This paper examines the pricing of and reserving for certain guarantee
s that are associated with some insurance contracts. Specifically we d
eal with maturity guarantees, which provide a minimum level of benefit
s at contract maturity. Under these contracts the policyholders' premi
ums are invested in a specified portfolio, When the contract matures t
he value of the benefit is guaranteed not to fall below a certain leve
l. We examine and contrast two approaches to the pricing and reserving
for these guarantees. The first approach is based on stochastic simul
ation of future investment returns. The second approach is based on mo
dern option pricing theory. The reserving procedures under the two app
roaches differ dramatically. We provide numerical estimates of the res
erves required under each approach using realistic assumptions. We fin
d that the conventional option hedging strategies in the presence of t
ransaction costs become relatively expensive. (C) 1997 Elsevier Scienc
e B.V.