Read the following excerpt regarding ecological theory:
For decades, the "climax community" model dominated ecological theory, positing that ecosystems invariably progress through predictable stages toward a stable, self-perpetuating endpoint. However, a newer generation of disturbance ecologists has vigorously challenged this paradigm. They argue that ecosystems are fundamentally stochastic—driven by random environmental fluctuations and continuous disturbances—and that the concept of a stable equilibrium is a human imposition on chaotic natural processes. While these disturbance theorists have successfully debunked the myth of absolute ecological permanence, their insistence on pure stochasticity goes too far. By treating ecosystems as mere temporary aggregations of species tossed together by chance, they fail to account for the robust, non-random structural patterns that persist across diverse biomes. A more accurate framework would recognize that while ecosystems never reach a static climax, they do organize around resilient, predictable attractors that constrain how randomly assembled they can actually be.
Which one of the following most accurately describes the author's stance toward the views held by the disturbance ecologists mentioned in the passage?
- AThe author completely dismisses their stochastic model as an absolute failure because it ignores the ecosystem's inevitable progression toward a stable climax.
- BThe author shares their perspective that the concept of ecological stability is merely a human imposition, leading to the conclusion that ecosystems lack non-random patterns.
- The author accepts their rejection of a static ecological endpoint but contends that they overlook the enduring structural patterns that limit ecological randomness.Answer
- DThe author fully embraces their conclusion that ecosystems are essentially temporary aggregations of species assembled entirely by chance.
- EThe author agrees with their assertion that because ecosystems never reach a static climax, environmental fluctuations must be fundamentally chaotic.