lambda calculus typed forms
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A term t is typable if there is a context Γ and a type τ such that the judgement
" Γ ⊦ t : τ " is derivable.
How do I indicate if the expression " f -> x -> f (f (f x)) " is typable or not?
And can anyone explain to me what normal and neutral forms of lam are?
Thank you
lambda lambda-calculus typed
asked Nov 10 at 17:53
Andreas
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up vote
0
down vote
favorite
A term t is typable if there is a context Γ and a type τ such that the judgement
" Γ ⊦ t : τ " is derivable.
How do I indicate if the expression " f -> x -> f (f (f x)) " is typable or not?
And can anyone explain to me what normal and neutral forms of lam are?
Thank you
lambda lambda-calculus typed
asked Nov 10 at 17:53
Andreas
46
add a comment |
up vote
0
down vote
favorite
up vote
0
down vote
favorite
A term t is typable if there is a context Γ and a type τ such that the judgement
" Γ ⊦ t : τ " is derivable.
How do I indicate if the expression " f -> x -> f (f (f x)) " is typable or not?
And can anyone explain to me what normal and neutral forms of lam are?
Thank you
lambda lambda-calculus typed
asked Nov 10 at 17:53
Andreas
46
A term t is typable if there is a context Γ and a type τ such that the judgement
" Γ ⊦ t : τ " is derivable.
How do I indicate if the expression " f -> x -> f (f (f x)) " is typable or not?
And can anyone explain to me what normal and neutral forms of lam are?
Thank you
lambda lambda-calculus typed
lambda lambda-calculus typed
asked Nov 10 at 17:53
Andreas
46
asked Nov 10 at 17:53
Andreas
46
asked Nov 10 at 17:53
Andreas
46
asked Nov 10 at 17:53
Andreas
46
asked Nov 10 at 17:53
Andreas
46
46
add a comment |
add a comment |
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