• Mathematics A Very Short Introduction Mobi: Full Version Software For Windows
• Mathematics A Very Short Introduction Mobi: Full Version Software Pdf

Author by: Clement Allan TisdellLanguange: enPublisher by: Edward Elgar PublishingFormat Available: PDF, ePub, MobiTotal Read: 99Total Download: 393File Size: 41,7 MbDescription: The new and updated edition of Microeconomic Policy provides an excellent blend of theory and application to foster understanding of economic-based policy making. The book is eclectic in its approach and addresses a rich set of current applications. It is an ideal book for teaching microeconomic-based policy analysis to students. Todd Sandler, University of Texas at Dallas, US Designed for students who have already encountered the microeconomic principles, this valuable text focusses effectively on their policy implications, imbuing the apparently dry theory with its insights for the general welfare. Baumol, New York University, US and Princeton University, US A distinctive feature of this book is the application of microeconomics to public policy. As to be expected given the international reputation of the authors there is a thorough treatment of global environmental policies, including the Stern Report, and a very useful chapter on issues of defence, conflict and terrorism. What this text offers, and most competing books do not is the breadth of coverage.

In this revised edition we have integration into the topics of advances in behavioural, evolutionary and Austrian economics. The relevance to business management and government policy of the material presented makes the subject come alive in application. A refreshing change from the curve-shifting that dominates traditional microeconomic texts which turns-off so many of our students and prevents them from seeing the crucial importance of economics to almost every aspect of our well-being.

John Lodewijks, University of Western Sydney, Australia This thoroughly accessible textbook shows students how microeconomic theory can be used and applied to major issues of public policy. In this way, it will improve their understanding of both microeconomic theory and policy and also develop their ability to critically assess them. Clem Tisdell and Keith Hartley have expanded upon their previous successful work on microeconomics. As a result, this new book is considerably updated with substantial chapter revisions, as well as new chapters dealing with business management, ownership, environmental issues, public choice, defence, conflict and terrorism. Promoting a thorough understanding of this complex yet fundamental topic, Microeconomic Policy: A New Perspective will undoubtedly prove an invaluable textbook for all students, academics and researchers of economics and public policy. Author by: William BaumolLanguange: enPublisher by: Cengage LearningFormat Available: PDF, ePub, MobiTotal Read: 13Total Download: 656File Size: 40,8 MbDescription: This text is well-known for using the Keynesian model in the teaching of economics; yet, in recent editions, the authors expanded coverage of the growth model considerably to achieve more balanced coverage.

The text uses the aggregate supply/aggregate demand model as a fundamental tool for learning macroeconomics. It achieves the right level of rigor and detail, presenting complicated concepts in a relatively straightforward manner and using timely economic data. Using puzzles, issues, and well-developed examples, the authors provide a good balance of theory to application, allowing you to relate the materials to your everyday life. Important Notice: Media content referenced within the product description or the product text may not be available in the ebook version. Author by: N.

Gregory MankiwLanguange: enPublisher by: Cengage Learning EMEAFormat Available: PDF, ePub, MobiTotal Read: 99Total Download: 600File Size: 47,6 MbDescription: This is the UK and European version of Harvard professor Greg Mankiw?s best-selling and highly regarded US economics text, Microeconomics. Professor Mankiw?s classic text has been adapted and developed by a leading European economist, Professor Mark Taylor of Warwick University. Features that made the US text so successful with students and lecturers will continue to add value to your learning experience. These include.

Author by: Irvin TuckerLanguange: enPublisher by: Cengage LearningFormat Available: PDF, ePub, MobiTotal Read: 47Total Download: 693File Size: 41,8 MbDescription: Straightforward and student-friendly, Tucker, MICROECONOMICS FOR TODAY, 6e is the most pedagogically-rich and engaging principles text on the market. Ideal for students of varying levels of skills and preparation, MICROECONOMICS FOR TODAY presents learners with the basics of economic principles and the context to apply them to their everyday lives. The sixth edition continues Tucker's tradition of using a unique textual and visual learning system to concisely present and reinforce core concepts, then assess student comprehension. Tucker is supported by a full complement of instructor resources. Important Notice: Media content referenced within the product description or the product text may not be available in the ebook version.

Mathematics A Very Short Introduction Mobi: Full Version Software For Windows

Author by: Douglas McTaggartLanguange: enPublisher by: Pearson Higher Education AUFormat Available: PDF, ePub, MobiTotal Read: 81Total Download: 898File Size: 51,9 MbDescription: High quality, engaging content for studentsultimate flexibility for educators The seventh edition of this benchmark Australian text continues to offer students a comprehensive and relevant introduction to economics whilst offering educators the ability to customise and deliver content – your way. Microeonomics 7th edition provides a streamlined approach to study and recognises the difficulties some students may face in comprehending key concepts.

By leaving the more technical content and application until later, students can enjoy the more exciting policy material from the beginning and engage with the content early. Through compelling examples, clear explanations and the latest instructive on-line resources, the text draws students into the content and reinforces learning through practice and solving problems which are relevant to them.

The authors train students to think about issues in the way real economists do, and learn how to explore difficult policy problems and make more informed decisions by offering a clear introduction to theory and applying the concepts to today’s events, news, and research. Author by: N. Gregory MankiwLanguange: enPublisher by: Cengage LearningFormat Available: PDF, ePub, MobiTotal Read: 88Total Download: 539File Size: 54,6 MbDescription: PRINCIPLES OF MICROECONOMICS continues to be the most popular and widely used text in the economics classroom. The fifth edition features a strong revision of content in all 36 chapters while maintaining the clear, accessible writing style and precise presentation that are the hallmarks of this highly respected author. Dozens of new applications emphasize the real-world relevance of economics for today's students through interesting news articles, realistic case studies, and engaging problems. The new edition also features an expanded instructor's resource package designed to assist in course planning and classroom presentation, as well as full integration of content with Aplia.

I have tried to put myself in the position of someone seeing economics for the first time. My goal is to emphasize the material that students should and do find interesting about the study of the economy.-N.

Gregory Mankiw. Important Notice: Media content referenced within the product description or the product text may not be available in the ebook version. Author by: Andrew SchotterLanguange: enPublisher by: Cengage LearningFormat Available: PDF, ePub, MobiTotal Read: 69Total Download: 402File Size: 52,6 MbDescription: Professor Schotter believes the future of teaching microeconomics will be heavily connected with the use of experimental tools. And with the exciting new MICROECONOMICS: A MODERN APPROACH, your students will be well prepared. Applying intermediate economics to everyday life, this innovative first edition is built on an experimental economics framework that emphasizes game theory, strategic analysis, and organization of the firm without skimping on traditional topics like consumer choice, production and markets.

Each chapter and section builds upon a unifying theme of how economic institutions develop to solve problems that arise in a society. Concepts are presented within the context of a society that starts out in a primitive state of nature and gradually develops the characteristics and institutions of a modern economy.

The text also nurtures critical thinking skills by presenting theories, as well as their deficiencies. Illustrating various points of view, MICROECONOMICS: A MODERN APPROACH encourages students to not just study theory, but apply their knowledge learned to real-world issues.

Important Notice: Media content referenced within the product description or the product text may not be available in the ebook version. Author by: Avinash DixitLanguange: enPublisher by: OUP OxfordFormat Available: PDF, ePub, MobiTotal Read: 21Total Download: 203File Size: 48,7 MbDescription: Microeconomics - individuals' choices of where to live and work, how much to save, what to buy, and firms' decisions about location, hiring, firing, and investment - involves issues that concern us on a daily basis. But when people think about economics, they tend to place importance on the bigger picture - macroeconomics - including issues such as unemployment, inflation, and the competitiveness of nations. In this Very Short Introduction, Avinash Dixit argues that the microeconomy has a large impact on the economic world, arguably as much as the issues of macroeconomics.

Dixit steers a clear path through the huge number of issues related to microeconomics, explaining what happens when things go well, as well as showing how they fail, why that happens, and what can be done about it. Using real-life examples from around the world, using the minimum of mathematics and including simple graphs, he provides insights into economics from psychology and sociology to explain economic behaviour and rational choice. An ideal introduction for anyone interested in business and economics. ABOUT THE SERIES: The Very Short Introductions series from Oxford University Press contains hundreds of titles in almost every subject area. These pocket-sized books are the perfect way to get ahead in a new subject quickly.

Our expert authors combine facts, analysis, perspective, new ideas, and enthusiasm to make interesting and challenging topics highly readable.

The aim of this book is to explain, carefully but not technically, the differences between advanced, research-level mathematics, and the sort of mathematics we learn at school. The most fundamental differences are philosophical, and readers of this book will emerge with a clearer understanding of paradoxical-sounding concepts such as infinity, curved space, and imaginary The aim of this book is to explain, carefully but not technically, the differences between advanced, research-level mathematics, and the sort of mathematics we learn at school.

Mathematics A Very Short Introduction Mobi: Full Version Software Pdf

The most fundamental differences are philosophical, and readers of this book will emerge with a clearer understanding of paradoxical-sounding concepts such as infinity, curved space, and imaginary numbers. The first few chapters are about general aspects of mathematical thought.

These are followed by discussions of more specific topics, and the book closes with a chapter answering common sociological questions about the mathematical community (such as 'Is it true that mathematicians burn out at the age of 25?' ) It is the ideal introduction for anyone who wishes to deepen their understanding of mathematics.About the Series: Combining authority with wit, accessibility, and style, Very Short Introductions offer an introduction to some of life's most interesting topics. Written by experts for the newcomer, they demonstrate the finest contemporary thinking about the central problems and issues in hundreds of key topics, from philosophy to Freud, quantum theory to Islam. As the name suggests the book tries to tell a non-mathematician but interested person, what is Math about, what is it's goals, how mathematicians think and some techniques and results of modern and classical Math.But for someone who is not very familiar with mathematics, it won't make any sense, for such a person this book can be hard, confusing and boring.

Math was never an easy thing to understand.Actually I think the book can be very enlightening for math undergraduate students, especially As the name suggests the book tries to tell a non-mathematician but interested person, what is Math about, what is it's goals, how mathematicians think and some techniques and results of modern and classical Math.But for someone who is not very familiar with mathematics, it won't make any sense, for such a person this book can be hard, confusing and boring. Math was never an easy thing to understand.Actually I think the book can be very enlightening for math undergraduate students, especially for math teachers.The book is short, warm, rigid and has good points about how to do Math. Absolutely great. Let me explain. Firstly about the level of the book.

It is elementary but not basic. There are some concepts and especially some proofs that require some focus to grasp.

The amount of equations is minimal, but still some maturity is required to fully appreciate the contents. I would say that the best audience of the book is a beginning undergrad in a stem program, a motivated and mature high school students with a keen interest on maths or a layman with some maturity of Absolutely great.

Let me explain. Firstly about the level of the book.

It is elementary but not basic. There are some concepts and especially some proofs that require some focus to grasp. The amount of equations is minimal, but still some maturity is required to fully appreciate the contents. I would say that the best audience of the book is a beginning undergrad in a stem program, a motivated and mature high school students with a keen interest on maths or a layman with some maturity of mathematical concepts.

I was searching for books to recommend to my students and after finishing that i would highly recommend it.What the book does, is to introduce us to the world of mathematics, what it isall about and how mathematicians approach different ideas and the way Timothy does that is by explaining an array of different ideas from model building, basic arithmetic, formal proofs, complex numbers, number theory, coordinate systems, infinity, higher dimensions, non Eucledian geometries, approximations etc. In the final chapter there are some comments on common misconceptions about mathematics.There are so many gems in every chapter and the way they are connected makes you understand why mathematicians treat them in that way. I generally find the 'A Very Short Introduction' series to actually be quite good, with most of the volumes accomplishing exactly what they intend to by giving a good overall sense of a field of inquiry and its methods, or of the important elements of a given topic. Unfortunately, this volume did none of this very well. Many of the examples used to introduce to the reader to mathematical thinking are explained more clearly (and in a more engaging fashion) in Fermat's Enigma by Simon Singh.

In I generally find the 'A Very Short Introduction' series to actually be quite good, with most of the volumes accomplishing exactly what they intend to by giving a good overall sense of a field of inquiry and its methods, or of the important elements of a given topic. Unfortunately, this volume did none of this very well. Many of the examples used to introduce to the reader to mathematical thinking are explained more clearly (and in a more engaging fashion) in Fermat's Enigma by Simon Singh.

In general, the latter is probably a better overall introduction to the world of mathematics (both the subject as well as the academic practice) than this Very Short Introduction managed to be. As an undergraduate mathematics student finishing up Calculus, this timely entry in 'Very Short Introduction' catalog refined my knowledge of the essential concepts that any mathematician oughta be ready to be equipped with. Gowers reviews proofs, the type of mentality and abstraction necessary in the course of mathematics studies, and a short tour through subjects like limits and the idea of infinity among other things.Personally, I liked it. It is a good, basic primer and I am interested in As an undergraduate mathematics student finishing up Calculus, this timely entry in 'Very Short Introduction' catalog refined my knowledge of the essential concepts that any mathematician oughta be ready to be equipped with. Gowers reviews proofs, the type of mentality and abstraction necessary in the course of mathematics studies, and a short tour through subjects like limits and the idea of infinity among other things.Personally, I liked it.

It is a good, basic primer and I am interested in reading the other texts that Gowers added in the 'Further Reading' section such as Mathematical Thought from Ancient to Modern Times. I read this while listening to the audio version but should've done without the audio really; it feels weird to hear all steps, figures, and digits(!) read out loud no matter how much sped up, though maybe it exists as a way for blind people to be able to read this book. Overall it's maybe one of the better VSIs I've read.Contents:Gowers T (2002) (05:21) Mathematics - A Very Short IntroductionPrefaceList of diagrams1. Models– How to throw a stone– What is a 2h @ 2.5x. I read this while listening to the audio version but should've done without the audio really; it feels weird to hear all steps, figures, and digits(!) read out loud no matter how much sped up, though maybe it exists as a way for blind people to be able to read this book. Overall it's maybe one of the better VSIs I've read.Contents:Gowers T (2002) (05:21) Mathematics - A Very Short IntroductionPrefaceList of diagrams1.

Models– How to throw a stone– What is a mathematical model?– Rolling a pair of dice?– Predicting population growth– The behaviour of gases– Modelling brains and computers– Colouring maps and drawing up timetables– Various meanings of the word ‘abstract’2. Numbers and abstraction– The abstract method– Chess without the pieces– The natural numbers– Zero– Negative numbers and fractions– Real and complex numbers– A first look at infinity– Raising numbers to negative and fractional powers3. Proofs– The irrationality of the square root of two– The irrationality of the golden ratio– Regions of a circle– Pythagoras’ theorem– Tiling a square grid with the corners removed– Three obvious-seeming statements that need proofs4. Limits and infinity– 1. The square root of 2 is about 1.41421356– 2.

We reached a speed of 40 m.p.h. Just as we passed that lamp-post– 3. The area of a circle of radius r is πr^25. Dimension– How to define high-dimensional space– Can four-dimensional space be visualized?– What is the point of higher-dimensional geometry?– Fractional dimension6. Geometry– Euclidean geometry– The parallel postulate– Spherical geometry– Hyperbolic geometry– How can space be curved?– Manifolds7. Estimates and approximations– A simple sequence not given by a simple formula– Ways of approximating– All you need to know about logarithms, square roots etc.– The prime number theorem– Sorting algorithms8.

Some frequently asked questions– 1. Is it true that mathematicians are past it by the time they are 30?– 2. Why are there so few women mathematicians?– 3. Do mathematics and music go together?– 4. Why do so many people positively dislike mathematics?– 5. Do mathematicians use computers in their work?– 6.

How is research in mathematics possible?– 7. Are famous mathematical problems ever solved by amateurs?– 8. Why do mathematicians refer to some theorems and proofs as beautiful?Further readingIndex. Pretty good considering the job it takes upon itself - to convey not the process of mathematical computation, but the mindset behind it and the type of thinking that goes into defining it. It answers several conceptual/philosophical questions I've had over the years, in trying to learn maths. This book can be a great aid to a student curious about the inner workings of maths, even if he/she might have to work on understanding it slowly over several weeks, chapter by chapter, even sentence by Pretty good considering the job it takes upon itself - to convey not the process of mathematical computation, but the mindset behind it and the type of thinking that goes into defining it. It answers several conceptual/philosophical questions I've had over the years, in trying to learn maths.

This book can be a great aid to a student curious about the inner workings of maths, even if he/she might have to work on understanding it slowly over several weeks, chapter by chapter, even sentence by sentence in the latter half of the book.However: though much of the difficulty in the book comes from the subject matter itself, the book misses many opportunities where a single added sentence or a small restructuring of prose would have made the topic at hand quite easier to understand. The book comes so close to 5-star perfection, but misses out mainly because of this.

The FAQ section of the book is unnecessarily wordy, of questionable utility, and takes up valuable space that could have been used to better the educational value of the other chapters.Another rather troubling issue with the book is that it goes out of its way to credit European mathematicians - whether ancient or relatively recent - for their discoveries and ideas, whereas mathematicians from virtually all the rest of the world are ignored. Even when ideas originally from a non-European source are mentioned, there's no attempt made to place it in its historical context, no attribution given, the way the book does for Greek or other European sources. Even assuming this is due to ignorance rather than malice, it should have been seen and rectified at some stage in the publishing process - an Oxford University Press publication should be able to do better than this in the 21st century. This book has vividly elaborated how the complex set of theorems or proofs arise from the basics axioms.The writer starts from the evolution of number system and how the modelling and abstracting plays vital role in developing certain theorem.Concepts of limits and infinity are great. The most impressive thing that the book tells you about is of the concept of infinity. Texts on these book would certainly clear up the concept of infinity in reader's mind. This approach is made by explaining the This book has vividly elaborated how the complex set of theorems or proofs arise from the basics axioms.The writer starts from the evolution of number system and how the modelling and abstracting plays vital role in developing certain theorem.Concepts of limits and infinity are great.

The most impressive thing that the book tells you about is of the concept of infinity. Texts on these book would certainly clear up the concept of infinity in reader's mind.

This approach is made by explaining the square root of two(2).Moreover, the text of this evolves from the simple Euclidean geometry, leading up to spherical geometry and then hyperbolic. The author has beautifully explained why latter types are needed. Drums software free download full version.

Finally, the author talks about the importance of estimates and approximation and their importance in different fields like A Prime Number theory, Theoretical computer science and several others.Thing I liked about this book was, superficially, the writers has vividly explained topics. But when he goes little deeper like the concepts of hyperbolic geometry, I found the explanation little hard to comprehend.Nevertheless this OK read!

An excellent short tour of some key areas of math. This is not an 'introduction' in terms of being a book for beginners but an introduction to a key component of the mindset of mathematics - the abstract method. Gowers leads the reader through several subtopics in math all with an eye to explaining the power of abstraction. The abstraction of math is covered in 3-key senses of the word 'abstract.'

Firstly mathematical objects are abstract in that they are not physically observable. Secondly they An excellent short tour of some key areas of math. This is not an 'introduction' in terms of being a book for beginners but an introduction to a key component of the mindset of mathematics - the abstract method. Gowers leads the reader through several subtopics in math all with an eye to explaining the power of abstraction. The abstraction of math is covered in 3-key senses of the word 'abstract.'

Firstly mathematical objects are abstract in that they are not physically observable. Secondly they are often derived by 'abstracting' properties of interest from real-world objects analogically. Third, and most important for the treatment here is that the properties, thus abstracted can be used without regard to any particular assignment of a 'real-world meaning.'

Thus they have a generality that is the basis of the power of mathematics. Red it and picked up a few things which I could reason with my 'layman' math.Another aspect, the author even if not intentionally passes on the beauty of the math or at least the perspective of mathematicians who are mesmerized by math's beauty. (Really discreet)As previous reviews have described the book deals with the concepts and the reasoning of concepts and proof derivation. It is pretty scarce on equations rather full of well written but still hard to understand concepts, perhaps more Red it and picked up a few things which I could reason with my 'layman' math.Another aspect, the author even if not intentionally passes on the beauty of the math or at least the perspective of mathematicians who are mesmerized by math's beauty. (Really discreet)As previous reviews have described the book deals with the concepts and the reasoning of concepts and proof derivation.

It is pretty scarce on equations rather full of well written but still hard to understand concepts, perhaps more numbers would be even better for the understanding.This book requires a bit more understanding and if you are not too familiar with the topic of the book be ready to either leave it as it is, or surf the wide's of the internet for further explanation. The book places a refreshing emphasis on abstraction in mathematics. As it would do injustice to cover a large array of mathematical topics within such a concise book, the author instead chooses to convey the basic principles of mathematical thought. This is done through techniques such as logically introducing Euclidean geometry axioms, and then logically deriving their subsequent falsification within the regimes of hyperbolic/spherical geometry (namely the axiom for parallel lines). This among The book places a refreshing emphasis on abstraction in mathematics. As it would do injustice to cover a large array of mathematical topics within such a concise book, the author instead chooses to convey the basic principles of mathematical thought.

This is done through techniques such as logically introducing Euclidean geometry axioms, and then logically deriving their subsequent falsification within the regimes of hyperbolic/spherical geometry (namely the axiom for parallel lines). This among many other examples introduces readers to different paradigms of thought and reinforces the principle of thinking abstractly.

In summary, I'd highly recommend this book to anyone interested in a brief glimpse into the beauty of higher mathematics. Impressively clear and enjoyable, given the potentially dry subject matter. Fourth science book I've read in this series, and this one stood out. The author has a passion for his subject and is able to educate, illuminate, and entertain effortlessly.There were parts, naturally, that I did not understand. But the information was constructed in such a way that this did not ever hinder understanding of subsequent information.I felt that the author cared about his remit, his subject, and his Impressively clear and enjoyable, given the potentially dry subject matter. Fourth science book I've read in this series, and this one stood out. The author has a passion for his subject and is able to educate, illuminate, and entertain effortlessly.There were parts, naturally, that I did not understand.

But the information was constructed in such a way that this did not ever hinder understanding of subsequent information.I felt that the author cared about his remit, his subject, and his reader's experience. This book is meant as an introduction to mathematics in the sense of what mathematical thinking is, what kinds of questions mathematics asks, and why they are motivated. The target audience seems to be laymen (e.g. If you want to convey to your family/friends what it is that you do). I think it does a good job at that, though it is hard to tell from the inside whether it succeeds. It has a number of fun examples of math problems that made it a reasonable read if one is looking for some This book is meant as an introduction to mathematics in the sense of what mathematical thinking is, what kinds of questions mathematics asks, and why they are motivated. The target audience seems to be laymen (e.g.

If you want to convey to your family/friends what it is that you do). I think it does a good job at that, though it is hard to tell from the inside whether it succeeds. It has a number of fun examples of math problems that made it a reasonable read if one is looking for some nonrigorous mathematics reading. This book was very different to a lot of mathematics books I’ve read in a positive way.

Many maths books focus on the history of mathematics whereas this book focused on seemingly basic mathematical concepts in more depth. I can imagine the content of this book would be more useful in university interviews because it can be easily applied to various aspects of maths.I’d definitely recommend this book as wider reading or if you’re generally interested in maths. Also, it is “short”, so it’s an This book was very different to a lot of mathematics books I’ve read in a positive way. Many maths books focus on the history of mathematics whereas this book focused on seemingly basic mathematical concepts in more depth. I can imagine the content of this book would be more useful in university interviews because it can be easily applied to various aspects of maths.I’d definitely recommend this book as wider reading or if you’re generally interested in maths.

Also, it is “short”, so it’s an easy read if you’re short on time! The book provides a brisk sampling of few topics in math - models, proofs, numbers/abstractions, limits/infinity, dimension, geometry, and approximation.

I think the earlier chapters on models, proofs, and numbers as they are easy to grasp. Later chapters are interesting but more abstract as well; hence, they will need more effort to appreciate.

All said, as the title says, the book provides a short introduction to Math. I think it is a perfect gift for high school students who are inclined The book provides a brisk sampling of few topics in math - models, proofs, numbers/abstractions, limits/infinity, dimension, geometry, and approximation. I think the earlier chapters on models, proofs, and numbers as they are easy to grasp. Later chapters are interesting but more abstract as well; hence, they will need more effort to appreciate. All said, as the title says, the book provides a short introduction to Math.

I think it is a perfect gift for high school students who are inclined towards Math but are unsure of what to explore in Math.