People v. Collins
Facts
The prosecution's identification case was weak and circumstantial: the victim could not identify Janet and had never seen Malcolm, while another witness identified Malcolm as the driver of a yellow car and described the fleeing woman as a blonde Caucasian with a ponytail and dark clothing. To bolster identity, the prosecutor called a mathematics instructor and, without statistical evidence supporting the numbers used, assigned probability factors to characteristics such as a partly yellow car, a mustache, a beard, a blonde ponytail, and an interracial couple. Using the product rule, the prosecutor argued there was only one chance in 12 million that any other couple shared those characteristics, and then told the jury the real odds were more like one in a billion. The trial court admitted the testimony over objection and denied a motion to strike it.
Issue
Whether the prosecution properly introduced and used mathematical probability evidence to identify the defendants as the robbers. More specifically, whether such probability testimony was admissible when based on unsupported numerical assumptions and no showing that the multiplied factors were statistically independent.
Rule
Mathematical probability evidence in a criminal case is erroneous and prejudicial when the prosecution fails to establish an adequate evidentiary foundation for the underlying probability factors or fails to prove that the factors are mutually statistically independent as required for use of the product rule. Even apart from those defects, probability calculations about how rare a combination of traits may be cannot by themselves guide the jury on the crucial question whether this defendant committed the crime and may not be used to displace the jury's duty to decide guilt beyond a reasonable doubt.
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Should the trial court admit the probability testimony?