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What Is The Sources Of Information For Estimating The Breeding Value Of The Family

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The individual's own performance and the average performance of the family are commonly used sources of information for estimating the breeding value of the individual by using combined selection (Wei, 1995). The breeding value of the individual is estimated by using the following equation:
E.B.V. = P + b1 (P1 P) + b2 (Family Av. P)
Where, P = population average b1= weighing coefficient for the individuals own performance b2= weighing coefficient for t he family average
The b1 and b2 are calculated by using the following formula b1 = h2 (1 R)/( 1 t ) and b2 = h2 (1 +(n 1)R)/(1+(n 1)t) where, R= coefficient of relationship among family members
(R=0.5 for full sib family and R=0.25 for half sib family)
t=phenotypic …show more content…

b1Vp1 + b2CovP12 + B3CovP13 =VA1 b1CovP21 + B2VP2 +b3CovP25 =Cov21 bCovP31 +b2 CovP32 + b3VP3 =CovA31
Where I =Individual, 2=Parents and 3 =PHS
The b’s can be estimated after putting the values of variances and covariances.

Family Selection by combining within and between family
The family selection may be used to support individual selection when h2 of a trait is low (Keller, 1999). It is better to select an individual with better record belonging to a superior family compared to an individual with similar performance belonging to a mediocre or inferior family (Falconer, 1996 and Wei, 1995). Considering the family mean and within family deviation of the phenotypic value of an individual it is obvious that the phenotypic value of an individual (P) is composed of two parts viz. Pf which is the deviation of its family mean from the population mean and Pw which is the deviation of the individual from the family mean called as the within family deviation (Falconer, 1996 and Wei, 1995). Thus,
P = Pf + Pw
The weight given to these two parts decides the procedure of selection. When equal weight is given to both the parts it is known as Individual Selection (Marshall, 2011). When family mean is considered as a basis of selection giving no weight to the within family deviation (Pw), it is known as family selection whereas the selection, on the basis of the within family deviation (Pw) along giving no weight to the family

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