1993
DOI: 10.1080/02705060.1993.9664879
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The Self-Similarity Curve: a New Method of Determining the Sampling Effort Required to Characterize Communities

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Cited by 6 publications
(5 citation statements)
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“…When patches of P. cordata were interspersed with other plants or open water, samples were intentionally collected from within the patches of P. cordata. A priori power analysis of pilot data (Streever and Portier 1994) and an estimate of the number of samples required to adequately represent individual wetlands (Streever and Bloom 1993. ) dictated the number of samples.…”
Section: Field Methodsmentioning
confidence: 99%
“…When patches of P. cordata were interspersed with other plants or open water, samples were intentionally collected from within the patches of P. cordata. A priori power analysis of pilot data (Streever and Portier 1994) and an estimate of the number of samples required to adequately represent individual wetlands (Streever and Bloom 1993. ) dictated the number of samples.…”
Section: Field Methodsmentioning
confidence: 99%
“…Although, in a statistical sense, randomization in the repeated selection of sample units provides assurance that samples represent the target community, randomization alone does not provide a basis for determining how similar the sample is to the community from which it is drawn. Streever and Bloom (1993) used the term self-similarity for the similarity among replicate samples, but the term has been widely adopted in fractal geometry for a different purpose (Palmer 1988, Kenkel and Walker 1996, Harte et al 1999. Using similarity as a criterion for guiding sampling effort is fundamentally different from sampling to achieve a given level of precision, a topic that has been well addressed (e.g., Green 1979, Sokal and Rohlf 1981, Norris and Georges 1986, Manly 1992.…”
Section: Introductionmentioning
confidence: 99%
“…In contrast, if replicate samples are highly different from one another (i.e., average similarity is close to zero), the sample poorly represents the community. Streever and Bloom (1993) used the term self-similarity for the similarity among replicate samples, but the term has been widely adopted in fractal geometry for a different purpose (Palmer 1988, Kenkel and Walker 1996, Harte et al 1999. To avoid confusion, we use autosimilarity to stand for average similarity among replicate samples.…”
Section: Introductionmentioning
confidence: 99%