Universa Philosophia
Pedro Hurtado de Mendoza (1578–1641)
First published 1624
Hurtado de Mendoza, Universa Philosophia (Lyon 1624): the Summulae and the Logica through Disputatio VII, with an original English translation. The rest of the work follows in later append batches.
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Summulae
Instruction for the Beginner on the Method of Argument
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Disputatio I. On the Terms of Propositions, and Their Union.
Aristoteles primo Physicorum
Sectio I. What Are Subject, Predicate, and Union?
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Sectio II. The Definition of Terms.
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Sectio III. On Vocal, Written, and Mental Terms.
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Sectio IV. On Significant and Non-Significant Terms.
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Signum significativum ad placitum
Sectio V. Divisions of the Mental Term.
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Sectio VI. On Universal, Particular, Confused, and Determinate, Superior, and Inferior Terms.
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Sectio VII. On Transcendent and Non-Transcendent Terms.
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Sectio VIII. On Univocal, Equivocal, and Analogous Terms.
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Sectio IX. On Absolute and Connotative Terms.
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Sectio X. On Categorematic and Syncategorematic Terms.
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Dices categorematicos significare
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Sectio XI. Concrete, Abstract, Complex, and Incomplex; Copulative and Non-Copulative Terms.
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Sectio XII. On Negative and Non-Negative Terms: Contrary and Contradictory.
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Sectio XIII. On Terms of First and Second Intention: Pertinent and Impertinent.
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Disputatio II. On the Properties of Terms.
Sectio I. On Supposition.
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Sectio II. Formal and Material Supposition.
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Sectio III. Simple and Personal Supposition.
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Sectio IV. Common and Singular Supposition.
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Sectio V. Distributive, Copulate, Determinate, Natural, and Accidental Supposition.
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Sectio VI. On Ascent and Descent.
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Sectio VII. On Ampliation, Restriction, Alienation, and Diminution.
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Sectio VIII. On Appellation.
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Disputatio III. On Speech, Its Parts, and Division.
Sectio I. On the Noun.
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Sectio II. On the Verb.
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Sectio III. On Speech.
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Disputatio IV. On the Proposition.
Sectio I. I Define the Proposition.
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Sectio II. On the Matter, Quality, and Quantity of the Proposition.
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Sectio III. Categorical, Hypothetical, Complex, and Incomplex Propositions.
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Sectio IV. On the Equipollence of Simple Propositions.
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Sectio V. On the Conversion of the Simple Proposition.
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Sectio VI. On the Opposition of the Simple Proposition.
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Sectio VII. The Preceding Doctrine and the Rules of Opposites Explained.
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Sectio VIII. On the Modal Proposition.
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Sectio IX. Modal Propositions Explained and Described.
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Sectio X. Why Are All Propositions of Each Figure Mutually Equipollent?
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Sectio XI. On the Quantity and Quality of Each Figure.
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Sectio XII. On the Opposition of Each Figure to the Others.
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Sectio XIII. On Exponible and Exclusive Propositions.
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Sectio XIV. Difficulties Concerning This Doctrine.
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Then the proposition of the second mode, tantum omnis homo currit, which is said to contradict the former, cannot be resolved in Regit disjunctively through the first universal negative and the second particular affirmative. For they could be false at the same time, against the laws of contradictories. For let us grant that only Peter runs, and nothing else; then this proposition of the first mode, tantum omnis homo currit, would be false, because it has this sense, omnis homo currit, et nihil praeter illum, which is false, because Antony does not run. Likewise this, non tantum omnis homo currit, would be false, if it were resolved in Regit in this way: nullus homo currit, vel aliquod non homo currit. For Peter runs, and no non-man runs. Which suffices for the falsity of this proposition, because no part of its object is posited, as is enunciated by it; because neither is the absence of running posited in every man, nor is running posited in things distinct from man; as this is false, Petrus currit, vel Ioannes non currit, if neither Peter runs nor John is without running; for for the truth of a disjunctive it is required that one part of the object be, as is said by it. I refrain from answers to this argument, because they can easily be impugned; I consider it better to show the falsity of that rule, by which the other rules collapse. But this can be confirmed from a proposition concerning a singular subject, which cannot be resolved by that method.