| Literature DB >> 23205018 |
Izumi Matsuda1, Hiroshi Nittono, John J B Allen.
Abstract
The Concealed Information Test (CIT) is a psychophysiological technique for examining whether a person has knowledge of crime-relevant information. Many laboratory studies have shown that the CIT has good scientific validity. However, the CIT has seldom been used for actual criminal investigations. One successful exception is its use by the Japanese police. In Japan, the CIT has been widely used for criminal investigations, although its probative force in court is not strong. In this paper, we first review the current use of the field CIT in Japan. Then, we discuss two possible approaches to increase its probative force: sophisticated statistical judgment methods and combining new psychophysiological measures with classic autonomic measures. On the basis of these considerations, we propose several suggestions for future practice and research involving the field CIT.Entities:
Keywords: combination of measures; concealed information test; field application; probative force; statistical judgment
Year: 2012 PMID: 23205018 PMCID: PMC3507001 DOI: 10.3389/fpsyg.2012.00532
Source DB: PubMed Journal: Front Psychol ISSN: 1664-1078
Figure 1Illustrations of the standard statistical methods: Lykken’s scoring and . Z_HR, a z-score for heart rate; Z_SCR, a z-score for skin conductance response; Z_PV, a z-score for pulse volume; p, probability. Lykken’s scoring assigns a score of 2 if the critical item elicited the largest response, a score of 1 if the critical item elicited the second largest response, and a score of 0 otherwise in each block. In z-score averaging, z-scores are simply averaged across blocks and measures. Z-scores may be multiplied by −1 if a smaller response is characteristic of recognition.
Figure 2Illustrations of the five proposed statistical discrimination methods. Z_HR, a z-score of heart rate; Z_SCR, a z-score for skin conductance response; Z_PV, a z-score for pulse volume; p, probability. (A) The logistic regression method is similar to z-score averaging, but each z-score is weighted according to the accuracy of the measure estimated from previous datasets. (B) The latent class discrimination method is a two-layer model of the logistic regression method. There is an appropriate regression formula for each class, and the result of the regression formula is summed across classes with a weight of the likelihood of an examinee belonging to a class according to his/her pretest result. (C) The Bayesian classification method calculates the probability of recognition by multiplying prior probabilities and the probabilities that a standardized response value of each measure exceeds/does not exceed a threshold in the recognition condition. Here is the case that a participant’s heart rate change and skin conductance response exceeded the threshold, while his/her pulse volume did not exceed the threshold. (D) In the multivariate normal distribution method, a guilty model (two-distribution model) and an innocent model (one-distribution model) are applied to the obtained responses in a CIT (each small circle represents a response to a critical (yellow) or a non-critical (white) item). The better fitted model will be selected. (E) The dynamic mixture distribution method uses time series and is an extended version of the multivariate normal distribution method. In this method, a guilty model (representing time series with a mixture of three distributions) and an innocent model (representing time series with a mixture of two distributions) are applied to the obtained time series in a CIT. The model that fits the time series best is selected.
Comparison of statistical methods in terms of features that are important for field application.
| Statistical method | Flexibility for individual differences | Consideration of accuracy differences among measures | Need of previous dataset for parameter estimation | Stability of parameter estimation | Complexity of model |
|---|---|---|---|---|---|
| Standard: | Low | No | No | No parameters | Low |
| (A) Logistic regression | Low | Yes | Yes | Stable | Medium |
| (B) Latent class discrimination | High (assume subgroups having different response patterns) | Yes | Yes | Stable | High |
| (C) Bayesian classification | Medium | Yes | Yes | Stable | Medium |
| (D) Multivariate normal distribution | High (no assumption of a typical response pattern) | No | No | Unstable | Medium |
| (E) Dynamic mixture distribution | High (no assumption of a typical response pattern) | No | No | Stable | High |