What I call rationality is a superset of instrumental. I have been arguing that instrumental rationality, when pursued sufficiently bleeds into other forms.
So, just to echo that back to you… we have two things, A and B. On your account, “rationality” refers to A, which is a superset of B. We posit that on wedrifid’s account, “rationality” refers to B and does not refer to A.
Yes?
If so, I don’t see how that changes my initial point.
When wedrifid says X is true of rationality, on your account he’s asserting X(B) -- that is, that X is true of B. Replying that NOT X(A) is nonresponsive (though might be a useful step along the way to deriving NOT X(B) ), and phrasing NOT X(A) as “no, X is not true of rationality” just causes confusion.
On your account, “rationality” refers to A, which is a superset of B.
We posit that on wedrifid’s account, “rationality” refers to B and does not refer to A.
It refers to part of A, since it is a subset of A.
When wedrifid says X is true of rationality, on your account he’s asserting X(B) -- that is, that X is true of B. Replying that NOT X(A) is nonresponsive
It would be if A and B were disjoint. But they are not. They are in a superset-subset relation. My arguments is that an entity running on narrowly construed, instrumental rationality will, if it self improves, have to move into wider kinds. ie,that putting labels on different parts of the territoy is not sufficient to prove
orthogonality.
What I call rationality is a superset of instrumental. I have been arguing that instrumental rationality, when pursued sufficiently bleeds into other forms.
So, just to echo that back to you… we have two things, A and B.
On your account, “rationality” refers to A, which is a superset of B.
We posit that on wedrifid’s account, “rationality” refers to B and does not refer to A.
Yes?
If so, I don’t see how that changes my initial point.
When wedrifid says X is true of rationality, on your account he’s asserting X(B) -- that is, that X is true of B. Replying that NOT X(A) is nonresponsive (though might be a useful step along the way to deriving NOT X(B) ), and phrasing NOT X(A) as “no, X is not true of rationality” just causes confusion.
It refers to part of A, since it is a subset of A.
It would be if A and B were disjoint. But they are not. They are in a superset-subset relation. My arguments is that an entity running on narrowly construed, instrumental rationality will, if it self improves, have to move into wider kinds. ie,that putting labels on different parts of the territoy is not sufficient to prove orthogonality.