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Social Discount Rate

Social Discount Rate. Consumers (Savers): Marginal Rate of Time Preference (MRTP) Producers (Investors): Marginal Rate of Return on Investment (MRRI) Under appropriate assumptions: Social Discount Rate (SDR) = MRTP = MRRI Equals “market” interest rate. Consumers-Savers. X 1. x 1. x 0.

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Social Discount Rate

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  1. Social Discount Rate • Consumers (Savers): Marginal Rate of Time Preference (MRTP) • Producers (Investors): Marginal Rate of Return on Investment (MRRI) • Under appropriate assumptions: • Social Discount Rate (SDR) = MRTP = MRRI • Equals “market” interest rate

  2. Consumers-Savers X1 x1 x0 I1 I0 X0

  3. Producers-Investors X1 x1 x0 X0

  4. X1 X0

  5. Social Discount Rate But in reality not a single interest rate for all savers and investors • Factors affecting interest rates: • Transactions costs • Differences in risks • Different time horizons • Taxes • Direct interventions in credit markets

  6. Transactions Costs

  7. Transactions Costs of Financial Intermediation Si r Ss ri’ ri rs’ rs Di K ∆I ∆S ∆K

  8. Blended Rate • Capital for project is combination of additional savings and reduced investment in private sector (crowding out) • ∆K = ∆S - ∆I • SDR = (∆S/∆K)*rs + (∆I/∆K)*ri • Harberger: Empirical studies show savings rates insensitive to interest rates (S/ r  0), so ∆S  0 • SDR  ri

  9. Ss = SI r ri’ ri rs Di Ds K ∆I = ∆K ∆S = 0

  10. “Small” Investments • In the previous examples, we have examined the effects of “large” investments • The amount of capital needed for the new investment is enough to affect market interest rates • But many investments are not so big, will not affect interest rates • For these scale of investments, the supply of savings may be considered to be perfectly elastic

  11. r ri Si rs Ss Di ∆S = ∆K K ∆I = 0

  12. “Small” Investments • ∆K = ∆S - ∆I • SDR = (∆S/∆K)*rs + (∆I/∆K)*ri • But now ∆I = 0 • SDR = rs • So, for “Small” investments, the social opportunity cost of capital should be consumers marginal rate of time preference (MRTP), which is < MRRI

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