54_a_kyoto_2
As the background, any Buddhist knows that “all living things have Buddha-nature.”
arc(r_0054_0007__knows, r_0054_0002__the_r_0054_0003__background, r_0054_0001__As_nim5).
arc(r_0054_0007__knows, r_0054_0005__any_r_0054_0006__Buddhist, arg0).
arc(r_0054_0007__knows, r_0054_0010__all_quant, arg1).
arc(r_0054_0008__that_r_0054_0013__have, r_0054_0012__things, arg0).
arc(r_0054_0008__that_r_0054_0013__have, r_0054_0014__Buddha__hyphen__nature, arg1).
arc(r_0054_0010__all_quant, r_0054_0008__that_r_0054_0013__have, scope).
arc(r_0054_0010__all_quant, r_0054_0012__things, restriction).
arc(r_0054_0012__things, r_0054_0011__living, attrib28).
fof(formula,axiom,
? [R_54_7_KNOWS,R_54_5_ANY_BUDDHIST,R_54_2_THE_BACKGROUND] :
( any_Buddhist(R_54_5_ANY_BUDDHIST)
& the_background(R_54_2_THE_BACKGROUND)
& ! [R_54_12_THINGS,R_54_11_LIVING] :
( ( living(R_54_11_LIVING)
& things(R_54_12_THINGS)
& attrib28(R_54_12_THINGS,R_54_11_LIVING) )
=> ? [R_54_8_THAT_HAVE,R_54_14_BUDDHA_HYPHEN_NATURE] :
( buddha_hyphen_nature(R_54_14_BUDDHA_HYPHEN_NATURE)
& that_have(R_54_8_THAT_HAVE,R_54_12_THINGS,R_54_14_BUDDHA_HYPHEN_NATURE) ) )
& arg1(ARG1)
& knows(R_54_7_KNOWS,R_54_5_ANY_BUDDHIST)
& as_nim5(R_54_7_KNOWS,R_54_2_THE_BACKGROUND) ) ).
( (IP-MAT (PP-NIM (P-ROLE As;{as})
(NP (D the;{the})
(N background;{background})))
(PUNC ,)
(NP-SBJ (D any;{any})
(N Buddhist;{buddhist}))
(VBP;__ knows;{know})
(CP-THT-OB1 (IP-SUB (C that;{that})
(PULQ <ldquo>)
(NP-SBJ (Q all;{all})
(ADJP (ADJ living;{living}))
(NS things;{thing}))
(HVP;_Tn_ have;{have})
(NP-OB1 (N Buddha_<hyphen>_nature;{buddha_nature}))))
(PUNC .)
(PURQ <rdquo>))
(ID 54_a_kyoto_2;BDS_00002;53))