2007
DOI: 10.1007/s11127-007-9242-1
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A stochastic derivation of the ratio form of contest success functions

Abstract: Contest success functions, Inverse exponential distribution,

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Cited by 129 publications
(82 citation statements)
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“…They notice that for two agents it is possible to specify a functional form for this function which yields the Tullock probability function (see also Hirshleifer and Riley (1992)). This was generalized by Jia (2007) to n > 2. In related work Fullerton and McAfee (1999) and Baye and Hoppe (2003) o¤er micro-foundations for a subset of CSFs of the form in (1) in the context of innovation tournaments and patent races following an analogous procedure.…”
Section: Two Contestantsmentioning
confidence: 97%
“…They notice that for two agents it is possible to specify a functional form for this function which yields the Tullock probability function (see also Hirshleifer and Riley (1992)). This was generalized by Jia (2007) to n > 2. In related work Fullerton and McAfee (1999) and Baye and Hoppe (2003) o¤er micro-foundations for a subset of CSFs of the form in (1) in the context of innovation tournaments and patent races following an analogous procedure.…”
Section: Two Contestantsmentioning
confidence: 97%
“…We then consider the unconditional probability, which can be written as pðx; yÞ ¼ probðq 1 x > q 2 yÞ ¼ Ð 1 0 e Àaðq2y=xÞ f ðyÞdy ¼ x=ðx þ yÞ. For the extension of these derivations to the n-party setting, see Jia (2008). Second, Skaperdas (1996) provides the axiomatic foundations of Tullock's contest success function.…”
Section: Period 3: the Trialmentioning
confidence: 99%
“…This paper has grown out of appendix 8. Nitzan (2006, 2007) and Jia (2008). Rai and Sarin (2007) is perhaps the most closely related; they independently cover similar ground as Theorems 1 and 2 below, but do not discuss the generalization of the logistic contest success function, or the summation case.…”
Section: Introductionmentioning
confidence: 99%