mixed—motive conflicts represented nonzero-sum games may change the conflicting parties' perception of their situation." - Meaning and context.">
Anatol Rapoport, Conflict in man-made environment. Harmondsworth: Penguin Books, 1974; As cited in M.J. Apter, ‎J.H. Kerr, ‎S. Murgatroyd (1993) Advances in Reversal Theory. p. 63-64
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The purpose of formulating [a] conflict as a game is not that of resolving the conflict by 'solving the game.' It is that of displaying the structure of the conflict and thereby exposing features of it that may be concealed by rhetoric. In particular, appreciation of the peculiar structure of some of the so-called mixed—motive conflicts represented nonzero-sum games may change the conflicting parties' perception of their situation.

— Anatol Rapoport

What It Means

This is a placeholder explanation generated by the low-overhead model. It interprets "The purpose of formulating [a] conflict as a game is not that of resolving the conflict by 'solving the game.' It is that of displaying the structure of the conflict and thereby exposing features of it that may be concealed by rhetoric. In particular, appreciation of the peculiar structure of some of the so-called mixed—motive conflicts represented nonzero-sum games may change the conflicting parties' perception of their situation." in the context of "Anatol Rapoport, Conflict in man-made environment. Harmondsworth: Penguin Books, 1974; As cited in M.J. Apter, ‎J.H. Kerr, ‎S. Murgatroyd (1993) Advances in Reversal Theory. p. 63-64" to mean that wisdom is timeless.

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Source: Wikiquote: "Anatol Rapoport" (Quotes, 1970s and later) The 'What it means' explanation text was generated by Google Gemini Flash (accessed January 18, 2026). https://gemini.google.com/app
Anatol Rapoport

About Anatol Rapoport

Anatol Rapoport (May 22, 1911 – January 20, 2007) was a Russian-born American Jewish mathematical psychologist. He was one of the founders of the general systems theory. He also contributed to mathematical biology and to the mathematical modeling of social interaction and stochastic models of contagion.