stabsim2.Rd
Simulate data for two-sided matching markets. In the simulation for the Sorensen (2007) model with one selection equation, an equal sharing rule of \(\lambda = 0.5\) is used.
stabsim2(m, nStudents, nColleges = length(nSlots), nSlots, colleges, students, outcome, selection, binary = FALSE, seed = 123, verbose = TRUE)
m | integer indicating the number of markets to be simulated. |
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nStudents | integer indicating the number of students per market. |
nColleges | integer indicating the number of colleges per market. |
nSlots | vector of length |
colleges | character vector of variable names for college characteristics. These variables carry the same value for any college. |
students | character vector of variable names for student characteristics. These variables carry the same value for any student. |
outcome | formula for match outcomes. |
selection | formula for match valuations. |
binary | logical: if |
seed | integer setting the state for random number generation. Defaults to |
verbose | . |
stabsim2
returns a list with the following items.
## Simulate two-sided matching data for 2 markets (m=2) with 10 students ## (nStudents=10) per market and 3 colleges (nColleges=3) with quotas of ## 2, 3, and 5 students, respectively. xdata <- stabsim2(m=2, nStudents=10, nSlots=c(2,3,5), verbose=FALSE, colleges = "c1", students = "s1", outcome = ~ c1:s1 + eta + nu, selection = ~ -1 + c1:s1 + eta )#> Generating data for 2 matching markets...#> m.id y (Intercept) eta nu c1:s1 c1 #> 1 1 2.6738032 1 0.7013559 0.77996512 0.19248215 -0.3963161 #> 2 1 0.6526449 1 -0.2179749 -0.02854676 -0.10083344 -0.3963161 #> 3 1 1.8835812 1 0.1533731 0.58461375 0.14559431 -0.1627601 #> 4 1 2.5210472 1 1.2538149 0.21594157 0.05129068 -0.1627601 #> 5 1 1.5157940 1 0.8951257 -0.33320738 -0.04612428 -0.1627601 #> 6 1 0.9145091 1 0.8781335 -1.01857538 0.05495101 1.1021732 #> s1 c.id s.id #> 1 -0.48567831 1 6 #> 2 0.25442680 1 9 #> 3 -0.89453338 2 5 #> 4 -0.31513060 2 7 #> 5 0.28338821 2 10 #> 6 0.04985696 3 1#> m.id V eta c1:s1 c1 s1 c.id s.id D #> 1 1 0.8938380 0.7013559 0.19248215 -0.3963161 -0.48567831 1 6 1 #> 2 1 -0.3188084 -0.2179749 -0.10083344 -0.3963161 0.25442680 1 9 1 #> 3 1 0.2989674 0.1533731 0.14559431 -0.1627601 -0.89453338 2 5 1 #> 4 1 1.3051056 1.2538149 0.05129068 -0.1627601 -0.31513060 2 7 1 #> 5 1 0.8490014 0.8951257 -0.04612428 -0.1627601 0.28338821 2 10 1 #> 6 1 0.9330845 0.8781335 0.05495101 1.1021732 0.04985696 3 1 1