![Never Stop Learning to be a Better Investor](../../Content/Images/Public_Access/2018/educationcourseneverstoplearning.jpg)
INVESTMENT BOOKS
For the most education-minded followers, we've identified a smallish library of what we consider the very best available books for individual investors & traders. We've consumed hundreds of books in search of every nugget of value...every little thing that can add a little more profit to good trading. These are the ones we consider cream, of the cream, of the cream of the crop.
Most of these offered key learnings & insights that contributed to our own, well-proven approach to the markets. If you want to learn a great deal about how to trade more effectively, we encourage you to give up to ALL of these a read. You might be able to find some of these at your local library and all are available for purchase on Amazon (we included direct links).
INVESTING FUNDAMENTALS
George S. Clason's The Richest Man in Babylon | ![The Richest Man In Babylon by George Clason](https://images-na.ssl-images-amazon.com/images/I/51V0RSL8A5L._SX331_BO1,204,203,200_.jpg)
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This little book is an investment classic. It was written in 1926 in parable form and provides an excellent introduction on how to become wealthy. It emphasizes the fundamental keys to wealth creation: saving and investing wisely so your money works for you. Order on Amazon |
Charles MacKay's Extraordinary Popular Delusions and The Madness of Crowds | ![Extraordinary Popular Delusions and The Madness of Crowds by Charles MacKay](https://images-na.ssl-images-amazon.com/images/I/614ueivqYiL._SX398_BO1,204,203,200_.jpg)
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This is another investment classic and it was written in 1841. It details numerous historical episodes where major investment bubbles and busts occurred as investors got caught up in the mania of the crowd. These include the famous Dutch tulip mania, the Mississippi Company and the South Sea Company. The important takeaways of this book are 1) investment bubbles and busts have occurred throughout history and will continue to do so, as human psychology has not changed, and 2) in order to invest successfully, you must think independently and not get caught up with the groupthink of the investing masses. As MacKay put it well: "Men, it has been well said, think in herds; it will be seen that they go mad in herds, while they only recover their senses slowly, and one by one. Order on Amazon |
Jeremy J. Siegel's Stocks for the Long Run | ![Stocks for the Long Run: The Definitive Guide to Financial Market Returns & Long Term Investment Strategies by Jeremy J. Siegel](data:image/jpeg;base64,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)
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In this popular book, finance professor Jeremy Siegel provides useful statistics on historical returns for stocks, bonds, gold and inflation. Our main critique of this book is that he generally suggests that one is always better off investing in stocks “for the long run”, while glossing over the risks that come from investing in stocks at very high valuation levels and/or when stocks are in a bear market. Order on Amazon |
Professor Robert Shiller's Irrational Exuberance | ![Irrational Exuberance by Robert J. Shiller](https://images-na.ssl-images-amazon.com/images/I/51WZ76KxFHL._SX322_BO1,204,203,200_.jpg)
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This popular book is by Yale economics professor Robert Shiller. It provides a good discussion of the late 1990s Tech Bubble and the unprecedented overvaluation of the stock market it produced. This overvaluation was driven by very bullish investor psychology (aided by excitement over the Internet) combined with “easy money” accommodation by the Fed. This book helped break the spell of the “efficient market hypothesis” that ruled academia in finance for decades. It is a good reminder of the importance of understanding and taking account of investor psychology and valuations when making investments. Thus, it serves as a good complement to the Siegel book Stocks For the Long Run. Order on Amazon |
Elroy Dimson's Triumph of the Optimists | ![Triumph of the Optimists by Elroy Dimson](https://images-na.ssl-images-amazon.com/images/I/51xC1GxbAaL._SX359_BO1,204,203,200_.jpg)
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This beautifully produced book provides detailed statistics on historical returns for stock markets around the world in the 20th century. It shows how investing in “stocks for the long run” (i.e., the “buy and hold” strategy) generally worked well in the 20th century in the US (particularly if one invested in stocks in 1900 and had a 100 year time horizon!), but was a very dangerous and unsuccessful strategy in many other countries, particularly ones that suffered from high inflation and war, two of the key ways that governments destroy wealth and lives. Order on Amazon |
John C. Bogle's The Little Book of Common Sense Investing | ![The Little Book of Common Sense Investing by John C. Bogle](data:image/jpeg;base64,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)
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This little book by the founder of Vanguard provides a good and brief explanation of why it is important to focus on low cost index funds and ETFs. However, like many investment “experts”, he generally takes the traditional “stocks (and bonds) for the long run” buy and hold approach and glosses over the risks of investing in stocks and bonds when they are at high valuation levels and/or are in bear markets. He also does not show how to identify or mitigate the risks of bear markets. Order on Amazon |
Jeffrey A. Hirsch's Stock Trader’s Almanac (annual editions) | ![Stock Trader's Almanac 2019 by Jeffrey A. Hirsch](https://images-na.ssl-images-amazon.com/images/I/41iYoD7I4iL._SX304_BO1,204,203,200_.jpg)
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This book is produced annually and provides interesting and useful information on historical seasonal patterns for the stock market, including the famous “best six months” strategy. While technical indicators always trump historical seasonal patterns, it is important to be aware of seasonality and factor it into your analysis, as it can help increase your conviction in the price trend. Order on Amazon |
William Bernstein's The Four Pillars of Investing | ![The Four Pillars of Investing by William J. Bernstein](data:image/jpeg;base64,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)
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This book provides useful information to help understand the importance of valuation in estimating long-term returns for major asset classes. Bernstein also explains how to build a portfolio using low cost index funds and ETFs “for the long run”, i.e., buy and hold. Again, this book does not help in providing guidance for avoiding and/or profiting from overvalued assets and bear markets. Order on Amazon |
William Bernstein's The Intelligent Asset Allocator | ![The Intelligent Asset Allocator by William Bernstein](data:image/jpeg;base64,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)
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This book explains how to allocate assets for long-term returns. It is similar to Bernstein’s other book “The Four Pillars of Investing” and, like that book, it unfortunately does not help investors manage the risks and profit potential of overvalued assets and/or bear markets. Order on Amazon |
Benjamin Graham's The Intelligent Investor | ![The Intelligent Investor by Benjamin Graham](https://images-na.ssl-images-amazon.com/images/I/41icMfmb7GL._SX337_BO1,204,203,200_.jpg)
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This famous book provides the classic explanation of value investing for individual stocks. Benjamin Graham was Warren Buffett’s investment mentor. It was written in 1949 and is a much shorter and easier to read summary of his Great Depression era classic Security Analysis, which is the “bible” of fundamental stock analysis. The Intelligent Investoris an interesting book and very useful if one wants to be a fundamental stock analyst, particularly with a value orientation to stocks (which sometimes works and sometimes doesn’t). But it is not very helpful in assessing or profiting from bull and bear market trends, which is the best way to make money investing. Order on Amazon |
Robert G. Hagstrom's The Warren Buffett Way | ![The Warren Buffet Way by Robert G. Hagstrom](data:image/jpeg;base64,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)
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This is a good book about the investment approach of world famous investor and one of the world’s wealthiest people, Warren Buffett. Buffett is clearly a unique investment genius. He combined the quantitative value approach of Benjamin Graham with Philip Fisher’s qualitative approach of identifying high quality businesses. There is much more to Buffett’s success that most investors cannot copy, including the unique structure of his insurance business, but this book provides a good overview of Buffett’s approach to picking stocks. While interesting and helpful to understand successful stock investing, keep in mind that virtually no one else in the world has been able to practice this approach as successfully as Buffett. Order on Amazon |
Jim Rogers' Hot Commodities | ![Hot Commodities by Jim Rogers](data:image/jpeg;base64,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)
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In this book, famous investor and travel writer Jim Rogers provides the fundamental case for a secular bull market in commodities, driven by supply and demand. If you invest in commodities, this is an important book to read. While his commodity bull market prediction did work in the first part of the decade of the 2000s, the Global Financial Crisis of 2008 put an end to it. This provides a good example of not just investing based on company and industry “fundamentals”, but also stressing the paramount importance of investor psychology, technicals and macroeconomics. Order on Amazon |
Peter D. Schiff's Crash Proof 2.0: How to Profit From The Economic Collapse | ![Crash Proof 2.0 by Peter D. Schiff](https://images-na.ssl-images-amazon.com/images/I/51eQPdJvwcL._SX329_BO1,204,203,200_.jpg)
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This book by famous investment advisor Peter Schiff provides interesting facts and analysis predicting future economic crises resulting from excessive government debt. It is worth reading as a reminder of the house of cards the economy is resting on. Order on Amazon |
Harry Browne's Fail-Safe Investing | ![Fail-Safe Investing by Harry Browne](data:image/jpeg;base64,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)
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Harry Browne was a brilliant writer on investing and free market economics. He also ran for President of the US twice as a Libertarian Party candidate. This book provides a brief summary of his case for a “permanent portfolio” comprised of equal parts of stocks, bonds, gold and cash “for the long run”. Like other long-term asset allocation portfolios, the returns have generally been mediocre for this approach compared to the potential returns from well-implemented active trend following approaches. The primary value of this book is in explaining how different asset classes perform in different economic environments. Order on Amazon |
David Howden's The Almanac of Global Equities: 2021-31 | ![The Warren Buffet Way by Robert G. Hagstrom](https://images-na.ssl-images-amazon.com/images/I/71+5PJbjiFL.jpg)
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This excellent book by our friend and economics professor, David Howden, Ph.D., uses sophisticated and intuitive statistical analysis to analyze past trends and cycles of 42 stock markets around the world. He identifies the most undervalued and overvalued stock markets in order to estimate their long-term returns. The book analyzes centuries of data and brilliantly summarizes them in hundreds of high quality charts and tables. Order on Amazon |
TECHNICAL ANALYSIS
Stan Weinstein’s Secrets for Profiting in Bull and Bear Markets | ![Secrets for Profiting in Bull and Bear Markets by Stan Weinstein](https://images-na.ssl-images-amazon.com/images/I/51RXsBGJhxL._SX330_BO1,204,203,200_.jpg)
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This is one of the best books on technical analysis for the beginner. Weinstein is a clear communicator who avoids the jargon and unnecessary complications typical of most books on technical analysis. This book provides a good introduction to the important “secrets” of technical indicators like moving averages, stock market breadth and investor psychology that are invaluable for determining the bull or bear market trend of any investment traded on financial markets. It shows that investing just on the “fundamentals” is like driving a car by looking out the rear view mirror with one eye closed. While the book was written in the 1980s, the lessons taught about analyzing and acting on the indicators of investor psychology and behavior are timeless. Order on Amazon |
John Murphy's Technical Analysis of the Financial Markets | ![Technical Analysis of the Financial Markets by John J. Murphy](https://images-na.ssl-images-amazon.com/images/I/51umCyzDKeL._SX376_BO1,204,203,200_.jpg)
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This is another good introduction to technical analysis by one of its most famous practitioners, John Murphy. It serves as a useful guide for understanding and using various technical indicators, all written in terms that are easy for beginners to understand. Order on Amazon |
John Murphy's Intermarket Analysis: Profiting from Global Market Relationships | ![Intermarket Analysis: Profiting From Global Market Relationships by John J. Murphy](data:image/jpeg;base64,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)
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In this book, Murphy shows how useful and insightful technical analysis is in analyzing all financial markets, including stocks, REITs, commodities, bonds and currencies. He also shows how they influence one another and when they tend to trade similarly and differently from each other. While each investment should be analyzed on its own, it is helpful to know how clues provided by one investment can be used to assess the prospects of another investment. For example, if gold is in a rising bull market trend, that could be a clue that consumer price inflation is accelerating, which likely means that interest rates will be rising, which would be negative for bonds and often for many high dividend yielding stocks, such as REITs..Order on Amazon |
Charles D. Kirkpatrick II's Technical Analysis | ![Technical Analysis The Complete Resource for Financial Market Technicians by Charles D. Kirkpatrick II](data:image/jpeg;base64,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)
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This book provides a comprehensive and detailed overview of technical analysis and technical indicators. Order on Amazon |
Michael W. Covel's Trend Following | ![Trend Following by Michael W. Covel](https://images-na.ssl-images-amazon.com/images/I/41lH56TT2bL._SX400_BO1,204,203,200_.jpg)
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This book provides a good discussion of the numerous highly successful investors who use trend following to profit from bull and bear market trends in various financial assets, including John Henry, the billionaire money manager who owns the Boston Red Sox baseball team. It is an entertaining book and provides strong evidence in support of this approach to investing. However, it doesn’t show you how to implement this approach or the indicators you can use to assess and profit from the bull or bear market trend of an asset. That is what Bull & Bear Profits does for you. Order on Amazon |
Gary Antonacci's Dual Momentum Investing | ![Dual Momentum Investing by Gary Antonacci](https://images-na.ssl-images-amazon.com/images/I/517RE3XodTL._SX330_BO1,204,203,200_.jpg)
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This excellent book explains how to use absolute and relative price trends (or “momentum”) to earn higher investment returns with lower risk than traditional “buy and hold” investing. It provides historical data proving this approach is successful in outperforming the stock market with less risk over time. However, this book only looks at using a couple of different investment alternatives, so the return potential would be even greater if one were to also use individual stocks and other investments with this approach, as Bull & Bear Profitsdoes. Order on Amazon |
Andreas Clenow's Following the Trend | ![Following the Trend by Andreas Clenow](https://images-na.ssl-images-amazon.com/images/I/51Zu0IPbO-L._SX319_BO1,204,203,200_.jpg)
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This book explains how to capitalize on price trends in financial markets using futures contracts. I prefer the simplicity of stocks and ETFs versus futures contracts, but the importance of using and following price trends is explained well in this book. Order on Amazon |
Leslie N. Masonson's All About Market Timing | ![All About Market Timing by Leslie N. Masonson](https://images-na.ssl-images-amazon.com/images/I/51dInuygt3L._SX335_BO1,204,203,200_.jpg)
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This book explains how numerous market timing techniques using various technical indicators beats traditional “buy and hold” investing...Order on Amazon |
Deborah Weir's Timing the Market | ![Timing the Market by Deborah Weir](https://images-na.ssl-images-amazon.com/images/I/51TRsxzJflL._SX346_BO1,204,203,200_.jpg)
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This book shows how to use interest rates, technical analysis and cultural indicators to time the stock market for higher returns and lower risk...Order on Amazon |
Robert W. Colby's The Encyclopedia of Technical Market Indicators | ![The Encyclopedia of Technical Market Indicators by Robert W. Colby](https://images-na.ssl-images-amazon.com/images/I/51qMOyZz18L._SX395_BO1,204,203,200_.jpg)
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This 800+ page book is exactly as the title describes. It is a comprehensive encyclopedia of technical indicators and their definitions and use. It serves as a great reference guide on the subject. Order on Amazon |
Steven B. Achelis' Technical Analysis from A to Z | ![Technical Analysis from A to Z by Steven B. Achelis](data:image/jpeg;base64,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)
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This book provides detailed definitions, explanations, calculations and examples of over 135 technical indicators. Order on Amazon |
Thomas N. Bulkowski's Visual Guide to Chart Patterns | ![Visual Guide to Chart Patterns by Thomas N. Bulkowski](https://images-na.ssl-images-amazon.com/images/I/41S-EOTY0xL._SY348_BO1,204,203,200_.jpg)
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This book provides nearly 200 color charts showing common technical patterns such as head and shoulders, double tops, double bottoms, triangles, flags, etc. This is very helpful in learning to identify patterns that typically lead to a continuation or change in the trend. Order on Amazon |
Economic Theory
Aristotle's The Politics | ![The Politics of Aristotle](data:image/jpeg;base64,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)
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Logical economic theory, as with most human wisdom, begins with Aristotle. In The Politics, written in the 4th century BC, the great Greek philosopher argued in favor of private property, as opposed to “public” or “socialized” communal property, thus providing the key argument for free market capitalism over socialism. Order on Amazon |
Richard Cantillon's An Essay on Economic Theory | ![An Essay on Economic Theory by Richard Cantillon](https://images-na.ssl-images-amazon.com/images/I/51BkJCVYXQL._SX331_BO1,204,203,200_.jpg)
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Richard Cantillon was one of the first modern economists. He wrote this book in the 1730s, a generation before Adam Smith’s much more famous The Wealth of Nations. In it, he explains how free markets and entrepreneurialism create economic prosperity and wealth. Order on Amazon |
Robert P. Murphy's Contra Krugman: Smashing the Errors of America’s Most Famous Keynesian | ![Contra Krugman: Smashing the Errors of America's Most Famous Keynesian by Robert P. Murphy](data:image/jpeg;base64,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)
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This is a comprehensive collection of essays critiquing the Keynesian fallacies propagated by Nobel Prize winning New York Timescolumnist Paul Krugman. Murphy hosts a brilliant podcast called “Contra Krugman” with Tom Woods every week that argues against Krugman’s fallacious, but highly influential, thinking. Order on Amazon |
Adam Smith's The Wealth of Nations | ![The Wealth of Nations by Adam Smith](data:image/jpeg;base64,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Adam Smith’s The Wealth of Nationsis the most famous book arguing the case for free market economics. In it, Smith uses the insightful “invisible hand” metaphor to show that allowing individuals to pursue their own self-interest is the most powerful and effective way to help others in society live a better and more prosperous life. Along with the Declaration of Independencewritten in the same year, 1776, the general adoption of the free market ideas provided in The Wealth of Nationshelped the US to become the wealthiest country in the history of the world, with unprecedented living standards and freedom. Of course, as with any country, US living standards are weakened when it abandons free market principles, as it has been increasingly doing in recent decades. Order on Amazon |
David Ricardo's The Principals of Political Economy and Taxation | ![Crash Proof 2.0: On the Principles of Political Economy and Taxation by David Ricardo](https://images-na.ssl-images-amazon.com/images/I/311OPrAnMGL._SX331_BO1,204,203,200_.jpg)
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This nineteenth century economic treatise by investor and economist David Ricardo is another classic arguing for free markets, including in international trade. His famous “law of comparative advantage” proves that all countries are better off when they engage in free trade, rather than protectionist tariffs, quotas, etc., regardless of their productive capabilities.Order on Amazon |
Jean Baptiste Say’s A Treatise on Political Economy | ![A Treatise on Political Economy by Jean-Baptiste Say](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDABQODxIPDRQSEBIXFRQYHjIhHhwcHj0sLiQySUBMS0dARkVQWnNiUFVtVkVGZIhlbXd7gYKBTmCNl4x9lnN+gXz/2wBDARUXFx4aHjshITt8U0ZTfHx8fHx8fHx8fHx8fHx8fHx8fHx8fHx8fHx8fHx8fHx8fHx8fHx8fHx8fHx8fHx8fHz/wAARCAEcANwDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwDIvr29GpXax3lwqrM4VRKwAG48DmoHv74YxfXP/f5v8al1XH9qXRGAfMbPQd/8KpSHgDv1pFEv9oX/APz/AN1/3+b/ABo/tC//AOf+6/7/ADf41XooEWf7Qv8A/n/uv+/zf40f2hf/APP9df8Af5v8ar0YoAsf2hf/APP/AHP/AH+b/Gj+0L//AJ/7n/v83+NV6MUAWP7Qv/8An+uv+/zf40f2hf8A/P8AXX/f5v8AGq1Lk0AWDf34XP2666/89m/xpP7Qv/8An/uv+/zf41CXJTb2zmm0ATnUL/8A5/7r/v8AN/jWzHdXP9mBzcXDMIiSxYgqT0Oe9c8a34iW0kR7skwHquAoHPB71MiomSNQv8f8f91/3+b/ABpf7Qv/APn/ALr/AL/N/jVYdKUdaoksf2hf/wDP9df9/m/xpWv78H/j+uf+/wA3+NVqceaAJv7Qv/8An+uv+/zf40f2hf8A/P8AXX/f5v8AGq9FAFj+0L//AJ/rn/v83+NOW91Bul9c8f8ATZv8ardKfCx3Bc4HvQCJzdakv3r65H/bZv8AGm/br/tf3R/7bN/jULHcCxOTnFOETow3KcE8UDsP+33/APz/AF1/3+b/ABo/tC//AOf+6/7/ADf40s1syDPcfeFVqE7g1YnOoX+P+P66/wC/zf411fhKaW502V7mR5nE5AaRixA2rxzXGV2Hgz/kFzf9fB/9BWgRz2oMDqV7kDiZxz9TVJ8FuOmKt34zqd6Ov79//QjVSQYbHoKBsbRQfelyD0oEJS0UUAJzRRRQAZooooAKUHFJRQAGt+DyxopMwIBhIjLZ5bnO39K5/qK1bbUIEtVglRyAhRtuOQSc9T16VMhoy16UVaENiRxLMvttB+neo3hT/lnLn/eGP607hYhp1KYiP4kP/AqTPpTAQ0daXFA60CAj5aaOop4xyKjztUnGaAJWVGLeWeewPerUF15Y2XEeSRkZ+n9eKl1DSJLJbZ96uswB2ngj/Oa0NQ8Pw2mhNdNNIZ0AIGcqckDFQ2mXqtTGluDKQTkgDB/oarnqakT/AFSc7WDEH05/yajcYPSqWgnqNNdh4L/5BU3/AF8H/wBBWuONdj4L/wCQVN/18H/0FaZJzeoNjU7w5x+/f/0I1DBbyXchKbVQfedjgCnaj82rXuTwJ3/9CNV2YsACTtHQdhQM3LWDSrWQNJcR3LEchx8oq+dM0PUiFtpVglP/ADzf+hrlFVSMscAVZSyl+xSXjLtiU4Uk4JPtU28xk+raRc6RKqzkSRP9yVeh9j6Gs+uitLqe5t/7J1gNm4TdbSOOVb+HP41zmCCQeoppiFpKKKYgooooAKUjFAGaG60AApwP50ynD86Bin6U5U3ZPYDNM7E9hTlYuSznCgUDHhVaLCR5IOWcnH0FWylubdNqN5innuGFNg02WaSPywdrjINWb7S7rTjH5sRkjbk7eeKi6KSKklk/ltLGCI+oB64qqq7iRnkV0sRtZ7ExISrDJCt1H1HeuZcbZGHoe9EXcUlYAcGkYAseOD1pTzz2p6W8s8Es0S5ihxvJOOtWQaFndyXbJBcRtdzR8xMXPyjgYA6dq2roz6vJFptmynymEk8nVY/Qe59vauU+QRxtjD4bdk9+3866/RZIbTQ4YYJovMdyZpEbhR1JP0GKhxV7l82ljOvNAtraRUNzthTmWZurN/dUdzgfhzmsp7dJZ5BbM8kfUFlAI9jzU95fjUbuSdhiztkxDGfTPH4k4JplpkKmeDI25qewlqU7iCS3YCVSM9K6vwZ/yCpv+vg/+grVXy0voXtZVH3co3dTVrwepj024Ruq3LA/98rRF3FJWKvifSoxbnUoEKSBws6joc9G/UfnXMCu7uGRtE1WG4bCKGZSfcnH/jwNcGvQVSEWtPQPdLuUELyc9BXW6bc2N04GxZJh9zcucY9PSuSsZlguVaT7h4au0/s+yvY7eWJjCYuVaE7c+oOKiW5oticJplxPcrKha4VMSFwdyg8cf/Wrh9WTy9UuF6/Mc/Xv+ua7W5MFhPFM25iy7GbJLlfXPXiuS1u2+zalcxu/mBgskcn97Pc/rRElozKSn+VKsYkaKQIejlTj86bVkiUoHNFBJ6UAKCFPqaaSTye9FFABS0gpw5FADwhaI47cmkTDKQ2cAce1SqVSJ1J5YY6VCCcAfw9TikUb/hid5bj7PgEJyCewrq0mjO9WkUyAcoSCcVyHhy2guWkHneXPuHB/iUdq1LryNM1qy8hWYfdlPXKscc+2cVm1qV0LM6WUtq8kAUyoAfmUjgHkc/WuT1OAR3D4G1s/MvpXb3UVlFbXchVQ2whiOowDXG6vKZRFPw3mqP8AgJHXNEdwexmk7l255HIqV5f9BjtjuVklZyp4HIGD9eKgxU0ly8sSxuiErwHx8xHvWpBHLE0TFJBhsdM1pRSyHQWgs4wW3ETso+baefr2/nWXjFSQzTWzs1u7Ruw2kjuKTBE0Fv51g5MscKqdw3nBkPPA/KljutpXZGXCEY46jvmmCWNUP7mNmZQoRgcg4xuBrWvNPuYIo/JKF2tld0HU44OP0+vNJvuMikkdEaSPcjFdq7+qDpzWz4PQx6VJv/inYj8l/wAK5lLi5hjwqo8e3dg87l/rXW+G3WbTjKo275CSPfAH9Ka0B6mPr18XtTBbuVCzSLOCOW+fjB9Oa55R8wx1rX1qaWa8ukhRypkKu23qF7fmKr2tqLzTpjCu64tm34HVkPX8utCBoqMp3gdM9zWhYXs9vOgViEGA3PSqT/NGpHI9aj8xhnn7wwaGrlJ8p0Gq6iuoW+XVDbbyiZU7v97Pb8qx76WS4uEUxhTCoRVByMDpVnSdOuNV821juBE0ah1R1OG/HtTb3TNRsmeW5tmCk5Lx8hT+HSklYG7nS6deRPYLFczrLHMAhV+nI+4ijk46ZrnNc0dtKnBTc1tLzGW6qe6n3qhvkjCyI7AgYVgen0rcW1LeDWkyzN9oDkdefu/1o2ZL1OfFIepp2DnB6jgimnqc1RIqqznCKWPoBmk6EgjBHY0+PO7jj6Vc2tcQGKUYkRS0bkc8dvpSbLUbooU4U0c05aZBPFl9ynuCM1C26FipHTggip4Sq/M5AApnExZlBYJyx9ewpFBE7W8wmjOHAytaMOdUu457w7mfCqgbaMD1P1qjLAYJvs8kimRR8wU52HupPrVi0t7pkSeHayQvuC55J+nfpSZSOlkEk0cummOKO4ZQycna6g9z61yeoBzc4EbjCgEY9OP6Cu2043BvI5bmFQs0ZCuDu4ODjIrB1meS2uLn7OzR7bg7iPfn+h/OlFWE3fQ5zPNFbMMwnZxeKksYTcxIG78xVe50zbl7NjKmN2w/ex6j1qrk2M7NOjTzJFQHG44zU20S2e9dhZTgjOGx9O9V1YqwZeCDkUwJYbhreQyIql8fKWGdvv8AWtrTb577UXuZ8KNoiVQeAP8APNYjKCyqDwSen4U1ZHj+4xQg9KTVwTsaCoSk8WQHt7ghCe2Tx+GQB+NdH4WCjTX2AgecflP8JwMiuZs991DfM7ZkZNxPqRz/AErqfDUouNMMoGGaQ7vc4FJbjews2kwl5Lm1UrOzFpF3cS85P0PcH1rKuY3smt9WtMeYjBZsDAkB+6xHbPKketbkjyiCYxYMyElB2bHOPris57u2l0uW6lUm0mUh1QZMbk8/gThvYj3pJgQaroweEalpS74Jl3vCOq+pA/pWPpdkt5exrJkQlvmPr7VaGkXVzK+65K3MCAwqO4xkYPbPNWtGlaUTRuAJ3G7djqem769j7j3pt6DXmR6ZqAsJbrUCu55A/lRr/F836AYq/oeuTSF1v5RIzfMH2gAD04/zzVHT4QlzaxSJlTJNH+WT/UVm6hbNYXflqx2HOMf5+lLfQDd1TRrfYk1ltieSQoYyfkY4LZHp936c1Q0vVktbO8t5xut5omKAjo2OlVzq8hggiz/qzuOfXaV/kTWaUbyz3XP5U0u4G8bO0u9Isb6U+XNM4hkbP3jyM/XgGsS9t5LS7kt5Pvp/IjI/Q1d029jRbaGdGYwSNJHg8HOOMfh1962fEOmi9sBqNuM3EK/vdv8AGvr+H8qL2YraGQ2lyeYsduhDRqGkZ/ut7g1EXWOIsshkAYZRlwOe4rU+3F9JTyyTuUhsDOOMc1malIsgEdsm6OHHmOo6emTUptvU0ei0M49Tj1pwIHJpGIZiRjB9OKACRuxxWhkIxLH5vwFXdLaIi7tpWKtPFiI443g5H06Y/GoZQGtIpAOQxVv6VXPTmgC7q/lvcxTRJs86FZHX/aPX9eaba391ps4ktZRkZBBGQw7g/XFMkWSaWUs26RVBHuoHQfQfyqByCQR35oA7nwfd/adLMR/5YSkKM9AeQP51zepyPLfXzBiP3xDAHgj/ACKseHL19N1VoiD9lkAZ+MleOD+uKpGYW9zd+colRnCsTzyDyallR0YsDFRK5HG0n8AMfzq3bTqkFsxYgghEweSe5+narE+iyNo5k03fKrLl0kxuIyCSv5dDzWRZuJ72I9IoV+UfT/69JaoG9Rb61AkeWPoOSD6VSHJrVSSN7ry5P9W2VJHoay5EaGZ42+8jEGqRLHMNo3/3XH8v/rVJqCBbkuvCyDcKjdw0Cg9TUl4xZIiTn5aALOjMEabecKyEZPQcVv8Agv8A5BU2OR9ob/0Fa5Vm2WaIOshJP0/yK6rwV/yCZv8Ar4b/ANBWhA9rGjNloZZIyEeME5HTIOQf0/nWPo8kL313aFQbe7Teq9l3DOPwyR+FaFhPsvp4peA0jYz9TWBpyvb6wsTDbJG/ln8yKi+5SRraZuVDHJ/x82LmJ/Vo88H8P60+WzEWqx3MQwjNuKjoM8N/Q1HeS/Y9et52GIrtNj/UcfyxWmq742iftxn26UhmSABqm3vHeFh/wKP/ABWo9etd4jl28BxmpGY/22xYctJCWHodrg/rV7VEElrIv900PRgcVcx+TcSRejED6UKc7h2IFT6kP+Jg/GOFP6CoAMOvvx+Nak9QjXcGw2JE5HvXW6BdF7QiQ5K4BU9xXJsDuDrk+orY0mdQ+EJDd1PFRIaIpgsEFzFMSrQTNHuXgsO31qlDceUF+zxgKFIcOM7yfX8hVzW5Fk1K4A5XzOT7gAfzzVA8ZCnimkDY6aGFohPCrRneFZOq5PoaLjFtdujD9xJ1A7Z70iPvkiQ/cU7iMd6njRZjdI/zO/Kn0NAWuU3V4GeJ+Vfv2PoRUJ6U5nZlCsTleMU096oll2d2trq1uV4Plq31xwajeMPPCFxskfcCO2ccfhT7kmXTrd/+eZK/gahtGxcxDsGzSGaQuxbedcgAucBfy4rPUboI2ZssZWLZPB4FRyyEqF9OTUkUxhiRkOJFbcp9KLDudPobot4gggjRgMttlZsrjquTWNc6Y1vqtxbrMpmB3jIwGB5/rUdhqr2rEiNCS25iODjuB6VCbppbv7W5Ys02ST6Ht+VSk0DaZMtvPE+SgkK8lV5NM1RFZorqI5jlXBPowqzeXDWtxDcxH3+pHWm6hCkeJYzmxu+R/wBMZPT/AD2poGZX8OPepZzmJPXFRsDGzI4+YHBpzD9yDjvVEBN92IDsn9TXW+C/+QVN/wBfDf8AoK1yEhO4g9RxXX+C/wDkFTf9fDf+grQDLkMY+0O7nBEjbfzrDvCf+EknI4O9T/46K2oTLcXMiomFWQru9cGsS7kRvEc7qdyhwuR3woH9KztuWi7riebYLIvLW84b8D/9fFaEEvmpHIvVkB/xqrAonFzbv0kT5frioNNmZEEbdUPH070hkmr4t7yO5Xq4DN/2zOT+hrTukBd0OSDWdqy+bYRydSkoU/7rcH+lXtPl+06VazNyzRqGPuODR0Dqcfq7eXq0y4B24HP0FV1YP8rJjPQr2qxrq7NauR15GPyFV4xmM5OK0WxPUe4AOV5buKdFdm0KtszIASCf0pN/A9qdcLG2C5PI9KBkXJXcxJLdz3PemqMtjOB1Jq1JZyQ2ccjuCrt2H3agljWKFycktwOaEDCDcys4HBNPty4lJQEt7U7TkJjYtyOwq7DCI8yEYPWk2NIyrxdsxPQtyRUB6VZ1CRZLgsp3euKrHpVIh7lhWzYvGf4WDCoY+GyOuD/KpIeY3XuRUa96AGnk0uflxSUvU0CAYBG7p7VLNjyUC9OtQmlBxj65oAvXWZLFG/unP+NXNImjmsJLS55iY4Pt6GobdfNsHj68cVRtJzbrLxk+nvUlsdfwtbyrHIQXQbSw/iA6H8sUsq+XZxZHzSHI+gprt5rBnOQiDj1P/wCs1EzNIxZyWPTJqiRrZ5J5JrsPBf8AyCpv+vg/+grXHkHFdh4K/wCQTN/18N/6CtAiezv2jvZ4/skxUSMNyDryeea527tJdNvzE+Dk70YfxAmtDzBHqVwTdAEStgKuSOTVu/sjqNss8TyNcQKSu5fvjrio2ZZDaShtkhOGXtTJmEd0zDgMM8VRt5N6MvRyDtB/vDtUskwdIj3ZNw/kaVtSi9HItzp11bk8kLjnoTnB/MCrWhSKNDtfywPXNc79o2STFCcFUTj13A/0NdBYj7NHHE3y/Z4/MmHoxGcfzoasI5vXpBLrd2V4AbZ+Qx/SoEH7nHNRFzNLJK/LOxY/UnNSoSQQM+9aEjowRgkcjpTLz5Z9qcKFB6Y7VKORgDntUU8btOAOcgAueAPr7UgYSXLPbJEZGbGSQeKjldnjRSe/er82lmARiG4hu2b/AJ4Etj6nFU5nKXvzBWKfLjqKALcTSx26JDHjjhm4z701VuZHBnO9D1UHAxUE9w5cjJLn7x9farUMy7QsrHd6KMmkytyte2n2dy0ZzF/KqorcmjjlhwVLRngkEgqaxCCrFT1BxTTuTJWBCVOaTGCRRTmPzfUUyRvSigmlIwq+9ADaKU0maALtpcGPH+cikkQJfkAfJKM8eh60y2w0bcEv0X69qmMMsGnu7SKQzFHXd8y4x2PqKRXQihSd22R25cKcsCp/X2qS8WUD95Mm4Y+RBgVqJHAtkj2NzdRu7AySTHAK4Pb60lxqUlxYzIyrJaw4SSZ1BZj2C+/vU31HbQ58uWOTya7HwX/yCpv+vhv/AEFa5uRvLdUCKh25OOdgIz+eK6TwbzpcxIxmc/8AoK1ZDMZ32aveBSAfOfr/ALxrTgl3MrByu3oa5+9kKavelRz58n/oRqSG9ZiV2/malq5aZuajo0lyz3drKpkbBMf3cn1B9aw7iWWN1jnjKSRsdwxzzjP8s/jWnaXrKFUkDPoOlXr2w+3OtzAQ00aYMbMVDgc9R0NJO24zm1Mkbxyoowjbhu6Fv/rVtQRy3mmzRLcJHPNlmLHJf1/OmadHZspkRWJnHKSnO3P90+v600H7DL5dzGShPDg4B9x6N6+tDdwRivE8DtDMpSRDhh6UqYIHrW3d28OolGebaRwZguTjHGR3qv8A2TZAhRrEKt23xMp/WqTuTsVEAI7+1PvnlWG3RGZYipJxxk5Oc/hj9K2YfDYZN51GJx/CQOD+tV9Z0x9NtsNOsolYHaBjYQOv4j+QoHcboGnybHm27VxnBrBuYXtbuSKT7yNwfUdjXXaRfKlq2cDCgVn6xafbvKuY2ji2DDCRsFu4/rUJ+9qNrQ5/nO5upqaOfYOAN1NMMhkIyhOf7wwaYyPG+JFKn3FaEbGtCFmiJN28eOB05+orMvIZYJv3qnD8q+CA49RUjFljU43ZBIB/nW/Z3Zu9FZYvLaaLh4ZcbZF7gehxU3sW1c5b6U8I0sqpGMseBzitCfSWuZFk0iGaSGT+Er9w+mT2pI7eA7TGf3iIDtbj5u/NO+hNugkmiz24RrlkIfG2ONwXbPoK09Q8MkWIuLMtuRctG7A5HtwKZNehtVF8+0hFEYj6nHfGO55ro5JLeOxlmjhZPIh3jcODwSBzUXdxtJI4PT7YXc6hzhM81rXlrZQptWIE9M+9Z1tJ5W7+8eTTJ7p3k5PTiqabYKyQ1XS2k+7kfWp40h1W9KBhbMVxHv5Dt2BPaqDNuOaQdemadiblmaWdUNvMGVo8qVYcr7UNcsLKG0UgRhzI4x1J6Z/CopZTJywy/GWJ5OOBTACegzTsDZauZvOup5go2784H93p/Kuo8HYGlSgdp2BPrwtcjGzRk4UMW49xXXeD0aPS5g67SZyQD/urQJmHfaHqkuo3UsVm7xyTOytkcgkkHrUQ0LWF6WMn5j/GvQkJ8tfoKXJrPnKUTirLT9Xgb95p7Mp9SOP1rRS01G5cQPbvbwH77Ej5vaukyaM0m7lGDquiSXNnGtkfLkhYuF6CQnrz+FU7aPVghiu9OeSI8fNg/wBa6qoobuOee4hjYmS3YLIPqMj/AD7UrgctNo15G5NpbyFD/CxHFPNjqbQiCa0aSE9sg7a6O8vUskjZ45ZTI+xViTcxOCen0Bqpba/bXUkUcUF1mVzGGaLChhycnPYA1V2FzLXw1HcQL5STWFyh++TuBH51Wm8K6hbsWgliutx5ydrH8/8AGuwNFLmYrHJ22gaiHIISNT2LZA/xrXGg2aQZuFe6kHPXk+wGcVq80dDRzDeuhjt4ZsHj5iCv7McD/H9KrzeFFkQKL3aewEQ2/qc/rXQUUcwWOPbwxqauI1MEiL92XfgfiK0rHw2Y5DNdyR+YV2kIzFT9elb1FHMGpx97ous2t+8+nu0is24MjAYP0JpiaVrFvLvmsxMWO4tGy8E10kmsRxXctqLW6kliXe2xARt/vDnkfTmrkM0dxCk0Dh4pBuVh3FNt2Etzlm0y/uiDJZuozgFiAQPzrW0i1e1tJrO5jleGUEDPJUHqK0ZruGCWGKWTbJO22Ne7HvUpzU3K30OAl0HVY5XRLR3VSQHBHzD161EdB1fP/HjJ+Y/xr0XJApMmq52TynnY8P6uTj7E/wBSR/jT/wCwNVT7tk7N65GP513j3cKXUdq0n7+QFlTvgd/apcmjnYuU8/Hh7UwMtZuzfUY/nTjoWrBR/ojfQEf4132TRk0c7HynBDQdVHItHB7cj/Guh8OW1xZWMkd8hjkaUsAx7YA/oa3Mmq9x98fSnGV2KS0Jk+4v0FOpqfcX6CnVmy0FFFFADJpktoJJ5M7I1LHHU4rBsEutN1yD7ZGkf2+JhIUfcGlBLZPHHBxitm9tFvrfyJJJI13BiYyATjkdR602/sU1AQ+dLKnkOJEMZAO4dD0qkyWi2oG4cAkdPasrw8CdPnIAJ+0ykA+u4/lWoxJBwdpI6jtVTT7BNOheGGaWRXYuTIQSCepHFK+gNFG11W+mtoZZLeHfdttt0jJJGNxbdkgHhex70+91S7s7GOeWCGO4AZpIGcsxAPVducDHOT0qcaPbjTo7LzZ9kTbopd2JIz7ED3NNn0O3uQu+e53CIwu/mZaRSc4Yn3qtBaiM92dauod6G2S2DBOQQTnHPY8dfpVcalNa6dp8mAkEsILTyhpArcYDEcgHJ5pDfaV9okuhdXYeKL7PKRHJgYzy3y/eHPWra6Rb+TFF507QrGI9nmfLIgyQGx9aNAFF9dS3bLbWnmWqSmF33AEY6t17HjGKlvLpoJra3hVWnuWIQvnaoAySfw7U0abEt+buOWeMsdzxJIRG7Yxkj1qa6to7pVDlkdG3RyIcMh9QaWg9TPfVbqOK4ja3ia7t5o4mwxCEPjaw79+lXLC4lnFwlwqCSCYxEx5wwwCDg9OtMOlwtB5RlmJaUTPJuG53HTPHQYHA44qa2tEtZbiRHdjcPvcMeAfb9Pyodg1M6ZrpfE0oskhaQ2S8zMQF+c88A5+lPtIn01LbR7JkkmETStLKDtA3eg9z61bSwRNSfUBLKZnTYVJG3b6Yx68065tEuWSTe8M0edksZwwB6jnII+oouKxnC8N8+nvLEI5ob5oZAOQGVGzg+nSoZbu8Ftm0fy2OpGFvMYvkbugPZfb0rS/sqALbKjyoLaTzVw2S79yxPXv+dNfR7d7d4TJMA9x9p3BgGV854OOKd0FmQS332S81JirMytCiBpDt3MMDj+EeuKnuJ721t3MxtBMXCxH5sOMdNoySc9hTpNLtpmuzNvkW7CiRWPA2jgj0ok0xZUgEl1cNJAxMc24BxkYI6Y6e2aV0PUqrcC7v9FuSmxpoJWx1xkJxWuetUIdJgge0ZJZz9jVliBYEYPXPH+cCr5pMaCiiikMKr3H3x9KsVXuPvj6VcNyZbEyfcX6CnU1PuL9BTqhlIKKKKACiiigAooooAKVetJQDg5oAwNLkuTqmoxR26SWsl4yzO3UDaeMfgOffpWibyTz5ILG189LdlSQ+YFIz/dB64HuKgj0e4iS7WLUWT7W5eQiIZBPXHPFWI9P+z3pubWdoxIqrNGVDB9owCPQ4q20QkyGXWBHD9r+zlrAS+W0+/kc7d23HTPHXPtTpNUkS6li+yHyoZkhkkMgBy+MEDuOR370NpCMDCJ2Fi0nmtbbQcnOcZ7LnnFE2lvN9p/0tlNxMk2Qg+UrjA/QflS0HqJPqxijmuI7YyWlvJ5csm7DAg4JC45APuKS71d7eW6CWvmw2io8j+ZglW9BjnA9xT5dJWTzY1uHjtLh/MmgAHzHvg9QDjkfyouNKFwb7M7Kt4ioQFHyBfT9aNA1Gvqk0RuUks/30MIuFRZM7kyc5OOCMdOantL4Xku1I8R+Sku/dnlxkLj6c/iKatsLW8bUbi6yEt/KcFcDaOc/nn86ZoVn9h0uNCpV5CZGU9Vz0H4DA/Ch2sCuaFFFFSUFFFFABRRRQAUUUUAFV7j74+lWKr3H3x9KuG5MtiZPuL9BTqan3F+gp1QykFFFFABTXJWN2UbioJAzjNOpsjBIZGbgBST+VADLWb7VawXAXaJo1cLnOMjOKl74rOggll8O2sMZCS+RFw2QDgAlT3GcEfjUk1rK2lC2hSNXwAUdyygZ5GSPTpkU7CuXcc0d6pPaTSaXbWrlWkjMXmEscMFILc45yAevrTra2nTTo7d5vKlXjfFhsDPGNw9MdqLBcdd3TWzW6JEJGnk8sbn2gHBPofQ0+zuUvbWO4iDBJOgbqOcVBqNq90bXEUUyRSF3SU4DfKR6H1psVpcw6KtmrRyThdvzZ2AZ+79AOBx2p6WAv45xSMQgLMQqgZJJwAKyruF7bwyYLggvGio2HOD8wHX/61T/YH/si5svkBlEgjXOVj3ZwM+gpWC5daRECl2ADEBSe5PQU6qs1vK9rbRxhI2ieNmAYhQFIyBxzTbm1lm1C2uEKqsX3iW6juNuMenOQaAuWZFil/dShH6NsbB78HH1p5z1qsLYjVzebIyjQCPd/GCCT6dOfXtTLa1livp5pdrB87JA5yQcfKV6ceuf5mgC2SApJ6AZNVbG9a9RJVhAt5E3pIHDY5+6w7H8+9Wm3bW2HDY4PoazrKxki1D7UYYrbMZWZYWJWZ8/exgAY55680K1gZpY4oxVGG2uV1ia6fy/IdCihWOT93GRj2bv3ptpb41O7lU5hDfIPR2C7/wD0FfxJosFzQooopDCiiigAqvcffH0qxVe4++PpVw3JlsOW4hCY8wZUc+1C3du6B1lBUjOR6Vw9xqF1HqOoxKxKtI6D/ZG7r+VSWupXlhKiTjfH0L47UOIJnVHXdKBIN9ECOo5o/t7Sf+f6L9a4zxBBDHqe+EDbKgcgdM8g/wAqzdo9KfKhXZ6KNd0onAvov1oOuaSRhr2LB7HNedqgLYp0kYABx1o5EF2eh/27pR5+3RfrSf27pP8Az/RfrXnigc8UhCntT5EFz0qHU7G45huUce2ajTWtMk+5ext+dcrZkW2k3U2AMIVH+8eB/OqekxoZMOOO9TZalHeSX9pDEJZbhEjJwGJ61Ems6Y5Oy9jJH1rktdn3PHAOFRdwHuapWUcewyEHf09qFHS4r6ncSavpRBWa6hK9wwyKnhvbWdN8M6uvTIrz6Zd8gGM5NdXawrYWSh/vZyR6UOIXNaS/tIv9ZcKv1qMatp7dLuM/nXL3snnysQeB1qsVVOMc0cozshqlgePtSc0o1KyIyLlMCuNjKvIPTNW0UFdo7HmlYDpm1SxVQzXSAE4FN/tjTv8An8j/AFrkrvaZBGPuxDB+veq6qC5PXtinygdwNTsT0uUpP7T09flFzGvPQetceCka7i+0+mOtQvJGHB3LtB67gaOUVztpNUsIlDSXSKCcZOaj/tzSv+f6L9a4y+nSW1jWM7vmJP8AKqEarkk//rpqIXPRF1fTnxtu4znp1qZr61WJpWnURqMluwFcNZR5lCsF246bgPyz1rXu4Vj0O5OSWZf4uO4qWrMfQ2l1vS26XsR/OnLcQ3o8y0kWZB8pZex9P1FedHCoAOOOa6/wX/yCpv8Ar4P/AKCtWo2ZDZzd7IyanfBeMzyA/wDfRqfSiRckT/Mu3HPP4VU1H/kK3v8A18Sf+hGpdPVzMOvWm9hoTV/+P9gCSoUbc+mKpVLO7SSs78sTzUdMkdEuWAqe5UCBD3zUUfUGpbn/AI9o/wDepFLYrqPlY0gUsQB3OKkVcW7E9zxRBnzk2jLZ4HvTEa12jRaEEYfO0y9PTBpmkqoz8oLHHJ7VbvkEml4X5nTDlR36jP61TtkMaKCwUOQBn+dZ9C+pXui1xqUwVWkYsQABzgcUsatDDiQFDuOQRyK37GwZJJGh2Zc5eRuoPpitGOztbtd8qrKM43FRzTTJ2OPt5UhvYZCA4VgcGuvuYo5IAy5G/k7jktmoZNB0/dlIJSf9lsVcWIrC25NrkYC7t2PTnvTFc5uRc3Dgc81FcxGOMu5Ax2rYW2VHO5cn+Iipha2iyq99JDGGAISRgCR9DSHc5mGdS1XzL5ERkxjdyo9zVjVNMSXVVMShYwo+WNfve/FVrua2idd58wrwsS/Nt+vb9aGBXS3kkXJBC55JHU/41VubgRnyYMZHDMOcf/Xp13e3NxiMZjQ8Abuf/rfhUSWMiruwoHHVqa8wKzNk5bJPqamt7Oe6b9zDI8a/eKDJFbNvoAezDSALKT+8ZzwgHYDufyrTNzDZWf2bT1BVR88p+6v1Pc+1Jz7D5TmLyGBI0W2cvJnDIRhh+FXLHT2FurNEu4noWwf5GtAafa7GaZ3NySN0hH3T6Y/pV220/IZ5bgsw4xHwBUuWg7FAwwtGBPbPA68BwOD9T0P44qY2pNpKi7GR4zhgMdvSrNzGY0/d3ARh2fkH/Csy11dGidWVY5k9OQee1TqwOdcEk8HHSuu8Ggrpc2f+e5/9BWuclG9ix4ycn610/hYbdOk7ZmJ/8dWtkyGjlb5d2rXoHXz3/wDQjV6EJaWhdsbhkgVDcoq32oXDMBtuHGD3+Y1UuJWc7T9aHqNaIiPPPrTadTaZJLGuSKmvtoESLyQCTUcBy2Bk+uTgfnViXDIVUAj/AGBgZ9yeTS6lLYqNxAo9TmlgO2TIGW7UssDQoC5HPTFNQMCCpI+hpiNnTo5IZN8kLNu4YnuKrTQLaajieTEfWLIyCP8AP8qmtHJKl23YH8Tf0FaF0kNxZGOYr6jA5X3rO9mWU47qSUbBLsXoPLbj8a6O0vop0CwxMdq/dXGAPbnmuIYNaNho43B5VvvKRVqwkmjczRtsyMEJx+WKq1idzrxf2jOYjdIHXhkLBSD7g0XF9aQrmS5j/wB1TuP5CuXewiij85ZFI6kHrUYwcMBjNFwsad5q8szlbQeQv99uXP0HQfqfpWS8KNlnUuxOSzEkmpdpHOfpinbCx9DSuOwLcSpB9nEknk4+5uO3Hpj0owhUYQce3Snbd3ORx1FDAdBx/WlcY1UUHO3NNuIYpeWVsD3pWJU4A4pC+44xn2pgNkjkeLZHJgYwd7EkfSrvn3bWsUHmwGJMHABGSOmfUD04qsrFW5HFO3HIpAWFknCIEKL5asAwzyzdW+tL/aFxFAsSOgAG0YXoPzqo8jYwDx7U3O4c0WC5HKfMLFyXJ6ljmoycDjHHoKm8s4x+NNwe60xFcAscflXUeFxt0+QH/nsf5LXOHA4ro/DBBsJSBgecf/QVpoT2MC9GTqOACFuGYj33Ef1qK6gEiQzKvBTkj+tdQNCthJPJ5kpNyxd1JUjJOeOPemR+HLWIny57hQf4Qwx/KizuF0cl9nA5ycU1oQOhNdf/AMI5adPNn5/2l/wo/wCEbtM582f/AL6H+FMNDkBbsT1A+tHkyZxnP0NdefDlof8AlrP/AN9L/hSDw1Zjnzbj/vof4UXDQ5B4pRw+Tj3qMgjrkfWu0/4Ru0/56z/mv+FB8OWbdZJj+K/4UCONSRozlHKn2NTrdS5O5yc9e1dQfCunn+KcfRh/hTf+ERsf+e1z/wB9L/8AE0wMONWuiFYgp/d7U6TSmjkCrKV3DITrW2vha0jOUuLoH2df/ianj0OCKTzTPcO2MfOwP9KmzHe5gJp5U5eUu3oOAKn8gYCg445NbbaTC3PmSjnPBH+FJ/Y1v/z0lJ/3h/hU6jujHZFRcEHAx05pU2MuR2Petg6TCf8AlpKB0xkf4U06Jbk5Ms2f94f4UWY7mOyjIyaRkDdMfia2DoduTnzJv++h/hR/YdvkESzDH+0P8KLCuYvlkcnFN2KqgnG49a3RolsOPMm/76H+FJ/YdtkkvNz/ALQ/wosO5icZ5PNNcrkHrW4NBtQMeZN/30P8KDoNoT9+X/vof4UWC5hMylqDtHGOeuDW7/YFrnPmTf8AfQ/wpToVqc5eY5/2h/hRYLmDuGOxpGdupUe2K3hoFsP+Ws//AH0P8KT/AIR+2/57T/mv+FOwrnOMSOvX0rovDJzYS9v3x/kKU+HrUnPmT/8AfQ/wq3Z2iadEYoSzKzbiXOTnp2+lNEt6H//Z)
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Say was a brilliant nineteenth century French economist. In this classic treatise, he made the case for free markets and introduced Say’s Law, which provided a devastating argument against Keynesian “aggregate demand” economics. Say’s Law proves that production comes first and there can never be a deficiency in demand since all demand comes from and is paid for with prior production. Order on Amazon |
Frederic Bastiat's The Law | ![The Law by Frederic Bastiat](data:image/jpeg;base64,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)
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Another brilliant French free market economist was Frederic Bastiat. This is his classic brief explanation of property rights as the source of freedom, justice and economic prosperity. Order on Amazon |
Frederic Bastiat's Bastiat Collection | ![The Bastiat Collection by Frederic Bastiat](data:image/jpeg;base64,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)
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This is Bastiat’s collected works and essays in over 1000 pages, including his famous and humorous refutations of trade protectionism..Order on Amazon |
Carl Menger's Principles of Economics | ![Principles of Economics by Carl Menger](data:image/jpeg;base64,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)
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This is the groundbreaking economics treatise by the founder of the Austrian School of economics, Carl Menger. Written in 1871, this book contributed to the “marginal” revolution in economics and explained how money developed naturally on the free market, rather than being a creation of government. Order on Amazon |
Ludwig von Mises' Human Action | ![Human Action: A Treatise on Economics](https://images-na.ssl-images-amazon.com/images/I/81EvteIS1xL.jpg)
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This is the magnum opus of Ludwig von Mises, the dean of the free market Austrian School of economics. It is full of brilliant insights and historical perspective, all presented in logical and clear reasoning. Key contributions include a) his methodological discussions explaining why economics is not a quantitative science and cannot be used for precise predictions (such as how fast GDP will grow next year) given all the variables in human society and human free will, b) his explanation of why socialist economies are doomed to failure due to their lack of private property rights in the means of production, which makes it impossible for them to calculate economically and rationally allocate resources to meet the needs and desires of consumers and c) his explanation of the monetary causes of the business cycle, for which his student F.A. Hayek won the Nobel Prize in economics in 1974, one year after Mises’ death. Order on Amazon |
Ludwig von Mises' The Mises Reader Unabridged | ![The Mises Reader Unabridged by Ludwig von Mises](data:image/jpeg;base64,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)
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Logical economic theory, as with most human wisdom, begins with Aristotle. If you can only read one book by Mises, this is it, since it includes key sections from all his major works, including Human Action, Socialismand The Theory of Money and Credit. Order on Amazon |
Ludwig von Mises' Liberalism | ![Liberalism by Ludwig von Mises](data:image/jpeg;base64,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)
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This is Mises’ classic explanation of why peace, prosperity and freedom is the result of a consistently free market society. Order on Amazon |
Ludwig von Mises' Socialism | ![Socialism by Ludwig von Mises](data:image/jpeg;base64,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)
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This book contains Mises’ devastating critiques of all socialist ideas. In addition to numerous other insights, Mises presents his explanation of why socialist economies are doomed to failure due to their lack of private property rights in the means of production, which makes it impossible for them to calculate economically and rationally allocate resources to meet the needs and desires of consumers. Order on Amazon |
Henry Hazlitt's Economics in One Lesson | ![Economics in One Lesson by Henry Hazlitt](data:image/jpeg;base64,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)
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Henry Hazlitt was a famous 20th century American journalist who became an Austrian School economist after reading Mises and Hayek. H.L. Mencken called him one of the few economists who could write clearly. This book is one of the best brief and easy to understand introductions to free market economics. Order on Amazon |
Henry Hazlitt's The Failure of the New Economics | ![The Failure of the New Economics by Henry Hazlitt](data:image/jpeg;base64,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)
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This is Hazlitt’s devastating line-by-line critique of Keynes’ fallacious but highly influential book The General Theory of Employment, Interest and Money. Keynes’ lack of understanding of economics, including the causes of business cycles, continues to plague us today with massive government budget deficits and debt, inflation and recurring business cycles that destroy wealth and harm living standards..Order on Amazon |
Henry Hazlitt’s The Critics of Keynesian Economics | ![The Critics of Keynesian Economics](data:image/jpeg;base64,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This is an interesting collection of essays from various writers critiquing Keynesian economics. Order on Amazon |
Thomas DiLorenzo’s The Problem with Socialism | ![The Problem with Socialism by Thomas J. DiLorenzo](https://images-na.ssl-images-amazon.com/images/I/51IO-2jnsgL._SX306_BO1,204,203,200_.jpg)
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Professor DiLorenzo provides a very clear and persuasive refutation of all the major fallacies of socialism and socialistic policies. Order on Amazon |
Murray N. Rothbard's Man, Economy and State with Power and Market | ![Man, Economy, and State with Power and Market by Murray N. Rothbard](https://images-na.ssl-images-amazon.com/images/I/51yQmfaAOqL._SX320_BO1,204,203,200_.jpg)
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In this massive treatise, Professor Murray N. Rothbard provides the clearest and most comprehensive explanation of Austrian School economic thought ever written. In addition to explaining how a free market economy works in creating the most prosperous society possible, Rothbard provides a brilliant and devastating critique of all forms of destructive government interventions into the free market. If you read this book, you will understand more about real economics than virtually all professional economists who have ever lived..Order on Amazon |
Robert P. Murphy and Donald J. Boudreaux's Choice: Cooperation, Enterprise, and Human Action | ![Choice: Cooperation, Enterprise, and Human Action by Robert P. Murphy](https://images-na.ssl-images-amazon.com/images/I/51-BDc1gI7L._SX332_BO1,204,203,200_.jpg)
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Professors Murphy and Boudreaux provide an excellent modern and easy to understand summary of Ludwig von Mises’ magnum opus Human Action..Order on Amazon |
Ayn Rand's Capitalism: The Unknown Ideal | ![Capitalism: The Unknown Ideal by Ayn Rand](https://images-na.ssl-images-amazon.com/images/I/41YYgxPFnmL._SX302_BO1,204,203,200_.jpg)
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This is a provocative collection of essays on free market capitalism from Ayn Rand’s powerful philosophical perspective. It provides utilitarian arguments, but also important ethical arguments in favor of a free society. It also includes an essay by a young Alan Greenspan arguing against the Federal Reserve central bank and fiat paper money and in favor of a free market gold standard. Greenspan claims to still believe in that, but his actions clearly speak louder than words. Order on Amazon |
Hunter Lewis' Where Keynes Went Wrong: And Why Governments Keep Creating Inflation, Bubbles and Busts | ![Where Keynes Went Wrong: And Why World Governments Keep Creating Inflation, Bubbles, and Busts by Hunter Lewis](data:image/jpeg;base64,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)
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This book provides an excellent modern day critique of Keynesian economics. Order on Amazon |
Hans-Hermann Hoppe's The Theory of Socialism and Capitalism | ![Theory Of Socialism And Capitalism, A... by Hoppe Hand-Hermann](https://images-na.ssl-images-amazon.com/images/I/51ojIEoWBBL._SX382_BO1,204,203,200_.jpg)
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Hans-Hermann Hoppe, Rothbard’s most insightful student and colleague, presents the case for a pure free market society over all forms of socialism in this book. Order on Amazon |
Hans-Hermann Hoppe's The Economics and Ethics of Private Property | ![The Economics and Ethics of Private Property: Studies in Political Economy and Philosophy by Hans-Hermann Hoppe](data:image/jpeg;base64,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)
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This is a brilliant collection of essays from today’s leading free market Austrian School economist..Order on Amazon |
George Reisman's Capitalism: A Treatise on Economics | ![Capitalism By George Reisman](https://images-na.ssl-images-amazon.com/images/I/51Dov7HGruL._SX347_BO1,204,203,200_.jpg)
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This is an enormous treatise presenting the comprehensive case for free market capitalism, based on the pathbreaking ideas of Mises and Rand..Order on Amazon |
Kel Kelly's The Case for Legalizing Capitalism | ![The Case for Legalizing Capitalism by Kel Kelly](https://images-na.ssl-images-amazon.com/images/I/51ScvKPA7nL._SX384_BO1,204,203,200_.jpg)
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This book provides an easy-to-understand modern explanation of free market economics..Order on Amazon |
MONEY, BANKING AND BUSINESS CYCLES
Ludwig von Mises' The Theory of Money and Credit | ![The Theory of Money and Credit by Ludwig von Mises](data:image/jpeg;base64,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This is Mises’ first book and, although it was written in 1912, it is still one of the best analyses of money and banking ever written. In this book, Mises provides the first discussion of his revolutionary business cycle theory..Order on Amazon |
Ludwig von Mises' The Causes of the Economic Crisis and Other Essays Before and After The Great Depression | ![The Causes of the Economic Crisis: And Other Essays Before and After the Great Depression by Ludwig von Mises](data:image/jpeg;base64,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In these essays, Mises explains his revolutionary business cycle theory in detail (now called “Austrian Business Cycle Theory” or “ABCT”) and uses it to predict the Great Depression of the 1930s. Order on Amazon |
F.A. Hayek's Prices and Production and Other Works on Money, the Business Cycle and the Gold Standard | ![Prices and Production and Other Works On Money, the Business Cycle, and the Gold Standard by F.A.Hayek](data:image/jpeg;base64,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)
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This is Hayek’s contributions to the Austrian Business Cycle Theory that his teacher Mises first developed. Hayek used these works to successfully debate Keynes and his flawed theories in the 1930s. Hayek later won the 1974 Nobel Prize in economics for these writings. Order on Amazon |
F.A. Hayek's A Tiger By The Tail | ![A Tiger by the Tail: The Keynesian Legacy of Inflation by F.A. Hayek](data:image/jpeg;base64,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)
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This is a devastating critique of Keynes by his most formidable opponent. Order on Amazon |
Henry Hazlitt's What You Should Know About Inflation | ![What You Should Know About Inflation by Henry Hazlitt](data:image/jpeg;base64,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)
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This book was written in the late 1960s, just before the highly inflationary decade of the 1970s. It provides a clear summary of the Austrian School view of money, banking and inflation. Order on Amazon |
Murray N. Rothbard's What Has Government Done To Our Money? and Case For The 100% Gold Dollar | ![What Has Government Done to Our Money? Case for the 100 Percent Gold Dollar By Murray N. Rothbard](https://images-na.ssl-images-amazon.com/images/I/51RFhHqxUZL.jpg)
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This is the clearest, briefest and easiest to read theoretical and historical case for a free market in money based on a gold coin standard and 100% bank reserves, written by Mises’ best student and successor. Order on Amazon |
Murray N. Rothbard's The Case Against the Fed | ![The Case Against the Fed by Murray N. Rothbard](data:image/jpeg;base64,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)
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This is the clearest, briefest and easiest to read theoretical and historical case against the Federal Reserve’s monopoly on money and monetary policy. Order on Amazon |
Murray N. Rothbard's The Mystery of Banking | ![The Mystery of Banking by Murray N. Rothbard](data:image/jpeg;base64,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)
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This is a detailed investigation of central and fractional reserve banking, which are the primary causes of the business cycle, inflation, recessions and depressions..Order on Amazon |
Richard M. Ebeling’s The Austrian Theory of the Business Cycle and Other Essays | ![The Austrian Theory of the Trade Cycle and Other Essays by Ludwig von Mises](data:image/jpeg;base64,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)
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This is a collection of brief and easy to read essays by Mises, Hayek, Rothbard and others explaining Austrian Business Cycle Theory. It includes Rothbard’s brilliant essay “Economic Depressions: Their Cause and Cure”, which is one of the best introductions to Austrian Business Cycle Theory. Order on Amazon |
Murray N. Rothbard's Economic Depressions: Their Cause and Cure | ![Economic Depressions: Their Cause and Cure by Murray N. Rothbard](https://images-na.ssl-images-amazon.com/images/I/41ojQfiVAVL._SY346_.jpg)
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This essay is the clearest brief explanation of Austrian Business Cycle Theory in print. Order on Amazon |
Mark Skousen's Economics of a Pure Gold Standard | ![Economics of a Pure Gold Standard by Mark Skousen](data:image/jpeg;base64,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)
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Professor Mark Skousen’s economics PhD thesis is a well written analysis of a pure free market gold standard..Order on Amazon |
Mark Skousen's The Structure of Production | ![The Structure of Production by Mark Skousen](data:image/jpeg;base64,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)
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This is a sophisticated modern-day analysis of Austrian Business Cycle Theory and “supply side economics”, as contrasted with Keynes’ flawed interventionist “demand side economics”. Order on Amazon |
Ron Paul's The Case For Gold | ![The Case for Gold by Ron Paul](data:image/jpeg;base64,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)
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This book arguing in favor of a free market gold standard is a reprint of Dr. Paul’s report of the U.S. Gold Commission originally published in the Congressional Record in 1982. Order on Amazon |
Ron Paul's End The Fed | ![End the Fed by Ron Paul](data:image/jpeg;base64,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)
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The book provides an overwhelming case for why we should end the Fed and return to a free market monetary system. It includes Ron Paul’s conversations with Fed Chairmen Greenspan and Bernanke while he was in Congress. Order on Amazon |
Roger W. Garrison's Time and Money: The Macroeconomics of Capital Structure | ![Time and Money: The Macroeconomics of Capital Structure](https://images-na.ssl-images-amazon.com/images/I/41M72sAoVLL._SX328_BO1,204,203,200_.jpg)
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This is a sophisticated and technical modern-day analysis of Austrian Business Cycle Theory, as compared to other popular but flawed academic theories such as Keynesianism. Order on Amazon |
Joseph T. Salerno's Money, Sound and Unsound | ![Money, Sound and Unsound by Joseph T. Salerno](https://images-na.ssl-images-amazon.com/images/I/51eoJCBU6LL._SY346_.jpg)
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This is a collection of brilliant theoretical and historical analyses of money and business cycles by Rothbard’s best monetary student, Professor Joseph Salerno. Order on Amazon |
Jesus Huerta de Soto's Money, Bank Credit and Economic Cycles | ![Money, Bank Credit, and Economic Cycles by Jesus Herta de Soto](https://images-na.ssl-images-amazon.com/images/I/51Wrq%2B%2B6m1L._SX331_BO1,204,203,200_.jpg)
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This is the most detailed and comprehensive Austrian School analysis of the economics and law of money, banking and business cycles in print. Order on Amazon |
Jorg Guido Hulsman's The Ethics of Money Production | ![The Ethics of Money Production by Jorg Guido Hulsmann](data:image/jpeg;base64,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)
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This book argues persuasively that, for both economic and ethical reasons, money should be produced on the free market, just like food, shelter, clothing and all other goods and services..Order on Amazon |
Detlev S. Schlicter’s Paper Money Collapse: The Folly of Elastic Money and the Coming Economic Breakdown | ![Paper Money Collapse: The Folly of Elastic Money and the Coming Monetary Breakdown by Detlev S. Schilichter](https://images-na.ssl-images-amazon.com/images/I/41kGDePNaIL._SX298_BO1,204,203,200_.jpg)
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This book explains why paper money is unstable and destructive, as demonstrated in the Great Depression and Great Recession. Order on Amazon |
ECONOMIC HISTORY
Murray N. Rothbard's The Panic of 1819 | ![The Panic Of 1819: Reactions And Policies by Murray N. Rothbard](https://images-na.ssl-images-amazon.com/images/I/31dkw6nbAxL._SX331_BO1,204,203,200_.jpg)
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In his PhD thesis, Rothbard explained the causes of the a boom and bust business cycle in the pre-Fed era, the famous Panic of 1819. It remains the authoritative book on this topic. Order on Amazon |
Murray N. Rothbard's America’s Great Depression | ![America's Great Depression by Murray N. Rothbard](data:image/jpeg;base64,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)
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In this fascinating book, Rothbard provides the definitive explanation of the causes of the Great Depression. Government monetary, fiscal and regulatory policies, not the free market, are to blame. It includes an excellent explanation of Austrian Business Cycle Theory. Famous historian Paul Johnson writes the introduction, in which he says Rothbard’s provides the best explanation of the Great Depression ever written..Order on Amazon |
Murray N. Rothbard's A History of Money and Banking in the United States: The Colonial Era to World War II | ![A History of Money and Banking in the United States: The Colonial Era to World War II by Murray N. Rothbard](data:image/jpeg;base64,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)
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This is Rothbard’s detailed history of money, banking and business cycles in the US from the country’s founding to WWII. Order on Amazon |
Murray N. Rothbard's The Progressive Era | ![The Progressive Era by Murray N. Rothbard](data:image/jpeg;base64,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)
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This is Rothbard’s detailed history of the Progressive Era in the US, which started in the late 1800s and led to the founding of the Federal Reserve and the institution of the Federal income tax in 1913. Those Progressive Era “accomplishments” led to the Great Depression and other business cycles since then, the 98%+ decrease in the value of the US dollar since 1913 and the massive government deficits and debts we have now, despite very high income tax levels relative to human history. Order on Amazon |
Murray N. Rothbard's An Austrian Perspective on the History of Economic Thought | ![An Austrian Perspective on the History of Economic Thought by Murray Rothbard](data:image/jpeg;base64,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)
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The massive two-volume treatise is Rothbard’s detailed and insightful history of economic thought. It was the last major work of his life. Order on Amazon |
Mark Skousen's The Making of Modern Economics: The Lives and Ideas of the Great Thinkers | ![The Making of Modern Economics by Mark Skousen](data:image/jpeg;base64,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)
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This provides a relatively brief and easy to understand overview of the great economists in history from a free market perspective. Order on Amazon |
Thomas E. Woods Jr.'s Meltdown: A Free-Market Look at Why the Stock Market Collapsed, the Economy Tanked, and Government Bailouts Will Make Things Worse | ![Meltdown: A Free-Market Look at Why the Stock Market Collapsed, the Economy Tanked, and Government Bailouts Will Make Things Worse](data:image/jpeg;base64,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)
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In this book, historian Tom Woods provides an excellent detailed summary of the causes of the recent Great Recession. As with the Great Depression, government policies rather than the free market are to blame. Order on Amazon |
Philipp Bagus' The Tragedy of the Euro | ![Tragedy of the Euro by Philipp Bagus](data:image/jpeg;base64,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)
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This is an insightful Austrian School analysis of the flaws of the euro currency. Order on Amazon |
Are there other books -- beyond these -- that can help you prosper in the markets? Perhaps. Even we haven't consumed every single book on this massive topic. But if you are looking for a great start, see the above for what it is: an objective & curated list of what we consider the best available books for investors.
SEE OUR MAJOR MEDIA & PRESS APPEARANCES |
With DECADES of well-proven experience forecasting bull, bear & flat markets and selecting top-performing stocks & ETFs, founder Jon Wolfenbarger and our team are regularly sought out by the financial and investment media, press reporters, podcasters, vodcasters, radio & TV producers and seminar & investor conference coordinators for interviews, quotes, insights, guest appearances, etc. See some samples of recent and favorite spots on the media appearances page. |
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Media Members: Contact Us for insightful quotes, content & interviews. We respond ASAP! |
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