The document summarizes research on extinction dynamics in the Caribbean. It discusses how early equilibrium models of island biogeography have been challenged by disequilibrium dynamics seen in the Caribbean, including multiple waves of extinction. Several studies are highlighted that use fossil and genetic data to determine extinction timing for various bat and small mammal species. The arrival of humans in the Caribbean, through four migration waves, corresponded with many extinction events, though some pre-dated humans as well. A model is presented that aims to predict extinction risk factors at the species and island level, finding traits like body size as well as island characteristics influence survival. The talk concludes by discussing the importance of the findings for contemporary conservation efforts.
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Dynamics of Extinction in the Caribbean
1. Dynamics of extinction and survival in the
Caribbean and the future of biodiversity
Liliana M. Dávalos
American Museum of Natural History
Comparative Biology Seminar Series
26 March 2018
18. Highlights 20 Ma
• Equilibrium upended by
recent extinctions
• Fossils change rates of
colonization, not just
extinction
• Scaling, stable,
predictable
• Time to recovery long
Photo by Jon Flanders
27. A hierarchical model
• Difference in dates
• Clustered by island
• Can be affected by
the type of dating or
remains
• Positive = after
humans
28. Large islands: Two
extinction waves
• Larger islands, some
pre-human extinctions
• Not all extinction
caused by humans
• Another cluster of
extinction after human
arrival
• Humans likely
responsible for
some losses
Cooke, Dávalos et al. 2017 Annu. Rev.
Ecol. Evol. Syst.
29. Lesser Antilles: One
extinction wave
• Many smaller
mammals survived
human use
• Found in middens,
presumably eaten
• But could not recover
after European arrival
• Cats, rats, mice,
goats, introduced
31. Many species lack
dates
• Some islands/clades
well studied
• Many missing
• Rodents & bats
• Even in Greater
Antilles
• Too few dates
• But we know one
thing…
Cooke, Dávalos et al. 2017 Annu. Rev.
Ecol. Evol. Syst.
32. Phylogeny!
• Some Caribbean
groups distinct
• e.g., Solenodon
• Others less distinct
• Some hutias &
Short-faced bats
• Not enough life history
Cooke, Dávalos et al. 2017 Annu. Rev.
Ecol. Evol. Syst.
33. A few traits
• Bat extinction
• Larger species
• Herbivores
• Non-bats
• Larger
• Smaller?!
Cooke, Dávalos et al. 2017 Annu. Rev.
Ecol. Evol. Syst.
35. Survivors are on the
brink of extinction
• Among bats
• 9 of 60 threatened
• 3 known from 1
cave each
• Among non-bats
• 8 of 12 threatened
• How to predict
extinction or
survival?
Illustration by Adrián Tejedor
Cooke, Dávalos et al. 2017 Annu. Rev.
Ecol. Evol. Syst.
36. Modeling extinction/
survival
In progress
!. !"#. ℎ!"! = !". !. !"# + !. !"##! ∗ !"##! + !. !"##! ∗ !"##!
!
pecies-specific effects given by mu, and covariate coefficients
est the hypothesis that small and large mammals went extinct m
ed mammals or Goldilocks hypothesis. If the mass covariate is
en there are no covariates at this level.
ds 1 to k, island-specific intercepts are modeled in similar fashio
e independently distributed residuals, and thus require no phyl
the island intercepts are modeled as:
!. !"#. ℎ!"! = !. !"# ∗ !"#!! + !"#.
e various model parameters are summarized in Table 1.
ry of priors for Bayesian models. In the model building languag
, normal distributions have the precision tau or the inverse of th
ariation.
probability of survival given by pri such that:
!!~ !"#$%(!"!)
!"#$% !"! = !. !"# !"#$%#!! + !. !"# !"#$%&!
ariates observed at this level, equivalent to no sample-wide ef
troduced here thus:
$% !"! = !. !"# !"#$%#!! + !. !"# !"#$%&! + !. !"## ∗ !"##! +
istribution has no error associated with the observations, the e
ntercepts estimated for each of the cluster-specific effects. By
oid making the model unidentifiable by, for example, attempting
lar island across the entire sample. Additionally, the two sets o
ested.
es from 1 to j, the probability now becomes normally distributed
ng to the residuals. Each value of the tau_resid matrix is based on a pri
distribution based on the off-diagonals of the expected variance-covaria
ous trait evolving through Brownian motion on the phylogeny:
!"#_!"#$%[!:!,!:!]~ !"#$ℎ(!"#$[,], !)
distributions, the species intercepts can now be modeled as:
!. !"#. ℎ!"! = !". !. !"# + !. !"##! ∗ !"##! + !. !"##! ∗ !"##!
!
+ !ℎ!!
n of species-specific effects given by mu, and covariate coefficients for m
to test the hypothesis that small and large mammals went extinct more
-sized mammals or Goldilocks hypothesis. If the mass covariate is inclu
s, then there are no covariates at this level.
slands 1 to k, island-specific intercepts are modeled in similar fashion a
o have independently distributed residuals, and thus require no phylogen
ence the island intercepts are modeled as:
!. !"#. ℎ!"! = !. !"# ∗ !"#!! + !"#.
37. Modeling extinction/
survival
In progress
Spp. traits
Island characteristics
Mass is quadratic
Many island characteristics
can be added
Phylogenetic effect
!. !"#. ℎ!"! = !". !. !"# + !. !"##! ∗ !"##! + !. !"##! ∗ !"##!
!
pecies-specific effects given by mu, and covariate coefficients
est the hypothesis that small and large mammals went extinct m
ed mammals or Goldilocks hypothesis. If the mass covariate is
en there are no covariates at this level.
ds 1 to k, island-specific intercepts are modeled in similar fashio
e independently distributed residuals, and thus require no phyl
the island intercepts are modeled as:
!. !"#. ℎ!"! = !. !"# ∗ !"#!! + !"#.
e various model parameters are summarized in Table 1.
ry of priors for Bayesian models. In the model building languag
, normal distributions have the precision tau or the inverse of th
ariation.
probability of survival given by pri such that:
!!~ !"#$%(!"!)
!"#$% !"! = !. !"# !"#$%#!! + !. !"# !"#$%&!
ariates observed at this level, equivalent to no sample-wide ef
troduced here thus:
$% !"! = !. !"# !"#$%#!! + !. !"# !"#$%&! + !. !"## ∗ !"##! +
istribution has no error associated with the observations, the e
ntercepts estimated for each of the cluster-specific effects. By
oid making the model unidentifiable by, for example, attempting
lar island across the entire sample. Additionally, the two sets o
ested.
es from 1 to j, the probability now becomes normally distributed
ng to the residuals. Each value of the tau_resid matrix is based on a pri
distribution based on the off-diagonals of the expected variance-covaria
ous trait evolving through Brownian motion on the phylogeny:
!"#_!"#$%[!:!,!:!]~ !"#$ℎ(!"#$[,], !)
distributions, the species intercepts can now be modeled as:
!. !"#. ℎ!"! = !". !. !"# + !. !"##! ∗ !"##! + !. !"##! ∗ !"##!
!
+ !ℎ!!
n of species-specific effects given by mu, and covariate coefficients for m
to test the hypothesis that small and large mammals went extinct more
-sized mammals or Goldilocks hypothesis. If the mass covariate is inclu
s, then there are no covariates at this level.
slands 1 to k, island-specific intercepts are modeled in similar fashion a
o have independently distributed residuals, and thus require no phylogen
ence the island intercepts are modeled as:
!. !"#. ℎ!"! = !. !"# ∗ !"#!! + !"#.
51. The frontier
• Border between settled
land/ natural habitats
• Forest->property
• Final condition = no
forest
• Happened in other
regions
• Most of Andes hotspot
• Unfolding in most of
Amazonia Etter et al. 2006 J. Environ.
Manage.
Fractionforest
52. The Amazon frontier A general model
Fractionforest
beachhead
Time ->
mixed agriculture
properties
pastures!
53. The sixth extinction is
(partially) avoidable
• Equilibrium is real
• Habitat loss = extinction
• Fragmentation = extinction
• We have the tools to conserve
• Connect ecosystems
• ~30 years before Amazon
becomes pastures
• We are responsible for
evolution into the future