Lecture 3: Table & Graphs

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17 Terms

1
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data

  • measurement/observations of variables of interest

2
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datasets

  • sets of info collected from multiple research participants

  • set up in data matrix

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data matrix

  • rows = participants

  • column = variable measurements

  • Student ID = observations/participants

  • program + GPA = variables

<ul><li><p>rows = participants</p></li><li><p>column = variable measurements</p></li><li><p>Student ID = observations/participants</p></li><li><p>program + GPA = variables</p></li></ul><p></p>
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codebook

  • detailed info re each variable in dataset or distribution

  • variable levels = list all POSSIBLE values

<ul><li><p>detailed info re each variable in dataset or distribution</p></li><li><p>variable levels = list all POSSIBLE values</p></li></ul><p></p>
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why we should examine data

  • gain initial sense of data as whole

  • detect data coding/entry errors

    • values recorded accurately? impossible values?

  • ID outliers (unusual, rare, extreme values)

  • evaluate research methodology

    • were methods effective in measuring variables

  • determine whether data meets statistical criteria/assumptions

    • shape distribution of measurements in data?

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frequency distribution table

  • summarizes the #/ and % of participants for each given level of a variable

    • for nominal, ordinal scales of measurement because fewer values posible

    • variable values

    • frequency (f)

    • percentage

<ul><li><p>summarizes the #/ and % of participants for each given level of a variable </p><ul><li><p>for nominal, ordinal scales of measurement because fewer values posible </p></li><li><p>variable values</p></li><li><p>frequency (f)</p></li><li><p>percentage </p></li></ul></li></ul><p></p>
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% total formula

% = (f/N) x 100

  • f = frequency

  • N = total number of participants

<p>% = (f/N) x 100</p><ul><li><p>f = frequency</p></li><li><p>N = total number of participants </p></li></ul><p></p>
8
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group frequency distribution table

  • summarizes LARGER sets of data into SMALLER intervals/grouped values

    • useful for interval/ratio scales of measurement (many possible values)

    • variable values

    • frequency (f)

    • percentage

<ul><li><p>summarizes LARGER sets of data into SMALLER intervals/grouped values</p><ul><li><p>useful for interval/ratio scales of measurement (many possible values)</p></li><li><p>variable values</p></li><li><p>frequency (f)</p></li><li><p>percentage </p></li></ul></li></ul><p></p>
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x-axis

variable values/levels (horizontal)

<p>variable values/levels (horizontal)</p>
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y-axis

frequencies (vertical)

<p>frequencies (vertical)</p>
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bar graph

  • categorical/discrete data

  • nominal or ordinal

    • interval/ratio ONLY if created broader grouping categories

  • bars do not touch = distinct categories

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histogram

  • continuous data

    • interval or ratio

  • bars TOUCH to represent numerical continuity

<ul><li><p>continuous data </p><ul><li><p>interval or ratio</p></li></ul></li><li><p>bars TOUCH to represent numerical continuity </p></li></ul><p></p>
13
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smooth curve

  • theoretical distribution

  • height of curve = relative frequencies of variable levels

    • peak = highest relative frequency

    • tails = lower/decreasing relative frequency

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modality - describing shape of distribution

  • what is the most frequent value

  • 1 peak = unimodal

  • 2 peaks = bimodal

  • 3+ peaks = multimodal

<ul><li><p>what is the most frequent value</p></li><li><p>1 peak = unimodal</p></li><li><p>2 peaks = bimodal</p></li><li><p>3+ peaks = multimodal </p></li></ul><p></p>
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symmetry - describing shape of distribution

  • is it symmetrical or asymmetrical

  • symmetrical

    • possible to draw vertical line through middle so sides mirror images

  • assymetrical/skewed

    • values pile up toward one end = taper off at tail of distribution

    • + skew = tail RHS

      • higher values occur LESS frequently, lower values occur more frequently

    • - skew = tail LHS

      • higher values occur more frequently and lower values occur less frequently

<ul><li><p>is it symmetrical or asymmetrical</p></li><li><p>symmetrical </p><ul><li><p>possible to draw vertical line through middle so sides mirror images </p></li></ul></li><li><p>assymetrical/skewed </p><ul><li><p>values pile up toward one end = taper off at <strong>tail of distribution </strong></p></li><li><p><strong>+ skew = tail RHS</strong></p><ul><li><p>higher values occur LESS frequently, lower values occur more frequently </p></li></ul></li><li><p><strong>- skew = tail LHS</strong></p><ul><li><p>higher values occur more frequently and lower values occur less frequently </p></li></ul></li></ul></li></ul><p></p>
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what does symmetry tell us?

  • where MOST of the values lie (what type of distribution)

  • require assumptions to be met

    • distribution is roughly symmetrical

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variability - describing shape of distribution

  • how spread out are the data

  • low

    • values pile at center = short tails at either end

  • high

    • values have similar frequencies across full range

<ul><li><p>how spread out are the data</p></li><li><p>low</p><ul><li><p>values pile at center = short tails at either end </p></li></ul></li><li><p>high</p><ul><li><p>values have similar frequencies across full range </p></li></ul></li></ul><p></p>