fix(doc): fix subsection title
expand "(disjunction)" title for consistency with the other subsection titles around
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@ -477,7 +477,7 @@ Now, we prove =p ∧ q → q ∧ p= with the following simple proof term.
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Note that the proof term is very similar to a function that just swaps the
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Note that the proof term is very similar to a function that just swaps the
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elements of a pair.
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elements of a pair.
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*** (disjunction)
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*** Or (disjunction)
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The expression =or.intro_left b H1= creates a proof for =a ∨ b= using a proof =H1 : a=.
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The expression =or.intro_left b H1= creates a proof for =a ∨ b= using a proof =H1 : a=.
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Similarly, =or.intro_right a H2= creates a proof for =a ∨ b= using a proof =H2 : b=.
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Similarly, =or.intro_right a H2= creates a proof for =a ∨ b= using a proof =H2 : b=.
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