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MODULE 01 · WHAT IS CAT MODELLING AND WHY IT EXISTS

What Is a Catastrophe?

📖 ~35 min · Lesson 1 of 15 · 3 micro-checks + quiz · Foundation Level · Free
The Question Nobody Asks - Until It's Too Late

It is October 2017. Hurricane Maria made landfall in Puerto Rico three weeks ago. The Category 4 storm destroyed an estimated 80% of the island's power grid, knocked out water service for more than a million people, and killed, close to 3,000 people. It will take eleven months for electricity to be fully restored.

The economic losses from Maria are later estimated at USD 90 billion. The insured losses, the amount the insurance industry actually pays out, are approximately USD 31 billion. That means USD 59 billion of economic destruction simply has no insurance coverage. It falls on households, small businesses, and the government, on people who, in many cases, have spent decades paying insurance premiums on their homes and businesses.

Two questions will shape this entire course. First: why did the insured loss fall so far short of the economic loss? Second: how did insurance companies, and their reinsurers, estimate in advance how much Maria might cost them, so that they had set aside enough money to pay the claims?

The answer to both questions begins with understanding precisely what kind of event is a catastrophe, and why it is fundamentally different from the everyday losses that insurance was originally designed to handle.

What Makes a Catastrophe Different

The insurance industry handles loss every day. Burst pipes. Shop thefts. A kitchen fire. These events happen constantly, at a rate the industry has measured for centuries. They are independent of each other, the burst pipe in Manchester has nothing to do with the shop theft in Bristol, and their frequency and severity are predictable enough that an insurer can set premiums today, confident that the aggregate claims next year will fall within a manageable range. This is the everyday business of insurance. It is called attritional loss.

A catastrophe is different in kind, not just in scale. When Hurricane Maria struck Puerto Rico, it did not cause damage to one building, or ten, or a hundred. It caused damage to hundreds of thousands of buildings simultaneously, across the entire island, within a matter of hours. The key word is simultaneously. Simultaneous loss across a large number of policyholders at the same moment, driven by a single event, is what defines a catastrophe for insurance purposes.

This simultaneity destroys the statistical independence that makes everyday insurance work. When losses are independent, they average out. An insurer with a million policyholders can be fairly confident that if 5% of them suffer a loss in a given year, it will be roughly 50,000 claims. The law of large numbers works in the insurer's favour. But when a hurricane hits, the loss correlation jumps to near-100% within the storm track. The law of large numbers no longer applies. All the claims arrive at once.

Attritional Loss

Everyday Insurance

  • Events are independent, one claim tells you nothing about the next
  • Losses are spread throughout the year, across the whole portfolio
  • Frequency and severity are predictable from historical data
  • The law of large numbers makes aggregate loss stable
  • Pricing based on historical averages works reliably
  • Capital required is modest relative to premium volume
Catastrophe Loss

Cat Event

  • Losses across thousands of policyholders are correlated by the same event
  • All claims arrive simultaneously, in hours or days
  • Frequency and severity vary wildly year to year
  • The law of large numbers breaks down, the portfolio moves together
  • Pricing based on historical averages systematically underestimates large losses
  • Capital required can equal or exceed years of premium income
The Core Insight

Insurance works by pooling independent risks. Catastrophes break that independence. When the risks in your pool all move together, because the same hurricane, earthquake, or flood has hit them all simultaneously, you need a fundamentally different approach to estimating how bad things might get. That different approach is catastrophe modelling.

Micro-Check · Before You Continue

A UK motor insurer has 500,000 policyholders. In any given year, approximately 12% make a claim. The insurer prices its book based on this historical average. Now imagine a scenario where a major earthquake strikes central England simultaneously affecting all policyholders. Why does the insurer's historical pricing model break down in the earthquake scenario, even if the 12% average still holds on average over many years?

Because the timing and correlation of claims in the earthquake scenario is entirely different, not the long-run average. The insurer's pricing assumes claims arrive throughout the year at a relatively stable rate of roughly 60,000 per year. The insurer holds capital to cover that flow plus a margin for volatility. In an earthquake, 60,000 or 500,000 claims could arrive simultaneously in a single week, far exceeding the capital held for that scenario. The historical 12% average is correct as a long-run frequency, but it provides no information about the worst-case single-year outcome, this is what the insurer actually needs to price for catastrophe risk and hold sufficient capital against.

The Three Defining Characteristics

Not all large losses are catastrophes. A single large industrial fire might cost USD 200 million but it affects one policyholder, it is an attritional large loss, not a catastrophe. A catastrophe has three characteristics that together distinguish it from any other type of insurance loss:

1 - Correlated Loss Across Many Policyholders

A single physical event causes damage to many insured properties simultaneously. The correlation is driven by the hazard footprint - the geographic area over which the event produces damaging levels of wind, ground motion, flooding, or fire intensity. Every property within the footprint that is exposed to the hazard suffers some probability of damage at the same moment. The closer to the centre of the event, the higher the damage probability. This spatial correlation is the defining financial characteristic of a catastrophe.

The spatial correlation means that geographic concentration of insured exposure is the primary driver of cat loss. An insurer with 10,000 policyholders uniformly distributed across the United States faces very different hurricane cat risk from one with 10,000 policyholders all in coastal Florida, even if the total premium income and TIV are identical. The Florida-concentrated portfolio has a dramatically higher probability of a single event affecting a large fraction of the book simultaneously. This is why cat models are built around geographic exposure accumulation - it is the mechanism through which correlation becomes financial loss.

2 - Low Frequency, High Severity

Catastrophes are rare enough that historical experience is a poor guide to future loss. A major hurricane makes direct landfall on a specific coastal city perhaps once every several decades. An earthquake of magnitude 7+ strikes a major urban area once every generation. This low frequency means that in any given insurer's historical claims experience, major cat events may appear only a handful of times, or not at all. The statistical approach that works well for attritional loss, estimate the average annual loss from historical data and add a margin, systematically underestimates catastrophe risk because the history does not contain enough events to capture the true distribution of potential outcomes.

This is why catastrophe modelling exists. Rather than relying on the limited historical record of actual events, cat models construct a large synthetic catalogue of potential events, hundreds of thousands of simulated storms, earthquakes, or floods, calibrated to the physical science of each hazard. This catalogue provides a much more complete sampling of the full distribution of possible losses, including events more severe than anything that has occurred in the modern historical record.

3 - Demand Surge and Claims Complexity

In the immediate aftermath of a major catastrophe, the cost of repairing any individual building rises sharply. Skilled labour, materials, and equipment are in acute short supply across an entire region simultaneously. Contractors who charge USD 15,000 to replace a roof in normal times charge USD 25,000 or more in the months following a major hurricane. This is demand surge, and it means that the financial loss from a catastrophe is higher than what you would estimate simply by multiplying the number of damaged buildings by a normal repair cost.

Claims complexity is a related amplifier. Wind versus flood coverage disputes (as seen after Katrina and Sandy), business interruption valuation disagreements, the interaction between primary and reinsurance coverage layers, and the sheer volume of simultaneous claims straining adjusters and legal systems all contribute to the final settled cost being higher and slower than the initial estimate. Both demand surge and claims complexity are explicitly modelled in modern cat models, though imperfectly.

The Protection Gap - Why Insurance Falls Short

Return to the Hurricane Maria question: why did USD 59 billion of a USD 90 billion loss go uninsured? The protection gap, the difference between total economic losses and insured losses from a catastrophe, is one of the most important and persistent features of the catastrophe risk landscape. Understanding it is foundational to understanding why cat modelling exists as a discipline and what it is trying to achieve.

$90BMaria total economic losses
$31BInsured losses, what the industry paid
66%Protection gap, losses with no coverage
34%Insured fraction, industry's share of the economic loss

The protection gap has multiple causes, and they vary significantly by geography and peril. In Puerto Rico's case, the dominant driver was low insurance penetration: many households and small businesses simply did not have property insurance at all, or had policies with very low limits relative to the value of their assets. But the gap manifests differently in different contexts:

Hurricane Katrina 2005 - USA
52% insured
48% gap - mainly flood exclusions, NFIP undersubscription
Economic: ~USD 125B · Insured: ~USD 65B
Kahramanmaraş Earthquake 2023 - Turkey
6%
94% gap - low insurance penetration, TCIP take-up
Economic: ~USD 34B · Insured: ~USD 5.5B
Storm Bernd Floods 2021 - Germany/Belgium
24% insured
76% gap - voluntary flood add-on, low take-up outside Baden-Württemberg
Economic: ~EUR 46B · Insured: ~EUR 11B
Pacific Northwest Heat Dome 2021 - USA/Canada
~0%
~100% gap - no heat catastrophe insurance product exists
Economic: >USD 9B · Insured: near zero

The protection gap is not merely an equity concern, it is directly relevant to how cat models are used. An insurer pricing a reinsurance treaty for a Turkish earthquake portfolio needs to understand that the insured TIV represents only a fraction of the total economic exposure in the affected area, and that the correlation between insured and total economic loss may not be constant across different event severities. A cat model calibrated to insured loss data will reflect the decisions already made about what to insure, which means it systematically excludes the parts of the risk landscape that insurance has not yet reached.

Micro-Check · Before You Continue

Germany's flood insurance penetration is approximately 50% nationally, meaning roughly half of all homeowners have no flood cover. After the Storm Bernd floods of 2021, there was a major political debate about making flood insurance mandatory. From a pure risk-pooling perspective, why would mandatory inclusion actually benefit the homeowners who currently choose not to buy it, even setting aside the question of whether they can afford to rebuild without it?

Because mandatory inclusion solves the adverse selection problem and dramatically lowers the average premium for everyone. Under a voluntary system, the homeowners most likely to buy flood insurance are those who already know they are in a flood-prone area, they are the highest-risk customers, concentrated in the riskiest zones. This drives premiums up for everyone in the pool. Homeowners in lower-risk areas rationally decide the premium is too high for their perceived risk and opt out. This leaves an even more concentrated high-risk pool, which drives premiums even higher in a feedback loop. Mandatory inclusion brings in all the low-risk homeowners who opted out, averaging down the risk in the pool and reducing the average premium significantly. This is exactly why France's mandatory CatNat system achieves near-98% penetration with lower average premiums than Germany's voluntary system.

Types of Catastrophe - The Peril Landscape

The term catastrophe covers a wide range of physical hazards. The insurance industry has traditionally focused on natural perils, events driven by geophysical or meteorological forces. In recent years it has increasingly engaged with man-made and technological catastrophes as well. The Event Library on this platform covers landmark events across the peril spectrum.

Earthquake

Kahramanmaraş 2023

Economic~USD 34B
Insured~USD 5.5B
Protection gap: ~84%

Ground motion, liquefaction, and building collapse. Cat models failed to account for the scale of building code non-compliance.

Hurricane / Tropical Cyclone

Harvey, Irma, Maria 2017

Economic~USD 282B
Insured~USD 92B
Protection gap: ~67%

Wind, surge, and rainfall flooding. Harvey's inland flooding was almost entirely uninsured. Maria's island geography compounded the gap.

Flood

Storm Bernd 2021

Economic~EUR 46B
Insured~EUR 11B
Protection gap: ~76%

Flash flooding in small catchments not covered by large-river cat models. Germany's voluntary flood system produced a large uninsured fraction.

Wildfire

LA Fires 2025

EconomicUSD 76–131B
Insured~USD 40–50B
Protection gap: ~40–50%

Urban conflagration, fire spreading structure to structure. Largest insured wildfire in history. California's insurance market crisis amplified the impact.

Cyber

NotPetya 2017

Economic>USD 10B
InsuredDisputed
Coverage: War exclusion litigation

A Russian state-deployed cyberweapon that escaped its target. Triggered years of war exclusion litigation. The founding event of cyber cat modelling.

Extreme Weather

Pacific NW Heat Dome 2021

Economic>USD 9B
InsuredNear zero
Protection gap: ~100%

1,400 deaths in a wealthy region. No heat cat model exists. The ultimate example of a peril with a near-100% protection gap.

The Event Library

Each of the events shown above, and more, has a full analytical case study in the Event Library, examining what happened, why the losses were what they were, and what the cat models got wrong. The Event Library is free to access and provides the real-world anchoring for every concept in this course. You do not need to read them now, they will be referenced at relevant points throughout the courses.

Why Cat Modelling Exists - The Core Problem It Solves

By the late 1980s, the insurance industry's approach to catastrophe risk was based almost entirely on historical experience. Underwriters used tables of historical storm tracks, historical earthquake records, and historical flood extents to estimate how often a major loss might occur and how large it might be. This worked tolerably well when the worst events the market had experienced were not dramatically worse than average years.

Hurricane Andrew changed everything. When Andrew made landfall in South Florida on 24 August 1992, it caused USD 27 billion in insured losses, more than twice the largest previous hurricane loss in history, and more than the industry had collected in premiums from Florida homeowners over the preceding decade. The historical data had not contained an event of this severity. The market had been pricing as if Andrew could not happen. Eleven insurers went insolvent. The entire Florida property insurance market faced a capital crisis.

The response to Andrew was the birth of modern catastrophe modelling. Within months of the storm, three firms, AIR Worldwide, RMS (Risk Management Solutions), and EQECAT, were developing probabilistic models that did not rely solely on the limited historical record. Instead, they constructed synthetic catalogues of thousands of possible hurricane seasons, calibrated to the physical science of tropical cyclone behaviour, and ran entire insurer portfolios through each simulated event. For the first time, underwriters could estimate the probability of an event worse than anything in the historical record, and price their risks and hold their capital accordingly.

This is the fundamental service cat modelling provides: it extends the information available beyond the limits of recorded history. Instead of asking "what happened in the past?", cat models ask "what could happen, and how likely is each outcome?" That shift, from historical frequency to modelled probability, is what makes cat modelling possible and necessary as a professional discipline.

Micro-Check · Before You Continue

Before Andrew, a Florida homeowners insurer used 30 years of historical claims data to set its hurricane premiums. Andrew caused losses twice as large as the worst year in that data. The insurer's reinsurance was priced based on the same historical data. Why does this illustrate a fundamental problem with using historical frequency alone for catastrophe pricing, and what would a cat model have done differently?

Historical frequency understates catastrophe risk whenever the historical record is too short to have sampled the full distribution of possible events. A 30-year historical record for Florida hurricane losses contains perhaps 3–5 significant storm seasons. It does not contain an event of Andrew's magnitude, not because Andrew is impossible, but because it had not happened to occur in that particular 30-year window. The insurer priced as if the worst event in its history was roughly the worst event possible. A cat model would have built a synthetic catalogue of, say, 100,000 simulated years of hurricane activity, sampling far more of the possible distribution, including events more severe than anything in the modern record. The model would have explicitly estimated a 1-in-50 year loss, a 1-in-100 year loss, and a 1-in-250 year loss, and the insurer would have bought reinsurance designed to protect against those levels, not just the historical maximum.

What Qualifies as a Catastrophe Event - Industry Definitions

In practice, the insurance industry uses a threshold definition of catastrophe for data collection and reporting purposes. The two most widely used thresholds:

These thresholds are administrative, not physical. They determine which events get tracked in loss databases used to calibrate cat models. An event just below the threshold affects the same underwriting decisions as one just above it, the designation does not change the risk. Cat modellers use these databases as one input among many; the thresholds matter most for understanding what is and is not in the calibration dataset.

In Practice - What You Will Encounter

In your day-to-day work as a cat modelling analyst, you will encounter the word "catastrophe" used in several distinct senses: the physical event (the hurricane or earthquake), the insurance industry event designation (PCS cat, Munich Re sigma cat), the model output (a simulated event in a stochastic catalogue), and the capital concept (a loss large enough to threaten solvency). These are related but not identical. Being precise about which sense is intended in any given context, a submission, a model run, a reinsurance discussion, is a professional habit worth developing from the beginning.

Common Misconceptions

01
"A big loss is a catastrophe"

Scale alone does not define a catastrophe. A single large industrial fire causing USD 500M of damage to one insured is not a catastrophe, it affects one policyholder. A hailstorm causing USD 50M of aggregate losses across 30,000 homes is a catastrophe because of the simultaneous, correlated nature of the loss. The defining characteristic is correlation, not magnitude.

02
"The protection gap means people didn't buy insurance"

Sometimes true, but often incomplete. In the US after Hurricane Katrina, many policyholders had homeowners insurance, but their policies explicitly excluded flood, which was the dominant loss mechanism. They had insurance, but not the right insurance for the event that occurred. Coverage scope matters as much as penetration rate.

03
"Cat models predict what will happen"

Cat models do not predict specific events. They estimate the probability distribution of possible losses, how likely different loss levels are, not which event will occur next year. A model output of "1-in-100 year loss = USD 2 billion" means there is a 1% probability of exceeding that loss in any given year. It says nothing about whether or when that event will occur.

04
"If it hasn't happened before, it can't happen"

The most dangerous assumption in catastrophe risk. Hurricane Andrew hadn't happened before it happened. The Tōhoku earthquake in 2011 exceeded all previously modelled maximum magnitudes for the Japan subduction zone. The Pacific Northwest Heat Dome of 2021 reached temperatures that climate scientists had called "virtually impossible." Absence of historical precedent is not absence of risk.

05
"Natural catastrophe is the only type cat modelling covers"

Historically true, but increasingly not. The NotPetya cyberattack (2017) and CrowdStrike outage (2024) demonstrated that man-made events can produce correlated losses at catastrophe scale, affecting thousands of policyholders simultaneously through network connectivity rather than geographic proximity. Cyber cat modelling is now a rapidly growing field using the same underlying framework as natural peril modelling.

Key Terms

Catastrophe

An event causing simultaneous, correlated losses across many policyholders, driven by a single physical or technological trigger. Distinct from attritional loss by the correlation structure of the claims, not merely by their total magnitude.

Attritional Loss

Everyday insurance losses, independent, predictable in aggregate, stable year-to-year. The foundation of standard insurance pricing. Catastrophe loss is the exception to attritional loss behaviour.

Correlated Loss

Losses that are not independent, when one claim occurs, others in the same geographic area or connected network are also more likely to occur simultaneously. Correlation is the defining financial characteristic of catastrophe risk.

Protection Gap

The difference between total economic losses from a catastrophe and the insured losses paid by the insurance industry. Driven by lack of coverage, coverage scope exclusions, or absence of viable insurance products for the peril concerned.

Demand Surge

The increase in repair and replacement costs in the immediate aftermath of a major catastrophe, driven by simultaneous excess demand for skilled labour, materials, and equipment across an entire affected region.

Stochastic Catalogue

A large synthetic set of simulated events, typically tens of thousands, constructed to represent the full distribution of possible catastrophes, including events more severe than anything in the modern historical record. The core input to a cat model.

Exceedance Probability

The probability that a loss will exceed a given threshold in any given year. The primary output metric of a cat model. A 1% exceedance probability corresponds to a 1-in-100-year return period. Covered in depth in Lesson 3.1.

Hazard Footprint

The geographic area over which a catastrophe event produces damaging conditions, the wind field of a hurricane, the ground motion pattern of an earthquake, the inundation extent of a flood. The spatial structure of the footprint drives the correlation of losses.

Knowledge Check - Lesson 1.1

Five questions · 4 of 5 correct (80%) to pass

1. A reinsurer is reviewing two portfolios of equal total TIV. Portfolio A consists of 5,000 residential properties uniformly distributed across a large inland region. Portfolio B consists of 5,000 residential properties all within 10 km of the Gulf of Mexico coast. Which portfolio presents higher catastrophe risk, and what is the primary reason?

APortfolio A presents higher catastrophe risk because it is geographically dispersed, a large severe event affecting the whole inland region would impact more properties than a coastal storm with a narrower footprint.
BPortfolio B presents higher catastrophe risk because the geographic concentration means a single hurricane event could simultaneously affect a large fraction of all 5,000 properties. The coastal concentration maximises the correlation of losses within any given catastrophe footprint, a direct hurricane landfall could generate claims from thousands of policyholders at once, whereas Portfolio A's dispersion means any single event affects only a portion of the book.
CThe portfolios present equal catastrophe risk because they have equal total TIV. The geographic distribution is a factor in individual property pricing but does not affect portfolio-level catastrophe exposure once the TIV is equal.
DThe answer depends on which perils are covered. For earthquake risk, Portfolio A presents higher risk due to its broader geographic footprint. For hurricane risk, Portfolio B presents higher risk. Without knowing the covered perils, neither portfolio can be assessed as higher risk.

2. The Pacific Northwest Heat Dome of June 2021 caused approximately USD 9 billion in economic losses and killed more than 1,400 people, yet generated near-zero insured losses. This is a different type of protection gap from the one seen after Hurricane Katrina. What is the key distinction?

AThere is no meaningful distinction. Both gaps reflect the same problem, low insurance penetration among the affected population. People in the Pacific Northwest, like people in Louisiana before Katrina, simply chose not to purchase the relevant coverage.
BThe Katrina gap was primarily caused by government failure, the levee system did not perform as designed, leaving areas thought to be protected without cover. The Heat Dome gap was a market failure, insurers offered coverage but priced it too high for widespread take-up.
CThe Katrina gap was primarily driven by coverage scope, many homeowners had insurance but their policies explicitly excluded flood, which was the dominant loss mechanism. The Heat Dome gap is a product gap, no commercial insurance product exists for heat as a standalone catastrophe peril. Policyholders could not have bought coverage even if they wanted to, because no insurer was offering it. One gap is about exclusion within existing products; the other is about the absence of any product at all.
CThe distinction is geographic. Katrina affected a region with well-developed insurance markets where products existed but were not purchased by all. The Pacific Northwest has historically low insurance penetration due to the region's lower frequency of major natural disasters, meaning the market infrastructure for catastrophe coverage was simply less developed.

3. An underwriter at a Lloyd's syndicate states: "We've been writing California earthquake for 20 years and never had a major loss, our historical data shows this is a manageable risk." What is the fundamental flaw in this reasoning?

AThe statement is reasonable, 20 years of loss experience is a substantial dataset for pricing purposes, and the absence of major losses is strong evidence that the risk is manageable. The underwriter's caution is appropriate but not a fundamental flaw.
BThe flaw is using absence of loss as evidence of low risk for a low-frequency, high-severity peril. A major California earthquake capable of causing catastrophic insured losses may occur with a return period of 100–500 years. A 20-year loss-free period provides almost no information about the probability of such an event, it is entirely consistent with a peril that produces no losses in most 20-year windows but devastates the portfolio when it does occur. Historical loss experience is a highly unreliable guide to catastrophe risk precisely because the events are too rare to appear in most historical samples.
CThe problem is that the syndicate has only 20 years of data. If they extended their historical analysis back 100 years, incorporating the 1906 San Francisco earthquake, they would have a complete picture of the risk and could price it accurately using historical methods.
DThe statement is reasonable for property risk but flawed for liability risk. For property earthquake in California, 20 years without a major loss is consistent with the published return periods. The underwriter is confusing their book's loss experience with the underlying hazard probability.

4. A cat model for European windstorm produces an estimate that the 1-in-200-year annual aggregate loss for a given portfolio is EUR 450 million. An underwriter interprets this as meaning: "We won't face a loss of EUR 450 million more than once every 200 years." What is wrong with this interpretation?

ANothing is wrong. A 1-in-200-year return period means exactly what the underwriter states, the loss will occur once every 200 years on average, so within any given 200-year period, the loss will occur approximately once.
BThe interpretation conflates return period with periodicity. A 1-in-200-year loss has a 0.5% probability of occurring in any given year, but it can occur in consecutive years, twice in a decade, or not for 400 years. "Once every 200 years on average" does not mean "not more than once in any 200-year window." Over any 200-year period, there is a substantial probability of experiencing the 1-in-200 loss more than once. The return period is a probability statement about any single year, not a scheduling statement about when the event will next occur.
CThe interpretation is mostly correct but overstates the precision of the estimate. Cat model outputs at the 1-in-200 return period level carry very wide confidence intervals due to the limited historical data at such extremes, so the EUR 450 million figure could easily be EUR 250 million or EUR 700 million in reality.
DThe interpretation is wrong in a different way, a 1-in-200-year return period in cat modelling refers to the occurrence exceedance probability, not the aggregate exceedance probability. The underwriter should be using AEP curves rather than OEP curves for this type of statement. The EUR 450 million figure applies to OEP and means the single worst event in a year will exceed EUR 450 million with 0.5% probability.

5. Why did Hurricane Andrew in 1992 lead directly to the founding of modern catastrophe modelling firms, rather than simply prompting insurers to collect more historical data?

ABecause Andrew destroyed the historical records held by Florida insurance companies, making it impossible to use historical data for pricing. The industry had to switch to modelling by necessity rather than choice.
BBecause regulators prohibited the use of historical loss data for pricing after Andrew, requiring insurers to adopt prospective modelling approaches instead. The shift to cat modelling was regulatory rather than voluntary.
CBecause Andrew demonstrated that the historical record itself was the problem, not its incompleteness, but its fundamental inability to represent events more severe than any that had previously occurred. Collecting more historical data would simply have added more years in which Andrew had not happened. What the industry needed was a method that could estimate the probability of events beyond the historical range, and that required physical modelling of the hazard, not statistical analysis of past losses. More historical data would not have predicted Andrew; a probabilistic model calibrated to the physical science of hurricane behaviour would have.
DBecause the computational power needed to process large historical datasets was not available in 1992. As computers became more powerful through the 1990s and 2000s, the industry could have eventually used historical data at sufficient scale, but modelling firms emerged first because they had access to early high-performance computing resources that insurers did not.