Konigsberg Spr. '01
Anth 589 - Anthropological Genetics
MWF. 9:05-9:55 SSH 219

Course objectives - to learn the basics of population and quantitative genetic theory and how they are applied in the analysis of human and non-human primate data.

Grading - Grading is by the "rule of thirds." There will be homework assignments that determine a third of your grade, class exams that determine a third, and a project/paper that determines a third. The homework can be done in collaboration with other students in the course. The class exams (midterm and final) will be take-homes, and must be done independently. The project/paper will be your foray into the wonderful world of PAP, Phylip, FISHER, MEGA, or whatever (see the list at http://linkage.rockefeller.edu/soft/list.html for linkage and pedigree analysis/drawing, or go to Felsenstein's list at: http://evolution.genetics.washington.edu/phylip/software.html for phylogenetic stuff).

Text

Hartl (2000) A Primer of Population Genetics - We will follow the book fairly closely until we reach chapter 4, where we will still use the book, but treating the sections in that chapter out of order.  After we finish polygenic traits we will be done with the book.

Helpful hints (re:computers) - While working through the material is essential to understanding it, there is no reason to slog through by hand. At the minimum, you will want to use a computer spreadsheet (e.g., Excel, Lotus, Quattro, etc.) to work through "deterministic simulations." To circumvent algebraic hassles, you may also want to consider using a software package with symbolic capabilities. For those annoying matrix problems, we will be using the "R" language (http://temper.stat.cmu.edu/R/CRAN/).

 
Jan. 10
Introduction (pop. and quant. genetics, Mendelian and biometric schools)
Jan. 12 DNA, RNA, and Proteins pp. 1-11
Jan. 15
MLK Day (no classes)
Jan. 17 Polymorphisms pp. 11-20
Jan. 19 Basic probability theory
Jan. 22 Statistics and fun with matrices
Jan. 24 Hardy-Weinberg-Castle equilibrium pp. 20-33
Jan. 26 Multiple alleles, X-linkage, linkage disequilibrium pp. 33-41
Jan. 29 Inbreeding pp. 41-53
Jan. 31 Mutation pp. 59-63
Feb. 2 Inbreeding, migration, and drift pp. 63-70
Feb. 5 Wahlund's principle and population structure pp. 70-74
Feb. 7 Natural selection pp. 74-86
Feb. 9 More on selection pp. 86-88
Feb. 12 More on drift pp. 88-98
Feb. 14 The coalescent pp. 105-110
Feb. 16 Molecular polymorphism and diversity pp. 110-113
Feb. 19 Molecular evolution pp. 113-122
Feb. 21 Some tests for studying between species molecular evolution pp. 123-133
Feb. 23 Molecular phylogenetics pp. 133-144
Feb. 26 Polygenic I (variance components, covariance between relatives) (MIDTERM handed out) Chap. 4
Feb. 28 Polygenic II (fixed designs)
Mar. 2 Polygenic III (natural populations)
Mar. 5 IN DC (no class?) (MIDTERM due)
Mar. 7 Polygenic IV (threshold traits)
Mar. 9 Polygenic V (multivariate)
Mar. 12 Polygenic VI (evolution)
Mar. 14 "Pedigree analysis" I (commingling)
Mar. 16 Pedigree analysis II (segregation analysis)
Mar. 19 SPRING BREAK
Mar. 21 SPRING BREAK
Mar. 23 SPRING BREAK
Mar. 26 Pedigree analysis III (complex segregation analysis)
Mar. 28 AAPA MEETINGS (no class)
Mar. 30 AAPA MEETINGS (no class)
Apr. 2 Pedigree analysis IV (genetic epidemiology)
Apr. 4 Pedigree analysis V (in reverse, reconstruction, etc.)
Apr. 6 Population structure analysis
Apr. 9 aDNA
Apr. 11 Genetic evidence and forensics
Apr. 13 GOOD FRIDAY (or "Holiday" as per the timetable)
Apr. 16 Computer simulation I (marker loci)
Apr. 18 Computer simulation II (quantitative traits)
Apr. 20 Computer simulation III (coalescent)
Apr. 23 Computer simulation as estimation
Apr. 25 FINAL HANDED OUT
Apr. 27 Lori or not
Apr. 30 CLASS PRESENTATIONS