Middlesex University, London, UK
Defence Research and Development Canada, Toronto Research Centre and York University, Canada.
Perspect Psychol Sci. 2015 Nov;10(6):753-7. doi: 10.1177/1745691615598511.
Intelligence analysis plays a vital role in policy decision making. Key functions of intelligence analysis include accurately forecasting significant events, appropriately characterizing the uncertainties inherent in such forecasts, and effectively communicating those probabilistic forecasts to stakeholders. We review decision research on probabilistic forecasting and uncertainty communication, drawing attention to findings that could be used to reform intelligence processes and contribute to more effective intelligence oversight. We recommend that the intelligence community (IC) regularly and quantitatively monitor its forecasting accuracy to better understand how well it is achieving its functions. We also recommend that the IC use decision science to improve these functions (namely, forecasting and communication of intelligence estimates made under conditions of uncertainty). In the case of forecasting, decision research offers suggestions for improvement that involve interventions on data (e.g., transforming forecasts to debias them) and behavior (e.g., via selection, training, and effective team structuring). In the case of uncertainty communication, the literature suggests that current intelligence procedures, which emphasize the use of verbal probabilities, are ineffective. The IC should, therefore, leverage research that points to ways in which verbal probability use may be improved as well as exploring the use of numerical probabilities wherever feasible.
情报分析在政策决策中起着至关重要的作用。情报分析的主要功能包括准确预测重大事件,适当描述此类预测中固有的不确定性,并有效地将这些概率预测传达给利益相关者。我们回顾了关于概率预测和不确定性沟通的决策研究,提请注意可以用于改革情报流程并有助于更有效的情报监督的发现。我们建议情报界(IC)定期对其预测准确性进行定量监测,以更好地了解其实现职能的程度。我们还建议情报界利用决策科学来改进这些功能(即,在不确定条件下进行情报估计的预测和沟通)。在预测方面,决策研究提供了一些改进建议,包括对数据(例如,通过转换预测来消除偏差)和行为(例如,通过选择、培训和有效的团队结构)进行干预。在不确定性沟通方面,文献表明,目前强调使用口头概率的情报程序是无效的。因此,情报界应利用研究成果,探索改进口头概率使用的方法,以及在可行的情况下探索使用数字概率。