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★ Read firstNature Machine Intelligence 2019

Stop Explaining Black Box Machine Learning Models for High Stakes Decisions and Use Interpretable Models Instead

A three-rule list on age and priors predicts re-arrest about as well as a proprietary tool with 130+ factors. For high-stakes decisions, build a model you can read instead of explaining one you can't.

Breakdown by FDE Interviews · 11 min read · Updated

About the original · 2018
AUTHORS
Rudin
FROM
Duke University
PUBLISHED
Nov 2018 · Nature Machine Intelligence 2019
CITED BY
238Semantic Scholar · Nov 2026
IN THIS BREAKDOWN · 10 SECTIONS

You can read 27% of this breakdown.

01

The paper in one minute

Cynthia Rudin argues that the push to explain black box models after the fact is the wrong response to their use in high-stakes decisions. An explanation is a separate, simpler model meant to mimic the black box. If it matched perfectly, you would not need the black box; since it does not, it is wrong somewhere, and you cannot tell where. A model that is interpretable in the first place, such as a short rule list, a sparse scoring system or a small additive model, needs no explanation: its form is its reasoning.

She lists the key issues. The belief that accuracy requires complexity is often false for structured data with meaningful features, where boosted trees, neural networks and logistic regression perform similarly after good preprocessing. Explanations are not faithful to the model. They often do not make sense: a saliency map shows where a model looked, not what it did with what it saw, and maps for different classes can look the same. Black boxes cannot easily combine with information outside the database, such as circumstances a judge knows. And complicated decision pipelines invite errors, such as typos in the inputs to COMPAS, a recidivism tool that uses more than 130 factors.

The examples are concrete. A rule list learned by the CORELS algorithm, three rules on age, prior offenses and sex, has similar true and false positive rates to COMPAS on data from Broward County, Florida. In the 2018 FICO Explainable ML Challenge, entrants were asked to build a black box and explain it, yet an interpretable additive model performed as well and received a recognition prize. A pollution model used during the 2018 California wildfires reported dangerous air as good, and its reasoning cannot be examined.

The paper explains why black boxes persist (business models that profit from secrecy, the work interpretable models take to build) and sets out technical challenges: optimal logical models, optimal sparse scoring systems with integer coefficients, and interpretable reasoning for images, such as networks that classify by comparing parts of an image to learned prototypes. It proposes a policy: for certain high-stakes decisions, no black box should be deployed when an interpretable model with the same performance exists.

THE IDEA, VISUALLY
A LEARNED RULE LIST (FIGURE 3, CORELS) IF age 18-20 and male predict arrest ELSE IF age 21-23 and 2-3 priors predict arrest ELSE IF more than 3 priors predict arrest ELSE otherwise predict no arrest arrest within two years; a full machine learning model COMPAS VS CORELS (TABLE 1) COMPAS CORELS inputs 130+ factors age, priors, (sex) form black box the rules above cost software license free, transparent accuracy similar error rates similar error rates arXiv 1811.10154 v3, Duke; Nature Machine Intelligence 2019 OUR TEST: SYNTHETIC CREDIT, 10,000 TEST CASES test AUC (0.5 = chance) boosted trees (black box) 0.760 logistic, 3 features 0.741 additive scorecard, integer points 0.763 POST-HOC EXPLANATION AGREES WITH THE BLACK BOX all applicants 95.0% riskiest fifth 79.2% Decision: decline the riskiest 10%. A linear surrogate with R^2 0.83 still disagrees on one in five of the cases where the decision matters most. The scorecard needs no explanation: its 66 bin points are the model.
Left: Figure 3's rule list learned by CORELS and Table 1's comparison of COMPAS and CORELS. Right: our synthetic credit test: AUC of a boosted-tree black box against two interpretable models, and how often a post-hoc linear explanation agrees with the black box's decisions overall and in the riskiest fifth.
Research notes: the problem, approach and results
3 rules vs 130+

a CORELS rule list on age, priors and sex against COMPAS's 130+ factors, with similar error rates in Broward County (Table 1)

0.763 vs 0.760

test AUC of an integer-point scorecard vs a boosted-tree black box on our synthetic credit data

79%

agreement of a post-hoc linear explanation with the black box's decline decisions in the riskiest fifth of applicants, in our test

THE PROBLEM

Black box models make decisions about bail, credit and medical care, and the response has been to add post-hoc explanations. But an explanation is a second model that must differ from the first somewhere, and the black box may not have been necessary at all.

THE IDEA

Argue that for high-stakes decisions, the goal should be inherently interpretable models, which are their own explanation. Show why explanations mislead, why the accuracy-interpretability trade-off is often a myth on structured data, why black boxes persist, and what technical challenges interpretable models face.

THE RESULT

A position paper with examples: a CORELS rule list matching COMPAS's error rates on Broward County data, an interpretable model winning recognition in the 2018 FICO Explainable ML Challenge, scoring systems learned by RiskSLIM, and prototype networks for images. It proposes requiring interpretable models where they perform as well.

02

Why it matters to an FDE

Try the interpretable model first on tabular, high-stakes work. Credit, claims, fraud review, eligibility and triage usually run on structured data. A scorecard, a sparse logistic model or a short rule list is often within a point of a black box. In our synthetic test, an integer-point scorecard matched boosted trees (AUC 0.763 against 0.760).

Explanations fail where it matters most. Our post-hoc linear explanation agreed with the black box's decline decisions 95% of the time overall but only 79% in the riskiest fifth, exactly the people a reviewer would ask about. If a customer must justify individual decisions to regulators or applicants, an explanation that is wrong one time in five is a liability.

Interpretable models are easier to deploy and audit. They can be reviewed by risk and compliance teams, encoded in a rules engine, checked for errors by hand and adjusted when policy changes. That shortens approvals in regulated industries.

Reviewers can combine them with outside information. A loan officer or claims adjuster can see why the model scored a case and adjust for what the model cannot know. A black box's score gives them nothing to reason with.

This is not an argument against LLMs everywhere. The paper is about high-stakes decisions on structured data, and about images. Language understanding and generation are different; but when an LLM produces a decision about a person, the same question applies: can the decision rule itself be simple and visible?

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  • ◇1 architecture diagram
  • </>1 runnable code experiment
  • ▦2 results tables
  • ?5 interview questions with answers
  1. 03Key takeaways

    Interpretable vs explainable, five key issues, why black boxes persist, challenges, the policy

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  2. 04How it works

    The argument, the CORELS and RiskSLIM formulations, prototype networks, the Rashomon set

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  3. 05The numbers that matter

    The few numbers in the paper, the examples it cites, and our synthetic test

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  4. 06Try it yourself

    Write the rule list as code, race a scorecard against boosted trees, measure explanation fidelity

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  5. 07Where it breaks

    A position paper, a structured-data focus, contested comparisons, and the cost of building them

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  6. 08Using it on a deployment

    Require interpretable baselines, measure the gap, explain only when you must, document the choice

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  7. 09Interview angles

    Five questions this paper prepares you for, with answer hints

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