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nydus/On Growth and FormPublic
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CHAPTER XI THE LOGARITHMIC SPIRAL

a spiral Nautilus (Fig. 237) or of a straight Orthoceras (Fig. 300), each whorl or part of a whorl of a periwinkle or other gastropod (Fig. 258), each new increment of the operculum of a gastropod (Fig. 263), each additional increment of

A black-and-white illustration of a spiral mollusk shell, showing logarithmic growth chambers coiling toward the center.

an elephant〙s tusk, or each new chamber of a spiral foraminifer (Figs. 259 and 260), has its leading charôÙacôÙterôÙisôÙtic at once described and its form so far explained by the simple statement that it constitutes a gnomon to the whole previously existing structure. And herein lies the explanation of that 〜time-element〝 in the development of organic spirals of which we have spoken already, in a preliminary and empirical way. For it follows as a simple corollary to this theorem of gnomons that we must not expect to find the logarithmic spiral manifested in a structure whose parts are simultaneously produced, as for instance in the margin of a leaf, or among the many curves

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