Ohlson Clean Surplus & Information Dynamics Lab
Implement James Ohlson's (1995) seminal Clean Surplus Valuation Model with Linear Information Dynamics (LID). Value equity from fundamental accounting variables, model abnormal earnings persistence ($omega$), quantify non-accounting information signals ($v_t$), and analyze long-run economic rent decay.
1. Accounting & Information Parameters
Current Accounting Baseline (Per Share)
Linear Information Dynamics (LID)
2. Intrinsic Value & Ohlson Decomposition
FAIR VALUE COMPUTEDOhlson (1995) Value Component Decomposition
| Valuation Pillar | Formula / Source | Unit / Base | Multiplier | Value / Share | % Total |
|---|---|---|---|---|---|
| 1. Book Value of Equity | B_t (Clean Surplus Anchor) |
$25.00 | 1.000 | $25.00 | 70.6% |
| 2. Capitalized Abnormal Earnings | α1 × x_t^a |
+$2.50 | 2.333 | +$5.83 | 16.5% |
| 3. Capitalized Other Information | α2 × v_t |
+$0.75 | 5.989 | +$4.49 | 12.7% |
| Total Ohlson Share Price (P_t) | B_t + α1 × x_t^a + α2 × v_t |
- | - | $35.42 | 100.0% |
3. 10-Year Information & Abnormal Profit Decay
4. 10-Year Clean Surplus Trajectory Schedule
Per-Share Schedule| Year | Book Val ($B_t$) | Earnings ($x_t$) | Abnormal ($x_t^a$) | Other ($v_t$) | Fair Price ($P_t$) |
|---|
5. Sensitivity: Persistence (ω) vs. Cost of Equity (r) on Fair Price ($)
6. Sensitivity: Other Info Signal ($v_t$) vs. Decay (γ) on Value Premium ($)
7. Linear Information Dynamics & Clean Surplus Theory
The Ohlson (1995) Valuation Framework
Published in Contemporary Accounting Research (Spring 1995), James A. Ohlson revolutionized fundamental valuation by establishing a closed-form connection between financial statements and equity value. Classical dividend discount models rely on infinite forecasts of cash payouts, which are discretionary and obscure economic value creation. Ohlson proved that if accounting satisfies the Clean Surplus Relation (CSR):
and future expected earnings follow Linear Information Dynamics (LID):
Then equity value is solved analytically without forecasting terminal values:
Economic Interpretation of Valuation Multipliers
The closed-form multipliers $alpha_1$ and $alpha_2$ reveal the deep structural determinants of valuation multiples:
- Abnormal Earnings Multiplier ($alpha_1$): $$alpha_1 = rac{omega}{1 + r - omega}$$ When $omega o 0$ (perfect competition / zero barriers to entry), abnormal earnings vanish instantly ($alpha_1 = 0$), and the firm trades exactly at Book Value ($P_t = B_t$). When $omega o 1$ (unassailable monopoly), $alpha_1 o 1/r$, capitalizing abnormal earnings as a perpetuity.
- Other Information Multiplier ($alpha_2$): $$alpha_2 = rac{1 + r}{(1 + r - omega)(1 + r - gamma)}$$ Measures how strongly non-financial statement information (order book, clinical trial results, macroeconomic shifts) impacts market prices before being recognized in reported GAAP net income.
Empirical Relevance: The Ohlson model forms the theoretical backbone for modern empirical accounting research on Earnings Response Coefficients (ERC), accounting conservatism, and intangible asset valuation.
8. Ohlson Model Self-Assessment Mastery Quiz
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