Profitability, Accounting Theory and Methodology, The Selected Essays of Geoffrey Whittington (Routledge Historical Perspectives in Accounting) - PDF Free Download (2024)

Profitability, Accounting Theory and Methodology Geoffrey Whittington is one of Britain’s leading accounting theorists and researchers. He became a Chartered Accountant after studying under Professors W.T.Baxter and H.C.Edey at the LSE, and then obtained a Ph.D. in economics from Cambridge, and has been a major contributor to the accounting literature for over 30 years, with significant contributions to economics as well. He held Chairs of Accounting at the Universities of Edinburgh (1972–5), Bristol (1975–88) and Cambridge (1988–2001). He was as a member of the UK Monopolies and Mergers Commission (1987–96), and he served first as a consultant and then as a member of the Accounting Standards Board. From 2001 to 2006 he was a full-time member of the International Accounting Standards Board, based in London. Profitability, Accounting Theory and Methodology brings together for the first time a selection of his most important essays and articles, encompassing his work on inflation accounting, accounting theory and methodology, standard setting and empirical analysis of financial accounting data. The book also includes a new introduction which discusses the evolution of his professional career and places the articles in the context of their times and in his own intellectual development. This book will be extremely useful for historians of accounting as well as accountancy practitioners and researchers.

Routledge Historical Perspectives in Accounting Edited by Stephen A.Zeff Rice University, USA 1 Profitability, Accounting Theory and Methodology The selected essays of Geoffrey Whittington Geoffrey Whittington 2 Financial Reporting in the UK A history of the Accounting Standards Committee, 1969–1990 Brian A.Rutherford

Profitability, Accounting Theory and Methodology The selected essays of Geoffrey Whittington

Geoffrey Whittington

LONDON AND NEW YORK

First published 2007 by Routledge 2 Park Square, Milton Park, Abingdon, Oxon OX 14 4RN Simultaneously published in the USA and Canada by Routledge 270 Madison Ave, New York, NY 10016 Routledge is an imprint of the Taylor & Francis Group, an informa business This edition published in the Taylor & Francis e-Library, 2007. “To purchase your own copy of this or any of Taylor & Francis or Routledge’s collection of thousands of eBooks please go to www.eBookstore.tandf.co.uk.” © 2007 Geoffrey Whittington All rights reserved. No part of this book may be reprinted or reproduced or utilised in any form or by any electronic, mechanical, or other means, now known or hereafter invented, including photocopying and recording, or in any information storage or retrieval system, without permission in writing from the publishers. British Library Cataloguing in Publication Data A catalogue record for this book is available from the British Library Library of Congress Cataloging in Publication Data A catalogue record for this book has been requested ISBN 0-203-96814-X Master e-book ISBN

ISBN 10 0-415-37644-0 (Print Edition) ISBN 13 978-0-415-37644-0 (Print Edition)

Contents Foreword by Stephen A.Zeff

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Introduction

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G.Whittington: Publications I Empirical studies based on company accounts 1 (With A.Singh) “The Size and Growth of Firms”, The Review of Economic Studies, January 1975, pp. 15–26. 2 “The Profitability and Size of United Kingdom Companies, 1960–74”, The Journal of Industrial Economics, June 1980, pp. 335–52. 3 “The Profitability of Retained Earnings”, The Review of Economics and Statistics, May 1972, pp. 152–60. 4 (With G.Meeks) “Directors’ Pay, Growth and Profitability”, The Journal of Industrial Economics, September 1975, pp. 1–14. II Specification of empirical models 1 “A Comment on the Efficient Markets Interpretation of a Relative Decline Model”, Journal of Business Finance and Accounting, Summer 1978, pp. 269–73. 2 “On the Use of the Accounting Rate of Return in Empirical Research”, Accounting and Business Research, Summer 1979, pp. 201–8 and (with L.C.L.Skerratt) “A Correction”, pp. 156–9 of R.P.Brief (ed.), Estimating the Economic Rate of Return from Accounting Data, Garland: New York and London 1986. 3 “The Economic Rate of Return and the Accountant”, Vol. 2, Chapter 9, pp. 97–108 of P.Arestis, G.Palma and M.Sawyer (eds.), Markets, Unemployment and Economic Policy, Essays in honour of Geoff Harcourt, Routledge: London, 1997. 4 “Some Basic Properties of Accounting Ratios”, Journal of Business Finance and Accounting, Summer 1980, pp. 219–32.

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29 44 63 76 92

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5 (with M.Tippett) “The Components of Accounting Ratios as Co-integrated Variables”, Journal of Business Finance and Accounting, November/December 1999, pp. 1245–73. 6 (with C.Pong) “The Determinants of Audit Fees: Some empirical models”, Journal of Business Finance and Accounting, December 1994, pp. 1071–95. III Price change accounting

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1 Inflation Accounting, All the Answers, Deloitte, Haskins and Sells Lecture, 193 1981, University College of Cardiff Press. Reprinted as pp. 57–72 of Contemporary Issues in Accounting, with an Introduction by Jack Shaw, Pitman: London, 1984. 2 “The European Contribution to Inflation Accounting”, pp. 24–42 of Congress 208 Proceedings of the Sixth Annual Conference of the European Accounting Association, University of Glasgow, 1984. 225 3 (With D.Tweedie) “The End of the Current Cost Revolution”, Chapter 8, pp. 149–76 of C.W.Nobes and T.Cooke (eds), The Development of Accounting in an International Context, A Festschrift in Honour of R.H.Parker, Routledge: London, 1997. IV Taxation and regulation

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1 “The Reform of the UK System of Direct Taxation”, in The City—Association 250 Accounting Lectures, Spring 1978. The Certified Accountants’ Education Trust and The City of London Polytechnic, 1978. 263 2 “Regulatory Asset Value and the Cost of Capital”, Chapter 4, pp. 91–113 of M.E.Beesley (ed.), Regulating Utilities: Understanding the Issues, Readings 48, IEA in association with the London Business School: London, 1998. 265

V Regulation of accounting and auditing 1 “Accounting Standard Setting in the UK after 20 years: A critique of the Dearing and Solomons Reports”, Accounting and Business Research, Summer 1989, pp. 195–205. 2 (With D.Tweedie) “Financial Reporting; Current Problems and Their Implications for Systematic Reform”, Accounting and Business Research, Winter 1990, pp. 87–102. 3 “Corporate Governance and the Regulation of Financial Reporting”, Accounting and Business Research, Corporate Governance Special Issue, 1993, pp. 311–19. 4 (With P.Thorell) “The Harmonization of Accounting within the EU: Problems, Perspectives and Strategies”, The European Accounting Review, September 1994, pp. 215–39.

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VI Surveys and methodology

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1 “Financial Accounting Theory: An Overview”, The British Accounting 367 Review, Spring 1985, pp. 4–41. 2 “Positive Accounting: A Review Article”, Accounting and Business Research, 388 Autumn 1987, pp. 327–36. 3 Is Accounting Becoming Too Interesting? Sir Julian Hodge Lecture, May 405 1995, The Registry, The University College of Wales, Aberystwyth. Index

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Foreword Geoffrey Whittington was trained as a Chartered Accountant and then as an economist, and he has become one of our leading accounting theorists and researchers as well as a major contributor to standard setting at both the national and international levels. Geoff received a B.Sc. with an emphasis in accounting in 1959 from the London School of Economics, where he was a Leverhulme Scholar. After having articled with a small accountancy firm in London, he was admitted in 1963 as an associate of the Institute of Chartered Accountants in England and Wales (ICAEW), becoming a fellow in 1973. He then spent ten years at Cambridge University as a research officer in economics and as a doctoral student in the Department of Applied Economics. His Ph.D. examiner was Professor Richard Stone, who was to receive the Nobel Prize in economics in 1984 for his foundational work in national income accounting. After receiving the Ph.D. in 1971, Whittington moved back to accounting, taking successive Chairs at the Universities of Edinburgh, Bristol and Cambridge. He retired from Cambridge in 2001. Continuing to bridge accounting and economics, he served three terms, from 1987 to 1996, as a part-time member of the UK Monopolies and Mergers Commission. In the standard-standard arena, from 1980 to 1990 Geoff was a member of the ICAEW Technical Committee, which advised the Institute’s Council on the endorsement of proposed standards coming from the Acccounting Standards Committee. He then served as academic adviser to the Accounting Standards Board from its founding in 1990 to 1994, and was as a board member from 1994 to 2001. In 2001, he became one of the 12 full-time members of the newly established International Accounting Standards Board. He has served on numerous editorial boards and public and professional advisory committees, and as a consultant to various bodies. In 1995–6, he chaired the Higher Education Funding Council’s research rating panel for Accountancy. From 1996 to 2001, he was the professorial research fellow of the Institute of Chartered Accountants of Scotland. Geoff has published with distinction in both accounting and economics, and the articles reproduced in this collection are ones he has chosen as being representative of his most important writings. Among the awards he has received are an honorary D.Sc. (Social Sciences) from the University of Edinburgh, the inaugural ACCA/BAA Distinguished Academic of the Year Award, and the Founding Societies’ Centenary Award of the ICAEW. I am delighted to publish this Whittington Collection as the first volume in this new Routledge series, Historical Perspectives in Accounting, and I am grateful to Geoff for having provided the informative introductory essay. Stephen Zeff Rice University September 2005

Acknowledgements The authors and publishers would like to thank the following for granting permission to reproduce material in this work: Blackwell Publishing for permission to reprint G.Whittington (with A.Singh) ‘The Size and Growth of Firms’, Review of Economic Studies, Jan. 1975, pp. 15–26. And G.Whittington ‘The Profitability and Size of UK Companies, 1960–74’, Journal of Industrial Economics, June 1980, pp. 335–52. And G.Whittington (with G.Meeks) ‘Directors’ Pay, Growth and Profitability’, Journal of Industrial Economics, September 1975, pp. 1–14. And G.Whittington ‘Some basic Properties of Accounting Ratios’, Journal of Business Finance and Accounting, Summer 1980, pp. 219–32. And (with M.Tippett) ‘The Components of Accounting Ratios as Cointegrated Variables’, Journal of Business Finance and Accounting, November/ December 1999, pp. 1245–73. And G.Whittington (with C.Pong) ‘The Determinants of Audit Fees: Some Empirical Models’, Journal of Business Finance and Accounting, December 1994, pp. 1071–95. MIT Press Journals for permission to reprint G.Whittington “The Profitability of Retained Earnings”, The Review of Economics and Statistics, May 1972, pp. 152–60. Elsevier for permission to reprint G.Whittington “Financial Accounting Theory: An Overview”, The British Accounting Review, Spring 1985, pp. 4–41. Every effort has been made to contact copyright holders for their permission to reprint material in this book. The publishers would be grateful to hear from any copyright holder who is not here acknowledged and will undertake to rectify any errors or omissions in future editions of this book.

Introduction This volume contains a selection of my published papers; it is not a comprehensive collection. In making the selection, I have attempted to provide representative coverage of all my research interests (which have tended to be diverse rather than focused). I have also, where a choice has to be made, selected items that have appeared in publication outlets that are less accessible or less well-known to accounting researchers. Just as my interests have tended to be diverse, so have my publication outlets. The purpose of this Introduction is to explain the factors, both biographical and intellectual, that have shaped my research and publications, in order to put these papers in context. First, there is a brief academic biography. This is followed by a brief, section by section, contextual explanation of the selected papers.

An academic autobiography I have always been, by inclination and probably by ability, an historian. However, my upbringing gave me a rather puritanical feeling that history was for pleasure and full-time education should lead to profitable employment. However misguided (as I believe it was), this feeling was strongly felt and influenced my early education choices. Its origins are not difficult to identify. My father and both of my grandfathers had all left school at the minimum permissible age to work in the coal mines of Yorkshire, Derbyshire and Nottinghamshire. They had all studied in the evenings to better themselves in their careers, two of them becoming fully qualified mining engineers and rising to senior positions in the mining industry. I was the first member of my family to go to university (as was my wife in hers), and most of my secondary education was spent in an industrial town, Dudley, in the West Midlands, where most of my school mates were in a similar position. Sadly, the institution that provided this vehicle for social progress (Dudley Grammar School, founded in 1562) has since been abolished, in the cause of social progress! Thus, my first instinct was to become a scientist, like most of my school mates who, in those days of the 1950s, wanted to become nuclear physicists or industrial chemists (biology, in those pre Crick and Watson days, was for people who liked flowers or furry animals). I specialised in science up to my ‘O’ level exams (taken at the age of fifteen), but took history as an extra subject, for pleasure. I then, somewhat precociously and certainly prematurely, considered my choice of career, and, encouraged by my parents, decided to become an accountant, because this offered better prospects (scientists were functionaries; accountants became the bosses). Mercifully, I resisted the temptation to enter accountancy training immediately, and opted instead to stay in the Sixth Form of my school to prepare for university entrance. This gave me the opportunity to study history and geography in more depth. The rigid syllabus of the time prevented me from studying mathematics (now considered essential for many degree courses in economics)

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in conjunction with history, so my third subject was English literature, which taught me that there is much more pleasure and instruction to be derived from reading literature than from reading literary criticism. I was fortunate to have an outstanding history teacher, Percy Chance, who had been a Gladstone Memorial Prize-winner at Oxford and later a university teacher. He urged me to apply to read history at Oxford but my utilitarian preferences prevailed and I chose to study economics and accounting at the London School of Economics (LSE), where, on the basis of my performance in the history entrance exam, I was awarded a Leverhulme Entrance Scholarship at the age of seventeen. The LSE degree (The B.Sc.(Econ.)) was, in those days, a remarkable mixture of various subjects, taught at levels varying from the brilliant to the incompetent. In accounting, I was fortunate to have, as my first lecturer, Will Baxter, who happily remains to this day a guide, philosopher and friend, and my tutor throughout the three years was Harold Edey, whose sharp intellect I much admired and, hopefully, learned from. Outstanding lecturers in other fields included Michael Oakeshott (political theory) and L.C.B.Gower (Company Law). I left the LSE with a rather highbrow and broad-minded view of accounting which was soon changed by three years as an articled clerk with a fairly small firm of chartered accountants in Bloomsbury. The routine of auditing, ticking and casting endless records was totally boring, as was the Foulks Lynch correspondence course for the professional exams, which emphasised memorisation and detail rather than thought and interpretation. However, more interesting was the preparation of final accounts (usually, confusingly, mixed up with auditing, in the case of our small clients). Even more interesting was the wide variety of businesses and people that we dealt with: this was why chartered accountancy training was regarded as a preparation for business, before the MBA became so popular. As the period of my articles drew to an end, I was determined to leave professional practice and find employment that gave more opportunity for thought: my LSE experience had left a residual belief that this was possible even within the boundaries of accounting, so I did not despair of finding interesting work outside practice. I made some positive efforts to find such work, but it was a chance reading of an advertisement in a newspaper that led me to apply, successfully, for a post as Junior Research Officer in the Department of Applied Economics (DAE) at Cambridge. I moved to Cambridge in December 1962, having taken my professional examinations in the previous month. My job at Cambridge was to assemble a computer database of the accounts of all the listed companies in the UK (in excess of 3,000 companies) for the years 1948 to 1960. The pioneering work had been carried out at the National Institute of Economic and Social Research (NIESR), and studies based on this were published in an NIESR monograph edited by Brian Tew and R.F.Henderson (1959). The Board of Trade (later re-named the Department of Trade and Industry) had taken on the preparation of the data and transferred it to punched cards. This medium was suitable only for preparing aggregate data. If it could be transferred to an electronic computer, it would be possible to carry out cross-sectional and time series analysis at the company level. This process was eventually carried out successfully, under my direction, and with the aid of several able computer programmers and research assistants. The first substantial piece of research to come out of it was the book co-authored with Ajit Singh (Singh and

Introduction

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Whittington, 1968), which records some of the work of the data processing (360,000 punched cards was a massive database in those days). My early empirical research (Part 1 of the selected papers) was based mainly on this work. The Cambridge project required me to learn much more about computing, and I went to courses and learned elementary programming. My professional training had been sadly lacking in computer training, although the skills learned in accounting were very useful in handling databases. It was also obvious that I needed to learn more about economics and statistics. I improved my knowledge of economics by attending lectures in the Faculty of Economics and Politics, of which I was a member, and by enrolling with the University of London Commerce Degree Bureau, an admirable distance learning organisation, which has probably now become a victim of financial economies. In order to demonstrate my newly-acquired knowledge, I took a supplementary B.Sc.(Econ.) Part II in Economics, as an external student of London University in 1964. This satisfied the Cambridge Economics Faculty that I knew enough economics to register for a Ph.D., supervised by Brian Reddaway, whose critical powers were even sharper than those of Harold Edey. Completion of my Ph.D. was delayed by the joint work with Ajit Singh and by teaching commitments, but the thesis was eventually submitted in 1970, the internal examiner being Richard Stone, P.D.Leake Professor of Accounting and Finance at Cambridge, but best known as a Nobel Prize-winning pioneer of econometric modelling and national income accounting. The thesis formed the basis of my 1971 book The Prediction of Profitability and Other Studies of Company Behaviour. All of this work involved the use of statistics and econometrics and I had improved my elementary skills in this area by going to lectures (notably the first econometrics lectures in Cambridge, given by the late Michael Farrell) and by working systematically through a series of books on mathematics and statistics recommended by Michael Farrell and with my wife, Joyce (a mathematician, who was then supervising students for the Mathematics Tripos) as tutor. I completed my education in this area by attending graduate courses at the LSE in my sabbatical year, 1970–71. In addition to all of this self-improvement, I found myself heavily involved in teaching, partly because of the flood of economics undergraduates into Cambridge around the time of the election of the Wilson government (1964), induced by the belief that the world had serious economic problems (true) and that these could be solved by training more economists (sadly, not entirely true). In the autumn of 1964, I started supervising undergraduates for the second year of the Economics Tripos. Little more than a year later, I was elected to a research fellowship at Fitzwilliam House and a year after that (1967), when the Director of Studies in Economics at Fitzwilliam (by then Fitzwilliam College) was made Senior Tutor, I took over as Director of Studies to the 49 students then reading economics in the College. In the same year, I was asked to take on a course of lectures on Micro Economics for final year Engineering students studying Industrial management (a very bright group), and the following year (1968–9) I took over the Company Finance course for Part II of the Economics Tripos, replacing Geoff Harcourt, who had returned to Australia. Preparing these courses was very educational for me, although the students may have felt that I lacked experience. However, I still meet the occasional aging investment banker (usually now retired) who claims to have attended my lectures in Cambridge, and some even claim to have learned from them, but

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memory can play curious tricks. What is certain is that I found that teaching really is the best way to learn. In the academic year 1970–71, having completed my Ph.D., I spent two terms at the LSE reinforcing my econometrics training and one term writing the book (1971) based on my thesis. I also raised funds from the Esmée Fairbairn Charitable Trust (which had funded the original project in 1962) for an extension to the research project from 1971, to add further years of data and extend the analysis. As a result, in 1971, I became a Senior Research Officer in the DAE, but I stayed in the post for only one year, because in 1972 I was appointed to the Chair of Accountancy and Finance at Edinburgh University. As the only member of the Cambridge Economics Faculty who would confess to being a chartered accountant (in fact, Charles Feinstein, who subsequently became Professor of Economic History at Oxford, was a South African chartered accountant, and Cliff Pratten, widely known for his research on economies of scale, and, more recently, the stock market, was an English chartered accountant) I was sent most of the books on accounting received by the Economic Journal (which was then edited from Cambridge) to review or note. As time went on, these books seemed to me to become more interesting, particularly in their use of ideas from economics and the emerging sub-discipline of corporate finance. As I was currently lecturing on corporate finance and finance featured in the (newly cast) title of the Edinburgh chair, this seemed to offer the opportunity of linking my accounting origins to my more recent interests in economics. My stay in Edinburgh was relatively brief (3 years, 1972–5), but eventful. The Esmée Fairbairn research grant was transferred there, and Geoff Meeks was employed as a fulltime research associate to work on the project. Geoff was a young Cambridge economics graduate who had decided to relinquish the accounting profession after one year with a “Big 8” (as they were then) accounting firm. We produced several joint papers, which were essentially a continuation of the empirical work on the database that I had planned in Cambridge. Additionally, Geoff completed a Ph.D. thesis, which I supervised, which used the database to study post-merger performance and was the basis of his book (1977), which became a standard reference on the subject. We also produced a statistical report on company financing patterns, commissioned by the Royal Commission on the Distribution of Income and Wealth. Apart from empirical work on the database, Edinburgh drew me into financial accounting, my first efforts being a brief paper on deprival value (1974) and a review article on Will Baxter’s book on Accounting Values and Inflation (1975), both published in Accounting and Business Research. As a Professor, I was expected to do the introductory lectures in accounting, and, many years later, these became the basis of a textbook (1992). I had inherited only two members of staff from my predecessor (Eddie Stamp) and one of these (Tom Lee) left after a year (to a chair at Liverpool). On arrival in Edinburgh, I recruited Colin Jones and David Tweedie as lecturers and, two years later, John Forker and Irvine Lapsley were appointed; all have gone on to distinguished careers (three as full-time professors, and David Tweedie, of course, as a pioneering standardsetter), and they formed a stimulating group. David Tweedie became my co-author and collaborator in research for many years to come. The other important aspect of the Department of Accounting and Business method, as our small department was known, was teaching. I resisted the overtures of the Institute of Chartered Accountants of Scotland (ICAS), which wanted us to offer the Diploma course,

Introduction

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a new component of their professional training, although I developed a relationship with and respect for ICAS which has proved to be lasting. The reason for rejecting the Diploma (which was offered in Edinburgh by Heriot-Watt University) was lack of teaching resources, and a decision that the development of honours courses (fourth-year undergraduate courses) in accounting should be a priority. Joint honours courses with the Economics and Business Studies departments were approved by the time I left in 1975. An account of the work of the Department at that time was given in my article in The Accountant’s Magazine (1975). In 1975, I moved to the Chair of Accounting and Finance in the Department of Economics at Bristol University. The academic attraction was being in a good economics department, several of whose members had been my colleagues in Cambridge, and which would span my interests in economics and accounting (the relationship between the two subjects was explored in an early paper written in Bristol, 1977). There was a small but good accounting group within the Bristol department, the senior member being Don Egginton, a deep thinker about accounting, from whom I was to learn a great deal. The computing facilities at Bristol were not, in those days, suitable for the database work, so the move to Bristol marked the end of my direct involvement in the management of the database, although I continued to use it for research purposes, from time to time. Geoff Meeks moved to Cambridge and continued to manage and update the database until the government statisticians finally abandoned the data gathering work (Meeks, Wheeler and Whittington, 1991). A reduced commitment to empirical research may seem to be an odd decision at this particular time, when it was becoming the prominent paradigm in the USA, following the pioneering work of Ball and Brown (1968), Beaver (1968) and others in the USA. However, on a practical level, the database had a severe deficiency from the perspective of accounting research: it did not contain share price data, which are an essential ingredient of market impact studies. It was only later that the availability of share price databases and improved computing capacity for the combination of databases made such research easier in the UK. However, there was also a question of motivation: I was more interested in areas of accounting research that involved a different paradigm. At Bristol, I explored some of the fundamental properties of accounting data that had intrigued me when I was conducting my earlier empirical research in an industrial economics paradigm. These included the properties of accounting ratios and the significance (if any) of that much-cited measure, the accounting rate of return. I was also intrigued by the central issue of financial reporting in the late 1970s, inflation accounting. From 1979 to 1981 I took leave from Bristol to take up an ESRC Research Fellowship in Inflation Accounting. This enabled me to write two books, one (1983) surveying the theory of inflation accounting and the second (1984), coauthored with David Tweedie, tracing the history of ideas and the professional debate on the subject. I also wrote a number of shorter papers on the subject. I discovered that I enjoyed tracing the history of ideas in accounting and surveying and critiquing the literature, and, at about this time, I started writing papers of this type, usually for Accounting and Business Research, encouraged by its editor, Bob Parker. I also became involved in various activities outside the University which had a bearing on my research interests. From 1975 to 1978 I was a member of the Meade Committee on Direct Taxation, sponsored by the Institute for Fiscal Studies (IFS), and was a cosignatory of its report (1978), the principal author of which was Professor James Meade,

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a Nobel Prize-winning economist. This reinforced an interest in taxation which dates from my first published paper, co-authored with Geoff Harcourt (1965) and continues to the present. The membership of the Committee included some very bright young economists (now a little older: one is currently Governor of the Bank of England), and working with them was yet another educational experience. Subsequently, I became a part-time consultant to the Office of Fair Trading which was conducting enquiries that led to the “Big Bang” (the abolition of minimum commission scales and of the jobber/broker separation) on the London Stock Exchange. This again was a fascinating educational experience but, unfortunately, it was covered by the Official Secrets Act, so it led to no publications. The case was settled out of court, so I did not have to appear as an expert witness: a source of great relief, because I did not feel very expert. My apprenticeship in accounting standard-setting also started in this period. I became a member of the Institute of Chartered Accountants in England and Wales Technical Committee in 1978 and remained so until I became associated with the Accounting Standards Board in 1990. In Bristol, we had some very bright students reading for the Economics and Accounting degree. They were much sought after by professional firms and tended to do very well in their professional exams and their subsequent careers. I suspect that this was due as much to their ability and motivation as to the value added by their university course, but the same argument applies to the graduates of most “good” universities, including Oxford and Cambridge: employers value the branding implied by being admitted to the university more than the skills learned subsequently at the university. Nevertheless, we did try to treat our students well, and this was time-consuming. A source of regret was that there were few opportunities to teach graduate students: the attractions and financial inducements of professional accounting ensured that none of our bright under-graduates wished to stay on for post-graduate work. My only Ph.D. student in the thirteen years spent at Bristol (1975–88) was a member of staff, Ian Davidson, who did some very interesting empirical work in finance and went on to become a professor at Warwick, and then Director of the Loughborough Business School. I had to atone for my two years’ leave on the ESRC Fellowship by taking my turn as Head of the Economics Department for three years (1981–4) and then as Dean of the Social Science Faculty for two years (1985–7). Although these were necessary and useful roles, I made the mistake of becoming deeply involved in university affairs and not doing them quite badly enough to be never invited again to take on a similar role. I also found that, in unguarded moments, I was starting actually to enjoy university politics and administration, which was not what I had joined the University to do. Also, in 1987, I was appointed as a part-time member of the Monopolies and Mergers Commission for a three-year term (subsequently serving for the maximum of two more terms, leaving in 1996). I found this fascinating. It involved field visits, interviewing directors and senior managers, hearing evidence from parties, and digesting much written evidence, including accounts and budgets, and analysing all of this in the context of competition theory. The trouble was that it was extremely absorbing, and if I allowed that to be combined with an involvement in administration as well as teaching, there would be no time left for research. Thus, after thirteen enjoyable years in Bristol, a move was called for, and two opportunities presented themselves. Perhaps inevitably, I chose to move back to Cambridge.

Introduction

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The Chair at Cambridge was located in the Faculty of Economics and Politics and was funded by Price Waterhouse (later PricewaterhouseCoopers) for ten years (later extended). Its purpose was to support the new M.Phil. in Finance, which included an important accounting component, there being no undergraduate accounting teaching in the Faculty. It thus enabled me to concentrate on teaching at a graduate level, including a limited number of Ph.D. students, the first of whom was Gishan Dissanaike, now a Reader in the Judge Institute of Management Studies at Cambridge, and the last of whom was Richard Barker, now Director at the Cambridge MBA programme. Although I hoped also to establish undergraduate courses in accounting, I realised that the Faculty was not very keen on the idea that accounting was a serious academic subject and that it had accepted the Chair mainly because it was a free good. I did initially persuade the Faculty to accept a small accounting component in the first year of the Economics Tripos, but efforts to extend this were always voted down and eventually there was even pressure to reduce the accounting components of the M.Phil., in the cause of making it a more appropriate vehicle for technical economists. Thus, I transferred the M.Phil. in Finance to the more supportive environment of the recently established Judge Institute of Management Studies, which by then had two lecturers in accounting and two in finance, who were my former graduate students. Geoff Meeks has since transferred from the Economics Faculty to become the first Professor of Accounting in the Judge Institute. Thus, the vision of creating an academic base for accounting in Cambridge was fulfilled by the time I left in 2001, to join the International Accounting Standards Board, although the location was not the Economics Faculty, as I had originally hoped. Cambridge did enable me to combine research with my increasing external commitments. The economists did not want me to teach too much (except as a supernumerary economist, which I always resisted), and they would have been horrified at the thought of an accountant running the Faculty, so I was exempt from head of department or dean roles. This was all very welcome and was a large part of my motivation for leaving Bristol. I was therefore able to continue as a member of the Monopolies Commission for the maximum term (ending in 1996) and to join the newlyformed Accounting Standards Board (ASB), first as Academic Advisor (1990–94) and later (1994–2001) as a full voting member. The ASB enabled me to work once again with David Tweedie and provided a unique opportunity to put academic ideas into practice. Like most of my extra-mural activities, it was another highly educational experience. Cambridge also provided excellent research infrastructure. Together with Paul Grout and Ian Jewitt, economists who had been my colleagues at Bristol, I was awarded an ESRC research grant to study regulation of professions, particularly accounting and auditing. Chris Pong, a Lancaster Master’s graduate in Finance, was appointed as a Junior Research Officer in the DAE and proved to be extremely adept not only at computing and statistics, in which he had a good training, but also in archival research, which must be attributed to good natural ability. As a result, we produced several joint papers, based on empirical research on the audit market, the archives of the Auditing Practices Committee and the archives of the Accounting Standards Committee, as well as a more theoretical paper co-authored with our Bristol colleagues (Grout, Jewitt, Pong and Whittington, 1994). As a result of my work on the Monopolies Commission (particularly the British Gas Report of 1993) I became very interested in the regulation of privatised industries,

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particularly the relationship between the accounts and financial targets. I wrote several papers on these issues, and my thoughts were clarified by discussion with David Newbery’s research group on regulation in the DAE. I also resumed collaboration with my old colleague from the 1960s, Ajit Singh. This led to an empirical study of Turkish companies, adjusting their accounts for inflation, using an estimation algorithm which I derived from the Brazilian method of inflation accounting (Whittington, Saporta and Singh, 1997). The results were surprisingly plausible. Another strand of empirical work was with Mark Tippett, with whom I pursued a long-term interest in statistical properties of accounting ratios. The most recent paper in this series analysed accounting ratios as being comprised of co-integrated variables (Whittington and Tippett, 1999). The idea of applying co-integration techniques to accounting ratios originated in a game of squash with Kevin Lee (then a member of the DAE research staff and now Professor of Econometrics at Leicester). Gasping for breath against a younger opponent, I decided that the only way to obtain respite without showing weakness was to ask Kevin about his current research; it was on co-integration and his admirably clear account of the problem made its relevance to accounting ratios obvious. Thus, at the end of my period at Cambridge, I had a portfolio of research interests, some theoretical and some empirical (and some not mentioned here but apparent from the full list of publications). They were possibly too diverse to lead to profound insights, but I enjoyed the diversity, and they reflected a diverse range of outside interests. One larger project, first planned in 1987, but not yet achieved, was to revise my introductory book on the theory of inflation accounting (1983). This book was really about measurement in accounting, not merely inflation adjustment, and there is much new material that needs to be covered, not least the emergence of “fair value” as a measurement objective favoured by some standard-setters. This is now a retirement project, due to commence in 2006. In 2001, I left Cambridge to become a full-time member of the International Accounting Standards Board for a five-year term. This was a natural development of my membership of the ASB and a unique opportunity to be involved in the creation of a new organisation which will hopefully become a lasting element in accounting regulation worldwide. It provided a new stimulus which I probably needed, having spent 13 consecutive years in Cambridge and established accounting there in safe hands. However, it does not spell an end to thinking and writing about accounting. I have several current projects, including a paper on the relationship between fair value and value to the business (with Tony van Zijl), and, in the future, the book should ensure an active retirement.

A guide to the selected papers I Empirical studies based on company accounts The papers in this section are all the result of my early work on the Cambridge database of company accounts. In these, the central concern was to analyse the structure and evolution of the UK company sector, using the contemporary models of industrial economics and the theory of the firm.

Introduction

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The first paper, co-authored by Ajit Singh, analyses the size and growth of listed companies, using as a framework the Law of Proportionate Effect (sometimes known as Gibrat’s Law). This type of framework had been used by earlier researchers, such as Steindl and Hart and Prais in the UK and Simon and Bonini and Simon and Ijiri in the USA, but our data coverage was much broader and we explored a number of aspects of the dynamics of the company population more thoroughly than our predecessors. Growth theories, both of the macro economy and of the firm, were much in vogue at the time, but these were supported by little empirical evidence. We were able to show that Gibrat’s Law did not hold in its strict form: larger firms grew, on average, at slightly faster rates than small firms (Gibrat’s assumption was that growth rate was independent of size), and this was primarily due to greater temporal persistence of growth in large firms. This raised the prospect that industrial concentration would increase as large firms grew even larger, in relative terms. We also found that (contrary to the Gibrat assumption) there was less dispersion of growth rates amongst large firms. The second paper, although published rather later, illustrates the parallel studies that I conducted on the relationship between firm size and profitability (measured as the accounting rate of return). The average profitability of firms (like growth, with which it was closely correlated) was substantially independent of firm size, but there was (in contrast with the size/growth relationship) a weak negative relationship between profitability and size, indicating a slight tendency for smaller firms to be more profitable. This relationship could, of course, have been a product of the accounting practices of smaller firms rather than an economic reality. I also found that (as in the case of growth) the profitability of larger firms was less variable, both between companies and through time. Using the Dupont ratios (Profitability/Sales and Sales/Assets), I was able to show that the relative temporal stability of profitability of larger firms was due to an ability to maintain stable profit margins rather than stable levels of sales relative to the assets. This was consistent with the exercise of market power. The third paper is an extension of another strand of my empirical work on profitability, the study of its persistence through time. I found (in my Ph.D. theses and the 1971 book) that the relative profitability of firms persisted, on average, over two six-year periods, but that it provided a classic example of what Galton originally described as “regression towards the mean”, i.e. the regression coefficient (Galton’s original term, used to relate the heights of parents to the heights of their children) was less than one. Thus, aboveaverage profitability (for the population) in one period would be associated (as measured by the regression coefficient) with above-average profitability in the next, but not by as much as previously. Thus, profitability would regress towards the mean of the population at a rate measured by the regression coefficient. When Baumol, Heim, Malkiel and Quandt (BHMQ) produced an interesting paper on the relative profitability produced by different sources of finance, I realised that their results were potentially flawed by the lack, in their model, of a prediction of what profitability would have been without the additional finance. I was able to use my “regression” model to remedy this deficiency and the Cambridge database to provide additional (UK) empirical evidence. My results were broadly consistent with BHMQ, confirming that external finance was used more profitably than internal finance, but my results suggested that it was the event of raising external finance, rather than the amount raised, that improved profitability.

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The final paper in this section marks my collaboration with Geoff Meeks in Edinburgh. It considers the issue of the financial incentives of directors, a matter that received increasing attention in later years, as concerns about corporate governance developed. We were concerned, in the context of managerial theories of the firm, with the extent to which directors’ remuneration was determined by the growth or the profitability of their firms. We concluded that both had some impact, but that the effect of growth was the greater. Thus, there was a possible incentive to grow firms beyond the level that would be optimal in terms of profitability. II Specification of empirical models An essential ingredient of empirical work is to have a well-specified model and understand its assumptions and properties. For that reason, I have always been bemused by the claims of Watts and Zimmerman (see Section VI, item (2)) who seem to believe that there is a clear distinction between “positive” accounting theory, based on empirical research, and “normative” theory, which is in some sense non-scientific and subjective. We always approach data with some form of theoretical model in mind: even taxonomy is based upon some prior belief about what is a relevant category, and it is impossible even to describe without some form of taxonomy, and hence some form of theory. Theories may be derived by deduction from assumptions or by induction from experience and observation. Most often they are a product of both: the practical process of advancing knowledge is much less tidy than manuals of scientific method might suggest. In the case of Watts and Zimmerman, the empirical research models which they favour (broadly, market reaction models) are based upon various economic theories that might well be categorised in their terms as “normative”. These include assumptions such as maximising behaviour and market efficiency. They are not unreasonable assumptions, but they do impose limitations on what we can learn from testing the models empirically, and it is important that their implications are understood. For this reason, I have always been particularly interested in the specification of empirical models, and this section contains a sample of papers demonstrating this. The first paper in this section is a brief note dealing with market efficiency. In 1976, Colin Jones, David Tweedie and I published a paper testing the so-called “regression portfolio”. This was a method of selecting a portfolio which should yield an aboveaverage return, which I had proposed in the final chapter of my 1971 book. The method was based on two single rules, select shares of companies with below-average profitability (because regression to the mean would raise it in the future) and with belowaverage price/earnings ratios (because the research of Little and Rayner had suggested that P/E ratios had no predictive content; hence cheap current earnings, indicated by a low P/E, were better value than expensive ones). The tests in our 1976 paper yielded only very weak support for this as a stock selection device, although it did uncover some other interesting issues and results, such as the fact that by far the best way to construct a profitable portfolio would be to choose shares of companies that would be taken over (if that could be predicted), despite the evidence that most take-overs were not very successful (hence, the shareholders of the acquiring company would pay the cost). The paper attracted the attention of Ken Peasnell and Len Skerratt and they published a note interpreting it as a test of the Efficient Markets Hypothesis. The first paper in this

Introduction

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section is my reply. This enabled me to make three points which were not well understood at the time. First, that the Efficient Markets Hypothesis (EMH) is strictly untestable because there is an infinite number of alternative models. Second, that testing the EMH is a test of a null hypothesis: hence the usual statistical procedures are weighted against rejection. Third, the EMH, as usually specified, relates only to informational efficiency, not to “fundamental” efficiency, i.e. efficiency in reflecting the value of fundamental valuation attributes such as the capacity to pay future dividends. Since that time, thanks to the work of Ohlson in particular, the third of these points is now much better understood. I was also pleased, on returning to Cambridge in 1988, to return to some of the ideas of the regression portfolio when I supervised Gisham Dissanaike’s Ph.D. thesis on what are now described as “contrarian models”. Gishan has accumulated a collection of published work on the subject which has a sophistication and depth far beyond our aspirations in 1976. The next paper discusses the use of the accounting rate of return in empirical research. Having used accounting rates of return extensively in my empirical work, I was interested to understand the uses and limitations of this measure, especially as I was fully aware that the choice of accounting policy could affect both the numerator and the denominator of the rate of return. I read widely the literature of the subject and by far the most clear and elegant paper that I found on the subject was by John Kay in Oxford Economic Papers, 1976. This was little known to accountants and I tried to explain his results to them in the second part of my paper. I did not entirely succeed because Ken Peasnell was already working independently on the same problem and proved many of the same results (using discrete mathematics rather than the continuous mathematics used by John Kay, which was more elegant but less accessible) in a paper published in The Journal of Business Finance and Accounting (1980), so that the Kay paper has never received the attention that it deserved from accountants. The essential achievement of the Kay and Peasnell papers was to show the precise mathematical relationship between the accounting rate of return and the economist’s internal rate of return, which is used in capital budgeting. A broader survey of the debate on the accounting rate of return, which covers the later work of Fisher and McGowan and of Edwards, Kay and Mayer, is provided in the following paper in this section, which was originally my contribution to a Festschrift for Geoff Harcourt. Geoff was not only the co-author of my first published (third) paper but his celebrated paper “The Accountant in a Golden Age” first stimulated my interest in the significance of the accounting rate of return. The first part of my earlier (1979) paper considered the possible use of the accounting rate of return in economic models as a proxy for the “true” return. This demonstrated that the accounting rate of return could be used without generating bias in quite plausible circumstances, although my algebra contained an error (not fatal) which was drawn to my attention by Len Skerratt: our joint correction is appended to the paper. The paper on the basic properties of accounting ratios also arose from my interest in the properties of the variables that I was (together with many others) using in empirical research. It seemed obvious to me that a ratio is equivalent to the linear regression of the numerator on the denominator, with the constant term set to zero, but many academic colleagues seemed to be bemused by this. The consequence of looking at ratios this way is that we have to consider whether the specification is correct: should the slope be linear

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and should the constant term be forced to zero? I address these issues in the paper, which gave me an excuse to visit the Physics Library in Bristol to read the Proceedings of the Royal Society, which record classic debates between Galton, Pearson and others on ratios, regression and related subjects. The paper is now much cited, but I had great difficulty in getting it published (an American journal rejected it because it read “like notes for a Master’s course”). It was therefore written long before the publication of the paper by Lev and Sunder (1979), which is often cited as an earlier source of these ideas (although, no doubt, Lev and Sunder also had their problems with editors). I followed up my interest in accounting ratios in two empirical papers with Mark Tippett. The second, which is the one to which I contributed most, tests accounting ratios for cointegration and is included as the fifth paper in this section. The idea came, as already explained, from a discussion with Kevin Lee. The paper explains the problems of non-stationarity and the implications of cointegration. These are now widely known and applied in time series analysis by econometricians, but they are less apparent in the empirical accounting literature, so the paper may have been useful as dissemination. As a piece of research, the idea that ratio transformation might eliminate non-stationarity in accounting data was an original suggestion but unfortunately it was not supported by the particular data that we chose. We did find that non-stationarity existed in the underlying accounting variables, but its consequences were not neutralised by cointegration. However, it is to be hoped that others will pursue this line of research further, using different data and possibly different ratios. The paper with Chris Pong on the determinants of audit fees is included here because I paid particular attention to the specification of the models (possibly too much, as I remember even Chris’s usual good humour and patience being stretched by requests to estimate yet another specification, when we already had interesting results). In particular, the paper addresses the standard econometric problem, rarely discussed in the accounting research literature, of identification (are we observing, in market price data, the supply curve, the demand curve or a garbled mixture of the two?). It also made the rather obvious point (p. 1075) that logarithmic transformation should not be done casually as a data-fitting device, because logarithmic transformation of the dependent variable changes the fundamental meaning of the model, by making the relationship between the explanatory variables multiplicative rather than additive (adding to a logarithm multiples the natural value of the underlying variable). I made the mistake (in the light of my previous experience with the ratios paper) of submitting this paper to a distinguished American journal. I was not surprised that the paper was rejected, but I was amazed that one of the reasons given by the editor (famed for his empirical research) was that he did not understand the point about logarithmic transformation. III Price change accounting Inflation was the most pervasive problem in all market economies in the 1970s and into the early 80s, when more rigorous macro-economic management began to control it. By now (2005), hyper-inflation is virtually non-existent in the world, and inflation is at historically low levels (at least by twentieth century standards) in all advanced economies. Against this background, it is not surprising that inflation accounting was the

Introduction

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most controversial and urgent issue in financial reporting in the 1970s and that interest in it subsequently fell away rapidly. As someone interested in economics and accounting, the relationship between the two, and the use of accounting data for economic research, I naturally saw inflation accounting as something that I should try to understand. During my two-year ESRC research fellowship, I produced two books (the second, jointly with David Tweedie) and wrote many papers on the subject, so only a very small sample is offered here. The rapid decline of the subject (as predicted with remarkable accuracy by Michael Mumford) left my expertise in the subject less useful than I might have hoped, but the experience taught me two valuable lessons. First, it taught me that accounting is a practical activity and that reforming it (as opposed to abstract analysis) has to be done in the context of the needs of the time, particularly the capacities of users and preparers of accounts (which are constrained by their historical inheritance) and the economic and institutional environment (which determine the incentives and benefits of different forms of accounting). For this reason, as a member of the International Accounting Standards Board, I am less ready than some of my colleagues to assume that an accounting method that is consistent with our conceptual framework is necessarily suitable for immediate implementation in a standard. Second, I realised that “inflation accounting” is about more than inflation. The pressures of inflation put the existing accounting model under stress and revealed some fundamental weaknesses that need to be addressed, particularly in the area of measurement. Inflation exposed the potentially misleading properties of historical cost, the traditional measurement base, and the lack of clarity in how profit is defined and measured. These issues are still important in a period when pure inflation is not seen as a serious problem. Hence, when I re-write my 1983 book, it will be about accounting measurement rather than inflation accounting, but much of the basic material will be the same. The first paper in this section originated in a talk that I gave to the Bristol Society of Chartered Accountants at the invitation of David Parkes (then Senior Partner of Thomson McLintock in Bristol). David was the creator of “Fred”, the central figure in the paper, which was a public lecture given at University College, Cardiff. I subsequently used this material in the first chapter of my 1983 book. It attempts to clarify the basic alternative models of accounting for changing prices that were being debated hotly (but poorly understood) at the end of the 1970s. In particular, it distinguishes the effects of individual prices from those general inflation and draws attention to the importance of defining an appropriate concept of capital maintenance in order to measure profit. The second paper, a plenary address given to the European Accounting Association, reflects the interest in the history of ideas which I developed in working on the study of the debate on inflation accounting. I was fascinated to read the early work of Schmalenbach (whose Dynamic Accounting was available in an English translation), Schmidt (who published a limited number of papers in English) and Limperg (who published nothing in English, although his followers did). I was particularly interested in the latter two, because it was fairly clear that Schmidt was the first to propose a form of current cost accounting. He even developed a gearing adjustment and was also the first to propose that historical cost accounting could amplify economic instability over the trade cycle. Limperg, much revered as a founder of the Dutch auditing profession, was

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substantially self-taught and started to publish later; he differentiated his model from that of Schmidt by stressing the importance of replacement value (similar to deprival value) rather than replacement cost. I came to the conclusion that Schmidt’s contribution was considerably under-rated, partly because of Limperg’s somewhat intemperate criticisms (which I was able to access with the help of my Dutch colleague, Professor Willem Buiter, a distinguished macro-economist who became chief economist of the European Investment Bank) and partly because he lost political favour in post-war Germany. All of this taught me that it is not only practical accounting that is constrained by history and the current environment: ideas too need favourable circumstances in order to take root. It also taught me how many valuable ideas are hidden in neglected earlier literature. Others have since done further studies of Schmidt and Limperg, but I hope some day to be able to read more of their work, even if this means learning German or Dutch. The survey of the inflation accounting debate, written with David Tweedie, was mainly about the contemporary history of the debate of the 1970s. The final paper in this section completes this story by tracing the decline of current cost accounting in the early 1980s. The paper was a contribution to a Festschrift for Bob Parker, a long-standing friend, colleague and most creative editor. IV Taxation and regulation Taxation, particularly corporation tax, has been a continuing interest since I published my first paper (in 1965) on corporation tax. This interest has spanned the economics of taxation, the suitability as a tax base of accounting profit measures, and how corporation tax should be reported in accounts. My most active involvement in taxation was as a member of the Meade Committee (1975–7), and the first paper in this section is a public lecture which presents the main conclusions of its Report (1978). The core of the proposals was that UK direct taxation should be moved to an expenditure basis, which can be achieved by having income taxes with deductions for saving, and additions for dis-saving. This would reduce the disincentive to save and invest that would exist under a pure “comprehensive” income tax. Our investigations showed that the contemporary UK system had a series of complex reliefs that led to some transactions receiving multiple reliefs for saving and investment and others none at all. Since that time, there have been reforms of the UK tax system which are, in many ways, consistent with the Meade proposals, although these proposals were never formally adopted by any government and they have certainly not been fully implemented. My membership of the Monopolies Commission led to an involvement in the regulation of privatised industries. I was particularly intrigued by the use of current cost accounting in this context, and sometimes its attempted misuse by regulated companies to enhance their allowed returns. Equally, I was interested in the assessment of the cost of capital, which was another element in assessing the rate of return to be allowed. I published several papers relating to these issues and the second paper in this section is a representative example. It discusses the problems of assessing both the regulatory asset base and the rate of return. An important issue was the double counting of the current cost depreciation adjustment. If the appreciation of the assets was not included in the returns of the business, then its subsequent depreciation should not be deducted from profits, for regulatory purposes: otherwise the profits would be under-stated and the price

Introduction

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set by the regulator would be too generous. I identified this problem in the 1993 British Gas enquiry but failed to persuade my fellow panel members to support me. It has always been a source of regret to me that I did not write a minority report on this issue, rather than allowing it to be obfuscated. V Regulation of accounting and auditing When I qualified as an accountant, accounting standards were unknown. In 1972, when I succeeded Eddie Stamp in the Chair at Edinburgh, he had been the main catalyst in the formation of the Accounting Standards Steering Committee (1970). Shortly after moving to Bristol, I became a member of the ICAEW Technical Committee, which was responsible for advising the Institute’s Council as to whether it should endorse the publication of standards proposed by the (newly titled) Accounting Standards Committee. Thus I was drawn into the standard-setting process and eventually began commenting on and researching the process, first in the area of inflation accounting (see Section IV) and later more generally, particularly as a result of the project involving Paul Grout, Ian Jewitt and Chris Pong in the early 1990s. The first paper in this section is a review of the Solomons and Dearing reports, which were published in 1988 and 1989 respectively. It recounts the contemporary pressures on the accounting setting process and praises the Dearing Report as a pragmatic solution to the problems, which it certainly was, but noting some fundamental questions which it avoided. Sir Ron Dearing, ever a pragmatist, would probably have been pleased with this judgement; indeed, he probably was, because he invited me to become Academic Advisor to his new Accounting Standards Board (but this possibility had not occurred at the time when I wrote my review!). The Solomons Report is also welcomed as providing a possible framework for determining the form and content of accounting standards (which Dearing had ignored), but attention is drawn to the limitations of both the assumptions of the framework and the inferences that could be drawn from it. The next paper in this section, co-authored by David Tweedie, was, in retrospect, a more important one than it seemed at the time. We were trying to survey the current abuses of creative accounting and to suggest what general issues needed to be addressed by accounting standard-setters in order to prevent these abuses. We did not know that, within a short time (even before the paper appeared in print), David Tweedie would be Chairman of a new Accounting Standards Board and we would both be involved in its first decade of work. This paper summarises our perceptions of the problems and directions for solution at the start of that decade, and its concerns were reflected in the ASB’s subsequent agenda. The following paper puts the regulation of accounting and auditing in the context of corporate governance. It addresses the need for regulation and the different properties of regulation by the public sector and the private sector (the latter being sub-divided into professional self-regulation and broader-based private sector regulation). Its conclusion about the regulation of auditing, that it would need to be distanced from control by the potentially self-interested auditing profession to a more independent body, is consistent with the recent (2004) transfer of the Auditing Practices Board and the oversight of auditing to the Financial Reporting Council. More fundamentally, the message of the paper is that the form of regulation must be consistent with the imperfections in the

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market that created the need for regulation. It concludes that “self-regulation is unlikely to be more than a transitory stage in the evolution of regulation”. Per Thorell, a Professor of Law at the University Uppsala, who was involved in drafting the Swedish commercial code, dealing with the content of accounts, was a visitor in Cambridge in the academic year 1991–2. The next paper is an outcome of our exchange of views during this visit. We described the current state of harmonisation of accounting within the European Union (EU) and its relationship to the evolving international role of the IASC. Despite our different national and professional perspectives, we reached a common conclusion, that it was important for the EU to work with the IASC, rather than competing with it, particularly in setting accounting standards for listed companies. The subsequent (2000) decision of the EU finance ministers to adopt international accounting standards for listed companies was therefore consistent with our recommendations, although unlikely to have been a direct result of them. VI Surveys and methodology It is perhaps a fault in a modern academic to enjoy reading and critiquing the work of others as much as writing up one’s own research. This activity is often described as “scholarship” and is accorded a lower status than research. If it is a fault to enjoy it I must plead guilty; perhaps I am not a modern academic. This section begins with two representative papers of this type. The first, a survey of financial accounting theory, was commissioned by the British Accounting Review as the first of a series of surveys. I am told that it still sells well, in terms of requests to photocopy, so it is included here despite being a little out of date. In it, I used the analogy of geology to explain the layers of accounting thought that can still be identified. Anthony Hopwood later used the analogy of archaeology for classifying accounting: this preserves the idea of stratification but is a much better analogy because it embraces the concept of accounting as a social activity, reflecting the social environment in which it exists. I must therefore confess to being a little mechanistic. The second paper in this section is a critique of Watts and Zimmerman’s influential work on Positive Accounting. Whilst acknowledging the originality and interest of Watts and Zimmerman’s empirical approach to explaining choice of accounting method in terms of self interest, I was (and am) extremely critical of their rejection of alternative approaches to accounting research, particularly what they describe as “normative” theory, and of their neglect of the “normative” theoretical underpinnings of their own approach. The final paper in this section is a public lecture that I gave at Aberystwyth in 1995. It provides a perspective on the state of the accounting profession and of academic accounting at that time. It is written with a light touch, but the views expressed were sincerely held. It is tempting to look back over the last ten years and consider whether subsequent events have changed my views (e.g. the “Big Six” accounting firms are now the “Big Four”). However, this introduction has already detained the reader too long, so, in the popular cliché, “I leave it to others to judge…”.

G.Whittington: Publications (to October 2005) I Books (1) (with A.Singh), Growth, Profitability and Valuation, Cambridge University Press, 1968. (2) The Prediction of Profitability, and other studies of company behaviour, Cambridge University Press, 1971. (3) Inflation Accounting: An Introduction to the Debate, Cambridge University Press, 1983. (4) (with D.P.Tweedie), The Debate on Inflation Accounting, Cambridge University Press, 1984. (5) (edited, with R.H.Parker and G.C.Harcourt), Readings in the Concept and Measurement of Income, Philip Allan, 1986. (6) The Elements of Accounting, An introduction, (Cambridge University Press, 1992) I was also a signatory of the Meade Committee Report, The Structure and Reform of Direct Taxation (George Allen and Unwin, 1978), the principal author of which was Professor James Meade.

II Pamphlets and Chapters in Books (1) Company Taxation and Dividends, Institute for Fiscal Studies (IFS Lecture Series, No. 1), 1974. (2) (with G.Meeks), The Financing of Quoted Companies in the United Kingdom, Royal Commission on the Distribution of Income and Wealth, Background Paper No. 1, HMSO, 1976. (3) “Accounting and Economics”, Chapter 12 (pp. 192–212) of Contemporary Issues in Accounting, eds. B.Carsberg and A.Hope, Philip Allan, 1977. (Revised for the second edition, 1984). (4) “The Reform of the UK System of Direct Taxation”, in The City-Association Accounting Lectures, Spring 1978, The Certified Accountants’ Educational Trust and The City of London Polytechnic, 1978. (5) “The Direct Tax System”, Chapter 9 (pp. 156–171) of Taxation and Social Policy, eds. Cedric Sandford, Chris Pond and Robert Walker, Heinemann Educational Books, 1980. (6) “The British contribution to income theory”, Chapter 1 (pp. 1–29) of Essays in British Accounting Research, eds. Michael Bromwich and Anthony G.Hopwood, Pitman, 1981.

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(7) “Inflation Accounting—What Next?”, Chapter 5 (pp. 60–84) of British Accounting Standards, The First 10 Years, eds. Sir Ronald Leach and Professor Edward Stamp, Woodhead-Faulkner, 1981. (8) Inflation Accounting, All the Answers, the Deloitte, Haskins and Sells Lecture, 1981, University College of Cardiff Press. Reprinted as pp. 57–72 of Contemporary Issues in Accounting, with an Introduction by Jack Shaw, Pitman, 1984. (9) “The Role of Research in Setting Accounting Standards: the Case of Inflation Accounting”, pp. 127–150 of Accounting Standards Setting, eds. Michael Bromwich and Anthony G. Hopwood, Pitman, 1983. (10) “The European Contribution to Inflation Accounting”, pp. 24–42 of Congress Proceedings of the Sixth Annual Congress of the European Accounting Association, University of Glasgow, 1984. (11) “Capital Maintenance Concepts in Current Cost Accounting: Recent Developments in the United Kingdom”, pp. 148–75 of Bryan Carsberg and Susan Dev (eds.), External Financial Reporting, Prentice Hall, 1984. (12) “Inflation Accounting: Its Historical Development, the Recent Experience of the UK and Some Implications”, pp. 1–25, AAANZ Conference 1984, Department of Accounting and Finance, University of Tasmania, 1984. (13) (with D.P.Tweedie), Capital Maintenance Concepts: the Choice, Accounting Standards Committee, 1985. (14) (with L.C.L Skerratt), “On the Use of the Accounting Rate of Return in Empirical Research: A Correction”, pp. 156–9 of R.P.Brief (ed.), Estimating the Economic Rate of Return from Accounting Data, Garland, 1986. (15) “Accounting and Changing Prices”, pp. 62–73 of David Solomons (ed.), Standard Setting for Financial Reporting, Peat Marwick Main & Co., 1987. (16) “Accounting and Economics”, pp. 11–14 of John Eatwell, Murray Milgate and Peter Newman (eds.), The New Palgrave, A Dictionary of Economics, Vol. 1, Macmillan, 1987. (17) “Inflation accounting”, pp. 837–9 of John Eatwell, Murray Milgate and Peter Newman (eds.), The New Palgrave, A Dictionary of Economics, Vol. 2, Macmillan, 1987. (18) “The valuation problem in contemporary financial reporting in the United Kingdom”, pp. 151–178 of G.Macdonald and B.A.Rutherford (eds.), Accounts, Accounting and Accountability, Van Nostrand Reinhold (International) and The Institute of Chartered Accountants in England and Wales, 1989. (19) “Reporting the Incidence of Corporation Tax”, Chapter 5, pp. 67–85 of Fiscal Policy. Essays in Honour of Cedric Sandford, ed. David Collard, Avebury, 1989. (20) (with G.C.Harcourt) “Income and Capital”, pp. 186–211 of John Creedy (ed.), Foundations of Economic Thought, Basil Blackwell, 1990. (21) “Financial Reporting—Proposals for Action”, Chapter 7 (pp. 93–111) of J.A.Arnold, M.J.D.Cooper and J.C.Shaw (eds.), Financial Reporting, The Way Forward, The Institute of Chartered Accountants in England and Wales and The Institute of Chartered Accountants of Scotland, 1990. (22) “The Valuation Basis of Financial Reporting: A Review of the Arguments”, Chapter 4, pp. 93–115, of The Future Shape of Financial Reports: Research Studies, The

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Institute of Chartered Accountants of Scotland and the Institute of Chartered Accountants in England and Wales, 1991. (23) (with G.Meeks and J.M.Wheeler) “The Cambridge DTI Database”, pp. 1–10 of J.L.G.Board, P.F.Pope and L.C.L. Skerratt (eds.), Databases for Accounting Research, The Institute of Chartered Accountants in England and Wales, London, 1991. (24) “Accounting and Finance”, Vol. 1, pp. 6–10, The New Palgrave Dictionary of Money and Finance, The Macmillan Press, 1992. (25) “Depreciation”, Vol. 1, pp. 633–5, The New Palgrave Dictionary of Money and Finance, The Macmillan Press, 1992. (26) “Historical-Cost Accounting”, Vol. 2, pp. 313–4, The New Palgrave Dictionary of Money and Finance, The Macmillan Press, 1992. (27) “Inflation Accounting”, Vol. 2, pp. 400–2, The New Palgrave Dictionary of Money and Finance, The Macmillan Press, 1992. (28) “The LSE Triumvirate and its contribution to price change accounting”, Chapter 14, pp. 252–73 of J.R.Edwards (ed.), Twentieth Century Accounting Thinkers, Routledge, 1994. (29) Is Accounting Becoming Too Interesting?, Sir Julian Hodge Lecture, May 1995, The Registry, The University College of Wales, Aberystwyth. (30) “Financial Statements and Performance Measurement”, Part I, Chapter 2, pp. 7–17 of I.Lapsley and F.Mitchell (eds.), Accounting and Performance Measurement, Paul Chapman Publishing, 1996. (31) “Inflation Accounting”, Vol. 3, pp. 2058–2069 of M.Warner (ed.), International Encyclopedia of Business and Management, Routledge, 1996. (32) “Accounting Standards: A Mixed Blessing?”, Chapter 3, pp. 22–40 of I.Lapsley (ed.), Essays in Accounting Thought: A Tribute to W.T.Baxter, The Institute of Chartered Accountants of Scotland, 1996. (33) “The Economic Rate of Return and the Accountant” Vol. 2, Chapter 9, pp. 97–108, of P.Arestis, G.Palma and M.Sawyer (eds.), Markets, Unemployment and Economic Policy, Essays in honour of Geoff Harcourt, Routledge, 1997. (34) “Inflation Accounting” pp. 283–305 of Malcolm Warner (ed.), Concise International Encyclopedia of Business and Management, International Thomson Business Press, 1997. (35) (with D.Tweedie), “The End of the Current Cost Revolution”, Chapter 8, pp. 149–176 of C.W.Nobes and T.Cooke (eds), The Development of Accounting in an International Context, A Festschrift in honour of R.H. Parker, London: Routledge, 1997. (36) (with V.Saporta and A.Singh), The Effects of Hyper-Inflation on Accounting Ratios—Financing Corporate Growth in Industrialising Economics, Technical Paper 3, International Finance Corporation, Washington DC, August 1997. (37) “The Role of Current (Replacement) Cost Accounting for Regulated Businesses”, Proceedings 23, Chapter 3, pp. 41–61 of P.Vass (ed), The Financial Methodology of ‘Incentive’ Regulation: Reconciling Accounting and Economics, proceedings of CRI conference held on 12 November, 1997, Centre for the Study of Regulated Industries, 1998.

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(38) “Regulatory Asset Value and the Cost of Capital”, Chapter 4, pp. 91–113 of M.E.Beesley (ed), Regulating Utilities: understanding the Issues, Readings 48, IEA in association with the London Business School, London, 1998. (39) “Water: Maintaining RPI-X Incentives”, Chapter 8, pp. 221–245 of M.E Beesley (ed.) Regulating Utilities: a new Era?, Readings 49, IEA in association with the London Business School, London 1999. (40) “Accounting Standards: The Past 25 Years”, pp. 79–94 of Robert Bruce (ed.) ICAS: 150 Years and Still Counting, A Celebration, The Institute of Chartered Accountants of Scotland, Edinburgh, 2004. (41) “Professor W.T.Baxter”, pp. 1–54 of Stephen P.Walker (ed.) Giving an Account, Life Histories of Four Eminent CA’s, The Institute of Chartered Accountants of Scotland, Edinburgh, 2005. (42) “Accounting Standards for Pension Costs”, Chapter 26 of Gordon Clark, Alicia Munnell and Mike Orszag (eds.) The Oxford Handbook of Pensions and Retirement Income, Oxford University Press, Oxford, 2005 (forthcoming).

III Papers and Notes in Refereed Academic Journals (1) (with G.C.Harcourt), “The Irrelevancy of the British Differential Profits Tax: A Comment”, The Economic Journal, Vol. LXXV, No. 298, June 1965, pp. 373–8. (2) “A Note on Corporate Taxation and Dividend Behaviour”, The Review of Economic Studies, Vol. XXXVIII (1), January 1971, pp. 131–2. (3) “The Profitability of Retained Earnings”, The Review of Economics and Statistics, Vol. LIV, No. 2, May 1972, pp. 152–60. (4) “Changes in the Top 100 Quoted Manufacturing Companies in the United Kingdom, 1948 to 1968”, The Journal of Industrial Economics, Vol. XXI, No. 1, November 1972, pp. 17–34. (5) “Asset Valuation, Income Measurement and Accounting Income”, Accounting and Business Research, No. 14, Spring 1974, pp. 96–100. (6) (with A.Singh), “The Size and Growth of Firms”, The Review of Economic Studies, Vol. XLII (1), January 1975, pp. 15–26. (7) (with G.Meeks) “Directors’ Pay, Growth and Profitability”, The Journal of Industrial Economics, Vol. XXIV, No. 1, September 1975, pp. 1–14. (Reprinted in T.A.Lee (ed), Professors of Accounting at the University of Edinburgh—a selection of Writings 1919–1983, Edinburgh 1983). (8) “Baxter on Inflation Accounting”, Accounting and Business Research, No. 20, Autumn 1975, pp. 314–17. (9) (with G.Meeks) “Giant Companies in the United Kingdom, 1948–69”, The Economic Journal, Vol. 85, December 1975, pp. 824–43. (10) (with C.J.Jones and D.P.Tweedie) “The Regression Portfolio: A Statistical Investigation of a Relative Decline Model”, Journal of Business Finance and Accounting, Vol. 3, No. 2, Summer 1976, pp. 71–92. (11) “Indexation: A Review Article”, Accounting and Business Research, No. 23, Summer 1976, pp. 171–76.

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(12) “A Comment on the Efficient Markets Interpretation of a Relative Decline Model”, Journal of Business Finance and Accounting, Vol. 5, No. 2, Summer 1978, pp. 269–73. (13) “The Profitability of Alternative Sources of Finance—some further evidence”, The Review of Economic and Statistics, Vol. LX, No. 4, November 1978, pp. 632–34. (14) “On the Use of the Accounting Rate of Return in Empirical Research”, Accounting and Business Research, No. 35, Summer 1979, pp. 201–8. Reprinted in R.P.Brief (ed), Estimating the Economic Rate of Return from Accounting Data, Garland 1986. (15) “Some Basic Properties of Accounting Ratios”, Journal of Business Finance and Accounting, Vol. 7, No. 2, Summer 1980, pp. 219–32. (16) “The Profitability and Size of United Kingdom Companies, 1960–74”, The Journal of Industrial Economics, Vol. XXVIII, No. 4, June 1980, pp. 335–52. (17) “Pioneers of Income Measurement and Price-Level Accounting: A Review Article”, Accounting and Business Research, No. 38, Spring 1980, pp. 232–40. (18) “A Tower of Babel?”, Accounting and Business Research, No. 43, Summer 1981, pp. 249–52. (19) “The Carsberg Report: A Review Article”, The British Accounting Review, Vol. 17, No. 1, Spring 1985, pp. 59–70. (20) “Accounting for State Regulated Enterprises”, Accounting and Business Research, No. 60, Autumn 1985, pp. 311–25. (21) “Financial Accounting Theory: An Overview”, The British Accounting Review, Vol. 18, No. 2, Autumn 1986, pp. 4–41. (22) “Positive Accounting Theory. A Review Article”, Accounting and Business Research, Vol. 17, No. 68, Autumn 1987, pp. 327–336. (23) “The Byatt Report, A Review Essay”, The British Accounting Review, Vol. 20, No. 1, April 1988, pp. 77–88. (24) (with M.Tippett), “General Price-level Adjustment: Some Properties of the Edwards and Bell Method”, Accounting and Business Research, Vol. 19, No. 73, Winter 1988, pp. 65–78. (25) “Guest Editorial. The Usefulness of Accounting Data in Measuring the Economic Performance of Firms”, Journal of Accounting and Public Policy, Vol. 7, No. 4, Winter 1988, pp. 261–6. (26) “Accounting Standard Setting in the UK after 20 years: A Critique of the Dearing and Solomons Reports”, Accounting and Business Research, Vol. 19, No. 75, Summer 1989, pp. 195–205. (27) (with D.P.Tweedie) “Financial Reporting: Current Problems and Their Implications for Systematic Reform”, Accounting and Business Research, Vol. 20, No. 81, Winter 1990, pp. 87–102. (28) (with L.C.L.Skerratt) “Does the Nobes Cycle Exist, and if so, What Does it Signify?”, Accounting and Business Research, Vol. 22, No. 86, Spring 1992, pp. 173–7. (29) “Corporate Governance and the Regulation of Financial Reporting”, Accounting and Business Research, Vol. 23, No. 91A, Corporate Governance Special Issue, 1993, pp. 311–9. (30) “The UFC Research Assessment Exercise”, The British Accounting Review, Vol. 25, No. 4, December 1993, pp. 383–95.

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(31) (with C.Pong) “The Working of The Auditing Practices Committee: three case studies”, Accounting and Business Research, Vol. 24, No. 94, Spring 1994, pp. 157–75. (32) (with P.Thorell) “The Harmonization of Accounting within the EU: Problems, Perspectives and Strategies”, The European Accounting Review, Vol. 3, No. 2, September 1994, pp. 215–39. (33) (with P.Grout, I.Jewitt and C.Pong) “Auditor professional judgment: implications for regulation and the law”, Economic Policy, No. 19, October 1994, pp. 307–51. (34) “On the Allocation of Resources Within Universities”, Financial Accountability and Management, Vol. 10, No. 4, November 1994, pp. 305–22. (35) “Current Cost Accounting: its role in regulated industries”, Fiscal Studies, Vol. 15, No. 4, November 1994, pp. 102–18. (36) (with C.Pong) “The Determinants of Audit Fees: some empirical models”, Journal of Business Finance and Accounting, Vol. 21, No. 8, December 1994, pp. 1071–95. (37) “The Role of the Monopolies and Mergers Commission in Public Sector Regulation”, Financial Accountability & Management, Vol. 11, No. 2, May 1995, pp. 185–206. (38) (with M.Tippett) “An Empirical Evaluation of an Induced Theory of Financial Ratios”, Accounting and Business Research, Vol. 25, No. 99, Summer 1995, pp. 208–18. (39) “Tax Policy and Accounting Standards”, British Tax Review, No. 5, 1995, pp. 452–56. (40) (with C.Pong) “The Withdrawal of Current Cost Accounting in the United Kingdom: A study of the Accounting Standards Committee”, Abacus, Vol. 32, No. 1, March 1996, pp. 30–53. (41) “The 1996 Research Assessment Exercise”, British Accounting Review, Vol. 29, No. 2, June 1997, pp. 181–197. (42) (with M.Gutiérrez), “Some Formal Properties of Capital Maintenance and Revaluation Systems in Financial Accounting”, European Accounting Review, Vol. 6, No. 3, 1997, pp. 439–464. (43) “Deprival Value and Price Change Accounting in the U.K.”, Abacus, Vol. 34, No. 1, March 1998, pp. 28–30. (44) “The FASB’s Conceptual Framework Survives a Marxist Critique: A Commentary on Bryer”, Critical Perspectives on Accounting, Vol. 10, Summer 1999, pp. 671–682. (45) (With M.Tippett), “The Components of Accounting Ratios as Co-integrated Variables”, 1999, pp. 1245–1273. Journal of Business Finance and Accounting, 9 and 10, November/December 1999, pp. 1245–1273. (46) “Trust in Financial Reporting”, Pacific Accounting Review, Vol. 11, No. 2, December 1999/January 2000, pp. 241–245. (47) “Under Every One That Hath Shall be Given: The Allocation of Resources Between Subject Areas under the HEFCE Formula”, Financial Accountability and Management, Vol. 16, No. 3, August 2000, pp. 251–264. (48) (With S.A.Zeff) “Chambers, Gynther and Mathews: Three pioneering Australian theorists”, Accounting and Business Research, Vol. 13, No. 3, Autumn 2001, pp. 203–234.

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(49) (With Anne McGeachin) “Some Current Issues in Accounting for the Cost of Defined Benefit Pension Schemes”, IMA Journal of Management Mathematics, Vol. 14, No. 2, April 2003, pp. 89–99. (50) “The Adoption of International Accounting Standards in the European Union”, European Accounting Review, Vol. 14, No. 1,2005, pp. 127–153. Also, many book reviews and notes (about 50 in all), mainly in The Economic Journal and Accounting and Business Research, but also in several other journals.

IV Miscellaneous Publications (including articles in professional journals) (1) Royal Commission on the Distribution of Income and Wealth. Author (with G.Meeks) of Appendix Q of Report No. 2, “Income from Companies and Its Distribution” (HMSO, 1975). Gave oral evidence for Report No. 3 which was reprinted in the Selected Evidence (HMSO, 1976). (2) Mercurio. Abridged versions of two papers in The journal of Industrial Economics (one co-authored by G.Meeks) were published by the Italian Journal, Mer curio, in August 1973 and August 1976 respectively. (3) “Accounting in Edinburgh University: a personal view”, The Accountant’s Magazine, Vol. LXXIV, No. 831, September 1975, pp. 312–15. (4) “The Sandilands Report—a critique”, The Banker, Vol. 125, No. 596, October 1975, pp. 1185–90. (5) “Empirical Research in Accounting”, AUTA Review, No. 9, 1976, pp. 28–31. (6) “Looking Ahead”, Accountant’s Weekly, Vol. 6, No. 18, 17 February 1978, p. 29. (7) “Beware Efficient Markets Theory”, The Accountant’s Magazine, Vol. LXXXIII, No. 874, April 1979, pp. 145–46. (8) “Efficient Markets: A Reply”, The Accountant’s Magazine, Vol. LXXXIII, No. 878, August 1979, pp. 345–46. (9) “Discussion” of a paper by J.A.Kay, pp. 148–50 of Limits to Redistribution, eds. David Collard, Richard Lecomber and Martin Slater, Scientechnica, Bristol, 1980. (10) “Inflation Accounting: why the debate has gone off course”. The Times, 10 March 1980, p. 17. (11) “Commentary” on a paper by K.V.Peasnell, pp. 129–33 of Essays in British Accounting Research, eds. Michael Bromwich and Anthony G.Hopwood, Pitman, 1980. (12) “SSAP16 and the Future”, The Accountant, Vol. 182, 21 April 1983, pp. 16–18. (13) (with others) “Forum, 1984”, Accountancy Age, 5 January 1984, pp. 6–11. (14) (with D.P.Tweedie) “Real-terms solution is the way to get most from CPP and CCA”, Accountancy Age, 11 October 1984, pp. 22–3. (15) “Accounting”, pp. 3–4 of Adam and Jessica Kuper (eds), The Social Science Encyclopaedia, Routledge & Kegan Paul (1985), (3rd edition, 2004). (16) (with D.P.Tweedie) “Inflation accounting—the right choice?”, Accountancy, Vol. 96, No. 1106, October 1985, pp. 156–61. (17) (with D.P.Tweedie) “Inflation accounting: the first of the choices”, Accountancy, Vol. 96, No. 1107, November 1985, pp. 135–40.

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(18) (with D.P.Tweedie) “Towards a system of inflation accounting”, Accountancy, Vol. 96, No. 1108, December 1985. (19) “Preface”, pp. xi–xii of Current Cost/Constant Dollar Accounting and its Uses in the Managerial Decision-Making Process, by P.W.Bell, University of Arkansas, Fayetteville, 1986. (20) “Performance Indicators”, University of Bristol Newsletter, Vol. 16, Supplementary Edtion No. 4, 24 April 1986. (21) “Introducing Accounting”, Cambridge, No. 25, 1989, pp. 83–89. (22) “A Measure of Academic Input”, Accountancy, Vol. 104, No. 1156, December 1989, pp. 163–5. (23) “Financial Reporting: Proposals for Action”, The Accountant’s Magazine, Vol. 96, No. 1006, May 1990, pp. 20–23, and Accountancy, Vol. 105, No. 1161, May 1990, pp. 86–89. Reprinted as pp. 10–12 of Studies in Accountancy 1990, ICAEW, 1991. (24) (with D.P.Tweedie) “Financial Reporting Problems: Solutions via Reform”, Accountancy, Vol. 107, No. 1171, March 1991, pp. 78–82 (an abridged version of the paper in Accounting and Business Research, Winter 1990). (25) “Good Stewardship and the ASB’s Objectives”, Accountancy, Vol. 108, No. 1179, November 1991, p. 33. (26) “Contabilidad Financiera y Estrategia Corporativa”, Boletin AECA, No. 29, 2nd Quarter, 1992, pp. 4–7. (27) Discussant’s comments on Clare Spottiswoode (OFGAS) “Developing Competition: Regulatory Initiatives”, Chapter 4, pp. 61–4 of M.E.Beesley (ed.) Utility Regulation: Challenge and Response, Readings 42, IEA, 1995. (28) (with P.Grout and I.Jewitt) “Is total auditor independence a good thing?”, Accountancy, Vol. 115, No. 1218, February 1995, p. 75. (29) “The tough balancing act of auditor independence”, Accountancy Age, 14 December 1995, p. 8. (30) “Deferred Tax: storing up trouble?”, Certified Accountant, July 1996, pp. 24–25. (31) “Foreword” in Explorations in Financial Control, Essays in honour of Professor John Perrin, pp. xi–xiv, eds. I.Lapsley and R.M.S.Wilson, International Thomson Business Press, January 1997. (32) (with A.McGeachin) “Discounting Pension Liabilities”, Insight, March 1997, pp. 5–6. (33) Discussants’s Comments on Colin Mayer (University of Oxford) “Regulation, Diversification and the Separate Listing of Utilities”, Chapter 9, pp. 307–311 of M.E.Beesley (ed.), Regulating Utilities: Broadening the Debate, Readings 46, IEA, 1997. Additionally, as a member of the Monopolies and Mergers Commission, I was a signatory of twenty published reports, each of which involved a significant input by me in framing questions, planning research programmes, debating issues and drafting. The most important of these were Post Office Counters (1988), Supply of Petrol (1990), London Underground (1991), British Gas (1993), South West Water (1995), BAA (1996), Severn Trent/South West Water (1996) and Wessex/South West Water (1996).

Section I Empirical studies based on company accounts

The Size and Growth of Firms1, 2 AJIT SINGH University of Cambridge and GEOFFREY WHITTINGTON University of Edinburgh Reprinted from THE REVIEW OF ECONOMIC STUDIES, Vol. XLII (1), January, 1975, AJIT SINGH and GEOFFREY WHITTINGTON, pp. 15–26.

1. INTRODUCTION This paper is a sequel to the analysis of the growth process of firms presented in Chapters 4 and 5 of our book Growth, Profitability and Valuation [17]. The relationship between size and growth of firms is explored using a more comprehensive set of data than was used in the book. In particular, the book was based on data relating to individual quoted companies in the UK in only three large industries, whereas, in this paper, we extend the analysis to cover all major industrial groups in manufacturing, construction and distribution. The relationship between size and growth of firms, and particularly stochastic models based on the Law of Proportionate Effect or Gibrat’s Law, have previously been studied by a number of economists other than ourselves (see among other [5,6,7,8,12,15 and 18]). Relatively few of these studies have used individual industry data. Industry is, however, an important variable, because the characteristics of the average firm vary significantly and systematically between industries (see [16]). Furthermore, none of the previous studies is based on as comprehensive a set of data as is the analysis presented below. The availability of data on such an extensive scale, showing the growth experience over the period 1948–60 of nearly 2000 individual firms, divided into 21 industrial groups, yields some interesting insights which have not been possible in earlier studies. It also leads to the revision of some important conclusions of our own previous study and of other similar studies. 1

First version received December 1972; final version accepted February 1974 (Eds.). The results reported in this paper follow from a project carried out at the Department of Applied Economics, Cambridge, with the aid of a grant from the SSRC. The authors are grateful to Dr Hendry and the anonymous referees for their constructive criticism of an earlier draft of this paper.

2

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2. SIZE AND GROWTH: SOME THEORETICAL CONSIDERATIONS The relationship between the size and growth of firms in economic theory has traditionally involved the twin notions of the optimum size of the firm and industrial equilibrium. The former has been rigorously restated recently [21] in terms of certain propositions of organization theory, which has the additional advantage of being applicable to multi-product firms. However, even if there is an optimum size of the firm, the traditional theory unfortunately gives very little guidance as to the exact nature of the relationship between size and growth which one would expect to observe among a crosssection of firms, except in the trivial case of static equilibrium where by definition no firm would grow. Clearly, a cross-sectional relationship between the two variables will be observed only if some or all firms are not in equilibrium; its specific form would depend upon the causes of disequilibrium and the assumed speed of adjustment towards equilibrium. Nevertheless, if all firms within an industry are assumed to face the same U-shaped long run average cost curve as postulated in traditional theory, it can be argued that one would expect to observe a negative relationship between firm size and growth among a cross-section of firms in the industry. This is because the large firms are assumed to be at or near their optimum size and would therefore have to grow very little and might even shrink if they exceeded optimum size. The small firms would be furthest below the optimum size and would need to grow at a faster rate to achieve this size. In recent years, a number of economists have approached the problem of size and growth in a theoretical framework rather different from that of the traditional theory (see [11]). They argue that, in a modern corporation characterized by a divorce of ownership from control, salaried managers will be less interested in maximizing the profits (or stock market valuation) of the firm than in maximizing the rate of growth, to the extent that these two objectives conflict. It is further suggested that there is no limit to the absolute size of the firm as such, but that there does exist a limit to its growth rate per unit time. This particular framework indicates a positive relationship between size and growth on a cross-sectional basis. This is because, ceteris paribus, the larger the size of the firm, the more will it be expected to be managerially dominated, and the more, therefore, will it wish to grow, compared to a small firm which is likely to be owner-controlled and therefore less interested in growth per se. The above two approaches in terms of economic theory clearly do not produce many testable hypotheses, but there also exists another way of looking at the relationship between size and growth which is a great deal more promising. In this view, growth is regarded as a purely stochastic phenomenon resulting from the cumulative effect of the chance operation of a large number of forces acting independently of each other. The economic motivation for this conception may be expressed as follows. The chances of growth or shrinkage of individual firms will depend on their profitability as well as on many other factors which in turn will depend on the quality of the firm’s management, the range of its products, availability of particular inputs, the general economic environment, etc. During any particular period of time, some of these factors would tend to increase the size of the firm, others would tend to cause a decline, but their combined

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effect would yield a probability distribution of the rates of growth (or decline) for firms of each given size. It is commonly asserted that this probability distribution is the same for all size-classes of firms. This is the well-known Law of Proportionate Effect [LPE], which has attracted a great deal of attention in the literature, and which, in its strong form, simply says that the probability of a firm growing at a given proportionate rate during any specified period of time is independent of the initial size of the firm. Thus, if the size of the ith firm at time “t” is denoted by Sit, the Law of Proportionate Effect asserts that Sit/Si,t−1=εit, …(1) where εit is a random variable distributed independently of Si,t−1. Apart from yielding many precisely testable hypotheses which will be described later, the LPE has some important economic implications. First, like the managerialist approach discussed above, the Law implies that there is no optimum size of the firm, although, unlike that approach, it does not imply that size and growth should be positively related. Secondly, in its strongest form, it suggests that the rate of growth of the firm in one period has no influence on its growth in the subsequent periods.1 Thirdly, in its strong form, stated in equation (1), the Law implies increasing industrial concentration in a constant population of firms over time. This is intuitively obvious, and is easily demonstrated by the application of the Central Limit Theorem to log εit. If the assumptions of the Central Limit Theorem are met the variance of log Sit will increase proportionately through time, and as t→∞ it will become infinite (cf. [8]). However, if the LPE does not operate in the strong form stated above [9], or if it is assumed that there is a particular way in which firms enter or leave the population [15], there need not be increasing industrial concentration over time. Furthermore, the stochastic processes derived from the LPE are broadly able to explain the observed size distributions of firms, which from widely different populations have been known to approximate the Pareto or log-normal distributions. The usual economic theories of the firm outlined above yield no predictions about the precise form of the size distribution of firms, but the LPE, with suitable modifications, does generate distributions of the type which are observed. For instance, it can be shown that if firm growth is governed by the LPE, as given in equation (1), the size distribution of firms would tend towards a log-normal distribution [18]. In view of its important implications, the empirical sections which follow will examine directly the validity of the LPE. It asserts two immediately testable hypotheses concerning the cross-section relationship between the size and growth of firms: (a) that 1

This assumption enables the LPE to be treated as a first-order Markov process. However, a less stringent version of this Law, which does not require serial independence of growth rates, can also be incorporated in a stochastic model [8]. See further Section 7 below.

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firms of different size-classes have the same average proportionate growth rate; and (b) that the dispersion of growth rates about the common mean is the same for all sizeclasses. Both (a) and (b) are necessary conditions for the validity of the Law in its most stringent form, but they are not sufficient since the Law suggests that the entire distribution of growth rates should be the same for the firms of different sizes. There is another implication of the strongest form of the Law which can also be directly tested, namely: (c) that the rate of growth of the firm in one period should be independent of its growth rate in subsequent periods, i.e. there should be no serial correlation in firm growth rates. If this were not so, it might be expected, ceteris paribus, that opening size and subsequent growth would be related because both are related to past growth.1 Hypothesis (c) is of considerable economic interest and deserves to be examined in its own right.

3. EMPIRICAL RESULTS: HYPOTHESES (a) AND (b) In this section, we shall test hypotheses (a) and (b) by comparing the means and standard deviations of growth rates of firms in different size-classes. The tests are based on data pertaining to all UK companies in Manufacturing, Construction, Distribution and Miscellaneous Services which had a quotation on the stock market and which survived over the period 1948–60 or over either of the two shorter periods 1948–54 and 1954–60. The same data, but confined to only four manufacturing industries (Food, Non-electrical Engineering, Clothing and Footwear, and Tobacco), were used in [17], to which the reader is referred for a precise definition of the population of companies studied, for a full account of the nature and limitations of the date, and for a discussion of different measures of “size” and “growth”. We simply note that size is measured here by the balancesheet value of the firm’s net assets; “growth” of net assets is not corrected for changes in the price level. Another measure of growth (of physical assets) is also used; it measures the increase in the fixed tangible assets of the firm, and is also based on balance-sheet values, with no correction for inflation. In the context of the discussion of the LPE, it must be emphasized this study is confined to quoted companies. 3.1. Average Growth Rate by Opening Size-Class Table I gives the means and standard deviations of growth rates (per annum) of the surviving firms in different size-classes over the period 1948–60, and over each of the two sub-periods 1948–54 and 1954–60 respectively, for all 21 industries together. Tables for individual industries are not given here to save space.2 Firms are arranged by “opening size”, i.e. size at the beginning of each of the relevant periods, and a geometric scale has been used for division into size-classes. 1

The caveat is important: the effect of positive serial correlation could be offset by other economic factors which tended to cause a negative relationship between opening size and growth. 2 Copies of all unpublished tables are available from the authors. B—42/1

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TABLE I Growth of net assets by opening size-class: all 21 industries together: 1948–60, 1948–54, and 1954–60 Opening sizeclass (£000’s)

1948–60 n

m

s

Period 1948–54 n m

s

1954–60 n m s

10 and b/d>0, then b>0. (3) Adjustments to Remove the Effect of Errors in Accounting Data There are certain situations in which accounting data are subject to obvious biases. One example is where one company takes over another company of comparable size: in such a situation the subsequent accounting rate of return will be affected crucially by the accounting practices employed to describe the take over, e.g. whether a ‘purchase’ or ‘pooling’ approach is adopted to the acquired firm.12 When such events can be detected, the empirical research worker can attempt to deal with them by appropriate adjustments to the ARR data.13 If such adjustments are not possible, it may be appropriate to apply the draconian measure of omitting entirely those observations which are affected by mergers and take overs, provided that this does not lead to an important bias in the sample selection process. An alternative method of adjustment is possible when the sources of bias in ARR are known. In such a case, the sources of bias can be explicitly included in the analysis, so that the variations in ARR which they cause can be attributed to them rather than to the other explanatory variables. For example, growth of assets is a wellknown potential source of bias in ARR. In a period of inflation, the higher the recent rate of growth, the higher the relative valuation in the denominator of ARR and the higher the relative valuation upon which the depreciation charge is based, in calculating the numerator.14 These two biases reinforce one another, one decreasing the numerator (profit) and the other increasing the denominator (capital employed). Thus, other things being equal, rapidly growing companies will tend to have a lower ARR because of the measurement problem, not because their IRR is relatively low. By introducing recent growth as an 12

For an excellent critique of US practice in this respect, see Reinhardt [1972], pp. 9–15. An interesting example is Meeks [1977], a study of post-merger performance, in which post-merger ARR is related to an estimate of the pre-merger ARR which is a weighted average of the ARRs of the parties to the merger. 14 Reducing-balance depreciation can create a similar bias even in the absence of inflation. 13

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example of this is Whittington [1972], a cross-sectional analysis which attempts to relate future profitability (measured as ARR) to various sources of finance. Past growth and past profitability (ARR) are also included as explanatory variables, partly because of their explanatory variable, we might hope to attribute at least some of this effect15 to its true source. An possible influence on the measurement of future profitability in terms of ARR as well as because of their possible causal influence on true profitability (IRR). Obviously, in such an analysis, it is impossible to estimate the extent to which the apparent influence of past ARR and growth is due to real causal factors, rather than measurement bias, but at least it can be hoped that they capture most of the measurement bias, leaving the estimates of the influence of different sources relatively free of such bias.

Deficiencies of ARR as a proxy for IRR In this section we are concerned with the known sources of discrepancy between ARR and IRR, i.e. with the factors determining the parameters of equation (1). The two pioneering papers, by Harcourt [1965] and Solomon [1966],16 calculated the divergences between ARR and IRR both for individual projects and for balanced stocks of projects on alternative assumptions about depreciation policy, asset life, and growth of asset stock. In addition, Harcourt investigated alternative quasi-rent patterns to the ‘onehoss shay’ rectangular pattern, and Solomon investigated the effect of price level changes. They found important discrepancies between ARR and IRR due to the fact that the accountant’s measure of depreciation does not necessarily follow the pattern of economic depreciation implied by IRR (valuing the asset as the net present value of its future receipts, discounted at the IRR). They both concluded that ARR is not an accurate measure of IRR and, furthermore, failed to find a systematic pattern in the discrepancy which might have allowed a correction to be made. From the point of view of empirical work of a statistical nature, the conclusions of Solomon and Harcourt are not as depressing as their authors found them. Their discovery of an arbitrary and apparently unsystematic discrepancy between ARR and IRR explains the need for an error term in equation (1). We would prefer this term to be as small as possible, but it need not bias our estimates of the coefficients. These authors were, of course, worried about the use of ARR as a proxy for IRR in a wide range of applications such as the regulation of public utility prices (Solomon) or the comparison of the performance of a particular industry over specific periods of time (Harcourt): in such cases, it might not be sufficient to be right ‘on average’. 15

This statement is put in a relatively weak form because we need to know the precise functional form which the bias takes in order to eliminate it completely: the bias is not necessarily a simple linear function of growth measured over an arbitrarily chosen period. Furthermore, when growth is itself measured in terms of assets or profits reported in company accounts, it may be subject to some of the same measurement errors as ARR. 16 Solomon published some of his results in 1961 as testimony to the Federal Power Commission. See Solomon [1971].

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Later work by Livingstone and Salamon [1970], Solomon [1971], Stauffer [1971], Bhaskar [1972] and Gordon [1974] extended the earlier work, but the only important generalisation was that the IRR and ARR are equal for a firm in steady state growth at a rate g which equals the IRR (a ‘golden rule’ situation).17 However, Gordon (analytically) and Bhaskar (by deterministic simulation) show that the discrepancies between ARR and IRR are minimised if the accountant chooses a depreciation method which approximates the economic depreciation implicit in IRR. The paper by Bhaskar also contains an interesting probabilistic simulation exercise, in which alternative sets of data are generated from a common basic model (a small firm with a balanced stock of ‘one-hoss shay’ assets) by making the quasi-rents and asset lives vary in a stochastic manner. A cross-sectional regression of the same form as equation (1) was estimated across the resulting data, and it was found that the constant term was always negative (cVar(εi). This means that the precision with which b can be estimated from equation (3) is likely to be less than estimating directly from equation (2). Consequently, the chances of a type II error are increased. The above approach can also be employed to analyse the cases of c≠0 and d≠0 (p. 204 of the original paper). In the former, then equation (6) needs to be revised, a=α+c (6a) but equation (7) still holds. Therefore, equation (3) will still capture the influence of size on IRR. When, in addition, d≠0, i.e. there is a scaling problem in calculating a proxy for IRR, then a=α+c (6b)

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b=β.d (7a)

That is, the sign of β can be inferred from b if the sign of d is known. However, from equations (2), (4), (6b) and (7a), it follows that

ei = dEi + µi (8a) and, consequently, the precision of the estimate of b is reduced. 159

9 THE ECONOMIC RATE OF RETURN AND THE ACCOUNTANT Geoff Whittington

INTRODUCTION The economist is most likely to associate Geoff Harcourt’s name with the capital theory controversies and the development of post-Keynesian economics. The contents of the present volumes provide ample evidence of his contributions in these fields. However, he has also made an extremely important contribution to bridging the gap between economists and accountants in the related areas of income measurement and the measurement of the rate of return. In the area of income measurement, Geoff Harcourt’s contribution most cited in the accounting literature is Readings in the Concept and Measurement of Income, edited jointly with an accountant, Bob Parker (1969). Unlike many collections of readings, this served a really creative purpose by introducing accountants to some of the key economic writings relevant to their own discipline (the reverse flow, from accounting to economics, has, unfortunately, been less strongly apparent). Moreover, the editors’ jointly written Introduction provided a synthesis of economic and accounting perspectives which became a standard source of reference in the accounting literature for many years after it was written: for this reason, it was reproduced without amendment in the successor volume (Parker, Harcourt and Whittington 1986). With regard to the measurement of the rate of return, Geoff Harcourt made a seminal contribution through his paper The accountant in a Golden Age’ (1965). This explored the relationship between the internal rate of return (IRR) measure favoured by economists, and the accounting rate of return (ARR) produced by accountants and often used in empirical work by economists. The conclusions, based upon a much more thorough and systematic study than had previously appeared in the literature, were extremely pessimistic. As is so often the case, similar work was conducted at the same time on an entirely independent basis (by Ezra Solomon in the USA) and its results were published shortly after the Harcourt paper (Solomon 1966), whose results they confirmed. The papers by Harcourt (1965) and Solomon (1966) are now the standard original references in a literature on the significance of accounting rates of return, which has flourished during the three decades following their publication. The purpose of the present paper is to trace the course of that debate, In view of Geoff Harcourt’s contributions to the history of ideas, it is hoped that it is a fitting tribute to him to trace the history of one of his own ideas.1

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THE ACCOUNTANT IN A GOLDEN AGE Harcourt (1965) proposed to examine how accurate is the accountant’s measure of the rate of profit under Golden Age conditions where uncertainty is absent, expectations are fulfilled, and the rate of profit has an unambiguous meaning. The following question is asked: would the answer obtained by using the accountant’s rate of profit correspond with what is known, under the assumed conditions, to be the right answer, namely, that the ex post rate of return equals the ex ante one. (Ibid.: 66) In other words, the accountant’s calculation of the rate of return (ARR) was to be compared to the economist’s measure of the internal rate of return on investment (IRR), using identical raw data. The method used to assess the correspondence between the ARR and the IRR was computer simulation. Two basic cases were considered: a balanced stock of machines and a steadily growing stock of machines. In each case, there was a variant which allowed for the accumulation of financial assets, making four cases in all. For each of these cases, four different time patterns of cash flows (quasi-rents) from machines were assumed: constant (a ‘one hoss shay’ pattern), falling, rising, and rising followed by falling. For each of the resulting sub-cases, two different accounting depreciation methods were tested: straight line and reducing balance. For each of the resulting sub-cases, the IRR was compared with the ARR, assuming various different rates of profit (IRR), lengths of life of machines and (where relevant) rates of growth of investment. The results of the simulations, which were summarized in both tabular and diagrammatic form, showed, in- many cases, large divergences between the ARR and the IRR. It had been hoped to identify rules of thumb to adjust for the main errors arising from such factors as quasi-rent pattern or growth rate, but ‘it is obvious from the calculations that the relationships involved are too complicated to allow this’ (ibid.: 80). The paper concluded that, as an indication of the realized rate of return the accountant’s rate of profit is greatly influenced by irrelevant factors, even under ideal conditions. Any ‘man of words’ (or ‘deeds’ for that matter) who compares rates of profit of different industries, or of the same industry in different countries, and draws inferences from their magnitudes as to the relative profitability of investments in different uses or countries, does so at his peril. (Ibid.: 80)

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SOLOMON, VATTER AND THE EARLY AMERICAN DEBATE Ezra Solomon’s paper. ‘Return on Investment: the Relation of Book-Yield to True Yield’ was published in an American Accounting Association (AAA) volume in 1966. Solomon had given a paper on the subject as early as 1963 (see footnote to Solomon 1966:232), so that it is clear that Solomon and Harcourt had worked simultaneously in time, but entirely independently, on the same topic. Solomon’s paper also followed the method of simulation, but it used a narrower range of alternative assumptions, e.g. a true yield (IRR) of 10% per annum was always assumed. However, four key parameters were varied in the examples: length of project life, cash flow pattern, accounting depreciation policy, and growth rate of the company. The principal conclusion of the study was the same as that of the Harcourt study: ‘the ratio of net income to net book assets is not a reliable measure of the return on investment’ (ibid.: 243). However, Solomon was a little more positive in his view that adjusted ARRs might be useful: ‘while we have as yet no precise basis for making these necessary adjustments, the use of models does provide an approximate basis for doing so’ (ibid.: 243–4). A degree of optimism about the possibility of developing such adjustments was expressed also in Zeff’s ‘Discussion Comments’ on the Solomon paper. One distinctive feature of the Solomon paper is that he demonstrated analytically that there is a precise correspondence between the ARR and the IRR for a company in balanced growth (i.e. adding similar investments at a steady rate) where the growth rate is equal to the IRR (ibid.: 242). Solomon’s paper was published by an academic accounting body (the AAA) and it evoked an early response for an eminent accounting academic, Vatter (1966). The essence of Vatter’s critique was to question the validity of the IRR as a standard of comparison for the ARR: ‘a mere comparison of two calculations does not establish the inaccuracy or incompetency of one of them’ (Vatter 1966:684). Vatter pointed out that the IRR is essentially an average yield over the life of a project, not the yield over a subperiod of the project’s life. The rate is an annual rate only because we choose to state it that way; it really applies to the entire term’ (ibid.: 685). He also demonstrated that book yields (ARRs) could be forced, on an annual basis, to be always equal to the IRR if annuity depreciation (based on discounting) were used, but he also pointed out that variable annual ARRs could also be interpreted as (annually variable) discount rates which, like the IRR, would produce zero initial present value of cash flows received over the full life of an investment (ibid.: 689–90). This observation provided the essential insight upon which Kay’s 1976 analysis (discussed in the next section of this paper) was based. Vatter also questioned the validity of the IRR as a standard for comparison, on the ground that it did not necessarily reflect the opportunity cost of capital (the so-called ‘reinvestment’ issue). Thus, by questioning the appropriateness of the IRR as a standard, Vatter provided a critique which was to play an important part in the subsequent literature. Vatter’s critique did not, however, have an immediate impact. In 1970 Solomon published a paper which substantially reiterated his 1966 analysis, and in the same year Livingstone and Salamon published the results of a simulation study which was very

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much in the spirit of Harcourt (1965), but extending the range of assumptions beyond those considered by Harcourt or by Solomon (Livingstone and Salamon 1970:202). Their results broadly confirmed those of the earlier studies and failed to detect any simple adjustments which would enable ARR to be reconciled with IRR, apart from the special case in which the growth rate is equal to the IRR (which implies that IRR=ARR, so that no adjustment is required). Stauffer (1971) adopted a more analytical approach to the problem, using mathematical analysis rather than computer simulation, and he extended the range of variables considered, particularly by introducing taxation. However, his conclusions were essentially consistent with those of Solomon, whose work he cited, and Harcourt, whose work he did not cite, and the final sentence of this paper summarizes the predominant view in the academic literature of the time: ‘It is clear that further theoretical and empirical research is needed before rates of return can be computed reliably, and interpreted with certainty’ (Stauffer 1971:468).

KAY’S RIPOSTE (1976) The further work which Stauffer called for was not long in coming, although it came in a British journal, Oxford Economic Papers, as a follow-up to Harcourt’s paper which had been published in the same journal. The title of Kay’s 1976 paper—‘Accountants, too, could be happy in a Golden Age’— suggests its theme: that there is an underlying analytical relationship between the ARR2 and the IRR. Kay defined this relationship mathematically and suggested-an empirical method for reconciling computed ARRs with IRR. He was thus carrying forward the task which earlier authors had set. Kay’s analysis builds upon the observation by Vatter (1966) that the IRR is really an average return calculated over the full life of an investment project. He demonstrated precisely that the IRR can be derived as a weighted average of (variable) annual ARRs over the lifetime of a project, irrespective of the accounting conventions used to calculate ARR. This strikingly general result arises from the ‘cash to cash’ nature of a single investment project: over the project’s lifetime the difference between the total of cash outlays and cash inflows will determine total accounting profit, irrespective of the accounting measurement methods employed, with the one proviso that the accounts should be articulated, i.e. all gains and losses affecting the balance sheet should flow through the profit and loss account.3 The crucial weakness of Kay’s analysis was that the formal results hold with complete accuracy only for a full ‘cash to cash’ situation, i.e. when the full lifetime cash flows of the reporting entity are known. This is plausible for a single investment project, but much less so for a whole firm, which may be viewed as a collection of investment projects of different maturity dates which will be replaced by other investments when they mature, if the business is a ‘going concern’. The accountant’s typical task is to report periodic profits for a continuing business, so that he has available neither the opening cash outlays nor the terminal cash flows which would be necessary to compile a full accounting history of the firm and obtain the precise estimates of IRR from the accounts which could be derived using the Kay formulae. Kay advocated two means of alleviating this

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difficulty. First, estimates should be made over as long a period as possible: ‘The accountant’s rate of profit, measured over a period of years, will be an acceptable measure of the true rate of return: it is over a single year that it may prove seriously misleading’ (Kay 1976:459). Second, the problem of the initial and terminal positions is assumed away by using the accountant’s book values as proxies for the economic (discounted cash flow) values which are strictly required: The discussion above assumes that the economist accepts the accountant’s estimate of the initial and terminal capital stock’ (ibid.: 453–4). These assumptions were criticized by Wright (1978), in a robust defence of the Harcourt analysis: ‘Alas, we have not escaped from Harcourt’s discouraging conclusion’ (Wright 1978:467–8). Kay’s (1978) response was that the differences were ones of emphasis rather than logical or factual accuracy: he was concerned to dispel the belief that accounting data had no relevance to economic returns. His later work (Kay and Mayer (1986) and Edwards, Kay and Mayer (1987)), was a much more positive response to Wright’s critique.

THE FISHER AND McGOWAN DEBATE IN THE USA In 1983, in apparent ignorance of the work of both Harcourt (1965) and Kay (1976), Franklin Fisher and John McGowan published an important paper on the subject in the American Economic Review. The importance of the paper derived not from the originality of its results (most of which had appeared in the earlier literature), but from its appearance in a leading world economics journal (which guaranteed a series of comments published over the next five years) and its specific orientation towards the assessment of monopoly profits. The paper arose from Fisher’s testimony for IBM in the US v. IBM monopoly case (Fisher and McGowan 1983:82). The title—‘On the misuse of accounting rates of return to infer monopoly profits’—summarizes the theme admirably. The authors’ reason for reaching the conclusion that accounting rates of return cannot be used to infer monopoly profits was that ‘accounting rates of return, even if properly and consistently measured, provide almost no information about economic rates of return’ (Fisher and McGowan 1983:82). This assertion was supported, in an appendix, by mathematical proofs which confirmed the earlier US studies of Solomon (1966 and 1970), Livingstone and Salamon (1970), and Stauffer (1971). The text contained numerical illustrations. In a later comment, Fisher (1984:510) remarked that the failure of Fisher and McGowan to cite Harcourt (1965) ‘was particularly unfortunate because of all the literature, Harcourt’s valuable article is perhaps the one most closely related to our own work’. Fisher was less charitable to Kay (1976), dismissing his contribution by citing Wright (1978). The debate in the American Economic Review, following Fisher and McGowan’s paper, comprised nine notes and comments published between 1984 and 1989. Many were concerned with points of detail or with the measurement of monopoly power, rather than with the relationship between the ARR and the IRR. Two issues which did emerge concerning the latter relationship, and which are still live research issues, are the correlation between the ARR and the IRR and the cash recovery rate approach to measuring the IRR.

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The correlation between ARR and IRR was discussed by Long and Ravenscraft (1984) in the Fisher and McGowan debate. It had been discussed earlier by Whittington (1979) in a UK accounting journal, but this, like the other papers in the UK literature, does not seem to have reached the USA. The essential point is that, if ARR is correlated with IRR, albeit subject to error, it can be used in statistical analysis as a proxy for IRR, provided the error is unbiased or any bias can be eliminated by the use of control variables. Empirical tests of the correlation between IRR and ARR and the potential bias arising in empirical studies of concentration and profits are provided by Salamon (1988) and Connolly and Hirschey (1988). The cash recovery rate (CRR) approach owes its origins to Ijiri (1978). The idea is, essentially, to estimate the IRR from the firm’s ability to generate cash, given certain assumptions about project life and the cash flow pattern of projects. This concept was introduced into the Fisher and McGowan debate by Salamon (1985 and 1989) and Buijink and Jegers (1989). A summary of the development of the concept is given by Stark (1987), and a new definition of CRR is proposed by Griner and Stark (1988 and 1991). Brief (1985) provides a critique of the earlier literature, and Hubbard and Jensen (1991) a more recent critique. The essential difficulty facing this approach is that it requires assumptions which are strong enough to infer future cash flows. The CRR proposal and the other literature reviewed hitherto was all set in the context of the original problem set by Harcourt (1965) and Solomon (1966), which was to infer the value of IRR as the ideal economic rate of return. The next significant contribution to the debate, by Edwards, Kay and Mayer (1987) was to question this assumption.

EDWARDS, KAY AND MAYER In 1987, Edwards, Kay and Mayer (EKM) published their book, The Economic Analysis of Accounting Profitability. This took the earlier debate, starting with Harcourt (1965) as background and repeated the analysis of Kay (1976). It then provided a radical alternative to Kay’s earlier analysis. The theoretical framework of this new approach had already been published in a short paper by Kay and Mayer (1986). At the heart of the new approach were two concepts not previously developed (although they had been suggested) in the literature: 1 that the IRR might not be the ideal economic measure it had previously been assumed to be (this had, as we have already seen, been raised by Vatter as early as 1966); and 2 that the ARR might be a better measure of economic performance if the opening and closing values were measured on current cost (‘value to the business’) principles, which might produce a better proxy for economic values than depreciated historical cost (this idea was implicit in much of the long debate on price change accounting, but was proposed in the ARR/IRR debate by Whittington (1979:206)). The first of these new concepts led EKM to consider explicitly the rate of return over a segment of a firm’s life, thus acknowledging explicitly the accountant’s typical problem of measuring returns in a continuing business. They were also accepting Vatter’s interpretation of the IRR as an average rate of return over the full (flotation to liquidation) life of a business which would have no particular relevance to performance

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over a segment (such as an individual) of a firm’s life. They therefore re-defined their ideal economic standard as the cost of capital of the firm, ρ, over the segment for which performance was being assessed, which could be as short as an individual year. They then assessed the validity of a specific accounting measure of the rate of return a (which they described as ARR, although, as already noted, it was not the ARR concept used in the earlier literature) by comparing it with the cost of capital. They demonstrated, in both ex ante and ex post situations, that the comparison of a with ρ gave the correct signals (in terms of the discounted cash flow capital budgeting model) as to the economic profitability of the firm over the segment. EKM’s interpretation concentrated on applications to competition policy (presumably as a response to the Fisher and McGowan debate), but the significance of their analysis is wider, e.g. it could equally well be applied to shareholders’ assessments of performance. The second of the new concepts, the use of ‘value to the business’ (VTB) as a valuation method for accounting, was a crucial component of EKM’s new proposal for the accounting rate of return (which, to avoid confusion with the broader traditional ARR concept, will be denoted by α). Value to the business is based on the following algorithm for valuing assets and liabilities: Vt=min[RCt, RAt] where RAt=max [PVt, NRVt] and V=value to the business RC=replacement cost RA=recoverable amount NRV=net realizable value (from sale) PV=present value of future cash flows (from continued ownership) t is a point in time. Thus, in a typical ‘going concern’ business, assets will be valued at replacement cost, unless replacement would not be justified, in which case recoverable amount is the relevant value. This method of valuation has a long history in the accounting literature (see, for example, the review of the subject in Whittington (1983)), and can be regarded as the current cost equivalent of the accountant’s traditional rule ‘cost or market value, whichever is the lower’. EKM’s new α measure of the accounting rate of return over a segment of a firm’s life was calculated as the return arising from comparing the value of net assets on a VTB basis at the end of the segment, plus net cash outflows to providers of capital during the segment, with the VTB value of net assets at the start of the segment. The validity of α as an economic performance measure was assessed not, as in the previous literature, by its conformity with a measure of IRR, but by the correctness of the decisions which could be reached by comparing α with the cost of capital ρ, on the assumption that α >ρ implied good performance (or, in the ex ante case, prospects) and α

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