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CAS Exam 5 · Insurance Accounting Foundations · Tutorial 894 of 989

Policy Periods and Policy-Year Experience

Understand how a policy’s effective date determines its policy-year group, even when its coverage or premium records extend across calendar years.

Beginner 12 min read

What You'll Learn

  • Distinguish an individual policy period from a policy-year experience group
  • Assign policies to calendar policy years using effective dates
  • Aggregate policy-level premium amounts by inception year
  • Handle policies that begin near a year boundary or cover multiple years
  • Separate policy-year assignment from the date a transaction is recorded
  • Avoid common boundary-date and grouping errors

Introduction

Insurance records can be grouped by several different dates, and the choice affects which policies appear together in an experience summary. A policy effective late in one calendar year may provide coverage mostly in the next calendar year, while its premium record may be entered on yet another date. Policy-year experience groups policies by when their coverage begins.

This tutorial defines the policy period and the policy-year grouping convention, then applies that convention to policy-level premium amounts. The central task is to identify each policy’s effective date and consistently assign the policy to the correct group. This is aligned with the CAS Exam 5 (Basic Ratemaking and Estimated Claim Liabilities) syllabus.

Definition: A policy period is the interval during which a particular insurance policy provides coverage, as specified by its effective and expiration dates. A policy-year experience group is a group of policies classified by their effective dates. Under a calendar policy-year convention, policy \(j\) belongs to policy year \(y\) when its effective date falls in calendar year \(y\). The policy’s premium amount is assigned to that group according to the stated policy-year premium convention, not simply according to the date a record is entered.

Policy Period and Policy-Year Group Are Different

A policy period describes one contract’s coverage interval. For example, a hypothetical annual policy effective July 1, 2025, with coverage through June 30, 2026, has a policy period spanning portions of two calendar years. The policy’s effective date is July 1, 2025; its expiration date is June 30, 2026.

A policy-year group, in contrast, collects multiple policies using a common inception-date rule. With calendar policy years, all policies effective from January 1 through December 31, 2025, belong to policy year 2025. Thus, the July 1 policy belongs to policy year 2025 even though its policy period extends into 2026. A policy-year label identifies the inception cohort; it does not assert that every policy in that cohort starts or ends on January 1 or December 31.

For precision, treat an effective date as included and the next anniversary or expiration boundary as excluded when describing a coverage interval. For instance, a policy stated to run from January 1, 2025, to January 1, 2026, covers the interval beginning January 1, 2025, and ending just before January 1, 2026. This convention avoids counting the boundary instant in both adjoining intervals. The contract’s actual wording governs when it specifies a different convention.

Key distinction: The policy period answers, “When does this contract provide coverage?” The policy-year group answers, “In which effective-date cohort is this policy classified?” A policy can have a policy period that crosses calendar years while belonging to exactly one calendar policy-year group.

Assigning Policies and Premium by Effective Date

Let \(e_j\) be the effective date of policy \(j\), and let \(p_j\) be the policy-level premium amount being analyzed. Under calendar policy-year grouping, policy \(j\) belongs to year \(y\) if its effective date falls on or after January 1 of year \(y\) and before January 1 of year \(y+1\). The group premium is the sum of the premium amounts for policies assigned to that year, provided the analysis specifies that those policy-level amounts are the premium basis.

$$ \text{Policy year}(j)=y \quad\text{if}\quad \text{January 1 of }y \leq e_j < \text{January 1 of }(y+1), \qquad P_y=\sum_{j:\,\text{Policy year}(j)=y}p_j $$

This definition uses effective dates, not the dates on which a policy was quoted, issued, entered into a system, billed, or paid for. Those dates may be useful for other questions, but they are not substitutes for the policy effective date in this grouping rule. The premium calculation also needs a clearly specified basis. Here, \(p_j\) means the stated policy-level premium amount to be grouped; assigning it to a policy year is a grouping operation, not a claim about when accounting recognizes revenue or cash.

A different analysis may specify a non-calendar policy-year interval, such as a 12-month period beginning on a chosen date. In that case, use the stated interval’s boundaries rather than silently applying calendar-year boundaries. Whatever interval is used, state it explicitly and apply the same effective-date rule to every policy.

Why Each Policy Is Counted Once

The grouping works because the policy-year intervals form a partition of the effective-date timeline: they do not overlap, and together they cover all dates. Therefore every policy effective date is in exactly one interval. To see the effect on premium totals, define an indicator that equals 1 when policy \(j\) belongs to year \(y\), and 0 otherwise. Summing policy premiums within each year gives:

$$ P_y=\sum_j p_j\,\mathbf{1}\{\text{Policy year}(j)=y\} $$

For any one policy \(j\), the sum of its membership indicators across all policy years is 1: it belongs to one group, and only one. Consequently, summing the group premiums across all years returns the sum of the underlying policy premiums:

$$ \sum_y P_y = \sum_y\sum_j p_j\,\mathbf{1}\{\text{Policy year}(j)=y\} = \sum_j p_j\left(\sum_y \mathbf{1}\{\text{Policy year}(j)=y\}\right) = \sum_j p_j $$

This identity is a practical reconciliation check. If the total premium assigned across policy years does not equal the total premium for the policies being grouped, a policy may have been omitted, counted more than once, or assigned using an inconsistent date rule.

Worked Example: Grouping Policies at Calendar Boundaries

A hypothetical insurer summarizes the stated premium amounts for five annual policies using calendar policy years. The policies are: A, effective December 20, 2024, premium $840; B, effective January 1, 2025, premium $1,260; C, effective June 15, 2025, premium $960; D, effective December 31, 2025, premium $1,500; and E, effective January 1, 2026, premium $720. Find the premium total for each policy year. Use each policy’s full stated premium amount.

Method. Assign each policy using its effective date, then add the premiums within each group.

Policy A is effective in 2024, so it belongs to policy year 2024. Its group total is \(P_{2024}=\$840\).

Policies B, C, and D are all effective during calendar year 2025. Their premium amounts total \(\$1{,}260+\$960+\$1{,}500=\$3{,}720\), so \(P_{2025}=\$3{,}720\).

Policy E is effective on January 1, 2026, so it belongs to policy year 2026. Thus \(P_{2026}=\$720\).

Check. The grouped total is \(\$840+\$3{,}720+\$720=\$5{,}280\). The original policy premium total is also \(\$840+\$1{,}260+\$960+\$1{,}500+\$720=\$5{,}280\). The totals reconcile.

Coverage Can Extend Beyond the Inception Year

A policy’s premium is not divided between policy-year groups merely because its coverage period crosses a calendar boundary. Under the stated policy-year convention, the whole policy is first assigned by its effective date. How a premium amount is recognized or distributed in financial reporting is a separate question; this grouping alone does not determine that accounting treatment.

Worked Example: Policies with Different Term Lengths

A hypothetical portfolio uses calendar policy years and groups each policy’s full stated premium amount by effective date. Policy K is effective July 1, 2025, has a 12-month period, and has a premium of $2,400. Policy L is effective December 1, 2025, has a 6-month period, and has a premium of $900. Policy M is effective December 31, 2025, has an 18-month period, and has a premium of $1,800. Policy N is effective January 1, 2026, has a 12-month period, and has a premium of $1,200. Find the premium totals for policy years 2025 and 2026.

Method. Group by effective date, not by how many months of the policy period fall in each calendar year.

K, L, and M each have an effective date in 2025. The 2025 group is therefore \(\$2{,}400+\$900+\$1{,}800=\$5{,}100\). Policy M belongs wholly to this group under the stated convention, even though its 18-month coverage period extends into 2027.

N is effective in 2026, so the 2026 group is \(\$1{,}200\). It does not matter that the policy begins on the first day of the year; January 1 is within the 2026 interval.

Check. The group totals sum to \(\$5{,}100+\$1{,}200=\$6{,}300\), equal to the total stated premium: \(\$2{,}400+\$900+\$1{,}800+\$1{,}200=\$6{,}300\). No premium was split or counted twice.

Effective Date Versus Record Date

The date a premium or policy record is entered can differ from the effective date. For policy-year experience, use the effective date for membership in the group. This preserves the meaning of the grouping: it describes cohorts of policies beginning coverage in a defined interval. Before calculating, confirm that the data field labeled “date” is actually the policy effective date rather than an issue, entry, billing, or payment date.

Worked Example: Separating Policy Year from Entry Year

A hypothetical system contains four policy records. P1 has an effective date of December 28, 2024, an entry date of January 4, 2025, and a premium of $1,200. P2 has an effective date of January 1, 2025, an entry date of December 30, 2024, and a premium of $1,500. P3 has an effective date of June 1, 2025, an entry date of June 1, 2025, and a premium of $900. P4 has an effective date of January 1, 2026, an entry date of December 20, 2025, and a premium of $800. Find the premium totals for policy years 2024, 2025, and 2026.

Method. Ignore entry dates for policy-year assignment and classify each record by its effective date.

P1 is effective in 2024, so \(P_{2024}=\$1{,}200\), even though it was entered in 2025. P2 and P3 are effective in 2025, so \(P_{2025}=\$1{,}500+\$900=\$2{,}400\), even though P2 was entered in 2024. P4 is effective in 2026, so \(P_{2026}=\$800\), even though it was entered in 2025.

Check. The policy-year totals sum to \(\$1{,}200+\$2{,}400+\$800=\$4{,}400\). The four policy premiums also sum to \(\$1{,}200+\$1{,}500+\$900+\$800=\$4{,}400\).

Common mistake avoided. Grouping by entry date would produce 2024: $1,500; 2025: $2,900; and 2026: $0. Those figures add to the same portfolio total but answer a different question. Entry-date grouping does not identify the policies whose coverage began in each policy year.

Common Errors and a Practical Procedure

Boundary dates and overlapping timelines make policy-year classification easy to misread. A reliable procedure is to write down the grouping interval, identify the effective date for each policy, assign each policy exactly once, and then total the specified premium amounts. If the result is intended to describe a policy-year cohort, avoid substituting another date merely because it is easier to retrieve.

  • Using the policy expiration date. A policy effective December 31, 2025, belongs to policy year 2025 even if it expires in 2026.
  • Splitting a policy because its term crosses a year-end. Do not divide its full stated premium across policy years unless the requested measure explicitly calls for an allocation rather than policy-year grouping.
  • Putting January 1 in the prior year. Under calendar-year intervals, January 1 is the first date of its calendar year, not the last date of the preceding year.
  • Using an entry or payment date. These dates can differ from the effective date and do not determine policy-year membership under this convention.
  • Assuming every policy is a 12-month contract. Term length affects the policy period, but it does not change assignment by effective date unless a different grouping rule is specified.
1
Set the interval.
Determine whether the requested policy years are calendar years or another stated set of 12-month intervals.
2
Find the effective date.
Use the date coverage begins, not an issue, entry, billing, or payment date.
3
Assign the policy once.
Place it in the single interval containing its effective date, applying the stated boundary convention.
4
Aggregate and reconcile.
Add the premium amounts for each group and check that all group totals sum to the total premium of the policies included.
Key takeaway: A policy period is the coverage interval for an individual contract. Policy-year experience is a cohort grouping based on effective dates. Under calendar policy-year grouping, assign each policy and its specified policy-level premium amount to the calendar year in which the policy becomes effective, then check that every policy is counted once.

Check Your Understanding

For each problem, use calendar policy years and assign the full stated policy premium to the year containing the effective date unless the problem says otherwise.

  1. A policy effective December 31, 2026, has a 12-month term and a premium of $1,140. A second policy effective January 1, 2027, has a 12-month term and a premium of $1,260. Give the policy-year assignment and combined premium total for each year. (Answer: Policy year 2026: $1,140; policy year 2027: $1,260.)
  2. Three policies effective in 2025 have premiums of $780, $1,320, and $1,500. A fourth policy effective January 1, 2026, has a premium of $900. Find the policy-year premium totals and reconcile to the portfolio total. (Answer: 2025: $3,600; 2026: $900; portfolio total: $4,500.)
  3. A policy is effective October 1, 2025, covers 12 months, and has a full stated premium of $2,160. How much of that amount belongs in policy year 2025 under the stated grouping rule, and which year contains its effective date? (Answer: $2,160 belongs to policy year 2025; its effective date is in 2025.)
  4. Policy A is effective December 20, 2024, entered January 3, 2025, and has premium $1,050. Policy B is effective January 2, 2025, entered December 29, 2024, and has premium $1,450. Find the policy-year totals. (Answer: 2024: $1,050; 2025: $1,450.)
  5. A portfolio has four policies: two effective in 2025 with premiums $900 and $1,500, and two effective in 2026 with premiums $1,200 and $2,400. Find the average stated premium per policy in each policy year, then check the total premium across both years. (Answer: 2025 average: $1,200; 2026 average: $1,800; total premium: $6,000.)
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