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Correlation Analysis | CFR Solutions
Correlation Analysis

Quantifying What Moves Together

CFR Solutions applies Pearson, Spearman, and partial correlation techniques to your survey data to measure how strongly variables move together, flag multicollinearity, and surface the relationships that actually explain your outcome metric.

Analyst reviewing a correlation matrix on a monitor Scatter plot chart showing correlation between two variables Statistical dashboard with correlation coefficients
r = 0.87
Pearson CorrelationSpearman Rank CorrelationCorrelation MatricesBivariate AnalysisKey Driver IdentificationMulticollinearity Checks Pearson CorrelationSpearman Rank CorrelationCorrelation MatricesBivariate AnalysisKey Driver IdentificationMulticollinearity Checks
Analyst plotting a correlation matrix heatmap
Team reviewing correlation coefficients on a laptop
Who We Are

Every Relationship Measured, Every Driver Identified

Coefficients are computed against the appropriate method for your data type, every result is tested for statistical significance before it's reported, and variables that overlap too closely are flagged so your model stays clean and interpretable.

Coefficient Accuracy98%
Significance Testing Coverage97%
Driver Identification Precision95%
About Us
Our Services

Correlation Techniques Matched to Your Data

From a simple two-variable check to a full driver analysis across your questionnaire, we choose the method that fits your data and your question.

Pearson Correlation Analysis

Linear correlation coefficients for continuous, normally distributed survey variables.

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Correlation Matrix Mapping

Full variable-by-variable matrices with heatmap visualization for quick pattern reading.

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Key Driver Analysis

Ranking the variables most strongly correlated with satisfaction, intent, or your KPI of choice.

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Multicollinearity Diagnostics

Flags variable pairs that overlap too closely, protecting downstream regression models.

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Partial Correlation Analysis

Isolates the relationship between two variables while controlling for a third confounding factor.

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