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📊 '''Pure premium method''' is an [[Definition:Actuarial | actuarial]] ratemaking technique that builds an insurance [[Definition:Rate | rate]] from the ground up by first estimating the expected [[Definition:Loss cost | loss cost]] per unit of [[Definition:Exposure | exposure]], then layering on provisions for [[Definition:Loss adjustment expense (LAE) | loss adjustment expenses]], [[Definition:Underwriting expense | underwriting expenses]], [[Definition:Profit load | profit]], and [[Definition:Contingency loading | contingency margins]]. The "pure premium" — sometimes called the [[Definition:Loss cost | loss cost]] — represents the portion of the rate needed solely to pay anticipated [[Definition:Claim | claims]], and it forms the foundation upon which the total indicated rate is constructed. This approach is one of two principal ratemaking methods used across the insurance industry, the other being the [[Definition:Loss ratio method | loss ratio method]].

🔢 An actuary applying this method starts by compiling historical loss and exposure data, then adjusts the raw experience for [[Definition:Loss development | loss development]], [[Definition:Trend factor | trend]], and any [[Definition:Catastrophe load | catastrophe]] or [[Definition:Large loss | large loss]] provisions to arrive at a prospective pure premium. For a [[Definition:Workers' compensation insurance | workers' compensation]] line, for instance, the pure premium might be expressed as expected losses per $100 of [[Definition:Payroll | payroll]]. The actuary then adds a fixed-dollar amount for [[Definition:Allocated loss adjustment expense (ALAE) | allocated loss adjustment expenses]] and applies a multiplicative loading to account for [[Definition:General expense | general expenses]], [[Definition:Commission | commissions]], taxes, and the target [[Definition:Underwriting profit | underwriting profit]] margin. The formula effectively takes the form: Rate = Pure Premium / (1 − Variable Expense Ratio − Profit Provision), ensuring that every component of the insurer's cost structure is reflected in the final price.

🎯 The pure premium method is particularly well suited to situations where an insurer is entering a new market, launching a novel product, or writing a class of business with limited prior rate history — scenarios where there is no existing rate to adjust. Because it constructs the rate from first principles rather than modifying an existing one, it forces transparency into every assumption. Regulators and [[Definition:Rate filing | rate filing]] reviewers at organizations like the [[Definition:Insurance Services Office (ISO) | ISO]] or state insurance departments often find this method easier to evaluate precisely because each cost component is explicitly quantified. For [[Definition:Insurtech | insurtech]] companies developing [[Definition:Parametric insurance | parametric]] or usage-based products, the pure premium approach provides a flexible framework that can accommodate non-traditional data sources and exposure bases while still adhering to accepted actuarial standards.

'''Related concepts:'''
{{Div col|colwidth=20em}}
* [[Definition:Loss ratio method]]
* [[Definition:Loss cost]]
* [[Definition:Ratemaking]]
* [[Definition:Expense loading]]
* [[Definition:Trend factor]]
* [[Definition:Loss development]]
{{Div col end}}

Definition:Pure premium method - Revision history

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