Scatterplots answer how two quantitative measures vary together. Position carries the primary evidence. Color, radius, a fitted line, or chronological connections should add one clearly stated dimension rather than compete with that relationship.
| Reader question | Start with |
|---|---|
| Do two quantitative measures move together? | A scatterplot |
| What linear tendency summarizes that relationship? | Scatterplot plus linearRegressionY |
| How does the relationship evolve in a known order? | A connected scatterplot |
| Does a series depend on its previous observation? | A lag plot |
| Which dense point is closest to the pointer or keyboard cursor? | A scatterplot with a spatial focus strategy |
Do not infer causation from proximity or a fitted trend. Show the model and preparation only when they answer the stated question.
Pass the observations directly to linearRegressionY. The mark owns the least-squares fit, semantic-domain samples, optional confidence band, and aggregate source lineage. Keep the dot layer separate so each observation remains independently focusable.
Set ci: 0 when only the fitted line is needed. The default 0.95 band uses a Student-t interval for the fitted mean. See the linear regression mark for grouping, sampling, and degenerate-fit behavior. The dot layer still preserves every observation while the regression mark owns only its derived model geometry.
A connected scatterplot turns sequence into a path through two-dimensional measure space. Chronological labels and direction arrows make that additional ordering visible.
Without an explicit order, connecting points invents a relationship. Keep the path, arrow, selected labels, and points as separate layers so each can use the same scales without sharing renderer-specific state.
A lag plot moves time out of the axis and into data preparation. Each point pairs a current value with the previous value; an identity rule shows where those values would be equal.
Make the lag length explicit and decide how the first observation is handled. The chart should receive the resulting pairs rather than conceal the shift inside a mark.
Voronoi cells make each point's nearest region visible. The optional voronoi mark paints those cells but deliberately adds no focus candidates. A layered dot mark remains the semantic source for pointer focus, keyboard navigation, and tooltips.
See the voronoi mark for final-screen cell geometry and stable identity. Tooltips and Focus defines the focus and formatting model. Use a ChartSpatialIndexFactory when lookup performance matters but the cells should not be painted.
The channel and styling contracts for points are in Dot and Hexagon Marks.