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6km
4km
3km
2km
5km
H
H'
.
D=100 km
2.67 2.62 2.57 2.59 2.52 2.67 2.76
level of compensation
Fig. 3.9. Pratt-Hayford isostasy model
which expresses the condition of equal mass. It may be assumed that
0 =2 . 67 g cm 3 . (3-49)
According to (3-48), the actual density is slightly smaller than this normal
value 0 . Consequently, there is a mass deficiency which, according to (3-48),
is given by
h
D + H 0 .
= 0
=
(3-50)
In the oceans, the condition of equal mass is expressed as
( D
H ) + H w = D 0 ,
(3-51)
where
w =1 . 027 g cm 3
(3-52)
is the density and H the depth of the ocean. Hence, there is a mass surplus
of a suboceanic column given by
H
0 =
( 0 w ) .
(3-53)
H
D
As a matter of fact, this model of compensation is idealized and schematic.
It can be only approximately fulfilled in nature. Values of the depth of com-
pensation around
D = 100 km
(3-54)
 
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