How to describe this in description logic?
"every human is either male or female"
Thanks
How to describe this in description logic?
"every human is either male or female"
Thanks
With propositional calculus, this would be described as:
∀x.H(x) ⊃ (M(x) ∨ F(x)) ∧ (¬(M(x) ∧ F(x)))
where:
H(x) = x is human
M(x) = x is male
F(x) = x is female
In description logic, it's a little bit different:
human ⊆ (male ∪ female) ∩ ¬(male ∩ female)
The answers provided here so far do not use Description Logic syntax (which is variable-free). Assuming you want the actual Description Logic syntax that is used in scientific papers about Description Logics, check out this:
human \sqsubseteq (male \sqcup female) \sqcap \neg (male \sqcap female)
Its written in LaTeX, you can use an online LaTeX equation editor, e.g. this to render this expression.
Human ⊑ (Male ⊔ Female) ⊓ ¬(Male ⊓ Female)
. See paulbrownmagic.com/blog/dl_cheat_sheet. –
Hartley With propositional calculus, this would be described as:
∀x.H(x) ⊃ (M(x) ∨ F(x)) ∧ (¬(M(x) ∧ F(x)))
where:
H(x) = x is human
M(x) = x is male
F(x) = x is female
In description logic, it's a little bit different:
human ⊆ (male ∪ female) ∩ ¬(male ∩ female)
don't have the ability to comment yet as a newbie but i believe you would want to use an "exclusive or"... then again, i guess it depends on your universe of discourse ;)
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