I think, in discussing why we say mortality is a property of Socrates rather than saying Socrates is an exemplar of Mortality.) — Srap Tasmaner
Exemplification's got the same kind of weirdness with existential import as the application of predicate to subject does, right? Socrates is mortal either takes a already individuated object with the name "Socrates" and predicates "is mortal" of it. Or alternatively you take the property "Mortality" as primary and somehow zip up a chunk of it into Socrates. Though such a property also does not admit of degree, surely, as beings are either mortal or they are not.
Spinoza in Ethics has a claim that the more real an entity is, the more attributes it partakes in. Which are like essential parameters of all that is.
The more reality or being a thing has, the greater the number of its attributes (Def. iv.). — Spinoza, Ethics Book 1,Prop IX
: for nothing in nature is more clear than that each and every entity must be conceived under some attribute, and that its reality or being is in proportion to the number of its attributes expressing necessity or eternity and infinity — Spinoza, Ethics Book 1, Prop X, note
The degree of reality there seems to be a bit like a volume switch between 0 and infinity, where 0 is those entities which partake in no attributes, and infinity is substance, God or nature. We're stuck on 2, thought and extension, rocks are at 1, just extension.
Another being-ish degree concept I'm familiar with is from Manuel De Landa, he conceives of individuation in a parametrised way. How diffuse or crisp are the borders between entities, how distributed is it in space or over a concept? Like a nation state with an open border vs a patrolled one, or who is granted a what type of keycard to buildings in a industrial estate respectively. Though an entity with little to no internal boundaries would still exist, like the components of a single element gas. (eg
here for DeLanda using the concept).
The degree of reality concept thus seems to require a measure, an origin point, from which discrepancies are marked, and special graduations on that scale. For Spinoza this seems to be nature or God as the most real, at infinity, and entities are more real if they partake in more of God's attributes. 0 attributes being the origin point, and attribute participation counting being the measure.
The subject/predicate way of construing it doesn't seem to require a privilege regime of properties, like attributes, nor does it have an origin point by which all entities have their predications' realities measured.
To contrast the two, DeLanda's approach has degree properties that express the configuration of a given being, as does the subject-predicate approach. Whereas the Spinoza one has degree properties that just count how many attributes an entity partakes in.
Yes, I'm talking about Forms. Why not say Mortality is manifested in, among others, this little temporal object called "Socrates", but Mortality is itself more enduring, more perfect, more real than such objects? — Srap Tasmaner
I think what Srap's done as quoted is blend those two ideas together, in which a Greater Exemplification of a single Property (which properties?) makes The Exemplar more real. Spinoza had a good answer for which properties (predicates) make an entity more real, when you can say they partake in more attributes. So if X participates in attribute X1 and X2, but Y only participates in attribute Y1, Y is less real than X since it's only got one attribute. What's the answer when you've got one property and you're measuring how well something exemplifies it? How do you relate different strengths of exemplification of different properties? Is Everest more real than a dust mote on the count of Everest's largeness and mass?
Another, tangential thought about exemplification, is that if X is a maximal exemplar of P, then it will be minimal exemplar of P's antonym Q. Eg, the dust mote might be "maximally real" for smallness, and Everest might be "maximally real" for largeness, but that gives us no means to distinguish degrees of realty between entities measured on the same axis, without another theory that links properties together and tells you how their combination induces the degree of reality of the entity they apply to.
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