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  2. Pearson Correlation Coefficient Calculator. The Pearson correlation coefficient is used to measure the strength of a linear association between two variables, where the value r = 1 means a perfect positive correlation and the value r = -1 means a perfect negataive correlation.

    • Using A Correlation Coefficient
    • Interpreting A Correlation Coefficient
    • Visualizing Linear Correlations
    • Types of Correlation Coefficients
    • Pearson’s R
    • Spearman’s Rho
    • Other Coefficients
    • Other Interesting Articles

    In correlational research, you investigate whether changes in one variable are associated with changes in other variables. After data collection, you can visualize your data with a scatterplot by plotting one variable on the x-axis and the other on the y-axis. It doesn’t matter which variable you place on either axis. Visually inspect your plot for...

    The value of the correlation coefficient always ranges between 1 and -1, and you treat it as a general indicator of the strength of the relationship between variables. The signof the coefficient reflects whether the variables change in the same or opposite directions: a positive value means the variables change together in the same direction, while...

    The correlation coefficient tells you how closely your data fit on a line. If you have a linear relationship, you’ll draw a straight line of best fit that takes all of your data points into account on a scatter plot. The closer your points are to this line, the higher the absolute value of the correlation coefficient and the stronger your linear co...

    You can choose from many different correlation coefficients based on the linearity of the relationship, the level of measurementof your variables, and the distribution of your data. For high statistical powerand accuracy, it’s best to use the correlation coefficient that’s most appropriate for your data. The most commonly used correlation coefficie...

    The Pearson’s product-moment correlation coefficient, also known as Pearson’s r, describes the linear relationship between two quantitative variables. These are the assumptions your data must meet if you want to use Pearson’s r: 1. Both variables are on an interval or ratio level of measurement 2. Data from both variables follow normal distribution...

    Spearman’s rho, or Spearman’s rank correlation coefficient, is the most common alternative to Pearson’s r. It’s a rank correlation coefficient because it uses the rankings of data from each variable (e.g., from lowest to highest) rather than the raw data itself. You should use Spearman’s rho when your data fail to meet the assumptions of Pearson’s ...

    The correlation coefficient is related to two other coefficients, and these give you more information about the relationship between variables.

    If you want to know more about statistics, methodology, or research bias, make sure to check out some of our other articles with explanations and examples.

  3. A correlation coefficient is a measure that varies from -1 to 1, where a value of 1 represents a perfect positive relationship between the variables, 0 represents no relationship, and -1 represents a perfect negative relationship.

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  4. The Pearson correlation coefficient is a parametric statistic. As such, there are distributional assumptions associated with it. Specifically, a linear relationship between X and Y, in other words, a bivariate normal distribution, is assumed for the Pearson.

  5. Strength of linear association (no sound) Watch on. Features of correlation. Below are some features about the correlation. The correlation of a sample is represented by the letter r. The range of possible values for a correlation is between -1 to +1. A positive correlation indicates a positive linear association like the one in example 5.8.

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