week 8- adaptive dynamics Flashcards

(14 cards)

1
Q

what are the two roles in hermit crab contests

A

attackers: perform shell rapping
defenders: remain withdrawn

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2
Q

how do oxygen conditions affect hermit crab contest

A

in oxygen starved conditions time in between shell-rapping bouts increases

number of shell-rapping bouts until defenders are evicted by attackers does not depend on oxygen conditions

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3
Q

use Stuart fox tree to discuss what game theoretical model best describes hermit crab contests

A

hermit crab are attackers or defenders
no behavioural matching so contests best described as SAM or CAM
CAM: defenders compare the vigour of rapping with an absolute threshold rather that with a relative threshold when making their decision

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4
Q

what is adaptive dynamics

A

studies the long-term evolution of traits in populations assuming that:
1. mutations are infrequenent
2. individuals with the mutant strategy are rare
3. mutant phenotypes are only slightly different from the resident phenotypes

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5
Q

how does adaptive dynamics extend evolutionary game theory and quantitative genetics theory

A

-evolving traits are continuous (EGT)
-trait dynamics are described (EGT)
-density and frequency dependence is allowed (QGT)
-structured population dynamics are allowed (QGT)
-fitness landscapes are derived (QGT)
-mutational convariences and constraints can be examined (EGT)
-coevolution is integrated (QGT)
-Non-equilibrium population dynamics are allowed (QGT)

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6
Q

what three possibiities do invasion experiments in simple models yeild

A
  1. resident wins; mutant dies out
  2. mutant invades and takes over the population
  3. coexistence of mutant and resident
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7
Q

what is invasion fitness

A

initial per capita growth rate of a small variant population within a large resident population at ecological equilibrium

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8
Q

what is a pairwise invisibility plot (PIP)

A

contour plot of invasion fitness

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9
Q

how do we recognise in a PIP whether a singular point is an ESS

A

from the vertical line through the singular point
must lie in negative areas only

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10
Q

how do we recognise in a PIP whether a singular point can be reached

A

from the positive and negative areas
positive immediately left above and right below the diagonal

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11
Q

how do we recognise in a PIP whether an ESS can always invade

A

from the horizontal line through the singularity
must lie in a positive area only

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12
Q

how do we recognise in a PIP whether two stratergies can coexist

A

from antidiagonal
must lie in a positive area only

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13
Q

how do we recognise in a PIP whether two stratergies can coexist

A

coexistence stability:
Seeing this requires a trick: mirroring the PIP in a diagonal then overlay the two PIPs
if the antidiagonal is in positive area only: stable coexistence

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14
Q

what are typical PIPs

A

attractor: stable equilibrium dot in the middle
repellor: unstable equilibirum dots in corners

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