From Hyperinflation to Stable Prices: Argentina's Evidence on Menu Cost
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Estimating the Effects of Fiscal Policy in OECD Countries
Estimating the e®ects of ¯scal policy in OECD countries Roberto Perotti¤ This version: November 2004 Abstract This paper studies the e®ects of ¯scal policy on GDP, in°ation and interest rates in 5 OECD countries, using a structural Vector Autoregression approach. Its main results can be summarized as follows: 1) The e®ects of ¯scal policy on GDP tend to be small: government spending multipliers larger than 1 can be estimated only in the US in the pre-1980 period. 2) There is no evidence that tax cuts work faster or more e®ectively than spending increases. 3) The e®ects of government spending shocks and tax cuts on GDP and its components have become substantially weaker over time; in the post-1980 period these e®ects are mostly negative, particularly on private investment. 4) Only in the post-1980 period is there evidence of positive e®ects of government spending on long interest rates. In fact, when the real interest rate is held constant in the impulse responses, much of the decline in the response of GDP in the post-1980 period in the US and UK disappears. 5) Under plausible values of its price elasticity, government spending typically has small e®ects on in°ation. 6) Both the decline in the variance of the ¯scal shocks and the change in their transmission mechanism contribute to the decline in the variance of GDP after 1980. ¤IGIER - Universitµa Bocconi and Centre for Economic Policy Research. I thank Alberto Alesina, Olivier Blanchard, Fabio Canova, Zvi Eckstein, Jon Faust, Carlo Favero, Jordi Gal¶³, Daniel Gros, Bruce Hansen, Fumio Hayashi, Ilian Mihov, Chris Sims, Jim Stock and Mark Watson for helpful comments and suggestions. -
Econ 230A: Public Economics Lecture: Tax Incidence 1
Econ 230A: Public Economics Lecture: Tax Incidence 1 Hilary Hoynes UC Davis, Winter 2013 1These lecture notes are partially based on lectures developed by Raj Chetty and Day Manoli. Many thanks to them for their generosity. Hilary Hoynes () Incidence UCDavis,Winter2013 1/61 Outline of Lecture 1 What is tax incidence? 2 Partial Equilibrium Incidence I Theory: Kotliko¤ and Summers, Handbook of Public Finance, Vol 2 I Empirical Applications: Doyle and Samphantharak (2008), Hastings and Washington 3 General Equilibrium Incidence – WILL NOT COVER 4 Capitalization & Asset Market Approach I Empirical Application: Linden and Rocko¤ (2008) 5 Mandated Bene…ts I Theory: Summers (1989) I Empirical Application: Gruber (1994) Hilary Hoynes () Incidence UCDavis,Winter2013 2/61 1. What is tax incidence? Tax incidence is the study of the e¤ects of tax policies on prices and the distribution of utilities/welfare. What happens to market prices when a tax is introduced or changed? Examples: I what happens when impose $1 per pack tax on cigarettes? Introduce an earnings subsidy (EITC)? provide a subsidy for food (food stamps)? I e¤ect on price –> distributional e¤ects on smokers, pro…ts of producers, shareholders, farmers,... This is positive analysis: typically the …rst step in policy evaluation; it is an input to later thinking about what policy maximizes social welfare. Empirical analysis is a big part of this literature because theory is itself largely inconclusive about magnitudes, although informative about signs and comparative statics. Hilary Hoynes () Incidence UCDavis,Winter2013 3/61 1. What is tax incidence? (cont) Tax incidence is not an accounting exercise but an analytical characterization of changes in economic equilibria when taxes are changed. -
2B Tax Incidence : Partial Equilibrium the Most Simple Way of Analyzing
2b Tax Incidence : Partial Equilibrium The most simple way of analyzing tax incidence is to use demand curves and supply curves. This analysis is an example of a partial equilibrium model. Partial equilibrium models look at individual markets in isolation. They are appropriate when the effects of the tax change are | for the most part | confined to one market. They are inappropriate when there are changes in other markets. Why might partial equilibrium analysis be misleading in many cases? Recall that a demand curve for some commodity expresses the quantity consumers wish to buy of a good as a function of the price they pay for that good | holding constant a bunch of stuff. In particular, when drawing an ordinary [as opposed to a compensated] demand curve for socks, we are holding constant the prices buyers pay for all other goods (other than socks), and the incomes of all the buyers. Very often, a tax will change not only the price that consumers pay for socks, but the prices they pay for other goods. For example, an 8 percent sales tax should have some effects on the market for socks. But since a sales tax also applies to many more goods than socks, the sales tax will also probably affect the equilibrium price of shoes, pants, and many other commodities. All these changes will shift the demand curve for socks, if there are any important substitutabilities or complementarities in the demand for socks with the prices of other goods. So partial equilibrium analysis of the market for some commodity, or group of commodities, will be useful, and reasonably accurate, only when looking at at tax which applies only to that group of commodities. -
Chapter 5: Elasticity and Its Application Principles of Economics, 8Th Edition N
Chapter 5: Elasticity and Its Application Principles of Economics, 8th Edition N. Gregory Mankiw Page 1 1. Introduction a. Elasticity is a concept with broad applications in economics. b. It is the percentage change, usually in quantity, due to a percentage change in something else. c. Percentages are used to avoid problems with units. 2. The Elasticity of Demand: (% Change in Quantity/% Change in the Price) a. Elasticity is a measure of the responsiveness of quantity demanded or quantity supplied to one of its determinants. P. 90. b. The price elasticity of demand and its determinants i. The ranges are: (1) Elastic if the ratio is greater than one and (2) Inelastic if the ratio is less than one. ii. Price elasticity of demand is a measure of how much the quantity demanded of a good responds to a change in the price of that good, computed as the percentage change in quantity demanded divided by the percentage change in price. P. 90. iii. Availability of close substitutes (1) This is the key to price elasticities with those with many substitutes have high elasticities and those with few substitutes having low elasticities. iv. Necessities versus luxuries (1) They are more strongly influenced by income with necessities have low income elasticities and luxuries have high income elasticities. v. Definition of the market (1) They become more elastic as the market is more narrowly defined. (a) Wonder Bread has a higher elasticity than bread. vi. Time horizon (1) More substitutes become available or consumers become aware of them in the long run, thereby, increasing the elasticity. -
A Comparative Analysis of the Demand for Higher Education: Results from a Meta-Analysis of Elasticities
View metadata, citation and similar papers at core.ac.uk brought to you by CORE provided by Research Papers in Economics A comparative analysis of the demand for higher education: results from a meta-analysis of elasticities Craig Gallet California State University at Sacramento Abstract Studies of the demand for higher education have produced numerous estimates of the tuition and income elasticities. Because of widespread variation in the models estimated, this paper performs a meta-analysis of the literature to uncover the extent to which study characteristics influence elasticities. In addition to being more inelastic in the short-run, the results reveal that demand is least responsive to tuition and income in the United States. Also, the measure of quantity and price, coupled with the method of estimation, have important effects on the tuition elasticity. Nonetheless, there are many study characteristics that have little impact on elasticity estimates. Citation: Gallet, Craig, (2007) "A comparative analysis of the demand for higher education: results from a meta-analysis of elasticities." Economics Bulletin, Vol. 9, No. 7 pp. 1-14 Submitted: March 22, 2007. Accepted: April 9, 2007. URL: http://economicsbulletin.vanderbilt.edu/2007/volume9/EB-07I20002A.pdf 1. Introduction Recent reductions in state appropriations to higher education have led many institutions to significantly increase tuition in an effort to bolster revenue. However, whether or not tuition increases meet revenue targets depends upon the tuition elasticity of demand. In particular, if the tuition elasticity is lower than expected, then tuition revenue will exceed its target – or if the tuition elasticity is higher than expected, tuition revenue will fall short of its target. -
Introduction ...1 . Model Structure
THE MINISTERIAL TRADE MANDATE MODEL H. Bruce Huff and Catherine Moreddu CONTENTS Introduction .............................................. 46 1 . Model structure ........................................ 47 A . Country models .................................... 47 B. Policy elements .................................... 51 C . Data ............................................ 52 D. The behavioural properties of the MTM model ............. 53 II . Simulating the partial liberalisation of agriculture policies ......... 54 A . Impact on world prices ............................... 55 B. Impacts on production and trade ....................... 57 111. Further developments ................................... 61 A . Developing countries model ........................... 61 B. Production inputs analysis ............................ 63 C . Commodity policy analysis ............................ 64 D. Future directions ................................... 65 Bibliography .............................................. 67 The authors are. respectively. Division Head and Administrator in the Agricultural Trade Analysis Division of the Directorate for Food. Agriculture and Fisheries. They would like to acknowledge helpful comments from Robert Ford. Pete Richardson and Joe Dewbre on earlier drafts . 45 INTRODUCTION Following the sharp rise in agricultural demand and prices in the early 1970s, the acceleration of inflation, the worldwide recession and the macroeconomic policies of the late 1970s and early 1980s contributed to a depression of agricultural -
Fundamental Theorems in Mathematics
SOME FUNDAMENTAL THEOREMS IN MATHEMATICS OLIVER KNILL Abstract. An expository hitchhikers guide to some theorems in mathematics. Criteria for the current list of 243 theorems are whether the result can be formulated elegantly, whether it is beautiful or useful and whether it could serve as a guide [6] without leading to panic. The order is not a ranking but ordered along a time-line when things were writ- ten down. Since [556] stated “a mathematical theorem only becomes beautiful if presented as a crown jewel within a context" we try sometimes to give some context. Of course, any such list of theorems is a matter of personal preferences, taste and limitations. The num- ber of theorems is arbitrary, the initial obvious goal was 42 but that number got eventually surpassed as it is hard to stop, once started. As a compensation, there are 42 “tweetable" theorems with included proofs. More comments on the choice of the theorems is included in an epilogue. For literature on general mathematics, see [193, 189, 29, 235, 254, 619, 412, 138], for history [217, 625, 376, 73, 46, 208, 379, 365, 690, 113, 618, 79, 259, 341], for popular, beautiful or elegant things [12, 529, 201, 182, 17, 672, 673, 44, 204, 190, 245, 446, 616, 303, 201, 2, 127, 146, 128, 502, 261, 172]. For comprehensive overviews in large parts of math- ematics, [74, 165, 166, 51, 593] or predictions on developments [47]. For reflections about mathematics in general [145, 455, 45, 306, 439, 99, 561]. Encyclopedic source examples are [188, 705, 670, 102, 192, 152, 221, 191, 111, 635]. -
Nearly Convex Sets: fine Properties and Domains Or Ranges of Subdifferentials of Convex Functions
Nearly convex sets: fine properties and domains or ranges of subdifferentials of convex functions Sarah M. Moffat,∗ Walaa M. Moursi,† and Xianfu Wang‡ Dedicated to R.T. Rockafellar on the occasion of his 80th birthday. July 28, 2015 Abstract Nearly convex sets play important roles in convex analysis, optimization and theory of monotone operators. We give a systematic study of nearly convex sets, and con- struct examples of subdifferentials of lower semicontinuous convex functions whose domain or ranges are nonconvex. 2000 Mathematics Subject Classification: Primary 52A41, 26A51, 47H05; Secondary 47H04, 52A30, 52A25. Keywords: Maximally monotone operator, nearly convex set, nearly equal, relative inte- rior, recession cone, subdifferential with nonconvex domain or range. 1 Introduction arXiv:1507.07145v1 [math.OC] 25 Jul 2015 In 1960s Minty and Rockafellar coined nearly convex sets [22, 25]. Being a generalization of convex sets, the notion of near convexity or almost convexity has been gaining popu- ∗Mathematics, Irving K. Barber School, University of British Columbia Okanagan, Kelowna, British Columbia V1V 1V7, Canada. E-mail: [email protected]. †Mathematics, Irving K. Barber School, University of British Columbia Okanagan, Kelowna, British Columbia V1V 1V7, Canada. E-mail: [email protected]. ‡Mathematics, Irving K. Barber School, University of British Columbia Okanagan, Kelowna, British Columbia V1V 1V7, Canada. E-mail: [email protected]. 1 larity in the optimization community, see [6, 11, 12, 13, 16]. This can be attributed to the applications of generalized convexity in economics problems, see for example, [19, 21]. One reason to study nearly convex sets is that for a proper lower semicontinuous convex function its subdifferential domain is always nearly convex [24, Theorem 23.4, Theorem 6.1], and the same is true for the domain of each maximally monotone operator [26, Theo- rem 12.41]. -
ELASTICITY Principles of Economics in Context (Goodwin, Et Al.), 2Nd Edition
Chapter 5 ELASTICITY Principles of Economics in Context (Goodwin, et al.), 2nd Edition Chapter Overview This chapter continues dealing with the demand and supply curves we learned about in Chapter 3. You will learn about the notion of elasticity of demand and supply, the way in which demand is affected by income, and how a price change has both income and substitution effects on the quantity demanded. Objectives After reading and reviewing this chapter, you should be able to: 1. Define elasticity of demand and differentiate between elastic and inelastic demand. 2. Calculate the elasticity of demand. 3. Understand how to apply an elasticity of demand to a business seeking to maximize revenues as well as to a policy situation. 4. Define elasticity of supply and differentiate between elastic and inelastic supply. 5. Understand the income and substitution effects of a price change. 6. Discuss the differences between short-run and long-run elasticities. Key Terms elasticity price elasticity of demand price-inelastic demand price-elastic demand price-inelastic demand (technical definition) price-elastic demand (technical definition) perfectly inelastic demand perfectly elastic demand unit-elastic demand price elasticity of supply income elasticity of demand normal goods inferior goods substitution effect of a price change income effect of a price change short-run elasticity long-run elasticity Chapter 5 – Elasticity 1 Active Review Questions Fill in the blank 1. When you drop by the only coffee shop in your neighborhood, you notice that the price of a cup of coffee has increased considerably since last week. You decide it’s not a big deal, since coffee isn’t a big part of your overall budget, and you buy a cup of coffee anyway. -
Assumption: Tax Revenues Are an Increasing Function of Aggregate Income • E.G
Chapter 1 Mathematics as a Language Mathematics is a deductive science{ie conclusions are drawn from what have been assumed. While doing this, mathematics uses symbols which represent di®erent things in di®erent contexts. But symbols have to be put together or operated consistently in order to make meaningful statements about some given premises. Therefore, mathematics has its own rules to convey information and meaning. In this class we will learn about these rules as well as logical processes to make meaningful statements in the context of economics. Mathe- matics greatly helps with the process of building theories. 1.1 Building Theories What is a theory? It is a thing with the following three parts: 1. de¯nitions 2. assumptions (have to be consistent with one another) 3. hypotheses (\if ... then " statements; that is, predictions). These follow from the assumptions. For example one might have a theory to explain the e®ects of ¯scal policy. The following is not a theory, just examples of de¯nitions, assumptions, and predictions. ² e.g. of a de¯nition: aggregate income is the $ value of everything produced in the year ² e.g. of anwww.allonlinefree.com assumption: tax revenues are an increasing function of aggregate income ² e.g. of a prediction: if government expenditures, G, increase, aggregate income, Y, will increase. A theory must have all three parts and the hypotheses must follow logically (can be deduced) from the de¯nitons and assumptions. The above example de¯nition, assumption and hypothesis is not a theory, the hypothesis does not follow from the de¯nition and one assumption. -
AS Economics: Microeconomics Ability to Pay Where Taxes Should
AS Economics: Microeconomics Key Term Glossary Ability to pay Where taxes should be set according to how well a person can afford to pay Ad valorem tax An indirect tax based on a percentage of the sales price of a good or service Adam Smith One of the founding fathers of modern economics. His most famous work was the Wealth of Nations (1776) - a study of the progress of nations where people act according to their own self-interest - which improves the public good. Smith's discussion of the advantages of division of labour remains a potent idea Adverse selection Where the expected value of a transaction is known more accurately by the buyer or the seller due to an asymmetry of information; e.g. health insurance Air passenger duty APD is a charge on air travel from UK airports. The level of APD depends on the country to which an airline passenger is flying. Alcohol duties Excise duties on alcohol are a form of indirect tax and are chargeable on beer, wine and spirits according to their volume and/or alcoholic content Alienation A sociological term to describe the estrangement many workers feel from their work, which may reduce their motivation and productivity. It is sometimes argued that alienation is a result of the division of labour because workers are not involved with the satisfaction of producing a finished product, and do not feel part of a team. Allocative efficiency Allocative efficiency occurs when the value that consumers place on a good or service (reflected in the price they are willing and able to pay) equals the cost of the resources used up in production (technical definition: price eQuals marginal cost). -
Measuring Capital -- OECD Manual
« STATISTICS ON E LIN BL E A IL A V A E www.SourceOECD.org N G I D L I N SP E ONIBLE Measuring Capital OECD Manual MEASUREMENT OF CAPITAL STOCKS, CONSUMPTION OF FIXED CAPITAL AND CAPITAL SERVICES © OECD, 2001. © Software: 1987-1996, Acrobat is a trademark of ADOBE. All rights reserved. OECD grants you the right to use one copy of this Program for your personal use only. Unauthorised reproduction, lending, hiring, transmission or distribution of any data or software is prohibited. You must treat the Program and associated materials and any elements thereof like any other copyrighted material. All requests should be made to: Head of Publications Service, OECD Publications Service, 2, rue André-Pascal, 75775 Paris Cedex 16, France. « STATISTICS Measuring Capital OECD Manual MEASUREMENT OF CAPITAL STOCKS, CONSUMPTION OF FIXED CAPITAL AND CAPITAL SERVICES 2001 ORGANISATION FOR ECONOMIC CO-OPERATION AND DEVELOPMENT Pursuant to Article 1 of the Convention signed in Paris on 14th December 1960, and which came into force on 30th September 1961, the Organisation for Economic Co-operation and Development (OECD) shall promote policies designed: – to achieve the highest sustainable economic growth and employment and a rising standard of living in Member countries, while maintaining financial stability, and thus to contribute to the development of the world economy; – to contribute to sound economic expansion in Member as well as non-member countries in the process of economic development; and – to contribute to the expansion of world trade on a multilateral, non-discriminatory basis in accordance with international obligations. The original Member countries of the OECD are Austria, Belgium, Canada, Denmark, France, Germany, Greece, Iceland, Ireland, Italy, Luxembourg, the Netherlands, Norway, Portugal, Spain, Sweden, Switzerland, Turkey, the United Kingdom and the United States.