Exam guide

ASTAM Learning Outcomes

The ASTAM syllabus has six exam-critical topic blocks. This page marks those outcomes as the core layer, then separates textbook-backed enrichment from material candidates should treat as pass-critical.

Credential side
SOA
Primary intent
ASTAM learning outcomes
Best next page
ASTAM Excel Tutorial
Official Source Map

SOA Exam ASTAM

Official syllabus, notation, formula sheet, introductory note, study notes, and released exams are mapped for topic planning.

source map reviewed
Last verified 2026-05-1310 official source filesNo raw exam or textbook text published
Exam facts

What the official PDFs establish

Format
3-hour exam with six questions and 60 total points.
Excel component
One question is answered in an Excel workbook; five questions are answered in written booklets.
Assumed knowledge
FM, P, FAM, and mathematical statistics VEE are assumed.
Submission split
The Excel workbook is uploaded for the Excel question, while answer booklets are submitted for the written questions.
Tables and formula access
Paper tables and the paper formula sheet are not supplied; candidates use the provided Excel workbook and official electronic resources.
Weights

Topic and domain coverage

TopicWeightSource
Severity Models8-18%
Aggregate Models12-22%
Coverage Modifications8-18%
Construction and Selection of Parametric Models14-24%
Credibility12-20%
Reserving and Pricing15-29%
Readings

Chapter and reading intelligence

  • Loss Models, fifth edition

    Selected sections from chapters 3, 5, 7-9, 11-13, 15, 17, and 18 are mapped in the syllabus.

  • Introduction to Ratemaking and Loss Reserving

    Selected sections from chapters 1, 4, and 5 are listed for ratemaking and loss reserving context.

  • Outstanding Claims Reserves and QERM Chapter 5

    Study notes support reserving and risk-measure topics; the guide summarizes concepts and links official materials.

Materials

Official files used by the map

Source note: some study materials are private references. ActuaryPath links official sources and uses original explanations instead of republishing paid or copyrighted materials.

Quick Answer

The Spring 2026 ASTAM syllabus is not one long undifferentiated list. It is six linked modeling blocks: severity, aggregate loss, coverage modifications, parametric model construction and selection, credibility, and reserving/pricing.

Treat every official learning outcome on this page as syllabus-critical. Textbook material outside those outcomes can still be useful, but it belongs in enrichment or background rather than the core pass map.

Severity Models

Priority: syllabus-critical. This is the claim-size layer. If severity is wrong, aggregate loss, reinsurance, tail measures, reserves, and pricing all inherit the wrong signal.

Study both ordinary severity families and tail-specific tools. This includes parameter effects, transformed distributions, distribution characteristics, tail comparison, hazard rates, mean excess, GEV, and GPD.

  • Explain how parameters change location, scale, skewness, tail weight, and hazard behavior.
  • Build transformed distributions using scaling, powers, exponentials, mixtures, and splicing.
  • Compare severity models using moments, moment ratios, limiting tail behavior, hazard rate, and mean excess.
  • Use GEV for block maxima and GPD for threshold exceedances.
  • Estimate tail probabilities, Value-at-Risk, Expected Shortfall, and high-layer quantities without pretending the body fit settles the tail fit.

Aggregate Models

Priority: syllabus-critical. This is the total-claim layer. The candidate has to combine claim counts and claim sizes into a distribution of aggregate loss.

Split this into convolution, recursive methods, discretization, and compound Poisson sums. A single aggregate overview is useful, but each subskill deserves its own drill path because the setup errors are different.

  • Use convolution for small discrete aggregate distributions.
  • Use recursive formulas for frequency distributions in the (a,b,0) and (a,b,1) classes.
  • Discretize continuous severity using rounding and local moment matching.
  • Calculate sums of compound Poisson models and recognize when independent compound Poisson pieces can be recombined.
  • Check aggregate means and variances against E[S] and Var(S) identities before trusting a probability table.

Coverage Modifications

Priority: syllabus-critical. This is the contract-translation layer. The actuarial work starts before the integral, with the payment variable.

Connect this block to severity models, reinsurance vocabulary, inflation, and pricing factors. The candidate needs to know what the insurer pays, what the reinsurer pays, and whether a limit applies to loss or payment.

  • Model deductibles, policy limits, maximum covered loss, coinsurance, and stop loss reinsurance.
  • Calculate and interpret loss elimination ratios, increased limits factors, and deductible factors.
  • Handle inflation on losses, deductibles, limits, and layers according to the problem wording.
  • Draw or describe the payment function before calculating expected payment.
  • Separate direct-insurer payment language from reinsurer attachment and layer language.

Parametric Models

Priority: syllabus-critical. This is the statistical inference layer. It is where P/FAM probability knowledge becomes Math Stats VEE-style estimation and model judgment.

Use StatisticsPath for slower treatment of maximum likelihood, confidence intervals, hypothesis tests, AIC, and BIC. Use ActuaryPath to keep the insurance-modeling use case front and center.

  • Estimate frequency and severity parameters by maximum likelihood.
  • Estimate estimator variance and construct normal and non-normal confidence intervals.
  • Use the delta method for functions of fitted parameters.
  • Use Bayesian estimation for severity, frequency, and aggregate distributions.
  • Select models using graphical checks, Kolmogorov-Smirnov, chi-square goodness-of-fit, likelihood ratio tests, AIC, BIC, and SBC.

Credibility

Priority: syllabus-critical. This is the shrinkage layer. It explains how to blend noisy experience with a broader portfolio view.

Study it in layers: Bayesian credibility, Buhlmann, Buhlmann-Straub, nonparametric empirical Bayes, and semiparametric empirical Bayes.

  • Apply Bayesian credibility under the greatest-accuracy framing.
  • Use Buhlmann and Buhlmann-Straub models and explain how exposure changes the credibility weight.
  • Connect Buhlmann-style formulas to Bayesian models rather than treating them as unrelated procedures.
  • Apply empirical Bayesian estimation in nonparametric and semiparametric settings.
  • End written answers with what is being blended, why the credibility weight is high or low, and what the estimate means for pricing or reserving.

Reserving And Pricing

Priority: syllabus-critical and highest weight range. This is where ASTAM most directly resembles short-term actuarial work.

Study this as a cluster, not one page: expected loss ratio, chain-ladder, Bornhuetter-Ferguson, Bayesian reserving, frequency-severity reserving, Mack, Poisson, ODP, trend, loss cost, loss ratio, and risk classification changes.

  • Estimate outstanding claims using expected loss ratio, chain-ladder, Bornhuetter-Ferguson, Bayesian, and frequency-severity methods.
  • Apply Mack, Poisson, and overdispersed Poisson reserve models and state the assumptions.
  • Project losses with trend analysis.
  • Calculate overall average rates and rate changes using loss cost and loss ratio methods.
  • Calculate risk-classification differential changes and balance back to the portfolio target.

Textbook And Extra Context Layer

The syllabus is the exam-critical layer. Textbooks and private reference material can add examples, historical context, derivations, and adjacent practice topics, but labels matter so candidates know what is core and what is enrichment.

A practical tagging scheme is: syllabus-critical for official ASTAM outcomes, prerequisite for P/FM/FAM/Math Stats dependencies, textbook-depth for useful material drawn from recognized references, and enrichment for adjacent actuarial practice ideas that help understanding but are not named outcomes.

References And Official Sources