Abstract
At the intersection of taxonomy and nomenclature lies the scientific practice of typification. This practice occurs in biology with the use of holotypes (type specimens), in geology with the use of stratotypes, and in metrology with the use of measurement prototypes. In this paper I develop the first general definition of a scientific type and outline a new philosophical theory of types inspired by Pierre Duhem. I use this general framework to resolve the necessity-contingency debate about type specimens in philosophy of biology, to advance the debate over the myth of the absolute accuracy of standards in metrology, and to address the definition-correlation debate in geology. I conclude that just as there has been a productive synergy between philosophical accounts of natural kinds and scientific taxonomic practices, so too there is much to be gained from developing a deeper understanding of the practices and philosophy of scientific types.
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Notes
The general philosophical attitude that guides my approach to scientific types is similar to a particular strain of philosophical work on natural kinds, namely the practice-oriented approach exemplified by Kendig‘s (2016) work on kinding (which focuses on how natural kind categories are identified, constructed, maintained, and even revised); and the view that natural kinds are neither simply a matter of discovery, nor simply a matter of conventional stipulation, but rather involve elements of both (e.g., LaPorte 2004, Bokulich 2014). However, as my focus in this paper is on scientific types and not natural kinds, I will not discuss this literature further here.
It thus by default also marks the boundary of any smaller chronostratigraphic units, in this case, the end of the Upper Cretaceous Series and beginning of the Paleocene Series, and the end of the Maastrichtian Stage and beginning of the Danian Stage.
A single GSSP is placed for each chronostratigraphic boundary, but there is no requirement that successive GSSPs be anywhere near each other. Hence, as discussed below, the scientific challenge is to use empirical evidence to extend that point into an isochronous horizon around the world.
By ‘realization’ one means the conversion of a theoretical quantity to reality.
Even the original 1889 definition of the meter specified that is was the “prototype, at the temperature of melting ice, [that] shall henceforth represent the metric unit of length” (https://www.bipm.org/en/CGPM/db/1/1/).
Tal notes that while Wittgenstein and Kripke helped spread this myth, their own positions were arguably more subtle.
As of May 20th, 2019 the kilogram is now “defined by taking the fixed numerical value of the Planck constant h to be 6.626 070 15 × 10 − 34 when expressed in the unit J s, which is equal to kg m2 s − 1, where the metre and the second are defined in terms of c and ∆νCs” (BIPM 2019a, p. 131).
Of course in the case of the kilogram the new definition is no longer in terms of an artefact scientific type.
‘Type locality’ is being used here in a broader sense (than that of stratotype discussed in “Stratotypes” section) to mean the geographical or stratigraphical location where the type specimen was collected.
The Aim both opens and closes with a discussion of biological classification, where Duhem describes how zoologists aim to reconstruct the true tree of life, but only have access to these “relations of real family affiliation” indirectly through comparative anatomy. Thus he sees biological taxonomy proceeding iteratively, aiming towards a natural classification where the abstract (or what he elsewhere calls “symbolic”) entities and relations of the taxonomy reflect the true familial relations of real organisms. Although interesting and underexplored, the details of Duhem’s philosophy of biology are not directly relevant to our project here.
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Acknowledgements
This paper was first presented at the XX Jornadas Rolando Chuaqui Kettlun: Filosofía y Ciencias conference in Santiago, Chile, in August 2019, and I am grateful to my generous hosts José Tomás Alvarado and Pablo Acuña, and the audience members there, for giving me the opportunity to develop and refine these ideas in such a stimulating and congenial environment. I am also grateful to Doug Erwin and the graduate students in my Philosophy of Geosciences Research Group, especially Aja Watkins, Leticia Castillo Brache, and Federica Bocchi, for their feedback on an earlier draft.
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Bokulich, A. Understanding scientific types: holotypes, stratotypes, and measurement prototypes. Biol Philos 35, 54 (2020). https://doi.org/10.1007/s10539-020-09771-1
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DOI: https://doi.org/10.1007/s10539-020-09771-1