| Ch.3 Intro:
Hand in Friday: p. 167, 3.1, 3.2, 3.3 exp, obs = = = = = = = = = = = = Postpone: 3.1, Sampling p. 170, 3.4employed women Also: What is the sampling frame? (Def. p. 179, #3.13) 3.6 letters to Congress - - - - - - - - - - - - - - - - p. 173 3.7 SRS p. 207, 3.65 SRS p. 184, 3.26 Random digits - - - - - - - - - - - - - - - - p. 185 3.30 survey questions - - - - - - - - - - - - - - - - - p. 181 3.16 bigger sample size p.185 3.31 sampling error for men |
Read, to discuss
Ch.3 Intro: p. 170, 3.5 pop, samp... p.182, 3.17 obsn/exp 3.18 novel--pop, samp. = = = = = = Postpone: Sampling p. 183, 3.22 president 3.23black police - - - - - - - - - - - p.180 3.14 ring-no-answer
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Optional
= = = =
- - - - - - - - p. 3.24SRS |
Chapters 1 and 2 have covered analyzing data
that was given to us--what it said about itself.
Informally, develop guesses,
suspicions, hypotheses about the world the data came from.
Ch.
3: Producing Data: Aim:
create data sets that will allow us to make inferences to a larger
world than just the data we have.
Observational
Study: Observes individuals, measures variables, does not
influence the responses. (3.1)
Take Sample from a population, examine it,
hope it's representative so we can infer population is like sample.
(Not very useful for cause-and-effect--see above)
Experiment:
Imposes
treatment
on individuals, to see how the treatment
influences the response.
(3.2)
Best for cause-and-effect.
Confounding: Two variables (explanatory
or lurking) are confounded when you can't sort out their effects
on a response variable.
--Used to be: coffee drinking and smoking--most
people did both, or neither...
Last year: women who ate at least one serving/day
of whole grain (cereal, bread) much less likely to have heart attack.
(Who eats whole grains? Were
those variables taken into account? ?)
______________________
Start Here Friday
Ch. 3.1 Designing Samples
>>Population: Entire group that we want information about.
>>Sample: The part of the population we actually examine.
Hope: Sample will be representative
of the population.
(SAMPLING) BIAS: The design of a study is biased if
it systematically favors certain outcomes.
Check our "sample" of digits
Some refinements:
*Sampling frame: Moore p. 179 problem 3.13: the group from which
the sample is actually chosen--as different from the "population"--the
group you want information about. The sampling frame is often, unfortunately,
smaller than the population. The sample is (usually
much) smaller than the sampling frame.
* "Chosen" sample may not turn out to be actual sample, if some individuals
don't respond--"Nonresponse", p. 178.
Non-probability samples:
Why the same number of digits in each label? Each individual 3-digit chunk is as likely as any other 3-digit chunk. But a 1- or 2-digit chunk is more likely than any 3-digit chunk. So 2 will come up more often than 12, but 02 will come up just as often as 12.
Why across? For consistency on HW, go the way they say (so you get the answer in the book). In practice, you can read up, down, backwards, as long as you decide beforehand, and don't change in the middle of choosing the sample.
Sources of bias, even in probability samples:
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