Turn sdmTMB model output into a tidy data frame
Arguments
- x
Output from
sdmTMB().- effects
A character value. One of
"fixed"('fixed' or main-effect parameters),"ran_pars"(standard deviations, spatial range, and other random effect and dispersion-related terms),"ran_vals"(individual random intercepts or slopes, if included; behaves likeranef()),"ran_vcov"(list of variance covariance matrices for the random effects, by model and group), or"rsr"(Restricted Spatial Regression fixed-effect coefficients adjusted for spatial confounding with the random fields; Hanks et al. 2015; Diaz and Thorson 2025). To access RSR coefficients the model must be fitted withcontrol = sdmTMBcontrol(get_rsr = TRUE).- model
Which model to tidy if a delta model (1 or 2). The
modelwill be ignored when effects is"ran_vals"(all returned in a single dataframe)- conf.int
Include a confidence interval?
- conf.level
Confidence level for CI.
- exponentiate
Whether to exponentiate the fixed-effect coefficient estimates and confidence intervals.
- silent
Omit any messages?
- ...
Extra arguments (not used).
Details
Follows the conventions of the broom and broom.mixed packages.
Currently, effects = "ran_pars" also includes dispersion-related terms
(e.g., phi), which are not actually associated with random effects.
Standard errors for spatial variance terms fit in log space (e.g., variance terms, range, or parameters associated with the observation error) are omitted to avoid confusion. Confidence intervals are still available.
References
Restricted Spatial Regression (effects = "rsr"):
Diaz, R.R., and Thorson, J.T. 2025. When and How to Use Restricted Spatial Regression to Separate Environmental Effects from Spatial Confounding. EcoEvoRxiv. doi:10.32942/X28351 .
Hanks, E.M., Schliep, E.M., Hooten, M.B., and Hoeting, J.A. 2015. Restricted spatial regression in practice: geostatistical models, confounding, and robustness under model misspecification. Environmetrics 26(4): 243–254. doi:10.1002/env.2331 .
Examples
fit <- sdmTMB(density ~ poly(depth_scaled, 2, raw = TRUE),
data = pcod_2011, mesh = pcod_mesh_2011,
family = tweedie()
)
tidy(fit)
#> # A tibble: 3 × 5
#> term estimate std.error conf.low conf.high
#> <chr> <dbl> <dbl> <dbl> <dbl>
#> 1 (Intercept) 3.65 0.281 3.10 4.20
#> 2 poly(depth_scaled, 2, raw = TRUE)1 -1.54 0.186 -1.90 -1.17
#> 3 poly(depth_scaled, 2, raw = TRUE)2 -1.11 0.101 -1.31 -0.913
tidy(fit, conf.int = TRUE)
#> # A tibble: 3 × 5
#> term estimate std.error conf.low conf.high
#> <chr> <dbl> <dbl> <dbl> <dbl>
#> 1 (Intercept) 3.65 0.281 3.10 4.20
#> 2 poly(depth_scaled, 2, raw = TRUE)1 -1.54 0.186 -1.90 -1.17
#> 3 poly(depth_scaled, 2, raw = TRUE)2 -1.11 0.101 -1.31 -0.913
tidy(fit, "ran_pars", conf.int = TRUE)
#> # A tibble: 4 × 5
#> term estimate std.error conf.low conf.high
#> <chr> <dbl> <dbl> <dbl> <dbl>
#> 1 range 19.1 14.0 4.58 80.0
#> 2 phi 14.0 0.677 12.8 15.4
#> 3 sigma_O 2.14 0.941 0.906 5.07
#> 4 tweedie_p 1.58 0.0153 1.55 1.61
pcod_2011$fyear <- as.factor(pcod_2011$year)
fit <- sdmTMB(density ~ poly(depth_scaled, 2, raw = TRUE) + (1 | fyear),
data = pcod_2011, mesh = pcod_mesh_2011,
family = tweedie()
)
tidy(fit, "ran_vals")
#> # A tibble: 4 × 7
#> group_name term level_ids estimate std.error conf.low conf.high
#> <chr> <chr> <chr> <dbl> <dbl> <dbl> <dbl>
#> 1 fyear (Intercept) 2011 0.0163 0.187 -0.351 0.384
#> 2 fyear (Intercept) 2013 0.177 0.188 -0.192 0.545
#> 3 fyear (Intercept) 2015 0.232 0.189 -0.139 0.603
#> 4 fyear (Intercept) 2017 -0.431 0.205 -0.833 -0.0287
