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| 21. Maximum Entropy Econometrics: Robust Estimation with Limited Data by AmosGolan, George G.Judge, DouglasMiller | |
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| 22. Discrete Choice Methods with Simulation by Kenneth E. Train | |
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Book Description Reviews (1)
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| 23. Introductory Econometrics with Applications by Ramu Ramanathan | |
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Book Description Reviews (5)
If you have a desire to learn anything about econometrics, especially if you've seen some basic information about regression / OLS in a stats class before, this is the place to start. What is learned here is not only the underlying math but also the all important intuition behind the math and the stats and ultimately the econometrics itself. You don't just learn why a formula works, how it is written, and what the proof looks like. The author goes to length to ensure that you also gain a broad appreciation for the assumptions upon which the methods are based, and ultimately what happens when you violate those assumptions. This is a critical part of learning statistics and econometrics, one which is far too often neglected by students, instructors, and authors alike. A key part of any statistical exercise is the intuition behind it, and a working knowledge of how and why the methods chosen are valid. Ramanathan does an excellent job of making sure you understand these ideas every step of the way, throughtout the text. There are plentiful references to earlier sections with related concepts, constantly linking new ideas with those covered in previous sections and chapters. Appendices between chapters also delve into the related mathematics and provide additional proofs for those interested. I believe there is no better introduction to the subject of econometrics than this work. My instructor required this text in our beginning econometrics course. He never taught directly from the book nor did he assign work from it. We were merely told to purchase it as a requirement for the class so that we would have it as a reference whether we thought we needed it or not. I found myself reading this book constantly, despite never having been required to so much as open it for the class. The book is more than worth it, even at twice the price.
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| 24. Dynamic Economics : Quantitative Methods and Applications by Jerome Adda, Russell W. Cooper | |
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| 25. Applied Regression Analysis : A Second Course in Business and Economic Statistics (with CD-ROM and InfoTrac) (Duxbury Applied) by Terry E. Dielman | |
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| 26. Solutions Manual for Recursive Methods in Economic Dynamics by Claudio Irigoyen, Esteban Rossi-Hansberg, Mark L. J. Wright | |
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| 27. The Econometrics of Panel Data (An Elgar Reference Collection) | |
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| 28. Panel Data Econometrics (Advanced Texts in Econometrics) by Manuel Arellano | |
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| 29. Unit Roots, Cointegration, and Structural Change (Themes in Modern Econometrics) by G. S. Maddala, In-Moo Kim | |
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Book Description Reviews (5)
The asymptotic theory is well covered but the unique feature of the book is that it points out that the asymptotics can give very poor approximations in small to moderate sample sizes. The authors provide alternatives including the use of the bootstrap for standard error estimates, confidence bounds and hypothesis testing (particularly tests for unit roots). It is clear and covers the important literature. Much like Franses book it covers bootstrap and Bayesian methods and really does provide a current and useful approach to important problems and methodology in econometrics. It could be used for a special topics graduate course or as a supplement to a graduate course in econometrics.
This one of the best book about cointegration.
The book by Maddala and Kim is a very good and relativelynontechnical pointer to the time series literature on unit roots andcointegration. The book is meant to be used as a reference, not readas a text. Maddala and Kim do a good job of discussing the strengths and weaknesses of the myriad unit root and cointegration tests that have appeared in recent years. If you want to know more about the asymptotic theory, then refer to _Time Series Analysis_ by Hamilton or read the original journal articles. For a more balanced review of the Maddala and Kim book, one might also take a look at the book review written by Heather Anderson in the December 1999 issue of the Economic Record. END
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| 30. Generalized Method of Moments (Advanced Texts in Econometrics) by Alastair R. Hall | |
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| 31. Practical Business Forecasting by Michael K. Evans | |
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| 32. Market Microstructure Theory by Maureen O'Hara | |
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Reviews (3)
It is also far more readable and understandable than Daniel Spurber's book which provides little of the working intuition of O'Hara. In fact Spurber is meant more for the theoretical economist with an interest in market microstructure, whereas O'Hara appeals to a broader audience in the field of finance.
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| 33. Undergraduate Econometrics by R. CarterHill, William E.Griffiths, George G.Judge | |
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Book Description Reviews (4)
Hill's "Undergraduate Econometrics" instills understanding by slowly going through derivations and principles, while at the same time motivating econometric analysis by referring to economic situations where it can be used. Much better than Gujarati (which tends to be a "cookery book" rather than giving an integrated treatment). The book both motivates the student and takes them through the steps and methods they will need to adopt in further econometric studies, and always provides a good reference (often to one of the parent books mentioned above) when it omits proofs and other details. The only weakness of the book reveals what is (to my mind) an unhealthy preoccupation with estimation issues, as opposed to those of data quality. As people like Granger have consistently pointed out, the real issues in 21st century econometrics have to do with what sort of data we have, and what methods are most appropriate in different situations. Despite this, Hill et al almost exclusively dwell on the identically and independently distributed (iid) specification. However, I should point out in the book's defence that this preoccupation is shared by most other introductory (and graduate) textbooks on econometrics. The book's good points far outweigh these weaknesses. Finally, the second edition has some updates, and discusses such developments as time series econometrics. "Undergraduate Econometrics" should definitely be purchased by anyone wishing to learn about modern empirical methods.
Thank you,
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| 34. Applied Time Series Modelling and Forecasting by RichardHarris, RobertSollis | |
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Book Description This book is based on an earlier title Using Cointegration Analysis in Econometric Modelling by Richard Harris. As well as updating material covered in the earlier book, there are two major additions involving panel tests for unit roots and cointegration and forecasting of financial time series. Harris and Sollis have also incorporated as many of the latest techniques in the area as possible including: testing for periodic integration and cointegration; GLS detrending when testing for unit roots; structural breaks and season unit root testing; testing for cointegration with a structural break; asymmetric tests for cointegration; testing for super-exogeniety; seasonal cointegration in multivariate models; and approaches to structural macroeconomic modelling. In addition, the discussion of certain topics, such as testing for unique vectors, has been simplified. Applied Time Series Modelling and Forecasting has been written for students taking courses in financial economics and forecasting, applied time series, and econometrics at advanced undergraduate and postgraduate levels. It will also be useful for practitioners who wish to understand the application of time series modelling e.g. financial brokers. Data sets and econometric code for implementing some of the more recent procedures covered in the book can be found on the following web site www.wiley.co.uk/harris Reviews (1)
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| 35. The Essential John Nash by John Nash | |
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Book Description From 1959 until his astonishing remission three decades later, the man behind the concepts "Nash equilibrium" and "Nash bargaining"--concepts that today pervade not only economics but nuclear strategy and contract talks in major league sports--had lived in the shadow of a condition diagnosed as paranoid schizophrenia. In the introduction to this book, Nasar recounts how Nash had, by the age of thirty, gone from being a wunderkind at Princeton and a rising mathematical star at MIT to the depths of mental illness. In his preface, Harold Kuhn offers personal insights on his longtime friend and colleague; and in introductions to several of Nash's papers, he provides scholarly context. In an afterword, Nash describes his current work, and he discusses an error in one of his papers. A photo essay chronicles Nash's career from his student days in Princeton to the present. Also included are Nash's Nobel citation and autobiography. The Essential John Nash makes it plain why one of Nash's colleagues termed his style of intellectual inquiry as "like lightning striking." All those inspired by Nash's dazzling ideas will welcome this unprecedented opportunity to trace these ideas back to the exceptional mind they came from. Reviews (12)
This book is largely a collection of Dr. Nash's own writings, each a significant contribution to mathematics or economics. Nash's papers are thoughtfully introduced and explained - thankfully so given the complexity of Nash's writings. Also included is Nash's own touching and revealing autobiography. The result is a compelling glimpse inside the thought processes of a genius - a beautiful mind indeed. Thanks to Harold Kuhn and Sylvia Nasar for pulling this wonderful collection together.
It is always easy to dismiss ideas as trivial after they have been discovered and have been put into print. This is apparently what John von Neumann did after discussing with Nash his ideas on noncooperative games, dismissing his ideas as a mere "fixed point theorem". At the time of course, the only game-theoretic ideas that had any influence were those of von Neumann and his collaborator, the Princeton economist Oskar Morgenstern. The rejection of ideas by those whose who hold different ones is not uncommon in science and mathematics, and, from von Neumann's point of view at the time, he did not have the advantage that we do of examining the impact that Nash's ideas would have on economics and many other fields of endeavor. Therefore, von Neumann was somewhat justified, although not by a large measure, in dismissing what Nash was proposing. Nash's thesis was relatively short compared to the size on the average of Phd theses, but it has been applied to many areas, a lot of these listed in this book, and others that are not, such as QoS provisioning in telecommunication and packet networks. The thesis is very readable, and employs a few ideas from algebraic topology, such as the Brouwer fixed point theorem. The paper on real algebraic manifolds though is more formidable, and will require a solid background in differential geometry and algebraic geometry. However, from a modern point of view the paper is very readable, and is far from the sheaf and scheme-theoretic points of view that now dominate algebraic geometry. It is interesting that Nash was able to prove what he did with the concepts he used. The result could be characterized loosely as a representation theory employing algebraic analytic functions. These functions are defined on a closed analytic manifold and serve as well-behaved imbedding functions for the manifold, which is itself analytic and closed. These manifolds have been called 'Nash manifolds' in the literature, and have been studied extensively by a number of mathematicians. I first heard about John Nash by taking a course in algebraic topology and characteristic classes in graduate school. The instructor was discussing the imbedding problem for Riemannian manifolds, and mentioned that Nash was responsible for one of the major results in this area. His contribution is included in this book, and is the longest chapter therein. Here again, the language and flow of Nash's proof is very understandable. This is another example of the difference in the way mathematicians wrote back then versus the way they do now. Nash and other mathematicians of his time were more 'wordy' in their presentations, and this makes the reading of their works much more palatable. This is to be contrasted with the concisness and economy of thought expressed in modern papers on mathematics. These papers frequently employ a considerable amount of technical machinery, and thus the underlying conceptual foundations are masked. Nash explains what he is going to do before he does it, and this serves to motivate the constructions that he employs. His presentation is so good that one can read it and not have to ask anyone for assistance in the understanding of it. This is the way all mathematical papers should be written, so as to alleviate any dependence on an 'oral tradition' in mathematical developments. Nash's proof illuminates nicely just what happens to the derivatives of a function when the smoothing operation is applied. The smoothing operator consists of essentially of extending a function to Euclidean n-space, applying a convolution operator to the extended function, and then restricting the result to the given manifold. Nash gives an intuitive picture of this smoothing operator as a frequency filter, passing without attenuation all frequencies below a certain parameter, omitting all frequencies above twice this parameter, and acting as a variable attenuator between these two, resulting in infinitely smooth function of frequency. The next stage of the proof of the imbedding theorem is more tedious, and consists of using the smoothing operator and what Nash calls 'feed-back' to construct a 'perturbation device' in order to study the rate of change of the metric induced by the imbedding. Nash's description of the perturbation process is excellent, again for its clarity in motivating what he is going to do. The feed-back mechanism allows him to get a handle of the error term in the infinitesimal perturbation, isolating the smoother parts first, and handling the more difficult parts later. Nash reduces the perturbation process to a collection of integral equations, and then proves the existence of solutions to these equations. A covariant symmetric tensor results from these endeavors, which is CK-smooth for k greater than or equal to 3, and which represents the change in the metric induced by the imbedding of the manifold. The imbedding problem is then solved for compact manifolds by proving that only infinitesimal changes in the metric are needed. The non-compact case is treated by reducing it to the compact case. The price paid for this strategy is a weakening of the bound on the required dimension of the Eucliden imbedding space. The last chapter concerns Nash's contribution to nonlinear partial differential equations. I did not read this chapter, so I will omit its review.
Professor Nash's story was brought to life by the movie, this book shows why. One day his manifold theory will rule! ;)
There is even something in the book for non-mathematical types: Sylvia Nasar's Introduction and the autobiographical essay (Chapter Two). But for me the greatest interest resided in the remaining chapters: 4-11. Of these, I particularly enjoyed reading the original presentation of Nash's Thesis on 'Non-Cooperative Games' (Chapter 6), and was fascinated not only with the air-tight logic of his proofs, but the use of hand written-in symbols. Of course, Chapter 7 is just the re-hashing of Ch. 6, but in proper type-set form, rather than Nash's original script. But - give me the former any day! Reading the original form and format almost made me feel like Nash's Thesis aupervisor, including the same excitement of a new discovery! Chapter 8 'Two person Cooperative Games' nicely extends the mathematical basis to cover this species of interaction.(And in many ways, people will find the cooperative game model easier to understand than the non-cooperative). Chapter 9 is important because it delves into the issue of parallel control, and logical functions such as used in high speed digital computers. This chapter was of much interest to me since particular aspects of parallel control figured in my own model of consciousness - recently presented in Chapter Five of my book, 'The Atheist's Handbook to Modern Materialism'. Astute readers who read both books will quickly see the analog between the Schematic of Logical Unit Function (p. 122) and my own Figure 5-13 ('Development of Neural Assemblies', p. 156). I enjoyed Chapter 10, 'Real Algebraic Manifolds' because of my ongoing interest in Algebraic Topology, and especially homology and homotopy theory. In his chapter, Nash presents a cornucopia of methods for representation, which I am still playing with for different manifolds. Chapter 11, 'The Imbedding Problem for Riemannian Manifolds', is a delight for anyone familiar with Einstein's General Relativity, or even differential geometry. When you read through this chapter, you also will understand why Nash is still very interested (and involved) in research to do with general relativity and cosmology. Particularly fun for me was his section on 'Smoothing of Tensors' (p. 163) and 'Derivative Size Concept for Tensors' (p. 164). Chapter 12, 'Continuity of Solutions of Parabolic and Elliptic Equations' is like 'dessert' for anyone who is intensely interested (as I am) in modular functions, which themselves are related intimately to elliptic equations. In short, I think this book has something for both mathematicians and non-math types alike. Obviously, the former are likely to get more out of it, so the question the latter group must ask is whether the purchase is worth satiating their curiosity about Nash. I know how I would answer, even if I couldn't tell a derivative from a differential. However, this book can be read on all kinds of levels, and that's the beauty of it. ... Read more | |
| 36. A Guide to Econometrics : fifth edition by Peter Kennedy | |
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Kennedy covers an amazingly broad selection of topics in his books. While those having difficulty understanding the field will definitely get a great deal out of the book, don't think for a second that the book is overly simplistic -- an econometrics primer. No, this is not a mere review of OLS for the Gauss-Markov impaired. Kennedy's text covers Bayesian Analysis, Vector Error-Correction Models, and even touches, albeit lightly for my tastes, on such subjects as Kalman filtering and recursive least squares. Kennedy's notes are also very insightful and bring up many issues that dominant textbooks skirt around.
For a book of this size, he covers a lot of territory. He covers the CLR model and hypothesis testing well, and discusses a few other things too. This guide is hardly encyclopedic. However, it covers the things economists need to know most. Kennedy does more than just explain econometrics. He spells out the limits of econometric analysis. Texts often pay little attention to the 'con in econometrics'. Not Kennedy. He discusses the limitations and defects in standard techniques, as well as their advantages. The only thing wrong with this book is that it does not carry the reader along far enough. After reading this book, most reader's will likely move on to a standard (i.e. badly written) econometrics textbook. In contrast, this book is written so well that it almost makes learning econometrics fun!
The book attains its objectives of making Econometrics easier. Since it is a non-technical text, alone, this book will not help to implement econometric models. Next editions must contain GMM method. It has a good competitor: Learning and Practice of Econometrics, by Griffith, et alli. ... Read more | |
| 37. Nonparametric Econometrics by Adrian Pagan, Aman Ullah | |
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our price: $31.99 (price subject to change: see help) Asin: 0521586119 Catlog: Book (1999-07-01) Publisher: Cambridge University Press Sales Rank: 266381 Average Customer Review: US | Canada | United Kingdom | Germany | France | Japan |
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| 38. Happiness Quantified: A Satisfaction Calculus Approach by Bernard Van Praag, Ada Ferrer-I-Carbonell, Bernard M. S. Van Praag | |
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| 39. Numerical Methods in Economics by Kenneth L. Judd | |
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our price: $61.50 (price subject to change: see help) Asin: 0262100711 Catlog: Book (1998-10-27) Publisher: The MIT Press Sales Rank: 91808 Average Customer Review: US | Canada | United Kingdom | Germany | France | Japan |
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Book Description To harness the full power of computer technology, economists need to use a broad range of mathematical techniques. In this book, Kenneth Judd presents techniques from the numerical analysis and applied mathematics literatures and shows how to use them in economic analyses. The book is divided into five parts. Part I provides a general introduction. Part II presents basics from numerical analysis on Rn, including linear equations, iterative methods, optimization, nonlinear equations, approximation methods, numerical integration and differentiation, and Monte Carlo methods. Part III covers methods for dynamic problems, including finite difference methods, projection methods, and numerical dynamic programming. Part IV covers perturbation and asymptotic solution methods. Finally, Part V covers applications to dynamic equilibrium analysis, including solution methods for perfect foresight models and rational expectation models. A web site contains supplementary material including programs and answers to exercises. Reviews (2)
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| 40. Game Theory for Applied Economists by Robert Gibbons | |
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This is not, however, the best book as an introduction to pure game theory, at any level (and obviously isn't meant to be). If you use it that way you may be disappointed. While it does cover the theory it uses, and pretty rigorously at that, it cannot by its nature get deep enough into the guts of equilibrium concepts and refinements for that purpose. If it's used in conjunction with a pure game theory book, particularly Myerson, it will provide an excellent foundation for graduate students in social science, particularly economics. In fact it can be a very useful tool when using a more theoretically oriented book to get a better idea of what the basic concepts are really all about. (The discussion of sequential equilibrium and the intuitive criterion is especially good for building intuition.)
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