Diagrams (4077 to 4101 of 5537)

Source	Date (min⁠–⁠max)	Aristotelian Family	B.C. (min⁠–⁠max)	Geometric Shape
The Square of Opposition in Catholic hands: a chapter in the history of 20th-century logic, p. 11, by Jaspers, Dany; Seuren, Pieter A. M.	2016	Degenerate Sigma-3 with Unconnectedness 4	4	Dodecagon
The Square of Opposition in Catholic hands: a chapter in the history of 20th-century logic, p. 11, by Jaspers, Dany; Seuren, Pieter A. M.	2016	Degenerate Sigma-3 with Unconnectedness 4	4	Hexagon
The Square of Opposition in Catholic hands: a chapter in the history of 20th-century logic, p. 13, by Jaspers, Dany; Seuren, Pieter A. M.	2016	Non-Sigma	3	Kite
The Klein Group, Squares of Opposition and the Explanation of Fallacies in Reasoning, p. 385, by Robert, Serge; Brisson, Janie	2016	Classical Sigma-2	3	Rectangle
The Klein Group, Squares of Opposition and the Explanation of Fallacies in Reasoning, p. 385, by Robert, Serge; Brisson, Janie	2016	Classical Sigma-2	3	Rectangle
The Klein Group, Squares of Opposition and the Explanation of Fallacies in Reasoning, p. 389, by Robert, Serge; Brisson, Janie	2016	Classical Sigma-2	3	Rectangle
The Klein Group, Squares of Opposition and the Explanation of Fallacies in Reasoning, p. 389, by Robert, Serge; Brisson, Janie	2016	Classical Sigma-2	3	Rectangle
The Klein Group, Squares of Opposition and the Explanation of Fallacies in Reasoning, p. 386, by Robert, Serge; Brisson, Janie	2016	Sigma-0 Graph	1	Digon
The Klein Group, Squares of Opposition and the Explanation of Fallacies in Reasoning, p. 386, by Robert, Serge; Brisson, Janie	2016	A Single PCD	2	Digon
The Klein Group, Squares of Opposition and the Explanation of Fallacies in Reasoning, p. 386, by Robert, Serge; Brisson, Janie	2016	A Single PCD	2	Digon
The Klein Group, Squares of Opposition and the Explanation of Fallacies in Reasoning, p. 386, by Robert, Serge; Brisson, Janie	2016	A Single PCD	2	Digon
Generalized quantifiers, p. 218, by Westerståhl, Dag	2016	Sigma-2 Graph	3–4	Square
Negation, p. 469, by de Swart, Henriëtte	2016	Classical Sigma-2	3	Square
The Neo-Molinist Square Collapses: A Molinist Response to Elijah Hess, p. 198, by MacGregor, Kirk R.	2016	Classical Sigma-2	3	Rectangle
The Neo-Molinist Square Collapses: A Molinist Response to Elijah Hess, p. 206, by MacGregor, Kirk R.	2016	Classical Sigma-2	3	Rectangle
On Different Ways to be (dis)similar to Elements in a Set. Boolean Analysis and Graded Extension, p. 614, by Prade, Henri; Richard, Gilles	2016	Jacoby-Sesmat-Blanché Sigma-3	3	Hexagon
On Different Ways to be (dis)similar to Elements in a Set. Boolean Analysis and Graded Extension, p. 614, by Prade, Henri; Richard, Gilles	2016	Jacoby-Sesmat-Blanché Sigma-3	3	Hexagon
The Logic of Modality, p. 354, by Strobino, Riccardo; Thom, Paul	2016	Non-Sigma		Heptagon
The Logic of Modality, p. 356, by Strobino, Riccardo; Thom, Paul	2016	Sigma-8 Graph		Octagon
Duality in Logic and Language, -, by Demey, Lorenz; Smessaert, Hans	2016	Classical Sigma-2	3	Rectangle
Duality in Logic and Language, -, by Demey, Lorenz; Smessaert, Hans	2016	Classical Sigma-2	3	Rectangle
Duality in Logic and Language, -, by Demey, Lorenz; Smessaert, Hans	2016	Classical Sigma-2	3	Rectangle
Duality in Logic and Language, -, by Demey, Lorenz; Smessaert, Hans	2016	Jacoby-Sesmat-Blanché Sigma-3	3	Hexagon
Duality in Logic and Language, -, by Demey, Lorenz; Smessaert, Hans	2016	Jacoby-Sesmat-Blanché Sigma-3	3	Hexagon
Duality in Logic and Language, -, by Demey, Lorenz; Smessaert, Hans	2016	Classical Sigma-2	3	Rectangle