SEMAINE D’ETUDE SUR LE ROLE DE L’ANALYSE ECONOMETRIQUE ETC.

723

Alternatively, changing the order in which the integrations are
jone, which may be more convenient in certain cases,

113-6) Clt)=Ry(t}/

“

-
Tr

Clearly, it again follows that

(113-7)

NO

Rll, P(t+1,0)e (es

-(u,-À



Again, the same result could be derived by integration the
lifferential equation

'113-8)

dC) (ect) =Ru(6)-R (1)

-
1d

by the usual methods and taking into account (113-2), (113-4)
and (111-6). In this form, the differential equation is derived
from the relations (110-1) and (110-2).

11] Allais - pag. 27