2005
DOI: 10.4067/s0716-97602005000200002
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Reply to Nespolo's paper entitled "New invariants and dimensionless numbers: Futile renaissance of old fallacies?"

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(3 citation statements)
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“…Because criterion (5) is so frequently used in the study of type II invariance (Charnov, ) and it was used in Price et al (), we also analyzed relationships between pairs of life history traits (not body mass) in order to test whether they scale isometrically. An isometric relationship between two traits ultimately leads to products or ratios of life history traits, which can be dimensionless numbers (Charnov, ; Günther & Morgado, ; Savage et al, ). Some authors warn that “caution is needed when allometric equations are multiplied or divided to make new ones” (Nespolo, ).…”
Section: Discussionmentioning
confidence: 99%
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“…Because criterion (5) is so frequently used in the study of type II invariance (Charnov, ) and it was used in Price et al (), we also analyzed relationships between pairs of life history traits (not body mass) in order to test whether they scale isometrically. An isometric relationship between two traits ultimately leads to products or ratios of life history traits, which can be dimensionless numbers (Charnov, ; Günther & Morgado, ; Savage et al, ). Some authors warn that “caution is needed when allometric equations are multiplied or divided to make new ones” (Nespolo, ).…”
Section: Discussionmentioning
confidence: 99%
“…An isometric relationship between two traits ultimately leads to products or ratios of life history traits, which can be dimensionless numbers (Charnov, 1993;Günther & Morgado, 2005;Savage et al, 2006). Some authors warn that "caution is needed when allometric equations are multiplied or divided to make new ones" (Nespolo, 2005).…”
Section: Power Of the Five Criteria To Identify Invariant Life History Traitsmentioning
confidence: 99%
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