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V ‘2" «a “v BRARlES \\\\‘\'\‘\ii\‘\'i\‘\i\\ii\‘\\i\‘\t\\\\\\\\\\\\\\\\\\\\\\\\;\\;\\\\\\ This is to certify that the dissertation entitled ACCOUNTING CHANGES AND THE DETERMINANTS OF SYSTEMATIC RISK: THE CASE OF FAS NO. 36: DISCLOSURE OF PENSION INFORMATION presented by Robin Paula Clement has been accepted towards fulfillment of the requirements for Ph.D. degree in ACCOUnting Mdezcm (I Major professor Date November 29, 1993 MSU is an Affirmative Action/Equal Opportunity Institution 0-12771 LIBRARY Michigan State Unlverslty PLACE IN RETURN BOX to remove this checkout from your record. TO AVOID FINES return on or before date due. __JL_H___i II I I" l —— I I—j MSU Is An Affirmative Action/Equal Opportunity Institution Mans-9.1 ACCOUNTING CHANGES AND THE DETERMINANTS OF SYSTEMATIC RISK: THE CASE OF FAS NO. 36: DISCLOSURE OF PENSION INFORMATION By Robin Paula Clement AN ABSTRACT OF A DISSERTATION Submitted to Michigan State University in partial fulfillment of the requirements for the degree of DOCTOR OF PHILOSOPHY Department of Accounting 1994 Dissertation Chairperson: Joseph H. Anthony ABSTRACT ACCOUNTING CHANGES AND THE DETERMINANTS OF SYSTEMATIC RISK: THE CASE OF FAS NO. 36: DISCLOSURE OF PENSION INFORMATION By Robin Paula Clement A primary motive behind standardizing the accounting and reporting of pension disclosures is to enhance intercompany comparability of disclosures. Comparably computed disclosures can presumably reveal differences among companies regarding the size of their pension obligation and their provision for the pension obligation (plan assets). Indeed, the market appears to value separately pension obligations and assets reported under PAS 36 requirements (Landsman (1986)) and under PAS 87 requirements (Barth (1991)). This study investigates the effect of FAS 36 disclosures on the market’s assessment of systematic risk. Pension obligations are considered to be part of company financial leverage and have been documented to be associated with the level of systematic risk (Dhaliwal, 1986). FAS 36 first emphasized the need to report comparably computed pension obligations and to more fully disclose the financial position of pension plans at the corporate level. If the market perceived this comparable information as informative, then the market’s expectation regarding the size of the pension obligation and pension assets should be altered. If FAS 36 disclosures altered the market’s perception of the pension obligation’s effect on leverage, an association between the change in the reported obligation and systematic risk should be detected upon availability of FAS 36 disclosures. The results indicate that systematic risk changes are positively associated with the funded pension status at statistically significant levels for one subgroup of firms, those which are relatively highly overfunded according to FAS 36 disclosures and which reported no unfunded vested benefit information in the APB 8 era. The change in risk is not associated with the funded status change for any other group of firms. ACKNOWLEDGEMENTS First and foremost, I thank God, the Father of the Lord Jesus Christ, for His love and gracious mercy. Without His guidance, I would not have been able to withstand the trials of this process. As Phillipians 4.13 says ”I can do all things through Christ which strengtheneth me." Jim, Shawnee and Michael Vickery’s love and encouragement towards me are truly a blessing. While my mother, Nancy, did not live to see me enter the doctoral program, her dedication to my education and support during my grade school and undergraduate program enabled me to excel. I truly miss her warmth, love and just talking to her. My father’s (Robert) unwavering support in times of crisis during this program truly enabled me to finish. His support during my childhood and commitment to my education are clearly extremely important contributing factors to my academic success as an adult. My brother, Scott, is a very caring and loving person. His generosity and caring are qualities I strive to grow in. I thank the members of my dissertation committee, Joseph Anthony (chairperson), Stephen Buzby and Kirt Butler for their suggestions and guidance. Susan Haka’s friendship and encouragement were particularly helpful during the early stages of this process. As my mentor, Joseph Anthony, encouraged me to have confidence in my abilities and supported me in times of need. I thank the Ernst and Young Foundation for its financial support. K. Ramesh’s friendship and guidance (especially through the perils of learning SAS and econometrics) I have always been very grateful that I was able to spend those four years iv of class work with him. I am also looking forward to working with him during my academic career. I thank Thomas Burns of Ohio State University whose classes rooted and grounded me in accounting theory so well that my love for accounting has continued to grow. I thank Jerry Leer of University of Wisconsin-Milwaukee who first gave me the opportunity to teach. I look forward to continuing my development as an accountant, teacher and, most of all, a child of God. TABLE OF CONTENTS List of Tables Chapter 1. INTRODUCTION AND OVERVIEW 1.1 INTRODUCTION 1.2 SYSTEMATIC RISK 1.2.1 Financial Risk 1.2.2 Operating Risk 1.3 SUMMARY 2. LITERATURE REVIEW 2.1 ACCOUNTING AND REPORTING REQUIREMENTS PRIOR TO PAS 36 2.2 FAS 36 REPORTING REQUIREMENTS 2.3 LITERATURE REVIEW 2.3.1 Studies of the Capital Market Effect of FAS 36 Disclosures 2.3.2 Studies Relating Accounting Pronouncements and Systematic Risk Changes 3. RESEARCH DESIGN 3.1 THE RETURN GENERATING PROCESS 3.2 EMPIRICAL ADAPTATION OF THE HAMADA-RUBINSTEIN-CONINE MODEL 3.2.1 Pension Liability Measurement Issues 3.2.2 Pension Obligation 3.2.3 Other Liability Measures 3.2.4 Firm Value 3.3 SAMPLE SELECTION CRITERIA 4. RESULTS 4.1 DESCRIPTIVE DATA ON SAMPLE FIRMS 4. 1. 1 Risk 4.1.2 Size Differences 4. 1 .3 Profitability vi Page viii \OxlUIUIt-H—I 10 11 14 14 15 19 19 20 20 2O 21 21 22 26 26 32 33 33 4.1.7 4.2 4.3 4.4 4.5 4.6 4.7 TABLE OF CONTENTS (continued) 4.1.4 Financial Leverage 4.1.5 Operating Leverage 4.1.6 Market Share Research and Development and Advertising 4.1.8 Summary TEST OF HAMADA-RUBINSTEIN MODEL ADAPTATION PENSION OBLIGATION, ASSET AND EXPENSE VARIABLE DESCRIPTIVE STATISTICS REGRESSION RESULTS OF DIFF ON FUNDED STATUS RATIO FOR GROUPS 2 AND 3 REGRESSION RESULTS FOR RELATIVELY OVERFUNDED AND UNDERFUNDED FIRMS AN EXPLORATION OF THE REDUNDANCY OF PAS 36 DISCLOSURES CONTROL VARIABLES 4.7.1 Current Ratio 4.7.2 Sales Changes 4.7.3 Cost of Goods Sold 4.7.4 Pension Expense Changes 4.7.5 Summary 5. SUMMARY AND CONCLUDING REMARKS APPENDD( A ACTUARIAL FUNDING METHODS APPENDIX B DISCLOSURES UNDER APB 8 LIST OF REFERENCES vii Page 33 33 34 35 36 36 41 45 58 68 85 85 86 87 87 88 89 92 94 96 Table Panel A Panel B Panel C Panel A Panel B Panel C LIST OF TABLES CRSP Firm Selection Screens Compustat Firm Selection Screens Firms Reporting PBVB vs. Firms Not Reporting PBVB Means of Descriptive Statistics Medians of Descriptive Statistics Descriptive Statistics: Two Digit SIC Distribution Test of Systematic Risk Model Descriptive Statistics Pension Obligation, Asset and Expense Variables 1980 and 1979 Panel A Panel B Panel A Panel B Panel A Panel B Panel A Panel B Partitioned Combined Groups 2 and 3 Regression Results with FSLR Partitioned Group 1 Regression Results with FSLR Partitioned Combined Groups 2 and 3 Regression Results with OBLR and ASR Partitioned Group 1 Regression Results with OBLR and ASR Partitioned Combined Groups 2 and 3 Regression Results: No Pension Variables Partitioned Group 1 Regression Results: No Pension Variables Partitioned Group 2 Regression Results with FSLR Partitioned Group 2 Regression Results with OBLR and ASR viii Page 24 24 25 27 28 31 37 42 48 49 51 52 56 57 59 61 10 11 12 13 14 Panel A Panel B Panel A Panel B Panel A Panel B LIST OF TABLES (continued) Partitioned Group 3 Regression Results with FSLR Partitioned Group 3 Regression Results with OBLR and ASR Post FAS 36 Systematic Risk Regressed Against FSLR Post FAS 36 Systematic Risk Regressed Against OBLR and ASR Pre FAS 36 Systematic Risk Regressed Against FSLR Pre FAS 36 Systematic Risk Regressed Against OBLR and ASR Post FAS 36 Systematic Risk Regressed Against FSLR Partitioned Groupings Pre PAS 36 Systematic Risk Regressed Against FSLR Partitioned Groupings Summary of Control Variables ix Page 69 71 73 75 78 80 84 Chapter One INTRODUCTION AND OVERVIEW 1.1 INTRODUCTION In his review and critique of capital markets research in accounting on the anniversary of Ball and Brown (1968), Lev (1989) attributes the small R-square reported in studies examining the relation between abnormal stock returns and earnings and other financial variables to "biases induced by accounting measurement and valuation principles and in some cases to manipulation of reported data by management." (p. 185). He concludes that "[capital] market research should, therefore, shift its focus to the examination of the role of accounting measurement rules in asset valuation". In addition, he concludes that positive research should be "aimed at understanding the use of information by investors, that is, a thorough investigation of the financial statement analysis process." (p. 186). One purpose of financial statement analysis is to select portfolios of investments which meet investors’ particular expected return and risk criteria. The predominant paradigm used in the finance literature to explain asset pricing is the Sharpe (1964)-Lintner (1965) Capital Asset Pricing Model [hereafter CAPM]. The CAPM assumes that the parameters used by investors to price assets are the assets’ expected return and its nondiversifiable or systematic risk [also known as beta]. Systematic risk represents the relative sensitivity of a firm’s cash flow stream to economic conditions compared to the weighted average return of all assets. The use of financial statements in explaining the present level of systematic risk and forecasting future systematic risk has been the subject of many theoretical and empirical studies in the past quarter century. This line of research is summarized in the next section of this chapter. Given the considerable body of research which exists regarding the economic determinants of systematic risk, this valuation parameter provides an opportunity to better define the unique role of accounting information in 2 valuation. In addition, using models of valuation parameters such as systematic risk may aid in identifying inconsistencies between finance theory and accounting measures and possible directions for reconciling such differences. This study extends Dhaliwal (1986) by focusing upon the effect of a mandated change in accounting measurement, Statement of Financial Accounting Standards No. 36: "Disclosure of Pension Information" (Financial Accounting Standards Board [hereafter FASB], May, 1980), on the market’s perception of systematic risk. FAS 36 supersedes, in part, Accounting Principles Board [hereafter APB] Opinion No. 8, ”Accounting for the Cost of Pension Plans”, (APB, June, 1966). Under APB 8, pension obligations could be computed using one of several commonly used actuarial pension funding methods. Only unfunded vested benefits were required to be reported under APB 8. In contrast, FAS 36 required that all firms report separately their vested and nonvested pension benefit obligation balances computed using the same method as well as plan asset balances. As documented by Dhaliwal (1986), the market apparently considered the unfunded vested benefit obligation reported under APB 8 to be part of company’s debt structure in the market’s assessment of systematic risk. The relation documented by Dhaliwal regarding APB 8 provides an opportunity to determine if the market considered PAS 36 disclosures relevant in assessing systematic risk. Specifically, FAS 36 presents an opportunity to determine 1) if the market considered the new measurement method relevant for determining the risk of firms reporting unfunded vested benefits under APB 8 and 2) the affect of FAS 36 disclosures on firms which previously reported no unfunded vested benefit obligation. The dependent variable in this study is the difference between systematic risk measured in the period before FAS 36 disclosures are available and the period immediately following PAS 36 disclosure availability. The independent variable in this study is the change in the reported pension liability in the two time periods. HHIII 3 I find that risk changes are not associated with reported liability changes for firms which 1) had previously reported unfunded vested liabilities and 2) firms which previously reported either zero unfunded vested liabilities or indicated more than adequate funding, but which were relatively less well-funded than other firms in the same category under FAS 36. I find that risk changes are strongly negatively associated with pension plan asset balances and are strongly positively associated with plan obligations for firms which previously reported either zero unfunded vested liabilities or indicated more than adequate funding, but which were relatively better funded than other firms in the same category under FAS 36 reporting requirements. The primary documented effect of FAS 36 on systematic risk assessments appears to be the requirement that all firms report pension related data. Information regarding the existence and magnitude of overfunded plans was apparently unknown by the market until FAS 36 disclosures. As discussed in the conclusion chapter, a potential reason for the market’s apparent ignorance in this matter is pension funds are a potential harbor for financial slack. Myers and Majluf (1984) argue that management is disinclined to disclose the existence of financial slack because of potential market value penalties. FAS 36 disclosures eliminated this opportunity for asymmetric information. The results also suggest that the criticisms regarding the actuarial method choice required by FAS 36 were well-founded. FAS 36 was criticized because salary projection is excluded in the calculation of pension obligation under the accrued unit benefit method, FAS 36’s prescribed method. The resulting reported obligation is smaller than would ultimately be paid. The reported funded status (Plan Assets less a measure of the obligation) increased upon adoption of PAS 36 for almost all firms in my sample. However, the market’s perception of the liability status was not altered except for overfunded plans for which no pension information was required to be reported prior to FAS 36. These results lay the groundwork for future research in two broad areas. First, the effect 4 of other accounting measurement changes may be related to theoretical determinants of systematic risk and empirical tests of these relations conducted. Since accounting changes are costly, developing a body of research documenting the effect of these changes on the operating and financial leverage components of systematic risk may aid accounting promulgators in developing a theory regarding what measures the market appears to take seriously. In addition, revisiting early empirical work relating accounting measures and systematic risk in light of the recent developments in theoretical models of systematic risk may provide more insight regarding which aspects of firm’s operating and financial leverage financial statement variables and ratios are capturing. The study also lays the groundwork for examining the economic consequences of providing information about overfunded pension plans which apparently was unknown by the market previously. Given that pension plans are a potential source of financial slack, the disclosure of the existence of overfunded plans may have resulted in takeover attempts, changes in the funding strategy and terminations of plans. Future research into the effect of FAS 36 on such decision making would contribute to the body of research regarding the economic consequences of accounting changes. The following section briefly reviews the theoretical and empirical literature regarding the economic determinants of systematic risk. Financial leverage is consistently shown to be positively associated with systematic risk in these studies. In particular, Dhaliwal (1986) documents a positive relation between incremental effect on leverage of unfunded vested benefits reported under APB 8 and systematic risk. This analysis provides the background for examining the effect of FAS 36 on systematic risk which is discussed in detail in chapter two. In particular, the method required to be used to measure pension obligations is compared to the accounting theory of a liability. From this analysis, the tests which are conducted are developed. The second part of chapter two is a review of the extant literature regarding stock market 5 effect of FAS 36 and other studies which examine the effect of mandated accounting changes on systematic risk. The research design is presented in chapter three. The results are presented in Chapter four. Chapter five contains the limitations, extensions and conclusions. 1.2‘ SYSTEMATIC RISK Under the CAPM, systematic risk is defined as: -2912). (1.1) ‘ var(r.) where cov(ri,rm) is the covariance of firm i’s return with the weighted average market portfolio’s return and var(rm) is the variance of the market portfolio’s return. Considerable effort has been exerted to model the economic determinants of systematic risk. Modigliani and Miller (MM) (1958) first proposed that systematic risk is a function of firm leverage. Hamada (1969, 1972) and Rubinstein (1973) use the MM proposition to develop a model of the determinants of systematic risk. The model is further refined by Conine (1980) to include risky debt. The Hamada-Rubinstein-Conine (HRC) model is: D B,—B.+t(1-r)E€1xo.—B.) (1.2) I where 51 is the stockholders’ equity beta of a levered firm, [6,, is the stockholders’ equity beta of an unlevered firm (or operating risk), 1 is the effective tax rate for firm i, (D,/E,) is the firm’s debt to equity ratio or financial leverage and [8, is the beta of risky debt or cov(rd,,,, rm)/var(rm). 1.2.1 Financial Risk The positive relation between financial leverage and systematic risk is documented in 6 several studies including Beaver, Kettler and Scholes (1970), Hamada (1972), Gahlon and Gentry (1982) and Mandelker and Rhee (1984). As mentioned in the introduction, this study extends Dhaliwal (1986) by examining the effect of PAS 36 disclosures on the market’s evaluation of the financial leverage component of systematic risk. Dhaliwal is examined here to establish a relation between the market’s assessment of financial leverage and the pension obligation. The tests conducted in this study assume that pension obligation is considered by the market to be a component of financial leverage. Conclusions regarding the market’s use of FAS 36 disclosures depend upon the inclusion of pensions in firm valuation. Dhaliwal (1986) selected fifty-five firms whose debt to equity ratio (averaged from 1976 through 1979) increased by ten percent or more when their unfunded vested benefit obligation as reported in their lO—K reports were included. Systematic risk is estimated using the market model using monthly returns over the period from January, 1976 through December 31, 1979. The three independent variables in the regression are the average debt to equity ratio excluding the unfunded vested benefit obligation, the change in the debt to equity ratio when the unfunded vested benefit obligation is included and accounting beta. Dhaliwal measures debt using the book value of all liabilities and equity using the market value of common stock. Debt to equity ratio is averaged from 1976 through 1979. In order to compare the coefficients of change in leverage variable and the original debt to equity ratio, the unfunded vested benefit obligation is multiplied by one minus an estimate of the marginal tax rate when calculating the numerator of the leverage when the pension obligation is included. This adjustment is made because all of the contributions to pension funds are generally tax deductible whereas the principal repayment of debt is not. Market value of equity is reduced by the same variable added to the numerator. The change variable included in the regression is the difference between the leverage ratio with unfunded vested benefit obligation and the original leverage ratio. 7 Accounting beta is computed by determining the covariance of the individual firm’s accounting return on assets with the average return on assets of the Standard and Poor’s 400. Accounting beta is measured as the Cov(AR,,, ARmJ/Var(ARm.) measured over the twenty year period ending December 31, 1983. Dhaliwal reports that the debt to equity coefficients and change variable coefficients are approximately the same and marginally significant (t-values ranging from 1.66 to 2.00) in three different regressions using different tax rate calculations. Accounting beta coefficient is marginally significant (t-stats from 1.77 to 1.81) in all three models. The adjusted R square for the models ranges from .20 to .27. In conclusion, Dhaliwal finds that in the APB 8 era the market appears to include unfunded vested benefit obligations in its assessment of systematic risk in a manner similar to other debt for firms where the unfunded vested benefit obligation has a significant effect on leverage. 1.2.2 Operating Risk The HRC decomposition does little to explain cross—sectional differences in systematic risk due to causes outside of financial leverage. Theoretical models of the determinants of operating risk have been developed by Rubinstein (1973), Lev (1974), Subrahamyan and Thomadakis (1980), Jose and Stevens (1987) and Sun (1993). These models develop comparative statics based upon assumptions regarding the output market structure (Rubinstein and Lev assume a perfectly competitive structure, Subrahamyan and Thomadakis and Jose and Stevens assume a downward sloping demand curve) or cost structure (Lev and Jose and Stevens assume the firm is a price-taker in the labor market, Sun model assumes a less than perfectly competitive labor market), Empirically, Sullivan (1978) and Jose and Stevens, among others, document a negative relation between market power and systematic risk. 8 Lev’s analytical and empirical results conflict with Subrahamyan and Thomadakis and Jose and Stevens. Lev posits that the higher the operating risk (fixed costs divided by variable costs), the higher the firm’s systematic risk. He documents that the lower the relative variable cost of a firm, the higher the firm’s systematic risk for firms in the electric utility and steel industries. The relation is not statistically significant for oil producers. In contrast, Subrahamyan and Thomadakis and Jose and Stevens analytical results predict that the higher the relative proportion of total cost attributable to labor compared to capital, the higher the company’s systematic risk‘. Jose and Stevens document a positive relation between their measure of operating leverage (number of employees divided by the book value of gross plant, property and equipment) and systematic risk. Sun (1993) may reconcile these two perspectives by incorporating the firm’s "pseudo" elasticity of substitution (PBS) in the systematic risk model he develops. He concludes that depending upon the size of the firm’s PBS and the concavity of its competitor’s reaction function, a change in the wage rate may increase, decrease or not change the systematic risk. Lev’s industries are purposely quite homogeneous to control for technology differences, however, as a result their PES may be quite different from Jose and Stevens whose sample included firms from a wide range of industries. In conclusion, financial leverage has been consistently shown to be positively associated with systematic risk and market power have been consistently shown to be negatively associated with systematic risk. Of special interest to this study, unfunded vested benefits appear to be included in the market’s assessment of financial leverage. g 1Subrahamyan and Thomadakis and Jose and Stevens assume that the only factor inputs are labor and capital. 1.3 SUMMARY The discussion in section 1.2 establishes two fundamental assumptions of this study. First, changes in financial leverage are related to changes in systematic risk. Second, the market includes pension obligations in its assessment of financial leverage and therefore in determining systematic risk. Chapter two discusses, in detail, the change in disclosure of pensions occasioned by FAS 36. From this discussion, the hypotheses tested in this study are developed. Chapter Two LITERATURE REVIEW This chapter begins with the FASB’s Conceptual Framework Project’s definition of a liability, hereafter referred to as the accounting liability. The methods used to measure pension expense and pension obligation prior to PAS 36 and the FAS 36 requirements are contrasted with this definition. The conclusion of this discussion is FAS 36 disclosures, while not totally consistent with this definition, are closer to an accrual accounting based liability than the methods employed before FAS 36. From this discussion, the tests which are conducted are developed. Statement of Financial Concepts No. 6 (FASB, 1985) defines a liability as the anticipated future sacrifice of assets, incurrence of a liability or rendering of service as the result of a past transaction or event. Employees are compensated for their efforts through immediate payment (salaries and current health insurance benefits, for example) and deferred payment (pensions and postretirement health insurance benefits, for example). The FASB’s liability definition suggests that the liability owed an employee for pension benefits is incurred as the employee provides his services to the corporation. 2.1 ACCOUNTING AND REPORTING REQUIREMENTS PRIOR TO FAS 36 Prior to FAS 36, firms were required by APB 8 to report unfunded vested liability which is the difference between the actuarially computed obligation for vested benefits and the plan fund balance. As the following discussion suggests, only in limited circumstances, is this liability consistent with the FASB’s liability definition.2 Benefit allocation methods determine the liability at a point in time based upon service credited to date. The FASB’s liability definition requires that the liability is based on past ‘ 2For a more detailed discussion of actuarial cost methods, see Appendix A. 10 11 transactions or events. Credited service is a function of past years of service, therefore, benefit allocation methods result in liabilities which are theoretically close to the FASB’s definition. Under cost allocation methods, the total projected liability is computed (including both credited service to date and expected future credited service) and funding is based upon a constant dollar or percentage of salaries. The liability reported under these methods is the present value of the allocated funding payments. The cost allocation methods do not attempt to relate service credited to date with the amount funded annually. The purpose of funding methods is to accumulate sufficient assets to settle the liability as it comes due. The cost allocation methods result in funding payments which are relatively constant (either absolutely or as a percentage of payroll). Benefit allocation methods tend to result in funding which increases over time. In APB 8, the APB showed no theoretical preference for benefit allocation over cost allocation methods. In addition, firms generally reported pension expense and the unfunded actuarial liability based upon the method used for funding purposes (Francis and Reiter (1987)). While benefit allocation methods are closest to the FASB’s liability definition, most companies used cost allocation methods for both funding and accounting reporting purposes in the APB No. 8 era (V anderhei and Joanette (1988)). Appendix B provides a discussion of the pension reporting requirements of the Accounting Principles Board, Securities and Exchange Commission and the Department of Labor prior to FAS 36 requirements. 2.2 FAS 36 REPORTING REQUIREMENTS Following its endorsement of the accrued benefit method during Department of Labor hearings in 1978 (discussed in more detail in Appendix B), the FASB required the use of the accrued unit benefit method for reporting by individual plans (Statement of Financial Accounting Standards No. 35) and companies (FAS 36) in 1980. This section describes the FAS 36 reporting requirements and contrasts these with the APB 8 requirements. FAS 36 requires disclosure of the pension liability calculated using one method for all 12 firms, the accrued unit benefit method—a benefit cost allocation method, which results in a liability entitled the accumulated benefit obligation. The accumulated benefit obligation is defined as: ”The actuarial present value of benefits (whether vested or nonvested) attributed by the pension benefit formula to employee service rendered before a specified date and based on employee service and compensation (if applicable) prior to that date. (FAS 87, Glossary)." The disclosures that FAS No. 36 requires are: a) The actuarial present value of vested accumulated plan benefits. b) The actuarial present value of nonvested accumulated plan benefits. c) The plans’ net assets available for benefits. (1) Assumed rates of return used in determining the actuarial present value of vested and nonvested accumulated plan benefits. e) The benefit information determination date. FAS 36 does not have a direct income effect since it does not require the method used to compute pension expense to be changed. While the accrued benefit method results in an estimate of the present value of benefits earned by employees at the valuation date, a criticism of the estimate is that the real liability is understated since future salary increases are not included in calculating the benefits credited. These benefits are used to compute the obligation’s present value. Since defined benefit plans may base the benefit formula on a percentage of final pay or average career pay, the accumulated benefit obligation will consistently understate the liability at the plan valuation date. In conclusion, while FAS 36 required more information to be reported regarding the liability and funding status of the pension obligation, the estimate itself is a biased one. Tests are conducted to document the direction of the change for firms which previously reported unfunded vested benefit obligations. The existence of bias may not render FAS 36 disclosures useless since analysts apparently applied adjustment techniques to pension disclosures available prior to FAS 36. In its February 20, 1978, issue, Moody’s Bong Survey (pp. 1613—1619), discusses the effect of l3 ERISA on the liability status of pension obligations and describes the measure of pension liability used in determining bond ratings. The wage inflation factor and the pension asset rate of return are " two of the most important actuarial assumptions" (p. 1616) according to Moody’s because the liability is highly sensitive to changes in either one. Moody’s describes the public disclosure of these assumptions as "at best, minimal” prior to FAS 36 (p. 1616). Prior to the issuance of FAS 36, Moody’s used unfunded past service cost as reported in the annual report or SEC form 10-K as the basis for its pension liability calculation. The publicly available information was supplemented with "pertinent actuarial information [wage and interest assumptions] from corporate management on a continuous basis.” (p. 1616). The information was used to "reveal whether or not the firm has realistically provided for its pension burden which, in turn, affects the quality of reported (current) earnings.” (p. 1616). This article suggests that the market was adjusting the reported liability to a comparable basis, as much as possible. FAS 36 disclosures may have exasperated the wage inflation information problem since wage inflation is not included in the accrued unit credit method computation. However, FAS 36 did provide information regarding assumed rates of return as well as information about the specific components of pension obligations and assets. As a result, it is unclear whether FAS 36 data would prove to be more useful than APB 8 data in assessing the size of a company’s pension burden. One set of tests documented below focuses upon firms which had established pension burdens according to APB 8 to determine the effect of requiring a uniform computation for all firms. If the market views the benefit allocation cost methods as measuring the liability accrued at a point in time better than the cost allocation methods, the observed change in systematic risk should be positively related to the change in the reported pension liability for firms which previously reported unfunded vested benefit obligations. 14 The second effect of FAS 36 was to provide pension related data for firms which previously reported no unfunded vested benefit obligation. These firms were either adequately or overfunded with respect to their pension plans. Given that the effect of FAS 36 is likely to reduce the reported pension obligation, these firms are likely to be overfunded under FAS 36. If FAS 36 provides information regarding firm assets which differs from the market’s perception prior to FAS 36, then the market’s assessment of financial leverage will be adjusted accordingly since the size of the firm’s asset base (that is its total equity) differs from expectations. If assets are larger than expected, leverage declines and if they are smaller than expected, leverage increases. Tests are conducted for this subgroup to determine if the market considered this information relevant in assessing systematic risk. 2.3 LITERATURE REVIEW This section reviews capital market research regarding the effect of FAS 36 disclosures and studies of the effect of other mandated accounting changes on systematic risk. 2.3.1 Studies of the Capital Market Effect of FAS 36 Disclosures Durkee, Groff and Boatsman (1988) test the effect of FAS 36 on the stock market valuation of the liability. They frame the question being studied as examining the effect of providing ppm information which was previously only available pri_vat_e14 at a cost. As discussed in Appendix B, the accrued unit benefit method based obligation was required to be reported to the government via form 5500 beginning in 1979. However, form 5500 is available to the public at a cost two or three years after filing”. Thus, during 1980, the information was only available privately from companies even though Durkee, et a1. assume it was available ’The availability of form 5500 data was determined from discussions with officials of the Department of Labor’s Disclosure Division. Form 5500 data is also disaggregated. Each plan submits a separate report. To determine the reported liability and asset balances at the corporate level, all plans for all corporate subsidiaries must be identified and copies of plan reports analyzed. Since corporations may establish separate plans for salary and hourly employees for each plant site, this is potentially a very time consuming task. 15 publicly at a cost. Durkee, et a1. test for a structural change in the coefficients relating plan assets and vested and nonvested plan obligations between 1980, when they assume it was publicly available at a cost, and 1981 through 1983 when FAS 36 disclosures are available. Abnormal returns are calculated monthly for 1980 through 1983 using the market model. Using the residual of this regression, the authors run the following regression for each year (p. 189), “ii-611+6WSEBII+513UBU+6KVBU+rU (2-1) 65,, is the regression parameter for year j, j= 1980-83. ASSETSij is the fair market value of plan assets of firm i disclosed in year j standardized by the value for firm i’s equity at the beginning of year j. UBt is the actuarial present value of nonvested accumulated plan benefits of firm i disclosed in year j, standardized by the value of firm i’s equation at the beginning of the year j. VBij is the actuarial present value of vested accumulated plan benefits of firm i disclosed in year j, standardized by the value of firm equity at the beginning of year j. rij is the residual relating to firm i in year j. The Chow test is conducted comparing 1980-1981, 1981-1982, etc. The 1980-81 results indicate that a structural change did occur from 1980 (when only form 5500 disclosures are available) to 1981 (when FAS 36 disclosures are available). The Durkee, et a]. study indicates that something occurred between 1980 and 1981 which appears related to the pension disclosures available under FAS 36. Systematic risk and expected cash flow changes could account for the documented structural shifts in the parameters. 2.3.2 Studios Relating Accounting Pronouncements and Systematic Risk Changes The purpose of this section is to review the major research papers which investigate the effect of an accounting pronouncement on market or systematic risk. The methodology and 16 results of these studies are related to the current study’s research design issues. Line of Business Disclosures Collins and Simonds (1979) use the Rubinstein (1973, p. 178) model of the determinants of systematic risk to identify arguments supporting the possibility that reporting segmental revenue and profit assists investors in evaluating systematic risk. They conclude that the segmental revenue and profit disclosures required by the SEC could, albeit imperfectly, provide information regarding each of the determinants of segmental market risk. Collins and Simonds (1979) test if 1970 SEC line of business disclosure requirements result in a change in systematic risk. Their work is inspired by perceived deficiencies in the testing procedures of Horwitz and Kolodny’s (1977) study of the same issue. Horwitz and Kolodny found no effect on multisegment firms’ market riskiness. Collins and Simonds correct for the Horwitz and Kolodny deficiencies by controlling for firms which disclosed segmental revenue and profit data prior to the 1970 SEC requirements and by employing a more powerful statistical procedure than Horwitz and Kolodny’s. The Chow or ANCOVA test results suggest a structural change in beta. The largest change is beta is documented for the group of firms which first reported segmental data under the SEC requirements. A smaller change is noted in the group which disclosed some of the information required by the SEC before the requirement. Little change in beta is documented for firms which reported segmental data before the SEC requirement and those without segmental disclosures before or after the requirements. Collins and Simonds (1979) results suggest that on average firm riskiness declined, consistent with their statement that "while LOB disclosures may induce upward revisions in assessed relative risk of certain firms, one might expect the average level of market risk for affected firms to be diminished overall because of reduced investor uncertainty about such firms" (p. 363). Dhaliwal, Mboya and Barefield (1983) test whether operating risk changes occurred upon 17 adoption of FAS 14 ”Financial Reporting for Segments of a Business" (FASB, December, 1976) which requires segmental asset disclosure, not required by the SEC. Using the Rubinstein (1973) model, Dhaliwal, et al. (1983) argue that segmental asset data, if not previously known by the market, would inform investors of the approximate proportion of firm wealth invested in each segment and would reduce the uncertainty regarding the output of each segment per dollar of wealth invested in the segment. Dhaliwal, et al. (1983) focus on operating risk derived by rearranging Hamada (1972)’s equation. Dhaliwal, et al. (1983) empirically observe systematic risk, the effective tax rate and the debt to equity ratio and calculate operating risk. They summarize: "our results lend no support at all to the hypothesis that FAS 14 segmental disclosures caused market to reassess the operating risk of multisegmental firms" (p.95).‘ The results suggest that the initial SEC line of business disclosure yielded more information useful in evaluating systematic risk than did PAS 14. Once segments are identified, analysts may be able to construct the segments’ assets through observation. FAS No. 14 states that a need for segmental asset disclosure arose because "many business enterprises have broadened the scope of their activities into different industries, foreign countries, and markets” (para. 1). Dhaliwal, et al. (1983) may have found more compelling results if they had focused upon firms whose segmental assets are more difficult to observe (for example, research and development firms, firms with many foreign segments, etc.). Leases Finnerty, Fitzsimmons and Oliver (1980) investigate whether systematic risk "of the ‘Dhaliwal, et al. (1983)’s results may in part be due to the use of beta measured at the individual firm level instead of at a portfolio level since beta at that level exhibits nonstationarity. Shifts in beta may be difficult to measure because of this. In addition, the variables used to measure operating risk are subject to measurement error. A relatively small shift in operating risk may not be perceptible due to the measurement error. 18 companies that used leasing extensively was affected by ASR 147, the FASB’s August, 1977, exposure draft on lessee accounting, and FAS 13 (Accounting for Leases)" p. 631. The authors report "Neither the SEC’s ASR No. 147 nor the FASB’s pronouncement had any effect" on systematic risk (p.637). The authors concede the methodology may not be powerful enough to detect a ”small” shift in beta, but conclude such a shift "would probably have little economic significance for the capital markets” (p. 638). As suggested by Collins and Simonds (1979), beta non-stationarity may be a significant problem. The size of the measurement error of beta and its effect on the test results is an empirical question. Another problem with the study is the choice of test periods. As Collins and Simonds (1979) note, the market’s adjustment of beta to particular information releases may overlap the periods over which beta is calculated if the time frame is uninterrupted. In addition, the period’s are so long that firm’s may adjust other aspects of their debt structure to compensate for leasing information as Imhoff and Thomas’s (1989) results suggest. Finnerty, et al. (1980) suggest that prior knowledge by financial analysts of the affect of leases on firms’ capital structure may have resulted in lease information being incorporated within systematic risk before ASR 147 was issued. If this is the case, from an informational perspective, the study suggests the usefulness of such required disclosures is limited. The current study includes control variables which may explain intertemporal changes in systematic risk or beta ”nonstationarity". Chapter Three RESEARCH DESIGN The research design section begins with a discussion of systematic risk measurement. In section 3.2, tests examining the effect of FAS 36 on systematic risk are described and the approach undertaken to control for the level of FAS 36 information already acquired and used by the market before the issuance of FAS 36 is discussed. 3.1 THE RETURN GENERATING PROCESS The market model is used to compute estimated systematic risk or beta. The market model is: Ru-a,+bfl~+éa (3 .1) where: R, is the daily return reported by CRSP adjusted for dividends. Rmt is the value weighted daily market return reported by CRSP adjusted for dividends. This model is estimated twice: once prior to FAS 36 data availability and then immediately after FAS 36 data availability. The model is estimated using the 200 daily returns ending on March 31, 1980, to estimate beta prior to FAS 36 disclosures. Since FAS 36 was effective for years ending after December 15, 1980, the annual report for firms reporting under FAS 36 is first available on or before March 31, 1981, the 10-K report deadline for December 31 year-end firms. FAS 36 data should be reflected in stock prices after March 31, 1981. Accordingly, post-change beta is cemputed using the market model with 200 daily returns beginning on March 31, 1981. 19 20 3 .2 EMPIRICAL ADAPTATION OF THE HAMADA-RUBINSTEIN-CONINE MODEL This section presents a model which attempts to control for factors other than FAS 36 which could influence systematic risk and describes the empirical measures used to implement the model. The model used to test the effect of FAS 36 disclosures on systematic risk is: DIFFrb1+62FSLR,+53CRi+b‘SA,+65CGS,+béPEfie , (3-2) where: DIFF is the change in beta from the pre to post FAS 36 period. FSLR is the change in the reported pension obligation divided by total assets. Control variables [CR, SA, CGS and PE] are defined in more detail in section 4 represent variables which could result in a shift in beta according to the economics and finance literatures. The following summarizes the measurement and rationale for including each variable in the model. 3.2.1 Pension Liability Measurement Issues This section describes the measurement of the change in reported pension liability to equity ratio and the other debt to equity ratios which when combined equal the total change in financial leverage used in the model. First, measurement of the change in the reported pension liability is discussed, then the measurement of the change in other debt is described and, finally, measurement of the denominator, equity, is described. 3.2.2 Pension Obligation As discussed in Chapter 2, APB 8 required reporting the "excess, if any of the 21 actuarially computed value of vested benefits over the total of the pension fund and any balance sheet pension accruals, less any pension prepayments or deferred charges" (para. 46) in the financial statement footnotes. APB 8 did not require an adequately funded or overfunded firm to report the amount of overfunding. Using the data contained in FAS 36 disclosures, the funded status of the pension obligation is computed for all firms with defined benefit pension plans including those which did not report an obligation under APB 8. To control for changes in the pension obligation aside from ad0pting FAS 36, Pension Expense to Number of Employees (PE) ratio is included in the regression. As Francis and Reiter (1987) note, pension expense did not differ from cash contributions to the pension fund for a majority of their firms. Accordingly, the change in pension expense scaled by the number of employees between the two time periods is included in the model to control for changes in the obligation due to expense changes. 3.2.3 Other Liability Measures As discussed in more detail in the comments on the results of Tables 5 through 7, the coefficient of financial leverage (measured using the total of creditor and preferred stockholder claims superior to common stockholders) is positive and significant when used in models attempting to explain the level of systematic risk, but changes in financial leverage measured in this way are not significantly associated with 911mg in systematic risk. The change in the current ratio is used to measure short term changes in liquidity which may affect systematic risk. 3.2.4 Firm Value Firm value is measured as the book value of total assets. Theoretically, the denominator in the leverage calculation is total firm market value (equity and debt). Debt market value is difficult to measure because most company debt is private. Equity market values are inappropriate because systematic risk is endogenous to equity market value. By including equity market value in the denominator of the financial leverage ratios, systematic risk is in effect 22 included in both the dependent and independent variable which could result in a spurious correlation. Market value can differ from book value because historical cost is used to value inventories and plant, property and equipment and because intangible assets (such as expected growth opportunities) which are either not reported on the books or significantly underreported. Inventory and plant, property and equipment book values could be adjusted for inflation through FAS 33 disclosures; however, intangible asset values would still be missing. In addition, only large firms were required to report FAS 33 data, such data is only available for a subsample of firms. While the book value of assets is a biased estimate of asset value, it is subject to less estimation error that FAS 33 disclosures.‘ Accordingly, the book value of total assets is used here as to measure total firm value because the cost of hand collecting FAS 33 data is considered to be much greater than the potential modest improvement in measuring firm value. 3.3 SAMPLE SELECTION CRITERIA The principal data sources for this study are the Center for Research of Security Prices (CRSP) Daily Returns Tapes (NYSE and AMEX, and NASDAQ) and Standard and Poor’s Compustat Annual and Research Tapes (1989 version). The preliminary sample includes firms with sufficient returns to estimate systematic risk using the market model in the two time frames. Compustat must report sufficient data to compute variables included in the various models which are tested. Since some models require fewer variables, the number of firms included in the models varies. The preliminary sample for each time period is reported in Table 1, Panel A. In the transition period, 1,533 firms have sufficient returns to estimate systematic risk for the 200 day period ending March 31, 1980 and the 200 day period beginning March 31, 1981. As reported in Table 1, Panel B, 767 of the 1,533 firms first reported the present value of vested benefits, a variable required to be reported under FAS 36, in their 1980 annual report. Another ¥ sIn.1986, the FASB rescinded most of FAS 33 requirements due to the cost of the disclosures exceeding the perceived benefit. 23 259 firms began reporting under FAS 36 guidelines during 1981. The remaining 507 firms did not report FAS 36 data in 1980 through 1982. 24 Table 1 Panel A CRSP Firm Selection Screens Maximum no. of firms on Firms Meeting CRSP date 1990 CRSP daily and 1989 requirements Compustat tapes Annual Compustat (1989) 2332 1135 Research Compustat (1989) 1605 455 Total 3937 1590 CRSP Date Requirements: To ensure adequate returns to estimate the market model for the test period, firms with beginning CRSP dates later than ll 1/76 and ending dates earlier than 12/31/82 are eliminated from the sample. Table 1 Panel B Compustat Firm Selection Screen Firms with Sales on December 31 year-end Compustat for 76-85. and firms 1989 Compustat tapes Annual 1087 675 Research 430 216 Total 15 17 891 Compustat Requirements: To compute averages for variables, firms for which no data is reported from 1976 through 1983 are deleted. Since sales is a variable most firms must report, it is used as the initial screen. 25 Table 1 Panel C Firms Reporting PBVB' vs. Firms Not Reporting PBVB No. of Firms PBVB Reported in 1980 767 PBVB first reported after 1980 (in 1981) 259 PBVB not reported in 80-82 507 Total 1533 "' PBVB is the present value of the vested benefit pension obligation which is required to be reported by PAS 36. The firms are further divided into groups based upon the amount of pension information available prior to FAS 36. Firms which adopted FAS 36 are divided into three categories: 1) firms whose average reported unfunded vested benefits for the period 1975 through 1979 was positive (Group 1) 2) firms whose average reported unfunded vested benefits were zero for the period 1975 through 1979 (Group 2) and 3) firms for which Compustat reported missing values for unfunded vested benefits for the period 1975 through 1979 (Group 3). The non-adopters are divided into two categories: 1) firms which reported pension expense in each year from 1975 through 1979 and reported no unfunded vested benefits (Group 4) and 2) firms which did not report pension expense in any year from 1975 through 1979 (Group 5). Since the five categories require firms to either report or not report pension expense and / or unfunded vested benefits in each year from 1975 through 1979, 237 of the original sample are excluded from this initial screen. Chapter Four RESULTS The analyses reported in Tables 2 through 14 are discussed here. A positive and statistically significant relation is documented between FAS 36 disclosures and the change in systematic risk during the adoption time period for relatively overfunded firms previously reporting zero or not reporting unfunded vested benefits. No significant relation is documented for firms previously reporting unfunded vested benefits under APB 8 which suggests that the method used to compute pension obligations was not considered relevant in determining systematic risk for these firms. 4.1 DESCRIPTIVE DATA ON SAMPLE FIRMS This section discusses Table 2: Means and Medians of Descriptive Statistics. The table reports the means (Panel A) and medians (Panel B) for operating, investment and financing variables for the five subgroups of firms. Recall that Groups 1 through 3 are the PAS 36 adopters grouped according to the level of pension funding status information available prior to FAS 36 disclosures, Group 4 includes firms which reported pension expense prior to FAS 36, but whose FAS 36 data is reported as missing by Compustat and Group 5 are firms which reported no pension expense prior to FAS 36 and whose FAS 36 data is reported as missing by Compustat. Panel C reports the industry distribution of each subgroup. 26 27 Table 2 Panel A Means of Descriptive Statistics Variable Group 1 Grasp 2 Group 3 Group 4 Group 5 (I) (C) (d) (c) BETA! .919 .969 .915 .589 1.053 d d d s,b,c,c d BETA2 .780 .843 .810 .590 .966 d,c d d s,b,c s,d DIFF -.138 -. 126 -. 105 .002 -.087 d d d s,b,c d EPS 2.130 2.039 1.749 1.633 .930 b,c s s e s,b,c,d SALES 1703.5 1281.5 1111.7 757.4 302.0 (in millions) b,c,d,c s,c s,c s,c s,b,c,d ASSETS 1315.3 970.1 784.4 1551.1 269.2 (in millions) b,c,e s,d,c s,d,c b,c,e s,b,c,d MARKET 755.1 670.7 492.4 423.1 215.6 VALUE c,c c s,d,e c,c s,b,c,d (in millions) DEBT/T A .504 .505 .503 .562 .499 d d d s,b,c,e d Eli/PLANT .062 .064 .055 .031 .097 (1,1: d,e d,e s,b,c,e s,c,d MSHARE .160 .100 .128 .037 .080 b,c,d,c s,d s,d,c s,b,c,e s,c,d PENSION .014 .008 .010 .010 NA EXPJSALES b,c,d s,d s s,b R&D/SA .018 .024 .020 .018 .017 (N=l69) (N=71) (Natl!) (N=20) (N=39) ADV. EXP/SA .026 .025 .032 .032 .035 (N=117) (N=GO) (N=95) (N=30) (N=51) CAPITAL EXP. 138.4 113.1 79.2 180.8 32.6 (in millions) c,d,e d (N =234) s,b,c,e c,c,d s,d,e NUMBER 289 140 235 165 121 28 Table 2 Panel B Medians of Descriptive Statistics Variable Group 1 Group 2 Group 3 Group 4 Group 5 (I) (b) (C) (d) (c) BETA! .879 .873 .783 .416 .984 d d d a,b,c,e d BETA2 .720 .741 .737 .470 .937 d.0 d d a,b,c,e a,d DIFF -.148 -.141 -. 105 .006 -.072 a d d a,b.c EPS 1.654 1.180 1.217 1.521 .673 b,c,e a,d,c a,d,c b,c,e a,b,c,d SALES 1703.5 255.4 298.2 398.2 88.2 (in millions) b,c,d,e a,e a,e a,e a,b,c,d ASSETS 384. 1 205.5 205.4 753 .8 53.6 (in millions) b,c,d,e a,d,c a,d,c a,b,c,e a,b,c,d MARKET 192.6 134.1 125.3 238.7 30.6 VALUE c,c c a,d,c c,c a,b,c,d (in millions) DEBT/TA .499 .515 .500 .590 .511 d d d a,b.c.e d EEIPLANT .049 .050 .047 .003 .065 d,c d d,e a,b,c,e a,e,d MSHARE 068 .025 041 .016 .016 b,c,d,e a a,d,e a,e a,e PENSION .01 1 .007 .008 .009 NA EXPJSALES b,c,d a,d a a,b R&DISA .013 .017 .012 .005 .009 (N=169) (N=71) (N=111) (N=20) (N=39) ADV. EXP/SA .017 .019 .020 .016 .017 (N=ll7) (N=60) (N=ll9) (N = 30) (N=51) CAPITAL EXP. 30.9 19.4 18.8 78.9 3.6 c,d,e d (N =234) a,b,c,e a,e,d a,d,e NUMBER 289 140 235 165 121 Note: DIFF: BETA]: 29 Table 2 (continued) The lower-case letters under the medians and means reported in Panels A and B indicate that the difference between the variable values for that group of firms (for example, Group 1) and another group of firms is significant at or below .01. The Wilcoxon Two Sample Test was used for the means (Panel A) and the Median Two Sample Test was used for the medians (Panel B). Both are nonparametric tests. a-Group l-UVB greater than zero in APB 8 era b-Group 2-UVB equal to zero in APB 8 era c-Group 3-UVB missing in APB 8 era d-Group 4-Pension expense reported in both eras, FAS 36 data not reported e-Group S-Pension expense not reported in either era For example, in Panel A, DIFF under Group 1 the letter 'd' appears. This indicates that according to the Wilcoxon Two sample test, the mean change in beta (or DIFF) for this group is different from the Pension Expense (Group 4) only group at the .01 level. Table 2 Variable definitions BETA2 - BETAl the estimated coefficient resulting from regressing R5,, firm i common stock return for day t, on R”, the value weighted stock market index return for day t, using a 200 day estimation period. I =1 for the 200 day period ending March 31, 1980. J=2 for the 200 day period beginning March 31, 1981. The three-year averages (1978 through 1980) of the following variables are reported in TABLE 2. EP8: EARNINGS PER SHARE = (INCBEXT - DIVP)/COMMON SHARES OUTSTANDING where INCBEXT is income before extraordinary items and DIVP is preferred dividends. SALES: book value of sales, in millions ASSETS: book value of total assets, in millions MARKET VALUE: MARKET VALUE OF COMMON SHARES AT YEAR-END which is computed by multiplying the market price per common share at year-end by the common shares outstanding at year-end. DEBT/T A: FINANCIAL LEVERAGE = (CL + LTD + DFI’ + CD + PFSTK)/T A where CL is current liabilities, LTD is long-term debt, DPT is deferred taxes, CD is convertible debt, PFSTK is preferred stock and TA is total assets. The book value is used to measure all of these variables. EE/PLANT: Number of employees divided by the gross book value of total plant, property and equipment. MSHARE: Market share which is computed by dividing net sales by the total net sales of the 3 digit SIC Code industry the firm is included in. PENSION EXP/SA: Total pension expense divided by sales. R&D/SA: ADV EXP/SA: CAPITAL EXP: 30 Table 2 (continued) Research and development expense divided by sales. Advertising expense divided by sales. Capital expenditures, in millions. 31 Table 2 Panel C Descriptive Statistics: Two Digit SIC Distribution subgroup of firms. Industry Description Group Group Group Group Group 1 2 3 4 5 Agriculture, Forestry and Fish Products (SIC 0-9) 0% 0% .3% 0% 0% Mining (SIC 10-14) 2.4 5.7 8.1 3.6 9.9 Construction (15-19) 0 0 .7% 1.2 3.3 Manufacturing (20-39) 77.8 58.6 69.4 17 52.9 Transportation and Utilities (40-49) 5.2 7.1 6.5 65.5 6.6 Wholesale Trade (50-51) 2.1 2.9 5.1 1.8 5 Retail Trade (52-59) 6.9 12.9 5.1 6.1 9 Financial Institutions, Insurance, and Real Estate (60-69) 2.8 5 .7 3.4 1.8 5 Services (70 +) 2.8 7.1 1.4 3 7.5 Totals 100% 100% 100% 100% 100% Note: The percentage of firms in each 2 digit SIC code classification is presented here for each 32 The latter two groups are included in this discussion to assess the merits of including them in analyses as control firms and to determine the relative similarity of the three adopter groups with respect to their operating and financing characteristics. The results of the analysis, detailed below, suggest that adopters operating, investment and financing characteristics are similar while the nonadopters are dissimilar with respect to these variables from each other and from the adopters. This provides assurance that reported differences in the association of risk changes with FAS 36 data documented in subsequent analyses is due to FAS 36 data rather than a correlated operating or financing characteristic not directly controlled. Unless otherwise noted, each variable’s median is discussed. 4.1.1 Risk BETA2 is systematic risk estimated for the adoption year and is calculated using the market model over the 200 day trading period beginning March 31, 1981. BETAl is calculated for the 200 day trading period ending March 31, 1980. DIFF, the difference between BETA] and BETA2 measures the change in estimated risk during the period in which FAS 36 is adopted. Systematic risk decreased over the FAS 36 adoption period in Groups 1,2,3 and 5. Group 4’s risk increase is negligible. The adoption groups’ mean and median risk are not statistically different from one another in either time period. Group 5’s risk while not generally statistically different from the adopter groups in either regime, is higher on average in both time periods than the adopter groups. Group 4’s average systematic risk is .589 and .590 in the before and after FAS 36 time periods suggesting that these firms Operating characteristics are quite different from the other four groups. Approximately, 65% of Group 4 firms are utilities compared to between 5.2 and 7 .1 percent of the other four groups according to Table 2, Panel C. The systematic risk documented here is consistent with utilities. Given that utilities production, operating and financing characteristics are quite different from the other groups, Group 4 is discussed in a limited fashion subsequently. Group 5 firms are also considerably 33 different from the adopter groups in sales, profit, total assets and market value. The discussion of the remaining firm operating, investment and financing variables focuses upon the adopter groups. 4.1.2 Size Differences Three alternative size measures are employed: Sales, book value of assets and market value of common stock. Group 1 firms are the largest according to all three size variables. Median sales and total assets are statistically larger than Groups 2 and 3. Groups 2 and 3 are similar to each other with respect to size. Their median total assets are nearly identical at $205.5 and $205.4 million. Median sales are $255.4 and $298.2. Median common stock market value is $134.1 and $125.3. 4.1.3 Profitability Group 1’s median earnings per share, $1.65, is statistically significantly larger than Groups 2 and 3, $1.18 and $1.22. 4.1.4 Financial Leverage Debt is defined as the book value of all claims to net assets which are superior to common stock. On this basis, Group 2 is the most highly levered at 51.5% of the book value of total assets compared to Groups 1 and 3 which are nearly identical at 49.5% and 50%. 4.1.5 Operating Leverage This variable is used by Pinches, et al. (1987) to represent operating leverage. In this context it provides information regarding the relative importance of labor compared to capital in the company’s production technology. The three adopter groups are similar with respect to employees per million dollars of gross plant investment. Group 1 has 49 employees per million, Group 2 has 50 employees per million and Group 3 has 47 employees per million. In contrast, Group 4 has 3 only employees per million and Group 5 has 65 employees per million. The Pension Expense/Sales ratio is greatest for Group 1 at 1.1% of sales compared to .7% and .8% 34 for Groups 2 and 3. Given the operating leverage number, either Group 1 employees are paid more overall because of different required skill levels and/or receive more of their total wages in the form of deferred compensation than the two other groups. 4.1.6 Market Share Market share is computed by dividing the firm’s sales by the total sales of the firm’s 3- digit SIC code. Group 1’s median market share is 6.8% compared to 2.5% for Group 2 and 4.1% for Group 3. Market share is a surrogate measure for output market power. As Jose and Stevens (1987) demonstrate analytically and empirically, market power is inversely related to systematic risk. Companies with market power can attenuate the influence of economic fluctuations compared to similar companies without such market power. As Anthony, et. al. (1993) demonstrate, firms which are in the mature stage of the firm’s life cycle tend to have higher market share and relatively lower systematic risk. Using data supplied by Anthony and Ramesh (1992), for 182 out of the 201 Group 1 firms included in the regressions (Tables 3 through 8), mean (median) age is 73.4 (71) years. For 82 of 103 Group 2 firms mean (median) age is 57.6 (53) years. For 156 of 176 Group 3 firms, mean (median) age is 64.7 (64.5) years. The market share numbers are consistent the Anthony, et. al. results. Group 1, the oldest firms, have the largest median market share, 6.8%, Group 3, the middle age firms, have a median market share of 4.1% and Group 2, the youngest firms, have the lowest median market share, 2.5%. Group 1 firms also report the largest EPS of any of the groups. A portion of the difference could be due to the historical cost principle since these older firms may have older equipment purchased when the price level was lower which are either fully depreciated, but still in service, or whose depreciation is lower due to the lower initial purchase price. The ratio, (PPETG - PPETN)/PPETG, or DEPNET is computed which represents the proportion of total book plant and equipment book value depreciated. Group 1 median DEPNET is .425, Group 2’s 35 is .37 and Group 3’s is .39. This data supports the notion that Group 1 firms may have relatively more plant which is either fully depreciated or nearly fully depreciated. Thus, EPS could be inflated because of this accounting artifact. However, it is unlikely to be the sole reason for the 48 cent and 44 cent difference per share compared to Groups 2 and 3. If EPS is reflective of future cash flows, one would expect that the systematic risk of such a firm would, ceteris paribus, be lower than other similar firms. The market share result also would suggest that risk should be lower for Group 1 than Groups 2 and 3. However, BETAl is slightly higher for Group 1 than Groups 2 and 3 and BETA2 is slightly lower. While the exact effect of higher EPS and market share on systematic risk is not known, the risk of Group 1 firms is expected to be lower than the other two groups. An explanation of the difference may be related to the existence of large levels of unfunded pension liabilities. Table 3 reports the pension obligation, asset and expense variable results of the three groups. Group 1 firms have the largest unfunded vested benefits as a function of the book value of total assets. 4.1.7 Research and Development and Advertising None of the differences is statistically significant among the five groups. Interestingly, firms rarely report both Research and Development Expense and Advertising Expense. 58.5% of Group 1 firms report R&D and 40.5% report Advertising. Fewer Group 2 and 3 firms report R&D (50.7% and 47.2%). More Group 2 and 3 firms report Advertising Expense (42.9% and 50.6%). These results suggest that the product concentration of the groups may be different. For example, consumer product firms typically spend more on Advertising than do durable goods manufacturers. These results suggest that more Group 3 firms are consumer products firms than the other two groups. While more Group 1 firms report research and development, Group 2 firms median spending is 1.7% of sales compared to 1.3% and 1.2% for Groups 1 and 3. This suggests that 36 Group 2 firms are relatively more technology oriented or have more money to spend on research and development. Even though these firms EPS is the lowest of the three adopter groups, they have the highest financial leverage ratio (51.5%), suggesting that they may have more growth investment opportunities than the other two groups which may require loans. Notice that Group 2 firms risk is approximately the same as the other two groups in both time frames, despite relatively higher financial leverage and lower earnings per share and market share. Higher financial leverage is associated with higher risk and lower market share suggests lower market power and therefore higher risk. Relatively higher research and development costs suggest that excess cash may be generated. The size of the overfunded pension plan may also be an avenue for ”storing" financial slack to invest in future growth opportunities. Group 2 firms also have the highest median capital expenditure to sales ratio, 6.8% compared to 5.8% for Group 1 and 5.5% for Group 3. 4.1.8 Summary In summary, Groups 1 through 3 are quite similar with respect to their operating, investment and production characteristics. Among these three groups, Groups 2 and 3 are the most similar. The analyses which follow usually combines Groups 2 and 3 because of their similar underlying economic characteristics. 4.2 TEST OF HAMADA-RUBINSI‘EIN MODEL ADAPTATION Table 3 reports the results of regressing BETA2 (beta estimated when FAS 36 data is available) on several variables which surrogate for various aspects of systematic risk as described below. The purpose of this regression is to determine how well the model without pension related data explains systematic risk levels. The model explains approximately the same amount of variation in systematic risk for both groups, Adjusted R2 for Group 2 and 3 is 9.4 % compared to 9.1% for Group 1. The variable coefficients and significance levels are similar. 37 Table 3 Test of Systematic Risk Model Rama-51+6,05,».a,DET,+a,MSAVG,+a,M32,+t,CE,+b,PE,+e, Groups 2 and 3 Group 1 Coefficient Coefficient Variable (T -STAT) (T-STAT) (Predicted Sign) (N =270) (N = 199) Intercept .705.” .413.” (7.528) (3.408) DE (+) .512 " .756‘” (2.851) (3.564) DET (-) -.455 .032 (-1.489) (.342) MS (-) -.241 .022 (-.593) (.057) Ms2 (+) .314 .069 (668) (.147) CE (?) .0005”. .0002” (4.582) (3.214) PE (?) -7.782 ' -3.667 (-2.329) (-1. 159) ADJUSTED R2 .094 .091 General Note: Statistical significance designations: ""‘ represents .001, ** represents .01, and * represents .05. Variable Descriptions BETA2: Market model estimate of systematic risk measured after FAS 36 adoption. The model is estimated using 200 daily stock returns provided by CRSP beginning on March 31, 1981. A value-weighted market index is used. DE: Debt to Equity Ratio = (CL + LTD + DTITC + CSPRSTK)/T A where CL is current liability balance, LTD is long-term debt, DTITC is the balance sheet balances of deferred taxes and investment tax credit and CSPRSTK is the total convertible debt and preferred stock book value balance). TA is the book value of total assets. In this model, the DE ratio is the average of 1978, 1979 and 1980 DE ratios measured using annual report data provided by Compustat. DET: Debt to Equity Ratio * Tax Rate Interaction = DE average * TAXRATE. TAXRATE = Total Income Tax (Federal, State and Local)/(Income before Extraordinary Items + Income Tax) measured using 1980 numbers. MS: MS’: CE: PE: 38 Table 3 (continued) Market Share = SA/(SIC3 Total SA) averaged over 1978 through 1980 where SA is net sales, SIC3 Total SA is the total sales for the three digit SIC code for the same year that firm SA is reported. Market Share Squared. Capital Expenditure on PPE averaged over 1978 through 1980. Pension Expense/Sales averaged over 1978 through 1980. 39 Debt to equity ratio (DE) is the financial leverage surrogate variable. Debt is defined as the book value of all claims to company resources which are superior to common stock. Current and long-term liabilities, deferred taxes, convertible debt and preferred stock are included in the numerator of DE. Equity is defined as the book value of total assets. Hamada (1972) measures financial leverage using market values. In this study, book values are used for practical and modelling reasons. First, market values of most debt securities are not available and gathering preferred stock market values, if available, is very time consuming. Since particularly with respect to debt, analysts would not have ready access either to these market values, this measure of debt is a reasonable surrogate. Second, the book value of total assets is used to represent the market value of the firm instead of combining the book value of debt and market value of common stock. Since beta is a determinant of the level of a common stock’s market value, a spurious correlation could result in regressions with beta as the dependent variable and DE as an independent variable. Since DE is a noisy measure of leverage, the results should be biased against finding an association. The Hamada model predicts a positive association between leverage and systematic risk. In Table 3, DE’s coefficient is positive and statistically significant for the combined Groups 2 and 3 and Group 1 as predicted. DET is the interaction term of DE and the 1980 tax rate. The tax rate is a constructed number: total income tax expense reported by Compustat divided by the sum of income before extraordinary items and total income tax expense. According to the Hamada (1972) model, the effect of debt on risk is attenuated by the deductibility of interest. A negative coefficient is predicted by the model. For combined Groups 2 and 3, DET’s coefficient is negative, however, not statistically significant. For Group 1, the coefficient positive, but very small and statistically insignificant. MS represents market share and is measured by dividing net sales by the total sales of 40 the applicable three digit SIC-Code. While MS is an imperfect measure of market share because SIC classifications may not provide an accurate market definition, the variable may still capture overall market power. Market power attenuates systematic risk according to Jose and Stevens (1987) analytical and empirical results.‘ Jose and Stevens (1987) document that the market power / systematic risk relation is not monotonic, but is best modeled by including a squared term as well, hence MS2 is included in the model. For Groups 2 and 3, the MS and MS2 coefficients’ signs are negative and positive, as predicted, although not statistically significant. For Group 1, MS and MS2 appear to explain little of systematic risk level. The capital expenditures (CE) coefficient is positive and statistically significant for both groups. This result suggests that firms which are more heavily invested in tangible, plant assets are riskier. A possible explanation for this result is since such an investment is not very liquid, such firms are locked into their investment strategies for longer time frames than other firms with more liquid and therefore more flexible investment strategies. The pension expense to sales (PE) coefficient is negative and statistically significantly associated with risk for Groups 2 and 3, and negative, but not significant for Group 1. Pension expense may be inversely associated with the level of systematic risk due to a combination of factors. First, firms which are more labor intensive (and have higher pension expense as a percentage of sales) may have more flexibility to adjust their investment strategies than firms which are relatively more capital intensive. Secondly, pension expense is typically paid in the period in which it is expensed because of the tax benefits associated with pension funding. If a company chooses to fund its expense immediately, its future obligation is lower and therefore its 6Utilities may be near monopolies in their geographic areas and this is not recognized in the SIC codes, MS is likely to be a poor measure of market power for utilities. As a result, utilities are excluded from the further analyses. 41 risk would be lower. In summary, approximately the same degree of variation in the level of systematic risk is explained by the model for the two groups examined. These groups appear to be matched reasonably well with respect to the variables influencing systematic risk. When FAS 36 data is added to the models, differences in the FAS 36 obligation coefficient direction and significance levels are likely to be due to the pension related information being disclosed. 4.3 PENSION OBLIGATION, ASSET AND EXPENSE VARIABLE DESCRIPTIVE STATISTICS Table 4 reports the mean and median pension obligation, asset and expense variables for 1980 (FAS 36 adoption year) and 1979. All variables are expressed deflated by total assets except for pension expense which is deflated by net sales. Data reported for variables VBLR, through PESAH are the means and medians for reported pension data for 1980 (t) and 1979 (H). Data reported for FSCHG,, VGSCHG,, and PECHG, are the means and medians for differences in reported total benefit funded status, vested benefit funded status and pension expense to net sales from 1979 to 1980. 42 Table 4 Descriptive Statistics Pension Obligation, Asset and Expense Variables 1980 and 1979 Variable Group 1 Group 2 Group 3 Mean Mean Mean (Median) (Median) (Median) N=201 N=108 N=179 VBLR, .157 .057 .103 (. 126) (.042) (.070) NVBLR, .014 .010 .012 (010) (.005) (.007) NAB, .1411 .077 .101 (.122) (.061) (.081) FSLR, .023 -.011 .014 (.013) (.0011) (.001) VFSLR, .009 -.020 .002 (.005) (-.015) (-.004) ovum, .040 0 NIA (.020) (0) PESA, .015 .009 .011 (.013) (.007) (.008) PBSAM .015 .009 .011 (.013) (.008) (.009) FSCHG, -.017 - -.011- N/A (--004)' (--008)' VFSCHG, -.031 - ~02: NIA (-.014)- (.015)- Pecan. -.00004 .00002 -.00038 1* (.00002) (-.00004) (-.00020) ° Notes: 1. Group 1 includes firms which reported Unfunded Vested Benefits in each year from 1977 through 1979. Group 2 includes firms whose Unfunded Vested Benefits were zero in each year from 1977 through 1979 according to Compustat. Group 3 includes firms whose Unfunded Vested Benefits were missing in each year from 1977 through 1979 according to Compustat, but which adopted FAS 36 in 1980. 2. Tests of the significance of the difference of the CHG variables (FSCHG, VFSCHG and PECHG) from zero are conducted. The parametric (t-test) and non-parametric (W ilcoxon sign rank test) test results agreed qualitatively in all cases. P-value significance is denoted as follows: .001 is denoted by a, .01 denoted by b, and .05 denoted by c. 43 Table 4 (continued) Variable Definitions General Note: t refers to 1980, t-l is 1979. VBLR,: NVBLR: NAR,: FSLR: VFSLR,: UVBLRH: PESAr, 1-13 FSCHG,: vrscno,: pecan: Vested Benefit Obligation Leverage Ratio = PBVB/T A where PBVB is the vested benefit obligation reported under FAS 36 requirements in the year of PAS 36 adoption (1980). TA is the book value of total assets measured at 1980 fiscal year-end. Nonvested Benefit Obligation Leverage Ratio = PBNVB/T A where PBNVB is the nonvested benefit obligation reported under PAS 36 requirements in the year of FAS 36 adoption (1980). TA is the book value of total assets measured at 1980 fiscal year-end. Pension Asset Ratio = PBNA/T A where PBNA is the pension net asset balance reported under FAS 36 requirements in the year of PAS 36 adoption (1980). TA is the book value of total assets measured at 1980 fiscal year-end. Funded Status Leverage Ratio = (PBVB + PBNVB - PBNA)/T A where PBVB and PBNVB are the vested and nonvested benefit obligations and PBNA is the pension fund net asset balance reported under FAS 36 requirements in the year of FAS 36 adoption (1980). TA is the book value of total assets measured at 1980 fiscal year-end. Vested Benefit Funded Status Leverage Ratio = (PBVB - PBNA)/T A. PBVB and TA are defined above. Unfunded Vested Benefit Leverage Ratio = (UVB/TA)H where UVB is the Unfunded Vested Benefit balance reported under APB 8 requirements in 1979. TA is the book value of total assets measured at 1979 fiscal year-end. Pension Expense to Net Sales Ratio = (PE/SA), .14 where PE is Pension Expense and SA is net sales at t= 1980 and t-1=1979. Change in Reported Pension Funded Status = FSLR, - UVBLRH. Change in Reported Unfunded Vested Benefit Status = VFSLR, -UVBLR,.,. Change in Reported Pension Expense from 1979 to 1980 = PESA, - PESAH. 44 In 1980 (FAS 36 adoption year), Group 1’s reported vested benefit obligation is 12.6% of the book value of total assets compared to Group 3, 7%, and Group 2, 4.2%. The nonvested benefit obligation is 1.4%, .7% and .5 % of total assets for Groups 1, 2 and 3. Group 1’s net assets, 12.2% of total assets, are relatively larger than Group 2, 6.1% and Group 3, 8.1%. Group 1 is the least well-funded of the three groups. The median net obligation, total benefits (vested and nonvested) minus net assets, is 1.3% of total assets. The net vested benefit obligation is .9% of total assets. Group 2 is the best funded according to FAS 36 data. Its median net funding (net assets exceed total pension obligation) is .8% of total assets and median net funding of vested benefits is 1.5% of total assets. Group 3 falls in the middle. Its median net total obligation is .1% of total assets and its median net vested benefit funding (assets exceed vested benefit obligation) is .4% of total assets. Groups 1 and 2 reported unfunded vested benefits prior to FAS 36. These groups are analyzed to determine the change in the reported vested benefit status upon adoption of FAS 36. In 1979, Group 1’s median unfunded vested benefit status was 2% of total assets, Group 2’s was 0%. Consistent with the criticisms of FAS 36’s accrued unit credit method, the reported pension funded status increased for most firms upon adoption of FAS 36. Reported financial leverage resulting from pensions declined by 1.4% for Group 1 and as discussed earlier, Group 2 reported that net overfunding of pensions was 1.5% of total assets. The mean and median change in pension expense to sales (PECHG) is small for each group and similar among the groups. However, Group 3’s median decline was .02% compared to an increase of .002% for Group 1 and a decrease of .004% for Group 2. The .02% is significantly different from zero at the .05 significance level. Since a relation between pension expense and the level of systematic risk is documented in Table 3, pension expense is included as a control variable in the regressions. A reported association between the change in systematic risk and the FAS 36 data may be due to pension funding strategy changes. The inclusion of 45 pension expense aids in controlling for this possibility. In summary, using FAS 36 data, the three groups differ with respect to their pension obligation funded status. Group 1 firms are still underfunded according to FAS 36 disclosures, but the underfunding is less than under APB 8 disclosures. Group 2 firms are overfunded, both totally and with respect to vested benefits, according to FAS 36 disclosures. Group 3 firms are less well-funded than Group 2 firms, but better funded than Group 1 firms. 4.4 REGRESSION RESULTS OF DIFF ON FUNDED STATUS RATIO FOR GROUPS 2 AND 3 Tables 5 and 6 report the results of the regression of DIFF on the pension obligation funded status leverage ratio (F SLR) and the control variables in Panel A for the combined Groups 2 and 3 (UVB = 0 and UVB = missing) and in Panel B for Group 1 (UVB > 0). The firms are partitioned into two groups: those whose funded status is equal to or below the median FSLR (relatively overfunded firms) and those whose funded status is above the groups’ median FSLR (relatively underfunded firms). The median funded status ratio is -.00154 for the combined grouping and .013 for Group 1. This means that pension assets exceed the total pension obligation and this excess is approximately .15% of total assets for the combined grouping. Total pension obligations exceed pension assets by 1.3% of total assets for Group 1 firms. Based on FAS 36 measures, about half the combined group firms are either fully funded or overfunded and about half are less than fully funded or underfunded. Table 5 presents the results of two models using the partitioned sample. The first model regresses the change in beta between the two regimes (DIFF) against the funded status leverage ratio (FSLR) only. The second model regresses the change in beta (DIFF) against the funded status ratio and four control variables: the change in the current ratio (CR), sales growth (SA), the change in the cost of goods sold to sales ratio (CGS) and the change in the pension expense to sales ratio (PE). 46 The control variables used in Model 2 reported in Tables 5, 6 and 7 differ from those used in the systematic risk level model of Table 4 because changes in the level variables performed poorly (very small coefficients are noted and small R2) in explaining changes in the level of systematic risk. The pension obligation and asset variables coefficients are qualitatively the same regardless of the control variables used. Since this study is motivated in part to explore the behavior of systematic risk, I selected on an intuitive basis, three variables which seem to be associated with aspects of the determinants of systematic risk as explained below. The debt to equity ratio is a measure of the long-term financial leverage of the firm. However, its usefulness in explaining short-term fluctuations in systematic risk is not confirmed when it is regressed against DIFF. Current liabilities, included in the debt to equity ratio denominator, is probably the debt variable which would be most subject to short-term economic fluctuations. In financial statement analysis, the ratio of current assets to current liabilities, the current ratio (CR), is typically used to measure short-term liquidity. Thus, the change in the current ratio is included as a variable intended to explain a portion of the change in systematic risk over approximately one year. In the Rubinstein (1973) model of operating risk, four components of operating risk are identified: the covariance of firm’s contribution margin with the market’s weighted average contribution margin, variable to fixed cost proportion, production technology and the uncertainty of operational efficiency. On a wide-scale short-term basis, firms are unlikely to change their variable to fixed cost investment proportion, production technology and the uncertainty of operational efficiency. In the short-run, the relation between the firm’s contribution margin and the market’s weighted average contribution margin may change. The contribution margin is the difference between the marginal price received for a product and the variable costs of the product. The price received is a result of general market conditions as is the variable cost of materials and labor. Systematic risk may shift because of short-run business cycle changes which 47 induce a change in the covariance of contribution margin and the market’s weighted average contribution margin. Accordingly, SA which is the percentage change in sales and CGS which is the percentage change in the cost of goods sold to sales ratio are included as explanatory variables. 48 Table 5 Panel A Partitioned Combined Groups 2 and 3 Regression Results with FSLR Model 1: DIFF,-Bl+82FSLR,+e, Model 2: DIFF,-8l+OZFSLR,+63CR,+8‘SA,+b,CGS,+86PE,+e, Model 1 Model 1 Model 2 Model 2 Overfunded Underfunded Overfunded Underfunded Intercept .034 -.144‘” .036 -.288‘” (.740) (-2.871) (.584) (4.459) FSLR 5.070 ” -.108 5,099 ” .858 (3 .027) (-.121) (2,935) (.941) CR -.004 .181 ” (-.076) (3.050) SA .033 .748 ” (.175) (3.266) CGS -1.966 -.041 (-1.797) (-.031) PB -1.371 7.326 (-.102) (.507) Adjusted R’ .057 -.007 .052 .077 Note: "‘3 “ and 5 denote significance levels of .001, .01 and .05, respectively. General Note: Overfunded (Underfunded) firms are those firms where FSLR is equal to or below (above) FSLR’s median, -.00154. There are 136 overfunded and 134 underfunded firms. See Table 6 Panel B for control variable (CR, SA, CGS and PE) definitions. 49 Table 5 Panel B Partitioned Group 1 Regression Results with FSLR Model 1: DIFF,-6,+62FSLR,+e, Model 2: DIFF,-6,4-62FSLR,+03C&+045A,+05CGS,+06PE,+e, Model 1 Model 1 Model 2 Model 2 Overfunded Underfunded Overfunded Underfunded Intercept -.117 " -.188” -. 105 -.184‘ (-2.691) (-3.010) (-1.959) (-2.535) FSLR .421 .594 .555 .738 (.320) (.702) (.409) (.866) CR .023 -.032 (.902) (-.396) SA -.097 -.162 (-.320) (-.525) CGS -1.764 3.370 (-1.064) (1.852) PE -16.516 -36.760 (.1045) (4.846) Adjusted R’ -.009 -.005 -.020 .014 Note: "‘3 5" and " denote significance levels of .001, .01 and .05, respectively. General Note: Overfunded (Underfunded) firms are those firms where FSLR is equal to or below (above) FSLR’s median, .013. There are 101 overfunded and 100 underfunded firms. Variable Definitions Note: t refers to 1980, H refers to 1979. DIFF: Beta Difference = BETA2 - BETAl where BETA2 is the market model estimate of systematic risk measured after FAS 36’s adoption and BETAI is the systematic risk estimate measured the year before FAS 36’s adoption. FSLR: Funded Status Leverage Ratio = (PBVB + PBNVB - PBNA)/T A where PBVB and PBNVB are the vested benefit and nonvested benefit obligations and PBNA is the pension fund asset balance reported under FAS 36 requirements in the year of FAS 36 adoption (1980). TA is the book value of total assets measured at 1980 fiscal year end. 50 Combined Grouping Better Funded Firms The FSLR coefficient is positive and significantly related to the change in beta at the .01 level in both models. The sign is as expected since leverage is positively associated with systematic risk. Combined Grouping Less Well-Funded and Underfunded Firms The coefficient of FSLR is negative, very small and not statistically significant at conventional levels in either model. The FSLR-only model adjusted R2 is -.007 for this group compared to .057 for the overfunded firm portfolio. The contrast is striking. The market apparently only adjusted risk for firms which previously reported either UVB = 0 (Group 2) or reported that their funding (Group 1) was adequate, but which under FAS 36 are disclosed to be overfunded. FAS 36 data does not appear to affect the market’s assessment of firms which are relatively underfunded. In the expanded model, the FSLR coefficient is positive and again quite small. In addition, CR and SA coefficients are both positive and significant at .01 level. When contrasted to the expanded model for overfunded firms, it appears that different variables are used by the market to assess the riskiness of the over and under funded groups. Since these firms appear to be using different pension funding strategies, the underlying investment opportunity sets may also differ. Group 1 The FSLR coefficient is positive, but statistically insignificant for both the overfunded and underfunded groupings in both models. Table 6 reports the results of the same models and firms included in Table 5 except the funded status leverage ratio is decomposed into the obligation leverage ratio and the ratio of plan assets to total assets. The results are qualitatively the same as in Table 5 . 51 Table 6 Panel A Partitioned Combined Groups 2 and 3 Regression Results with OBLR and ASR Model 3: DIFF,-bl+OZOBLR,+0,ASR,-+e‘ Model 4: DIFF,-8,+OZOBLR,+0,ASR,+04CR,+0,SA,+b‘CGS,+6.,PE,+e, Model 3 Model 3 Model 4 Model 4 Overfunded Underfunded Overfunded Underfunded Intercept .024 -.161 u .020 -.322'” (.473) (-2.650) (.294) (-4.3 17) OBLR 5.720 ' -.559 5.958 ° .111 (2.508) (-.447) (2.586) (.091) ASR -5.668 “ .871 -5.609 “ .423 (-2.838) (.506) (-2.864) (.254) CR -.004 .184 .. (-.073) (3.050) SA .045 .764 “ (.235) (3.323) CGS -2.013 -. 124 (-1.830) (-.093) PB -2.922 6.313 (-. 169) (.489) Adjusted R’ .051 -.013 .047 .076 Notes: “'3 " and “ denote significance levels of .001, .01 and .05, respectively. General Note: Overfunded (Underfunded) firms are those firms where FSLR is equal to or below (above) FSLR’s median, -.00154. There are 136 overfunded and 134 underfunded firms. 52 Table 6 Panel B Partitioned Group 1 Regression Results with OBLR and ASR Model 3: DIFF,-bl+5208LR,+0,ASR,+e, Model 4: DIFFi-bl+6208LR,+0,ASR,+6‘CR,+658A,+06CGS,+0,PEi+e 1 Model 3 Model 3 Model 4 Model 4 Overfunded Underfunded Overfunded Underfunded Intercept -.107 -.184 ° -.082 -.196 ‘ (-l.650) (-2.373) (-1.117) (-2.166) OBLR .125 .632 -.100 .638 (.065) (.649) (-.051) (.660) ASR -.226 -.667 -.139 -.538 (-. 139) (-.534) (-.085) (-.432) CR .024 -.034 ” (.939) (-.413) SA -.103 -.152 “ (-.340) (-.484) CGS -1.699 3.391 (-1.017) (1.852) PE -19. 128 ~37.245 (-1.136) (-1.850) Adjusted R’ -.081 -.015 -.028 .004 Notes: 5", " and " denote significance levels of .001, .01 and .05, respectively. General Note: Overfunded (Underfunded) firms are those firms where FSLR is equal to or below (above) FSLR’s median, .013. There are 101 overfunded and 100 underfunded firms. Variable Definitions Note: t refers to 1980, H refers to 1979. OBLR: Pension Obligation Ratio = (PBVB + PBNVB)/T A where PBVB and PBNVB are the vested benefit and nonvested benefit obligations reported under FAS 36 requirements in the year of PAS 36 adoption (1980). TA is the book value of total assets measured at 1980 fiscal year end. ASR: Pension Asset Ratio = PBNA/T A where PBNA is the pension asset fund balance reported under FAS 36 requirements in 1980. CR: SA: CGS: PE: 53 Table 6-Panel B (continued) Current Ratio Difference = (CA/CL), - (CA/CL)H where CA is the current asset balance and CL is the current liability balance. Sales Growth = (SA, - SA,_,)/SA, where SA is net sales. Cost of Goods Sold to Sales Ratio Difference = (CGS/SA), - (CGS/SA)H where CGS is cost of goods sold and SA is net sales. Pension Expense to Sales Ratio Difference = (PE/SA), - (PE/SA)M where PE is pension expense and SA is net sales. 54 Overfunded Firms As predicted by the systematic risk model, the obligation leverage ratio (OBLR) coefficient is positive and significant at the .05 level in the pension variable only model and at the .01 level in the expanded model for the overfunded combined group firms. The asset ratio (ASR) coefficient is negative and significant at the .01 level in both models. This result is also expected since the availability of more assets to cover future pension obligations reduces the riskiness of the firms future cash flows. The coefficients of the control variables are approximately the same as reported in Table 5. Underfunded Combined Group Firms and Group 1 Firms The results are qualitatively the same as in Table 5. The coefficients on the two pension measures are small. Summary Comments The results of Tables 5 and 6 suggest that the market only reassessed systematic risk for firms which were relatively overfunded and previously reported zero or did not report unfunded vested benefit obligation. Since prior to FAS 36, firms were only required to report the extent to which they were unfunded, the market’s expectation regarding firms reporting that they were adequately or fully funded prior to FAS 36 does not appear to include information about the level of overfunding which existed. In effect, firms were able to successfully hide the level of overfunding that existed in their plans. FAS 36’s principal contribution appears to be requiring symmetry in reporting the financial status of pensions. The accrued benefit method does not appear to affect the risk assessment of any other firms except the relatively overfunded ones. This is not surprising since the accrued benefit method does not include salary projection in the calculation of the obligation. The actual obligation is understated. The market apparently recognized this weakness resulting 55 in no risk adjustment. The expanded model results suggest some interesting avenues for future research. Table 7 reports the results of DIFF regressed on the control variables only for the two subgroups. The coefficient signs and significance levels are approximately the same as in the expanded models reported in Tables 5 and 6. For the combined grouping, the adjusted R2 of the model for the overfunded group is .038 versus .075 for the underfunded group. As mentioned above, different coefficients are significant in each model. With further refinement and examination of the specific characteristics of each of the groups, insight regarding what variables are used by the market to adjust risk may be determined. Section 4. discusses the coefficients of these explanatory variables and avenues for research in more detail. 56 Table 7 Panel A Partitioned Combined Groups 2 and 3 Regression Results: No Pension Obligation Variables Model 5: DIFF,-61+02CR,+035A,+04CGS,+05PE,+8, Model 5 Model 5 Overfunded Underfunded Intercept -.064 -.253”° (-1.358) (4.879) CR -.024 .173 .. (-.436) (2.916) SA -.020 .667 ” (-. 104) (2.990) CGS -2.062 -.199 (-1. 873) (-. 150) PB -40.714 ' -.632 (-2.400) (—.042) Adjusted R2 .038 .075 Notes: ***, ‘5 and * denote significance levels of .001, .01 and .05, respectively. General Note: Overfunded (Underfunded) firms are those firms where FSLR is equal to or below (above) FSLR’s median, -.00154. There are 136 overfunded and 134 underfunded firms. Notes: "‘3 " and * denote significance levels of .001, .01 and .05, respectively. General Note: Overfunded (Underfunded) firms are those firms where FSLR is equal to or below (above) 57 Table 7 Panel B Partitioned Group 1 Regression Results: No Pension Obligation Variables Model 5: DIFFi-b1+02CR,+63SA,+04CGS,+65PE,+6, Model 5 Model 5 Overfunded Underfunded Intercept -.110 ' -.141" (-2. l 10) (-2.666) CR .022 -.O32 (.884) (-.393) SA -.103 -.177 (-.345) (-.577) CGS -1.782 3.401 ('1-030) (1.871) PE -15.197 -34.772 (-.986) (-l .760) Adjusted R’ -.011 .017 FSLR’s median, .013. There are 101 overfunded and 100 underfunded firms. Variable Definitions Note: t refers to 1980, H refers to 1979. CR: SA: CGS: PE: Sales Growth = (SA, - SA,_,)/SA, where SA is net sales. Cost of Goods Sold to Sales Ratio Difference = (CGS/SA), - (CGS/SA)H where CGS is cost of goods sold and SA is net sales. Pension Expense to Sales Ratio Difference = (PE/SA), - (PE/SA)H where PE is pension expense and SA is net sales. Current Ratio Difference = (CA/CL), - (CA/CL),,, where CA is the current asset balance and CL is the current liability balance. 58 4.5 REGRESSION RESULTS FOR RELATIVELY OVERFUNDED AND UNDERFUNDED FIRMS This section reports the results of regressions of DIFF, the change in systematic risk upon adoption of FAS 36, on FSLR, the pension obligation funded status leverage ratio and control variables for Group 2 (Table 8) and Group 3 (Table 9) separately. 59 Table 8 Panel A Partitioned Group 2 Regression Results with FSLR Model 1: DIFF,-0,+02FSLR,+8, Model 2: DIFF,-b1+62FSLR,+63CR‘+64SA,+05CGS,+56PE,+e, Model 1 Model 1 Model 2 Model 2 Overfunded Underfunded Overfunded Underfunded Intercept .069 -.173'" .128 -.257 ” (.868) (-2.871) (1.361) (-2.818) FSLR 5.786 ' .898 5.161 ‘ 2.533 (2.344) (.266) (2.086) (.737) CR -.153 ‘ .152 (-2. 143) (1.626) SA -.438 .446 (-1.341) (1.476) CGS -2.051 ” .884 (-l.406) (.686) PB 29.345 ‘ 21.280 (~1.576) (.583) Adjusted R2 .084 -.018 .152 .025 Note: **"‘, ** and * denote significance levels of .001, .01 and .05, respectively. General Note: Overfunded (Underfunded) firms are those firms where FSLR is equal to or below (above) FSLR’s median, -.00773. There are 50 overfunded and 53 underfunded firms. Variable Definitions Note: t refers to 1980, t-l refers to 1979. DIFF: Beta Difference = BETA2 - BETAl where BETA2 is the market model estimate of systematic risk measured after FAS 36 adoption and BETAl is the systematic risk estimate measured the year before FAS 36 adoption. FSLR: Funded Status Ratio = (PBVB + PBNVB - PBNA)/T A where PBVB and PBNVB are the vested benefit and nonvested benefit obligations and PBNA is the pension fund asset balance reported under PAS 36 requirements in the year of PAS 36 adoption (1980). TA is the book value of total assets measured at 1980 fiscal year end. 60 Table 8—Panel A (continued) CR: Current Ratio Difference = (CA/CL). - (CA/CL),_l where CA is the current asset balance and CL is the current liability balance. SA: Sales Growth = (SAI - SA,,,)/SA, where SA is net sales. CGS: Cost of Goods Sold to Sales Ratio Difference = (CGS/SA), - (CGS/SA)H where CGS is cost of goods sold and SA is net sales. PE: Pension Expense to Sales Ratio Difference = (PE/SA), - (PE/SA)M where PE is pension expense and SA is net sales. 61 Table 8 Panel B Partitioned Group 2 Regression Results with OBLR and ASR Model 3: DIFF,-5,+8203LR,+6,ASR,+e, Model 4: DIFF,-b1+5208LRp03ASR,+0,CR.-I~6,SA,+66CGS,+8,PE,+6, f Model 3 Model 3 Model 4 Model 4 Overfunded Underfunded Overfunded Underfunded —__———_ Intercept .033 -.192 ' .104 -.300 ” (.364) (-2.647) (.937) (-2.852) OBLR 8.814 -.253 6.768 .423 (2.01 1) (-.059) (1.567) (.099) ASR -7.651 ' .665 -6.132 .354 (-2.297) (.134) (-1.865) (.072) CR -. 152 ‘ .159 (-2.114) (1.690) SA -.421 .484 (-1.266) (1.577) CGS -1.094 .804 (-1.202) (.619) PB -28.050 26.026 (-1.476) (.702) Adjusted R2 .078 -.035 .136 .018 = Notes: "W, " and " denote significance levels of .001, .01 and .05, respectively. General Note: Overfunded (Underfunded) firms are those firms where FSLR is equal to or below (above) FSLR’s median, -.00773. There are 50 overfunded and 53 underfunded firms. Note: t refers to 1980, H refers to 1979. OBLR: Pension Obligation Ratio = (PBVB + PBNVB)/T A where PBVB and PBNVB are the vested benefit and nonvested benefit obligations reported under FAS 36 requirements in the year of FAS 36 adoption (1980). TA is the book value of total assets measured at 1980 fiscal year end. ASR: Pension Asset Ratio = PBNA/T A where PBNA is the pension asset fund balance reported under FAS 36 requirements in 1980. Variable Definitions 62 Table 8-Panel B (continued) CR: Current Ratio Difference = (CA/CL), - (CA/CL)M where CA is the current asset balance and CL is the current liability balance. SA: Sales Growth = (SA, - SA,,,)/SA, where SA is net sales. CGS: Cost of Goods Sold to Sales Ratio Difference = (CGS/SA), - (CGS/SA),., where CGS is cost of goods sold and SA is net sales. PE: Pension Expense to Sales Ratio Difference = (PE/SA), - (PE/SA)H where PE is pension expense and SA is net sales. 63 Consistent with the results reported in Tables 5 and 6, the FSLR coefficient in Panel A of Table 8 is positive and statistically significant at the .05 level in both the univariate and multivariate regression models for the relatively overfunded firms. The coefficient is not significant in either model for underfunded firms. For overfunded firms, FSLR alone explains 8.4% of the variation in DIFF. In combination with the current ratio change (CR), sales change (SA), cost of goods sold ratio change (CGS) and pension expense ratio change (PE), it explains 15.2% of the variation. In contrast, for underfunded firms, adjusted R2 of the FSLR only model is -1.8% suggesting FSLR explains little of the variation in risk for underfunded firms. The full model with control variables adjusted R2 is 2.5%. Similar to the results for Groups 2 and 3 combined reported in Table 6, while only ASR is statistically significant in the OBLR and ASR only models, the coefficients and t-statistics of the variables are much larger than the coefficients of OBLR and ASR in the underfunded firm models. The results for Group 3 firms alone (reported in Table 9) are qualitatively similar to Table 8’s results. The relatively overfunded firms FSLR (Panel A), OBLR and ASR (Panel B) coefficients and t-statistics are much larger than the underfunded firms. Regression Results with FSLR 64 Table 9 Panel A Partitioned Group 3 Model 1: DIFF,-6,+82FSLR,+e, Model 2: DII”‘I“,-(5,+5217.5‘LR,+03CR,+b,SA,+b,CG.S‘,+0,,l"I£‘,+¢=:II Model 1 Model 1 Model 2 Model 2 Overfunded Underfunded Overfunded Underfunded Intercept .036 -.126 -.081 -.194 ‘ (.575) (-1 . 803) (-.967) (-2.064) FSLR 5.163 ' -.309 3.949 .062 (2.035) (-.301) (1.623) (.057) CR .029 .155 (.350) (1.798) SA .498 ' .330 (2.079) (.878) CGS -5.426 ” -1.628 (-2.803) (-.697) PE -.313 6.231 (--012) (.409) Adjusted R2 .037 -.011 .163 .022 l = E j— Note: “‘3 ** and * denote significance levels of .001, .01 and .05, respectively. General Note: Overfunded (Underfunded) firms are those firms where FSLR is equal to or below (above) FSLR’s median, .00106. There are 82 overfunded and 85 underfunded firms. 65 Table 9-Panel A (continued) Variable Definitions Note: t refers to 1980, H refers to 1979. DIFF: FSLR: CR: SA: CGS: PE: Beta Difference = BETA2 - BETAl where BET A2 is the market model estimate of systematic risk measured after FAS 36’s adoption and BETAl is the systematic risk estimate measured the year before FAS 36’s adoption. Funded Status Ratio = (PBVB + PBNVB - PBNA)/T A where PBVB and PBNVB are the vested benefit and nonvested benefit obligations and PBNA is the pension fund asset balance reported under FAS 36 requirements in the year of FAS 36 adoption (1980). TA is the book value of total assets measured at 1980 fiscal year end. Current Ratio Difference = (CA/CL), - (CA/CL)H where CA is the current asset balance and CL is the current liability balance. Sales Growth = (SA, - SA,,,)/SA, where SA is net sales. Cost of Goods Sold to Sales Ratio Difference = (CGS/SA), - (CGS/SA)H where CGS is cost of goods sold and SA is net sales. Pension Expense to Sales Ratio Difference = (PE/SA), - (PE/SA),,, where PE is pension expense and SA is net sales. 66 Table 9 Panel B Partitioned Group 3 Regression Results with OBLR and ASR Model 3: DIFF,-5,+0ZOBLR,+6,ASR,+C, Model 4: DIFF,-8,+bZOBLR,+8,ASR,+54CR,+b,SA,+6‘CGS,+0,PE,+e, Model 3 Model 3 Model 4 Model 4 Overfunded Underfunded Overfunded Underfunded Intercept .036 -.151 -.114 -.236 ‘ (.507) (-1.715) (-1.215) (-2.167) OBLR 5.153 -.733 5.531 -.648 (1.546) (-.532) (1.747) (-.454) ASR -5.148 1.071 -4.896 1.213 (-1.782) (.552) (-1.799) (.611) CR .029 .155 (.346) (1.798) SA .519 ‘ .325 (2.146) (.862) CGS -5.619 ” -1.901 (-2.872) (-.802) PB -5.684 4.458 (-.216) (.289) Adjusted R2 .025 -.021 .159 .017 g Notes: *", " and * denote significance levels of .001, .01 and .05, respectively. General Note: .Overfunded (Underfunded) firms are those firms where FSLR is equal to or below (above) FSLR’s median, .00106. There are 82 overfunded and 85 underfunded firms. 67 Table 9-Panel B (continued) Variable Definitions Note: t refers to 1980, t-1 refers to 1979. OBLR: Pension Obligation Ratio = (PBVB + PBNVBVI‘ A where PBVB and PBNVB are the vested benefit and nonvested benefit obligations reported under FAS 36 requirements in the year of FAS 36 adoption (1980). TA is the book value of total assets measured at 1980 fiscal year end. ASR: Pension Asset Ratio = PBNA/T A where PBNA is the pension asset fund balance reported under PAS 36 requirements in 1980. CR: Current Ratio Difference = (CA/CL)t - (CA/CL)H where CA is the current asset balance and CL is the current liability balance. SA: Sales Growth = (SA, - SA.,,)/SA. where SA is net sales. CGS: Cost of Goods Sold to Sales Ratio Difference = (CGS/SA), - (CGS/SA)H where CGS is cost of goods sold and SA is net sales. PE: Pension Expense to Sales Ratio Difference = (PE/SA), - (PE/SA)H where PE is pension expense and SA is net sales. 68 In summary, Tables 8 and 9 show that the shift in systematic risk over the period that FAS 36 was adopted is positively related to the size of the overfunded pension plan revealed through FAS 36 disclosures. 4.6 AN EXPLORATION OF THE REDUNDANCY OF FAS 36 DISCLOSURES The results documented in Tables 5 through 9 indicate that the systematic risk shift which occurred coincident with FAS 36 data is related to the magnitude of pension overfunding disclosed by PAS 36 for relatively overfunded firms which had previously reported either a zero unfunded vested benefit status or adequate funding. The test results reported in Tables 10 through 13 attempt to determine the extent to which PAS 36 disclosures were redundant for firms for which no association between FAS 36 disclosures and systematic risk shifts are detected. Tables 10 and 11 report the results of regressions of the level of systematic risk against the FAS 36 disclosure variables and the systematic risk control variables included in the regression reported in Table 3. Table 10 reports the regression results for BETA2, the FAS 36 era systematic risk. Table 11 reports the regression results for BETAl, systematic risk estimated over the 200 day period ending March 31, 1980. Although FAS 36 data is not available publicly until the 1980 annual report, the market may have privately acquired information regarding the particular aspects of firm’s pension plans prior to PAS 36 release. The presence of reported unfunded vested benefits prior to FAS 36 release may have motivated this private information search. BETA] is regressed against the information made publicly available later when annual reports containing FAS 36 data were released. If an association is noted, then apparently at least some of the information available publicly with FAS 36 was acquired earlier privately. 69 Table 10 Panel A Post FAS 36 Systematic Risk Regressed Against FSLR BETA21-61+6,DE‘+6,FSLR,+ b 4Dl‘.‘7}+651\ls,+ 6&1sz ‘+ 5‘EPS,+ 67CEI+6 flips, Groups 2 and 3 Group 1 Coefficient Coefficient Variable (T-STAT) (T-STAT) (Predicted Sign) (N=270) (N: 199) Intercept .691”. .401.” (7.400) (3252) DE (+) .431 ‘ .734‘” (2.396) (3.534) FSLR (+) .277 4.767" (.387) (4.002) DET (-) -.382 .039 (4.259) (.429) MS (-) -.220 -.133 (-.547) (-.341) M32 (+) .300 .266 (.646) (.574) EPS (?) .017 ” .027 (2.868) (1.663) CE (2) .0005‘” .0001 ’ (4.360) (2.262) PE (?) -7.462 ‘ -2.391 02.194) (-.762) ADJUSTED R2 .1154 .1325 General Note: Statistical significance designations: “* represents .001, " represents .01, and * represents .05. 70 Table 10 — Panel A (continued) Variable Descriptions BETA2: Market model estimate of systematic risk measured after FAS 36’s adoption. The model is estimated DE: FSLR: DET: MS: M82: EPS: CE: PE: using 200 daily stock returns provided by CRSP beginning on March 31, 1981. Debt to Equity Ratio = (CL + LTD + DTITC + CSPRSTK)” A where CL is current liability balance, LTD is long-term debt, DTIT C is the balance sheet balances of deferred taxes and investment tax credit and CSPRSTK is the total convertible debt and preferred stock book value balance). TA is the book value of total assets. In this model, the DE ratio is the average of 1978, 1979 and 1980 DE ratios measured using annual report data provided by Compustat. Funded Status Leverage Ratio = (PBVB + PBNVB - PBNA)/T A where PBVB and PBNVB are the vested benefit and nonvested benefit pension obligations and PBNA is the pension fund asset balance reported under FAS 36 requirements in the year of FAS 36 adoption, 1980. Debt to Equity Ratio * Tax Rate Interaction = DE average "' TAXRATE. TAXRATE = Total Income Tax (Federal, State and Local)/(Income before Extraordinary Items + Income Tax) measured using 1980 numbers. Market Share = SA/(SIC3 Total SA) averaged over 1978 through 1980 where SA is net sales, SIC3 Total SA is the total sales for the three digit SIC code for the same year that firm SA is reported. Market Share Squared. Earnings per Share = (INCBEXT - DIVP)/CS where INCBEXT is income before extraordinary items, DIVP is preferred dividends and CS is common shares outstanding at year-end. Capital Expenditure on PPE averaged over 1978 through 1980. Pension Expense/Sales averaged over 1978 through 1980. 71 Table 10 Panel B Post FAS 36 Systematic Risk Regressed Against OBLR and ASR BETu,-6,+6,DE,+6,OBLR,+6 4.4512+6,1)151;+8611111343145“ ,+6,EPS,+6,CE,+6,0PE,+e, Groups 2 and 3 — Group 1 General Note: Statistical significance designations: *** represents .001, ** represents .01, and * represents .05. Coefficient Coefficient Variable (T-STAT) (T-STAT) (Predicted Sign) (N =270) (N = 199) I: - Intercept .764”. .401.” (7.916) (3.243) DE (+) .328 .734‘” (1.800) (3.521) OBLR (+) .762 -l.767 " (1.040) (-2.994) ASR (-) -1.859 ’ 1.758 ‘ (.1994) (2.583) DET (-) -.273 .039 (-.901) (.426) MS O -.146 -.132 (-.365) (-339) M32 (+) .190 .265 (.411) (.572) FPS (?) .017 “ .027 (2.898) (1.665) CE (?) .0004'” .0001 ‘ (4.088) (2.244) PE (?) -2.015 . -2.320 (-.509) (-.562) ADJUSTED R2 .135 .128 72 Table 10 - Panel B (continued) Note: See Table 10, Panel A for variable definitions. Additional Variables OBLR: Pension Obligation Ratio=(PBVB + PBNVB)/T A where PBVB and PBNVB are the vested and nonvested benefit pension obligations reported under FAS 36 requirements in the year of adoption (1980). TA is the book value of total assets measured at 1980 fiscal year end. ASR: Pension Asset Ratio=(PBNA)/T A where PBNA is the pension asset fund balance reported under FAS 37 requirements in 1980. 73 Table 11 Panel A Pre FAS 36 Systematic Risk Regressed Against FSLR BETAI,-6146,0£,+6,FSLR,+6,DET,+6,MS,+66MSZ,+66£Ps,+6,CE,+6,PE,+e, Groups 2 and 3 .106 Group 1 Coefficient Coefficient Variable (T -STAT) (T -STAT) (Predicted Sign) (N =26 1) (N = 198) “'1 _ Intercept .695.” .526”. (6.816) (4.560) DE (+) .988'” 1.169'” (4.028) (4.562) FSLR (+) .039 -1.797 ” (.054) (-3. 176) DET (-) -.868 -.608 (-l.872) (-1.535) MS (-) -.864 ‘ -.579 (4.109) (-1.567) MS2 (+) 1.101 ” .420 (2.342) (.952) EPS (?) .014 ° .027 (2.304) (1.450) CE (?) .0003 .0001 ' (1.919) (1.940) PE (?) -7.205 . -2.277 (-2.132) (-.750) ADJUSTED R2 .170 General Note: Statistical significance designations: "* represents .001, ** represents .01, and * represents .05. 74 Table 11 - Panel A (continued) Variable Descriptions BETAl: Market model estimate of systematic risk measured before FAS 36’s adoption. The model is estimated DE: FSLR: DET: MS: MS’: EPS: CE: PE: using 200 daily stock returns provided by CRSP ending on March 31, 1980. Debt to Equity Ratio = (CL + LTD + DTITC + CSPRSTK)” A where CL is current liability balance, LTD is long-term debt, DTITC is the balance sheet balances of deferred taxes and investment tax credit and CSPRSTK is the total convertible debt and preferred stock book value balance). TA is the book value of total assets. In this model, the DE ratio is the average of 1978, 1979 and 1980 DE ratios measured using annual report data provided by Compustat. Funded Status Leverage Ratio = (PBVB + PBNVB - PBNA)/T A where PBVB and PBNVB are the vested benefit and nonvested benefit pension obligations and PBNA is the pension fund asset balance reported under FAS 36 requirements in the year of FAS 36 adoption, 1980. Debt to Equity Ratio " Tax Rate Interaction = DE average "' TAXRATE. TAXRATE = Total Income Tax (Federal, State and Local)/(Income before Extraordinary Items + Income Tax) measured using 1980 numbers. Market Share = SA/(SIC3 Total SA) averaged over 1978 through 1980 where SA is net sales, SIC3 Total SA is the total sales for the three digit SIC code for the same year that firm SA is reported. Market Share Squared. Earnings per Share = ([NCBEXT - DIVP)/CS where INCBEXT is income before extraordinaryitems, DIVP is preferred dividends and CS is common shares outstanding at year-end. Capital Expenditure on PPE averaged over 1978 through 1980. Pension Expense/Sales averaged over 1978 through 1980. 75 Table 11 Panel B Pre FAS 36 Systematic Risk Regressed Against OBLR and ASR BETA1,-6,+6,DE,+6,08LR,+6,ASR+6,DET,+66Ms,+6,4152,+6,EPS,+6,CE,+amps,+e, Groups 2 and 3 Group 1 Coefficient Coefficient Variable ('1‘~STAT) (TSI‘AT) (Predicted Sign) (N =26 1) (N = 198) === Intercept .750.” .521... (7.020) (4.505) DE (+) .908‘” 1.170'” (3.644) (4.553) OBLR (+) .337 -1.799 " (.449) (-3.l73) ASR (-) -l.021 1.938 ” (-l.090) (2.975) DET (-) -.808 -.608 (-1.743) (-1.531) MS (-) -.808 ’ -.583 (-1.973) (-1.576) MS2 (+) 1.027 ' .420 (2. 182) (.950) EPS (?) .014 ‘ .027 (2.301) (1.455) CE (?) .0002 .0002 (1.783) (1.967) PE (?) -4.096 ' ~3.327 (4.064) (-.861) ADJUSTED R2 .112 .166 General Note: Statistical Significance designations: “"‘ represents .001, ** represents .01, and "‘ represents .05. 76 Table 11 - Panel B (continued) Note: See Table 11, Panel A for variable definitions. Additional Variables OBLR: Pension Obligation Ratio=(PBVB + PBNVB)/TA where PBVB and PBNVB are the vested and nonvested benefit pension obligations reported under FAS 36 requirements in the year of adoption (1980). TA is the book value of total assets measured at 1980 fiscal year end. ASR: Pension Asset Ratio=(PBNA)/T A where PBNA is the pension asset fund balance reported under PAS 37 requirements in 1980. 77 In Panel A of Tables 10 and 1], the FSLR coefficient is positive, but not significant in either the BETA2 or BETA] regressions for combined Groups 2 and 3. The FSLR coefficient is negative and significant at .01 level for Group 1 firms in the BETA2 and BETA] regressions. Notice that for Group 1 firms, the coefficients in the BETA2 and BETA] models are approximately the same magnitude as are the t-statistics. In Panel B of Tables 10 and 11, the OBLR coefficient is positive and ASR is negative, but both are not significant in either regression for combined Groups 2 and 3. In contrast, for Group 1 firms, the OBLR coefficient is negative and ASR is positive and significant at the .05 or .01 levels in both time periods. Taken together, the Table 10 and 11 results suggest that for the most underfunded firms (Group 1) the market has included FAS 36 data in its risk assessment before the information was publicly available. Tables 12 and 13 report the results of regressing FSLR and the control variables on BETA2 and BETA] using the sample partitioned into the over and underfunded partitions. 78 Table 12 Post FAS 36 Systematic Risk Regressed Against FSLR Partitioned Groupings BETA2,-0,+0ZDE,+ 03FSLR,+ 0 ‘DETfibleSfib‘MS’ ,+ OGEPS,+ 07CEI+63PE1+6 , l n == = Groups 2 and 3 Group 2 and 3 Group 1 Group 1 Variable (N =138) (N =132) (N =104) (N =95) (Predicted Sign) Overfunded Underfunded Overfunded Underfunded fl Intercept .”‘904 .650'” .360 ‘ .530 ‘ (5.416) (5.845) (2.157) (2.603) DE (+) .806‘” .243 .762 ” .608 (2.184) (1.217) (2.665) (1.765) FSLR (+) 6.710 ” -.828 -2.67] -2.529” (2.905) (-.827) (1.661) (-2.695) DET (-) -l.232 -.208 -.037 .087 (-1 .629) (-.662) (-.1 16) (.966) MS (-) -.351 -.267 .438 -].195' (-.647) (-.455) (.781) (-2.027) MS2 (+) .382 .294 -.583 1.591. (.594) (.447) (-.843) (2.377) EPS (?) -.021 ° .012'” .047 .013 (-.692) (3.439) (1.578) (.677) CE (?) .0004 “ .0015 ”‘ .0001 .0010” (3.297) (3.760) (1.627) (2.782) PE (?) -7.976 -1.699 -7.452 -l.362 (-1.597) (-.347) (-1.476) (-.282) ADJUSTED R2 .157 .175 .105 .194 General Note: Statistical significance designations: “* represents .001, " represents .01, and * represents .05. 79 Table 12 (continued) Variable Descriptions BETA]: Market model estimate of systematic risk measured before FAS 36’s adoption. The model is estimated DE: FSLR: DET: MS: MS’: EPS: CE: PE: using 200 daily stock returns provided by CRSP ending on March 31, 1980. Debt to Equity Ratio = (CL + LTD + DTITC + CSPRSTK)/T A where CL is current liability balance, LTD is long-term debt, DTITC is the balance sheet balances of deferred taxes and investment tax credit and CSPRSTK is the total convertible debt and preferred stock book value balance). TA is the book value of total assets. In this model, the DE ratio is the average of 1978, 1979 and 1980 DE ratios measured using annual report data provided by Compustat. Funded Status Leverage Ratio = (PBVB + PBNVB - PBNA)/T A where PBVB and PBNVB are the vested benefit and nonvested benefit pension obligations and PBNA is the pension fund asset balance reported under FAS 36 requirements in the year of FAS 36 adoption, 1980. Debt to Equity Ratio * Tax Rate Interaction = DE average * TAXRATE. TAXRATE = Total Income Tax (Federal, State and Local)/(Income before Extraordinary Items + Income Tax) measured using 1980 numbers. Market Share = SA/(SIC3 Total SA) averaged over 1978 through 1980 where SA is net sales, SIC3 Total SA is the total sales for the three digit SIC code for the same year that firm SA is reported. Market Share Squared. Earnings per Share = ([NCBEXT - DIVP)/CS where INCBEXT is income before extraordinaryitems, DIVP is preferred dividends and CS is common shares outstanding at year-end. Capital Expenditure on PPE averaged over 1978 through 1980. Pension Expense/Sales averaged over 1978 through 1980. 80 Table 13 Pre FAS 36 Systematic Risk Regressed Against FSLR Partitioned Groupings BETA] l-01+OZDE,+63FSLR,+ b 4DET“ 651483065152 1+ 66EPSI+07CEI+68PEI+€i Groups 2 Groups 2 Group 1 Group 1 and 3 and 3 (N=137) (N=124) (N=105) (N=93) Variable Overfunded Underfunded Overfunded Underfunded (Predicted Sign) Intercept .916.” .538“. .387 ' .680 ' (6.404) (3.449) (2.449) (3.691) DE (+) .630 ' 1.346 " 1.266‘“ 1.093 ‘ (2.006) (1.217) (3.837) (2.344) FSLR (+) 2.039 -1.586 -3.998 ' -2.809” (.995) (-1.355) (-2.603) (-3.239) DET (-) —.760 -.895 -.591 -.868 (-1.215) (-1.284) (-1.242) (.970) MS (-) -.386 -1.410 ' -.022 -.770 (-.781) (-2.012) (-.04]) (-1.411) M52 (+) .397 1.868 ‘ -.332 .732‘ (.678) (2.418) (-.494) (1.182) EPS (?) -.009 .013 .076 ' .012 (—.294) (1.939) (2.298) (.529) CE (?) .0003 .0007 .0001 -.0003 (1.849) (1.191) (1.507) (-.723) PE (?) ' -10.311 ' -1.533 -9.230 -3.443 (—2.3 18) (-.273) (-1.951) (.751) ADJUSTED R2 .051 .171 .199 .151 General Note: Statistical significance designations: *“ represents .001, ** represents .01, and * represents .05. 81 Table 13 (continued) Variable Descriptions BETA]: Market model estimate of systematic risk measured before FAS 36’s adoption. The model is estimated DE: FSLR: DET: MS: MS’: EPS: CE: PE: using 200 daily stock returns provided by CRSP ending on March 31, 1980. Debt to Equity Ratio = (CL + LTD + DTITC + CSPRSTK)/T A where CL is current liability balance, LTD is long-term debt, DTITC is the balance sheet balances of deferred taxes and investment tax credit and CSPRSTK is the total convertible debt and preferred stock book value balance). TA is the book value of total assets. In this model, the DE ratio is the average of 1978, 1979 and 1980 DE ratios measured using annual report data provided by Compustat. Funded Status Leverage Ratio = (PBVB + PBNVB - PBNA)/T A where PBVB and PBNVB are the vested benefit and nonvested benefit pension obligations and PBNA is the pension fund asset balance reported under FAS 36 requirements in the year of FAS 36 adoption, 1980. Debt to Equity Ratio * Tax Rate Interaction = DE average "' TAXRATE. TAXRATE = Total Income Tax (Federal, State and Local)/(Income before Extraordinary Items + Income Tax) measured using 1980 numbers. Market Share = SA/(SIC3 Total SA) averaged over 1978 through 1980 where SA is net sales, SIC3 Total SA is the total sales for the three digit SIC code for the same year that firm SA is reported. Market Share Squared. Earnings per Share = ([NCBEXT - DIVP)/CS where INCBEXT is income before extraordinary items, DIVP is preferred dividends and CS is common shares outstanding at year-end. Capital Expenditure on PPE averaged over 1978 through 1980. Pension Expense/Sales averaged over 1978 through 1980. 82 Consistent with the results reported in Table 8, the FSLR coefficient is positive and significant for Group 2 and 3 firms which are relatively overfunded in the regression with BETA2 as the dependent variable. In Table 13, the coefficient is positive, however, it is not significant at conventional levels. For underfunded Group 2 and 3 firms, the FSLR coefficient is negative, but not Significant in either regression. In contrast, Group 1 underfunded firms’ FSLR coefficient is negative and significant in both regressions. Group 1’s overfunded firms’ FSLR coefficient is negative but not significant in the BETA2 regression and negative and significant in the BETA] regression. In summary, the results reported in Tables 10 through 13 reinforce the results reported in Tables 8 and 9. The market’s assessment of systematic risk was apparently revised for relatively overfunded firms which reported either zero or adequate unfunded vested benefit obligations prior to FAS 36. For relatively less well funded Group 2 and 3 firms, the market does not appear to include funded status in the assessment of systematic risk in either time frame. Recall that firms included in the less well-funded group reported a net asset balance (net assets less total reported pension obligation) of .154% of total assets or less. The market appears to include the funded status of pension obligations in its assessment of risk for Group 1 underfunded firms in both time frames. While the t-statistic is not large for relatively overfunded Group 1 firms as it is for the underfunded firms, it is still negative and the coefficient is larger than for Group 2 and 3 underfunded firms. These results suggest that the market includes the funded status of firms at the extreme ends of the funded status spectrum (the most overfunded, Groups 2 and 3 overfunded firms, and the most underfunded, Group 1 underfunded) in its assessment of systematic risk. The funded status does not appear to be a significant factor in determining systematic risk for firms in the middle of this continuum (Groups 2 and 3 underfunded and Group 1 overfunded). Another interesting finding is that while the FSLR coefficient for Groups 2 and 3 83 overfunded is positive as expected in the BETA2 and BETA] regressions, the FSLR coefficient is negative for all three other categories and significant at the .01 level for the most underfunded of all firms (Group 1 underfunded). Systematic risk is lower for firms with relatively higher unfunded obligations for these firms. To explain this finding, recall the Hamada-Rubinstein- Conine version of the beta decomposition model. 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