Reactivity in chemistry: the propensity view

Foundations of Chemistry 25 (3):369-380 (2023)
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Abstract

We argue for an account of chemical reactivities as chancy propensities, in accordance with the ‘complex nexus of chance’ defended by one of us in the past. Reactivities are typically quantified as proportions, and an expression such as “A + B → C” does not entail that under the right conditions some given amounts of A and B react to give the mass of C that theoretically corresponds to the stoichiometry of the reaction. Instead, what is produced is a fraction α < 1 of this theoretical amount, and the corresponding percentage is usually known as the yield, which expresses the relative preponderance of its reaction. This is then routinely tested in a laboratory against the observed actual yields for the different reactions. Thus, on our account, reactivities ambiguously refer to three quantities at once. They first refer to the underlying propensities effectively acting in the reaction mechanisms, which in ‘chemical chemistry’ (Schummer in Hyle 4:129–162, 1998) are commonly represented by means of Lewis structures. Besides, reactivities represent the probabilities that these propensities give rise to, for any amount of the reactants to combine as prescribed. This last notion is hence best understood as a single case chance and corresponds to a theoretical stoichiometric yield. Finally, reactivities represent the actual yields observed in experimental runs, which account for and provide the requisite evidence for/against both the mechanisms and single case chances ascribed.

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Author Profiles

Mauricio Suárez
Complutense University of Madrid
Pedro J. Sánchez Gómez
Universidad Complutense de Madrid

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References found in this work

Deterministic chance.Luke Glynn - 2010 - British Journal for the Philosophy of Science 61 (1):51–80.
Quantum propensities.Mauricio Suárez - 2007 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 38 (2):418-438.
Why propensities cannot be probabilities.Paul Humphreys - 1985 - Philosophical Review 94 (4):557-570.

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