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Flashcards for reviewing key concepts from the INST314 final review guide.
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Nominal Data
Unordered categories (e.g., red, blue, green). Described with proportions and counts using tables or charts.
Ordinal Data
Ordered categories (e.g., small, medium, large). Described with proportions and counts using tables or charts.
Discrete Numerical Data
Whole numbers (e.g., how many people in a class).
Continuous Numerical Data
Infinite number of possible values (e.g., height, weight). Described by distribution shape, center, and spread.
P-value
Probability of observing data as extreme or more extreme than what we got if the null hypothesis is true.
Confidence Interval
A range of values likely to contain the true population parameter with a certain level of confidence (typically 95%).
Type I Error
Rejecting the null hypothesis when it is actually true.
Type II Error
Failing to reject the null hypothesis when it is not true.
Correlation
Measuring the strength and direction of a linear relationship between two variables.
Residual
The difference between an observed value and the value predicted by the regression model.
Linearity (in Simple Linear Regression)
The relationship between the predictor and outcome should be a straight line.
Approximately Normal Residuals
The leftover errors (residuals) should follow a normal distribution.
Constant Variability
The spread of residuals should be roughly the same across all fitted values.
Independence (in Regression)
Residuals should not be related to each other. Plotting residuals in observation order can help detect patterns or autocorrelation.
Sample
A subset of individuals or data points taken from a larger population, giving one estimate of a population parameter.
Sampling Distribution
The distribution of a statistic (like a sample mean) over many possible samples from the same population.
Evidence against the null hypothesis --> reject the null
Low p-value (< 0.05)
Fail to reject the null (not enough evidence)
High p-value (≥ 0.05)
One-way ANOVA
Compares mean across one factor (one independent variable).
Two-way ANOVA
Compares means based on two factors (e.g., teaching method and gender)
Interaction Effects
Occur when the effect of one factor depends on the level of the other factor.
Simple Linear Regression
Predicts one variable (response, y) using one predictor (explanatory, x).
Multiple Regression
Predicts y using two or more predictors.