The philosophy of Assisted Simplicity aims to bridge the gap between complex computation and methodological rigor.
In social sciences, variance often increases with the scale of the
predictor. Let’s see how OLSengine handles this.
library(OLSengine)
# 1. Simulate data with non-constant variance
set.seed(123)
n <- 200
x <- rnorm(n, 50, 10)
y <- 10 + 0.5 * x + rnorm(n, 0, x * 0.2) # Heteroskedasticity
df <- data.frame(y, x)
# 2. Run the engine
model <- paper_engine(y ~ x, data = df, model = "ols")The “Aduana” messages provide critical guidance:
Following the advice, we apply robust standard errors:
model_robust <- paper_engine(y ~ x, data = df, model = "ols", robust = TRUE)
model_robust$tables$Table2_OLS_Estimation## Predictor B SE t p CI_95_Low CI_95_High f2
## (Intercept) (Intercept) 9.70 4.28 2.27 0.02 1.26 18.14 NA
## x x 0.51 0.09 5.72 < .001 0.34 0.69 0.23
In experimental research, we often compare groups.
OLSengine automatically checks for normality and variance
homogeneity to decide if a Parametric or Non-Parametric approach is
needed.
# Simulating 3 groups with non-normal distribution
set.seed(789)
group_data <- data.frame(
score = c(rgamma(30, 2, 0.5), rgamma(30, 5, 0.5), rgamma(30, 3, 0.5)),
group = rep(c("Control", "Treatment A", "Treatment B"), each = 30)
)
# Run ANOVA engine with "auto" non-parametric detection
model_anova <- paper_engine(score ~ group, data = group_data, model = "anova", non_parametric = "auto")
# View the result (it will automatically use Kruskal-Wallis if normality fails)
model_anova$tables$Table1_ANOVA_Results## NULL
When the outcome is binary (e.g., Success/Failure), the engine calculates Odds Ratios and Classification Accuracy.
# Simulating binary data
set.seed(101)
n_logit <- 100
age <- rnorm(n_logit, 40, 10)
passed <- rbinom(n_logit, 1, plogis(-5 + 0.12 * age))
logit_df <- data.frame(passed, age)
# Run Logit engine
model_logit <- paper_engine(passed ~ age, data = logit_df, model = "logit")
# View Odds Ratios and Accuracy
model_logit$tables$Table3_Logit_Estimation## NULL
Finally, OLSengine provides grayscale, publication-ready
plots without the need for extra libraries.
OLSengine simplifies the transition from raw data to
paper-ready results, ensuring that every step is backed by a rigorous
methodological audit.