4 - Central Institute of Brackishwater Aquaculture
4 - Central Institute of Brackishwater Aquaculture
4 - Central Institute of Brackishwater Aquaculture
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Natlonal Workshop-cum-Tralning on Blointwmatlo and Inf0~8th Management In Aqwcuitum<br />
Use <strong>of</strong> SAS in Rohu selective breeding program-case study<br />
In the rohu selective breeding program, individual tagging was done to identify<br />
fishes <strong>of</strong> different fullsib families in the communal pond. After fishes attained<br />
taggable size i.e. 10-15 g they were tagged with Passive Integrated Transponder<br />
(PIT) tags and stocked in communal rearing ponds for further grow out<br />
experiment. Before tagging, initial body weight <strong>of</strong> fishes was noted and during<br />
final sampling also final individual body weights were noted.<br />
7. Adjustment <strong>of</strong> fixed effects<br />
All recorded data need to be carefully edited to eliminate errors during recording.<br />
Special attention was paid to the outliers (too small or too large value for trait or<br />
an ID) and individual having same ID.<br />
As selection index procedure is used to calculate breeding value, the data need<br />
to be preadjusted for fixed effects i.e, pond. Multiplicative adjustment is applied<br />
in the rohu-breeding program.<br />
Estimation <strong>of</strong> breeding value<br />
After adjustment <strong>of</strong> pond effect, corrected body weights are being considered for<br />
the estimation <strong>of</strong> breeding values. It is estimated using following formula<br />
Where<br />
I = Predicted breeding value<br />
P, = Adjusted phenotypic record on the individual<br />
Pf, = Adjusted phenotypic mean <strong>of</strong> n-fullsibs, PI included in Pf,<br />
Ph, = Adjusted phenotypic mean <strong>of</strong> mn halfsibs, P, included in Phs and m is the<br />
number <strong>of</strong> dams nested to each sire.<br />
P,= Adjusted population mean<br />
bl b2 b3=the weight s given to each source <strong>of</strong> information<br />
The mixed procedure<br />
The mixed procedure fits mixed linear models (models with both fixed and<br />
random effects). A mixed model is a generalization <strong>of</strong> the standard linear model<br />
used in the GLM procedure. One can analyze the data with several sources <strong>of</strong><br />
variation instead <strong>of</strong> just one.<br />
Some features <strong>of</strong> MIXED model are as follows,<br />
Covariance structures, including simple random random effects, compound<br />
symmetry, unstructured data<br />
GLM type grammar using .MODEL, RANDOM and REPEATED statements for<br />
model specification and CONTRAST, ESTIMATE AND LSMEANS statement for<br />
inferences<br />
Appropriate standard errors for all specified estimable linear combinations <strong>of</strong><br />
fixed and random effects and corresponding t- and F test.