Ch 5 Flashcards

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1
Q

What are measures of dispersion?

A
  • Average absolute deviation
  • Average squared deviation (variance s^2)
  • Standard deviation (square root of s^2)
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2
Q

What are box and whisker plots?

A
  • box plots give you the median (the line), the box represents the interquartile range
  • the whiskers (bars at the end) take 1.5 times the interquartile range and stop there, (whiskers) indicate variability outside the upper and lower quartiles,
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3
Q

Statistical Relationship

A

a relationship between two variables means we can express changes in one variable as a function of changes in the other
-expressed by 2-dimensional scatterplot, illustrating bivariate distribution

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4
Q

Relationship form

A

the form of the relationship describes the shape of the relationship between the variables. With two quasi-continuous variables, there are 3 possibilities

  • linear (positively related)
  • non-linear (no relation)
  • flat line (
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5
Q

Relationship strength (between two quasi-continuous variables)

A

How strong two variables go together
(estimate of strength is dependant on the form of the relationship-using the wrong estimate of strength will misrepresent the form)

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6
Q

Conditional mean function

A

is the set of conditional means. It is the regression of Y on X, the form of the relationship between X and Y is equivalent to the shape of the conditional mean function

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7
Q

Measures of strength

A

-Covariance
-Correlation
they capture the degree to which two variables vary together; more specifically, how closer the observed scores are to the regression mean

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8
Q

Pearson Product Moment Correlation Coefficient (PPMC)

A
  • bounded between -1 and +1
  • values greater than zero indicate a positive linear relationship (1=perfect positive linear relationship)
  • Values less than zero indicate a negative linear relationship (-1 =perfect negative relationship)
  • value of 0=no relationship
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9
Q

General type preposition

A

asserts something presumably true of each and every member of a designable class

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10
Q

Aggregate type proposition

A

asserts something presumably true of the class considered as an aggregate

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11
Q

Aggregate type proposition

A

asserts something presumably true of the class considered as an aggregate (making a claim of an average in respect to a class)

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12
Q

Why transform?

A
  • to bring empirical distribution in line with a theoretical one
  • change the scale (e.g., cm to mm, farehnheit to celsius)
  • ‘centre’ the data
  • make something more interpretable
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13
Q

impact of linear transformation on measures of location

A

Xbar= aXbar+b

same for every other value

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