Question: Consider a floating-rate coupon bond which pays a coupon ci at time Ti, i = 1, . . , n, where the coupons are given
Consider a floating-rate coupon bond which pays a coupon ci at time Ti, i = 1, . . , n, where the coupons are given by
ci = (Ti − Ti−1)L(Ti−1, Ti)
and Ti - Ti-1 = ΔT is constant. Show that the value of this bond at time t < T0 is equal to P(t, T0)
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