1982
DOI: 10.1577/1548-8659(1982)111<151:acotmi>2.0.co;2
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Another Consideration of the Morphoedaphic Index

Abstract: Ryderˈs morphoedaphic index (MEI: Total dissolved solids, TDS/mean lake depth) was developed empirically as a predictor of fish yield. It generally accounts for 60 to 78% of the variation (corrected sums of squares) in fish yields observed in a set of data. However, no basis for these correlations has been proven or even generally accepted. We demonstrate that two mundane relationships may be the reasons the MEI appears to be valid. Quite simply, large bodies of water tend to produce greater fish yields than s… Show more

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Cited by 46 publications
(29 citation statements)
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“…To limit the probability of falsely rejecting null hypotheses, we used the sequential Bonferroni adjustment (Rice 1989) with a tablewide significance level (␣) of 0.05 to evaluate correlations. We expected to observe positive correlations for all species between lake-record weights and log surface area (Jenkins and Morais 1971;Hanson and Leggett 1982;Youngs and Heimbuch 1982) and growing-season length (Jenkins and Morais 1971;Schlesinger and Regier 1982). We used one-tailed binomial tests (Siegel 1956) to determine, regardless of the statistical significance of individual tests, whether there was an excess proportion of positive correlations between the lake-record weight of fish and log surface area and growing-season length.…”
Section: Methodsmentioning
confidence: 99%
“…To limit the probability of falsely rejecting null hypotheses, we used the sequential Bonferroni adjustment (Rice 1989) with a tablewide significance level (␣) of 0.05 to evaluate correlations. We expected to observe positive correlations for all species between lake-record weights and log surface area (Jenkins and Morais 1971;Hanson and Leggett 1982;Youngs and Heimbuch 1982) and growing-season length (Jenkins and Morais 1971;Schlesinger and Regier 1982). We used one-tailed binomial tests (Siegel 1956) to determine, regardless of the statistical significance of individual tests, whether there was an excess proportion of positive correlations between the lake-record weight of fish and log surface area and growing-season length.…”
Section: Methodsmentioning
confidence: 99%
“…Reasonable estimates of yield for Lakes Michigan, Huron, and Winnipeg were obtained from the surface area model of Youngs and Heimbuch (1982). Lake Superior and Lake Ontario yields are overestimated probably because of the large deep areas of unproductive water in those lakes.…”
Section: Tdsmentioning
confidence: 99%
“…Since Rawson (1951) established the first predictive ratio between an environmental variable (total dissolved solids) and the potential fish yield for a group of lakes, different ratios have appeared in the literature of recognised value in predicting the production of fish biomass in both lakes and reservoirs (Jenkins 1976(Jenkins , 1982. Some of these predictive ratios are simple, like the relation to the average depth (Rawson 1952(Rawson , 1955Henderson & Welcomme 1974;Quiro´s 1990;Moreau & De Silva 1991), surface area, volume or shoreline development (Youngs & Heimbuch 1982;Marshall 1984;Crul 1992;Jayasinghe, Amarasinghe & De Silva 2006), quantity of nutrients (Hanson & Legget 1982), conductivity (Henderson & Welcomme 1974), biomass of phytoplankton or primary chlorophyll production (McConnell, Lewis & Olsen 1977;Oglesby 1977;Jones & Hoyer 1982;Quiro´s, Cuch & Baigu´n 1986; Quiro´s power of prediction (Bajdik & Schneider 1991;Crul 1992;Lae¨1997;Matthews 1998;Nissanka & Amarasingue 2000;Wiff & Quin˜ones 2004).…”
Section: Introductionmentioning
confidence: 99%