Handbook of the History of Logic: - Fordham University Faculty

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500 Catarina Dutilh Novaes [de Rijk, 1974] L.M. de Rijk. Some Thirteenth Century Tracts on the Game of Obligations I. Vivarium 12, 94-123, 1974. [de Rijk, 1982] L.M. de Rijk. Semantics in Richard Billingham and Johannes Venator. In [Maierù, 1982, pp. 167-184]. [de Rijk, 1997] L.M. de Rijk. Introduction. In [Giraldus Odonis, 1997]. [Del Punta, 1982] F. Del Punta. La “Logica” di R. Feribrigge nella tradizione manoscritta italiana. In [Maierù, 1982, 53-85]. [Dutilh Novaes, 2005a] C. Dutilh Novaes. Medieval Obligationes as Logical Games of Consistency Maintenance. Synthese 145(3), 371-395, 2005. [Dutilh Novaes, 2005b] C. Dutilh Novaes. Buridan’s consequentia: consequence and inference within a token-based semantics. History and Philosophy of Logic 26(4), 2005, 277-297, 2005. [Dutilh Novaes, 2006a] C. Dutilh Novaes. Roger Swyneshed’s obligationes: a logical game of inference recognition?. Synthese 151(1), 127-155, 2006. [Dutilh Novaes, 2006b] C. Dutilh Novaes. Ralph Strode’s obligationes: the return of consistency and the epistemic turn. Vivarium 44 (2-3), 338-374, 2006. [Dutilh Novaes, 2007] C. Dutilh Novaes. Formalizing Medieval Logic: Supposition, Consequentia and Obligationes. Berlin, Springer, 2007. [Ebbesen, 1985] S. Ebbesen. OXYNAT: A Theory about the Origins of British Logic. In P. Osmund Lewry O.P. (ed.), The Rise of British Logic. Papers in Mediaeval Studies 7. Toronto, Pontifical Institute of Mediaeval Studies, 1-17, 1985. [Etchemendy, 1990] J. Etchemendy. The Concept of Logical Consequence. Cambridge, Harvard University Press, 1990. [Friedman, 2002] R. Friedman. Peter Auriol. In E. Zalta, Stanford Encyclopedia of Philosophy, 2002. Available at http://plato.stanford.edu/entries/auriol/ [Green-Pedersen, 1981] N.J. Green-Pedersen. Walter Burley, De consequentiis and the origin of the theory of consequence. In H.A.G. Braakhuis, C.H. Kneepkens & L.M. de Rijk (eds.), English Logic and Semantics. Nijmegen, Ingenium, 279-301, 1981. [Green-Pedersen, 1984] N.J. Green-Pedersen. The Tradition of the Topics in the Middle Ages. München, Philosophia Verlag, 1984. [Green-Pedersen, 1985] N.J. Green-Pedersen. Early British Treatises on Consequences. In P. Osmund Lewry O.P. (ed.), The Rise of British Logic. Papers in Mediaeval Studies 7. Toronto, Pontifical Institute of Mediaeval Studies, 285-307, 1985. [Hoenen, 2002] M. Hoenen. Marsilius of Inghen. In E. Zalta, Stanford Encyclopedia of Philosophy, 2002. Available at http://plato.stanford.edu/entries/marsilius-inghen/ [Jacobi, 1993] K. Jacobi, ed. Argumentationstheorie. Leiden, Brill, 1993. [Jung, 2001] E. Jung. Richard Kilvington. In E. Zalta, Stanford Encyclopedia of Philosophy, 2001. Available at http://plato.stanford.edu/entries/kilvington/ [Kann, 1993] C. Kann. Die Eigenschaften der Termini. Eine Untersuchung zur ‘Perutilis Logica’ des Alberts von Sachsen. Leiden, Brill, 1993. [Karger, 1993] E. Karger. A theory of immediate inferences contained in Buridan’s logic, in [Jacobi, 1993, 407–429]. [Kaufmann, 1993] M. Kaufmann. Nochmals; Ockhams consequentiae und die materiale implikation. In [Jacobi, 1993, 223-232]. [Keffer, 2001] H. Keffer. De Obligationibus — Rekonstruktion einer spätmittelalterlichen Disputationstheorie. Leiden, Brill, 2001. [King, 2001] P.King.Medievalprooftheory.In[Yrjönsuuri, 2001, 117-145]. [King, 2005] J. King. Anaphora. E. Zalta (ed.), Stanford Encyclopedia of Philosophy, 2005. Available at http://plato.stanford.edu/entries/anaphora/ [Karger, 1993] E. Karger. A theory of immediate inferences contained in Buridan’s logic, in K. Jacobi (ed.), Argumentationstheorie. Leiden, Brill, 407-429, 1993. [Klima, 2001] G. Klima. Introduction. In [Buridan, 2001]. [Klima and Sandu, 1990] G. Klima and G. Sandu. Numerical quantifiers in game-theoretical semantics. Theoria 56, 173-192, 1990. [Kneepkens, 1982] C.H. Kneepkens. The mysterious Buser again: William Buser of Heusden and the ‘Obligationes’ tract ‘Ob rogatum’. In [Maierù, 1982, 147-166]. [Kneepkens, 1993] C.H. Kneepkens. William Buser of Heusden’s Obligationes – Treatise “ab rogatum”. In [Jacobi, 1993, 343-362]. [Kretzmann et al., 1982] N. Kretzmann, A. Kenny and J. Pinborg, eds. The Cambridge History of Later Medieval Philosophy. Cambridge, Cambridge University Press, 1982.
Logic in the 14 th Century after Ockham 501 [de Libera, 1982] A. de Libera. The Oxford and Paris Traditions in Logic. In [Kretzmann et al., 1982, 147-187]. [Longeway, 2003] J. Longeway. William Heytesbury. In E. Zalta (ed.), Stanford Encyclopedia of Philosophy, 2003. Available at http://plato.stanford.edu/entries/heytesbury/. [Lorenz, 1996] S. Lorenz. Thomas Manlefelt (Maulefelt), Zu Leben und Werk. In M. Kintzinger, S. Lorenz & M. Walter, Schule und Schüler in Mittelalter. Beitrage zur europäischen Bildungsgeschichte des 9. bis 15. Jahrhunderts. Beihefte zum Archiv fur Kulturgeschichte 42, Cologne, 145-164, 1996. [Markowski, 1984] M. Markowski. L’influence de Jean Buridan sur les Universités d’Europe Centrale. In In Z. Kaluza and P. Vignaux (eds.). Preuve et Raisons at l’Universite de Paris: Logique, Ontologie et Theologie au XIVe siecle. Paris, Vrin, 149-163, 1984 [Maierù, 1982] A. Maierù, ed. English Logic in Italy in the 14 th and 15 th Centuries. Napoli, Bibliopolis, 1982. [Maierù, 1982a] A. Maierù. Le Ms. Oxford, Canonici Misc. 219 et la ‘Logica’ de Strode. In [Maierù, 1982, 88-110]. [Martin, 1986] C.J. Martin. William’s Machine. The Journal of Philosophy 83 (10), 564-572, 1986. [Martin, 1992] C.J. Martin. Obligations and Liars. In S. Read (ed), Sophisms in Medieval Logic and Grammar, Kluwer, Dordrecht, 357-381, 1992. [Martin, 2001] C.J. Martin. Obligations and Liars. In [Yrjönsuuri, 2001, 63-94]. (Revised version of Martin 1992) [Martin, 2004] C.J. Martin, Distinction formelle et conséquence naturelle: de Duns Scot àOckham. In O. Boulnois, E. Karger, J.-L. Solere & G. Sontag (eds.), Duns Scot à Paris 1302-2002: Actes du colloque de Paris, 2-4 Septembre 2002. Turnhout, Brepols, 2004. [Mates, 1973] B. Mates. Stoic Logic. University of California Press, 1973. [Parsons, 1997] T. Parsons. Supposition as Quantification versus Supposition as Global Quantificational Effect. Topoi 16, 41-63, 1997. [Pironet, 2001] F. Pironet. The relations between insolubles and obligations in medieval disputations. In [Yrjönsuuri, 2001, 95-114]. [Pironet, 2005] F. Pironet. Sophismata. In E. Zalta (ed.), Stanford Encyclopedia of Philosophy, 2005. Available at http://plato.stanford.edu/entries/sophismata/ [Pozzi, 1978] L. Pozzi. Le consequentiae nella logica medievale. Padova, Liviana, 1978. [Pozzi, 1990] L. Pozzi. La coerenza logica nella teoria medioevale delle obbligazioni : con l’edizione del trattato ’Obligationes’ di Guglielmo Buser. Parma, Zara 1990. [Read, 1991a] S. Read. Thomas of Cleves and Collective Supposition. Vivarium 29(1), 50-84, 1991. [Read, 1991b] S. Read. Descensus copulatim: Albert of Saxony vs. Thomas Maulfelt. In J. Biard, Itineraires d’Albert de Saxe. Paris, Vrin, 71-85, 1991. [Read, 1993] S. Read. Formal and material consequence, disjunctive syllogism and Gamma. In [Jacobi, 1993, 233-262]. [Read, 1999] S. Read. How is material supposition possible?. Medieval Philosophy and Theology 8(1), 1-20, 1999. [Read, 2001] S. Read. Self-reference and validity revisited. In [Yrjönsuuri, 2001, 183-196]. [Read, 2006a] S. Read. Medieval Theories of Properties of Terms. In E. Zalta (ed.), Stanford Encyclopedia of Philosophy, 2006. Available at http://plato.stanford.edu/entries/ medieval-terms/ [Read, 2006b] S. Read. Symmetry and Paradox. History and Philosophy of Logic 27 (4), 307- 318, 2006. [Schnabel, 2001] C. Schnabel. regory of Rimini. In E. Zalta (ed.), Stanford Encyclopedia of Philosophy, 2001. Available at http://plato.stanford.edu/entries/gregory-rimini/ [Schupp, 1993] F. Schupp. Zur Textrekonstruktion der formalen und materialen Folgerung in der kritischen Ockham-Ausgabe. In [Jacobi, 1993, 213-221]. [Shank, 1988] M. Shank. “Unless you believe, you shall not understand” – Logic, University and Society in Late Medieval Vienna. Princeton, Princeton University Press, 1988. [Shapiro, 1998] S. Shapiro. Logical consequence: models and modality. In M. Schirn (ed.), Philosophy of Mathematics Today. Oxford, Oxford University Press, 131-156, 1998. [Spade, 1980] P.V. Spade. Richard Lavenham and the Cambridge Logic, in Studies in Medieval Linguistic Thought Dedicated to Geoffrey L. Bursill-Hall on the Occasion of His Sixtieth Birthday on 15 May 1980 (= Historiographia Linguistica 7 (1980)), 241–247.
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Handbook of the History of Logic: M
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4 Medieval Modal Theories and Modal
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viii Preface It remains to be seen
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x Terence Parsons University of Cal
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2 John Marenbon which was new; the
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4 John Marenbon using numbers as pr
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6 John Marenbon excusing himself fo
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8 John Marenbon translation, and he
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10 John Marenbon contemporaries, to
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12 John Marenbon tingent. One way o
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14 John Marenbon in fact exist apar
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16 John Marenbon and those using
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18 John Marenbon inherited, trying
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20 John Marenbon that is to say, th
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22 John Marenbon and other material
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24 John Marenbon manuscripts [Arist
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26 John Marenbon gin shortly after
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28 John Marenbon possibility that t
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30 John Marenbon so it does seem li
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32 John Marenbon of substance or es
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34 John Marenbon it is certainly op
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36 John Marenbon it presents itself
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38 John Marenbon 4 THE DEVELOPMENT
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40 John Marenbon For day and light
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42 John Marenbon not, then, just a
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44 John Marenbon longer perform the
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46 John Marenbon position, but to a
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48 John Marenbon of the relationshi
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50 John Marenbon mother of Christ,
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52 John Marenbon and Boethius’s v
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54 John Marenbon (for w) as a word
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56 John Marenbon and his followers
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58 John Marenbon [Aristotle, 1966]
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60 John Marenbon [Green-Pedersen, 1
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62 John Marenbon [Martin, 1991] C.
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LOGIC AT THE TURN OF THE TWELFTH CE
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Logic at the Turn of the Twelfth Ce
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84 Ian Wilks question. 2 And second
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86 Ian Wilks are these items corres
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88 Ian Wilks pertain to the form pr
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90 Ian Wilks standings of universal
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92 Ian Wilks one characteristic whi
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94 Ian Wilks understandings they ge
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96 Ian Wilks and further discussion
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98 Ian Wilks mental acts; general t
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100 Ian Wilks 1998a, p. 175]; he ca
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102 Ian Wilks fail to achieve propo
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104 Ian Wilks be something for the
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106 Ian Wilks Whatever philosophica
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108 Ian Wilks Abelard’s preferenc
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110 Ian Wilks to represent the cont
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112 Ian Wilks bial construal of the
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114 Ian Wilks nal plus the three ne
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116 Ian Wilks these persons, and no
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118 Ian Wilks tents in the first fi
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120 Ian Wilks minor which then diff
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122 Ian Wilks supply these criteria
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124 Ian Wilks by this tendency. He
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126 Ian Wilks firm as genuine entai
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128 Ian Wilks between the anteceden
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130 Ian Wilks (extensionally) “eq
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132 Ian Wilks as appropriate for to
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134 Ian Wilks conditions under whic
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136 Ian Wilks am not an animal, I a
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138 Ian Wilks [Abelard, 1970, p. 49
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140 Ian Wilks catalogue of such pat
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142 Ian Wilks itself. The relations
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144 Ian Wilks The problem with this
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146 Ian Wilks Another Abelardian th
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148 Ian Wilks This indeed is the ap
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150 Ian Wilks commonplace in the tw
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152 Ian Wilks BIBLIOGRAPHY “[Abel
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154 Ian Wilks [Green-Pedersen, 1984
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156 Ian Wilks [Rosier-Catach, 1999]
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158 Terence Parsons Medieval author
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160 Terence Parsons “Some categor
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162 Terence Parsons Every A is B co
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164 Terence Parsons true. This may
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166 Terence Parsons Figure 1 (ch 4)
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168 Terence Parsons 1.7 Quantifying
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170 Terence Parsons Every A is B Ev
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172 Terence Parsons In modern logic
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174 Terence Parsons The purpose of
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176 Terence Parsons 2.3 Extending t
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178 Terence Parsons Infinitizing ne
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180 Terence Parsons that is not a m
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182 Terence Parsons rule says that
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184 Terence Parsons The parasitic t
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186 Terence Parsons For example,
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188 Terence Parsons a term in a pro
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190 Terence Parsons signify the sam
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192 Terence Parsons this is what Oc
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194 Terence Parsons example, person
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196 Terence Parsons He continues wi
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198 Terence Parsons Since Sherwood
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200 Terence Parsons William says th
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202 Terence Parsons The term ‘thi
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204 Terence Parsons proposition (fo
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206 Terence Parsons makes no differ
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208 Terence Parsons A bishop was gr
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210 Terence Parsons a natural intui
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212 Terence Parsons In both of thes
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214 Terence Parsons The subject is
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216 Terence Parsons I believe that
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218 Terence Parsons neither should
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220 Terence Parsons 6.3 I promise y
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222 Terence Parsons 7 MODES OF SUPP
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224 Terence Parsons that result due
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226 Terence Parsons Personal suppos
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228 Terence Parsons supposition whe
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230 Terence Parsons the predicates
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232 Terence Parsons 7.4 Locality Sh
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234 Terence Parsons [D] a distribut
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236 Terence Parsons sally. But a un
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238 Terence Parsons 7.6 Rules of In
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240 Terence Parsons The premise is
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242 Terence Parsons is similar to a
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244 Terence Parsons Every donkey is
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246 Terence Parsons one may descend
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248 Terence Parsons mode of supposi
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250 Terence Parsons above, allowed
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252 Terence Parsons if the term is
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254 Terence Parsons 8.5 Modes cause
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256 Terence Parsons understand ‘t
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258 Terence Parsons The reverse pri
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260 Terence Parsons mode of supposi
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262 Terence Parsons to formulate a
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264 Terence Parsons some P can alwa
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266 Terence Parsons Still other aut
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268 Terence Parsons Determinate: Ex
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270 Terence Parsons DEFAULT: A main
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272 Terence Parsons Change every ma
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274 Terence Parsons other modes can
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276 Terence Parsons Therefore, ‘d
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278 Terence Parsons [Dineen, 1990]
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280 Terence Parsons [Spade, 1988] P
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282 Henrik Lagerlund and references
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284 Henrik Lagerlund never very con
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286 Henrik Lagerlund present in Al-
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288 Henrik Lagerlund term is hence
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290 Henrik Lagerlund He notes furth
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292 Henrik Lagerlund (3.1.21) ‘Ev
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294 Henrik Lagerlund These five dif
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296 Henrik Lagerlund There are thre
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298 Henrik Lagerlund There is also
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300 Henrik Lagerlund about differen
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302 Henrik Lagerlund Such propositi
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304 Henrik Lagerlund He says that a
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306 Henrik Lagerlund matter. If the
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308 Henrik Lagerlund from the early
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310 Henrik Lagerlund Kilwardby. Nec
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312 Henrik Lagerlund Instead Boethi
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314 Henrik Lagerlund way that one l
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316 Henrik Lagerlund This definitio
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318 Henrik Lagerlund natural (or ne
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320 Henrik Lagerlund would make the
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322 Henrik Lagerlund On Predicables
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324 Henrik Lagerlund of their predi
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326 Henrik Lagerlund nowadays sort
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328 Henrik Lagerlund III. Every B i
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330 Henrik Lagerlund XIV. Every B i
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332 Henrik Lagerlund the conclusion
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334 Henrik Lagerlund (1) Differenti
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336 Henrik Lagerlund On Supposition
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338 Henrik Lagerlund On Fallacies T
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340 Henrik Lagerlund (5) ‘Both’
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342 Henrik Lagerlund substance ‘S
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344 Henrik Lagerlund [Averroes, 196
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346 Henrik Lagerlund [Patterson, 19
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348 Ria van der Lecq signification.
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350 Ria van der Lecq intellectus (c
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352 Ria van der Lecq the mind, extr
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354 Ria van der Lecq everyone, they
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356 Ria van der Lecq other words, t
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358 Ria van der Lecq term represent
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360 Ria van der Lecq nature of a sp
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362 Ria van der Lecq about men in t
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364 Ria van der Lecq The second opi
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366 Ria van der Lecq Both refer to
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368 Ria van der Lecq first mode tha
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370 Ria van der Lecq that is not th
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372 Ria van der Lecq the second hal
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374 Ria van der Lecq ‘second inte
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376 Ria van der Lecq the intellect
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378 Ria van der Lecq or ‘horsenes
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380 Ria van der Lecq that are real
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382 Ria van der Lecq it. 176 And wh
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384 Ria van der Lecq significance.
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386 Ria van der Lecq [Bacon, 1988]
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388 Ria van der Lecq [Rosier, 1983]
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390 Gyula Klima relations between l
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392 Gyula Klima regarded as attempt
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394 Gyula Klima . . . it is essenti
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396 Gyula Klima are supposed to be
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398 Gyula Klima m at t, namely, the
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400 Gyula Klima stead, representing
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402 Gyula Klima it is a substantial
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404 Gyula Klima of various ontologi
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406 Gyula Klima committed to positi
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408 Gyula Klima terance and knowing
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410 Gyula Klima does not have to me
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412 Gyula Klima namely, those to wh
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414 Gyula Klima Concepts and mental
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416 Gyula Klima signify all their s
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418 Gyula Klima provided they are n
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420 Gyula Klima So, when we say tha
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422 Gyula Klima context, the condit
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424 Gyula Klima semantic closure (i
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426 Gyula Klima a given situation i
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428 Gyula Klima This simple modific
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430 Gyula Klima in which the object
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LOGICINTHE14 th CENTURY AFTER OCKHA
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Logic in the 14 th Century after Oc
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1.2 A survey of the traditions Logi
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elsewhere, in particular in Italy.
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Page 457 and 458: Logic in the 14 th Century after Oc
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Page 513 and 514: MEDIEVAL MODAL THEORIES AND MODAL L
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Medieval Modal Theories and Modal L
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(31) (p → Oq) & − L(p → q). M
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TREATMENTS OF THE PARADOXES OF SELF
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Treatments of the Paradoxes of Self
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Proof. Treatments of the Paradoxes
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DEVELOPMENTS IN THE FIFTEENTH AND S
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Developments in the Fifteenth and S
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646 Petr Dvoˇrák 2 CARAMUEL’S L
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648 Petr Dvoˇrák ter characterist
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650 Petr Dvoˇrák ad extra as some
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652 Petr Dvoˇrák equivalences (wh
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654 Petr Dvoˇrák the two provided
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656 Petr Dvoˇrák that of arectisa
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658 Petr Dvoˇrák view of relation
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660 Petr Dvoˇrák In dealing with
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662 Petr Dvoˇrák As has been said
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664 Petr Dvoˇrák Things, which ar
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PORT ROYAL: THE STIRRINGS OF MODERN
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Port Royal: The Stirrings of Modern
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702 appellata, 416 appellation, 188
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704 Cassiodorus, 1, 2, 5, 22, 25 In
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706 determinate modality, 114 deter
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708 clear and distinct, 671 identir
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710 material essence realism, 86 Ma
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712 antiqua responsio, 440 nova res
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714 484, 552-556, 559 pseudo-Scotus
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716 narrow distributive, 267-276 pe
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718 Wyclif, J., 441, 442, 450, 452,
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