Overwhelming evidence can weaken credibility of case

5 Dariya News

Sydney 13-Jan-2016

Overwhelming evidence without a dissenting opinion can weaken the credibility of a case, or point to a failure of the system, a new study reveals.A team of researchers took the example of an ancient Jewish law that said a suspect could not be convicted of a capital crime if all judges unanimously handed down a guilty verdict."It might sound counterintuitive to say that a unanimous verdict could be wrong, but this ancient law indicated that the system may be in error if there was complete agreement among the judiciary," said Derek Abbott, from the University of Adelaide, Australia.The team put three different scenarios to the test based on mathematical probability: The use of witnesses to confirm the identity of a criminal suspect; the accurate identification of an archaeological find; and the reliability of a cryptographic system.

They found in each case that there was a point at which "too much of a good thing" actually weakened confidence in the result."In our first example, we imagine there are 13 witnesses who all confidently identify a criminal suspect after seeing the suspect briefly," Abbott said.But, Abbott added that getting a large group of unanimous witnesses in these circumstances is unlikely, according to the laws of probability."It's more likely the system itself is unreliable," he said.Abbott further pointed out that in the scenario, the probability that a suspect is guilty is strong after three positive identifications by witnesses."But our tests showed that the more positive confirmations you have beyond those three, the more it erodes our confidence that this is the right person being identified," he explained."The ancient Jewish legal practice referred to in our work indicates a surprising level of intuitive sophistication for the time, when such statistical tools would not have been at their disposal. They knew that it was rare for everyone to agree," Abbott said.The paper will be published in the forthcoming issue of Proceedings of the Royal Society.