Chapter 2: Ways of Displaying and Interpreting Data to Understanding the Meaning of the Data: Flashcards
Descriptive statistics:
Brief summary statements capturing essential information to better understand the meaning of the data.
Main instruments: central tendency and variability.
Descriptive statistics: Central tendency:
Descriptions about the meaning of the central tendency measurements.
Descriptive statistics: Central tendency: Mean
Average (sum/n)
Descriptive statistics: Central tendency: Median
The middle value (after they are arranged from small to big).
Descriptive statistics: Central tendency: Mode
Most frequent observation (there can be none).
M[ost]O[bserved]DE
Descriptive statistics: Central tendency: Outliers
Odd observation(s).
Descriptive statistics: Variability:
Description of how much measurements differ from one another and the meaning of it.
Descriptive statistics: Variability: Range:
Difference between the max value and the min value
[max-min = range].
Descriptive statistics: Variability: Standard deviation:
The average of the dispersion of the measurements from the mean.
Sample Question: A group of children have a mean height of 150 cm, standard deviation 10. The tallest child is 180cm tall.
The tallest child is 3 SD from the mean.
Inferential statistics:
To assess whether differences in our sampled data are likely to be meaningful or if they just happened by chance (no meaning).
Inferential statistics: number of people in the sample:
More people reduce the likelihood that our sample is uncharacteristic of the population.
More people increases the likelihood that the data is meaningful/ representative of the population.
Inferential statistics: variability between each group:
Bigger differences between groups may reflect a stronger effect of your manipulation.
Inferential statistics: Variability within each group:
High variability (differences) within a group reduces potential differences between groups.
Inferential statistics: Making a statistical inference:
A paper is willing to accept a 5% or less likelihood that the results are a product of chance.
Frequency distribution:
A graphic representation of data/ showing the number of times that a property takes on each value.