Venn0001.svg
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Summary
Description Venn0001.svg | Intersection math |
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Permission
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Public Domain |
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One of 16 Venn diagrams , representing 2-ary Boolean functions like set operations and logical connectives :
Operations and relations in set theory and logic
∅ c |
A = A |
|||||||||||||
A c B c |
true
A ↔ A |
A B |
A B c |
A
A
|
A B c |
|||||||||
A B c |
¬A
¬B
A → ¬B |
A B |
A
B
A ← ¬B |
A c B |
A B |
A
¬B
|
A = B c |
A
¬B
|
A B |
|||||
B c |
A
¬B
A ← B |
A |
A
B
A ↔ ¬B |
A c |
¬A
B
A → B |
B |
B = ∅ |
A
B
|
A = ∅ c |
A
¬B
|
A = ∅ |
A
B
|
B = ∅ c |
|
¬B
|
A B c |
A
|
(A B) c |
¬A
|
A c B |
B
|
B
false
|
A
true
|
A = B |
A
false
|
B
true
|
|||
A
¬B
|
A c B c |
A
B
|
A B |
¬A
B
|
A
B
|
|||||||||
¬A
¬B
|
∅ |
A
B
|
A = A c |
|||||||||||
false
A ↔ ¬A |
A
¬A
|
|||||||||||||
These sets (statements) have complements (negations).
They are in the opposite position within this matrix. |
These relations are statements, and have negations.
They are shown in a separate matrix in the box below. |
more relations | ||||
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Public domain Public domain false false |
This work is ineligible for copyright and therefore in the public domain because it consists entirely of information that is common property and contains no original authorship . |