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Taxes and Financing Decisions Jonathan Lewellen & Katharina Lewellen Overview Taxes and corporate decisions What are the tax effects of capital structure choices? How do taxes affect the cost of capital? How do taxes affect payout


  1. Taxes and Financing Decisions Jonathan Lewellen & Katharina Lewellen

  2. Overview Taxes and corporate decisions What are the tax effects of capital structure choices? How do taxes affect the cost of capital? How do taxes affect payout decisions? How do taxes affect firms’ real investment decisions? 2

  3. Trade-off theory Firm value V U + tax shields V U + tax shields – distress costs Leverage 3

  4. Trade-off theory Firm value V U + tax shields Debt vs. equity: (1 – τ d ) vs. (1 – τ c )(1 – τ e ) V U + tax shields – distress costs Leverage 4

  5. Trade-off theory Firm value V U + tax shields Debt vs. equity: (1 – τ d ) vs. (1 – τ c )(1 – τ e ) V U + tax shields – distress costs Target capital structure Leverage 5

  6. Main argument Internal equity is cheaper than external equity 6

  7. Main argument Internal equity is cheaper than external equity Cash distributions trigger personal taxes Tax deferral benefit of retained earnings helps offset the tax disadvantage of equity 7

  8. Main argument Internal equity is cheaper than external equity Cash distributions trigger personal taxes Tax deferral benefit of retained earnings helps offset the tax disadvantage of equity Our goal Quantify this effect Study the impact on capital structure, payout policy, and the cost of capital 8

  9. Example Firm has $1 Distribute now Investors get (1 – τ e ), grows to (1 – τ e ) [1 + r (1 – τ i )] Distribute next year Grows to 1 + r (1 – τ c ), investors get (1 – τ e ) [1 + r (1 – τ c )] 9

  10. Example Firm has $1 Distribute now Investors get (1 – τ e ), grows to (1 – τ e ) [1 + r (1 – τ i )] Distribute next year Grows to 1 + r (1 – τ c ), investors get (1 – τ e ) [1 + r (1 – τ c )] Retaining better if τ c < τ i Internal equity has tax benefits if τ c < τ i 10

  11. Example Firm has $1 Distribute now Investors get (1 – τ e ), grows to (1 – τ e ) [1 + r (1 – τ i )] Distribute next year Grows to 1 + r (1 – τ c ), investors get (1 – τ e ) [1 + r (1 – τ c )] Retaining better if τ c < τ i Internal equity has tax benefits if τ c < τ i Trade-off: accelerate taxes vs. double taxation 11

  12. Example This paper Clarify and generalize this idea (the example makes strong implicit assumptions) Miller (1977): (1 – τ c ) (1 – τ e ) > (1 – τ i )? Understand the implications for a firm’s capital structure, payout policy, and cost of capital 12

  13. Overview Clarify the literature Capital structure Miller (1977), Hennessy and Whited (2004) Dividend taxes King (1974), Auerbach (1979), Poterba and Summers (1985) 13

  14. Outline Simple model with two periods Discuss the literature Implications for corporate behavior Empirical estimates of the tax costs of equity 14

  15. Model Study tax effects No agency conflicts, information asymmetries, or distress costs t = 0 t = 1 t = 2 Investment opportunity, Y Project pays Y + P 1 Liquidation Raise D 0 , S 0 Repay debt Equity distribution, δ 1 Cash: C 0 = D 0 + S 0 – Y Raise D 1 , S 1 Invest cash in riskless asset 15

  16. Model Study tax effects No agency conflicts, information asymmetries, or distress costs t = 0 t = 1 t = 2 Investment opportunity, Y Project pays Y + P 1 Liquidation Raise D 0 , S 0 Repay debt Equity distribution, δ 1 Cash: C 0 = D 0 + S 0 – Y Raise D 1 , S 1 Invest cash in riskless asset 16

  17. Assumptions Debt is short term Risk neutral investors, interest rate = r Project return P 1 > Y r [no bankruptcy] Taxes Corporate tax rate is τ c , personal tax rates are τ i , τ dv , τ cg Capital gains taxed on realization (trading at t = 1 exogenous) Liquidating dividends not taxed on portion that represents capital repayment 17

  18. Assumptions Debt is short term Risk neutral investors, interest rate = r Project return P 1 > Y r [no bankruptcy] Taxes Corporate tax rate is τ c , personal tax rates are τ i , τ dv , τ cg Capital gains taxed on realization (trading at t = 1 exogenous) Liquidating dividends not taxed on portion that represents capital repayment 18

  19. Assumptions Classic tax system Corporate profits, after interest, taxed at τ c Personal income taxed at τ i , τ dv , τ cg Imputation system Personal tax credit for corporate taxes already paid on dividends Effectively: τ dv = 1 – (1 – τ i ) / (1 – τ c ) 19

  20. Assumptions Debt is short term Risk neutral investors, interest rate = r Project return P 1 > Y r [no bankruptcy] Taxes Corporate tax rate is τ c , personal tax rates are τ i , τ dv , τ cg Capital gains taxed on realization (trading at t = 1 exogenous) Liquidating dividends not taxed on portion that represents capital repayment 20

  21. Model Exogenous trading t = 0 t = 1 t = 2 Investors: Trade α of their shares Realize gains of α (V 1 – S 0 ) Tax basis = (1 – α ) S 0 + α V 1 21

  22. Model Taxes t = 0 t = 1 t = 2 No taxes Corporate tax Corporate tax Capital gains tax on a Personal tax on fraction of shares dividends / liquidating repurchase Personal tax on dividends / repurchases 22

  23. Tax effects Debt financing New external equity Internal equity / retained earnings 23

  24. Cashflows Firm’s cashflows Arrival to date 1: C 1 = Y + P 1 (1 – τ c ) + (C 0 – D 0 ) [1 + r (1 – τ c )] Exit from date 1: C 1 ′ = C 1 + D 1 + S 1 – δ 1 Arrival to date 2: C 2 = (C 1 ′ – D 1 ) [1 + r (1 – τ c )] 24

  25. Cashflows Firm’s cashflows Arrival to date 1: C 1 = Y + P 1 (1 – τ c ) + ( C 0 – D 0 ) [1 + r (1 – τ c )] Exit from date 1: C 1 ′ = C 1 + D 1 + S 1 – δ 1 Arrival to date 2: C 2 = ( C 1 ′ – D 1 ) [1 + r (1 – τ c )] 25

  26. Transactions at date 1 Proposition Issuing debt to hold as cash (i.e., to invest in the riskfree asset) has no effect on value, regardless of tax rates 26

  27. Transactions at date 1 Proposition Issuing debt to hold as cash (i.e., to invest in the riskfree asset) has no effect on value, regardless of tax rates Implications Debt does not create value, via interest tax shields; only important if it changes equity Using cash to pay down debt doesn’t affect value either In transactions with equityholders, it doesn’t matter where cash comes from or goes to 27

  28. Transactions at date 1 Proposition Issuing debt to hold as cash (i.e., to invest in the riskfree asset) has no effect on value, regardless of tax rates Implications Debt does not create value, via interest tax shields; only important if it changes equity Using cash to pay down debt doesn’t affect value either In transactions with equityholders, it doesn’t matter where cash comes from or goes to 28

  29. Equity financing at date 1 External equity Raise S 1 at date 1 Shareholders’ CF 2 = π 2 + S 1 [1 + r (1 – τ c )(1 – τ e )] τ e is either τ cg or τ dv 29

  30. Equity financing at date 1 External equity Raise S 1 at date 1 Shareholders’ CF 2 = π 2 + S 1 [1 + r (1 – τ c )(1 – τ e )] τ e is either τ cg or τ dv NPV Invest S 1 = $1 in the firm: 1 + r (1 – τ c )(1 – τ e ) Invest $1 outside the firm: 1 + r (1 – τ i ) 30

  31. Equity financing at date 1 Proposition 2 (Miller)* If the firm uses repurchases, the tax benefit of external equity is: r [(1 – τ c )(1 – τ cg ) – (1 – τ i )] PV(S 1 ) = S 1 + − τ 1 r ( 1 ) i If the firm uses dividends, the tax benefit of external equity is: r [(1 – τ c )(1 – τ dv ) – (1 – τ i )] PV(S 1 ) = S 1 + − τ 1 r ( 1 ) i 31

  32. Equity financing at date 1 Internal equity: retained earnings vs. repurchases 32

  33. Equity financing at date 1 Internal equity: retained earnings vs. repurchases Distribute all cash at date 1 CF 1 = C 1 – τ cg (C 1 – S 0 ) t = 1: 33

  34. Equity financing at date 1 Internal equity: retained earnings vs. repurchases Distribute all cash at date 1 CF 1 = C 1 – τ cg (C 1 – S 0 ) t = 1: Fully retain, distribute at date 2 CF 1 = – α τ cg (V 1 – S 0 ) t = 1: CF 2 = C 2 – τ cg (C 2 – TB 1 ) t = 2: [V 1 = PV(CF 2 )] 34

  35. Equity financing at date 1 Proposition 3 The tax benefit of internal equity at date 1, or the PV of retained cash vis-à-vis a share repurchase, is − τ r ( 1 ) cg [ (1 – τ c )(1 – βτ cg ) – (1 – τ i ) ] PV(RE 1 ) = RE 1 + − τ − βτ 1 r ( 1 ) i cg where β = TB 1 / V 1 , the tax basis relative to current price when the firm doesn’t repurchase 35

  36. Equity financing at date 1 Proposition 3 The tax benefit of internal equity at date 1, or the PV of retained cash vis-à-vis a share repurchase, is − τ r ( 1 ) cg [ (1 – τ c )(1 – βτ cg ) – (1 – τ i ) ] PV(RE 1 ) = RE 1 + − τ − βτ 1 r ( 1 ) i cg where β = TB 1 / V 1 , the tax basis relative to current price when the firm doesn’t repurchase β determines how much tax is triggered by repurchase at t = 1 36

  37. Equity financing at date 1 Case 1: β = 0 [ α = 0, S 0 = 0] 37

  38. Equity financing at date 1 Case 1: β = 0 [ α = 0, S 0 = 0] Internal equity has tax benefit (better than debt) if τ c < τ i − τ r ( 1 ) cg [ (1 – τ c ) – (1 – τ i ) ] PV(RE 1 ) = RE 1 + − τ 1 r ( 1 ) i 38

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