Scales of measurement

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Scales of measurement

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14 Terms

1
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Scales of measurement definition

  • describes the nature of the information contained in a given set of data

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Scales of measurement (four types)

  • nominal

  • ordinal

  • interval

  • ratio

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nominal scale data

  • the data is non numerical

  • the data can only be qualitative

  • each item in the data set belongs to a class or category

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What are some examples of nominally-scaled data?

  • Gender (e.g. male, female)

  • Political orientation (e.g republican/democratic)

  • Race (e.g White/African American)

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ordinal scale data

  • builds on nominal scale data

  • they can be quantitative or qualitative

  • there can be numbers in the data set or words in the data set

  • The “ord” stands for order

  • the items are ordered in a meaningful direction

  • Distance between items is not necessarily equal (there is no equal interval between different points in the data)

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What are some example of ordinally-scaled data?

  • Race results (e.g. 1st place, 2nd place, 3rd place) = in the spread sheet we can make this quantitative by writing down 1,2,3, or make it qualitative in action by writing down first place, second place and third place.

  • surveys to collect data: Strongly agree/ Agree/ Disagree/ Strongly Disagree = thus we are looking at qualitative data with a meaningful order making it ordinal scaled data

  • Ranking students performance in a classroom =

    • rank 1 gets 99%

    • rank 2 gets 91%

    • rank 3 gets 90%

      (the students score is ordered, but not necessarily equal: between rank 1 & rank 2 there is 8% difference, but between rank 2 & rank 3 there is 1% difference).

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interval scale data

  • they are numerical

  • can only be quantitative data (has to be numbers)

  • distance between points is equal and meaningful

  • but relationship between points is not meaningful

  • can have values below 0 (zero)

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What are some examples of data on an interval scale?

  • Time of day (e.g. 1 PM, 2 PM 3 PM)

  • Temperature (e.g. degrees in Fahrenheit)

    • numerical (e.g. 1 degree, 2 degrees, 3 degrees, the distance between points is equal = the distance between 1 & 2 degrees is the same as the distance between 2 & 3 degrees and that is meaningful it is one degree difference in heat and it means something consistently, BUT the relationship between the points is not meaningful - we can not say that 10 degrees Fahrenheit is twice as hot as 5 degrees Fahrenheit / or we can not say that 08.00 o clock is twice as much as 16.00 o clock.

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Ratio scale data

  • numerical

  • can only be quantitative (only numbers)

  • All the qualities of the interval scale plus a true zero

  • the absence of whatever is being measured is possible

  • the relationship (ratio) between points is meaningful

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What are some examples of data on a ratio scale

  • inches = if you are zero inches tall its a complete absence of you, we can also say that 8 inches is twice as much as 4 inches thus the relationship between points is meaningful

  • Percent correct on an exam = the once who scored 100% did twice as much as the students who scored 50%. if you can 0% on an exam it refers to complete absence of points on the exam.

  • The amount of money on your wallet = if you have zero dollars in your wallet there is a complete absence of money in the wallet, and the person who has 10 dollars in the wallet has twice as much as the person who has 5 dollars in their wallet.

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Nominal the use of central tendency

  • Mode

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Ordinal the use of central tendency

  • Median

  • Mode

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Interval the use of central tendency

  • Mean

  • Median

  • Mode

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Ratio the use of central tendency

  • Mean

  • Median

  • Mode