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Models<br />

catcrulents<br />

%<br />

la the blas itue<br />

B. ls the blas alue to catctulents<br />

Y.<br />

Source<br />

Models x catchments<br />

13 the blas due<br />

loBlr" 1s the blas dre<br />

02 1s tlte varl,ance<br />

Events withln catchDents<br />

llodels x events ltithin<br />

catchsents<br />

TotaI<br />

D€grees of,<br />

fleedoro<br />

5<br />

3<br />

t5<br />

38<br />

190<br />

251<br />

to Doalels<br />

to<br />

of,<br />

raodel evente<br />

Dodel and catchnent inleractions<br />

the reslduals<br />

Total surd lilean<br />

of squares square<br />

5048<br />

r8194<br />

8398<br />

r8ro99<br />

r9895<br />

Lolo<br />

6065<br />

560<br />

4766<br />

LO4.7<br />

F slgnifi-ratlo<br />

1eve1<br />

9 .64<br />

5't .92<br />

Froo the nean square of, the reslalual's (nodels x events uithln catchnents) '<br />

the standard e!!or of dlf,f,elence between 2 means =<br />

, 2xlo4.1<br />

r' --"--:--- = z zt<br />

!'!oE statistical tables' the stuat'ent-! value foi 5t Probabillty'<br />

19O degrees of freedon = 1.98.<br />

Eence the least slgnificant aliffeience beBteen tno nod€l nea$s ai tne<br />

5! level ls 2.23 x I.ga = 4.4o. Thus it i3 no\" posslbLe to exanine<br />

tl€ meatl va].ues of the ISE objectlve functlon for signtficant differences<br />

betlreen noale Is,<br />

!10del<br />

Llnear Reservoir<br />

Non-l1nea! Reservoir<br />

Non-linear Reservoir wllh Time Lag<br />

Musklngull<br />

Nash Cascaale<br />

Tllne of Entry<br />

Mean value of objective functlon<br />

ove! all events<br />

s8. B<br />

60.2<br />

63.4<br />

.18<br />

.lC<br />

.Ig<br />

I<br />

t.<br />

t<br />

I<br />

I<br />

t<br />

I<br />

t<br />

t<br />

I<br />

t<br />

I<br />

I<br />

I<br />

I<br />

I<br />

I<br />

t<br />

I

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