| Literature DB >> 32411951 |
Abstract
Forensic scientists and commentators including academics and statisticians have been embroiled in a debate over the best way to present evidence in the courtroom. Various forms of evidence presentation, both quantitative and qualitative, have been championed, yet amidst the furor over the most "correct" or "accurate" way to present evidence, the perspective of the fact-finder is often lost. Without comprehension, correctness is moot. Unbeknownst to many forensic practitioners, there is a large, though incomplete, body of literature from the cognitive psychology domain that explores the question of what jurors understand when forensic scientists testify. This body of work has begun to test different proposed methods of testimony in an effort to understand which are most effective at communicating the strength of evidence that is intended by the expert. This article is a review of that literature that is intended for the forensic scientist community. Its aim is to educate that community on the findings of completed studies and to identify suggestions for further research that will inform changes in testimony delivery and ensure that any modifications can be implemented with confidence in their effectiveness.Entities:
Keywords: Cognitive psychology; Expert testimony; Juror comprehension; Likelihood ratio; Strength of evidence; Verbal scale
Year: 2019 PMID: 32411951 PMCID: PMC7219164 DOI: 10.1016/j.fsisyn.2019.03.001
Source DB: PubMed Journal: Forensic Sci Int ISSN: 2589-871X Impact factor: 2.395
Fig. 1A likelihood ratio of exactly 1 indicates a true inconclusive – the evidence supports neither the prosecution nor the defense, or is perfectly balanced between the two. A likelihood ratio higher than 1 supports the prosecution proposition, and the magnitude of the LR indicates the degree of support for that proposition. A likelihood ratio between 0 and 1 supports the defense proposition, and the magnitude of the LR indicates the degree of support for that proposition.
Fig. 2Table adapted from Marquis et al. (2016), showing how the application of the same LR to three different prior probabilities will result in three different posterior probabilities. Thus, an LR on its own is not informative; the context of the case and the strength of the prior probability also have an effect.