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u perspek - Filozofski fakultet u Splitu

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Summary<br />

This book contains two papers arranged in inverted chronological<br />

order. The second is entit1ed Validity of Practical Inference and<br />

it is author’s doctoral thesis (2000.). The first paper, entitled<br />

Imperative logic and dynamic semantics (2004.) contains further<br />

elaboration of the ideas presented in the thesis. The book presents<br />

a development of a system of update semantics for practical logic.<br />

In the broad perspective, the theme deals with an open problem<br />

in the philosophy of social sciences and humanities. It is widely<br />

accepted that reason explanations (rationalizations) provide an<br />

autonomous methodological ground for explaining actions. On<br />

the other hand, the tests of validity for inferences employed in<br />

reason explanations do not coincide in their results. In the second<br />

paper various influential approaches in practical logic have been<br />

compared and evaluated. A way to reconcile contradictory<br />

results of proposed tests of validity has been proposed. The<br />

analysis has shown that consequence relation in practical logic<br />

is not a standard one: the conclusion may be defeated by<br />

addition of a premise. We have chosen the term ‘prima facie<br />

consequence relation’ to denote the non-monotonic property of<br />

consequence relation in practical logic. In order to model this<br />

kind of defeasible reasoning we have used the framework of<br />

dynamic semantics. Throughout the book several systems of<br />

update semantics for practical propositional logic have been<br />

constructed and examined. The second paper presents the system<br />

of Fiat/Est logic, which was intended to cover on the general level<br />

the interaction between two directions of fit (“word to world”<br />

and “world to word” fit) both for sentences and for intentional<br />

states. The first paper treats imperative logic as the basic level of<br />

practical logic. A formal semantics for imperatives is developed<br />

295

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