Estimating with Uncertainty Flashcards

1
Q

estimation (2)

A
  • process of inferring a population parameter from sample data
  • value of estimate is almost never exactly true due to chance
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2
Q

sampling distribution (2)

A
  • probability distribution of all the values for an estimate that we might have obtained when we sampled a population
  • increasing sample size reduces the spread/variance of sampling distribution of an estimate, increasing precision
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3
Q

standard error (2)

A
  • of an estimate, is the SD of the estimate’s sampling distribution
  • reflects the precision of an estimate: estimates with smaller SE are more precise and there is less uncertainty about the target parameter in the pop.
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4
Q

confidence interval

A
  • range of values surrounding the sample estimate that is likely to contain the population parameter
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5
Q

95% confidence interval

A
  • provides the most plausible range for the parameter

- values lying within the interval are most plausible and those outside are unlikely based on the data

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6
Q

what is the 2SE “quick approximation” of the 95% CI

A

Y bar - 2SE to Y bar + 2SE

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7
Q

how to correctly talk about confidence intervals

A
  • we are 95% confident that the population mean lies within the 95% confidence interval
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8
Q

error bars

A
  • lines on a graph extending outward from the sample estimate to illustrate uncertainty about the value of the parameter being estimated
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9
Q

error bars

A
  • lines on a graph extending outward from the sample estimate to illustrate uncertainty about the value of the parameter being estimated
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10
Q

pseudoreplication

A
  • error that occurs when individual measurements are not independent, but are treated as if they are
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