Syntax Edy Nami Que
Transcript of Syntax Edy Nami Que
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Jean
De
Dt
e, t
e, e, t
regarder y De[x De.x regarde y] De,e,t
donner z De[yDe[x De.x donne z y]] De,t
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t
e
e, t
e, e, t
e
e, e, t
e
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0 P Q
0 1 R (P Q) R (P Q
0 1 Q 0 1 0 P
[]
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[]
?T y(e t)
1?T y(t)
T ns(PAST)
1?T y(e t) 1 F o(Upset), T y(e (e t)), [] 1
0
0
?T y(e)
PremisseConclusion
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{...?T y(Y)...}
{...?T y(Y), ? 0 T y(X), ? 1 T y(XY),...}
{{T n(n), ..., ? 0 , ? 1 , }}
T n(n), ..., ? 0 , ? 1
0 T n(n), ?, 1 T n(n), ?
{?T y(t), }
{...?T y(t), ? 0 T y(e), ? 1 T y(e t), }
{{T n(0), ? 0
T y(e), ? 1
T y(e t), }}
T n(0), ? 0 T y(e), ? 1 T y(e t)
0 T n(0), ?T y(e), 1 T n(0), ?T y(e t)
?T y(t), ? 0 T y(e), ? 1 T y(e t),
?T y(t), ? 0 T y(e), ? 1 T y(e t)
?T y(e), ?T y(e t)
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?T y(t), ? 0 T y(e), ? 1 T y(e t)
T y(e), F o(Hilary)[],
?T y(e t)
?T y(t), ? 0 T y(e), 0 T y(e), ? 1 T y(e t),
T y(e), F o(Hilary), [] ?T y(e t)
?T y(t), 0 T y(e), ? 1 T y(e t),
T y(e), F o(Hilary), [] ?T y(e t)
?T y(t), ? 1 T y(e t)
T y(e), F o(Hilary), [] ?T y(e t),
T ns(PAST), ?T y(t), ? 1 T y(e t)
T y(e), F o(Hilary), [] ?T y(e t)
?T y(e), T y(e (e t))
F o(Upset), []
T ns(PAST), ?T y(t), ? 1 T y(e t)
T y(e), []
F o(Hilary) ?T y(e t)
T y(e), []
F o(Joan), T y(e (e t)) F o(Upset), []
T ns(PAST), ?T y(t), ? 1 T y(e t)
T y(e), []
F o(Hilary) ?T y(e t), 0 T y(e),
T y(e), []F o(Joan)
T y(e (e t)) F o(Upset), []
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T ns(PAST), ?T y(t), ? 1 T y(e t)
T y(e), [] F o(Hilary)
?T y(e t), T y(e t), 0 T y(e), F o(Upset
(Joan))
T y(e), []
F o(Joan)T y(e (e t)) F o(Upset), []
T ns(PAST), ?T y(t), ? 1 T y(e t), 1 T y(e t),
T y(e), []F o(Hilary)
T y(e t)F o(Upset(Joan))
T y(e), []
F o(Joan)
T y(e (e t))
F o(Upset), []
T ns(PAST), ?T y(t), 1 T y(e t),
T y(e), []F o(Hilary)
T y(e t)F o(Upset(Joan))
T y(e), []F o(Joan)
T y(e (e t)) F o(Upset), []
T ns(PAST), ?T y(t), T y(t), F o(Upset(Joan))(Hilary),
T y(e), []F o(Hilary)
T y(e t)F o(Upset(Joan))
T y(e), [] F o(Joan)
T y(e (e t)) F o(Upset), []
T ns(PAST), T y(t), F o(Upset(Joan))(Hilary),
T y(e), []F o(Hilary)
T y(e t)F o(Upset(Joan))
T y(e), [] F o(Joan)
T y(e (e t)) F o(Upset), []
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{{T n(a),...?T y(t), }}
{{T n(a), ..., ?T y(t)}, { T n(a), ?xT n(x), ?T y(e), }}
?T y(t), T n(a), ?T y(t)
T n(a), ?T y(e), ?x.Tn(x),
T n(0), ?T y(t)
T n(0), ?T y(e), ?x.Tn(x), T y(e), F o(Joan), [],
?T y(e)
T n(0), ?T y(t)
T n(0), ?x.Tn(x)
T y(e), F o(Joan)T n(00), T y(e)
F o(Hilary) T n(01), ?T y(e t)
T n(010)
?T y(e), T y(e (e t))
F o(Upset), T n(011)
T n(0), ?T y(t)
T n(00), T y(e)
F o(Hilary) T n(01), ?T y(e t)
T n(010), ?T y(e), T n(0)
?x.Tn(x), T y(e), F o(Joan), T y(e (e t))
F o(Upset), T n(011)
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T n(0), ?T y(t)
T n(00), T y(e) F o(Hilary)
T n(01), ?T y(e t)
T n(010), ?T y(e), ,
T n(0), ?x.Tn(x) T y(e), F o(Joan)
T y(e (e t)) F o(Upset), T n(011)
T n(0), ?T y(t)
T n(00), T y(e) F o(Hilary)
T n(01), ?T y(e t)
T n(010), ?T y(e),
T n(0), ?x.Tn(x) T y(e), F o(Joan)
T y(e (e t))
F o(Upset
), T n(011)
?T y(e)
T y(e), F o(UMale), ?x.Fo(x),
? (T y(t) y.Tns(y)), []
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?T y(t)
T y(e), F o(UMale)
x.Fo(x), ?T y(e t)
?T y(t)
F o(John) ?T y(e t),
T ns(PAST), ?T y(t)
F o(John) ?T y(e t)
?T y(e), F o(Upset)
T ns(PAST), ?T y(t)
F o(John) ?T y(e t)
F o(VFemale, T y(e) x.Fo(x),
F o(Upset)
T ns(PAST), ?T y(t)
F o(John
) ?T y(e t)F o(Mary), F o(Upset)
0 0 0 1 0 0 1 1 0 0
1 0
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F o(U), T y(e)
0
1 0
F o
(
)
() F o()
?T y(e)
0?T y(t)
0 1 0 F o()
T y(e), F o(); []
?T y(t)
?T y(t)
T ns(PAST)
1 1 ?T y(e t) Chonaic 1 1
F o(Chon), T y(e (e t)), [] 1 0 0 ?T y(e) 0 1 0 0 ?T y(e)
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?T y(t)
T ns(PRES)
1 1 ?T y(e t) Ksero 1 1
F o(Kser), T y(e (e t)), [] 1 0 0 ?T y(e) 0 1 0 0
?T y(e), F o(USpeaker), x.Fo(x)
F o(USpeaker)
F o(Nico)
L
{...{T n(a), F o(), ?T y(e), }}
{...{T n(a), F o(), ?T y(e)}, {L1 T n(a), ?T y(t), ? F o(), }}
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T n(0), ?T y(t)
0 T n(0), F o(John)
?T y(e t)
L1 0 T n(0), ?T y(t), ? F o(John),
T n(0), ?T y(t)
0 T n(0), F o(John)
?T y(e t)
L1 0 T n(0), ?T y(t), ? F o(John)
?T y(e), ?x.Tn(x), L1 0 T n(0),
?T y(e), ?x.Tn(x), L
1 F o(y)
whorel
F o(y), T y(e), []
F o(y)
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T n(0), ?T y(t)
0 T n(0), F o(John)
?T y(e t)
L1 0 T n(0), ?T y(t), ? F o(John)
?T y(e), ?x.Tn(x), L1 T n(0),
T y(e), F o(John), [],
T n(0), ?T y(t)
0 T n(0),F o(John)
?T y(e t)
L1 0 T n(0),?T y(t), ? F o(John
)
T y(e)F o(I)
?T y(e t)
?T y(e), ,
T n(0), ?x.Tn(x),T y(e), F o(John)
T y(e (e t))
F o(Like)
T n(0), F o(Smoke(John) (Like(John))(I))
0 T n(0),F o(John)
F o(Smoke)
L1 0 T n(0),T y(t), F o((Like(John))(I))
F o(I) F o(Like(John))
F o(John
) F o(Like
)
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1 1 1
1 1 1
?T y(t)
T y(e), F o(UMale)
x.Fo(x),
T n(0), ?x.Tn(x),T y(e), F o(John)
?T y(e t)
0 1 0 F o()
F o(John) U
F o(U), T y(e)
0 1 0 F o()
()
F o()
1 1 1
F o(Mother(John))
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T y(e)
T y(cn)
T y(e)
T y(e cn)
T y(cn e)
Universel, T y(cn e) (tau)
Existentiel, T y(cn e) (epsilon)
T y(cn e) (iota)
?T y(e) 1 1 F o(P(, P)), T y(cn e)
1 0 0 ?T y(cn)
?T y(cn)
0 0 F o(x), T y(e) 0 1 1
F o(X(X,Man(X))), T y(e cn) 1 0
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?T y(e)
?T y(cn)
F o(x), T y(e),
F o(X,Man(X)), T y(e cn)
F o(P., P), T y(cn e)
T y(e)
?T y(e)
?T y(cn)
F o(x), T y(e) F o(X,Man(X)), T y(e cn)
L1 X, ?T y(t), ? F o(x),
F o(P., P), T y(cn e)
F o(x)
?T y(e),
F o((x,Man(x))(Like(x))(Sue))
F o(x) F o(X,Man(X))
F o((Like(x))(Sue))
F o(Sue) F o(Like(x))
F o(x) F o(Like)
F o(P., P)
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?T y(e) T y(e), F o(UMale),
?x.Fo(x), ? (T y(t) y.Tns(y)), []
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?T y(e)
?T y(cn)
F o(x), T y(e) F o(X, P rof essor(X)), T y(e cn)
L1 X, ?T y(t), ? F o(x),
F o(P., P), T y(cn e)
?T y(e)
?T y(cn)
F o(x),T y(e)
F o(X, P rofessor(X)), T y(e cn)
L1 X, ?T y(t), ? F o(x)
T y(e)
F o(John) ?T y(e t)
T y(e), F o(UMale), [],
T n(0), ?x.Tn(x),T y(e), F o(x)
F o(Like)
F o(P., P)
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F o( ), T y(e), []illi L L ?T y(t), ? D (F o( ), T y(e))
F o(U) F o(x)
D
? F o()
? D F o()
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? D (F o()) ? (F o())
? D F o(x)
T y(t)
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L1
?T y(e)
?T y(t)
?T y(t) ?T y(e)
{{T n(0), ?T y(t), }}
{{T n(0), ?T y(t)}, {L T n(0), ?T y(e), }}
L T n(0), ?T y(e), T n(0), ?T y(t)