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Annals of the History and Philosophy of Biology

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190<br />

<strong>Annals</strong> <strong>of</strong> <strong>the</strong> <strong>History</strong> <strong>and</strong> <strong>Philosophy</strong> <strong>of</strong> <strong>Biology</strong>, Vol. 10 (2005)<br />

Marcel Weber<br />

<strong>the</strong>re exists a form <strong>of</strong> biological explanation that is essentially holistic, namely a particular<br />

species <strong>of</strong> functional explanation. This type <strong>of</strong> explanation is characterizable by <strong>the</strong> socalled<br />

dispositional account <strong>of</strong> functions originally due to Robert Cummins (1975). I<br />

have previously shown that this account can be supplemented with a coherence condition<br />

in order to avoid a certain kind <strong>of</strong> relativity to <strong>the</strong> investigator’s interest (Weber<br />

2005, p. 35-39). I will present a modified version <strong>of</strong> this account in Sections 2 <strong>and</strong> 3. In<br />

Section 4, I will briefly discuss <strong>the</strong> general conception <strong>of</strong> holism due to Michael Esfeld<br />

(1998, 2001). Finally, in Section 5 I try to defend <strong>the</strong> claim that dispositional functions<br />

under <strong>the</strong> coherence constraint are holistic properties in Esfeld’s sense, strongly analogous<br />

to a system <strong>of</strong> beliefs as construed by semantic holists. A comparison to an etiological<br />

account <strong>of</strong> functions that is also claimed to be holistic (McLaughlin 2001) <strong>and</strong> a<br />

brief examination <strong>of</strong> <strong>the</strong> implications for a general conception <strong>of</strong> holism such as Esfeld's<br />

conclude this essay.<br />

2. The Dispositional Account <strong>of</strong> Functions<br />

After Cummins (1975), functions may be defined in <strong>the</strong> following manner:<br />

X's function in system S is φ exactly if X's capacity to φ is part <strong>of</strong> an adequate analytic account <strong>of</strong><br />

S's capacity to ψ<br />

To illustrate this account, we may use a classical example <strong>of</strong> a biological function:<br />

The heart's function in <strong>the</strong> circulatory system is to pump blood exactly if <strong>the</strong> heart's capacity to<br />

pump blood is part <strong>of</strong> an adequate analytic account <strong>of</strong> <strong>the</strong> circulatory system's capacity to deliver<br />

nutrients <strong>and</strong> oxygen to <strong>the</strong> body's cells.<br />

What is crucial with this account is that function ascriptions according to this definition<br />

do not explain <strong>the</strong> presence <strong>of</strong> <strong>the</strong> function bearer in <strong>the</strong> system. In o<strong>the</strong>r words, <strong>the</strong> identification<br />

<strong>of</strong> something as a function entails nothing about why this thing is part <strong>of</strong> <strong>the</strong><br />

system. In contrast, <strong>the</strong> etiological account <strong>of</strong> functions (Wright 1973) holds that this is<br />

precisely what a functional ascription explains. I shall come back to a variant <strong>of</strong> <strong>the</strong> etiological<br />

account in <strong>the</strong> final section. Here, my main concern is <strong>the</strong> dispositional account.<br />

According to <strong>the</strong> dispositional account, a function ascription explains how <strong>the</strong> function<br />

bearer's activities contribute to some systems capacity or disposition (hence <strong>the</strong><br />

name). It is in relation to such a systems capacity that some components <strong>of</strong> a system<br />

acquire <strong>the</strong>ir status as functions:<br />

When a capacity <strong>of</strong> a containing system is appropriately explained by analyzing it into a number <strong>of</strong><br />

o<strong>the</strong>r capacities whose programmed exercise yields a manifestation <strong>of</strong> <strong>the</strong> analyzed capacity, <strong>the</strong><br />

analyzing capacities emerge as functions (Robert Cummins 1975, p. 765).<br />

Thus, according to Cummins, functions are relational with respect to some capacity (ψ in<br />

<strong>the</strong> definition given above) <strong>of</strong> <strong>the</strong> containing system. This raises <strong>the</strong> obvious question<br />

how this capacity <strong>of</strong> <strong>the</strong> containing system is identified. Why see <strong>the</strong> heart's function in<br />

contributing to blood circulation <strong>and</strong> not to <strong>the</strong> body's carbon dioxide production or

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