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axiomatization of the logic induced by the semantics just sketched, we show that the subsequent-stit operator F is a particular case of a novel operator F, outlined in terms of expected results, and that, through the use of this operator, we’re in a position to fruitfully analyse fascinating case studies. We then assess numerous refinements of the operator already out there in this primary setting. Finally, we indicate how this setting could be further elaborated by including the objectives with which actions are performed. In doing so, we introduce a new set of heuristics, which, we argue, is still in harmony with the philosophy expressed in . We then apply the new heuristic rules to investigate the ideas behind the family of justification stit logics recently launched in and . In our discuss we try to shut these two gaps, by reformulating some of the Belnapian theses for Chellas/deliberative stit operator, creating heuristics for representing non-agentive sentences in stit logic, and compensating for the absence of feat stit operator by introducing the so-called `success perspective’ on modalities in stit logic. ABSTRACT. From its early days, stit logic was built round a set of heuristic rules that had been usually phrased as recommendations to formalize certain concepts in a sure style. We have in mind the set of 6 stit theses superior in [1, Ch. 1]. These theses mainly sought to guide the formalization of agentive sentences. However, it’s often the case that one is thinking
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