Probabilistic reasoning and the science of complexity

被引:0
|
作者
Schum, DA [1 ]
机构
[1] George Mason Univ, Fairfax, VA 22030 USA
关键词
D O I
暂无
中图分类号
O1 [数学]; C [社会科学总论];
学科分类号
03 ; 0303 ; 0701 ; 070101 ;
摘要
Stimulated by curiosity as well as by necessity, we undertake studies of various phenomena and the processes that seem to produce them. Our initial explanations of the process by which some phenomenon is produced may often be oversimplified or possibly entirely mistaken. But, as our research continues we begin to recognize more elements of this process and the manner in which they appear to interact in producing the phenomenon of interest. In other words, as discovery lurches forward we begin to capture more of what we might regard as complexities or subtleties involving these elements and their interactions. In the last decade or so there has been growing interest in the study of complexity itself; Research in what has been called the science of complexity [Waldrop, 1992, 9; Casti,1994, 269-274] has brought together persons from many disciplines who, in the past, might not have been so congenial to the thought of collaborating. At present there are various accounts of what complexity means and how it emerges. In some studies it is observed that simple processes can produce complex phenomena; in others, it is observed that what we often regard as simple phenomena are the result of complex processes. But these observations are not new by any means. Years ago Poincare observed [1905, 147]: If we study the history of science we see produced two phenomena which are, so to speak, each the inverse of the other. Sometimes it is simplicity which is hidden under what is apparently complex; sometimes, on the contrary, it is simplicity which is apparent, and which conceals extremely complex realities.
引用
收藏
页码:183 / 209
页数:9
相关论文
共 50 条
  • [21] Probabilistic reasoning with continuous constraints
    Carvalho, E.
    Cruz, J.
    Barahona, P.
    NUMERICAL ANALYSIS AND APPLIED MATHEMATICS, 2007, 936 : 105 - +
  • [22] Probabilistic reasoning in a classical logic
    Ng, K. S.
    Lloyd, J. W.
    JOURNAL OF APPLIED LOGIC, 2009, 7 (02) : 218 - 238
  • [23] Probabilistic Reasoning in Data Analysis
    Sirovich, Lawrence
    SCIENCE SIGNALING, 2011, 4 (192)
  • [24] Probabilistic pragmatics and human reasoning
    Oaksford, M
    INTERNATIONAL JOURNAL OF PSYCHOLOGY, 1996, 31 (3-4) : 5423 - 5423
  • [25] The probabilistic approach to human reasoning
    Oaksford, M
    Chater, N
    TRENDS IN COGNITIVE SCIENCES, 2001, 5 (08) : 349 - 357
  • [26] PROBABILISTIC REASONING IN EVIDENTIAL ASSESSMENT
    AITKEN, CGG
    GAMMERMAN, AJ
    JOURNAL OF THE FORENSIC SCIENCE SOCIETY, 1989, 29 (05): : 303 - 316
  • [27] Probabilistic approach to approximate reasoning
    Ray, Kumar S.
    IETE Journal of Research, 1993, 39 (04) : 225 - 234
  • [28] Unifying logical and probabilistic reasoning
    Haenni, R
    SYMBOLIC AND QUANTITATIVE APPROACHES TO REASONING WITH UNCERTAINTY, PROCEEDINGS, 2005, 3571 : 788 - 799
  • [29] Hierarchical reasoning in probabilistic CSP
    Seidel, K
    Morgan, C
    PROGRAMMING AND COMPUTER SOFTWARE, 1997, 23 (05) : 239 - 250
  • [30] A Logic For Inductive Probabilistic Reasoning
    Manfred Jaeger
    Synthese, 2005, 144 : 181 - 248