F.H. Bradley’s
Regress
This is how Graham Stevens
summarizes F.H. Bradley’s regress:
“Bradley’s regress can be put
very simply. If aRb
is a complex whose constituents are the things a and b and the relation R, how
does R succeed in actually relating a and b? R can relate a and b only if it is itself related to them.
If it is not related to them, then there is nothing to distinguish the complex
entity aRb
from the mere aggregate of a, R and b. But if it is related to them, is there something that relates it
to them? If there is something that relates it (let us call this hypothetical
something ‘Q’, then we now have a new
complex Q(R, a, b). But this just
leaves us with the question of what relates Q
to R, a and b. Thus we launch the regress. Yet, if we conclude from this that
no new entity is required to relate R,
a and b, the nature of relations is left
wholly mysterious – we have no explanation of how relations relate. Bradley’s
response to the regress was to conclude that relations are illusory.”
Reference
Stevens, G. 2008. Russell and the Unity of the Proposition. Philosophy Compass 3: 491-506.