exam 2- conservation bio Flashcards
lecture 15: reproductive value
Idealized Survivorship Curves- humans, animals, and shells
humans have a steady max. life span until they are close to 100 years old where the chances of living begin to drop significantly
animals like squirrels have a steady life span expectancy no matter what age they are at
shells’ life span expectancy begins to drop as soon as they are born but when they get to about 20 years they have a higher chance of survival then it drops to zero once again when they are 40+
idealized survivorship curves
a graph showing the number or proportion of individuals surviving to each age for a given species or group (e.g. males or females).
Reproductive Cost
nonreproductive females have a zero chance of annual mortality rate until they reach age 13 where it skyrockets
reproductive females have a 0.15 chance of annual mortality rate from age 3, and at age 4-10 they have an AMR between 0.1 to 0.05, after age 10 the number skyrocket
thus shows that nonreproductive females have a higher chance of living on average than reproductive females
so the cost of reproduction is increased chance of death earlier in life
behavioral cost of reproduction
the behavior/role of clownfish changes in response to the need to be able to reproduce
the role change: the dad becomes the mom and mates with the young…
called mouthing
mouthing
the largest fish is female
second, largest is the reproductive male
then there even smaller ones are waiting (mouthing)
when the female dies the reproductive male becomes a female and the fish that were waiting become the male for the female to reproduce
they become the next thing when they get bigger
for the clown fish, do females or males survive more
females survive more often than male
because males do the mouthing and fanning and they use more energy
for females more eggs, less energy for surviving
what the graph says about brood (family of animals) sizes: for reduced, normal, enlarged
Important Terms for reproductive value
Fecundity
Reproductive Value (RV)- absolute and relative
residual reproductive value (RRV)
Fecundity
the reproductive rate; usually expressed as the number of daughters produced by each female per time
Reproductive Value (RV)
Absolute and relative
a measure of the average influence of an individual of some age on the future size of the population
- absolute reproductive value is the number of offspring an individual is expected to have in their remaining lifetime
- relative reproductive value is the expected remaining reproduction normalized against the expected lifetime reproduction of an individual who was just born
Reproductive Value (RV)
Absolute and relative
a measure of the average influence of an individual of some age on the future size of the population
- absolute reproductive value is the number of offspring an individual is expected to have in their remaining lifetime
- relative reproductive value is the expected remaining reproduction normalized against the expected lifetime reproduction of an individual who was just born
Residual Reproductive Value (RRV)
the number or relative number of offspring expected in the future after the present breeding season (as opposed to “present RV”)
Reproductive Value (RV) is a complex function of age
animals have the highest RV at their first reproduction because they are likely to have more offspring when they have their first one
you can’t also have offspring as soon as your born
chances of reproducing also plummet when they are close to death
Isofitness Curve for Stable Populations
has to do with relative RV
can allow us to look at delayed reproduction
the future probability of having offspring
Delayed Reproduction of isofitness curves
In this population, the most successful strategy is to
delay reproduction
If you calculate RV for every point on the line (residual which is the Y axis + current which is the X axis ), none has a greater value than at the point at which all reproduction is in the future
Optimum for individual or population: the point at which
all reproduction is in the future
Example: An organism just reached sexual maturity but
is not fully grown. Further growth would increase its
ability to survive reproduction and produce more
offspring.
Requires that the organism has a good chance of
survival until the time of reproduction
Semelparity (“the Big Bang”) of is-fitness curves
In this population, the most successful strategy is to
produce all offspring in one event or one short
season
If you calculate RV for every point on the line (residual +
current), none has a greater value than at the point at
which all reproduction is completed
Current reproduction is the largest
Example: An organism just reached sexual maturity but
that organism has a poor chance of survival until the
time of reproduction or poor chance of future
reproduction
Common in situations where the initial costs of
reproduction is high, but once these have been
met, the cost of additional eggs is very low
Iteroparity for isofitness curves
In this population, the most successful strategy is a
mixed strategy to produce some offspring now and
some in the future
If you calculate RV for every point on the line (residual +
current), none has a greater value than at the point at
which the peak is tangent to the largest isofitness
curve it touches
Which reproductive strategy would likely be employed by humans at the ages 12, 25, and 45?
age 12- delayed reproductive value; can have kids but will wait for more growth and maturity
age 25- iteroparity; based on this, human reproduction is iteroparity mixed (age 25)
age 45- semelparity; having all children at the end in a big bang fashion
Which reproductive strategy would likely be employed by sockeye salmon?
semelparity- all at once at the end of their life
helps us understand survivorship and when these organisms are reproducing now or in the future
Estimating Population Size- rarefaction curve
a plot of the number of species against the number of samples. This curve is created by randomly re-sampling the pool of N samples several times and then plotting the average number of species found on each sample.
Estimating Population Size- Mark & Recapture Techniques
are used to estimate the size of a population where it is impractical or impossible to count every individual
Capture a small number of individuals
Put a harmless mark on them
Release them back into the population
After a period of time, capture a new sample of the population and note how many are marked
The percentage of marked individuals should be the same in both the sample and the real population
Estimating Population Size– Mark & Recapture Technique–Lincoln-Petersen Technique
Assumptions:
1. Mark has no impact on survival
2. No effect on the chance of recapture
3. Full mixing of marked and unmarked individuals
4. No age-stage biases (samples are
representative of population demographics)
5. No migration
6. Population size remains approximately stable
during the sampling time
7. Marks on not lost
what can we use to track and count individuals over time
animal sightings and individual morphological features to track and count individuals over time
Need to be paired with sampling effort and sampling location to be effective measures Relies on the ability of the recorder to correctly identify individuals
how can we track and count animals that do not have unique features
For animals that do not have identifiable and unique features, we can also use genetic analysis from noninvasive sampling
Ex: feces contains cells shed from the intestinal lining
- Sampling hair or fur
Use polymerase chain reaction (PCR) technology to amplify small samples of DNA and then use “genetic fingerprinting” techniques to identify individuals
Environmental Stochasticity
Unpredictable events in the environment that primarily result in immediate death or increased survival and may ultimately affect b and i and e