Follow the transformation
Start with the unit of analysis and data-quality profile.
Use univariate summaries to inspect centre, spread, shape and unusual values.
Compare groups using both counts and distributions rather than only averages.
Scatterplots is an exploratory data-analysis technique.
Scatterplots is an exploratory data-analysis technique. EDA is structured investigation of distributions, groups, relationships, missingness and anomalies before stronger inferential or predictive claims are made.
Scatterplots matters because visual encodings determine what comparisons a reader can perceive quickly and accurately. Good storytelling does not decorate evidence; it selects and labels the representation that best supports the analytical question.
Treat this as a sequence of observable decisions rather than one opaque command. Stage 1: Start with the unit of analysis and data-quality profile. Stage 2: Use univariate summaries to inspect centre, spread, shape and unusual values. Stage 3: Compare groups using both counts and distributions rather than only averages. Final checkpoint: Record observations as hypotheses or data-quality findings, not as automatic causal claims.
Start with the unit of analysis and data-quality profile.
Use univariate summaries to inspect centre, spread, shape and unusual values.
Compare groups using both counts and distributions rather than only averages.
Start with the unit of analysis and data-quality profile. For Scatterplots, identify the exact state before this stage, the operation or rule applied here, and the observable state afterwards so the mechanism remains inspectable.
# Step 1 — Compute the right-hand expression and store its result in `x` for the next step.
x = [1,2,3,4,5]
# Step 2 — Compute the right-hand expression and store its result in `y` for the next step.
y = [2,4,5,8,9]
# Step 3 — Iterate through the collection so the indented block is applied once for each item.
for a,b in zip(x,y): print(f"({a},{b})")The paired points rise overall. A scatter plot preserves each pair, unlike two separate histograms.
For Scatterplots, identify which source values create each important mark/position, then check whether scale, ordering, aggregation or binning could change the visual conclusion.
UnivariateOne variable: distribution, counts, centre and spread.BivariateTwo variables: association or group differences.MultivariateSeveral variables: interactions, confounding, conditional patterns.Confirmatory analysisTests or models a pre-specified claim; should be distinguished from open-ended exploration.Use Scatterplots when its visual encoding matches the variable types and the comparison/pattern the reader needs to see.
Choose a different chart or representation when this encoding hides distribution, order, uncertainty or observation-level structure, or when overplotting/scale choices would make the display misleading.
Build a tiny, inspectable example of Scatterplots. First start with the unit of analysis and data-quality profile. Then use univariate summaries to inspect centre, spread, shape and unusual values. Write the expected result before running it, and explain one condition that would make the result misleading or invalid.
Before trusting a result from Scatterplots, which check provides the strongest evidence that you understand and applied it correctly?
Step 1Start with the unit of analysis and data-quality profile.Step 2Use univariate summaries to inspect centre, spread, shape and unusual values.Step 3Compare groups using both counts and distributions rather than only averages.Step 4Inspect bivariate relationships with plots and appropriate association measures.