Macroeconomics: Theories and Policies Ii (Eco2c06)
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Chapter 17: Consumption 1
11/6/2013 Keynes’s conjectures Chapter 17: Consumption 1. 0 < MPC < 1 2. Average propensity to consume (APC) falls as income rises. (APC = C/Y ) 3. Income is the main determinant of consumption. CHAPTER 17 Consumption 0 CHAPTER 17 Consumption 1 The Keynesian consumption function The Keynesian consumption function As income rises, consumers save a bigger C C fraction of their income, so APC falls. CCcY CCcY c c = MPC = slope of the 1 CC consumption APC c C function YY slope = APC Y Y CHAPTER 17 Consumption 2 CHAPTER 17 Consumption 3 Early empirical successes: Problems for the Results from early studies Keynesian consumption function . Households with higher incomes: . Based on the Keynesian consumption function, . consume more, MPC > 0 economists predicted that C would grow more . save more, MPC < 1 slowly than Y over time. save a larger fraction of their income, . This prediction did not come true: APC as Y . As incomes grew, APC did not fall, . Very strong correlation between income and and C grew at the same rate as income. consumption: . Simon Kuznets showed that C/Y was income seemed to be the main very stable in long time series data. determinant of consumption CHAPTER 17 Consumption 4 CHAPTER 17 Consumption 5 1 11/6/2013 The Consumption Puzzle Irving Fisher and Intertemporal Choice . The basis for much subsequent work on Consumption function consumption. C from long time series data (constant APC ) . Assumes consumer is forward-looking and chooses consumption for the present and future to maximize lifetime satisfaction. Consumption function . Consumer’s choices are subject to an from cross-sectional intertemporal budget constraint, household data a measure of the total resources available for (falling APC ) present and future consumption. -
Lucas on the Relationship Between Theory and Ideology
Discussion Paper No. 2010-28 | November 17, 2010 | http://www.economics-ejournal.org/economics/discussionpapers/2010-28 Lucas on the Relationship between Theory and Ideology Michel De Vroey IRES, University of Louvain Please cite the corresponding journal article: http://dx.doi.org/10.5018/economics-ejournal.ja.2011-4 Abstract This paper concerns a neglected aspect of Lucas’s work: his methodological writings, published and unpublished. Particular attention is paid to his views on the relationship between theory and ideology. I start by setting out Lucas’s non-standard conception of theory: to him, a theory and a model are the same thing. I also explore the different facets and implications of this conception. In the next two sections, I debate whether Lucas adheres to two methodological principles that I dub the ‘non-interference’ precept (the proposition that ideological viewpoints should not influence theory), and the ‘non-exploitation’ precept (that the models’ conclusions should not be transposed into policy recommendations, in so far as these conclusions are built into the models’ premises). The last part of the paper contains my assessment of Lucas’s ideas. First, I bring out the extent to which Lucas departs from the view held by most specialized methodologists. Second, I wonder whether the new classical revolution resulted from a political agenda. Third and finally, I claim that the tensions characterizing Lucas’s conception of theory follow from his having one foot in the neo- Walrasian and the other in the Marshallian–Friedmanian universe. JEL B22, B31, B41, E30 Keywords Lucas; new classical macroeconomics; methodology Correspondence Michel De Vroey, IRES, University of Louvain, Place Montesquieu 3, B- 3458 Louvain-la-Neuve, Belgium: e-mail: [email protected] A first version of this paper was presented at seminars given at the University of Toronto and the University of British Columbia. -
Toward a Theory of Intertemporal Policy Choice Alan M. Jacobs
Democracy, Public Policy, and Timing: Toward a Theory of Intertemporal Policy Choice Alan M. Jacobs Department of Political Science University of British Columbia C472 – 1866 Main Mall Vancouver, B.C. V6T 1Z1 [email protected] DRAFT: DO NOT CITE Presented at the Annual Conference of the Canadian Political Science Association, June 3-5, 2004, at the University of Manitoba, Winnipeg. In the title to a 1950 book, Harold Lasswell provided what has become a classic definition of politics: “Who Gets What, When, How.”1 Lasswell’s definition is an invitation to study political life as a fundamental process of distribution, a struggle over the production and allocation of valued goods. It is striking how much of political analysis – particularly the study of what governments do – has assumed this distributive emphasis. It would be only a slight simplification to describe the fields of public policy, welfare state politics, and political economy as comprised largely of investigations of who gets or loses what, and how. Why and through what causal mechanisms, scholars have inquired, do governments take actions that benefit some groups and disadvantage others? Policy choice itself has been conceived of primarily as a decision about how to pay for, produce, and allocate socially valued outcomes. Yet, this massive and varied research agenda has almost completely ignored one part of Lasswell’s short definition. The matter of when – when the benefits and costs of policies arrive – seems somehow to have slipped the discipline’s collective mind. While we have developed subtle theoretical tools for explaining how governments impose costs and allocate goods at any given moment, we have devoted extraordinarily little attention to illuminating how they distribute benefits and burdens over time. -
The Origins of Velocity Functions
The Origins of Velocity Functions Thomas M. Humphrey ike any practical, policy-oriented discipline, monetary economics em- ploys useful concepts long after their prototypes and originators are L forgotten. A case in point is the notion of a velocity function relating money’s rate of turnover to its independent determining variables. Most economists recognize Milton Friedman’s influential 1956 version of the function. Written v = Y/M = v(rb, re,1/PdP/dt, w, Y/P, u), it expresses in- come velocity as a function of bond interest rates, equity yields, expected inflation, wealth, real income, and a catch-all taste-and-technology variable that captures the impact of a myriad of influences on velocity, including degree of monetization, spread of banking, proliferation of money substitutes, devel- opment of cash management practices, confidence in the future stability of the economy and the like. Many also are aware of Irving Fisher’s 1911 transactions velocity func- tion, although few realize that it incorporates most of the same variables as Friedman’s.1 On velocity’s interest rate determinant, Fisher writes: “Each per- son regulates his turnover” to avoid “waste of interest” (1963, p. 152). When rates rise, cashholders “will avoid carrying too much” money thus prompting a rise in velocity. On expected inflation, he says: “When...depreciation is anticipated, there is a tendency among owners of money to spend it speedily . the result being to raise prices by increasing the velocity of circulation” (p. 263). And on real income: “The rich have a higher rate of turnover than the poor. They spend money faster, not only absolutely but relatively to the money they keep on hand. -
ECON 302: Intermediate Macroeconomic Theory (Fall 2014)
ECON 302: Intermediate Macroeconomic Theory (Fall 2014) Discussion Section 2 September 19, 2014 SOME KEY CONCEPTS and REVIEW CHAPTER 3: Credit Market Intertemporal Decisions • Budget constraint for period (time) t P ct + bt = P yt + bt−1 (1 + R) Interpretation of P : note that the unit of the equation is dollar valued. The real value of one dollar is the amount of goods this one dollar can buy is 1=P that is, the real value of bond is bt=P , the real value of consumption is P ct=P = ct. Normalization: we sometimes normalize price P = 1, when there is no ination. • A side note for income yt: one may associate yt with `t since yt = f (`t) here that is, output is produced by labor. • Two-period model: assume household lives for two periods that is, there are t = 1; 2. Household is endowed with bond or debt b0 at the beginning of time t = 1. The lifetime income is given by (y1; y2). The decision variables are (c1; c2; b1; b2). Hence, we have two budget-constraint equations: P c1 + b1 = P y1 + b0 (1 + R) P c2 + b2 = P y2 + b1 (1 + R) Combining the two equations gives the intertemporal (lifetime) budget constraint: c y b (1 + R) b c + 2 = y + 2 + 0 − 2 1 1 + R 1 1 + R P P (1 + R) | {z } | {z } | {z } | {z } (a) (b) (c) (d) (a) is called real present value of lifetime consumption, (b) is real present value of lifetime income, (c) is real present value of endowment, and (d) is real present value of bequest. -
Money Demand ECON 40364: Monetary Theory & Policy
Money Demand ECON 40364: Monetary Theory & Policy Eric Sims University of Notre Dame Fall 2017 1 / 37 Readings I Mishkin Ch. 19 2 / 37 Classical Monetary Theory I We have now defined what money is and how the supply of money is set I What determines the demand for money? I How do the demand and supply of money determine the price level, interest rates, and inflation? I We will focus on a framework in which money is neutral and the classical dichotomy holds: real variables (such as output and the real interest rate) are determined independently of nominal variables like money I We can think of such a world as characterizing the \medium" or \long" runs (periods of time measured in several years) I We will soon discuss the \short run" when money is not neutral 3 / 37 Velocity and the Equation of Exchange I Let Yt denote real output, which we can take to be exogenous with respect to the money supply I Pt is the dollar price of output, so Pt Yt is the dollar value of output (i.e. nominal GDP) I Define velocity as as the average number of times per year that the typical unit of money, Mt , is spent on goods and serves. Denote by Vt I The \equation of exchange" or \quantity equation" is: Mt Vt = Pt Yt I This equation is an identity and defines velocity as the ratio of nominal GDP to the money supply 4 / 37 From Equation of Exchange to Quantity Theory I The quantity equation can be interpreted as a theory of money demand by making assumptions about velocity I Can write: 1 Mt = Pt Yt Vt I Monetarists: velocity is determined primarily by payments technology (e.g. -
The Intertemporal Keynesian Cross
The Intertemporal Keynesian Cross Adrien Auclert Matthew Rognlie Ludwig Straub February 14, 2018 PRELIMINARY AND INCOMPLETE,PLEASE DO NOT CIRCULATE Abstract This paper develops a novel approach to analyzing the transmission of shocks and policies in many existing macroeconomic models with nominal rigidities. Our approach is centered around a network representation of agents’ spending patterns: nodes are goods markets at different times, and flows between nodes are agents’ marginal propensities to spend income earned in one node on another one. Since, in general equilibrium, one agent’s spending is an- other agent’s income, equilibrium demand in each node is described by a recursive equation with a special structure, which we call the intertemporal Keynesian cross (IKC). Each solution to the IKC corresponds to an equilibrium of the model, and the direction of indeterminacy is given by the network’s eigenvector centrality measure. We use results from Markov chain potential theory to tightly characterize all solutions. In particular, we derive (a) a generalized Taylor principle to ensure bounded equilibrium determinacy; (b) how most shocks do not af- fect the net present value of aggregate spending in partial equilibrium and nevertheless do so in general equilibrium; (c) when heterogeneity matters for the aggregate effect of monetary and fiscal policy. We demonstrate the power of our approach in the context of a quantitative Bewley-Huggett-Aiyagari economy for fiscal and monetary policy. 1 Introduction One of the most important questions in macroeconomics is that of how shocks are propagated and amplified in general equilibrium. Recently, shocks that have received particular attention are those that affect households in heterogeneous ways—such as tax rebates, changes in monetary policy, falls in house prices, credit crunches, or increases in economic uncertainty or income in- equality. -
Monetary Regimes, Money Supply, and the US Business Cycle Since 1959 Implications for Monetary Policy Today
Monetary Regimes, Money Supply, and the US Business Cycle since 1959 Implications for Monetary Policy Today Hylton Hollander and Lars Christensen MERCATUS WORKING PAPER All studies in the Mercatus Working Paper series have followed a rigorous process of academic evaluation, including (except where otherwise noted) at least one double-blind peer review. Working Papers present an author’s provisional findings, which, upon further consideration and revision, are likely to be republished in an academic journal. The opinions expressed in Mercatus Working Papers are the authors’ and do not represent official positions of the Mercatus Center or George Mason University. Hylton Hollander and Lars Christensen. “Monetary Regimes, Money Supply, and the US Business Cycle since 1959: Implications for Monetary Policy Today.” Mercatus Working Paper, Mercatus Center at George Mason University, Arlington, VA, December 2018. Abstract The monetary authority’s choice of operating procedure has significant implications for the role of monetary aggregates and interest rate policy on the business cycle. Using a dynamic general equilibrium model, we show that the type of endogenous monetary regime, together with the interaction between money supply and demand, captures well the actual behavior of a monetary economy—the United States. The results suggest that the evolution toward a stricter interest rate–targeting regime renders central bank balance-sheet expansions ineffective. In the context of the 2007–2009 Great Recession, a more flexible interest rate–targeting -
The Neglect of the French Liberal School in Anglo-American Economics: a Critique of Received Explanations
The Neglect of the French Liberal School in Anglo-American Economics: A Critique of Received Explanations Joseph T. Salerno or roughly the first three quarters of the nineteenth century, the "liberal school" thoroughly dominated economic thinking and teaching in F France.1 Adherents of the school were also to be found in the United States and Italy, and liberal doctrines exercised a profound influence on prominent German and British economists. Although its numbers and au- thority began to dwindle after the 1870s, the school remained active and influential in France well into the 1920s. Even after World War II, there were a few noteworthy French economists who could be considered intellectual descendants of the liberal tradition. Despite its great longevity and wide-ranging influence, the scientific con- tributions of the liberal school and their impact on the development of Eu- ropean and U.S. economic thought—particularly on those economists who are today recognized as the forerunners, founders, and early exponents of marginalist economics—have been belittled or simply ignored by most twen- tieth-century Anglo-American economists and historians of thought. A number of doctrinal scholars, including Joseph Schumpeter, have noted and attempted to explain the curious neglect of the school in the En- glish-language literature. In citing the school's "analytical sterility" or "indif- ference to pure theory" as a main cause of its neglect, however, their expla- nations have overlooked a salient fact: that many prominent contributors to economic analysis throughout the nineteenth and early twentieth centuries expressed strong appreciation of or weighty intellectual debts to the purely theoretical contributions of the liberal school. -
Firmin Oulès and the “New Lausanne School”
Firmin Oulès and the "New Lausanne School" David Sarech (University of Lausanne, Ph.D. Student) In this paper I will present Firmin Oulès’ “harmonized economics” and interrogate the relationship between state and market in his thought. “Harmonized economics” were conceived as the continuation of Léon Walras’ theory. The key concept of the first Lausanne school is the notion of equilibrium. Indeed, Walras forged it in order to “scientifically” demonstrate the superiority of a competition-based economy. However, the mathematical approach he chose, as well as his disdain for the orthodox economy of his time, led him to be misunderstood and he did not receive the recognition he was expecting. Thus the concept of general equilibrium would be forgotten until the mid 1950’s when it would become the core of microeconomics. However, as recent studies in history of economic thought have shown, the concept of equilibrium in Walras’ thought has to be understood in a broader context than a purely economical one. Indeed, the main goal of Walras was to bring an answer to “the social question”. Contrary to Marx, he did not think of it as being a problem of profit distribution between labor and capital. Instead he thought the goal of the economist was to create an economic system were everyone would be able to exert its inner abilities and in which inequalities would be based solely on merit. The incentive created by private property and profit-seeking being the groundwork of a flourishing economy, the equilibrium had to be understood as a tool to establish this idealistic society. -
Intertemporal Choice and Competitive Equilibrium
Intertemporal Choice and Competitive Equilibrium Kirsten I.M. Rohde °c Kirsten I.M. Rohde, 2006 Published by Universitaire Pers Maastricht ISBN-10 90 5278 550 3 ISBN-13 978 90 5278 550 9 Printed in The Netherlands by Datawyse Maastricht Intertemporal Choice and Competitive Equilibrium PROEFSCHRIFT ter verkrijging van de graad van doctor aan de Universiteit Maastricht, op gezag van de Rector Magni¯cus, prof. mr. G.P.M.F. Mols volgens het besluit van het College van Decanen, in het openbaar te verdedigen op vrijdag 13 oktober 2006 om 14.00 uur door Kirsten Ingeborg Maria Rohde UMP UNIVERSITAIRE PERS MAASTRICHT Promotores: Prof. dr. P.J.J. Herings Prof. dr. P.P. Wakker Beoordelingscommissie: Prof. dr. H.J.M. Peters (voorzitter) Prof. dr. T. Hens (University of ZÄurich, Switzerland) Prof. dr. A.M. Riedl Contents Acknowledgments v 1 Introduction 1 1.1 Intertemporal Choice . 2 1.2 Intertemporal Behavior . 4 1.3 General Equilibrium . 5 I Intertemporal Choice 9 2 Koopmans' Constant Discounting: A Simpli¯cation and an Ex- tension to Incorporate Economic Growth 11 2.1 Introduction . 11 2.2 The Result . 13 2.3 Related Literature . 18 2.4 Conclusion . 21 2.5 Appendix A. Proofs . 21 2.6 Appendix B. Example . 25 3 The Hyperbolic Factor: a Measure of Decreasing Impatience 27 3.1 Introduction . 27 3.2 The Hyperbolic Factor De¯ned . 30 3.3 The Hyperbolic Factor and Discounted Utility . 32 3.3.1 Constant Discounting . 33 3.3.2 Generalized Hyperbolic Discounting . 33 3.3.3 Harvey Discounting . 34 i Contents 3.3.4 Proportional Discounting . -
Intertemporal Consumption-Saving Problem in Discrete and Continuous Time
Chapter 9 The intertemporal consumption-saving problem in discrete and continuous time In the next two chapters we shall discuss and apply the continuous-time version of the basic representative agent model, the Ramsey model. As a prepa- ration for this, the present chapter gives an account of the transition from discrete time to continuous time analysis and of the application of optimal control theory to set up and solve the household’s consumption/saving problem in continuous time. There are many fields in economics where a setup in continuous time is prefer- able to one in discrete time. One reason is that continuous time formulations expose the important distinction in dynamic theory between stock and flows in a much clearer way. A second reason is that continuous time opens up for appli- cation of the mathematical apparatus of differential equations; this apparatus is more powerful than the corresponding apparatus of difference equations. Simi- larly, optimal control theory is more developed and potent in its continuous time version than in its discrete time version, considered in Chapter 8. In addition, many formulas in continuous time are simpler than the corresponding ones in discrete time (cf. the growth formulas in Appendix A). As a vehicle for comparing continuous time modeling with discrete time mod- eling we consider a standard household consumption/saving problem. How does the household assess the choice between consumption today and consumption in the future? In contrast to the preceding chapters we allow for an arbitrary num- ber of periods within the time horizon of the household. The period length may thus be much shorter than in the previous models.