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Translation Series No.1211

Translation Series No.1211

Translation Series No.1211

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nachafter<br />

00 04<br />

0,3<br />

0,4 2 1<br />

0,5 6 9<br />

0,6 11 15<br />

• 0,7 11 14<br />

0,8 5 3<br />

0,9<br />

T2<br />

_<br />

afte<br />

(31) (12)<br />

0,2<br />

0,3 2 7<br />

0,4 16 16<br />

0,5 13 13<br />

0,6 4 ' 6<br />

0,7<br />

- 218-<br />

of F and z 3 on the result of the proportion can only be small. There-<br />

3<br />

fore the numerical ratio between the salmon caught during the second and<br />

third years in the sea is determined principally by F 2 and T 2 . If we now<br />

try to obtain an approximation to the actual values of the parameters<br />

with the aid of equation (12), then the poèsibilities of combination can<br />

[p. 358 ]<br />

be reduced considerably through the limits for T 2 that have been obtained<br />

with the aid of (11). A.deviation of .± 0.126 (5 Per cent) for the value<br />

of the proportion will be considered as permissible. The remaining pos-<br />

sibilities result in the following distribution of frequencies for F 2 and<br />

T 2 :<br />

one obtains:<br />

ana T,:<br />

The weighted mean of these series amounts to for<br />

F 2 = 0.63<br />

T 2 = 0.45<br />

. With M = 0.1 it is then<br />

Z 2 = 1.18.<br />

When these values are inserted in the equations (11) and (12),<br />

Z3 2,0901 F3 (1 — e—zs (t2—ti))<br />

Z3 2,2$05 T3 (1 e—zs (t2*tI))<br />

The division of the two expression results in:<br />

Since<br />

1,0911 T3<br />

Z3 F3 + T3 «<br />

Z3 = 2,1911 . T3 '<br />

We thus have three equations from which we can calculate F3

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