Legal literature and case law depict the infamous conviction of Alfred Dreyfus for treason and espionage in 1899 as a prime example of the power of even grossly fallacious mathematical demonstrations to overwhelm a legal tribunal. This Essay shows that Dreyfus is not a case of mathematics run amok, unchecked and uncomprehended. To the contrary, the defects in the mathematical proof were dramatically exposed, and this evidence did not lead Dreyfus’s judges to condemn him. This history undercuts the reliance of modern courts and commentators on Dreyfus as an indication or illustration of the alleged dangers of probability evidence in criminal cases.
Volume 91 - No. 3
- Note: Stranger than Science Fiction: The Rise of A.I. Interrogation in the Dawn of Autonomous Robots and the Need for an Additional Protocol to the U.N. Convention Against Torture
- SIRI-OUSLY 2.0: What Artificial Intelligence Reveals About the First Amendment
- The Consequences of Disparate Policing: Evaluating Stop and Frisk as a Modality of Urban Policing
- Regulating Cumulative Risk
- Toward a Critical Race Theory of Evidence
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