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Biol 529 Plant Ecology Similarity among communities Communities ...

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index, the “minimum” value (# individuals or %cover or Importance Value) for a species when comparing two <br />

samples is used for the numerator values. <br />

Ecologists often use different names to describe the same index. For example, Pielou’s percentage <br />

similarity is the same as Bray-­‐Curtis, Sorensen’s quantitative index and the Czekanowski’s quantitative <br />

index (but there is disagreement about this latter case). <br />

Lab Problems: <br />

We will use a made-­‐up data set to compare the performance of these similarity indices. Imagine comparing <br />

two <strong>communities</strong> (samples) with 30 species each and 25 species are found in both samples. Run your <br />

calculations. Then modify the proportions in the two samples so you can understand how the indices <br />

perform. Change the proportions so both samples keep 30 species, but only 20 are in common, then 15, then <br />

10, then 5. Then contrast a 30 species community with a 20 species community (start with 20 species in <br />

common), and make similar proportion shifts. <br />

Now let’s see how the total number of species influences things. Start with comparing a two <strong>communities</strong> of <br />

30 species with 20 species in common (you did this above). Now change it so they both have 30 species, but <br />

only 19 in common. Now compare two <strong>communities</strong> of 15 species each with 10 species in common, and then <br />

with 9 species in common. Finally, compare two <strong>communities</strong> of 3 species each, with 2 species in common, <br />

then change it to 1 species in common. In this second round, we’re only shifting 1 species each time, but <br />

because of ‘proportion’ shifts, the measures perform quite differently. If we were using Bray-­‐Curtis values, <br />

the shifts may not have changed in the same manner. <br />

Assignment: Take the Sierran data and calculate similarities between one elevation and that above or below <br />

it. <br />

1. Create an ‘average IV matrix’ for each species for each elevation. <br />

2. Create a presence-­‐absence matrix as well. <br />

3. Calculate a Jaccard Index for 7000 & 6500, 6500 & 6000, 6000 & 5500, etc. Do the same for Sorensen’s and <br />

Bray-­‐Curtis Index. <br />

4. Create a graph for each index. Plot the Index value on the Y-­‐axis. For the X-­‐axis, use the ‘joint’ elevation <br />

value. <br />

5. Examine the graphs. In a paragraph or two, discuss whether these similarity indices suggest whether <br />

there are one, two, three or more plant <strong>communities</strong> along the elevation gradient. In other words, is there a <br />

significant change in the value of the indices such that one elevation is much more different (less similar) to <br />

the next elevation than is typical for the other elevation pairs? <br />

6. You can work in groups to do the calculations and discuss them, but write the paragraph by yourself. <br />

7. Turn in the graphs you make along with the discussion.

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