WISARD[wɪzərd] Workbench for Integrated Superfast Association study with Related Data |
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In prior to the sequencing or genotyping, samples should be sequenced or genotyped can be chosen using WISARD, according to maximize an efficiency of sequencing or genotyping.
In WISARD, the sample selection procedure focus on family members whose phenotypes are known.
Let X1 and X2 be genotype vectors for typed and untyped individuals respectively.
Under the assumption of the number of ungenotyped individuals with known phenotype is $X1$ and the number of genotyped individuals is $X2$,
their conditional and marginal variance matrix is approximately
$var\left(X\right)=2p\left(1-p\right)\Phi_X$ and
$var\left(X2|X1\right)=2p\left(1-p\right)\left\{\Phi_{X2}-\Phi_{X2X1}\Phi_{X1X1}^{-1}\Phi_{X1X2}\right\}$.
Then the informativity of $X1$, $\lambda\left(X1\right)$, can be defined by the amount of RV as follows:
In order to select m samples out of n samples, following procedures are performed.
In order to perform sample selection, below options are required.
Note that if the number of samples to be chosen exceeds the number of samples in the pedigree, it will do nothing but exit.
With sample selection procedure, below options can be used.
By performing sample selection procedure, below files are generated in default.
sampvar.res is... | A result of computation of conditional variance for each sample (TSV) | ||
Column | Format | Modifier | Description | FID | 0/1 | --mqlsconsec/--set | Generalized inverion used(1) or not(0) in the test | IID | 0/1 | --mqlsconsec/--set | Generalized inverion used(1) or not(0) in the test | CONDVAR | real | NONE | Conditional variance of given the sample |
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top.sampvar.res is... | (TSV) | ||
Column | Format | Modifier | Description | RANK | Positive integer | NONE | The rank of least conditional variance | FID | Positive integer | NONE | The rank of least conditional variance | IID | Positive integer | NONE | The rank of least conditional variance | CONDVAR | Positive integer | NONE | The rank of least conditional variance |
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