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Financial tool · Monte Carlo DCF

The market is a distribution,
not a number.

Simulates thousands of EPS paths under mean-reverting growth with occasional shocks, discounts each one back to today, and shows the range of prices that assumption set could justify.

Stock
$284.00
$8.96
Assumptions
13.0%
12.0%
5.0%
10 years
Awaiting the first simulation

Set your assumptions on the left, then press Run.

Defaults reflect the example stock from the model: price $284, EPS $8.96, 13% expected annual EPS growth, 12% discount rate.

Related thought · 28.07.2026
“When investing, one should have very clear the outcome distribution of its positions: if you don't know it, it is better leaving the table.”
Read the full entry →
How to read this tool

Why a DCF should be a distribution, not a number.

What the tool does

The Monte Carlo DCF values a company as the present value of its future free cash flows plus a terminal value — the same skeleton any analyst uses. What changes here is that instead of typing in one growth rate, one margin, one discount rate and getting back one 'answer,' each assumption is drawn thousands of times from a distribution you control. The output is a full histogram of intrinsic values, not a single point pretending to be truth.

How to read the output

Focus on the P10, P50 and P90 bands. The median is your central estimate; the gap between the tails is your honest uncertainty. If the current price is below P10, you are buying with a wide margin of safety. If it is above P90, the market disagrees with your model and you should ask why. A tight distribution means the model is confident (or the volatility inputs are too low); a very wide one means the business is too hard to value at all.

The knobs that matter

Revenue growth and EBIT margin drive early cash flows; the discount rate and terminal growth drive the terminal value, which is usually more than half the total. Terminal growth cannot exceed the long-run growth of the economy — around two to three percent — or the model becomes a perpetual-motion machine.

A Monte Carlo DCF is only as honest as its inputs. Fat tails in real markets are wider than a normal distribution suggests, and structural breaks (regulation, disruption, war) do not appear in any distribution you can sample. Treat the histogram as a lens on your own assumptions, not on the future.
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