Correlation Analysis

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Vocabulary flashcards covering correlation analysis, interpretations of correlation coefficients, and work-life earnings data based on educational attainment.

Last updated 3:35 PM on 6/5/26
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50 Terms

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Negative Correlation

A relationship where the variables are varying in opposite directions, as shown on Page 7.

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Doctoral degree (Earnings)

Synthetic Work-Life Earnings estimated at 3.43.4\text{ million of } 1999\text{ dollars}.$$

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Professional degree (Earnings)

Synthetic Work-Life Earnings estimated at 4.44.4\text{ million of } 1999\text{ dollars}.$$

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Master's degree (Earnings)

Synthetic Work-Life Earnings estimated at 2.52.5\text{ million of } 1999\text{ dollars}.$$

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Bachelor's degree (Earnings)

Synthetic Work-Life Earnings estimated at 2.12.1\text{ million of } 1999\text{ dollars}.$$

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Associate's degree (Earnings)

Synthetic Work-Life Earnings estimated at 1.61.6\text{ million of } 1999\text{ dollars}.$$

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Some college (Earnings)

Synthetic Work-Life Earnings estimated at 1.51.5\text{ million of } 1999\text{ dollars}.$$

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High school graduate (Earnings)

Synthetic Work-Life Earnings estimated at 1.21.2\text{ million of } 1999\text{ dollars}.$$

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Not high school graduate (Earnings)

Synthetic Work-Life Earnings estimated at 1.01.0\text{ million of } 1999\text{ dollars}.$$

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Very Strong Relationship

A general interpretation for a coefficient size ranging from 0.8 to 1.00.8\text{ to } 1.0.$$

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Strong relationship

A general interpretation for a coefficient size ranging from 0.6 to 0.80.6\text{ to } 0.8.$$

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Moderate relationship

A general interpretation for a coefficient size ranging from 0.4 to 0.60.4\text{ to } 0.6.$$

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Weak relationship

A general interpretation for a coefficient size ranging from 0.2 to 0.40.2\text{ to } 0.4.$$

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Very Weak or No relationship

A general interpretation for a coefficient size ranging from 0.0 to 0.20.0\text{ to } 0.2.$$

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Correlation = +0.05

A visual representation showing no discernible linear association between variables x and y.

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Correlation = +0.7

A visual representation showing a strong positive association between variables x and y.

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Correlation = +0.99

A visual representation showing a very strong (near perfect) positive association between variables x and y.

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Correlation = -0.7

A visual representation showing a strong negative (inverse) relationship between variables x and y.

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Prejudice Score and Education

An example of variables that exhibit a negative correlation, where higher education typically relates to lower prejudice.

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Case 1: Perfect association

A scenario where the relationship between variables is absolute and consistent.

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Case 2: Strong association

A scenario where data points cluster closely to a trend line but are not perfectly aligned.

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Case 3: Weak association

A scenario where a trend is visible but data points are widely scattered.

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Case 4: No association

A scenario where there is no visible trend or relationship between two variables.

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Synthetic Work-Life Earnings

Estimates for full-time, year-round workers categorized by educational attainment.

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Figure 3 Source

U.S. Census Bureau, Current Population Surveys, March 1998, 1999, and 2000.

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Correlation (Dilbert Example)

A statistical analysis exploring the link between disk storage and employee absenteeism.

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X-variable example (increasing)

The values 2,4,6,8,102, 4, 6, 8, 10 used to demonstrate an independent variable in a negative correlation table.

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Y-variable example (decreasing)

The values 9,7,5,etc.9, 7, 5, \text{etc.} used to demonstrate a dependent variable in a negative correlation table.

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X-variable example (high to low)

The values 50,40,30,20,1050, 40, 30, 20, 10 used to show the relationship between variables in opposite directions.

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Y-variable example (low to high)

The values 24,26,28,30,3224, 26, 28, 30, 32 representing inverse movement relative to X.

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March 1998, 1999, 2000

The specific months and years of the Current Population Surveys used for earnings estimates.

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Millions of 1999 dollars

The unit of measurement utilized for the synthetic work-life earnings data set.

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Negative Correlation (Definition 2)

Variables that move in opposite directions; as one variable increases, the other decreases.

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Coefficient Size 0.8 to 1.0

Interpreted as having a Very Strong Relationship in correlation analysis.

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Coefficient Size 0.4 to 0.6

Interpreted as having a Moderate relationship in statistical analysis.

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Coefficient Size 0.0 to 0.2

Interpreted as having a Very Weak or No relationship.

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Positive Correlation Sign

Represented by the plus sign (++, as in +0.7+0.7) indicating variables move in the same direction.

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Negative Correlation Sign

Represented by the minus sign (, as in 0.7-0.7) indicating variables move in opposite directions.

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Correlation Coefficient

A numerical index ranging from 1.0-1.0 to +1.0+1.0 that quantifies the strength and direction of a relationship.

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Educational Attainment

The independent variable in Figure 3 used to predict Work-Life Earnings Estimates.

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Highest Earnings Level

Professional degrees, with an estimated 4.44.4\text{ million dollars in synthetic earnings.}$$

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Second Highest Earnings Level

Doctoral degrees, with an estimated 3.43.4\text{ million dollars in synthetic earnings.}$$

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Lowest Earnings Level

Not high school graduate, with an estimated 1.01.0\text{ million dollars in synthetic earnings.}$$

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High School Graduate (Earnings Value)

Estimated at 1.21.2\text{ million dollars according to the Census Bureau data.}$$

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Associate's Degree (Earnings Value)

Estimated at 1.61.6\text{ million dollars, higher than 'some college' and 'high school graduate'.}$$

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Bachelor's Degree (Earnings Value)

Estimated at 2.12.1\text{ million dollars, serving as the benchmark for a 4-year degree.}$$

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Full-Time, Year-Round Workers

The specific demographic used to calculate the Synthetic Work-Life Earnings Estimates.

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Inverse Relationship

Another term for negative correlation where variables vary in opposite directions.

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Strong association visualization

Data represented by a correlation of +0.7+0.7 or 0.7-0.7, showing clear linear clustering.

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Data-less Statistics (Dilbert Mockery)

A satirical reference to performing statistical analysis without actually having data.