relative.importance {DECIDE} | R Documentation |
Relative importance of primary and secondary effects
Description
Calculates various estimates for measures of educational differentials, the relative importance of primary and secondary effects and corresponding standard errors and confidence intervals.
Usage
relative.importance(dataset)
Arguments
dataset |
A data frame with 4 columns only, in the following order: 1: student's ID, 2: class, 3: transition (0 if not, 1 if yes) and 4: performance score. |
Value
sample_size |
Total number of individuals |
no_classes |
Number of classes |
class_size |
A list of |
percentage_overall |
Overall percentage that made the transition |
percentage_class |
A list of |
fifty_point |
50% point of transition |
parameters |
A data frame with the parameters of logistic regression ( |
transition_prob |
A data frame with the transition probabilities |
log_odds |
A data frame with log odds of transition (diagonal elements: actual log odds for each class, off-diagonal: counterfactual log odds) |
se_logodds |
A data frame with the standard errors of the log odds of transition |
ci_logodds |
Approximate 95% confidence intervals for the log odds of transition |
odds |
Odds of transition |
log_oddsratios |
Log odds ratios |
se_logoddsratios |
Standard errors for the log odds ratios |
ci_logoddsratios |
Approximate 95% confidence intervals for the log odds ratios |
oddsratios |
Odds ratios |
rel_imp_prim1 |
Estimates of the relative importance of primary effects using the first equation for calculating the relative importance |
rel_imp_prim2 |
Estimates of the relative importance of primary effects using the second equation for calculating the relative importance |
rel_imp_prim_avg |
Estimates of the relative importance of primary effects using the the average of the two equations for calculating the relative importance |
rel_imp_sec1 |
Estimates of the relative importance of secondary effects using the first equation for calculating the relative importance |
rel_imp_sec2 |
Estimates of the relative importance of secondary effects using the second equation for calculating the relative importance |
rel_imp_sec_avg |
Estimates of the relative importance of secondary effects using the the average of the two equations for calculating the relative importance |
se.ri.1 |
Standard errors of the relative importance estimates given by the first equation |
ci.ri.1 |
Approximate 95% confidence intervals for the relative importance of secondary effects given by the first equation |
se.ri.2 |
Standard errors of the relative importance estimates given by the second equation |
ci.ri.2 |
Approximate 95% confidence intervals for the relative importance of secondary effects given by the second equation |
se.ri.avg |
Standard errors of the relative importance estimates given by the average of the two equations |
ci.ri.avg |
Approximate 95% confidence intervals for the relative importance of secondary effects given by the average of the two equations |
Author(s)
Christiana Kartsonaki
References
Kartsonaki, C., Jackson, M. and Cox, D. R. (2013). Primary and secondary effects: Some methodological issues, in Jackson, M. (ed.) Determined to succeed?, Stanford: Stanford University Press.
Erikson, R., Goldthorpe, J. H., Jackson, M., Yaish, M. and Cox, D. R. (2005) On Class Differentials in Educational Attainment. Proceedings of the National Academy of Sciences, 102: 9730–9733
Jackson, M., Erikson, R., Goldthorpe, J. H. and Yaish, M. (2007) Primary and secondary effects in class differentials in educational attainment: The transition to A-level courses in England and Wales. Acta Sociologica, 50 (3): 211–229
See Also
Examples
# generate a dataset
set.seed(1)
data <- data.frame(seq(1:10), rep(c(1, 2), length.out = 10),
c(rep(0, times = 3), rep(1, times = 7)),
c(rnorm(4, 0, 1), rnorm(4, 0.5, 1), NA, NA))
# run function
relative.importance(data)