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ToolsMatrix Plot (Scatterplot Matrix)
Matrix Plot (Scatterplot Matrix) OnlineFree to register, works on PC and mobile
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Matrix Plot: A Panoramic View of Multivariate Relationships

What is a Matrix Plot?

A matrix plot arranges scatter plots for every pair of variables in a matrix, with each variable's histogram (or name) on the diagonal, and simultaneously outputs the correlation coefficient matrix. It lets you see which variables are related and how strongly in one view, making it an efficient entry point for multivariate exploration, especially when process data contain many parameters. Pairwise relationships are seen at a glance.

When to Use It

Use it to explore relationships among many variables in a multivariate data set, to screen candidate associations between potential inputs (X) and an outcome (Y), and to check collinearity before building a regression model. It compresses dozens of variable pairs into one chart and quickly points out which pairs deserve deeper analysis.

How to Use It (Step by Step)

Paste multi-column data, and the tool builds the scatterplot matrix and correlation matrix, highlighting strongly correlated pairs. Use the highlight to jump from the mass of panels to the key relationships, then confirm direction and strength with the correlation values. After screening, keep only the core variables, regenerate the plot and proceed with deeper analysis.

Key Formulas / Example

The off-diagonal cells show the Pearson correlation r for each pair and the diagonal is 1, since each variable correlates perfectly with itself. As a rule of thumb, |r| above 0.8 is flagged as a strong correlation. With 10 variables the matrix contains 45 scatter plots, so keep the variable count moderate, for example 3-8, to keep the chart readable.

Use the Matrix Plot (Scatterplot Matrix) Tool → Open the calculator online, sign in and start analysis
Frequently Asked Questions
How many variables suit a matrix plot?
Generally 3-8. More variables make the panels crowded and hard to read, so screen key variables first, then generate the matrix.
How do I read the correlation matrix numbers?
The diagonal is 1 (each variable with itself), and off-diagonal values are the pairwise Pearson correlations: the closer the absolute value is to 1, the stronger the linear relationship.
What if two predictors are strongly correlated?
That indicates collinearity. For regression modeling, keep only one of them, or apply factor analysis or principal component extraction to combine them.