I thought I had responded last night, but I can't seem to find the thread.
At any rate, I had looked at hypothetical syllogisms, but didn't feel that the actual argument fit neatly in that category, although I really do not know.
I had doubts of the "if-then" nature of the hypothetical, and I think I was getting hung up on the "degree" of which one may choose or choose not to engage in the conditional. In this regard, the conditional does not necessarily depend on a chain of events as much as it does the conscious decision of the person involved to engage in the event (which I guess is not that different from a hypothetical).
The crux of the argument is that to maximize self-efficacy, one should "X", but it doesn't necessarily follow that one should
want to maximize self-efficacy, and it doesn't prevent one from randomly stumbling upon the most self-efficacious outcome despite a lack of "X". However, to consistently maximize self-efficacy, then the conditionals of the argument, and the argument itself fits very nicely
(or so it seems).
@sime modal logic is another one of those areas I reviewed but still seem to be giving the square peg, round hole type of issue for me. Indeed, each proposition may have specified truth-values associated with the possible worlds, but I am getting hung up again on the "potentiality" of an event on a spectrum along with the outcome of "intent" on a spectrum.
I am certain I am making this harder than it is, but human behavior is a very complicated thing and self-efficacy, by definition, must be considered on a spectrum.
Ex: I am trapped in a very difficult and strange puzzle room with multiple locked exits. One exit represents the maximal solution and leads to the best prize. Other exits represent less than the maximal solution, yet are still solutions. There are clues available that will require accurate interpretation to be of maximal use. Each clue outlines a very specific 'behavior'. When performed properly, the 'behavior' unlocks part of the puzzle. If all clues are interpreted to complete accuracy
and the 'behaviors' are performed properly, the best exit, i.e., the one representing maximal efficacy, will become available.
This example should be taken to represent:
a) a given environment
b) interpretations of and behavioral responses to the environment
c) the existence of a maximal response to that environment given said conditions
P1: The more accurate my interpretation of the clues, the greater potential of performing the maximal behavior.
P2: The greater potential of performing the maximal behavior, the greater the relevance of the behavior to the maximal solution.
Therefore: The more accurate my interpretation of the clues, the greater the relevance of the behavior to the maximal solution.
Again, this is a hastily constructed argument, but it comes much closer to the actual argument. It may not be right on target, but the language (more accurate, greater relevance, maximal solutions) may shed more light on what I am getting confused with as far as conditions place on the propositions.
I really appreciate the responses, they have been helpful, so far.