The Medieval Octagon of Opposition for Sentences with Quantified Predicates (2014), p. 356
by Campos Benítez, Juan Manuel
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- Aristotelian family
- A Single PCD
- Boolean complexity
- 2
- Number of labels per vertex (at most)
- 1
- Uniqueness of the vertices up to logical equivalence
- No
- Errors in the diagram
- No
- Shape
- Rectangle (irregular)
- Colinearity range
- 0
- Coplanarity range
- 0
- Cospatiality range
- 0
- Representation of contradiction
- By central symmetry
Logic
Geometry
- Conceptual info
- No
- Mnemonic support (AEIO, purpurea ...)
- No
- Form
- none
- Label type
- symbolic
- Symbolic field
- logic
- Contains partial formulas or symbols
- Yes
- Logical system
- syllogistics
Vertex description
Edge description
- Diagram is colored
- No
- Diagram is embellished
- No
- Tags
- Boolean closed ;
- quantification of the predicate
Style
Additional notes
- r stands for Rocinante
c stands for colt
(...) stands for universal quantification
[...] stands for existential quantification
/ stands for negation
It is assumed that there is exactly one colt in the universe, so r(c) and r[c] are logically equivalent to each other.