| | Hi Stephen,
I found an answer to my question. Here's the short version: It is proper to ascribe to the whole a property shared by all of its parts where (1) said property is absolute as opposed to relative, and (2) the property is unaffected by the arrangement of the whole. Here's the long version:
STEP 1
Examples of absolute properties include being green, having mass, being circular, being made of iron, ocurring in 1975. These properties have meaning without comparison to other properties. Examples of relative properties include being cheap, tall, big, strong, heavy. The meaning of each of these entails comparison, e.g., cheap implies that other stuff is more expensive; tall, that other stuff is shorter; big, smaller; strong, weaker; heavy, lighter.
Relative properties shared by all parts cannot be ascribed of the whole. For example, if all parts of a chair are cheap, that doesn't necessarily mean the chair is cheap, too. The fallacy of composition always applies to attempts to ascribe to the whole any relative property shared by all parts.
Absolute properties of parts are different. They might be ascribed of the whole. For instance, if all parts of the chair are made of wood, it's safe to say the chair is made of wood. Here, the fallacy of composition doesn't apply. But if we say all parts of the chair are rectangular (also an absolute property) that doesn't necessarily mean the chair is rectangular. Here, the fallacy of composition does apply. Onto step 2.
STEP 2 Having rendered relative properties of all parts ineligible for ascription to the whole, we now need to discern different kinds of absolutes. Some absolutes of all parts remain true regardless of the arrangement of the whole, i.e., whether the whole is summative or integral, a collection or a gestalt. These absolute properties of parts are considered independent from the nature of the whole. Green and wooden are two examples of independent absolutes. If all the parts of X are green or wooden, then X is green or wooden. X could be a chair (an integrative whole) or a bunch of blocks (a summative collection). Here again, the fallacy of composition does not apply.
The same is not so with absolutes that are dependent on the nature of the whole. Take the absolute property of edibleness. If all the parts of a dish are edible, that doesn't necessarily mean the dish is edible. Why? Because the arrangement (combinations of flavors) of the whole matters when it comes to edibleness. Whether a whole is edible depends on how the whole is arranged. The fallacy of composition applies!
Just In Case
Rounding out this thought, relative properties shared by all parts -- even those relative properties that are independent of the nature of the whole -- still cannot be ascribed of the whole. For instance, just because all parts of X are lightweight doesn't necessarily mean X itself is lightweight, even though its lightness doesn't depend on whether the X is a chair or just a pile of sticks.
So there you have it! One may ascribe to the whole a property shared by all parts only if the property is absolute and independent.
Application to Determinism Argument
Does the fallacy of composition apply to the argument that all particles are determined; we are composed of particles; therefore, we are determined.
First, I think being determined is an absolute. It's not the type of property whose meaning entails a comparison. Either one is determined or one is not. There's no degree, no relativeness, to the property. So it passes step 1. Agreed?
Second, is being determined dependent or independent of the nature of the whole? Is being determined like green or wooden or having mass (independent), or is it like rectangular or edible (dependent). Can we mess up the arrangement of a whole and yet keep it as determined? I do feel like I'm missing something here -- and I wasn't expecting this answer, to be honest -- but the answer I'm seeing is that being determined is independent. If all parts of X are determined, then X is determined, whether X is a chair (integrative whole) or bunch of blocks (summative collection). Because being determined is absolute and independent, the fallacy of composition does not apply.
Jordan
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