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Valuation-driven profit transfer among corporate segments

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Abstract

This paper investigates whether the desire to achieve higher equity valuations induces conglomerates to manipulate their segment earnings. I extend the Stein (Q J Econ 104:655–669, 1989) model to a multi-segment setting and show that conglomerates have incentives to transfer profits from segments operating in industries with lower valuation multiples to those with higher multiples, even if the market is not fooled in equilibrium. If companies engage in such manipulation, segments with relatively high (low) valuations should report abnormally high (low) profits. The empirical tests confirm this prediction and further show that the relation is stronger for firms with more dispersed segment valuations. This paper also demonstrates that the simple sum-of-the-parts valuation with multiples tends to overestimate the enterprise values for conglomerates and that the measurement errors increase with segment valuation dispersion.

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Notes

  1. In Appendices I and II, I provide the sample spreadsheets from two analyst reports that use such a method to calculate price-target forecasts for News Corporation and General Electronics, respectively (Pollak and Chin 2011; Tusa et al. 2011).

  2. A recent Wall Street Journal article, published on November 20, 2012, provides anecdotal evidence of such a profit transfer. As summarized in the article, Hewlett-Packard accused Autonomy, a UK software maker that the company acquired in October 2011, of mischaracterizing some low-margin (and low-valuation) hardware sales as (high-margin and high-valuation) software sales. H-P said that the company was misled and overpaid for the acquisition. The revenue misclassification, together with several other alleged accounting irregularities, contributed more than $5 billion to an $8.8 billion write-down on the acquisition.

  3. In fact, the new rule of SFAS 131 does not even define the measure of profit or loss to be disclosed. Instead, it allows any measure used for internal decision-making to be reported as segment profits. If managers abuse the flexibility to manipulate segment earnings, the quality of segment earnings could even be worse under SFAS 131.

  4. We assume that the economic earnings for two segments have the same mean and precision for the sake of simplicity. Relaxing the assumption does not change the propositions or implications derived from the model.

  5. I also tried to use segment identifiable assets as an alternative-weighting variable. The results were similar, both qualitatively and quantitatively.

  6. I use the average absolute deviation instead of the standard deviation because the former measures are less influenced by outliers.

  7. The detailed procedures to calculate IV can be found in Berger and Ofek (1995), p. 60.

  8. The relatively short sample period may account for the low statistical significance. The sample period covers 10 years between 1998 and 2007. The t-statistics with Newey–West correction for serial correlations for a time-series of 10 observations may lack the statistical power needed to show high significance.

  9. Following Berger and Ofek (1995), I drop OPMG in the regression with EXV calculated from the earnings multiples to avoid spurious inferences.

  10. However, I do not predict the measurement error problem to be the only or complete explanation for the diversification discounts. In reality, both the measurement error problem and the agency problem may co-exist, and both may contribute to the diversification discount. In fact, the results show that inter-segment profit transfer is unlikely to be a complete explanation for the diversification discounts because (1) the diversification discount remains noticeable, albeit low, for firms with low (or zero) segment valuation dispersion, and (2) the imputed values calculated from segment assets and the corresponding assets multiples are also higher than the market values, on average. Unless one can argue that the reported segment assets are subject to similar manipulations, one cannot attribute the discounts to measurement errors in the reported segment earnings or sales.

  11. I appreciate the anonymous referee for pointing this out.

  12. A detailed explanation of the estimation approach can be found in Appendix A of Core and Guay (2002), p. 629.

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Acknowledgments

I am grateful for comments from Ashiq Ali, Sudipto Basu, Phil Berger, Kevin Chen, Peter Chen, Xia Chen, Qiang Cheng, Sung Gon Chung, John Core, Mark DeFond, Gerry Garvey, Rebecca Hann, Allen Huang, S.P. Kothari, Ryan LaFond, Charles Lee, Jim Ohlson, Panos Patatoukas, David Reeb, Zvi Singer, Richard Sloan, Rodrigo Verdi, Frank Yu, Amy Zang, Guochang Zhang, Weining Zhang, and seminar participants at the FARS 2013 Midyear Meeting, the Five Star Finance Forum at the Renmin University of China, Hong Kong University of Science and Technology, Shanghai University of Finance and Economics, Singapore Management University, UC Berkeley, and the University of Hong Kong. All errors are mine.

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Correspondence to Haifeng You.

Appendices

Appendix I: Excerpt from a research report for News corporation by Pollak and Chin (2011)

Table 9 NWS valuation downgraded to A$19.30 per share

Appendix II: excerpt from a research report for General Electronics by Tusa et al. (2011)

Table 10 SOTP on 2011 implies GE valuation reasonable (unit: $mm except per share and multiple data)

Appendix III: variable definitions

ABROA s,t :

Abnormal return on assets, calculated as (ROA s,t  − IROA s,t ) − (\( \sum\limits_{s} \) (ROA s,t  − IROA s,t ))/S. Return on assets, ROA s,t is the ratio of operating income after depreciation and amortization to identifiable assets, multiplied by 100 for segment s at year t. IROA s,t is the median ROA of all single-segment firms with the same three-digit SIC code as segment s in fiscal year t. S is the total number of segments of the firm

ABINV s,t :

Abnormal investment, calculated as (INV s,t  − IINV s,t ) − (\( \sum\limits_{s} \) (INV s,t  − IINV s,t )/S), where INV s,t is the ratio of segment capital expenditure to identifiable assets, multiplied by 100. IINV s,t is the median ratio of capital expenditure to total assets of all single-segment firms in the same SIC three-digit industry in year t

BM t :

Book-to-market ratio at the beginning of year t

CAPEX t :

Capital expenditure in year t divided by net sales

EXV t :

The logarithm of the discount of the market value (MV) of a firm relative to the imputed value (IV), log (MV/IV), where MV is the market value of the firm (EV), calculated as the sum of the market cap of equity, long-term debt, short-term debt, and preferred stock. IV is the imputed value of a firm, calculated as the sum of the imputed segment values, i.e., \( \sum\limits_{s} \) (VM s,t *AI s,t ). VM s,t is the median valuation multiples of all single-segment firms in the same industry, and AI s,t is the accounting variable of interest for segment s. Following Berger and Ofek, I calculate three EXV measures EXV_S, EXV_A, and EXV_E, which are estimated from sales, assets, and EBIT multiples, respectively. The sales multiple is calculated as the ratio of the EV to net sales; the EBIT multiple is calculated as the ratio of the EV to earnings before interest and taxes; and the assets multiple is calculated as the ratio of the EV to total assets

HINDX s,t :

The Herfindahl index for the industry to which the segment belongs, where the industry is defined with a three-digit SIC code

LEV t :

Long-term debt divided by the sum of long-term debt and the market value of equity

LOGASSET t :

Logarithm of the firm’s total assets in millions

MKTSHR s,t :

Market share, calculated as the sales of segment s as a fraction of the total sales of all firms/segments with the same three-digit SIC code

NSEG t :

Logarithm of the number of segments reported by a firm

OPMG t :

Operating margin, calculated as EBIT divided by net sales

RELSIZE s,t :

The ratio of segment assets to firm assets at year t

RELATED t :

The relatedness of a firm’s operations, which is equal to the difference between the total number of reported segments and the number of segments with different two-digit SIC codes

RV s,t :

Relative sales/EBIT/EBITDA multiples, calculated as the valuation multiples of segment s, minus the sales-weighted valuation multiples of all segments of the firm, i.e., RV s,t  = VM s,t  − \( \sum\limits_{s} \)(VM s,t * ω s,t ). ω s,t is the weight of the segment sales as a fraction of the firm’s total sales, i.e., ω s,t  = Sales s,t /(\( \sum\limits_{s} \) Sales s,t ). VM s,t is the median valuation multiples of all single-segment firms with the same three-digit SIC code as the segment. I examine three valuation multiples: the sales multiple (the ratio of the EV to net sales), the EBIT multiple (the ratio of the EV to earnings before interest and taxes), and the EBITDA multiple (the ratio of the EV to earnings before interest, taxes, depreciation, and amortization). The EV is defined as the sum of the market cap of equity, long-term debt, short-term debt, and preferred stock

SRV s,t :

The sign of RV s,t , which takes the value of 1 if RV s,t  > 0, 0 if RV s,t  = 0, and −1 if RV s,t  < 0

SIZE t :

Logarithm of the market cap. It is the logarithm of the firm’s market capitalization as of the beginning of fiscal year t

VDISP t :

Dispersion of the sales/EBIT/EBITDA multiples, the normalized dispersion of the relative valuation multiples, calculated as VDISP t  = \( \sum\limits_{s} \)(|RV s,t | * ω s,t )/\( \sum\limits_{s} \)(VM s,t * ω s,t ), where ω s,t is the weight of segment sales as a fraction of firm total sales, i.e., ω s,t  = Sales s,t /(\( \sum\limits_{s} \) Sales s,t )

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You, H. Valuation-driven profit transfer among corporate segments. Rev Account Stud 19, 805–838 (2014). https://doi.org/10.1007/s11142-013-9264-5

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