A property is distributive if it applies to each member individually (each committee member is wise means each member is wise), while collective if it applies only to the group (the committee is wise applies to the group as a unified body). Distinguishing these clarifies metaphysical debates about parts, wholes, and whether group-level properties exist fundamentally.
Use linguistic and logical tests to identify collective vs. distributive readings, then analyze how properties distribute (or fail to distribute) across wholes and their parts in various domains.
Assuming most properties of groups apply equally to individual members. Conflating distributive properties with properties that happen to be true of all or most members.
From your study of mereology and the composition of wholes from simples, you know that collections of things can have properties that arise from their organization rather than from any individual member. The distinction between distributive and collective properties gives this observation a precise form and reveals that even ordinary sentences are systematically ambiguous in ways that matter for metaphysics.
A distributive property is one that, when predicated of a group, applies to each member taken individually. "The students are tall" is distributive: for the sentence to be true, each individual student must be tall. You can "distribute" the predicate down to the parts without loss of truth. By contrast, "the students surrounded the building" is collective: no single student surrounded the building; the surrounding is a property of the group as a coordinated whole. Distributing the predicate breaks it — "each student surrounded the building" is false even though the collective sentence is true.
The philosophical significance of this distinction connects directly to debates about composition. When a property is genuinely collective — when it applies only to a whole and cannot be reduced to a claim about parts — there is pressure toward thinking the whole exists as a distinct entity with its own irreducible properties. If a committee "deliberates" and no individual member deliberates (perhaps each just thinks alone and then votes), then deliberation seems to be a property the committee has over and above any arrangement of individual mental states. This is relevant to questions about group minds, collective intentionality, and whether social entities require their own ontological category.
A subtlety worth noting: some properties *happen* to be true of all members while still being logically distributive; other properties are true of a group without any simple reduction to members, making them genuinely collective. "The soldiers marched in formation" appears collective — no individual soldier marched in formation, only the regiment did — even if each soldier was walking forward. The formation is a relational property constituted by the *arrangement* and *coordination* among members. When evaluating a putative group property, the test is not whether it happens to be true of each member, but whether predicating it of the group is *logically equivalent* to predicating it of each member. Genuine collective properties resist that equivalence and demand that we take wholes seriously as loci of properties in their own right.
Topics in reflective domains aren't scored by quiz answers. Read, reflect, and mark when you've thought it through.