Affiliation:
1. Universität der Bundeswehr, München
2. Siemens, München
3. Department of Political Science, New York University
4. Department of Mathematics, Wilfrid Laurier University
Abstract
A theoretical analysis of the probability of nuclear war is developed that assumes a starting probability and an annual reduction factor. Whatever the starting probability is, a constant reduction factor leads to an eventual probability that is less than 1, whereas the eventual probability goes to 1 if there is no reduction or if the reduction proportion decreases at a constant rate. Numerical calculations and graphical results illustrate trade-offs between the starting probabilities and the reduction factors, demonstrating especially the significance of the latter. In addition, upper and lower limits for, and approximations of, the eventual probabilities - along with measures of the rate of convergence - are derived. The applicability of the analysis to lowering the probability of nuclear war is discussed, with particular attention paid to real-life factors that seem to affect this probability.
Subject
Political Science and International Relations,Safety Research,Sociology and Political Science
Cited by
8 articles.
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