Upload
jemima-harper
View
215
Download
0
Tags:
Embed Size (px)
Citation preview
Ovarian-Cycle Synchrony• Does ovarian-cycle synchrony exist in
mammals?
• The problem of cycle variability
• Ovarian cycles and female mate choice
– The cost of synchrony
Synchrony?• Studies have reported synchrony in
– Women– Norway rats– Golden hamsters– Golden lion tamarins– Chimpanzees
• All are fundamentally flawed and more recent studies have found no effects
The Cost of Synchrony• There are two types of fitness costs for
synchronized females– Male quality– Mating opportunities
• To explore these costs, I built an ABM, based on J. B. Calhoun’s study: The Ecology and Sociology of The Norway Rat
Calhoun’s Rats ABM• Aims and Design
– Ecologically realistic– Based on data– 5 to 10 reproductive females at a given
time– 61 adult males (7 high, 12 medium, 42 low)– Movement is determined by “collapsing”
preferences into a local probability space surrounding a model rat
Conclusions
• Ovarian cycles may have evolved to facilitate female mate choice
• Synchrony has fitness costs
• Cycle variability may have fitness benefits in promiscuous mating systems
The Development of Locomotion
• How do animals do what they do?• How do we answer this question?
• Start simple and work to the complex
• If we want to understand how something works in space and time, it is often a good idea to build it or something like it.
• We cannot just build animals at different stages of development, but we can build models of them, which may help us understand them better (i.e., simulation, robotic)
Rat Pups
• Born with very limited sensorimotor capabilities
– Blind and deaf till days 13 to 15
– Legs cannot lift the body off the ground till after
day 10
• However, they can aggregate in huddles and thermoregulate
Metrics
• Basic metric: tip of nosebase of tail location
• Derived metrics– Activity– Object Contact– Speed – Aggregation– Conditional Probabilities
Genetic Algorithms
• Arrange the parameters of the into a “chromosome”
• Create a population of models
• Perform mutation and crossover on pairs of models
• Run a number of simulations and choose the parameters that best fit the data