This paper introduces sufficient conditions for the existence of deter
ministic cycles and chaos in cash-in-advance models, building on the e
arlier work of Woodford (1994), Chaotic equilibria are shown to be par
ticularly likely in the cash-in-advance model, because of a unique cha
racteristic of such models: a discontinuous derivative in the differen
ce equation map at the satiation level of real balances. The existence
of a kink means that chaotic equilibria may exist without implausibly
large curvatures in the utility function. Since a chaotic time series
that makes use of the kink would sometimes exhibit zero nominal inter
est rates, the paper also gives an example of chaos in which nominal i
nterest rates remain strictly positive. (C) 1998 Elsevier Science B,V.
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