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Bivariate measures

ALEJANDRA CORREA Spanisch

Bivariate measures

Inhalt der Mindmap

Bivariate measures

  1. Bivariate measures are statistical techniques used to analyze the relationship between two quantitative variables

    • These measures focus on associations between two variables
      • Are used to determine whether there is a relationship and what type of relationship exists between them
  2. Linear regression

    • Focuses on finding a line that best fits the data
    • Allows for predicting the values of the dependent variable from the values of the independent variable.
    • Simple Linear Regression
      • An independent variable to make the prediction
    • Multiple Linear Regression
      • Use multiple independent variables that contribute to the dependent variable.
  3. Correlation coefficient

    • Statistical measure that indicates the strength
    • Direction of the relationship between two quantitative variables
    • This coefficient is symbolized by r.
    • The correlation coefficient r is a unitless value between -1 and 1
    • The closer r approaches zero, the weaker the linear relationship.
    • Positive r values indicate a positive correlation
      • In which the values of both variables tend to increase together.
    • Negative r values indicate a negative correlation
      • In which the values of one variable tend to increase while the values of the other variable decrease.
    • The values 1 and -1 represent a positive and negative "perfect" correlation
  4. Scatter plot

    • Graphical representation
      • Where each point on the graph represents
        • An observation of both variables.
      • Of the values of two quantitative variables
  5. Coefficient of Determination

    • Statistical measure
      • indicates the proportion of the variation
      • In the dependent variable that can be explained by the independent variable
      • In a linear regression model, ranging from 0 to 1.

Bilder und Dateien der Mindmap

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Mindmap am Bivariate measures, erstellt von ALEJANDRA CORREA am 11/05/2019.
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