Insurance Pricing Models Using Predictive Analytics. March 5 th, 2012

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Insurance Pricing Models Using Predictive Analytics March 5 th, 2012

2 Agenda Background/Information Why Predictive Analytics is Required Case Study-AMA An Effective Decision Tool for front-line Underwriting and Brokers Conclusion

3 Background/Information The standard 4 step analytical process is required for solutions to be successful in any predictive analytics exercise within any business: Problem Identification Creation of the Analytical Data Environment Application of the Data Mining Tools Implementation and Tracking

Why Predictive Analytics is Required What does the 4 step approach mean within the context of building insurance pricing solutions? 1st Step What is the real problem here? Insurance companies have always been able to provide pricing solutions using data The actuarial discipline is comprised of individuals with strong quantitative and mathematical skills This discipline is not new and is considered the analytical engine of most insurance companies So why do they need data miners/predictive analytics practitioners? 4

5 Why Predictive Analytics is Required Historically, the use of analytics by actuaries has been about comparing groups Differentials are then used to create a price or premium for policy holder Example: What premium should a male driver pay for automobile insurance? What about a female? Gender # of policy holders Total Claim Loss Avg. Loss Cost Differential Male 100,000 $50,000,000 $500 1.22 Female 80,000 $24,000,000 $300 0.73 Total 180,000 $74,000,000 $411 1.00 In this simplistic example, assuming gender is statistically significant, males and females would be charged a base premium multiplied by the differential: Male: 1.22 X base premium of $600= $732 Female:.73 X base premium of $600= $534

6 Why Predictive Analytics is Required Now, contribute more factors: gender, age, and distance to work: Under 30 Kilmetres to work Under 30 Kilmetres to work Over 30 Kilmetres to work Over 30 Kilmetres to work Total under 25 yrs over 25 yrs under 25 years over 25 years Male 1.16 1.09 1.95 1.70 1.22 Female 0.61 0.49 0.97 0.91 0.73 total 1.16 1.22 0.88 1.03 1.00 Male under 25 years old who drives more than 30 kilometres to work would be charged: $600 X 1.95 = $1170 Female over 25 years old who drives under 30 kilometres to work would be charged: $600 X.49 = $294 So why isn t this sufficient for pricing purposes?

7 Why Predictive Analytics is Required Groups # of Records Differential Male Over 25 years and drives over 30 kilometres to work 100,000 1.7 Total # of policies 300,000 1 Using the technique of calculating risk based on group differentials, we have 100,000 or 1/3 of the entire portfolio which will obtain the same level of risk. Is it possible to get more granular in calculating risk for smaller groups of records? Another drawback to using the above method is multicollinearity or interaction between variables These kind of limitations are overcome through the use of MVA (Multivariate Analysis) or predictive analytics type solutions: Outcome is a score for each individual Solution takes into account the interaction between variables

8 Why Predictive Analytics is Required Two Reasons why Predictive Analytics has not been used historically: 1. Technology Inability to employ analytics at an individual policy level 2. Analytics Practitioners Lack of knowledge and expertise in data manipulation techniques to create analytical file at individual policy record Does this mean that traditional Actuarial techniques don t work?

Why Predictive Analytics is Required Deciles using Premium as the solution Deciles using Predicted Analytics as the solution % OF TOTAL Claim amounts in Interval AVG. Claim Amount 1 $483.75 17% 0.74 2 $467.44 16% 0.78 3 $293.40 10% 0.53 4 $363.71 13% 0.81 5 $343.05 12% 0.86 6 $238.43 8% 0.68 7 $194.57 7% 0.65 8 $219.14 8% 0.88 9 $83.88 3% 0.42 10 $160.03 6% 1.07 Claim/Premium Ratio Avg. Claim Amount % OF TOTAL Claim Amounts in Interval 1 981 25.00% 0.88 2 643 17.00% 0.77 3 546 14.50% 0.75 4 419 12.50% 0.66 5 329 8.50% 0.59 6 297 7.50% 0.61 7 250 5.50% 0.59 8 168 4.50% 0.47 9 129 3.50% 0.45 10 56 1.50% 0.26 Claim/Premium Ratio Premium as determined by traditional actuarial approaches works quite well in assessing claim risk(avg.claim amount). In this example,though,the tool is unable to target policies by claim/premium ratio. Here is gains/decile chart using predictive analytics solutions. Notice the increased rank ordering capability both on observed avg. claim amount and claim/premium ratio 9

10 Case Study - AMA AMA issues insurance policies for property homeowners Challenges: Loss Ratios have been steadily increasing over last few years Demonstrate how predictive analytics solutions can improve upon their existing methods of assigning risk to homeowners What will be our ACE IN THE HOLE here? The DATA Create the dependent variable of loss cost (claim frequency X severity) Create independent variables that can potentially predict loss cost Create an analytical file where each record represents one policyholder with hundreds of different fields of information *ULTIMATELY INCREASED DATA GRANULARITY

11 Case Study - AMA Sources of data used to create the analytical files are: 1. Prop_Claim_tran file 90,490 records 2. Prop_Prop_tran file 714,594 records 3. Prop_Data_Loc_ Postalcodes 488,980 records This source data was used to create our analytical file of 60M records First step: perform data audit on all source data Data diagnostic reports and frequency distributions to assess data quality and data integrity Data audit results provide key insights into what variables should be created for this exercise.

12 Case Study-AMA Unique Business and Data Challenges Working with stakeholders with strong quants knowledge Determining the appropriate pre post window Do we have enough claims in post period to build model? How recent are they? Pre Period Independent Variables Post Period Dependent Variables of Claim and Amount Accounting for mid-term changes in term is unique in creating insurance risk analytics solutions Mid-Term Change Post Period record Rec 1 Rec 2

13 Case Study - AMA Key variables in the analytical file were created: Prior claim history Territory/geography Policy statistics/coverage type Location information Stats Can Data Etc. Correlation and EDA reports were run as part of the model building exercise

14 Case Study - AMA Sample Correlation Variable Correlation P-Value Rate Territory=M1-0.0218 0.0002 % Clerical Occupations -0.0201 0.0005 Rider=RVC 0.0199 0.0006 gross limit/liability limit 0.0196 0.0007 Rate Territory=3 0.0194 0.0008 %intraprovincial migrants 0.0181 0.0018 Sample EDA Variable Count Range Observed Claim Amount FSA-CHAID Variable 29800 Average $774.39 4361 1 $1,498.00 8766 2 $860.00 3467 3 $787.00 5455 4 to 5 $592.00 7751 6 to 7 $393.00 Number of Riders 29800 Average $774.39 23061 0 $674.67 6739 1 to 7 $1,115.66

15 Case Study - AMA Most variables in the model were consistent with conventional property insurance underwriting concerns: Location of property - FSA (based on first 3 digits of postal code) Coverage Limits Previous claim history Policy Riders Statistics Canada (socio-demographic) e.g. education and occupation Client Age The next step was to validate this model and observe its actual performance

16 Case Study - AMA Decile/Gains Chart Deciles ranked by predictive analytics model Average Premium Average Actual Loss Amount 1 1354 1895 140 2 1045 1240 119 3 907 740 82 4 865 798 92 5 791 935 118 6 746 800 107 7 721 553 77 8 691 430 62 9 666 484 73 10 608 176 29 Claim/Premium Ratio Premium is still an effective tool but the predictive analytics solution is superior

17 Case Study- AMA Premium vs Homeowners Loss Model Comparison of Cumulative % of Losses Model Performance: Lift vs. Current Rating Method Cumulative % of Losses 100 90 80 70 60 50 40 30 20 10 0 30.9 46.0 22.0 57.3 32.4 66.1 41.8 75.6 50.5 80.8 62.6 87.1 71.1 93.2 96.9 93.4 84.8 76.6 Current pricing Ref Line BFG Model 100 0 10 20 30 40 50 60 70 80 90 100 % of Policies The Line Chart depicts the cum. percentage of actual losses in the portfolio by the model score(green l,ine) and the current premium(red line) being charged by the company The distance between the line representing losses predicted by the model vs. current pricing structure represents the lift, or increased accuracy in loss prediction provided by the model In the top 20% of risks, the model captures 46% of losses compared to 32.4% for premium

An Effective Decision Tool for front-line Underwriting and Brokers Request for Insurance quotation Acquisition of Scoring Data Calculation of Score Group 4 - Top Priority Client - Quick Quote - Best sales effort Sales Objective: 100% U/W Action: None Delivery of Score Sales and underwriting processes designed to optimize underwriting performance Group 3 Priority Client - Quote and collect info from customer - Bind coverage Group 2 - Low Priority Client - Thorough underwriting review - Order reports and bind coverage once info verified Sales Objective: 60% U/W Action: Review Sales Objective: 30% U/W Action: Detailed analysis Group 1 - Do Not Sell - Customer to provide detailed documentation for underwriting Sales Objective: 0% U/W Action: Maximize premium & get off risk 18

19 Conclusions Current tracking of model indicates model is performing as expected Currently developing auto claim risk models for same client Most of work in insurance claim risk is in the auto sector More competition now in producing these models Predictive Analytics practitioners have the edge WORKING THE DATA