1. Deterministic Models in Mathematical Genetics.- 1. Brief Outline of Microevolution Theory with Some Facts from Genetics.- 1.1. History and Personalia.- 1.2. Conceptual Model of Microevolution.- 1.3. Elementary Evolutionary Structure and Elementary Evolutionary Phenomenon.- 1.4. Elementary Evolutionary Material.- 1.5. Elementary Evolutionary Factors.- 1.6. An Introduction to Principles of Inheritance.- 1.7. Notes and Bibliography.- 2. Basic Equations of Population Genetics.- 2.1. Description of a Population.- 2.2. Sexless Population.- 2.3. Equations for Populations in Evolution.- 2.4. Evolution of Populations and Integral Renewal Equations.- 2.5. Panmixia and Other Systems of Mating.- 2.6. Principles of Inheritance.- 2.7. Multi-Allele Autosomal Gene: Equations of Evolution.- 2.8. Equations of Evolution with Specific Demographic Functions.- 2.8.1. Global Panmixia, Multiplicative Fecundity.- 2.8.2. Global Panmixia, Additive Fecundity.- 2.8.3. Local Panmixia.- 2.9. Equations of Evolution: Fecundity of a Couple is Determined by that of the Female.- 2.10. Equal Fecundity, Different Mortality: Another Form for Evolutionary Equations.- 2.11. Semelparity: Models with Discrete Time.- 2.12. More Realistic Assumptions About the Particular Form of Fecundity and Mortality Functions.- 2.13. Some Generalizations of Classical Equations in Population Genetics. Another Way to Derive these Equations.- 2.14. Discrete-time Equations of Evolution.- 2.15. On the Relationship Between Continuous and Discrete Models.- 2.16. Notes and Bibliography.- 3. Simplest Population Models.- 3.1. Introduction.- 3.2. Equations of Evolution.- 3.3. Existence Conditions for Polymorphism.- 3.4. Sufficient Conditions for Stability of Limiting States of a Population.- 3.5. Population Without Age Structure. Continuous Model.- 3.6. Population Without Age Structure. Discrete Model.- 3.7. Polymorphism. Experiments and Theory. What Are the Malthusian Parameters or Genotype Fitnesses?.- 3.8. Genetico-Ecological Mol#+