As of May 7, 1999:
3.1-3.4 (skipping 3.3.2, 3.3.4, 3.4.3) Types of Studies/ collecting
data
4.3.4 Graphical techniques (histogram, stem and leaf, and later,
box plots)
4.1, 4.3 Summarizing data measures of center and spread
2.9.1 Standardized variables (although this is more applicable than
this section suggests)
4.4.2 Summarizing linear relationships -- correlation, simple linear
regression
2.1 Basic Probability
2.1.2 Equally likely outcomes, some counting rules, combining
events
2.2.1 Conditional Probability
2.2.2 Independence
2.2.3 Bayes' Theorem
2.3 Random Variables
2.3.1 Discrete Random Variables
2.4.1 Expected value for discrete RV's
2.4.2 SD and Variance for discrete RV's
2.7.1 Bernoulli Distribution
2.7.2 Binomial distribution
2.3.2 Continuous RV's
2.4.1 Expected Values
2.4.2 SDs and Variance
2.8 Some Continuous RV's:
2.8.3 Uniform
2.9 Normal Distribution
More 2.9
5.1.1 Central Limit Theorem
5.1.2 Normal approximation to the binomial
2.6: Law of Large Numbers
6.1 Point Estimation
6.2 Confidence Intervals for mu when sigma known
6.3 Hypothesis Tests
(skip 6.3.6)
7.1 Hypothesis tesets for mu when sigma known
7.2 Confidence interval for mu when sigma is unknown
5.3 The t-distribution
7.2.2 hypothesis test for mu when sigma is unknown (skip power calculation
and everything that follows, although reading this might help you understand
other things a little more.)
8 . Comparing two samples
8.1 independent samples vs. matched pairs
8.2 grpahical emthods
8.3.1, p. 254-256.comparing means of two indpt. samples when variances
are equal but unknown