Classification and Evolution Statistics

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Last updated 10:27 AM on 7/30/26
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6 Terms

1
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What is the meaning of mean, median, mode and anomaly?

  • Mean - sum of data values divided by number of data values

  • Median - middle value of data set (n+1/2)

  • Mode - most frequent value

  • Anomaly - value in dataset that is not part of inherent variation

2
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Describe what is meant by ‘normal distribution’ and how variety is linked?

  • When the mean, median and mode are the same

  • 50% of values are = to or greater than mean and 50% of values are = to or less than mean

  • The level of variation around mean value can vary when there is normal distribution

  • For data showing continuous variation, the spread depends on sample size

3
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<p>What does standard deviation measure? What does a larger or lower SD mean? What does the symbols in the equation represent?</p>

What does standard deviation measure? What does a larger or lower SD mean? What does the symbols in the equation represent?

  • Spread of data around the mean

  • The greater the SD, the more variable or spread out data is

<ul><li><p>Spread of data around the mean</p></li><li><p>The greater the SD, the more variable or spread out data is</p></li></ul><p></p>
4
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How do you calculate SD?

  • Find mean

  • Subtract mean from each individual value

  • Square each result for each individual value

  • Find the sum of the resulting values

  • Substitute into SD formula

5
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<p>What do error bars show? Which results on a standard deviation graph would show the most variability? How would you know if there is a significant statistical difference between results from error bars? </p>

What do error bars show? Which results on a standard deviation graph would show the most variability? How would you know if there is a significant statistical difference between results from error bars?

  • Number of SD either side of the mean e.g. a 95% of values for normal distribution lie within 2 SD of the mean

  • Visual display on a graph of variation around the mean, usually shown as mean + and - 1 SD

  • Longer error bars show more variability

  • There is significant statistical difference if error bars do not overlap

<ul><li><p>Number of SD either side of the mean e.g. a 95% of values for normal distribution lie within 2 SD of the mean</p></li><li><p>Visual display on a graph of variation around the mean, usually shown as mean + and - 1 SD</p></li></ul><ul><li><p>Longer error bars show more variability</p></li><li><p>There is significant statistical difference if error bars do not overlap</p></li></ul><p></p>
6
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How can you interpret SD?

  • Can calculate the range of values that lie close to the mean

    • Empirical rule for normal distribution - 1 SD: 68% of values lie within mean + or - 1 SD

    • 2 SD: 95% within mean + or - 2 SD

    • 3 SD: 99.7% within mean + or - 3 SD

<ul><li><p>Can calculate the range of values that lie close to the mean</p><ul><li><p><strong>Empirical rule for normal distribution</strong> - 1 SD: 68% of values lie within mean + or - 1 SD </p></li><li><p>2 SD: 95% within mean + or - 2 SD </p></li><li><p>3 SD: 99.7% within mean + or - 3 SD</p></li></ul></li></ul><p></p>