Exam 1 Cumulative Review Flashcards

1
Q

cross-sectional

A

data across different entities from a single period of time

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2
Q

time series

A

data on one thing across different time periods

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3
Q

panel data

A

combination of cross-sectional and time-series

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4
Q

probability

A

the proportion of an outcome is the proportion of time that outcome occurs…

getting heads on a slot machine

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5
Q

discrete random variable

A

can only take on a discrete limited number of values

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6
Q

continuous random variable

A

can take on a continuum of possible values

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7
Q

probability distribution

A

list of all possible values a random variable can take on and the probability that each occurs

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8
Q

cumulative probability distribution

A

probability that your variable is less than or equal to a certain value

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9
Q

expected value

A

the weighted average of all possible outcomes for this variable where the weights are the probabilities of each outcome

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10
Q

why do we care about the spread of the data?

A

when the variance is small, tight, the expected value is more representative of the values in the distribution

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11
Q

joint probability distribution

A

the probability that the random variables simultaneously take on certain values

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12
Q

example of 2 random variables

A

rolling a dice, flipping a coin

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13
Q

marginal probability distribution

A

This term is used to distinguish the distribution of Y alone from the joint distribution of Y and another random variable with regards to two random variables

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14
Q

conditional distribution

A

the distribution of a random variable Y conditional on another random variable X taking on a specific value

ex: given that you are batting .320, what’s the probability your salary is xxxxx

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15
Q

if the conditional distribution is NO different than the marginal distribution, then the two variables are ___________

A

independent

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16
Q

if the conditional distribution IS different than the marginal distribution, then the two variables are ___________

A

not independent

17
Q

conditional expectation

A

the mean of the conditional distribution of Y given X

18
Q

covariance of two random variables

A

the measure of how much two random variables “move together” or change together

19
Q

if X is much bigger than it’s expected value, and Y is much bigger than it’s expected value…then the covariance will be a ______________

A

large and positive number

20
Q

If X is much smaller than it’s expected value,
and Y is much smaller than it’s expected value,
then the covariance will be a ________

A

large and positive number

21
Q

if two random variables are independent, their covariances will be…..

A

zero

22
Q

correlation

A

measures a relationship between two variables

  • always falls between -1 and 1
  • if correlation =0, variables are independent
23
Q

what if you add two random variables together?

A

the expected value of their sums is equal to the sum of their expected values

24
Q

what if you add two random variables variances together?

A

the variance of the sum is equal to the sum of the variances PLUS two times the covariance

25
Q

if you have a linear function, say y=12,000 + .8x, then the expected value is…

A

12,000 + .8x

26
Q

z value

A

a z-value is how many SD’s above or below the mean a score is

27
Q

what do the probabilities in the z-tables show?

A

what percentage of values fall below (to the left) of a certain point

28
Q

is the sample mean a random variable?

A

yes, because it can take on lots of values

29
Q

because a sample mean is a random variable, it ….

A
  1. has a probability distribution
  2. has an expected value
  3. has a variance and a standard deviation
30
Q

variability in a sample average is measured in terms…

A

of standard error

31
Q

what is meant by error in the term “standard error”?

A

error doesn’t mean mistake, it means the gap between the sample and the population

32
Q

as the number in your sample gets bigger, the variability of your sample average gets…

A

smaller, dummy

33
Q

sampling distribution

A

the distribution of the sample average

34
Q

what are the two ways to look at a sampling distribution?

A
  1. when the population (from which the sample and sample average came) is normally distributed
  2. when the population isn’t normally distributed, or when it’s unknown
35
Q

if the population has a normal distribution, then…

A

then Ῡ does too

36
Q

if the population isn’t normally distributed, the sampling distrubtion ….

A

will be approximately normally distributed if n is over 30 (which means we can use the z table)