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Interpreting Data for use
 in Charts and Graphs.
      Guilford County SciVis
             V105.03
The Cartesian Coordinate System
2D system
     X and Y coordinates
     Identify the number of
      each quadrant
     Positive and negative
      values
     Plotting points in 2D
      space
                 What quadrant are
                  these plotted in:
                      (-3,2)
                       (-4,-4)
                       (5,-2)
                        (3,1)
The Cartesian Coordinate System
The 3D coordinate
  system                           X
     X, Y, and Z coordinate
     Positive and negative            Y
      values
     Origin                   Z
     Plotting points in 3D
      space
Dealing with Data
 Understand direct or positive
 relationships.
     Values of related variables
      move in the same direction.
     If the points cluster around a
      line that runs from the lower
      left to upper right of the graph
      area, then the relationship
      between the two variables is
      positive or direct.
     An increase in the value of x is
      more likely associated with an
      increase in the value of y. The
      closer points are to the line, the
      stronger the relationship.
Dealing with Data
Understand Inverse or
  negative relationships.
      Negative Values move
       in opposite directions.
       If the points tend to
       cluster around a line
       that runs from the
       upper left to lower right
       of the graph, then the
       relationship between
       the two variables is
       negative or inverse.
Regression Line
   A Regression line is a line
    drawn through a graph of two
    variables. The line is chosen so
    that it comes as close to the
    points as possible. This line can
    show the data trend.
   The line is a best fit line and
    does not connect the points.
   The closer the points are to the
    line the better the relationship
    between the points.
   Which plot shows a better
    relationship between the
    points? Why?
Dealing with Data
   Ordinal data is categorized into a logical
    order like 1st, 2nd, and 3rd.
   A good example is the Likert scale used
    on many surveys:

    1=Strongly disagree;
    2=Disagree;
    3=Neutral;
    4=Agree;
    5=Strongly agree
Dealing with Data
   Nominal data are categorical data where
    the order of the categories is arbitrary.
   A good example is race/ethnicity values:
    1=White
    2=Hispanic
    3=American Indian
    4=Black
    5=Other
Dealing with Data
   Scalar quantities – have
    magnitude but not a
    direction and should thus
    be distinguished from
    vectors (i.e. distance,       What’s my speed?
    power, speed). Just
    because you know the
    speed a car is traveling    25 mph
    does not mean you know
    the direction the car is
    traveling in.
Dealing with Data
   Vector quantity – A
    mathematical concept
    represented as a line with
    a starting point, a length
    and direction. Vectors can
    be described with
    mathematical equations.
    Vectors have both           25 mph
    magnitude and direction.
   Most 2D and 3D computer
    graphic software packages
    create shapes using
    vectors.
Dealing with Data
   Qualitative data –
    includes information
    that can be obtained
    that is not numerical
    in nature.
   Such a interviews,
    direct observation,
    and written
    documents like
    newspapers,
    magazines, books,
    and websites.
Dealing with Data
   Quantitative data –
    includes information
    that can be obtained
    that is numerical in
    nature.
   Examples include the
    temperature at 12 pm
    in Charlotte on
    4/30/04, the size of a
    leaf, and the number
    of students who
    passed the VOCATS
    test.
Dealing with Data
   Mean – Arithmetic Average.             11
    To calculate the mean, add all         12
    the given numbers, and then            12
    divide by the total count.             12
   Median – Middle. It is defined         13
    as the middle value of several
                                           15
    readings, where all the
    readings are placed in an              17
    increasing or decreasing order.        18
   Mode – Most Common. It is              25
    defined as the most common             26
    value found in a group                 52
    consisting of several readings.
                                       +
                                      19.36
Dealing with Data
   Independent variable – is
    the variable that you
    believe might influence
    your outcome measure.
    It is the variable that you
    control.
   It might represent a
    demographic factor like
    age or gender. It is
    graphed on the x-axis.
   The different colors of
    light
Dealing with Data
   Dependent variable – is
    the variable that is
    influenced or modified by
    some treatment or
    exposure (the
    independent variable).
   It may also represent the
    variable you are trying to
    predict or the variable
    that you measure. It is
    graphed on the y-axis.
   Growth of plants.
Dealing with Data
   Control – In an
    experimental design
    refers to keeping outside
    influences the same for all
    groups.
   The goal in experimental
    design is to group units in
    such a way that most
    unwanted errors would be
    removed.
   A controlled experiment
    usually results in the most
    powerful comparisons and
    the clearest conclusions.
Dealing with Data
   Empirically derived data – Data
    you can physically measure like
    length, width, or height that
    does not require a mathematical
    formula to find.
   Computationally derived data –
    Data that requires you to see a
    formula and perform a
    calculation to get a
    measurement such as area,
    volume, circumference.

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Interpret data for use in charts and graphs

  • 1. Interpreting Data for use in Charts and Graphs. Guilford County SciVis V105.03
  • 2. The Cartesian Coordinate System 2D system  X and Y coordinates  Identify the number of each quadrant  Positive and negative values  Plotting points in 2D space What quadrant are these plotted in: (-3,2) (-4,-4) (5,-2) (3,1)
  • 3. The Cartesian Coordinate System The 3D coordinate system X  X, Y, and Z coordinate  Positive and negative Y values  Origin Z  Plotting points in 3D space
  • 4. Dealing with Data Understand direct or positive relationships.  Values of related variables move in the same direction.  If the points cluster around a line that runs from the lower left to upper right of the graph area, then the relationship between the two variables is positive or direct.  An increase in the value of x is more likely associated with an increase in the value of y. The closer points are to the line, the stronger the relationship.
  • 5. Dealing with Data Understand Inverse or negative relationships.  Negative Values move in opposite directions.  If the points tend to cluster around a line that runs from the upper left to lower right of the graph, then the relationship between the two variables is negative or inverse.
  • 6. Regression Line  A Regression line is a line drawn through a graph of two variables. The line is chosen so that it comes as close to the points as possible. This line can show the data trend.  The line is a best fit line and does not connect the points.  The closer the points are to the line the better the relationship between the points.  Which plot shows a better relationship between the points? Why?
  • 7. Dealing with Data  Ordinal data is categorized into a logical order like 1st, 2nd, and 3rd.  A good example is the Likert scale used on many surveys: 1=Strongly disagree; 2=Disagree; 3=Neutral; 4=Agree; 5=Strongly agree
  • 8. Dealing with Data  Nominal data are categorical data where the order of the categories is arbitrary.  A good example is race/ethnicity values: 1=White 2=Hispanic 3=American Indian 4=Black 5=Other
  • 9. Dealing with Data  Scalar quantities – have magnitude but not a direction and should thus be distinguished from vectors (i.e. distance, What’s my speed? power, speed). Just because you know the speed a car is traveling 25 mph does not mean you know the direction the car is traveling in.
  • 10. Dealing with Data  Vector quantity – A mathematical concept represented as a line with a starting point, a length and direction. Vectors can be described with mathematical equations.  Vectors have both 25 mph magnitude and direction.  Most 2D and 3D computer graphic software packages create shapes using vectors.
  • 11. Dealing with Data  Qualitative data – includes information that can be obtained that is not numerical in nature.  Such a interviews, direct observation, and written documents like newspapers, magazines, books, and websites.
  • 12. Dealing with Data  Quantitative data – includes information that can be obtained that is numerical in nature.  Examples include the temperature at 12 pm in Charlotte on 4/30/04, the size of a leaf, and the number of students who passed the VOCATS test.
  • 13. Dealing with Data  Mean – Arithmetic Average. 11 To calculate the mean, add all 12 the given numbers, and then 12 divide by the total count. 12  Median – Middle. It is defined 13 as the middle value of several 15 readings, where all the readings are placed in an 17 increasing or decreasing order. 18  Mode – Most Common. It is 25 defined as the most common 26 value found in a group 52 consisting of several readings. + 19.36
  • 14. Dealing with Data  Independent variable – is the variable that you believe might influence your outcome measure. It is the variable that you control.  It might represent a demographic factor like age or gender. It is graphed on the x-axis.  The different colors of light
  • 15. Dealing with Data  Dependent variable – is the variable that is influenced or modified by some treatment or exposure (the independent variable).  It may also represent the variable you are trying to predict or the variable that you measure. It is graphed on the y-axis.  Growth of plants.
  • 16. Dealing with Data  Control – In an experimental design refers to keeping outside influences the same for all groups.  The goal in experimental design is to group units in such a way that most unwanted errors would be removed.  A controlled experiment usually results in the most powerful comparisons and the clearest conclusions.
  • 17. Dealing with Data  Empirically derived data – Data you can physically measure like length, width, or height that does not require a mathematical formula to find.  Computationally derived data – Data that requires you to see a formula and perform a calculation to get a measurement such as area, volume, circumference.