"Credit Scoring and Its Applications" by L.C. Thomas, D.B. Edelman, and J.N. Crook is a foundational 2002 text, often updated, detailing mathematical models for credit risk management. The work covers both application and behavioral scoring, featuring methods like regression, survival analysis, and lessons from the financial crisis. Find the book and its details at SIAM Publications Library. Amazon.com
Moving beyond simple default prediction, the authors champion Profit Scoring. Instead of just asking "Will they default?", this approach asks "How much profit will this customer generate?" This integrates marketing costs, interest margins, and operational costs into the scoring model.
The 2nd edition adds crucial contemporary topics: credit scoring and its applications by l c thomas hot
L.C. Thomas, along with the Southampton Management School team (including David Edelman and Jonathan Crook), revolutionized the field in the 1990s and 2000s. His seminal work, Credit Scoring and Its Applications (first edition 2002, second edition with Crook and Edelman in 2017), remains the canonical text. The book systematically covers:
Thomas was among the first to formalize that a low-risk customer is not necessarily a profitable one—a counterintuitive insight that reshaped marketing strategies for credit cards, mortgages, and auto loans. "Credit Scoring and Its Applications" by L
Before the 1990s, credit scoring was largely statistical discrimination: linear regression models using a handful of variables (income, debt, employment length). Thomas’s breakthrough was to reframe credit scoring as a sequential decision problem under uncertainty.
A fundamental problem: You only have outcome data on accepted applicants. Rejected applicants never get a chance to perform, so you cannot know if your model is biased. Machine learning in credit scoring – Random forests,
Thomas’s taxonomy of reject inference methods:
Thomas’s conclusion: Reject inference is necessary when acceptance rates are low (<20%), but all methods introduce bias. The best defense is to design experiments that accept a random sample of borderline applicants to create unbiased data.