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About Biomedical Basics
Biomedical Basics are AI-generated explanations prepared with access to the complete collection, human-reviewed prior to publication. Short and simple, covering biomedical and life sciences fundamentals.
Topics Covered
- Genetic variation in populations
- Evolutionary forces in genetics
- Hardy-Weinberg equilibrium
- Population structure and inbreeding
- Population genetics in applications
Talk Citation
(2025, November 30). Population genetics [Video file]. In The Biomedical & Life Sciences Collection, Henry Stewart Talks. Retrieved December 4, 2025, from https://doi.org/10.69645/DCME4114.Export Citation (RIS)
Publication History
- Published on November 30, 2025
Financial Disclosures
A selection of talks on Genetics & Epigenetics
Transcript
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0:00
In this talk, we turn
our attention to
Population Genetics,
framing our discussion
around genetic variation within
and between populations,
the forces that shape
this variation such as
mutation, selection,
genetic drift, and gene
flow, and the role of
Hardy-Weinberg equilibrium
in understanding allele
frequency stability.
We will discuss how
real populations are
structured rather than
perfectly randomly mating,
leading
to genetic differentiation
and inbreeding.
The lecture will also explain
how population genetics informs
evolutionary studies and has
important applications
in human health,
conservation, and forensics..
Population genetics studies
genetic variation within and
among populations and how
evolutionary forces
shape this variation.
By examining genetic differences
at the population level,
researchers understand evolution,
disease susceptibility,
and adaptation.
Most individuals share a
similar genetic structure,
but variation exists as
different alleles—alternative
gene versions.
Genotype is an individual's
allele combination, while
phenotype is the
observable result
influenced by genes
and environment.
Central to population genetics
is the concept of allele frequencies—the
proportion of each allele
at a locus in a population.
These frequencies remain stable
if the population is large,
mating is random, and there is
no migration, mutation,
or selection.
Under these conditions,
the population is in
Hardy-Weinberg equilibrium, with