Article ID: CBB001201184

The Role of Logic “Commonly So Called” in Hegel's Science of Logic (2014)

unapi

This paper examines Hegel's accounts of the nature of judgements and inferences in the `subjective logic' of theScience of Logic, and does so in light of the history of the tradition of formal logic to his time. It is argued that, contrary to the attitude often displayed by interpreters of Hegel's logic, it is important to understand the positive role played by formal logic, `logic commonly so called', in Hegel's own conception of logic. It is argued that Hegel's own scientific presentation [Darstellung] of logic relies on a dialectic working through the tradition of formal logic from Aristotle to Leibniz. The positions within the dialectic are most easily brought into focus in terms of the distinction between Aristotelian and Stoic logic, but they can also be seen as internal to Aristotelian logic. The logical tradition can be regarded as presenting a type ofreductio ad absurdum, and a science of logic must examine what it was about Aristotle's original project that brought it to this fate. [ABSTRACT FROM PUBLISHER]

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Authors & Contributors
Bachelard, Gaston
Bayonas, August
Bloch, David
Boniolo, Giovanni
Brown, Matthew J.
Canguilhem, Georges
Journals
Arabic Sciences and Philosophy
HOPOS
British Journal for the History of Philosophy
Journal of the History of Philosophy
Monist: An International Quarterly Journal of General Philosophical Inquiry
Studies in History and Philosophy of Science Part C: Studies in History and Philosophy of Biological and Biomedical Sciences
Publishers
Brill
Brepols
New School for Social Research
Springer International Publishing
Urbanomic
Concepts
Philosophy of science
Methodology of science; scientific method
Logic
Aristotelianism
Ontology
Philosophy
People
Hegel, Georg Wilhelm Friedrich
Kant, Immanuel
al-Fārābī, Abū Naṣr Muḥammd ibn Muḥammad
Aristotle
Avempace
Buridan, Jean
Time Periods
18th century
19th century
Medieval
17th century
Ancient
12th century
Places
Germany
Greece
Italy
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