The subject-level arm of DMSA for outcomes that are not continuous: binary (logistic), ordered-categorical (proportional odds), unordered-categorical (multinomial), or counts (Poisson / negative binomial). Optionally moderated.
Arguments
- data
data.frame with one row per subject.
- outcome
Name of the outcome column. For
"binomial"it may be 0/1, logical, or a two-level factor; for"ordinal"an ordered factor or an integer-coded severity; for"multinomial"a factor.- score
Name of the tone-score column (from
dmsa_score()).- family
One of
"gaussian","binomial","ordinal","multinomial","poisson".- moderator
Optional moderator column; when given, the tested term is
score:moderator.- covariates
Character vector of covariate columns.
- block
Optional column naming the exchangeable unit for permutation (families, repeated measures).
- center
Center the moderator (default TRUE).
- B
Permutations. 0 skips them and returns model-based inference only.
- seed
Optional integer.
Details
Direction. A binary, count or ordinal outcome yields ONE coefficient
for the tone score, so DMSA's directional claim survives intact - the sign of
the log-odds (or log-rate, or latent-scale slope) is the expression-aligned
direction. A multinomial outcome yields K-1 coefficients and there is
no single sign: the test becomes an omnibus "tone predicts category" and the
per-category log-odds are reported separately. If the categories are in any
sense ordered, family = "ordinal" keeps the direction and is strictly
preferable.
Examples
set.seed(1)
n <- 120
d <- data.frame(S = rnorm(n), cv = rnorm(n),
cid = rep(seq_len(n / 2), each = 2))
d$y <- rbinom(n, 1, plogis(0.9 * d$S))
## a binary outcome yields ONE coefficient, so the sign of the log-odds
## is still the expression-aligned direction
dmsa_outcome(d, outcome = "y", score = "S", family = "binomial",
covariates = "cv", block = "cid", B = 99, seed = 2)
#> DMSA subject-level test (binomial)
#> y ~ S n = 120
#> log-odds = +0.7094 se = 0.2377 |z| = 2.98 p(model) = 0.002845
#> exp(coef) = 2.033
#> permutation p = 0.01 (B = 99, predictor-side residual permutation)