On existence This is about viewpoints, it seems.
This is something i'll need to define, I see.
It's not a necessary condition. It's not.
Ok. So: I don't know what the hell I'm doing but let me throw some stuff on the wall and lets see what sticks.
I'm going to make up a term. I have no other way to explain my point and I'd like to try and tell you exactly what I'm trying to imply.
The term I'm going to use even though it's going to fire back at me so hard that I can't even imagine is "existential condition". I'm sorry.
A is an existential condition of B
For all existential conditions it is always true that they can only be evaluated from a "viewpoint".
The evaluation itself is split. It is split such that the truth value of A is *always* evaluated "true", and the truth value of B is *always* "partially undefined".
The "viewpoint" is the only "place" the truth value makes sense. It cannot be evaluated in any other way than this. This is a defining feature of "an existential condition".
A "viewpoint" "a'b" for conditions A and B is "the evaluation of the truth values of A and B"
What I mean by "partially undefined" is that SOME of the truth value of A carries over to B, but in a special way that relates to how we construct the system. It is not the same as "partially true". And it is NOT the same as "undefined". Why I say that is a result of "how" the condition B is formed using condition A as a "Container".
B as a logical construct in this system is formed as a direct result of that "evaluation" *always* precisely so that
B is
"A then C" or "not A"
The truth value of A is thus "carried over" "implicitly" into the condition B.
It is the truth value of the premise. It is "implied" inside the condition. The truth value of the premise is not meaningful within the system B. ("within the system B" = evaluating B "as a system" from the viewpoint of a'b).
The truth value of B as a whole from the viewpoint of of "a'b" is BOTH "defined" and "undefined". It is not "neither". And it is BOTH "defined and undefined" in a very precise way that is described in the forming of the condition B as "Content" of condition A.
Now the "system" B "carries" the "truth value" of condition A in it's own "sub-conditions" "A then C" or "not A". But because the truth value of a condition is always dependent from the viewpoint, from the act of evaluation and WHERE in the complete construction that act of evaluation is done, it is not meaningful in any other way than through a specific viewpoint.
The truth value of "E" ("not A") will always be false, no matter from what viewpoint it is evaluated.
The truth value of D however is by definition "variable". First of all, it can not be defined in any other way than through a viewpoint. You have to choose the "place" where you evaluate the truth of D.
from the viewpoint of "a'b" the truth value of "D" is the truth value of "A then C".
This is what it is meant with "implicit" truth value.
It has no defined, resolved truth value as such from that viewpoint. And it never can have, due to the way the system is formed. But it still is "not without truth value", because we KNOW, due to the way we construct this completely logical system, the fact that we are evaluating the truth value of A implies the "A:ness" of "B".
Now in this "construct". At the root level. The "existential condition" is "A". I will go ahead and call this "existence".
And the implied "A:ness" of "B" is what I will At the root level call the "implied existence of B".
Now the claim, it seems is this:
We cannot evaluate the truth value of "existence" "directly" from our logical viewpoint, which is actually the viewpoint of "d'e" in that construct. This is where I would understand "conceptual thought" is at the "lowest level" possible to happen in relation to "existence", and in this model. We CAN however "deduce" existence because we construct the system as we do.
The evaluation of the truth value of D "falls back" into evaluating the truth value of "A and C", and the only way the truth value of that statement can be evaluated is to do that from the viewpoint of "a'b". That "falls back" into "A is true" and "B is partially undefined".
Did this clarify the idea?