19_a_queen_broadcast
We will succeed - and that success will belong to every one of us.
arc(r_0019_0002__will, r_0019_0003__succeed, scope).
arc(r_0019_0003__succeed, r_0019_0001__We, arg0).
arc(r_0019_0005__and, r_0019_0002__will, conj1).
arc(r_0019_0005__and, r_0019_0008__will, conj2).
arc(r_0019_0008__will, r_0019_0011__every_quant, scope).
arc(r_0019_0009__belong, r_0019_0006__that_r_0019_0007__success, arg0).
arc(r_0019_0009__belong, r_0019_0012__one, r_0019_0010__to_clr31).
arc(r_0019_0011__every_quant, r_0019_0009__belong, scope).
arc(r_0019_0011__every_quant, r_0019_0012__one, restriction).
arc(r_0019_0012__one, r_0019_0001__We, r_0019_0013__of).
fof(formula,axiom,
? [R_19_5_AND,R_19_2_WILL_SUCCEED,R_19_1_WE] :
( we(R_19_1_WE)
& and(R_19_5_AND)
& conj1(R_19_5_AND,R_19_2_WILL_SUCCEED)
& will_succeed(R_19_2_WILL_SUCCEED,R_19_1_WE)
& conj2(R_19_5_AND,R_19_8_WILL)
& ~ ! [R_19_12_ONE] :
( ( one(R_19_12_ONE)
& of(R_19_12_ONE,R_19_1_WE) )
=> ? [R_19_9_BELONG,R_19_6_THAT_SUCCESS] :
( that_success(R_19_6_THAT_SUCCESS)
& belong(R_19_9_BELONG,R_19_6_THAT_SUCCESS)
& to_clr31(R_19_9_BELONG,R_19_12_ONE) ) ) ) ).
( (IP-MAT (ILYR (ILYR;{COME_THROUGH} (NP-SBJ (PRO We;{we}))
(MD;_cat_Vi_ will;{will})
(IP-INF-CAT (VB;_I_ succeed;{succeed})))
(PUNC <hyphen>)
(CONJP (CONJ and;{and})
(ILYR (NP-SBJ;{COME_THROUGH} (D that;{that})
(N success;{success}))
(MD;_cat_Vi_ will;{will})
(IP-INF-CAT (VB;_Ipr_ belong;{belong[to]})
(PP-CLR (P-ROLE to;{to})
(NP (Q every;{every})
(N one;{one})
(PP (P-ROLE of;{of})
(NP (PRO us;{we})))))))))
(PUNC .))
(ID 19_a_queen_broadcast))