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Descriptive Analytics
includes descriptive statistics but also involves data visualization and reporting to interpret past data and provide insights
Descriptive Analytics
- Data aggregation and summarization
- Visualizations (charts, graphs, heatmaps)
- Dashboards and reports
Descriptive Statistics
mathematical computations used to summarize and describe the characteristics of a dataset
Descriptive Statistics
speed up and simplify comprehension of a group's characteristics
Location
central value of the variable (the mean is the most common measure)
Variability
The spread of the data from the center value (i.e. variance, standard deviation)
Central Tendency
shows the center value in a dataset
mean
median
mode
Mean
Average value.
Imputation used if the data is symmetrical.
Median
Middle value.
Imputation used if there are outliers or data is asymmetrical
Mode
Most frequent.
Imputation used for categorical (qualitative) variables.
Variation
Summary of differences within group.
Range
Interquartile range
Standard deviation
Variance
Range
The difference between the highest and lowest values
Interquartile range
The range of the middle half of a distribution.
Q3 - Q1
25th - 75th percentile
Standard deviation
Average distance from the mean (sqrt of variance)
Variance
Average of squared distances(deviation) from the mean
Aggregation
_______ based on segment or time period
Population
The entire group of people or objects that share a common characteristic.
The total number of observations in a given group or context.
The number of people in a single area.
Sample
A smaller representative group drawn from the population.
A portion, part, or fraction of the whole group.
A subset of the population of interest.
Inferential Statistics Tools
They are commonly used for hypothesis testing, allowing you to draw conclusions about populations based on sample data.
T-Test
Used to determine if two means (or two groups) significantly differ from each other. Tells you how significant the differences between groups are. Lets you know if those differences (measured in means) could have happened by chance.
T-Test
1 predictor (2 categories or levels) (i.e., sex = male or female)
1 outcome (numerical
T-Test
Sample Problems Addressed:
- Does price sensitivity differ between those who earn 50k a month and those who earn 70k a month?
- Is there a gender difference in preference for Car A?
T-Test
Steps:
ā¢Compute the effect (t value)
ā¢Determine the statistical significance (p-value) of the effect
T-score
ā¢a ratio between the difference between two groups and the difference within the groups
ā¢a large ____ tells you that the groups are different
ā¢a ____ of 3 means that the groups are three times as different from each other as they are within each other.
P-value
ā¢the probability that the results from your sample data occurred by chance
ā¢__________ are from 0% to 100%
ā¢a _________ of less than 0.05 (5%) indicates that the data did not occur by chance.
a ________ of .01 means there is only a 1% probability that the results from an experiment happened by chance.
Independent Samples t-test
Compares the means for two independent groups.
Dependent Samples t-test (Paired sample t-test)
Compares means from the same group at different times (say, one year apart)
One sample t-test
A ________ tests the mean of a single group against a known mean.
Analysis of Variance
Comparing 3 or more Groups. Used to determine differences in means between 3 or more groups
Analysis of Variance
1 predictor (3 categories or levels) (i.e., promotion = tasting, decoration, or display)
1 outcome (numerical)
Analysis of Variance
Steps:
ā¢Compute the overall effect (f value)
ā¢Determine the statistical significance (p value) of the overall effect
ā¢If the overall effect (F value) is significant, do a follow-up post- hoc mean comparison test.
Analysis of Variance
Sample Problems Addressed:
Does type of promo for a soup brand affect sales?
Is there a social class difference in taste preference?