WLD final review pt 2

    Cards (25)

    • Statistically independent samples

      The value of each sample is not influenced by the value of other samples
    • Taking a larger number of samples

      Decreases the standard error
    • Probability of an event
      Can fall between 0 and 1
    • Systematic sampling

      • Sampling on a grid; the one-in-k method
    • Population index

      Counting bird vocalizations
    • Point count

      To survey singing birds
    • Optimal quadrat size

      Minimizes sample variation
    • 95% confidence interval on an estimated x bar
      The interval which has a 95% chance of containing the true mean
    • Stratified-random sample method for sample allocation
      • Uniform; optimal
    • S^2

      Estimator for sigma^2
    • Skew
      How symmetric a distribution is
    • Methods to select a simple random sample

      • Draw numbers from a hat; use sample() in R; throw dice
    • Power analysis
      To estimate the number of samples required to detect an effect of a given size
      1. values
      The probability the observations occurred by random chance
    • Standard error

      Equivalent to 68% confidence interval
    • Autocorrelation

      Can only be positive
    • Detectability
      The probability of an animal being detected given it is present
    • Effect size
      The size of the difference between two populations
    • Census
      A survey method where every individual in a population is counted
    • Optimal quadrat shape
      • Elongated rectangles
    • Variables that can be used to stratify a sample

      • Sex (male vs. female)
      • Age
      • Habitat
      • Population density
    • Median
      The value of the sample where half the samples are large and half are smaller
    • Type 1 error rate in hypothesis testing
      5%; Greek letter is alpha
    • i.i.d. (independent identical distribution)

      Important for random variable draws in sampling design to be independent and identically distributed
    • Parameters of standard normal distribution
      μ=0, σ^2=1