Continued discussion of microevolution focusing on inbreeding and its consequences.
Habsburg Jaw: A notable deformity associated with the Habsburg dynasty from the 15th-17th century Europe, illustrating the effects of inbreeding.
Importance of Model Organisms: Major scientific advancements in the 20th century linked to model organisms like E. coli, yeast, Drosophila, C. elegans, Arabidopsis, and mice.
Expansion of Models: Recent advancements in sequencing and functional genomics have led to the inclusion of less-studied organisms into research.
Key Topics for Course:
Characteristics of model organisms
New technologies aiding emerging models
Lessons learned from emerging models in various fields: medicine, neurobiology, ecology, evolutionary biology, agriculture, and cell biology.
Request: Encouragement for students to engage in textbook readings, using the Slido app for results presentation.
Request: Inquiry about completion of the practice exam, also using the Slido app for results presentation.
Harmful mutations (deleterious recessives)
Mutation-selection balance
Genetic diseases
Identity-by-descent
Quantifying inbreeding
Inbreeding depression
Genetic purging
Genetic rescue
Definition: Ne is the size of an idealized population that experiences the same rate of genetic drift as a real population.
Key Influences:
Drift is affected more by effective size than total census population.
Only individuals contributing genetic information to the next generation count for Ne.
Contrasts with Census Population: Ne is typically smaller than the census population.
Factors Reducing Ne:
Consideration of breeding individuals only (not children or elderly).
Linkage of genes reducing genetic recombination decreases Ne.
Having more males in a population tends to lower Ne.
Current Statistics: Approximate census population of cheetahs is ~7,100, reduced due to a bottleneck 10,000 years ago.
Estimated Ne: 15.4.
Poll Inquiry: Question posed about factors influencing effective population size, using Slido app for results.
Mutation Impacts: Mutations can disrupt complex, evolved systems, mostly resulting in neutral or deleterious effects.
Harmful Alleles: Most harmful alleles are recessive, as they can evade selection at low frequencies.
Mutation Introduction: Introduction of a new lethal recessive allele into a population, with initial homozygous frequency calculations.
Mathematical Representation:
The frequency of a lethal recessive allele (q) in a population can be calculated using Hardy-Weinberg equilibrium where p + q = 1, with p being the dominant allele frequency.
After a mutation introduces a new lethal recessive allele, the initial frequency of the recessive allele can be expressed as q = 1/(2N) in a small population, where N is the number of individuals.
The calculations will show how if there is a new mutation resulting in a lethal recessive allele, the calculation of frequency will show that initial homozygous frequency (homozygous recessive, or aa) in the initial population is given by q^2 = (1/(2N))^2, which illustrates the rarity of lethal recessives becoming homozygous.
Understanding the mathematical underpinnings of allele frequencies helps in exploring the principles of microevolution, inbreeding, and the dynamics of genetic variation in populations.