. Anyone who analyzes categorical data on a regular basis should read it and have it on his or her shelf.
This is the first book to take the regression approach to categorical data analysis tieing the subject to the methods and theory of the generalized linear models. It also was one of the first to show the modern practicality of exact permutation methods. The only drawback of this book is that it is 11 years old and there have been many interesting and relevant research developments in computer-intensive methods, analysis of missing data and mixed effects linear models to make a revision useful. Some of the latest developments can be found in Lloyd's new book "Statistical Analysis of Categorical Data" that was recently published by Wiley. Agresti provides clear advice and also gives a nice historical perspective on the development of the subject. The book is authoritative and includes numerous relevant references. Each chapter contains many exercises and a wealth of practical examples for illustration of the techniques. This is a good text from both practical and theoretical perspectives. It is excellent for a graduate level course on categorical data analysis. ... Read more | |
| 103. Introduction to the Mathematics of Financial Derivatives by Salih N. Neftci | |
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Book Description Reviews (48)
If you have a good grip on the industry conventions relative to notation, and have seen the material before, you might understand this book. If not, you won't. Notation is: 1) frequently wrong; 2) used inconsistently; 3) used out of context (i.e., without foundation); 4) glued in as a concluding argument in a logically non-convex way. The absence, misuse, abuse of time subscripts makes some of the arguments incomprehensible. Some arguments pursue a change of reasoning in probability space, then make a jump to an S.D.E. with industry standard notation, but so far out of scope, that the connections are not clear. As one example, if you: 1) know the underlying S.D.E., and if you ; 2) understand the connection between risk-neutral probability and risk-free measure , and if you; 3) understand why a state variable is allowed to commute through an expectations operator because it is no longer stochastic (though why that might be so is not explained), then you will have a chance of understanding the author's argument connecting the transformation of synthetic probabilities to a standard S.D.E. Some words are capitalized to emphasize, rather than being defined. Sort of like going to a foreign country and shouting more loudly as a communication strategy ... Read more | |
| 104. Zero: The Biography of a Dangerous Idea by Charles Seife, Matt Zimet | |
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our price: $10.50 (price subject to change: see help) Asin: 0140296476 Catlog: Book (2000-09-01) Publisher: Penguin Books Sales Rank: 10850 Average Customer Review: US | Canada | United Kingdom | Germany | France | Japan |
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Book Description Reviews (82)
Seiff has an engaging style and he doesn't talk down or talk above the reader. Although Seiff obviously is an expert in difficult math, he doesn't overwhelm you with equations or get too abstract. Even sections on trig and calculus are written in everyday language that you can easily follow. The book does begin to trail off at Chapter 7-8, from here much of the book seems like filler. I preferred "The Nothing That Is" (also about the zero number) a little because I was more interested in the history and that book covers it more, but Seiff still does a fine job here with history of zero, and his book is probably more useful for students trying to know how to use the zero and it's concepts for their math classes, especially figuring out the limit and other calculations.
Seife's book is a very engaging and enlightening read. Seife looks at how zero has become: the foundation for calculus (taking limits to zero), a revolutionary idea in art (3d drawings have a point of infinity to give depth perception...and infinity and zero are just different sides of the same coin), an important concept of the numberline, and many other places. Indeed, I have read this book many times, sometimes for a quick browse and sometimes for an indepth read, and it has always been a pleasure to read. Moreover, Seife is very knowledgeable in what he writes, and he brings a sense of humor as well--if you have ever read his article about the debate on cold fusion in 'Science' or 'Scientific American' (it was one or the other, its been a while since that article was published in the early 90s I believe) you'll see his sense of humor in his concluding paragraph (cold fusion or confusion anyone?). And in response to another review earlier, the reader said that in the appendix there was a proof where a=1 and b=1, and from the equation a^2 - b^2 = a^2 - ab it can be found that 1=0 by factoring the difference of squares and dividing by (a-b). The reader commented that this is dividing by 0, that such an operation violates a fundamental law of algebra (cannot divide by zero), and that an editor should have caught it. The point is that Seife is showing WHY you cannot divide by 0, that the result is 1=0 and that logic and mathematics would be invalid. He is showing why zero may be a 'dangerous idea'! In conclusion, this book is superb in its writing and content. It lives up to what it was meant to do, to show the development of zero through history. It is clear, concise, and witty. You will not be disappointed.
Middle section of the book deals with zero in calculus, useful for any student toughing it out thru intro calc. But Seife gets too drawn in to all the goofy philosophical wanderings you can make about zero, he goes off on way too many tangents that don't make sense. Yes, you can't divide 1 by 0 and the number has a special role in most operations, but how do these properties threaten to bring down the whole framework of math (to paraphrase)? There's all kinds of talk about how zero and infinity are just two sides of the same coin-- why? The author tries to sound like a sage but doesn't make much sense with the claims on these pages. Whole thing comes apart in the last couple of chapters on physics, cosmology, and applied math which are slim on facts and chock-full of flowery language about how important zero is but where the author really doesn't back his claims. In fact, as the book goes on it seems to make less sense, as though it doesn't quite know what it's supposed to be saying as it moves farther afield from history and calculus. Why are these later chapters even here? They don't add anything and detract from the book's overall value.
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| 105. Elementary Linear Algebra, Eighth Edition by Bernard Kolman, David R. Hill | |
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Book Description This book presents the basic ideas of linear algebra in a manner that users will find understandable. It offers a fine balance between abstraction/theory and computational skills, and gives readers an excellent opportunity to learn how to handle abstract concepts. Included in this comprehensive and easy-to-follow manual are these topics: linear equations and matrices; solving linear systems; real vector spaces; inner product spaces; linear transformations and matrices; determinants; eigenvalues and eigenvectors; differential equations; and MATLAB for linear algebra. Because this book gives real applications for linear algebraic basic ideas and computational techniques, it is useful as a reference work for mathematicians and those in field of computer science. Reviews (8)
I wouldn't recommend this book for anyone. It's pretty much garbage.
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| 106. Calculus Single Variable 5th Edition (with CD-ROM) by James Stewart | |
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Book Description Reviews (10)
Perhaps this is not the author's fault. After all, writing a calculus text is no small feat. The authors of these books have to try to include every possible concept for fear that a math department or instructor will reject the book because it omits something or other. This means that you will get a little bit of everything, with a paltry few examples for each section. If you have a sadistic professor (aren't they all?), you may feel lost in trying to grasp calculus concepts from this book alone. Math texts are full of assumptions, often skipping steps along the way in the examples. Packed with lots of "Thus and therefores," this book will be a mystery to all but the few geeks who were members of the math or Star Trek club in high school. Definitely buy the solutions manual, as well as REA's "Problem Solver," "Schaum's Outlines," and "3000 Solved Problems." Good luck; you're going to need it.
Beginners often will find pure theory and proofs alien to their minds, as they are just trying to grasp how to apply what they are learning --- like how they may go about obtaining derivatives and plotting periodic functions. Stewart handles this well: while providing a good theoretical background (he states theorems and proves most of them quite clearly and succintly) he does not inundate the wide-eyed innocent with epsilons and other frightening Greek characters. Stewart stresses some very important and difficult concepts to grasp --- like the many methods on integration involving 'guessing' substitution methods and others ways of integrating which involve understanding what the answer might be in advance by scanning the integral first, etc. Stewart also introduces some differential equations and has a wonderfully long section on series which stress their most useful applications -- the convergence and divergence of series and the Taylor and Maclaurin series representations of functions. Stewart's text is clear and easy for the student to work through either in a class setting or independently. I should know -- I taught myself Calc II (integration to series) using this book, and now I am doing quite well in advanced calc (integral transforms, partial differential equations, etc). Stewart sets the stage for success. This book can be easily used by students at any age who have had up to the level of trigonometry.
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| 107. Intermediate Algebra for College Students, Sixth Edition by Allen R. Angel | |
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Book Description Reviews (1)
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| 108. Calculus by Elgin H. Johnston, Jerry Mathews | |
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| 109. Calculus, Early Transcendentals Brief Edition by Howard A.Anton, StephenDavis, IrlBivens | |
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Book Description
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| 110. Finite Mathematics and Its Applications by Larry J. Goldstein, David I. Schneider, Martha J. Siegel | |
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| 111. Linked: How Everything Is Connected to Everything Else and What It Means by Albert-Laszlo Barabasi | |
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our price: $11.20 (price subject to change: see help) Asin: 0452284392 Catlog: Book (2003-04-01) Publisher: Plume Books Sales Rank: 4185 Average Customer Review: US | Canada | United Kingdom | Germany | France | Japan |
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Reviews (60)
As a non-scientist, I am unqualified to comment on much of the material which Barabasi shares. Perhaps he wrote this book for non-scientists such as I who nonetheless struggle to understand what Barabasi characterizes as the "mystery of life" which begins with the intricate web of interactions and thereby integrates the millions of molecules within each organism. "The enigma of the society starts with the convoluted structure of the social network....[For that reason] networks are the prerequisite for describing any complex system, indicating that complexity theory must inevitably stand on the shoulders of network theory. It is tempting to step in the footsteps of some of my predecessors and predict whether and when we will tame complexity." Given all that has been accomplished thus far with regard to disentangling the networks following the discovery of scale-free networks, Barabasi concludes, "Once we stumble across the right vision of complexity, it will take little to bring it to fruition. When [in italics] that will happen is one of the mysteries that keeps many of us going." Those who share my high regard for this book are urged to check out Mark Buchanan's Nexus: Small Worlds and the Groundbreaking Science of Networks, Stanley Kaufman's At Home in the Universe: The Search for Laws of Self-Organization and Complexity as well as The Origins of Order: Self-Organization and Selection in Evolution, Steven Strogatz' Sync: The Emerging Science of Spontaneous Order, Duncan J. Watts' Six Degrees: the Science of a Connected Age, and Stephen Wolfram's A New Kind of Science. I probably should add Ed Regis' The Info Mesa: Science, Business, and the New Alchemy on the Santa Fe Plateau. Regis devotes almost all of his attention to individuals and events who and which, over several decades, had a profound impact on essentially the same subjects as those discussed in the books previously recommended. Also, Regis examines in much greater detail than do the other authors how core concepts about networks and their complexity were introduced to the commercial marketplace by various entrepreneurs.
Our world is filled with complex networks, webs of highly connected nodes. Not all nodes are equal, however. In fact, in many real-world complex networks, there is a typical hierarchy of nodes (called a POWERLAW DISTRIBUTION). This means there are a few extremely well connected nodes (these are called HUBS), there are quite a few moderately connected nodes and there are large numbers of tiny nodes (having very few connections to other nodes). The Internet, for instance, has only several hubs - like amazon.com and Yahoo - and countless tiny nodes -like my own website :-(. The structure of networks with a powerlaw distribution is called a SCALEFREE TOPOLOGY. Such a scale free topology is found in networks that 1) are GROWING (extra nodes and links emerge), and 2) are characterised by PREFERENTIAL ATTACHMENT (this means that some links are far more likely to get linked than others). Preferential attachment, is driven by two factors: 1) the number of links the node already has (this is in fact the first mover advantage: a nodes that has been there since the early development of the network gets the biggest chance to get connected), and 2) the node's fitness (for instance a new website offering a truely unique service has an excellent chance to get many links). A fascinating characteristic of scale free networks is the following. The density of the interconnectivity paradoxically creates two properties at the same time: 1) ROBUSTNESS (removing nodes will not easily lead to the breakdown of the network, precisely because of the fact that all nodes are connected. Only simultaneous removal of the largest hubs will break down the network), and 2) VULNERABILITY TO ATTACK (because of the fact that all nodes are indirectely connected to each other failures, like viruses, can very easily spread through the whole network. This phenomenon is called 'cascading failures'. Reading this book made me realise that the recently acquired knowledge about networks is revolutionizing many fields of science, like biology, medical science and economics. Also, the practical applications will be numerous, like protecting the internet, fighting terrorist networks, finding a cure for cancer (!), and developing new organizational forms.
I did not find the discussion of the rich get richer' very helpful because network theory at this stage deals only with static geometry, not with empirically-based dynamics. In fact, the dynamics of financial markets have been described empirically accurately without using any notion of networking. In the text the phrase economic stability" is used but stability is a dynamic idea, and there is no known empirical evidence from the analysis of real markets for any kind of stability. The absence of dynamics on networks means that complexity is not described at all: there is nothing complex about the geometry of a static network! Suggesting that cell biology can be described by networking is empty so long as dynamics are not deduced from empirics. Nonempirical models of dynamics will probably not be of much use for making advances in understanding or treating cancer, e.g. Everything we know about cell biology and cancer was discovered via reductionism, by isolating cause and effect the way that a good auto mechanic does in order to repair a car. Unfortunately, the author lets his enthusiasm get the best of him when he proclaims laws of self-organization" and the need to go beyond reductionism. First, there are no known laws of self-organization". The only known laws of nature are the laws of physics and consequences deduced from the laws, namely, chemistry and cell biology. Worse, every mathematical model that can be written down is a form of reductionism. Quantum theory reduces phenomena to (explains phenomena via) atoms and molecules. All of chemistry is about that. Cell biology attempts to reduce observed phenomena to DNA, proteins, and cells. Believers in self-organized criticality try to reduce the important features of nature to the equivalent of sandpiles. Network enthusiasts hope to reduce phenomena to nodes and links. In order to try to isolate cause and effect, there is no escape from reductionism of one form or another, holism being an empty illusion. So I did not at all like the assertion on pg. 200 that globalization (via deregulation and privatization) is inevitable, because there is no law that tells us that it is. Summarizng: there is no complexity without dynamics, there are no known laws of self-organization", and reductionism is the only hope for doing science. Anyone who disagrees with this is welcome to explain to me and others the alternative (jmccauley@uh.edu). ... Read more | |
| 112. 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 | |
| 113. Statistics for Dummies by Deborah Rumsey | |
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Book Description Statistics For Dummies is for everyone who wants to sort through and evaluate the incredible amount of statistical information that comes to them on a daily basis. (You know the stuff: charts, graphs, tables, as well as headlines that talk about the results of the latest poll, survey, experiment, or other scientific study.) This book arms you with the ability to decipher and make important decisions about statistical results, being ever aware of the ways in which people can mislead you with statistics. Get the inside scoop on number-crunching nuances, plus insight into how you can This down-to-earth reference is chock-full of real examples from real sources that are relevant to your everyday life: from the latest medical breakthroughs, crime studies, and population trends to surveys on Internet dating, cell phone use, and the worst cars of the millennium. Statistics For Dummies departs from traditional statistics texts, references, supplement books, and study guides in the following ways: Chances are, Statistics For Dummies will be your No. 1 resource for discovering how numerical data figures into your corner of the universe. Reviews (4)
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| 114. Intermediate Algebra, Ninth Edition by Marvin L. Bittinger | |
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Book Description Reviews (3)
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| 115. Geometry for Enjoyment & Challenge by Richard Rhoad, George Milauskas, Robert Whipple | |
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our price: $84.84 (price subject to change: see help) Asin: 0866099654 Catlog: Book (1991-06-01) Publisher: Mcdougal Littell/Houghton Mifflin Sales Rank: 18448 US | Canada | United Kingdom | Germany | France | Japan |
| 116. College Algebra (with CD-ROM, BCA/iLrn Tutorial, and InfoTrac) by James Stewart, Lothar Redlin, Saleem Watson | |
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Book Description | |
| 117. Practical Algebra: A Self-Teaching Guide, 2nd Edition by Peter H.Selby, SteveSlavin | |
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our price: $13.96 (price subject to change: see help) Asin: 0471530123 Catlog: Book (1991-02-14) Publisher: Wiley Sales Rank: 7390 Average Customer Review: US | Canada | United Kingdom | Germany | France | Japan |
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Book Description
Reviews (30)
The strengths of this book are its friendly, nonintimidating tone, its step-by-step format, and its thoroughness. I actually had fun with it, which was a surprise. This book is an excellent, cheap investment which will pay off many times if you really apply yourself and do the problems.
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| 118. Numerical Recipes in C : The Art of Scientific Computing by William H. Press, Brian P. Flannery, Saul A. Teukolsky, William T. Vetterling | |
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Book Description Reviews (33)
There is a VERY good alternative to Numerical Recipes in C, namely GNU Scientific Library. You can find the source code and manual from: http://sources.redhat.com/gsl/ or http://www.gnu.org/software/gsl As typical GNU software, GSL is licensed under GNU General Public License, so it is ABSOLUTELY free ! You can download it, modify it, linked it with your own code, without feeling guilty of copyright violation (Not in the case of NR, NR comes with a copyright license to prohibit modification and linking). GSL is written in C from scratch by its author. The design is modern, much better than NR in C, and also allowed linking with C++ or modern scripting language like Python. Some of the leading authors have background in theoretical physics and astrophysics, just like NR authors. Check it out. You lose nothing to check GSL first, you may ended up saving some $$$.
The license for the code is j | |