Nothing
## Input ##
# Bobko-Roth correlation matrix
Rx <- matrix(c( 1, .37, .51, .16, .25,
.37, 1, .03, .31, .02,
.51, .03, 1, .13, .34,
.16, .31, .13, 1, -.02,
.25, .02, .34, -.02, 1), 5, 5)
Rxy1 <- c(.32, .52, .22, .48, .20) # Criterion validity of the predictors
Rxy2 <- c(.30, .35, .15, .25, .10)
Rxy3 <- c(.15, .25, .05, .45, .10)
# Overall selection ratio
sr <- 0.15
# Proportion of minority applicants
prop_b <- 1 / 8 # Proportion of Black applicants (i.e., (# of Black applicants)/(# of all applicants))
prop_h <- 1 / 6 # Proportion of Hispanic applicants
# Predictor subgroup d
d_wb <-
c(.39, .72, -.09, .39, .04) # White-Black subgroup difference
d_wh <-
c(.17, .79, .08, .04, -.14) # White-Hispanic subgroup difference
out_3C <- MOST(
optProb = "3C",
Rx = Rx,
Rxy1 = Rxy1,
Rxy2 = Rxy2,
Rxy3 = Rxy3,
Spac = 10
)
out_2C_1AI <-
MOST(
optProb = "2C_1AI",
Rx = Rx,
Rxy1 = Rxy1,
Rxy2 = Rxy2,
sr = sr,
prop1 = prop_b,
d1 = d_wb,
Spac = 10
)
out_1C_2AI <- MOST(
optProb = "1C_2AI",
Rx = Rx,
Rxy1 = Rxy1,
sr = sr,
prop1 = prop_b,
prop2 = prop_h,
d1 = d_wb,
d2 = d_wh,
Spac = 10
)
test_that("Correct number of solutions in the example 3C problem", {
expect_equal(dim(out_3C), c(129, 10))
})
test_that("Correct number of solutions in the example 2C_1AI problem", {
expect_equal(dim(out_2C_1AI), c(129, 10))
})
test_that("Correct number of solutions in the example 1C_2AI problem", {
expect_equal(dim(out_1C_2AI), c(108, 10))
})
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