Cursus Philosophicus Thomisticus, Prima Pars Artis Logicae
John of St. Thomas (1589–1644)
First published 1930
Prima pars artis Logicae (formal logic) of the Cursus Philosophicus Thomisticus of John of St. Thomas (Joannes a Sancto Thoma), from the Reiser edition (Marietti, Turin, 1930), Reiser tomus I, pars prima.
Praefatio I: Preface
Praeludium I: IN WHICH THE EXERCISE AND PRACTICE OF DIALECTICAL DISPUTATION ARE PROPOSED
Praeludium II: DIVISION, ORDER, AND NECESSITY OF THE ART OF LOGIC
Liber I: ON THE MATTERS PERTAINING TO THE FIRST OPERATION OF THE INTELLECT
Caput I: DEFINITION OF THE TERM
Caput II: DEFINITION AND DIVISION OF THE SIGN
Caput III: ON CERTAIN DIVISIONS OF TERMS
Caput IV: ON OTHER DIVISIONS OF TERMS
Caput V: ON THE NAME
Caput VI: ON THE VERB
Liber II: ON THE MATTERS PERTAINING TO THE SECOND OPERATION OF THE INTELLECT
Caput I: ON EXPRESSION IN GENERAL AND ITS DIVISION
Caput II: ON THE MODE OF KNOWING
Caput III: ON DEFINITION
Caput IV: ON DIVISION
Caput V: ON ARGUMENTATION
Caput VI: ON THE PROPOSITION OR ENUNCIATION
Caput VII: ON THE DIVISIONS OF THE PROPOSITION
Caput VIII: ON THE MATTER OF PROPOSITIONS
Caput IX: ON THE PROPERTIES OF THE PROPOSITION AND THE ORDER IN WHICH THEY ARE TO BE TREATED
Caput X: ON SUPPOSITION
Caput XI: ON THE DIVISIONS OF SUPPOSITION
Caput XII: RULES OF SUPPOSITION
Caput XIII: ON RELATIVES
Caput XIV: ON AMPLIFICATION, RESTRICTION, AND ALIENATION
Caput XV: ON APPELLATION
Caput XVI: ON OPPOSITION
Caput XVII: ON THE CONDITIONS REQUIRED FOR THE SPECIES OF OPPOSED PROPOSITIONS AND THE RULES FOR RECOGNIZING THE SPECIAL OPPOSITIONS THEMSELVES
Caput XVIII: ON THE EQUIVALENCE OF PROPOSITIONS
Caput XIX: ON THE CONVERSION OF PROPOSITIONS
Caput XX: ON MODALS
Caput XXI: ON THE QUANTITY, QUALITY, OPPOSITION, AND EQUIVALENCE OF MODALS
Rotuli I: TABLES OF COMPOUND MODALS
Rotuli II: TABLES OF DIVIDED MODAL PROPOSITIONS WHOSE DICTUM CONCERNS A COMMON TERM
Caput XXII: ON THE REDUCTION OF MODALS TO THEIR DE INESSE PROPOSITIONS
Caput XXIII: ON HYPOTHETICAL PROPOSITIONS
Caput XXIV: ON EXPONIBLES
Liber III: ON THE THIRD OPERATION OF THE INTELLECT
Caput I: ON CONSEQUENCE AND ITS DIVISION
The third operation of the intellect is carried out in reasoning, which necessarily requires inference and consequence, whereby one thing is deduced from another. Consequence in general is defined as an argumentation, that is, “an utterance in which, one thing being given, another follows.” Since every inference is grounded in the connection of one truth with another, when the term follows occurs in the definition of consequence, it does not mean “is connected.” If it did, only a good consequence would be defined, since only that has a connection and inference of one thing from another. But if follows is taken as common to good and bad consequence, it means “is signified to follow”: wherever utterances are joined by a sign of inference, there is a consequence, even if in reality the inference is not good and fitting.
What a good and bad consequence is—the first division of consequence in general—we explained in the preceding book, chapter 5. If someone asks why consequence is divided into good and bad, rather than true and false, I answer that consequence is not a proposition, to which truth and falsity alone pertain because it affirms or denies. Rather, it is an inferential connection of propositions, to which the proper arrangement and fittingness of the connection pertain. Fitting and unfitting, then, make a consequence good or bad, not true or false.
Consequence is divided secondly into material and formal. A material consequence is good only by reason of some matter; a formal consequence is good in any matter, provided its terms have the same form. Therefore, a formal consequence that is once good is always good. For example, if you say, “Some human being is rational; therefore every human being is rational,” this consequence holds in that matter, because it is necessary matter in which a universal can be inferred from a particular. But it does not hold by force of the form, since it fails in another matter of similar form: “Some human being is white; therefore every human being is white.” From this you will understand what the form of a consequence is, by reason of which it is said to be formally good. It is the arrangement of propositions and terms according to quantity, quality, and the other logical properties, ordered to inferring one thing from another. When one thing follows from another in any matter not by reason of the matter arranged, but by reason of the arrangement itself, the consequence is called formal. Similarity of form is the agreement of the arrangement of propositions in the same quantity, quality, and logical properties. We said above that logical properties include supposition, ampliation, and the like; they will be recognized more clearly from the delineation of the defects in consequences that we shall set out below.1