Anth 410 / 510 BIOANTH STATISTICS
E-mail:
fwhite@uoregon.edu
Course content
This
course is designed for graduate students and upper-level undergraduates with
some statistical knowledge and background.
My goal is to provide you with a firm grounding in the statistical
analysis of data from the field of biological anthropology. I intend to teach you a sophisticated
knowledge of important methods in biometry (biological statistics) and their
inherent values, assumptions, limitations, and common uses (and misuses). My
approach will be to teach you to use the Sokal and Rohlf textbook Biometry
(third edition) as a future resource as well as to aid your current
understanding. Successful
completion of this course will enable you to logically design research
projects, to analyze your data in a correct, appropriate, and powerful fashion,
and to understand and critically evaluate statistical analyses in the literature.
The
course is divided into three major sections. The first short section will
briefly cover probability statistics, descriptive statistics, hypothesis
testing and experimental design. This first section should be a review of your
background coming into this class together with a unification of different
terminology you may have encountered in other textbooks. The second section
will form the bulk of the class and will cover the different parametric and
non-parametric methods of statistical analysis of analysis of variance (anova),
correlation, linear regression, frequency analysis, and special topics such as
time series data and randomization tests. Analyses will be introduced using
univariate data, and bivariate and multivariate applications will be covered
where appropriate. The third section of the class runs concurrently with the
first two and will involve the use of computer programs for the data
organization, statistical analysis, graphical presentation (SAS© for Windows, BIOMStat, SigmaPlot).
Grading: All
exams will be open book. A copy of the Statistical Tables and a simple,
non-programmable calculator will be required in all classes, labs, and exams.
The final grade will be based
on:
Midterm exam 1 10%
Midterm exam 2 30%
Computer labs 20%
Final exam 40%
Copies of previous exams will
be posted on the class Blackboard site
Textbooks:
Sokal and Rohlf, Biometry
(3rd edition), Freeman
Rohlf and Sokal, Statistical
Tables, Freeman
Other important books (useful
if you are going to continue to use SAS©):
SAS© manuals: SAS©
System for Elementary Statistical Analysis
SAS© System for Windows
The SAS© Workbook
The SAS© Workbook Solutions
Topics covered: (Note that dates will shift if we need more
time on a topic)
|
Week |
Topic |
Chapters (Sokal & Rohlf) |
|
Week 1 |
Descriptive statistics,
parametric and non-parametric |
1, 2, 3, 4 |
|
|
Probability distributions,
normality |
5, 6 |
|
Week 2 |
Introduction to labs,
moving data around and descriptive statistics in Excel |
|
|
|
Hypothesis testing,
transformations |
7 |
|
Week 3 |
Analysis of variance |
8 |
|
|
Single classification anova |
9 |
|
Week 4 |
Lab: testing for normality,
assumptions and transformations, single class anova (Model I) |
13 |
|
|
Midterm 1: descriptive statistics, definition of terms, single
class anova, normality and transformations |
|
|
Week 5 |
Model II and mixed model
single class anova, multiple comparisons (planned and unplanned) |
9 |
|
|
Model II two-level nested anova,
correspondence across classes |
10 |
|
Week 6 |
Mixed model and multi-level
nested anova. Model I, II and mixed model two-way anova, with and without
replication |
11 |
|
|
Non-parametric anova. Multiway anova with and without
replication, Model I, II and mixed. |
13, 12 |
|
Week 7 |
Lab: non-parametric anova,
nested and two-way anova, multiple comparisons. |
13 section 13.11 |
|
|
Midterm 2: Multiple comparisons. Nested, 2-way multiway, and
non-parametric anova. |
|
|
Week 8 |
Linear regression: Model I,
with and without replication |
14 |
|
|
Analysis of covariance,
multiple regression, non-linear regression. Correlation |
15, 16 |
|
Week 9 |
Lab: regression and correlation,
parametric and non-parametric. |
|
|
|
Frequency analysis. |
17 |
|
Week 10 |
Special topics
(distribution free methods, time series, randomization tests) |
18 |
|
|
Lab: frequency analysis,
special topics |
|
|
FINAL |
Final Exam June 9 at
10:15am |
|