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Pricing a customer the way an actuary prices a policy

Henk van Biljon··5 min read

An insurance customer is worth their annual premium, times the years they will stay, times the margin left after losses and expenses. That is a pricing problem, and the discipline that prices risk for a living already has the tools: segment-level estimates, vintage tracking, credibility weighting, and explicit margins for being wrong.

Marketing teams mostly do not use those tools. They inherit a single CLTV number from a finance deck, treat it as a constant, and spend against it for two years while the underlying book drifts. This note is about doing it properly, which turns out to be less work than you would think.

The formula is the easy part

Written out once more, for one product:

CLTV ≈ annual premium × expected policy lifetime × (1 − loss ratio − variable expense ratio)

Three inputs. Each one looks like a constant and is actually a dependent statistical distribution over your acquisition segments.

Premium varies by segment because targeting selects risk. Campaigns that attract older pets, coastal property, or urban renters are selecting premium levels along with people. Average premium by geo, by acquisition source, by product line and by customer segment varies by more than marketing teams expect.

Policy lifetime generally has the highest impact on your profitability spread yet is the least well modelled. A blended "customers stay on average 2.2 years" hides sources that churn at 9 months sitting next to sources that stay 5 years. The blend is not even a stable number: it shifts whenever your mix shifts, which is to say whenever you change a budget, creative or offer.

Loss ratio by acquisition segment is the most uncomfortable input, because it suggests marketing can select bad risk. It can. Incentive-heavy acquisition attracts customers who shop on price and claim readily. Comparison-site traffic behaves differently from brand-search traffic. The effect sizes are real but slow to observe, which is exactly why they need an estimation discipline rather than a quarterly anecdote.

Think in vintages, not averages

The single most useful habit to steal from actuarial work is the vintage table (actuaries would call the underlying object a development triangle). Group customers by the month or quarter you acquired them, then track each group's survival separately.

Vintage Month 3 Month 6 Month 12 Month 24
2024 Q1 91% 84% 71% 58%
2024 Q3 89% 81% 66% n/a
2025 Q1 86% 76% n/a n/a
2025 Q3 84% n/a n/a n/a

A blended retention metric over the same period can stay almost flat, because the book is still dominated by older, better vintages. The blend says nothing is wrong. The triangle says your acquisition quality has been deteriorating for eighteen months. Both are computed from the same data.

When the triangle is deteriorating, the cause can be hard to isolate, from updates in claims handling, to customer success, a new app or a mix shift: budget moved toward a source, geography, or offer whose customers leave early. Which is precisely the failure mode of optimizing cost per lead, covered at length in The Seduction of CPL as a Metric.

Credibility, or how to estimate with not enough data

The standard objection to segment-level CLTV: the segments are too small. A campaign with 60 bound policies cannot support its own loss ratio estimate, and its observed 12-month retention swings double digits on a handful of cancellations.

The actuarial answer is credibility weighting, and the intuition fits in one sentence: your estimate for a segment is a weighted average of that segment's own experience and the book-level assumption, with the weight on own-experience growing as the segment accumulates data.

estimate = Z × segment experience + (1 − Z) × book assumption

Where Z runs from 0 (no data, use book) toward 1 (abundant data, trust the segment). The classical square-root rule for Z is fine for this purpose; arguing over the exact formula misses the point. What the structure buys you:

  • Small segments get sane estimates instead of noise.
  • No segment needs a committee decision about whether it is "big enough to model." The weight handles it continuously.
  • You can publish segment CLTVs on day one and let them sharpen, rather than waiting a year for purity.

Where we will admit the analogy strains: classical credibility assumes reasonably stable underlying processes, and marketing segments are not stable. Creative fatigues, auctions shift, a competitor enters. Segment experience from 14 months ago may describe a campaign that no longer exists in any meaningful sense. We handle this by aging out old experience faster than an actuary would, and we do not have a principled rule for the decay rate. We picked something reasonable and we revisit it when it is clearly degrading.

Margins for being wrong

Actuaries do not price to the best estimate. They price with explicit margins for conservatism, because the cost of underestimating losses is asymmetric to the cost of overestimating them.

Customer acquisition has the same asymmetry and almost nobody prices it in. If your CLTV estimate is 20% optimistic and you spend right up to your allowable CAC, you are quietly buying customers at a loss for as long as it takes the truth to develop, which in insurance is a year or more.

The fix costs one line: spend to a fraction of estimated lifetime contribution, and let the fraction express your confidence. New segment, thin data, Z near zero: maybe you spend to 40% of estimated contribution. Mature segment, three years of stable vintages: 60% or 70%. The exact numbers are a risk-appetite conversation for your finance team, not a universal constant. The point is that the margin exists, is transparent, communicated and tightens or loosens with evidence and governance instead of with mood.

What this looks like in practice

The minimum viable version, for one product line:

  1. Pull bound policies joined to acquisition segment for the trailing 24 months. If the join does not exist, building it is step zero and worth more than everything else in this note.
  2. Build the vintage retention triangle. A spreadsheet is fine. Look at it with your own eyes before automating anything.
  3. Set book-level premium, lifetime, and loss-ratio assumptions with finance. These are your priors.
  4. Compute segment CLTVs with credibility weights. Publish them next to the CPLs everyone currently stares at.
  5. Derive allowable CAC per segment at your chosen confidence fraction, and move budget toward segments where actual CAC sits furthest below allowable.

The cultural shift is bigger than the technical one. Pricing customers like policies means accepting that some of your marketing "wins" were losses that had not developed yet, and that the truth about a campaign arrives on an actuarial timescale rather than a dashboard one. While the temptation to celebrate immediate launch "quick-wins" is large, economic value is created by not just decreasing CPC and CPL but rather watching net CAC, vintage curves and premium development. It is a quieter and more boring way to run marketing. It is also the only one where the numbers still mean something two years later.

Frequently asked questions

How do you calculate customer lifetime value for an insurance product?

Annual premium, times expected policy lifetime in years, times the margin left after the loss ratio and variable expenses. Each input should be estimated per acquisition segment where the data supports it, and at book level where it does not.

What is a customer vintage and why does it matter?

A vintage is the group of customers acquired in the same period, tracked together over time. Vintages let you see whether the customers you are buying today are better or worse than the ones you bought last year, which a blended retention number hides completely.

How much retention data do you need before trusting a lifetime estimate?

You can act on 90-day cancellation data almost immediately because it correlates strongly with eventual lifetime. Full lifetime curves take two to three renewal cycles to stabilize. The practical answer is to blend early signals with book-level assumptions and shift weight as data accumulates.