JentooBiology

AP® Biology · Unit 8 · Topic 8.5

Species Composition and Diversity

Species diversity depends on both how many species live in a community (richness) and how evenly individuals are spread among them (evenness). Simpson's index combines both into a single number.

Two forests can both have 10 species and still feel completely different. In one, each species has roughly 10% of the individuals — walk through it and you bump into something new constantly. In the other, one species makes up 91% of all individuals and the other nine are barely there — walk through it and you mostly see the same tree over and over. Counting species, called richness, misses this difference entirely. Diversity needs a second ingredient: evenness, how equally individuals are distributed across those species.

Simpson's index folds richness and evenness into one number. For each species, find its proportion of the total community (its count divided by the total count), square that proportion, and add up the squared proportions across all species. That sum tells you the probability that two randomly picked individuals belong to the same species — high when one species dominates. Subtract that sum from 1, and D = 1 - sum(pi2) now rises toward 1 as diversity increases: more species, more evenly spread, means any two individuals you grab are less likely to match.

This sits inside the bigger picture of community structure, which also includes which species are present and how they interact, but diversity gives a quick, comparable snapshot of a community's makeup. It matters because diversity often tracks ecosystem stability and resilience — a community that depends heavily on one dominant species is more vulnerable to a crash than one where several species share the load. That's why a richer-looking community can actually score as less diverse than a simpler, more balanced one.

Key terms

Species richness
The number of different species present in a community.
Species evenness
How equally individuals are distributed among the species present.
Simpson's diversity index (D)
A number from 0 to 1 calculated as 1 minus the sum of each species' squared proportion, rising with both richness and evenness.
Proportion (pi)
A species' share of the total individuals in the community, found by dividing its count by the total count.

Watch it explained

  1. How it worksHow does Simpson's index combine richness and evenness into one number?
  2. Worked exampleFind Simpson's diversity index for a community of 40, 30, 20, and 10 individuals.
  3. Worked exampleFind which of two plots is more diverse when one has 5 species and the other has 3.
  4. Common mistakeWhy doesn't counting species alone describe how a community is structured?

Check yourself

Your turn1 of 2
A community has 45, 42, 38, and 15 individuals of four different species. Find Simpson's diversity index, D = 1 minus the sum of each species' proportion of the total, squared.

End of topic.