Hypothesis Testing Flashcards

1
Q

Hypothesis Testing

A

Test theory about population parameter

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2
Q

Two types of hypotheses

A

Null hypotheses and Alternative hypotheses

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3
Q

Chi-Square Tests

A

Goodness-of-fit Test and Contingency Tables

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4
Q

Goodness-of-fit Test

A

A way to determine if a given population has a specified theoretical distribution by comparing the frequencies of the original sample to the expected frequencies of a hypothesized distribution.

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5
Q

Null hypothesis for goodness-of-fit test

A

Hypothesized distribution is a good fit for the sample

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6
Q

k in goodness-of-fit test formula

A

of classes

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7
Q

df in goodness-of-fit test

A

df=k-1

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8
Q

For goodness-of-fit test, need each ei to do what? If this requirement isn’t met, what can you do?

A

Need each ei ≥ 5, else combine adjacent classes

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9
Q

If we use the sample to estimate the relevant parameters of the distribution, then

A

df = # of classes - 1 - # of parameters estimated

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10
Q

Contingency Tables

A

To test the independence of two variables of classification

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11
Q

Null hypothesis in Contingency Tables Test

A

Two factors are independent

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12
Q

If A and B were independent, we would expect P(A ∏ B) =

A

P(A)P(B)

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13
Q

Contingency tables test degrees of freedom =

A

(# rows - 1)(# columns - 1)

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14
Q

Statistical significance of association does not equal

A

a practical significance

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15
Q

A large chi squared value indicates what? What does it not indicate?

A

Indicates strong evidence of association, but not necessarily a strong association.

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