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Entry P/E Ratio

Calculates the maximum P/E ratio to pay today so that compounding earnings growth, sold at an assumed exit P/E, delivers the required rate of return — with an optional margin of safety discount.

When to use: Use when you have a view on exit P/E, expected earnings growth, holding period, and required return. Leave MOS blank for the unadjusted maximum or enter a decimal (e.g. 0.25) to build in a valuation cushion.

Calculator

Formula

EntryPE=ExitPE×(1+g)n(1+r)n×(1MOS)\text{EntryPE} = \text{ExitPE} \times \frac{(1 + g)^n}{(1 + r)^n} \times (1 - \text{MOS})

Variables

SymbolNameDescriptionUnit
EntryPEEntry P/E RatioMaximum P/E multiple to pay today for the target returninteger
ExitPEExit P/E RatioExpected price-to-earnings multiple at exitinteger
gEarnings Growth RateExpected annual EPS growth as a decimal%
rRequired ReturnAnnual required rate of return as a decimal%
nHolding PeriodYears held before exityears
MOSMargin of SafetyDiscount applied for valuation cushion as a decimal%

Real-Life Examples

Example 1: Quality Compounder (no MOS)

A high-quality business is expected to grow EPS at 12% for 10 years and trade at a 20× P/E at exit. You require a 10% return and apply no margin of safety.

Given

ExitPE = 20g = 0.12r = 0.1n = 10MOS = 0

Step-by-Step

1.Unadjusted EntryPE = 20 × (1.12)^10 / (1.10)^10
2.Unadjusted EntryPE = 20 × 3.1058 / 2.5937 = 23.95
3.EntryPE = 23.95 × (1 - 0) = 23.95
Result:23.95

You can pay up to 23.95× earnings today and still earn 10% if the company grows at 12% and exits at a 20× multiple.

Example 2: Compounder with 25% MOS

Same setup as above (Exit P/E 20×, 12% growth, 10% return, 10 years), but you demand a 25% margin of safety.

Given

ExitPE = 20g = 0.12r = 0.1n = 10MOS = 0.25

Step-by-Step

1.Unadjusted EntryPE = 20 × (1.12)^10 / (1.10)^10 = 23.95
2.EntryPE = 23.95 × (1 - 0.25) = 23.95 × 0.75 = 17.96
Result:17.96

Buy at 18× or below — 25% lower than what the unadjusted model justifies, protecting against optimistic inputs.

Frequently Asked Questions

The entry P/E ratio is the highest price-to-earnings multiple you can pay today and still hit your required return, given assumptions about earnings growth, holding period, and exit P/E. It rearranges a future-value equation into a multiple you can compare to current market prices.

Higher expected earnings growth increases the future value of the business, which lets you pay a higher P/E today and still hit your hurdle rate. The relationship is exponential — small differences in growth rate compound into large differences in justified entry multiple over long holding periods.

If the market price implies a P/E below your calculated entry P/E, the stock may be undervalued relative to your assumptions. If the market P/E is above your entry P/E, the implied return falls below your hurdle rate — either lower your required return, raise your growth assumption, or pass.

No — leave MOS blank (or set it to 0) for the unadjusted maximum entry P/E. Enter a decimal between 0 and 1 to discount that multiple by the chosen percentage.