#!/usr/bin/env swipl
% :- module(t123,[]).
% Load with ?- consult(pack(logicmoo_base/t/examples/fol/'sanity_at_least_most_exactly_02.pfc')).
:- include(test_header).
%:- module(t123).
%:- '$set_source_module'(t123).
:- set_prolog_flag(logicmoo_modality,full).
:- process_this_script.
:- statistics.
subtest([subtest_assert(tHuman(joe)),
mpred_test(isa(_,tHeart))]).
subtest([subtest_assert(tHuman(joe)),
mpred_test(hasOrgan(joe,_))]).
subtest([subtest_assert(tHeart(_)),
mpred_test(~hasOrgan(jack,_))]).
:- ain(tHuman(iBob)).
testable_quants(X,Fml,Q,Name):-member(QF,[exactly,atmost,atleast]),member(QN,[0,1,2,3,5,10]),Q=..[QF,QN,X,Fml],atom_concat(QF,QN,Name).
testable_quants(X,Fml,Q,Name):-member(QF,[all,exists]),Q=..[QF,X,Fml],atom_concat(QF,'1',Name).
testable_quants(X,Fml,~Q,Name):-member(QF,[all,exists]),Q=..[QF,X,Fml],atom_concat(QF,'0',Name).
:- add_test(most3, (all([[Human,tHuman]],atmost(3,[[M3Meal,tMeal]],hasMeal(Human,M3Meal))))).
:- add_test(least3, (all([[Human,tHuman]],atleast(3,[[L3Dream,tDream]],hasDream(Human,L3Dream))))).
:- add_test(exactly3, (all([[Human,tHuman]],exactly(3,[[E3ye,tEye]],hasEye(Human,E3ye))))).
:- add_test(most1, (all([[Human,tHuman]],atmost(1,[[M1Spouse,tSpouse]],hasSpouse(Human,M1Spouse))))).
:- add_test(least1, (all([[Human,tHuman]],atleast(1,[[LeastIdea,tIdea]],hasIdea(Human,LeastIdea))))).
:- add_test(exactly1, (all([[Human,tHuman]],exactly(1,[[Heart,tHeart]],hasHeart(Human,Heart))))).
:- add_test(exists1, (all([[Human,tHuman]],exists([[SomeClue,tClue]],hasClue(Human,SomeClue))))).
/*
% single lit
:- add_test(most2, (all([[Human,tHuman]],atmost(2,[[M2Kidney,tKidney]],hasKidney(Human,M2Kidney))))).
:- add_test(least2, (all([[Human,tHuman]],atleast(2,[[L2Dream,tDream]],hasDream(Human,L2Dream))))).
:- add_test(exactly2, (all([[Human,tHuman]],exactly(2,[[E2ye,tEye]],hasEye(Human,E2ye))))).
:- add_test(exists2, (all([[Human,tHuman]],exists([[Lung1,tLung],[Lung2,tLung]],hasLung(Human,Lung1)&hasLung(Human,Lung2)&leftOf(Lung1,Lung2))))).
:- add_test(most0, (all([[Human,tHuman]],atmost(0,[[M0Wing,tWing]],hasWing(Human,M0Wing))))).
:- add_test(least0, (all([[Human,tHuman]],atleast(0,[[L0Dollar,tDollar]],hasDollar(Human,L0Dollar))))).
:- add_test(exactly0, (all([[Human,tHuman]],exactly(0,[[E0Coin,tCoin]],hasCoin(Human,E0Coin))))).
:- add_test(exists0, (all([[Human,tHuman]],~exists([[CommonSense,tCommonSense]],hasCommonSense(Human,CommonSense))))).
:- add_test(most3, (all([[Human,tHuman]],atmost(3,[[M3Meal,tMeal]],hasMeal(Human,M3Meal))))).
:- add_test(least3, (all([[Human,tHuman]],atleast(3,[[L3Dream,tDream]],hasDream(Human,L3Dream))))).
:- add_test(exactly3, (all([[Human,tHuman]],exactly(3,[[E3ye,tEye]],hasEye(Human,E3ye))))).
% or
:- add_test(most1b, (all([[Human,tHuman]],atmost(1,[[M1Spouse,tSpouse]],hasSpouse(Human,M1Spouse) v controls(Human,M1Spouse))))).
:- add_test(least1b, (all([[Human,tHuman]],atleast(1,[[LeastIdea,tIdea]],hasIdea(Human,LeastIdea) v controls(Human,LeastIdea))))).
:- add_test(exactly1b, (all([[Human,tHuman]],exactly(1,[[Heart,tHeart]],hasHeart(Human,Heart) v controls(Human,Heart))))).
:- add_test(exists1b, (all([[Human,tHuman]],exists([[SomeClue,tClue]],hasClue(Human,SomeClue) v controls(Human,SomeClue))))).
:- add_test(most2b, (all([[Human,tHuman]],atmost(2,[[M2Kidney,tKidney]],hasKidney(Human,M2Kidney) v controls(Human,M2Kidney))))).
:- add_test(least2b, (all([[Human,tHuman]],atleast(2,[[L2Dream,tDream]],hasDream(Human,L2Dream) v controls(Human,L2Dream))))).
:- add_test(exactly2b, (all([[Human,tHuman]],exactly(2,[[E2ye,tEye]],hasEye(Human,E2ye) v controls(Human,E2ye))))).
:- add_test(exists2b, (all([[Human,tHuman]],exists([[Lung1,tLung],[Lung2,tLung]],hasLung(Human,Lung1) v hasLung(Human,Lung2) v leftOf(Lung1,Lung2) v controls(Human,Lung1) v controls(Human,Lung2))))).
:- add_test(most0b, (all([[Human,tHuman]],atmost(0,[[M0Wing,tWing]],hasWing(Human,M0Wing) v controls(Human,M0Wing))))).
:- add_test(least0b, (all([[Human,tHuman]],atleast(0,[[L0Dollar,tDollar]],hasDollar(Human,L0Dollar) v controls(Human,L0Dollar))))).
:- add_test(exactly0b, (all([[Human,tHuman]],exactly(0,[[E0Coin,tCoin]],hasCoin(Human,E0Coin) v controls(Human,E0Coin))))).
:- add_test(exists0b, (all([[Human,tHuman]],~exists([[CommonSense,tCommonSense]],hasCommonSense(Human,CommonSense) v controls(Human,CommonSense))))).
% implies
:- add_test(most1c, (all([[Human,tHuman]],atmost(1,[[M1Spouse,tSpouse]],hasSpouse(Human,M1Spouse) => controls(Human,M1Spouse))))).
:- add_test(least1c, (all([[Human,tHuman]],atleast(1,[[LeastIdea,tIdea]],hasIdea(Human,LeastIdea) => controls(Human,LeastIdea))))).
:- add_test(exactly1c, (all([[Human,tHuman]],exactly(1,[[Heart,tHeart]],hasHeart(Human,Heart) => controls(Human,Heart))))).
:- add_test(exists1c, (all([[Human,tHuman]],exists([[SomeClue,tClue]],hasClue(Human,SomeClue) => controls(Human,SomeClue))))).
:- add_test(most2c, (all([[Human,tHuman]],atmost(2,[[M2Kidney,tKidney]],hasKidney(Human,M2Kidney) => controls(Human,M2Kidney))))).
:- add_test(least2c, (all([[Human,tHuman]],atleast(2,[[L2Dream,tDream]],hasDream(Human,L2Dream) => controls(Human,L2Dream))))).
:- add_test(exactly2c, (all([[Human,tHuman]],exactly(2,[[E2ye,tEye]],hasEye(Human,E2ye) => controls(Human,E2ye))))).
:- add_test(exists2c, (all([[Human,tHuman]],exists([[Lung1,tLung],[Lung2,tLung]],
(hasLung(Human,Lung1) & hasLung(Human,Lung2) & leftOf(Lung1,Lung2)) => (controls(Human,Lung1) & controls(Human,Lung2)))))).
:- add_test(most0c, (all([[Human,tHuman]],atmost(0,[[M0Wing,tWing]],hasWing(Human,M0Wing) => controls(Human,M0Wing))))).
:- add_test(least0c, (all([[Human,tHuman]],atleast(0,[[L0Dollar,tDollar]],hasDollar(Human,L0Dollar) => controls(Human,L0Dollar))))).
:- add_test(exactly0c, (all([[Human,tHuman]],exactly(0,[[E0Coin,tCoin]],hasCoin(Human,E0Coin) => controls(Human,E0Coin))))).
:- add_test(exists0c, (all([[Human,tHuman]],~exists([[CommonSense,tCommonSense]],hasCommonSense(Human,CommonSense) => controls(Human,CommonSense))))).
% and
:- add_test(most0a, (all([[Human,tHuman]],atmost(0,[[M0Wing,tWing]],hasWing(Human,M0Wing)&controls(Human,M0Wing))))).
:- add_test(least0a, (all([[Human,tHuman]],atleast(0,[[L0Dollar,tDollar]],hasDollar(Human,L0Dollar)&controls(Human,L0Dollar))))).
:- add_test(exactly0a, (all([[Human,tHuman]],exactly(0,[[E0Coin,tCoin]],hasCoin(Human,E0Coin)&controls(Human,E0Coin))))).
:- add_test(exists0a, (all([[Human,tHuman]],~exists([[CommonSense,tCommonSense]],hasCommonSense(Human,CommonSense)&controls(Human,CommonSense))))).
:- add_test(most2a, (all([[Human,tHuman]],atmost(2,[[M2Kidney,tKidney]],hasKidney(Human,M2Kidney)&controls(Human,M2Kidney))))).
:- add_test(least2a, (all([[Human,tHuman]],atleast(2,[[L2Dream,tDream]],hasDream(Human,L2Dream)&controls(Human,L2Dream))))).
:- add_test(exactly2a, (all([[Human,tHuman]],exactly(2,[[E2ye,tEye]],hasEye(Human,E2ye)&controls(Human,E2ye))))).
:- add_test(exists2a, (all([[Human,tHuman]],exists([[Lung1,tLung],[Lung2,tLung]],hasLung(Human,Lung1)&hasLung(Human,Lung2)&leftOf(Lung1,Lung2)&controls(Human,Lung1)&controls(Human,Lung2))))).
:- add_test(most1a, (all([[Human,tHuman]],atmost(1,[[M1Spouse,tSpouse]],hasSpouse(Human,M1Spouse)&controls(Human,M1Spouse))))).
:- add_test(least1a, (all([[Human,tHuman]],atleast(1,[[LeastIdea,tIdea]],hasIdea(Human,LeastIdea)&controls(Human,LeastIdea))))).
:- add_test(exactly1a, (all([[Human,tHuman]],exactly(1,[[Heart,tHeart]],hasHeart(Human,Heart)&controls(Human,Heart))))).
:- add_test(exists1a, (all([[Human,tHuman]],exists([[SomeClue,tClue]],hasClue(Human,SomeClue)&controls(Human,SomeClue))))).
*/
:- cls.
rats:- forall(is_test(Test),call(Test)).
end_of_file.
:- mpred_test(\+ tHeart(_)).
:- mpred_test(\+ hasOrgan(iBob,_)).
:-
ain(hasOrgan(iBob,iBobsHeart)).
:-
ain(tHeart(iBobsHeart)).
% You''ve proved Animal does not exist when:
% 1) you dont need skolems and
% 1a) no hearts exists or
% 1b) Human has no organs
% 2) when you need skolems and
% 2a) no skolem hearts exist or
% 2b) no skolem organs for Human
prove_not_isa(Human, tHuman) :-
( prove_not_need(skIsHeartInArg2ofHasorgan_1FnSk(Human)),
( prove_not_isa(Heart, tHeart)
; prove_not_holds_t(hasOrgan, Human, Heart)
)
; prove_need(skIsHeartInArg2ofHasorgan_1FnSk(Human)),
( prove_not_isa(skIsHeartInArg2ofHasorgan_1FnSk(Human), tHeart)
; prove_not_holds_t(hasOrgan,
Human,
skIsHeartInArg2ofHasorgan_1FnSk(Human))
)
).
% Good:
% You need skolems for Human when no hearte exist for anyone
% or that human has no organs
% plus confirm this is indeed a human
prove_need(skIsHeartInArg2ofHasorgan_1FnSk(Human)) :-
( prove_not_isa(Heart, tHeart)
; prove_not_holds_t(hasOrgan, Human, Heart)
),
prove_isa(Human, tHuman).
% This is broken: Everything is a heart of you dont need skolems and you have and what you dont need a skolems for was human
prove_isa(Heart, tHeart) :-
prove_not_need(skIsHeartInArg2ofHasorgan_1FnSk(Human)),
prove_isa(Human, tHuman).
% This is broken: Everything is an orgam of you dont need skolems and you have and what you dont need a skolems for was human
prove_holds_t(hasOrgan, Human, Heart) :-
prove_not_need(skIsHeartInArg2ofHasorgan_1FnSk(Human)),
prove_isa(Human, tHuman).
% This is broken:
prove_not_need(skIsHeartInArg2ofHasorgan_1FnSk(Human)) :-
( prove_not_isa(skIsHeartInArg2ofHasorgan_1FnSk(Human), tHeart)
; prove_not_holds_t(hasOrgan,
Human,
skIsHeartInArg2ofHasorgan_1FnSk(Human))
),
prove_isa(Human, tHuman).
% Good:
prove_isa(skIsHeartInArg2ofHasorgan_1FnSk(Human), tHeart) :-
prove_need(skIsHeartInArg2ofHasorgan_1FnSk(Human)),
prove_isa(Human, tHuman).
prove_holds_t(hasOrgan, Human, skIsHeartInArg2ofHasorgan_1FnSk(Human)) :-
prove_need(skIsHeartInArg2ofHasorgan_1FnSk(Human)),
prove_isa(Human, tHuman).
end_of_file.
the other year.. i was creating a helpsystem for a commandline util for playing as a robot in secondlife..
so human controlled commands had crazy help system .. i had written this in C#
what i was going to say about why cyc ended up the way it did was jus tthe concxept that you know there can be many cfg for english out there and temproary onces
Find all "atleast", Subfolders, "<Workspace>", "*.*"
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\common_logic\common_logic_compiler.pl
150 4: atleast(X,N,A)
718 17: Fml = (atleast(N,X,F)) -> Fml1 = atmost(N,X,F);
719 42: Fml = (atmost(N,X,F)) -> Fml1 = atleast(N,X,F);
720 23: Fml = (quant(atleast(N),X,F)) -> Fml1 = quant(atmost(N),X,F);
721 55: Fml = (quant(atmost(N),X,F)) -> Fml1 = quant(atleast(N),X,F);
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\common_logic\common_logic_exists.pl
571 17:expandQuants(KB,atleast(N,X,NNF),FmlO):- expandQuants(KB,quant(atleast(N),X,NNF),FmlO).
571 64:expandQuants(KB,atleast(N,X,NNF),FmlO):- expandQuants(KB,quant(atleast(N),X,NNF),FmlO).
635 25:% Typed (Exactly/AtMost/AtLeast 2 ((?x Man)(?y Woman)(?z Child)) ... )
646 11:nnf_ex(KB,atleast(N,XL,NNF),FreeV,FmlO,Paths):- is_list(XL),
648 14: nnf(KB,atleast(N,X,isa(X,Col) & NNF),FreeV,FmlO,Paths);
651 20: nnf(KB,atleast(N,X,NNF),FreeV,FmlO,Paths);
652 20: nnf(KB,atleast(N,X,atleast(N,MORE,NNF)),FreeV,FmlO,Paths)))).
652 32: nnf(KB,atleast(N,X,atleast(N,MORE,NNF)),FreeV,FmlO,Paths)))).
900 8:% ==== AtLeast N ========
904 3:% AtLeast 1: We simply create the existence of 1
905 11:nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- N==1, !,
908 22:nnf_ex(KB,thereExistsAtLeast(N,X,Fml),FreeV,NNF,Paths):-!, nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths).
908 70:nnf_ex(KB,thereExistsAtLeast(N,X,Fml),FreeV,NNF,Paths):-!, nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths).
910 3:% AtLeast 2: (This is just to confirm code .. thus, will comment out to use "AtLeast X:" rule)
910 78:% AtLeast 2: (This is just to confirm code .. thus, will comment out to use "AtLeast X:" rule)
911 11:nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- N==2, !,
920 3:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
920 18:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
920 50:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
921 11:nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- is_using_feature(list_macros),!,
927 3:% AtLeast 3: (This is just to confirm code .. thus, will comment out to use "AtLeast X:" rule)
927 78:% AtLeast 3: (This is just to confirm code .. thus, will comment out to use "AtLeast X:" rule)
928 11:nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- N==3, !,
933 3:% AtLeast 4: (This is just to confirm code .. thus, will comment out to use "AtLeast X:" rule)
933 78:% AtLeast 4: (This is just to confirm code .. thus, will comment out to use "AtLeast X:" rule)
934 11:nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- N =4, fail, is_using_feature(list_macros),!,
941 3:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
941 18:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
941 50:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
942 11:nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- % is_using_feature(list_macros),!,
944 17: nnf_ex(KB,atleastInSet(N,X,Fml,N,SET),FreeV,NNF,Paths).
946 12:nnf_ex(_KB,atleastInSet(0,_X,_Fml,_S,_Set),_FreeV,true,1):- !.
948 11:nnf_ex(KB,atleastInSet(N,X,Fml,S,SET),FreeV,NNF,Paths):- % is_using_feature(list_macros),!,
952 27: nnf_ex(KB, ( NEWFORM & atleastInSet(N2,X2,Fml2,S,SET)),[X|FreeV],NNF,Paths).
955 3:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
955 18:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
955 50:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
956 11:nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- % is_using_feature(list_macros),!,
963 3:% AtLeast N: This constructs N separate Skolems.. but did i name them the same?
964 11:nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- NewN is N - 1, !,
966 81: NEWFORM = ~ (~ (different(X,Y) v ( ~ skId(Y,N) v ((exists(Y, FmlY )))))) v atleast(NewN,X,Fml),
970 3:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
970 18:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
970 50:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
971 11:nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- %% is_using_feature(list_macros),!,
976 3:% AtLeast N: Non list macro PFCLog version (Might prefer this?)
977 11:nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- is_using_feature(inline_prolog),!,
986 3:% AtLeast N: This constructs N separate Skolems.. but did i name them the same?
987 11:nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- fail, NewN is N - 1, !,
989 82: NEWFORM = ( ~(different(X,Y) & exists(Y, ~skolem(Y,skIDFn(Y,N)) v FmlY)) v atleast(NewN,X,Fml)),
990 55: % NEWFORM = ( ~different(X,Y) v exists(Y, FmlY & atleast(NewN,X,Fml))),
993 3:% AtLeast N: "Non list macro version (Might prefer this?)"
994 11:nnf_ex(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- NewN is N - 1, !,
996 50: NEWFORM = exists(Y, (FmlY & different(X,Y) & atleast(NewN,X,Fml))),
1018 27:% AtMost N: "If there are AtLeast N then There Exists No More"
1019 74:nnf_ex(KB,atmost(N,X,Fml),FreeV,NNF,Paths):- fail, % wont work due to ~(atleast) = atmost (creating a loop (when in NNF))
1021 15: NEWFORM = (atleast(N,X,Fml) => ~(exists(Y, FmlY & different(X,Y)))),
1043 42:% Exactly 1: states "There is AtMost and AtLeast 1"
1049 43:% Exactly N: states "There is AtMost N /\ AtLeast N"
1051 15: NEWFORM = (atleast(N,X,Fml) & atmost(N,X,Fml)),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\common_logic\common_logic_snark.pl
292 15:kif_hook_skel(atleast(_,_,_)).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\common_logic\common_logic_unused.txt
31 7:%= atleast(X,N,A)
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\motel\examples.pl
37 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
91 23: defconcept(c1,atleast(3,r)),
92 69: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
92 91: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
117 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
140 28: defconcept(c1,and([atleast(2,child),atmost(1,child)])),
150 35: defconcept(c1,and([person,atleast(2,child)])),
151 35: defconcept(c2,and([person,atleast(3,restr(child,lawyer))])).
168 45: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
168 59: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
169 35: defconcept(c2,all(restr(r,atleast(2,s1)),atmost(2,s2))).
176 79: defconcept(c1,and([person,all(friend,doctor),all(restr(friend,doctor),atleast(1,speciality))])),
177 46: defconcept(c2,and([person,all(friend,atleast(1,speciality))])).
184 28: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
184 59: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
185 27: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
185 44: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
202 44: defconcept(c3,and([atmost(4,child),atleast(2,restr(child,female))])),
569 36: defconcept(fourWheels,and([atleast(4,wheels),atmost(4,wheels)])),
570 36: defconcept(fiveWheels,and([atleast(5,wheels),atmost(5,wheels)])),
629 35: defconcept(oneSpouse,and([atleast(1,spouse),atmost(1,spouse)])),
638 32: defconcept(zeroSH,and([atleast(0,sh),atmost(0,sh)])),
639 31: defconcept(oneSH,and([atleast(1,sh),atmost(1,sh)])),
640 31: defconcept(twoSH,and([atleast(2,sh),atmost(2,sh)])),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\motel\mpred_motel.pl
3427 13: * not(atleast(N,R)) -> atmost(N-1,R)
3428 30: * not(atmost(N,R)) -> atleast(N+1,R)
3457 18:normalizeNot(not(atleast(N,R)),atmost(M,R)) :-
3459 31:normalizeNot(not(atmost(N,R)),atleast(M,R)) :-
3523 15:motel_flatten(atleast(N,R1),atleast(N,R2)) :-
3523 29:motel_flatten(atleast(N,R1),atleast(N,R2)) :-
5162 41: % Assert X in some(r,c) => X in atleast(1,r)
5165 23: % Assert X in atleast(1,r) => X in some(r,'top')
5369 45: % Assert x in some(R,'top') => x in atleast(1,R)
5377 30: atleast(1,R),X,HYPS,AB,CALLS,PT1,InHead1),
5382 23: % Assert x in atleast(1,R) => x in some(R,'top')
5391 29: atleast(1,R),X,HYPS,AB,CALLS,PT1,Body),
8024 13:namesInTerm(atleast(_N,R),L,_) :-
8166 23:malcToFOL(Trans,U,[X],atleast(N,R),F) :-
8167 23: nrToFOL(U,[X],atleast(N,R),F).
8235 17:nrToFOL(_U,[_X],atleast(0,_R),true) :-
8237 15:nrToFOL(U,[X],atleast(1,R),exists(Y,F1)) :-
8240 15:nrToFOL(U,[X],atleast(N,R),F) :-
9570 46: defconcept(EnvName,MS,CNameDom, and([atleast(MinNr,RName1),atmost(MaxNr,RName1)])),
9574 46:% defconcept(EnvName,MS,CNameDef, and([atleast(DefNr,RName1),atmost(DefNr,RName1)])),
9726 46: defconcept(EnvName,MS,CNameDom, and([atleast(MinNr,RName1),atmost(MaxNr,RName1)])),
9729 46:% defconcept(EnvName,MS,CNameDef, and([atleast(DefNr,RName1),atmost(DefNr,RName1)])),
9741 40: defconcept(EnvName,MS,CNameDom,atleast(1,RName1)),
9981 50:% and([atleast(MinNr,RName),
10008 23: [atleast(MinNr,'top'), atmost(MaxNr,'top') | L2]) :-
10482 30: and([atleast(MinNr,R1),atmost(MaxNr,R1)]),AX),
10483 47: undefconcept(EnvName,MS,CNameDom,and([atleast(MinNr,R1),
10580 52: conceptEqualSets(Env,_usr,MS,CNameDom,and([atleast(MinNr,R1),
10582 47: undefconcept(EnvName,MS,CNameDom,and([atleast(MinNr,R1),
10597 47: conceptEqualSets(Env,_usr,MS,CNameDom,atleast(1,R1),AX),
10598 42: undefconcept(EnvName,MS,CNameDom,atleast(1,R1)),
10799 58: roleSubsets(Env,_user,MS,IRName,restr(RName,and([atleast(MinNr,RName),
10804 52: and([atleast(MinNr,RName),
11089 58:assertConceptLInR(Env,rn(AxiomName,_S,Orientation),MS,CN,atleast(N,R)) :-
11096 50: convertInConsequence(Env,pr(3),RN1,MS,W1,atleast(N,R),X,
11360 21: atleast(N,R),X,HYPS,AB,CALLS,PT1,Body) :-
11463 42:convertInConsequence(Env,_Pr,Name,_MS,W1,atleast(N,R),X,
12096 31:unfold(Env,[(Origin,concept,A,atleast(N,R))|L1],[(NewOrigin,concept,A1,atleast(N,R),atleast(N,R1))|DL2]) :-
12096 72:unfold(Env,[(Origin,concept,A,atleast(N,R))|L1],[(NewOrigin,concept,A1,atleast(N,R),atleast(N,R1))|DL2]) :-
12096 85:unfold(Env,[(Origin,concept,A,atleast(N,R))|L1],[(NewOrigin,concept,A1,atleast(N,R),atleast(N,R1))|DL2]) :-
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\motel\test_motel_env.txt
1398 52:conceptEqualSets(env(t5570),user,[],concept12,and([atleast(1,truth_mod),atmost(1,truth_mod)]),axiom109):-true.
1400 49:conceptEqualSets(env(t5570),system,[],concept13,atleast(1,truth_mod),axiom111):-true.
1403 39:conceptEqualSets(env(t5570),system,[],atleast(2,truth_mod),not(concept14),axiom114):-true.
1406 52:conceptEqualSets(env(t5570),user,[],concept20,and([atleast(1,det),atmost(1,det)]),axiom124):-true.
1408 49:conceptEqualSets(env(t5570),system,[],concept21,atleast(1,det),axiom126):-true.
1411 39:conceptEqualSets(env(t5570),system,[],atleast(2,det),not(concept22),axiom129):-true.
1412 52:conceptEqualSets(env(t5570),user,[],concept27,and([atleast(1,deictic_mod),atmost(1,deictic_mod)]),axiom135):-true.
1414 49:conceptEqualSets(env(t5570),system,[],concept28,atleast(1,deictic_mod),axiom137):-true.
1417 39:conceptEqualSets(env(t5570),system,[],atleast(2,deictic_mod),not(concept29),axiom140):-true.
1418 52:conceptEqualSets(env(t5570),user,[],concept34,and([atleast(1,named),atmost(1,named)]),axiom146):-true.
1420 49:conceptEqualSets(env(t5570),system,[],concept35,atleast(1,named),axiom148):-true.
1423 39:conceptEqualSets(env(t5570),system,[],atleast(2,named),not(concept36),axiom151):-true.
1426 52:conceptEqualSets(env(t5570),user,[],concept42,and([atleast(1,subject),atmost(1,subject)]),axiom159):-true.
1428 49:conceptEqualSets(env(t5570),system,[],concept43,atleast(1,subject),axiom161):-true.
1431 39:conceptEqualSets(env(t5570),system,[],atleast(2,subject),not(concept44),axiom164):-true.
1432 52:conceptEqualSets(env(t5570),user,[],concept49,and([atleast(1,purpose),atmost(1,purpose)]),axiom170):-true.
1434 49:conceptEqualSets(env(t5570),system,[],concept50,atleast(1,purpose),axiom172):-true.
1437 39:conceptEqualSets(env(t5570),system,[],atleast(2,purpose),not(concept51),axiom175):-true.
1438 52:conceptEqualSets(env(t5570),user,[],concept56,and([atleast(1,time),atmost(1,time)]),axiom181):-true.
1440 49:conceptEqualSets(env(t5570),system,[],concept57,atleast(1,time),axiom183):-true.
1443 39:conceptEqualSets(env(t5570),system,[],atleast(2,time),not(concept58),axiom186):-true.
1444 52:conceptEqualSets(env(t5570),user,[],concept63,and([atleast(1,illoc),atmost(1,illoc)]),axiom192):-true.
1446 49:conceptEqualSets(env(t5570),system,[],concept64,atleast(1,illoc),axiom194):-true.
1449 39:conceptEqualSets(env(t5570),system,[],atleast(2,illoc),not(concept65),axiom197):-true.
1450 52:conceptEqualSets(env(t5570),user,[],concept70,and([atleast(1,cause),atmost(1,cause)]),axiom203):-true.
1452 49:conceptEqualSets(env(t5570),system,[],concept71,atleast(1,cause),axiom205):-true.
1455 39:conceptEqualSets(env(t5570),system,[],atleast(2,cause),not(concept72),axiom208):-true.
1456 52:conceptEqualSets(env(t5570),user,[],concept77,and([atleast(1,result),atmost(1,result)]),axiom214):-true.
1458 49:conceptEqualSets(env(t5570),system,[],concept78,atleast(1,result),axiom216):-true.
1461 39:conceptEqualSets(env(t5570),system,[],atleast(2,result),not(concept79),axiom219):-true.
1462 52:conceptEqualSets(env(t5570),user,[],concept84,and([atleast(1,location),atmost(1,location)]),axiom225):-true.
1464 49:conceptEqualSets(env(t5570),system,[],concept85,atleast(1,location),axiom227):-true.
1467 39:conceptEqualSets(env(t5570),system,[],atleast(2,location),not(concept86),axiom230):-true.
1468 47:conceptEqualSets(env(t5570),user,[],concept90,atleast(1,subject),axiom231):-true.
1474 52:conceptEqualSets(env(t5570),user,[],concept96,and([atleast(1,volition),atmost(1,volition)]),axiom248):-true.
1476 49:conceptEqualSets(env(t5570),system,[],concept97,atleast(1,volition),axiom250):-true.
1479 39:conceptEqualSets(env(t5570),system,[],atleast(2,volition),not(concept98),axiom253):-true.
1482 53:conceptEqualSets(env(t5570),user,[],concept104,and([atleast(1,origin_mod),atmost(1,origin_mod)]),axiom261):-true.
1484 50:conceptEqualSets(env(t5570),system,[],concept105,atleast(1,origin_mod),axiom263):-true.
1487 39:conceptEqualSets(env(t5570),system,[],atleast(2,origin_mod),not(concept106),axiom266):-true.
1494 53:conceptEqualSets(env(t5570),user,[],concept116,and([atleast(1,colour_mod),atmost(1,colour_mod)]),axiom296):-true.
1496 50:conceptEqualSets(env(t5570),system,[],concept117,atleast(1,colour_mod),axiom298):-true.
1499 39:conceptEqualSets(env(t5570),system,[],atleast(2,colour_mod),not(concept118),axiom301):-true.
1502 53:conceptEqualSets(env(t5570),user,[],concept124,and([atleast(1,relative_mod),atmost(1,relative_mod)]),axiom311):-true.
1504 50:conceptEqualSets(env(t5570),system,[],concept125,atleast(1,relative_mod),axiom313):-true.
1507 39:conceptEqualSets(env(t5570),system,[],atleast(2,relative_mod),not(concept126),axiom316):-true.
1512 53:conceptEqualSets(env(t5570),user,[],concept132,and([atleast(1,material_mod),atmost(1,material_mod)]),axiom328):-true.
1514 50:conceptEqualSets(env(t5570),system,[],concept133,atleast(1,material_mod),axiom330):-true.
1517 39:conceptEqualSets(env(t5570),system,[],atleast(2,material_mod),not(concept134),axiom333):-true.
1520 53:conceptEqualSets(env(t5570),user,[],concept140,and([atleast(1,weight_mod),atmost(1,weight_mod)]),axiom343):-true.
1522 50:conceptEqualSets(env(t5570),system,[],concept141,atleast(1,weight_mod),axiom345):-true.
1525 39:conceptEqualSets(env(t5570),system,[],atleast(2,weight_mod),not(concept142),axiom348):-true.
1530 53:conceptEqualSets(env(t5570),user,[],concept150,and([atleast(1,instrument),atmost(1,instrument)]),axiom359):-true.
1532 50:conceptEqualSets(env(t5570),system,[],concept151,atleast(1,instrument),axiom361):-true.
1535 39:conceptEqualSets(env(t5570),system,[],atleast(2,instrument),not(concept152),axiom364):-true.
1536 53:conceptEqualSets(env(t5570),user,[],concept157,and([atleast(1,concerned),atmost(1,concerned)]),axiom370):-true.
1538 50:conceptEqualSets(env(t5570),system,[],concept158,atleast(1,concerned),axiom372):-true.
1541 39:conceptEqualSets(env(t5570),system,[],atleast(2,concerned),not(concept159),axiom375):-true.
1544 53:conceptEqualSets(env(t5570),user,[],concept165,and([atleast(1,destination),atmost(1,destination)]),axiom393):-true.
1546 50:conceptEqualSets(env(t5570),system,[],concept166,atleast(1,destination),axiom395):-true.
1549 39:conceptEqualSets(env(t5570),system,[],atleast(2,destination),not(concept167),axiom398):-true.
1550 53:conceptEqualSets(env(t5570),user,[],concept172,and([atleast(1,source),atmost(1,source)]),axiom404):-true.
1552 50:conceptEqualSets(env(t5570),system,[],concept173,atleast(1,source),axiom406):-true.
1555 39:conceptEqualSets(env(t5570),system,[],atleast(2,source),not(concept174),axiom409):-true.
1558 48:conceptEqualSets(env(t5570),user,[],concept180,atleast(1,means),axiom417):-true.
1568 48:conceptEqualSets(env(t5570),user,[],concept186,atleast(1,concerned),axiom427):-true.
1574 48:conceptEqualSets(env(t5570),user,[],concept190,atleast(1,result),axiom438):-true.
1578 48:conceptEqualSets(env(t5570),user,[],concept194,atleast(1,concerned),axiom447):-true.
1588 53:conceptEqualSets(env(t5570),user,[],concept202,and([atleast(1,beneficative),atmost(1,beneficative)]),axiom472):-true.
1590 50:conceptEqualSets(env(t5570),system,[],concept203,atleast(1,beneficative),axiom474):-true.
1593 39:conceptEqualSets(env(t5570),system,[],atleast(2,beneficative),not(concept204),axiom477):-true.
1596 48:conceptEqualSets(env(t5570),user,[],concept209,atleast(1,concerned),axiom480):-true.
1600 48:conceptEqualSets(env(t5570),user,[],concept212,atleast(1,concerned),axiom488):-true.
1606 53:conceptEqualSets(env(t5570),user,[],concept218,and([atleast(1,measure),atmost(1,measure)]),axiom512):-true.
1608 50:conceptEqualSets(env(t5570),system,[],concept219,atleast(1,measure),axiom514):-true.
1611 39:conceptEqualSets(env(t5570),system,[],atleast(2,measure),not(concept220),axiom517):-true.
1614 48:conceptEqualSets(env(t5570),user,[],concept226,atleast(1,measure),axiom525):-true.
1624 48:conceptEqualSets(env(t5570),user,[],concept234,atleast(1,quantity),axiom587):-true.
1634 53:conceptEqualSets(env(t5570),user,[],concept241,and([atleast(1,physis_mod),atmost(1,physis_mod)]),axiom648):-true.
1636 50:conceptEqualSets(env(t5570),system,[],concept242,atleast(1,physis_mod),axiom650):-true.
1639 39:conceptEqualSets(env(t5570),system,[],atleast(2,physis_mod),not(concept243),axiom653):-true.
1652 53:conceptEqualSets(env(t5570),user,[],concept254,and([atleast(1,volition),atmost(1,volition)]),axiom689):-true.
1670 53:conceptEqualSets(env(t5570),user,[],concept265,and([atleast(1,worth_mod),atmost(1,worth_mod)]),axiom726):-true.
1672 50:conceptEqualSets(env(t5570),system,[],concept266,atleast(1,worth_mod),axiom728):-true.
1675 39:conceptEqualSets(env(t5570),system,[],atleast(2,worth_mod),not(concept267),axiom731):-true.
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\motel\test_motel_examples_63.pl
39 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
93 23: defconcept(c1,atleast(3,r)),
94 69: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
94 91: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
119 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
142 28: defconcept(c1,and([atleast(2,child),atmost(1,child)])),
152 35: defconcept(c1,and([person,atleast(2,child)])),
153 35: defconcept(c2,and([person,atleast(3,restr(child,lawyer))])).
170 45: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
170 59: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
171 35: defconcept(c2,all(restr(r,atleast(2,s1)),atmost(2,s2))).
178 79: defconcept(c1,and([person,all(friend,doctor),all(restr(friend,doctor),atleast(1,speciality))])),
179 46: defconcept(c2,and([person,all(friend,atleast(1,speciality))])).
186 28: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
186 59: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
187 27: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
187 44: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
204 44: defconcept(c3,and([atmost(4,child),atleast(2,restr(child,female))])),
571 36: defconcept(fourWheels,and([atleast(4,wheels),atmost(4,wheels)])),
572 36: defconcept(fiveWheels,and([atleast(5,wheels),atmost(5,wheels)])),
631 35: defconcept(oneSpouse,and([atleast(1,spouse),atmost(1,spouse)])),
640 32: defconcept(zeroSH,and([atleast(0,sh),atmost(0,sh)])),
641 31: defconcept(oneSH,and([atleast(1,sh),atmost(1,sh)])),
642 31: defconcept(twoSH,and([atleast(2,sh),atmost(2,sh)])),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\motel\test_motel_examples_76.pl
37 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
91 23: defconcept(c1,atleast(3,r)),
92 69: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
92 91: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
117 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
140 28: defconcept(c1,and([atleast(2,child),atmost(1,child)])),
150 35: defconcept(c1,and([person,atleast(2,child)])),
151 35: defconcept(c2,and([person,atleast(3,restr(child,lawyer))])).
168 45: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
168 59: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
169 35: defconcept(c2,all(restr(r,atleast(2,s1)),atmost(2,s2))).
176 79: defconcept(c1,and([person,all(friend,doctor),all(restr(friend,doctor),atleast(1,speciality))])),
177 46: defconcept(c2,and([person,all(friend,atleast(1,speciality))])).
184 28: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
184 59: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
185 27: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
185 44: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
202 44: defconcept(c3,and([atmost(4,child),atleast(2,restr(child,female))])),
569 36: defconcept(fourWheels,and([atleast(4,wheels),atmost(4,wheels)])),
570 36: defconcept(fiveWheels,and([atleast(5,wheels),atmost(5,wheels)])),
629 35: defconcept(oneSpouse,and([atleast(1,spouse),atmost(1,spouse)])),
638 32: defconcept(zeroSH,and([atleast(0,sh),atmost(0,sh)])),
639 31: defconcept(oneSH,and([atleast(1,sh),atmost(1,sh)])),
640 31: defconcept(twoSH,and([atleast(2,sh),atmost(2,sh)])),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\motel\test_motel_fssKb.txt
21 36:defconcept(fssKB,[],concept12,and([atleast(1,truth_mod),atmost(1,truth_mod)])).
23 36:defconcept(fssKB,[],concept20,and([atleast(1,det),atmost(1,det)])).
24 36:defconcept(fssKB,[],concept27,and([atleast(1,deictic_mod),atmost(1,deictic_mod)])).
25 36:defconcept(fssKB,[],concept34,and([atleast(1,named),atmost(1,named)])).
27 36:defconcept(fssKB,[],concept42,and([atleast(1,subject),atmost(1,subject)])).
28 36:defconcept(fssKB,[],concept49,and([atleast(1,purpose),atmost(1,purpose)])).
29 36:defconcept(fssKB,[],concept56,and([atleast(1,time),atmost(1,time)])).
30 36:defconcept(fssKB,[],concept63,and([atleast(1,illoc),atmost(1,illoc)])).
31 36:defconcept(fssKB,[],concept70,and([atleast(1,cause),atmost(1,cause)])).
32 36:defconcept(fssKB,[],concept77,and([atleast(1,result),atmost(1,result)])).
33 36:defconcept(fssKB,[],concept84,and([atleast(1,location),atmost(1,location)])).
34 31:defconcept(fssKB,[],concept90,atleast(1,subject)).
37 36:defconcept(fssKB,[],concept96,and([atleast(1,volition),atmost(1,volition)])).
39 37:defconcept(fssKB,[],concept104,and([atleast(1,origin_mod),atmost(1,origin_mod)])).
43 37:defconcept(fssKB,[],concept116,and([atleast(1,colour_mod),atmost(1,colour_mod)])).
45 37:defconcept(fssKB,[],concept124,and([atleast(1,relative_mod),atmost(1,relative_mod)])).
48 37:defconcept(fssKB,[],concept132,and([atleast(1,material_mod),atmost(1,material_mod)])).
50 37:defconcept(fssKB,[],concept140,and([atleast(1,weight_mod),atmost(1,weight_mod)])).
53 37:defconcept(fssKB,[],concept150,and([atleast(1,instrument),atmost(1,instrument)])).
54 37:defconcept(fssKB,[],concept157,and([atleast(1,concerned),atmost(1,concerned)])).
56 37:defconcept(fssKB,[],concept165,and([atleast(1,destination),atmost(1,destination)])).
57 37:defconcept(fssKB,[],concept172,and([atleast(1,source),atmost(1,source)])).
59 32:defconcept(fssKB,[],concept180,atleast(1,means)).
64 32:defconcept(fssKB,[],concept186,atleast(1,concerned)).
67 32:defconcept(fssKB,[],concept190,atleast(1,result)).
69 32:defconcept(fssKB,[],concept194,atleast(1,concerned)).
74 37:defconcept(fssKB,[],concept202,and([atleast(1,beneficative),atmost(1,beneficative)])).
76 32:defconcept(fssKB,[],concept209,atleast(1,concerned)).
78 32:defconcept(fssKB,[],concept212,atleast(1,concerned)).
81 37:defconcept(fssKB,[],concept218,and([atleast(1,measure),atmost(1,measure)])).
83 32:defconcept(fssKB,[],concept226,atleast(1,measure)).
88 32:defconcept(fssKB,[],concept234,atleast(1,quantity)).
93 37:defconcept(fssKB,[],concept241,and([atleast(1,physis_mod),atmost(1,physis_mod)])).
100 37:defconcept(fssKB,[],concept254,and([atleast(1,volition),atmost(1,volition)])).
109 37:defconcept(fssKB,[],concept265,and([atleast(1,worth_mod),atmost(1,worth_mod)])).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\plarkc\logicmoo_i_cyc_rewriting.pl
225 24:builtin_rn('thereExistsAtLeast', 'atleast').
225 35:builtin_rn('thereExistsAtLeast', 'atleast').
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\plarkc\logicmoo_u_cyc_api.txt
5356 12:'thereExistAtLeast'/5,
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\plarkc\logicmoo_u_cyc_kb_tinykb.pl
391 40:exactlyAssertedEL_first(isa, thereExistAtLeast, 'ExistentialQuantifier-Bounded', 'UniversalVocabularyMt', vStrDef).
2485 42:exactlyAssertedEL_first(arity, thereExistAtLeast, 3, 'UniversalVocabularyMt', vStrDef).
3232 50:exactlyAssertedEL_next(quotedArgument, thereExistAtLeast, 3, 'UniversalVocabularyMt', vStrDef).
3233 50:exactlyAssertedEL_next(quotedArgument, thereExistAtLeast, 2, 'UniversalVocabularyMt', vStrDef).
3419 49:exactlyAssertedEL_first(argQuotedIsa, thereExistAtLeast, 3, 'CycLSentence-Assertible', 'UniversalVocabularyMt', vStrDef).
3420 49:exactlyAssertedEL_first(argQuotedIsa, thereExistAtLeast, 2, ftVar, 'UniversalVocabularyMt', vStrDef).
3615 43:exactlyAssertedEL_first(argIsa, thereExistAtLeast, 1, 'PositiveInteger', 'UniversalVocabularyMt', vStrDef).
4502 50:exactlyAssertedEL_first(arg3QuotedIsa, thereExistAtLeast, 'CycLSentence-Assertible', 'UniversalVocabularyMt', vStrDef).
4711 50:exactlyAssertedEL_first(arg2QuotedIsa, thereExistAtLeast, ftVar, 'UniversalVocabularyMt', vStrDef).
5457 44:exactlyAssertedEL_first(arg1Isa, thereExistAtLeast, 'PositiveInteger', 'UniversalVocabularyMt', vStrDef).
6087 46:exactlyAssertedEL_next(scopingArg, thereExistAtLeast, 2, 'BaseKB', vStrDef).
6653 51:exactlyAssertedEL_next(oldConstantName, thereExistAtLeast, "ThereExistAtLeast", 'BookkeepingMt', vStrDef).
6653 71:exactlyAssertedEL_next(oldConstantName, thereExistAtLeast, "ThereExistAtLeast", 'BookkeepingMt', vStrDef).
6976 46:exactlyAssertedEL_next(genKeyword, thereExistAtLeast, ((':THERE_EXIST_AT_LEAST')), 'EnglishParaphraseMt', vStrDef).
7033 45:exactlyAssertedEL_next(genFormat, thereExistAtLeast, "there ~a at least ~a ~a such that ~a", 'TheList'('TheList'("is", "are"), 1, 2, 3), 'EnglishParaphraseMt', vStrDef).
7564 124:exactlyAssertedEL_next(comment, thereExistExactly, "An ExistentialQuantifier (q.v.) and a specialization of both thereExistAtLeast and thereExistAtMost (qq.v.). Compared to the standard existential quantifier thereExists, thereExistExactly has an extra argument-place for specifying exactly how many things satisfy a given condition (specified by an CycLSentence-Assertible, in which the also-specified CycLVariable will typically occur free). A closed sentence of the form <code>(thereExistExactly NUM VAR SENT)</code> means that there are exactly<code> NUM</code> distinct things that satisfy <code>SENT</code>, i.e. that render <code>SENT</code> true when taken as the value of <code>VAR</code>. For example, the sentence\n<p>\n<pre>\n (thereExistExactly 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are exactly seven seas.\n<p>\nIn the degenerate case where <code>VAR</code> does not appear free in <code>SENT</code>, then <code>(thereExistExactly NUM VAR SENT)</code> is equivalent to <code>SENT</code>.", 'UniversalVocabularyMt', vStrDef).
7565 223:exactlyAssertedEL_next(comment, thereExistAtMost, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the most) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtMost NUM VAR SENT) means that there are at most NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtMost 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at most seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtMost NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtLeast, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7565 915:exactlyAssertedEL_next(comment, thereExistAtMost, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the most) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtMost NUM VAR SENT) means that there are at most NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtMost 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at most seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtMost NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtLeast, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7566 43:exactlyAssertedEL_next(comment, thereExistAtLeast, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the least) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtLeast NUM VAR SENT) means that there are at least NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtLeast 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at least seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtLeast NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtMost, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7566 224:exactlyAssertedEL_next(comment, thereExistAtLeast, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the least) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtLeast NUM VAR SENT) means that there are at least NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtLeast 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at least seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtLeast NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtMost, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7566 481:exactlyAssertedEL_next(comment, thereExistAtLeast, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the least) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtLeast NUM VAR SENT) means that there are at least NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtLeast 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at least seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtLeast NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtMost, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7566 684:exactlyAssertedEL_next(comment, thereExistAtLeast, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the least) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtLeast NUM VAR SENT) means that there are at least NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtLeast 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at least seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtLeast NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtMost, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7566 852:exactlyAssertedEL_next(comment, thereExistAtLeast, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the least) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtLeast NUM VAR SENT) means that there are at least NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtLeast 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at least seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtLeast NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtMost, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7603 573:exactlyAssertedEL_next(comment, relationExistsMinAll, "A quaternary RuleMacroPredicate (q.v.) that can be used to state that a given binary predicate stands in a certain numerical relation with respect to two collections. (relationExistsMinAll BINPRED COL1 COL2 N) means that for any instance INST of COL2, there are at least N instances of (INST(1), ..., INST(N)) of COL1 such that (BINPRED INST(i) INST) holds (for 1 <= i <= N). This is equivalent to (and can thus be used in effect as shorthand for) the more complex form:\n<p>\n(implies\n(isa INST COL2)\n(thereExistAtLeast N ?INST-I\n(and\n(isa ?INST-I COL1)\n(BINPRED ?INST-I INST)))) .\n<p>\nFor example, `(relationExistsMinAll physicalParts Hand Finger 1)' means that every finger is part of at least one hand. Cf. relationAllExistsMin, and see the shared NoteAboutUseOfRuleMacroPredicates.", 'UniversalVocabularyMt', vStrDef).
7609 567:exactlyAssertedEL_next(comment, relationAllExistsMin, "A quaternary RuleMacroPredicate that can be used to state that a given binary predicate stands in a certain numerical relationship with respect to two collections. (relationAllExistsMin BINPRED COL1 COL2 N) means that for any instance INST of COL1 there are at least N instances (INST(1), ..., INST(N)) of COL2 such that (BINPRED INST INST(i)) holds (for 1 <= i <= N). This is equivalent to (and can thus be used in effect as shorthand for) the more complex form:\n<p>\n(implies\n(isa ?INST COL1)\n(thereExistAtLeast N ?INST-I\n(and\n(isa ?INST-I COL2)\n(BINPRED ?INST ?INST-I)))) .\n<p>\nFor example, `(relationAllExistsMin subEvents EatingEvent Swallowing 1)' means that every act of eating includes at least one swallowing. Cf. relationExistsMinAll, and see NoteAboutUseOfRuleMacroPredicates.", 'UniversalVocabularyMt', vStrDef).
7780 1529:exactlyAssertedEL_next(comment, commutativeInArgs, "A variable-arity MetaRelation used for stating that a given PartiallyCommutativeRelation (q.v.) is \"commutative\" with respect to two or more specified argument-places.\n<p>\n<code>(commutativeInArgs RELN ARGNUM-1 ... ARGNUM-N)</code> means that <code>RELN</code> is commutative in its <code>ARGNUM-1</code>th, ..., and <code>ARGNUM-N</code>th arguments. Thus <code>RELN</code> admits unrestricted permutation among these arguments. More precisely: (i) if <code>RELN</code> is a Predicate that holds of a given argument-sequence <code>SEQ</code>, then <code>RELN</code> also holds of any other sequence <code>SEQ-PERMUTE</code> obtainable from <code>SEQ</code> by permuting some or all of <code>SEQ</code>'s <code>ARGNUM-1</code>th, ..., and <code>ARGNUM-N</code>th items (while leaving all of <code>SEQ</code>'s other items unchanged). (ii) if <code>RELN</code> is a Function-Denotational that associates a given argument-sequence <code>SEQ</code> with the value <code>VALUE</code>, then <code>RELN</code> also associates any sequence <code>SEQ-PERMUTE</code> (as described above) with <code>VALUE</code>.\n<p>\nFor example, <code>(commutativeInArgs formsBorderBetween 2 3)</code> has as a consequence that whenever a sentence of the form <code>(formsBorderBetween BORDER REG1 REG2)</code> holds, so does the corresponding sentence <code>(formsBorderBetween BORDER REG2 REG1)</code>.\n<p>\nIf <code>RELN</code> is commutative in at least two argument-places it is an AtLeastPartiallyCommutativeRelation. If <code>RELN</code> is commutative in <i>all</i> argument-places it is, more specifically, a CommutativeRelation. If <code>RELN</code> is commutative in at least two, but <i> not all</i>,\nargument-places it is, instead, a PartiallyCommutativeRelation.\n<p>\nNote that the fact that each argument-place of a given relation commutes with some other argument-place is not sufficient for its being fully commutative. For example, a partially-commutative quaternary relation might be such that its first and third places commute with each other and its second and fourth places commute with each other.", 'UniversalVocabularyMt', vStrDef).
7919 377:exactlyAssertedEL_next(comment, 'SkolemFuncNFn', "SkolemFuncNFn is used by the CycCanonicalizer and should rarely\n(if ever) need to be seen by users or referenced in assertions entered\nat the EL level. It is used by the canonicalizer to denote a skolem\nfunction before it is reified, when the skolem is derived from a formula\nasserted at the EL level that uses thereExistAtLeast,\nthereExistAtMost, or thereExistExactly. Its arity is 4: the first\nargument is a list of the term variable arguments of the denoted skolem function,\n(term variables which are in the scope of the bounded existential).\nThe second argument is a variable which uniquely identifies the\nexistentially quantified variable by which the denoted skolem will\nbe represented in the canonical version of the formula.\nThe third is a sequence variable if there is a sequence variable\nargument of the denoted skolem function (which there will be iff there\nis a sequence variable in the scope of the bounded existential), and NIL otherwise.\nThe fourth is an interval specifying the number of things which may satisfy the formula.", 'UniversalVocabularyMt', vStrDef).
7920 246:exactlyAssertedEL_next(comment, 'SkolemFuncN', "SkolemFuncN is a collection of Cyc system-generated functions that partially implement existential quantifications in Cyc. Whenever someone asserts to Cyc an expression that contains a 'thereExistAtLeast', a 'thereExistAtMost', or a 'thereExistExactly' quantifier, Cyc automatically creates a new instance of SkolemFuncN and rewrites the assertion using this skolem function instead of that existential quantifier. See also termOfUnit. At this time (3/98), skolem functions are automatically named by the Cyc system using the prefix 'SKF-' followed by a number.", 'UniversalVocabularyMt', vStrDef).
7968 943:exactlyAssertedEL_next(comment, 'Quantifier', "A specialization of SententialRelation and ScopingRelation (qq.v.). Each instance of Quantifier takes as its arguments (at least) a variable (see CycLVariable) and a sentence (see CycLSentence-Assertible), and is used to make a certain kind of generic quantitative statement regarding the things that satisfy the sentence. Typically, the variable VAR will occur free in the sentence SENT, and in the quantified sentence (QUANT VAR SENT ...) these occurrences of VAR are bound by that occurrence of QUANT. (If VAR does not occur free in SENT, then the quantified sentence is a \"vacuous quantification\" that is equivalent to SENT by itself. For the definitions of 'free' and 'bound' occurrences of variables, see ScopingRelation.) For example, '(thereExists ?X (isa ?X Dog))' means that there exists at least one dog. Other instances of Quantifier are forAll, thereExistExactly, thereExistAtLeast, and thereExistAtMost.", 'UniversalVocabularyMt', vStrDef).
7978 141:exactlyAssertedEL_next(comment, 'PartiallyCommutativeRelation', "An instance of RelationTypeByLogicalFeature (q.v.) and a specialization of AtLeastPartiallyCommutativeRelation. Each instance of PartiallyCommutativeRelation <code>PARTCOMRELN</code> is a predicate or function that is commutative in some, but not all, of its argument-places (see commutativeInArgs). More precisely, suppose for example that <code>PARTCOMRELN</code> is a predicate (function) that is commutative only in its odd-numbered argument-places, and that <code>PARTCOMRELN</code> holds among (has the value <code>VAL</code> for) a given sequence of arguments <code>SEQ</code>. It follows that <code>PARTCOMRELN</code> also holds among (has the same value <code>VAL</code> for) any other sequence <code>SEQ-PRIME</code> obtainable from <code>SEQ</code> by permuting some or all of the odd-numbered members of <code>SEQ</code> while keeping all of its even-numbered members fixed.\n<p>\nNote that <code>PARTCOMRELN</code> must have an arity (see arity) of at least three and <i>cannot</i> be an instance of CommutativeRelation (as any instance of the latter is commutative in <i>all</i> of its argument-places).\n<p>\nInstances of PartiallyCommutativeRelation include pathsJoinAt, formsBorderBetween, and BlockOfStreetBetweenFn.", 'UniversalVocabularyMt', vStrDef).
8081 351:exactlyAssertedEL_next(comment, 'ExistentialQuantifier-Bounded', "A specialization of ExistentialQuantifier (q.v.). Each instance of ExistentialQuantifier-Bounded is a ternary relation that can be used to make a certain kind of statement about the existence of a given bounded quantity of things meeting a given criterion. For example, '(thereExistAtLeast 9 ?X (isa ?X Cat))' means that there exist at least nine cats. What distinguishes _bounded_ existential quantifiers from existential quantifiers generally is that the former require one to specify explicitly (at least a boundary for) how many things exist that meet the specified criterion.", 'UniversalVocabularyMt', vStrDef).
8082 284:exactlyAssertedEL_next(comment, 'ExistentialQuantifier', "A specialization of Quantifier (q.v.). Each instance of ExistentialQuantifier can be used to make a certain kind of assertion regarding the existence of some thing(s) meeting a specified criterion. For example, `(thereExistAtLeast 9 ?X (isa ?X Cat))' means that there exist at least nine cats. Other instances of this collection are thereExists and thereExistExactly. Cf. forAll.", 'UniversalVocabularyMt', vStrDef).
8172 132:exactlyAssertedEL_next(comment, 'CommutativeRelation', "An instance of RelationTypeByLogicalFeature (q.v.) and a specialization of AtLeastPartiallyCommutativeRelation (q.v.). Each instance of CommutativeRelation <code>COMRELN</code> is a predicate or function that is commutative in all of its argument-places. That is, if <code>COMRELN</code> is a predicate (function) that holds among (has a value <code>VAL</code> for) a given sequence of arguments, then <code>COMRELN</code> also holds among (has the same value <code>VAL</code> for) any permutation of that sequence. \n<p>\nExamples of commutative relations include PlusFn, or, bordersOn, temporallyIntersects, and teammates. Specialization include SymmetricBinaryPredicate. \n<p>\nNote that most relations are <i>not</i> commutative. Cf. the disjoint collection PartiallyCommutativeRelation.", 'UniversalVocabularyMt', vStrDef).
8777 46:assertedTinyKB_not_first(quotedIsa(thereExistAtLeast, 'InferenceSupportedTerm'), 'UniversalVocabularyMt', vStrDef).
9144 188:assertedTinyKB_implies( and(isa('$VAR'('ARG2'), '$VAR'('UNIV_COL')), relationExistsMinAll('$VAR'('SLOT'), '$VAR'('EXIST_COL'), '$VAR'('UNIV_COL'), '$VAR'('NUM'))), trueSentence(thereExistAtLeast('$VAR'('NUM'), '$VAR'('ARG'), and(isa('$VAR'('ARG'), '$VAR'('EXIST_COL')), holds('$VAR'('SLOT'), '$VAR'('ARG'), '$VAR'('ARG2'))))), 'BaseKB', vStrDef).
9147 188:assertedTinyKB_implies( and(isa('$VAR'('ARG1'), '$VAR'('UNIV_COL')), relationAllExistsMin('$VAR'('SLOT'), '$VAR'('UNIV_COL'), '$VAR'('EXIST_COL'), '$VAR'('NUM'))), trueSentence(thereExistAtLeast('$VAR'('NUM'), '$VAR'('ARG'), and(isa('$VAR'('ARG'), '$VAR'('EXIST_COL')), holds('$VAR'('SLOT'), '$VAR'('ARG1'), '$VAR'('ARG'))))), 'BaseKB', vStrDef).
9376 112:exactlyAssertedEL_with_vars(expansion, relationExistsMinAll, implies(isa('$VAR'('ARG2'), (':ARG3')), thereExistAtLeast((':ARG4'), '$VAR'('ARG'), and(isa('$VAR'('ARG'), (':ARG2')), holds((':ARG1'), '$VAR'('ARG'), '$VAR'('ARG2'))))), 'BaseKB', vStrDef).
9382 112:exactlyAssertedEL_with_vars(expansion, relationAllExistsMin, implies(isa('$VAR'('ARG1'), (':ARG2')), thereExistAtLeast((':ARG4'), '$VAR'('ARG'), and(isa('$VAR'('ARG'), (':ARG3')), holds((':ARG1'), '$VAR'('ARG1'), '$VAR'('ARG'))))), 'BaseKB', vStrDef).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo\typesystem\mpred_type_wff.pl
531 25: member(OtherExists,[atleast,atmost,exactly]),
534 25:is_quant_f(Q):- arg(_,v(atleast,atmost,exactly,all,exists),Q).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog\logicmoo_clif.pl
173 7:%= atleast(X,N,A)
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\common_logic\common_logic_compiler.pl
154 4: atleast(X,N,A)
419 25:% Typed (Exactly/AtMost/AtLeast 2 ((?x Man)(?y Woman)(?z Child)) ... )
434 17:expandQuants(KB,atleast(N,X,NNF),FmlO):- expandQuants(KB,quant(atleast(N),X,NNF),FmlO).
434 64:expandQuants(KB,atleast(N,X,NNF),FmlO):- expandQuants(KB,quant(atleast(N),X,NNF),FmlO).
645 25:% Typed (Exactly/AtMost/AtLeast 2 ((?x Man)(?y Woman)(?z Child)) ... )
656 9:nnf1(KB,atleast(N,XL,NNF),FreeV,FmlO,Paths):- is_list(XL),
658 14: nnf(KB,atleast(N,X,isa(X,Col) & NNF),FreeV,FmlO,Paths);
661 20: nnf(KB,atleast(N,X,NNF),FreeV,FmlO,Paths);
662 20: nnf(KB,atleast(N,X,atleast(N,MORE,NNF)),FreeV,FmlO,Paths)))).
662 32: nnf(KB,atleast(N,X,atleast(N,MORE,NNF)),FreeV,FmlO,Paths)))).
921 8:% ==== AtLeast N ========
925 3:% AtLeast 1: We simply create the existence of 1
926 9:nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- N==1, !,
929 20:nnf1(KB,thereExistsAtLeast(N,X,Fml),FreeV,NNF,Paths):-!, nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths).
929 66:nnf1(KB,thereExistsAtLeast(N,X,Fml),FreeV,NNF,Paths):-!, nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths).
931 3:% AtLeast 2: (This is just to confirm code .. thus, will comment out to use "AtLeast X:" rule)
931 78:% AtLeast 2: (This is just to confirm code .. thus, will comment out to use "AtLeast X:" rule)
932 9:nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- N==2, !,
941 3:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
941 18:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
941 50:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
942 9:nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- is_using_feature(list_macros),!,
948 3:% AtLeast 3: (This is just to confirm code .. thus, will comment out to use "AtLeast X:" rule)
948 78:% AtLeast 3: (This is just to confirm code .. thus, will comment out to use "AtLeast X:" rule)
949 9:nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- N==3, !,
954 3:% AtLeast 4: (This is just to confirm code .. thus, will comment out to use "AtLeast X:" rule)
954 78:% AtLeast 4: (This is just to confirm code .. thus, will comment out to use "AtLeast X:" rule)
955 9:nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- N =4, fail, is_using_feature(list_macros),!,
962 3:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
962 18:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
962 50:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
963 9:nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- % is_using_feature(list_macros),!,
965 15: nnf1(KB,atleastInSet(N,X,Fml,N,SET),FreeV,NNF,Paths).
967 10:nnf1(_KB,atleastInSet(0,_X,_Fml,_S,_Set),_FreeV,true,1):- !.
969 9:nnf1(KB,atleastInSet(N,X,Fml,S,SET),FreeV,NNF,Paths):- % is_using_feature(list_macros),!,
973 25: nnf1(KB, ( NEWFORM & atleastInSet(N2,X2,Fml2,S,SET)),[X|FreeV],NNF,Paths).
976 3:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
976 18:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
976 50:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
977 9:nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- % is_using_feature(list_macros),!,
984 3:% AtLeast N: This constructs N separate Skolems.. but did i name them the same?
985 9:nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- NewN is N - 1, !,
987 81: NEWFORM = ~ (~ (different(X,Y) v ( ~ skId(Y,N) v ((exists(Y, FmlY )))))) v atleast(NewN,X,Fml),
991 3:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
991 18:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
991 50:% AtLeast N: If AtLeast 4 above is correct than AtLeast N is correcT?
992 9:nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- %% is_using_feature(list_macros),!,
997 3:% AtLeast N: Non list macro PFCLog version (Might prefer this?)
998 9:nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- is_using_feature(inline_prolog),!,
1007 3:% AtLeast N: This constructs N separate Skolems.. but did i name them the same?
1008 9:nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- fail, NewN is N - 1, !,
1010 82: NEWFORM = ( ~(different(X,Y) & exists(Y, ~skolem(Y,skIDFn(Y,N)) v FmlY)) v atleast(NewN,X,Fml)),
1011 55: % NEWFORM = ( ~different(X,Y) v exists(Y, FmlY & atleast(NewN,X,Fml))),
1014 3:% AtLeast N: "Non list macro version (Might prefer this?)"
1015 9:nnf1(KB,atleast(N,X,Fml),FreeV,NNF,Paths):- NewN is N - 1, !,
1017 50: NEWFORM = exists(Y, (FmlY & different(X,Y) & atleast(NewN,X,Fml))),
1039 27:% AtMost N: "If there are AtLeast N then There Exists No More"
1040 72:nnf1(KB,atmost(N,X,Fml),FreeV,NNF,Paths):- fail, % wont work due to ~(atleast) = atmost (creating a loop (when in NNF))
1042 15: NEWFORM = (atleast(N,X,Fml) => ~(exists(Y, FmlY & different(X,Y)))),
1064 42:% Exactly 1: states "There is AtMost and AtLeast 1"
1070 43:% Exactly N: states "There is AtMost N /\ AtLeast N"
1072 15: NEWFORM = (atleast(N,X,Fml) & atmost(N,X,Fml)),
1228 17: Fml = (atleast(N,X,F)) -> Fml1 = atmost(N,X,F);
1229 42: Fml = (atmost(N,X,F)) -> Fml1 = atleast(N,X,F);
1230 23: Fml = (quant(atleast(N),X,F)) -> Fml1 = quant(atmost(N),X,F);
1231 55: Fml = (quant(atmost(N),X,F)) -> Fml1 = quant(atleast(N),X,F);
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\common_logic\common_logic_snark.pl
265 15:kif_hook_skel(atleast(_,_,_)).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\common_logic\common_logic_unused.txt
31 7:%= atleast(X,N,A)
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\motel\examples.pl
37 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
91 23: defconcept(c1,atleast(3,r)),
92 69: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
92 91: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
117 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
140 28: defconcept(c1,and([atleast(2,child),atmost(1,child)])),
150 35: defconcept(c1,and([person,atleast(2,child)])),
151 35: defconcept(c2,and([person,atleast(3,restr(child,lawyer))])).
168 45: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
168 59: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
169 35: defconcept(c2,all(restr(r,atleast(2,s1)),atmost(2,s2))).
176 79: defconcept(c1,and([person,all(friend,doctor),all(restr(friend,doctor),atleast(1,speciality))])),
177 46: defconcept(c2,and([person,all(friend,atleast(1,speciality))])).
184 28: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
184 59: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
185 27: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
185 44: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
202 44: defconcept(c3,and([atmost(4,child),atleast(2,restr(child,female))])),
569 36: defconcept(fourWheels,and([atleast(4,wheels),atmost(4,wheels)])),
570 36: defconcept(fiveWheels,and([atleast(5,wheels),atmost(5,wheels)])),
629 35: defconcept(oneSpouse,and([atleast(1,spouse),atmost(1,spouse)])),
638 32: defconcept(zeroSH,and([atleast(0,sh),atmost(0,sh)])),
639 31: defconcept(oneSH,and([atleast(1,sh),atmost(1,sh)])),
640 31: defconcept(twoSH,and([atleast(2,sh),atmost(2,sh)])),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\motel\mpred_motel.pl
3427 13: * not(atleast(N,R)) -> atmost(N-1,R)
3428 30: * not(atmost(N,R)) -> atleast(N+1,R)
3457 18:normalizeNot(not(atleast(N,R)),atmost(M,R)) :-
3459 31:normalizeNot(not(atmost(N,R)),atleast(M,R)) :-
3523 15:motel_flatten(atleast(N,R1),atleast(N,R2)) :-
3523 29:motel_flatten(atleast(N,R1),atleast(N,R2)) :-
5162 41: % Assert X in some(r,c) => X in atleast(1,r)
5165 23: % Assert X in atleast(1,r) => X in some(r,'top')
5369 45: % Assert x in some(R,'top') => x in atleast(1,R)
5377 30: atleast(1,R),X,HYPS,AB,CALLS,PT1,InHead1),
5382 23: % Assert x in atleast(1,R) => x in some(R,'top')
5391 29: atleast(1,R),X,HYPS,AB,CALLS,PT1,Body),
8024 13:namesInTerm(atleast(_N,R),L,_) :-
8166 23:malcToFOL(Trans,U,[X],atleast(N,R),F) :-
8167 23: nrToFOL(U,[X],atleast(N,R),F).
8235 17:nrToFOL(_U,[_X],atleast(0,_R),true) :-
8237 15:nrToFOL(U,[X],atleast(1,R),exists(Y,F1)) :-
8240 15:nrToFOL(U,[X],atleast(N,R),F) :-
9570 46: defconcept(EnvName,MS,CNameDom, and([atleast(MinNr,RName1),atmost(MaxNr,RName1)])),
9574 46:% defconcept(EnvName,MS,CNameDef, and([atleast(DefNr,RName1),atmost(DefNr,RName1)])),
9726 46: defconcept(EnvName,MS,CNameDom, and([atleast(MinNr,RName1),atmost(MaxNr,RName1)])),
9729 46:% defconcept(EnvName,MS,CNameDef, and([atleast(DefNr,RName1),atmost(DefNr,RName1)])),
9741 40: defconcept(EnvName,MS,CNameDom,atleast(1,RName1)),
9981 50:% and([atleast(MinNr,RName),
10008 23: [atleast(MinNr,'top'), atmost(MaxNr,'top') | L2]) :-
10482 30: and([atleast(MinNr,R1),atmost(MaxNr,R1)]),AX),
10483 47: undefconcept(EnvName,MS,CNameDom,and([atleast(MinNr,R1),
10580 52: conceptEqualSets(Env,_usr,MS,CNameDom,and([atleast(MinNr,R1),
10582 47: undefconcept(EnvName,MS,CNameDom,and([atleast(MinNr,R1),
10597 47: conceptEqualSets(Env,_usr,MS,CNameDom,atleast(1,R1),AX),
10598 42: undefconcept(EnvName,MS,CNameDom,atleast(1,R1)),
10799 58: roleSubsets(Env,_user,MS,IRName,restr(RName,and([atleast(MinNr,RName),
10804 52: and([atleast(MinNr,RName),
11089 58:assertConceptLInR(Env,rn(AxiomName,_S,Orientation),MS,CN,atleast(N,R)) :-
11096 50: convertInConsequence(Env,pr(3),RN1,MS,W1,atleast(N,R),X,
11360 21: atleast(N,R),X,HYPS,AB,CALLS,PT1,Body) :-
11463 42:convertInConsequence(Env,_Pr,Name,_MS,W1,atleast(N,R),X,
12096 31:unfold(Env,[(Origin,concept,A,atleast(N,R))|L1],[(NewOrigin,concept,A1,atleast(N,R),atleast(N,R1))|DL2]) :-
12096 72:unfold(Env,[(Origin,concept,A,atleast(N,R))|L1],[(NewOrigin,concept,A1,atleast(N,R),atleast(N,R1))|DL2]) :-
12096 85:unfold(Env,[(Origin,concept,A,atleast(N,R))|L1],[(NewOrigin,concept,A1,atleast(N,R),atleast(N,R1))|DL2]) :-
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\motel\test_motel_env.txt
1398 52:conceptEqualSets(env(t5570),user,[],concept12,and([atleast(1,truth_mod),atmost(1,truth_mod)]),axiom109):-true.
1400 49:conceptEqualSets(env(t5570),system,[],concept13,atleast(1,truth_mod),axiom111):-true.
1403 39:conceptEqualSets(env(t5570),system,[],atleast(2,truth_mod),not(concept14),axiom114):-true.
1406 52:conceptEqualSets(env(t5570),user,[],concept20,and([atleast(1,det),atmost(1,det)]),axiom124):-true.
1408 49:conceptEqualSets(env(t5570),system,[],concept21,atleast(1,det),axiom126):-true.
1411 39:conceptEqualSets(env(t5570),system,[],atleast(2,det),not(concept22),axiom129):-true.
1412 52:conceptEqualSets(env(t5570),user,[],concept27,and([atleast(1,deictic_mod),atmost(1,deictic_mod)]),axiom135):-true.
1414 49:conceptEqualSets(env(t5570),system,[],concept28,atleast(1,deictic_mod),axiom137):-true.
1417 39:conceptEqualSets(env(t5570),system,[],atleast(2,deictic_mod),not(concept29),axiom140):-true.
1418 52:conceptEqualSets(env(t5570),user,[],concept34,and([atleast(1,named),atmost(1,named)]),axiom146):-true.
1420 49:conceptEqualSets(env(t5570),system,[],concept35,atleast(1,named),axiom148):-true.
1423 39:conceptEqualSets(env(t5570),system,[],atleast(2,named),not(concept36),axiom151):-true.
1426 52:conceptEqualSets(env(t5570),user,[],concept42,and([atleast(1,subject),atmost(1,subject)]),axiom159):-true.
1428 49:conceptEqualSets(env(t5570),system,[],concept43,atleast(1,subject),axiom161):-true.
1431 39:conceptEqualSets(env(t5570),system,[],atleast(2,subject),not(concept44),axiom164):-true.
1432 52:conceptEqualSets(env(t5570),user,[],concept49,and([atleast(1,purpose),atmost(1,purpose)]),axiom170):-true.
1434 49:conceptEqualSets(env(t5570),system,[],concept50,atleast(1,purpose),axiom172):-true.
1437 39:conceptEqualSets(env(t5570),system,[],atleast(2,purpose),not(concept51),axiom175):-true.
1438 52:conceptEqualSets(env(t5570),user,[],concept56,and([atleast(1,time),atmost(1,time)]),axiom181):-true.
1440 49:conceptEqualSets(env(t5570),system,[],concept57,atleast(1,time),axiom183):-true.
1443 39:conceptEqualSets(env(t5570),system,[],atleast(2,time),not(concept58),axiom186):-true.
1444 52:conceptEqualSets(env(t5570),user,[],concept63,and([atleast(1,illoc),atmost(1,illoc)]),axiom192):-true.
1446 49:conceptEqualSets(env(t5570),system,[],concept64,atleast(1,illoc),axiom194):-true.
1449 39:conceptEqualSets(env(t5570),system,[],atleast(2,illoc),not(concept65),axiom197):-true.
1450 52:conceptEqualSets(env(t5570),user,[],concept70,and([atleast(1,cause),atmost(1,cause)]),axiom203):-true.
1452 49:conceptEqualSets(env(t5570),system,[],concept71,atleast(1,cause),axiom205):-true.
1455 39:conceptEqualSets(env(t5570),system,[],atleast(2,cause),not(concept72),axiom208):-true.
1456 52:conceptEqualSets(env(t5570),user,[],concept77,and([atleast(1,result),atmost(1,result)]),axiom214):-true.
1458 49:conceptEqualSets(env(t5570),system,[],concept78,atleast(1,result),axiom216):-true.
1461 39:conceptEqualSets(env(t5570),system,[],atleast(2,result),not(concept79),axiom219):-true.
1462 52:conceptEqualSets(env(t5570),user,[],concept84,and([atleast(1,location),atmost(1,location)]),axiom225):-true.
1464 49:conceptEqualSets(env(t5570),system,[],concept85,atleast(1,location),axiom227):-true.
1467 39:conceptEqualSets(env(t5570),system,[],atleast(2,location),not(concept86),axiom230):-true.
1468 47:conceptEqualSets(env(t5570),user,[],concept90,atleast(1,subject),axiom231):-true.
1474 52:conceptEqualSets(env(t5570),user,[],concept96,and([atleast(1,volition),atmost(1,volition)]),axiom248):-true.
1476 49:conceptEqualSets(env(t5570),system,[],concept97,atleast(1,volition),axiom250):-true.
1479 39:conceptEqualSets(env(t5570),system,[],atleast(2,volition),not(concept98),axiom253):-true.
1482 53:conceptEqualSets(env(t5570),user,[],concept104,and([atleast(1,origin_mod),atmost(1,origin_mod)]),axiom261):-true.
1484 50:conceptEqualSets(env(t5570),system,[],concept105,atleast(1,origin_mod),axiom263):-true.
1487 39:conceptEqualSets(env(t5570),system,[],atleast(2,origin_mod),not(concept106),axiom266):-true.
1494 53:conceptEqualSets(env(t5570),user,[],concept116,and([atleast(1,colour_mod),atmost(1,colour_mod)]),axiom296):-true.
1496 50:conceptEqualSets(env(t5570),system,[],concept117,atleast(1,colour_mod),axiom298):-true.
1499 39:conceptEqualSets(env(t5570),system,[],atleast(2,colour_mod),not(concept118),axiom301):-true.
1502 53:conceptEqualSets(env(t5570),user,[],concept124,and([atleast(1,relative_mod),atmost(1,relative_mod)]),axiom311):-true.
1504 50:conceptEqualSets(env(t5570),system,[],concept125,atleast(1,relative_mod),axiom313):-true.
1507 39:conceptEqualSets(env(t5570),system,[],atleast(2,relative_mod),not(concept126),axiom316):-true.
1512 53:conceptEqualSets(env(t5570),user,[],concept132,and([atleast(1,material_mod),atmost(1,material_mod)]),axiom328):-true.
1514 50:conceptEqualSets(env(t5570),system,[],concept133,atleast(1,material_mod),axiom330):-true.
1517 39:conceptEqualSets(env(t5570),system,[],atleast(2,material_mod),not(concept134),axiom333):-true.
1520 53:conceptEqualSets(env(t5570),user,[],concept140,and([atleast(1,weight_mod),atmost(1,weight_mod)]),axiom343):-true.
1522 50:conceptEqualSets(env(t5570),system,[],concept141,atleast(1,weight_mod),axiom345):-true.
1525 39:conceptEqualSets(env(t5570),system,[],atleast(2,weight_mod),not(concept142),axiom348):-true.
1530 53:conceptEqualSets(env(t5570),user,[],concept150,and([atleast(1,instrument),atmost(1,instrument)]),axiom359):-true.
1532 50:conceptEqualSets(env(t5570),system,[],concept151,atleast(1,instrument),axiom361):-true.
1535 39:conceptEqualSets(env(t5570),system,[],atleast(2,instrument),not(concept152),axiom364):-true.
1536 53:conceptEqualSets(env(t5570),user,[],concept157,and([atleast(1,concerned),atmost(1,concerned)]),axiom370):-true.
1538 50:conceptEqualSets(env(t5570),system,[],concept158,atleast(1,concerned),axiom372):-true.
1541 39:conceptEqualSets(env(t5570),system,[],atleast(2,concerned),not(concept159),axiom375):-true.
1544 53:conceptEqualSets(env(t5570),user,[],concept165,and([atleast(1,destination),atmost(1,destination)]),axiom393):-true.
1546 50:conceptEqualSets(env(t5570),system,[],concept166,atleast(1,destination),axiom395):-true.
1549 39:conceptEqualSets(env(t5570),system,[],atleast(2,destination),not(concept167),axiom398):-true.
1550 53:conceptEqualSets(env(t5570),user,[],concept172,and([atleast(1,source),atmost(1,source)]),axiom404):-true.
1552 50:conceptEqualSets(env(t5570),system,[],concept173,atleast(1,source),axiom406):-true.
1555 39:conceptEqualSets(env(t5570),system,[],atleast(2,source),not(concept174),axiom409):-true.
1558 48:conceptEqualSets(env(t5570),user,[],concept180,atleast(1,means),axiom417):-true.
1568 48:conceptEqualSets(env(t5570),user,[],concept186,atleast(1,concerned),axiom427):-true.
1574 48:conceptEqualSets(env(t5570),user,[],concept190,atleast(1,result),axiom438):-true.
1578 48:conceptEqualSets(env(t5570),user,[],concept194,atleast(1,concerned),axiom447):-true.
1588 53:conceptEqualSets(env(t5570),user,[],concept202,and([atleast(1,beneficative),atmost(1,beneficative)]),axiom472):-true.
1590 50:conceptEqualSets(env(t5570),system,[],concept203,atleast(1,beneficative),axiom474):-true.
1593 39:conceptEqualSets(env(t5570),system,[],atleast(2,beneficative),not(concept204),axiom477):-true.
1596 48:conceptEqualSets(env(t5570),user,[],concept209,atleast(1,concerned),axiom480):-true.
1600 48:conceptEqualSets(env(t5570),user,[],concept212,atleast(1,concerned),axiom488):-true.
1606 53:conceptEqualSets(env(t5570),user,[],concept218,and([atleast(1,measure),atmost(1,measure)]),axiom512):-true.
1608 50:conceptEqualSets(env(t5570),system,[],concept219,atleast(1,measure),axiom514):-true.
1611 39:conceptEqualSets(env(t5570),system,[],atleast(2,measure),not(concept220),axiom517):-true.
1614 48:conceptEqualSets(env(t5570),user,[],concept226,atleast(1,measure),axiom525):-true.
1624 48:conceptEqualSets(env(t5570),user,[],concept234,atleast(1,quantity),axiom587):-true.
1634 53:conceptEqualSets(env(t5570),user,[],concept241,and([atleast(1,physis_mod),atmost(1,physis_mod)]),axiom648):-true.
1636 50:conceptEqualSets(env(t5570),system,[],concept242,atleast(1,physis_mod),axiom650):-true.
1639 39:conceptEqualSets(env(t5570),system,[],atleast(2,physis_mod),not(concept243),axiom653):-true.
1652 53:conceptEqualSets(env(t5570),user,[],concept254,and([atleast(1,volition),atmost(1,volition)]),axiom689):-true.
1670 53:conceptEqualSets(env(t5570),user,[],concept265,and([atleast(1,worth_mod),atmost(1,worth_mod)]),axiom726):-true.
1672 50:conceptEqualSets(env(t5570),system,[],concept266,atleast(1,worth_mod),axiom728):-true.
1675 39:conceptEqualSets(env(t5570),system,[],atleast(2,worth_mod),not(concept267),axiom731):-true.
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\motel\test_motel_examples_63.pl
39 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
93 23: defconcept(c1,atleast(3,r)),
94 69: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
94 91: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
119 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
142 28: defconcept(c1,and([atleast(2,child),atmost(1,child)])),
152 35: defconcept(c1,and([person,atleast(2,child)])),
153 35: defconcept(c2,and([person,atleast(3,restr(child,lawyer))])).
170 45: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
170 59: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
171 35: defconcept(c2,all(restr(r,atleast(2,s1)),atmost(2,s2))).
178 79: defconcept(c1,and([person,all(friend,doctor),all(restr(friend,doctor),atleast(1,speciality))])),
179 46: defconcept(c2,and([person,all(friend,atleast(1,speciality))])).
186 28: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
186 59: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
187 27: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
187 44: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
204 44: defconcept(c3,and([atmost(4,child),atleast(2,restr(child,female))])),
571 36: defconcept(fourWheels,and([atleast(4,wheels),atmost(4,wheels)])),
572 36: defconcept(fiveWheels,and([atleast(5,wheels),atmost(5,wheels)])),
631 35: defconcept(oneSpouse,and([atleast(1,spouse),atmost(1,spouse)])),
640 32: defconcept(zeroSH,and([atleast(0,sh),atmost(0,sh)])),
641 31: defconcept(oneSH,and([atleast(1,sh),atmost(1,sh)])),
642 31: defconcept(twoSH,and([atleast(2,sh),atmost(2,sh)])),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\motel\test_motel_examples_76.pl
37 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
91 23: defconcept(c1,atleast(3,r)),
92 69: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
92 91: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
117 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
140 28: defconcept(c1,and([atleast(2,child),atmost(1,child)])),
150 35: defconcept(c1,and([person,atleast(2,child)])),
151 35: defconcept(c2,and([person,atleast(3,restr(child,lawyer))])).
168 45: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
168 59: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
169 35: defconcept(c2,all(restr(r,atleast(2,s1)),atmost(2,s2))).
176 79: defconcept(c1,and([person,all(friend,doctor),all(restr(friend,doctor),atleast(1,speciality))])),
177 46: defconcept(c2,and([person,all(friend,atleast(1,speciality))])).
184 28: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
184 59: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
185 27: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
185 44: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
202 44: defconcept(c3,and([atmost(4,child),atleast(2,restr(child,female))])),
569 36: defconcept(fourWheels,and([atleast(4,wheels),atmost(4,wheels)])),
570 36: defconcept(fiveWheels,and([atleast(5,wheels),atmost(5,wheels)])),
629 35: defconcept(oneSpouse,and([atleast(1,spouse),atmost(1,spouse)])),
638 32: defconcept(zeroSH,and([atleast(0,sh),atmost(0,sh)])),
639 31: defconcept(oneSH,and([atleast(1,sh),atmost(1,sh)])),
640 31: defconcept(twoSH,and([atleast(2,sh),atmost(2,sh)])),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\motel\test_motel_fssKb.txt
21 36:defconcept(fssKB,[],concept12,and([atleast(1,truth_mod),atmost(1,truth_mod)])).
23 36:defconcept(fssKB,[],concept20,and([atleast(1,det),atmost(1,det)])).
24 36:defconcept(fssKB,[],concept27,and([atleast(1,deictic_mod),atmost(1,deictic_mod)])).
25 36:defconcept(fssKB,[],concept34,and([atleast(1,named),atmost(1,named)])).
27 36:defconcept(fssKB,[],concept42,and([atleast(1,subject),atmost(1,subject)])).
28 36:defconcept(fssKB,[],concept49,and([atleast(1,purpose),atmost(1,purpose)])).
29 36:defconcept(fssKB,[],concept56,and([atleast(1,time),atmost(1,time)])).
30 36:defconcept(fssKB,[],concept63,and([atleast(1,illoc),atmost(1,illoc)])).
31 36:defconcept(fssKB,[],concept70,and([atleast(1,cause),atmost(1,cause)])).
32 36:defconcept(fssKB,[],concept77,and([atleast(1,result),atmost(1,result)])).
33 36:defconcept(fssKB,[],concept84,and([atleast(1,location),atmost(1,location)])).
34 31:defconcept(fssKB,[],concept90,atleast(1,subject)).
37 36:defconcept(fssKB,[],concept96,and([atleast(1,volition),atmost(1,volition)])).
39 37:defconcept(fssKB,[],concept104,and([atleast(1,origin_mod),atmost(1,origin_mod)])).
43 37:defconcept(fssKB,[],concept116,and([atleast(1,colour_mod),atmost(1,colour_mod)])).
45 37:defconcept(fssKB,[],concept124,and([atleast(1,relative_mod),atmost(1,relative_mod)])).
48 37:defconcept(fssKB,[],concept132,and([atleast(1,material_mod),atmost(1,material_mod)])).
50 37:defconcept(fssKB,[],concept140,and([atleast(1,weight_mod),atmost(1,weight_mod)])).
53 37:defconcept(fssKB,[],concept150,and([atleast(1,instrument),atmost(1,instrument)])).
54 37:defconcept(fssKB,[],concept157,and([atleast(1,concerned),atmost(1,concerned)])).
56 37:defconcept(fssKB,[],concept165,and([atleast(1,destination),atmost(1,destination)])).
57 37:defconcept(fssKB,[],concept172,and([atleast(1,source),atmost(1,source)])).
59 32:defconcept(fssKB,[],concept180,atleast(1,means)).
64 32:defconcept(fssKB,[],concept186,atleast(1,concerned)).
67 32:defconcept(fssKB,[],concept190,atleast(1,result)).
69 32:defconcept(fssKB,[],concept194,atleast(1,concerned)).
74 37:defconcept(fssKB,[],concept202,and([atleast(1,beneficative),atmost(1,beneficative)])).
76 32:defconcept(fssKB,[],concept209,atleast(1,concerned)).
78 32:defconcept(fssKB,[],concept212,atleast(1,concerned)).
81 37:defconcept(fssKB,[],concept218,and([atleast(1,measure),atmost(1,measure)])).
83 32:defconcept(fssKB,[],concept226,atleast(1,measure)).
88 32:defconcept(fssKB,[],concept234,atleast(1,quantity)).
93 37:defconcept(fssKB,[],concept241,and([atleast(1,physis_mod),atmost(1,physis_mod)])).
100 37:defconcept(fssKB,[],concept254,and([atleast(1,volition),atmost(1,volition)])).
109 37:defconcept(fssKB,[],concept265,and([atleast(1,worth_mod),atmost(1,worth_mod)])).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\plarkc\logicmoo_i_cyc_rewriting.pl
225 24:builtin_rn('thereExistsAtLeast', 'atleast').
225 35:builtin_rn('thereExistsAtLeast', 'atleast').
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\plarkc\logicmoo_u_cyc_api.txt
5356 12:'thereExistAtLeast'/5,
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\plarkc\logicmoo_u_cyc_kb_tinykb.pl
391 40:exactlyAssertedEL_first(isa, thereExistAtLeast, 'ExistentialQuantifier-Bounded', 'UniversalVocabularyMt', vStrDef).
2485 42:exactlyAssertedEL_first(arity, thereExistAtLeast, 3, 'UniversalVocabularyMt', vStrDef).
3232 50:exactlyAssertedEL_next(quotedArgument, thereExistAtLeast, 3, 'UniversalVocabularyMt', vStrDef).
3233 50:exactlyAssertedEL_next(quotedArgument, thereExistAtLeast, 2, 'UniversalVocabularyMt', vStrDef).
3419 49:exactlyAssertedEL_first(argQuotedIsa, thereExistAtLeast, 3, 'CycLSentence-Assertible', 'UniversalVocabularyMt', vStrDef).
3420 49:exactlyAssertedEL_first(argQuotedIsa, thereExistAtLeast, 2, ftVar, 'UniversalVocabularyMt', vStrDef).
3615 43:exactlyAssertedEL_first(argIsa, thereExistAtLeast, 1, 'PositiveInteger', 'UniversalVocabularyMt', vStrDef).
4502 50:exactlyAssertedEL_first(arg3QuotedIsa, thereExistAtLeast, 'CycLSentence-Assertible', 'UniversalVocabularyMt', vStrDef).
4711 50:exactlyAssertedEL_first(arg2QuotedIsa, thereExistAtLeast, ftVar, 'UniversalVocabularyMt', vStrDef).
5457 44:exactlyAssertedEL_first(arg1Isa, thereExistAtLeast, 'PositiveInteger', 'UniversalVocabularyMt', vStrDef).
6087 46:exactlyAssertedEL_next(scopingArg, thereExistAtLeast, 2, 'BaseKB', vStrDef).
6653 51:exactlyAssertedEL_next(oldConstantName, thereExistAtLeast, "ThereExistAtLeast", 'BookkeepingMt', vStrDef).
6653 71:exactlyAssertedEL_next(oldConstantName, thereExistAtLeast, "ThereExistAtLeast", 'BookkeepingMt', vStrDef).
6976 46:exactlyAssertedEL_next(genKeyword, thereExistAtLeast, ((':THERE_EXIST_AT_LEAST')), 'EnglishParaphraseMt', vStrDef).
7033 45:exactlyAssertedEL_next(genFormat, thereExistAtLeast, "there ~a at least ~a ~a such that ~a", 'TheList'('TheList'("is", "are"), 1, 2, 3), 'EnglishParaphraseMt', vStrDef).
7564 124:exactlyAssertedEL_next(comment, thereExistExactly, "An ExistentialQuantifier (q.v.) and a specialization of both thereExistAtLeast and thereExistAtMost (qq.v.). Compared to the standard existential quantifier thereExists, thereExistExactly has an extra argument-place for specifying exactly how many things satisfy a given condition (specified by an CycLSentence-Assertible, in which the also-specified CycLVariable will typically occur free). A closed sentence of the form <code>(thereExistExactly NUM VAR SENT)</code> means that there are exactly<code> NUM</code> distinct things that satisfy <code>SENT</code>, i.e. that render <code>SENT</code> true when taken as the value of <code>VAR</code>. For example, the sentence\n<p>\n<pre>\n (thereExistExactly 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are exactly seven seas.\n<p>\nIn the degenerate case where <code>VAR</code> does not appear free in <code>SENT</code>, then <code>(thereExistExactly NUM VAR SENT)</code> is equivalent to <code>SENT</code>.", 'UniversalVocabularyMt', vStrDef).
7565 223:exactlyAssertedEL_next(comment, thereExistAtMost, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the most) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtMost NUM VAR SENT) means that there are at most NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtMost 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at most seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtMost NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtLeast, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7565 915:exactlyAssertedEL_next(comment, thereExistAtMost, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the most) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtMost NUM VAR SENT) means that there are at most NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtMost 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at most seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtMost NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtLeast, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7566 43:exactlyAssertedEL_next(comment, thereExistAtLeast, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the least) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtLeast NUM VAR SENT) means that there are at least NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtLeast 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at least seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtLeast NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtMost, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7566 224:exactlyAssertedEL_next(comment, thereExistAtLeast, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the least) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtLeast NUM VAR SENT) means that there are at least NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtLeast 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at least seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtLeast NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtMost, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7566 481:exactlyAssertedEL_next(comment, thereExistAtLeast, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the least) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtLeast NUM VAR SENT) means that there are at least NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtLeast 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at least seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtLeast NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtMost, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7566 684:exactlyAssertedEL_next(comment, thereExistAtLeast, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the least) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtLeast NUM VAR SENT) means that there are at least NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtLeast 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at least seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtLeast NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtMost, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7566 852:exactlyAssertedEL_next(comment, thereExistAtLeast, "An ExistentialQuantifier (q.v.) and a specialized (albeit higher arity) version of thereExists (q.v.). Compared to the latter, standard existential quantifier, thereExistAtLeast has an extra argument-place for specifying how many things (at the least) satisfy a given condition (specified by an ELSentence-Assertible, in which the also-specified ELVariable will typically occur free). A closed sentence of the form (thereExistAtLeast NUM VAR SENT) means that there are at least NUM distinct things that satisfy SENT, i.e. that render SENT true when taken as the value of VAR. For example, the sentence\n<p>\n<pre>\n (thereExistAtLeast 7 ?X (isa ?X Sea))\n</pre>\n<p>\nmeans that there are at least seven seas.\n<p>\nIn the degenerate case where VAR does not appear free in SENT, then (thereExistAtLeast NUM VAR SENT) is equivalent to SENT.\n<p>\nSee also thereExistAtMost, thereExistExactly.", 'UniversalVocabularyMt', vStrDef).
7603 573:exactlyAssertedEL_next(comment, relationExistsMinAll, "A quaternary RuleMacroPredicate (q.v.) that can be used to state that a given binary predicate stands in a certain numerical relation with respect to two collections. (relationExistsMinAll BINPRED COL1 COL2 N) means that for any instance INST of COL2, there are at least N instances of (INST(1), ..., INST(N)) of COL1 such that (BINPRED INST(i) INST) holds (for 1 <= i <= N). This is equivalent to (and can thus be used in effect as shorthand for) the more complex form:\n<p>\n(implies\n(isa INST COL2)\n(thereExistAtLeast N ?INST-I\n(and\n(isa ?INST-I COL1)\n(BINPRED ?INST-I INST)))) .\n<p>\nFor example, `(relationExistsMinAll physicalParts Hand Finger 1)' means that every finger is part of at least one hand. Cf. relationAllExistsMin, and see the shared NoteAboutUseOfRuleMacroPredicates.", 'UniversalVocabularyMt', vStrDef).
7609 567:exactlyAssertedEL_next(comment, relationAllExistsMin, "A quaternary RuleMacroPredicate that can be used to state that a given binary predicate stands in a certain numerical relationship with respect to two collections. (relationAllExistsMin BINPRED COL1 COL2 N) means that for any instance INST of COL1 there are at least N instances (INST(1), ..., INST(N)) of COL2 such that (BINPRED INST INST(i)) holds (for 1 <= i <= N). This is equivalent to (and can thus be used in effect as shorthand for) the more complex form:\n<p>\n(implies\n(isa ?INST COL1)\n(thereExistAtLeast N ?INST-I\n(and\n(isa ?INST-I COL2)\n(BINPRED ?INST ?INST-I)))) .\n<p>\nFor example, `(relationAllExistsMin subEvents EatingEvent Swallowing 1)' means that every act of eating includes at least one swallowing. Cf. relationExistsMinAll, and see NoteAboutUseOfRuleMacroPredicates.", 'UniversalVocabularyMt', vStrDef).
7780 1529:exactlyAssertedEL_next(comment, commutativeInArgs, "A variable-arity MetaRelation used for stating that a given PartiallyCommutativeRelation (q.v.) is \"commutative\" with respect to two or more specified argument-places.\n<p>\n<code>(commutativeInArgs RELN ARGNUM-1 ... ARGNUM-N)</code> means that <code>RELN</code> is commutative in its <code>ARGNUM-1</code>th, ..., and <code>ARGNUM-N</code>th arguments. Thus <code>RELN</code> admits unrestricted permutation among these arguments. More precisely: (i) if <code>RELN</code> is a Predicate that holds of a given argument-sequence <code>SEQ</code>, then <code>RELN</code> also holds of any other sequence <code>SEQ-PERMUTE</code> obtainable from <code>SEQ</code> by permuting some or all of <code>SEQ</code>'s <code>ARGNUM-1</code>th, ..., and <code>ARGNUM-N</code>th items (while leaving all of <code>SEQ</code>'s other items unchanged). (ii) if <code>RELN</code> is a Function-Denotational that associates a given argument-sequence <code>SEQ</code> with the value <code>VALUE</code>, then <code>RELN</code> also associates any sequence <code>SEQ-PERMUTE</code> (as described above) with <code>VALUE</code>.\n<p>\nFor example, <code>(commutativeInArgs formsBorderBetween 2 3)</code> has as a consequence that whenever a sentence of the form <code>(formsBorderBetween BORDER REG1 REG2)</code> holds, so does the corresponding sentence <code>(formsBorderBetween BORDER REG2 REG1)</code>.\n<p>\nIf <code>RELN</code> is commutative in at least two argument-places it is an AtLeastPartiallyCommutativeRelation. If <code>RELN</code> is commutative in <i>all</i> argument-places it is, more specifically, a CommutativeRelation. If <code>RELN</code> is commutative in at least two, but <i> not all</i>,\nargument-places it is, instead, a PartiallyCommutativeRelation.\n<p>\nNote that the fact that each argument-place of a given relation commutes with some other argument-place is not sufficient for its being fully commutative. For example, a partially-commutative quaternary relation might be such that its first and third places commute with each other and its second and fourth places commute with each other.", 'UniversalVocabularyMt', vStrDef).
7919 377:exactlyAssertedEL_next(comment, 'SkolemFuncNFn', "SkolemFuncNFn is used by the CycCanonicalizer and should rarely\n(if ever) need to be seen by users or referenced in assertions entered\nat the EL level. It is used by the canonicalizer to denote a skolem\nfunction before it is reified, when the skolem is derived from a formula\nasserted at the EL level that uses thereExistAtLeast,\nthereExistAtMost, or thereExistExactly. Its arity is 4: the first\nargument is a list of the term variable arguments of the denoted skolem function,\n(term variables which are in the scope of the bounded existential).\nThe second argument is a variable which uniquely identifies the\nexistentially quantified variable by which the denoted skolem will\nbe represented in the canonical version of the formula.\nThe third is a sequence variable if there is a sequence variable\nargument of the denoted skolem function (which there will be iff there\nis a sequence variable in the scope of the bounded existential), and NIL otherwise.\nThe fourth is an interval specifying the number of things which may satisfy the formula.", 'UniversalVocabularyMt', vStrDef).
7920 246:exactlyAssertedEL_next(comment, 'SkolemFuncN', "SkolemFuncN is a collection of Cyc system-generated functions that partially implement existential quantifications in Cyc. Whenever someone asserts to Cyc an expression that contains a 'thereExistAtLeast', a 'thereExistAtMost', or a 'thereExistExactly' quantifier, Cyc automatically creates a new instance of SkolemFuncN and rewrites the assertion using this skolem function instead of that existential quantifier. See also termOfUnit. At this time (3/98), skolem functions are automatically named by the Cyc system using the prefix 'SKF-' followed by a number.", 'UniversalVocabularyMt', vStrDef).
7968 943:exactlyAssertedEL_next(comment, 'Quantifier', "A specialization of SententialRelation and ScopingRelation (qq.v.). Each instance of Quantifier takes as its arguments (at least) a variable (see CycLVariable) and a sentence (see CycLSentence-Assertible), and is used to make a certain kind of generic quantitative statement regarding the things that satisfy the sentence. Typically, the variable VAR will occur free in the sentence SENT, and in the quantified sentence (QUANT VAR SENT ...) these occurrences of VAR are bound by that occurrence of QUANT. (If VAR does not occur free in SENT, then the quantified sentence is a \"vacuous quantification\" that is equivalent to SENT by itself. For the definitions of 'free' and 'bound' occurrences of variables, see ScopingRelation.) For example, '(thereExists ?X (isa ?X Dog))' means that there exists at least one dog. Other instances of Quantifier are forAll, thereExistExactly, thereExistAtLeast, and thereExistAtMost.", 'UniversalVocabularyMt', vStrDef).
7978 141:exactlyAssertedEL_next(comment, 'PartiallyCommutativeRelation', "An instance of RelationTypeByLogicalFeature (q.v.) and a specialization of AtLeastPartiallyCommutativeRelation. Each instance of PartiallyCommutativeRelation <code>PARTCOMRELN</code> is a predicate or function that is commutative in some, but not all, of its argument-places (see commutativeInArgs). More precisely, suppose for example that <code>PARTCOMRELN</code> is a predicate (function) that is commutative only in its odd-numbered argument-places, and that <code>PARTCOMRELN</code> holds among (has the value <code>VAL</code> for) a given sequence of arguments <code>SEQ</code>. It follows that <code>PARTCOMRELN</code> also holds among (has the same value <code>VAL</code> for) any other sequence <code>SEQ-PRIME</code> obtainable from <code>SEQ</code> by permuting some or all of the odd-numbered members of <code>SEQ</code> while keeping all of its even-numbered members fixed.\n<p>\nNote that <code>PARTCOMRELN</code> must have an arity (see arity) of at least three and <i>cannot</i> be an instance of CommutativeRelation (as any instance of the latter is commutative in <i>all</i> of its argument-places).\n<p>\nInstances of PartiallyCommutativeRelation include pathsJoinAt, formsBorderBetween, and BlockOfStreetBetweenFn.", 'UniversalVocabularyMt', vStrDef).
8081 351:exactlyAssertedEL_next(comment, 'ExistentialQuantifier-Bounded', "A specialization of ExistentialQuantifier (q.v.). Each instance of ExistentialQuantifier-Bounded is a ternary relation that can be used to make a certain kind of statement about the existence of a given bounded quantity of things meeting a given criterion. For example, '(thereExistAtLeast 9 ?X (isa ?X Cat))' means that there exist at least nine cats. What distinguishes _bounded_ existential quantifiers from existential quantifiers generally is that the former require one to specify explicitly (at least a boundary for) how many things exist that meet the specified criterion.", 'UniversalVocabularyMt', vStrDef).
8082 284:exactlyAssertedEL_next(comment, 'ExistentialQuantifier', "A specialization of Quantifier (q.v.). Each instance of ExistentialQuantifier can be used to make a certain kind of assertion regarding the existence of some thing(s) meeting a specified criterion. For example, `(thereExistAtLeast 9 ?X (isa ?X Cat))' means that there exist at least nine cats. Other instances of this collection are thereExists and thereExistExactly. Cf. forAll.", 'UniversalVocabularyMt', vStrDef).
8172 132:exactlyAssertedEL_next(comment, 'CommutativeRelation', "An instance of RelationTypeByLogicalFeature (q.v.) and a specialization of AtLeastPartiallyCommutativeRelation (q.v.). Each instance of CommutativeRelation <code>COMRELN</code> is a predicate or function that is commutative in all of its argument-places. That is, if <code>COMRELN</code> is a predicate (function) that holds among (has a value <code>VAL</code> for) a given sequence of arguments, then <code>COMRELN</code> also holds among (has the same value <code>VAL</code> for) any permutation of that sequence. \n<p>\nExamples of commutative relations include PlusFn, or, bordersOn, temporallyIntersects, and teammates. Specialization include SymmetricBinaryPredicate. \n<p>\nNote that most relations are <i>not</i> commutative. Cf. the disjoint collection PartiallyCommutativeRelation.", 'UniversalVocabularyMt', vStrDef).
8777 46:assertedTinyKB_not_first(quotedIsa(thereExistAtLeast, 'InferenceSupportedTerm'), 'UniversalVocabularyMt', vStrDef).
9144 188:assertedTinyKB_implies( and(isa('$VAR'('ARG2'), '$VAR'('UNIV_COL')), relationExistsMinAll('$VAR'('SLOT'), '$VAR'('EXIST_COL'), '$VAR'('UNIV_COL'), '$VAR'('NUM'))), trueSentence(thereExistAtLeast('$VAR'('NUM'), '$VAR'('ARG'), and(isa('$VAR'('ARG'), '$VAR'('EXIST_COL')), holds('$VAR'('SLOT'), '$VAR'('ARG'), '$VAR'('ARG2'))))), 'BaseKB', vStrDef).
9147 188:assertedTinyKB_implies( and(isa('$VAR'('ARG1'), '$VAR'('UNIV_COL')), relationAllExistsMin('$VAR'('SLOT'), '$VAR'('UNIV_COL'), '$VAR'('EXIST_COL'), '$VAR'('NUM'))), trueSentence(thereExistAtLeast('$VAR'('NUM'), '$VAR'('ARG'), and(isa('$VAR'('ARG'), '$VAR'('EXIST_COL')), holds('$VAR'('SLOT'), '$VAR'('ARG1'), '$VAR'('ARG'))))), 'BaseKB', vStrDef).
9376 112:exactlyAssertedEL_with_vars(expansion, relationExistsMinAll, implies(isa('$VAR'('ARG2'), (':ARG3')), thereExistAtLeast((':ARG4'), '$VAR'('ARG'), and(isa('$VAR'('ARG'), (':ARG2')), holds((':ARG1'), '$VAR'('ARG'), '$VAR'('ARG2'))))), 'BaseKB', vStrDef).
9382 112:exactlyAssertedEL_with_vars(expansion, relationAllExistsMin, implies(isa('$VAR'('ARG1'), (':ARG2')), thereExistAtLeast((':ARG4'), '$VAR'('ARG'), and(isa('$VAR'('ARG'), (':ARG3')), holds((':ARG1'), '$VAR'('ARG1'), '$VAR'('ARG'))))), 'BaseKB', vStrDef).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo\typesystem\mpred_type_wff.pl
617 25: member(OtherExists,[atleast,atmost,exactly]),
620 25:is_quant_f(Q):- arg(_,v(atleast,atmost,exactly,all,exists),Q).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\prolog-tip\logicmoo_clif.pl
173 7:%= atleast(X,N,A)
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\t\examples\fol\attvar_dict_existentials.pl
313 16:f2:- assert_ex(atleast(1,X,(male(X),isNamed(X,"Johnathan")))).
319 16:f5:- assert_ex(atleast(1,X,(male(X),isNamed(X,"Joe")))).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\t\examples\fol\attvar_existentials.pfc
60 20:f(1.2):- assert_ex(atleast(1,X,(man(X),isNamed(X,"John")))). % constraining by identity relly meant only 1
64 20:f(2.2):- assert_ex(atleast(1,X,(man(X),isNamed(X,"Joe")))). % constraining by identity relly meant only 1
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\t\examples\fol\attvar_existentials.pl
60 20:f(1.2):- assert_ex(atleast(1,X,(man(X),isNamed(X,"John")))). % constraining by identity relly meant only 1
64 20:f(2.2):- assert_ex(atleast(1,X,(man(X),isNamed(X,"Joe")))). % constraining by identity relly meant only 1
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\t\examples\fol\boxlog_sanity_01.pfc.pl
96 16::- test_boxlog(atleast(1,X,man(X))).
102 16::- test_boxlog(atleast(3,X,man(X))).
391 16::- test_boxlog(atleast(2,X,man(X))=>exists(G,god(G))).
550 16::- test_boxlog(atleast(4,X, puppy(X) & cute(X))).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\t\examples\fol\fol_cardinaity_axiomitized_01.pfc.pl
78 9:containsAtLeastOneUnique(paper1,paper2) <->
96 17: & ~containsAtLeastOneUnique(paper,scratchpad))
129 15: ( ~containsAtLeastOneUnique(paper1,paper2)
130 17: & ~containsAtLeastOneUnique(paper2,paper1)
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\t\examples\fol\sanity_at_least_most_exactly_01.pfc.pl
33 58:testable_quants(X,Fml,Q,Name):-member(QF,[exactly,atmost,atleast]),member(QN,[0,1,2,3,5,10]),Q=..[QF,QN,X,Fml],atom_concat(QF,QN,Name).
40 43::- add_test(least1, (all([[Human,tHuman]],atleast(1,[[LeastIdea,tIdea]],hasIdea(Human,LeastIdea))))).
41 43::- add_test(least3, (all([[Human,tHuman]],atleast(3,[[L3Dream,tDream]],hasDream(Human,L3Dream))))).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\t\examples\fol\sanity_at_least_most_exactly_02.pfc.pl
32 58:testable_quants(X,Fml,Q,Name):-member(QF,[exactly,atmost,atleast]),member(QN,[0,1,2,3,5,10]),Q=..[QF,QN,X,Fml],atom_concat(QF,QN,Name).
38 43::- add_test(least3, (all([[Human,tHuman]],atleast(3,[[L3Dream,tDream]],hasDream(Human,L3Dream))))).
41 43::- add_test(least1, (all([[Human,tHuman]],atleast(1,[[LeastIdea,tIdea]],hasIdea(Human,LeastIdea))))).
50 43::- add_test(least2, (all([[Human,tHuman]],atleast(2,[[L2Dream,tDream]],hasDream(Human,L2Dream))))).
55 43::- add_test(least0, (all([[Human,tHuman]],atleast(0,[[L0Dollar,tDollar]],hasDollar(Human,L0Dollar))))).
60 43::- add_test(least3, (all([[Human,tHuman]],atleast(3,[[L3Dream,tDream]],hasDream(Human,L3Dream))))).
65 44::- add_test(least1b, (all([[Human,tHuman]],atleast(1,[[LeastIdea,tIdea]],hasIdea(Human,LeastIdea) v controls(Human,LeastIdea))))).
70 44::- add_test(least2b, (all([[Human,tHuman]],atleast(2,[[L2Dream,tDream]],hasDream(Human,L2Dream) v controls(Human,L2Dream))))).
75 44::- add_test(least0b, (all([[Human,tHuman]],atleast(0,[[L0Dollar,tDollar]],hasDollar(Human,L0Dollar) v controls(Human,L0Dollar))))).
81 44::- add_test(least1c, (all([[Human,tHuman]],atleast(1,[[LeastIdea,tIdea]],hasIdea(Human,LeastIdea) => controls(Human,LeastIdea))))).
86 44::- add_test(least2c, (all([[Human,tHuman]],atleast(2,[[L2Dream,tDream]],hasDream(Human,L2Dream) => controls(Human,L2Dream))))).
92 44::- add_test(least0c, (all([[Human,tHuman]],atleast(0,[[L0Dollar,tDollar]],hasDollar(Human,L0Dollar) => controls(Human,L0Dollar))))).
99 44::- add_test(least0a, (all([[Human,tHuman]],atleast(0,[[L0Dollar,tDollar]],hasDollar(Human,L0Dollar)&controls(Human,L0Dollar))))).
104 44::- add_test(least2a, (all([[Human,tHuman]],atleast(2,[[L2Dream,tDream]],hasDream(Human,L2Dream)&controls(Human,L2Dream))))).
110 44::- add_test(least1a, (all([[Human,tHuman]],atleast(1,[[LeastIdea,tIdea]],hasIdea(Human,LeastIdea)&controls(Human,LeastIdea))))).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\t\examples\fol\sanity_atleast_01.pfc.pl
26 42::- add_test(t121, (all([[Human,tAnimal]],atleast(1,[[Heart,tHeart]],hasOrgan(Human,Heart))))).
27 21::- add_test(t121a, (atleast(1,[[Heart,tHeart]],all([[Human,tAnimal]],hasOrgan(Human,Heart))))).
32 10: => atleast(1,Heart,(isa(Heart,tHeart) & hasOrgan(Human,Heart)))))).
35 3: (atleast(1,Heart,
43 4: atleast(1,Heart,
48 3: atleast(1,Heart,
56 7: atleast(1, Heart, (isa(Heart,tHeart) => hasOrgan(Human,Heart)))))).
60 4: (atleast(1, Heart,
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\t\examples\fol\tiny_kb_cache
959 32:tiny_kb(argQuotedIsa(thereExistAtLeast,3,ftSentenceAssertible),iUniversalVocabularyMt,vStrDef).
960 32:tiny_kb(argQuotedIsa(thereExistAtLeast,2,ftVar),iUniversalVocabularyMt,vStrDef).
1124 26:tiny_kb(argIsa(thereExistAtLeast,1,ftPositiveInteger),iUniversalVocabularyMt,vStrDef).
2024 49:tiny_kb(vExistentialQuantifierBounded(thereExistAtLeast),iUniversalVocabularyMt,vStrDef).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\t\examples\pfc\pfc_sanity.pl.txt
298 1:atLeastOneParent(X,Y) :- (motherOf(Z,X), motherOf(Z,Y) ; fatherOf(W,X), fatherOf(W,Y) ).
299 1:atLeastTwoParents(X,Y) :- (motherOf(Z,X), motherOf(Z,Y) , fatherOf(W,X), fatherOf(W,Y) ).
300 21:stepSibling(X,Y) :- atLeastOneParent(X,Y), \+atLeastTwoParents(X,Y), \+pet(X), \+pet(Y), X \= Y.
300 46:stepSibling(X,Y) :- atLeastOneParent(X,Y), \+atLeastTwoParents(X,Y), \+pet(X), \+pet(Y), X \= Y.
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_base\t\examples\pfc\pfc_test1.pl.txt
182 1:atLeastOneParent(X,Y) :- (motherOf(Z,X), motherOf(Z,Y) ; fatherOf(W,X), fatherOf(W,Y) ).
183 1:atLeastTwoParents(X,Y) :- (motherOf(Z,X), motherOf(Z,Y) , fatherOf(W,X), fatherOf(W,Y) ).
184 21:stepSibling(X,Y) :- atLeastOneParent(X,Y), \+atLeastTwoParents(X,Y), \+pet(X), \+pet(Y), X \= Y.
184 46:stepSibling(X,Y) :- atLeastOneParent(X,Y), \+atLeastTwoParents(X,Y), \+pet(X), \+pet(Y), X \= Y.
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\abox.pl
942 11:a5obj_add_atleast(X,Obj,Min,Role,N_Obj) :-
944 18: b5nf_add_atleast(NF,Min,Role,N_NF).
3209 22: a5rev_getall_atleast_one_role(Role, nfi, Objs),
3229 17:%% a5rev_getall_atleast_one_role(+RoleName, +NFx, -Objs).
3230 14:a5rev_getall_atleast_one_role(Role, nfi, Objs) :-
3231 24: b5par_aa_parse(atleast(1,Role),(c,0),[],FI,BQ,RQ),
3426 21:a5rev_is_in_p(Name, atleast(_, Role)) :-
6120 5:%% Atleast in case of disjunctions a local check is required.
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\backmacros
8 17: atleast(N,R) and atmost(N,R)).
11 17: atleast(1, Role and range(ValueRestriction))).
14 17: atleast(1, Role)).
18 21: and atleast(1, Role)
27 11:backmacro(atleast(N, Role, ValueRestriction) *=
28 17: atleast(N, Role and range(ValueRestriction))).
34 17: atleast(N,R and range(C))
38 17: atleast(1,Role1 and Role2)).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\BACK-V5.ps
695 37:(:)g(:)h(:)40 b FS(53)263 2116 y FT(atleast)28 b FM(:)23 b(:)f(:)h(:)f(:)g(:)
1105 4:FT(atleast)p FS(\(n,)p FE(r)q FS(,)p FE(c)p FS(\))i(or)f FT(atmost)p
1168 20:b(:)p FA(<)62 b Fz(atleast)p FB(\(1,produces,product\))269
1953 44:FQ(B)o(A)o(CK)i FS(with)f(the)g(meaning)f(`atleast\(1,r)i(and)f
1993 46:w(plant)147 b(:=)11 b(plant)g(and)715 2626 y(atleast\(1,produces\))h(and)715
2000 19:b FS(17)655 199 y(atleast\(1,co)p 867 199 14 2 v 17 w(produces,toxic)p
2005 7:425 y(atleast\(2,contains\).)245 482 y(assembled)p 439 482
2006 39:V 16 w(product)j(:=)e(product)g(and)h(atleast\(1,contains\).)135
2012 30:b(The)8 b(e)o(xpression)g FT(atleast)f Fx(\(1,co)p 1280 714
2014 52:771 y FS(uses)16 b(the)h(prede\256ned)g(macro)g FT(atleast)p
2016 62:(into)f(the)g(more)135 827 y(comple)o(x)8 b(e)o(xpression)h(`atleast\(n,r)g
2018 57:(prede\256ned)h(macro)135 884 y(with)h(the)g(meaning)f(`atleast\(n,r\))j(and)
2023 16:1116 y(form)f(`atleast\(n,r\))h(and)g(all\(r)n(,c\)')h(states)e(that)g(all)g
2026 29:(,)h(the)e(e)o(xpression)g(`atleast\(n,r)h(and)f(range\(c\)\)')135
2058 3:y(atleast\(1,uses)p 944 2497 V 16 w(up,radioacti)o(v)o(e)p
2059 46:1218 2497 V 17 w(material\))h(and)696 2553 y(atleast\(1,co)p
2063 45:1101 2666 V 16 w(product\))g(and)696 2723 y(atleast\(1,produces\))g(and)696
2106 23:(prede\256ned)h(as)f(`atleast\(1,r)g(and)195 1456 y(range\(c\)\)'.)20
2505 3:y(atleast\(1,responsible\).)195 980 y(As)h(should)g(be)g(ob)o(vious)g
2765 18:567 1502 y(and)g(atleast\(1,in)n(v\(co)p 896 1502 V 14 w(produces\)\))567
2770 14:1702 y(and)h(atleast\(1,in)n(v\(prim\(co)p 989 1702 V 13 w(produces\)\))f
2783 58:V 14 w(of)p 773 2248 V 14 w(type,type\))567 2298 y(and)g(atleast\(1,is)p
2786 45:816 2398 V 14 w(at,place\))567 2447 y(and)g(atleast\(1,located)p
2789 18:567 2597 y(and)g(atleast\(1,co)p 830 2597 V 15 w(produces\))567
2798 30:14 w(waste\))507 249 y(and)g(atleast\(1,co)p 770 249 V 15 w(produces)f(and)g
2805 51:w(of)p 713 578 V 14 w(type,type\))507 628 y(and)g(atleast\(1,is)p
2808 43:756 728 V 14 w(at,place\))507 778 y(and)g(atleast\(1,located)p
2819 43:(v\(contains\),product\))507 1356 y(and)g(atleast\(3,in)n(v\(contains\)\))507
2823 49:(range\(product\),)f(product\))507 1555 y(and)i(atleast\(3,trans\(in)n
2830 14:1854 y(and)g(atleast\(1,in)n(v\(uses)p 868 1854 V 14 w(up\)\))507
2838 43:(v\(contains\),product\))507 2383 y(and)g(atleast\(1,in)n(v\(contains\)\))507
2842 14:2582 y(and)i(atleast\(1,trans\(in)n(v\(directly)p 1020 2582
3111 9:(ything,atleast\(2,contains\))g(and)g(all\(contains,material\)])195
3447 11:1113 y FT(atleast)p FS(\(12,r\))g FT(and)g(all)p FS(\(r)n(,d\))g(?)p
3448 11:FM(<)g FT(atleast)p FS(\(12,s\).)502 1169 y(c1)421 b(?)p FM(<)12
3799 26:b(MANU)n(AL)195 199 y FG(atleast)1044 b(Concept)16 b(T)-5 b(erm)197
3802 4:FT(atleast)p FS(\()p FJ(h)p FQ(INTEGER)10 b FJ(i)p FS(,)p FJ(h)p
3804 10:b([)p Fl(atleast)q FK(\()p FM(n;)8 b FE(r)q FK(\)])-8 b(])789
3810 43:2 v 16 w(plant)10 b(:=)h(plant)g FT(and)h(atleast)p FS(\(1,product\))f
3812 12:b(4:)108 b(atleast)16 b FS(can)h(be)g(used)f(an)o(ywhere)i(in)e(ABox)g
3818 40:55 60 bop 1649 50 a FS(55)135 199 y FG(atleast)1235 b(Macr)o(o)137
3821 15:b FB(::=)g Fz(atleast)p FB(\()p Ff(h)p FC(INTEGER)7 b Ff(i)p
3823 60:Ff(i)p FB(\))137 590 y FT(Semantics:)93 b FK([)-8 b([)p Fl(atleast)q
3832 10:FT(and)h(atleast)p FS(\(2,contains,material\).)137 953 y FT(V)-5
3834 53:1073 y FT(Idiosyncrasy:)41 b FS(The)14 b(macro)g FT(atleast)p
3836 4:FT(atleast)p FS(\(n,)p FE(r)h FT(and)442 1130 y(range)p FS(\()p
3852 43:2 v 16 w(plant)10 b(:=)h(plant)g FT(and)h(atleast)p FS(\(1,product\))f
3857 24:y FT(See)h(also:)136 b(atleast)p FS(,)12 b FT(exactly)p eop
3878 56:FS(\()p FE(c)p FS(\)\))137 1251 y FT(See)g(also:)136 b(atleast)p
4021 10:FT(and)f(atleast)p FS(\(1,R\)\).)442 937 y FT(backmacr)o(o)p
4022 44:FS(\(min\(N,R\))6 b FJ(\003)15 b FK(=)c FT(atleast)p FS(\(N,R\)\).)137
4480 27:FS(\))612 1332 y FT(and)g(atleast)p FS(\(2,r\))612 1388 y FT(and)g(atmost)p
4530 24:1219 y(c5)i(:=)21 b FT(atleast)p FS(\(1,r1\).)502 1276 y(backretrie)o(v)o
4532 4:FT(atleast)p FS(\(1,r1\),)p FT(all)p FS(\(r1,p3\)])197 1453
4631 4:FT(atleast)p FS(\(n,r\))h FT(and)502 1174 y(atmost)p FS(\(n,r\).)50
4633 29:(xpanded)h(to)502 1230 y FT(atleast)p FS(\(n,r)12 b FT(and)g(range)p
4635 45:FS(\(c\)\).)197 1351 y FT(See)g(also:)136 b(atleast)p FS(,)12
4725 52:FS(z\).)502 1828 y(yes)502 1884 y(?-)g(x)f(?:)h FT(atleast)p
4728 16:FS(x)g(::)e FT(atleast)p FS(\(2,r\)\).)502 2166 y(ERR)n(OR)36
4729 6:b FT(atleast)p FS(\(2,r\))12 b(was)f(not)g(told)f(for)i(x)502
4816 46:FT(Example:)118 b(incoher)o(ent)p FS(\()p FT(atleast)p FS(\(2,r\))15
4818 55:FS(\(ener)o(gy)i FT(and)e FS(material\).)442 993 y FT(atleast)p
4978 10:FT(and)g(atleast)p FS(\(2,r\))623 1445 y FT(and)g FS(r)g(:)k(uc\(24\))623
5058 42:FE(c)h FS(:)p FM(<)f FT(anything)h(and)g(atleast)p FS(\(1,r\),)h(than)e
5127 10:937 y FT(atleast)p FS(\(2,r\))h FT(and)g(atmost)p FS(\(3,s\))g
5244 51:23 b(Thus)13 b(a)h(query)f FT(getall)p FS(\()p FT(atleast)p
5405 12:(into)e FT(atleast)p FS(\(1,)p FE(r)1472 1193 y FC(1)1502 1186
5490 22:(xpanded)h(into)f FT(atleast)p FS(\(1,)p FE(r)q FS(\).)42 b(The)502
5492 39:(internally)f(e)o(xpanded)i(into)f FT(atleast)p FS(\(1,)p FE(r)h
5494 37:b(all)p FS(,)11 b FT(no)p FS(,)h FT(atleast)p eop
5577 4:FT(atleast)p FS(\(12,s\),)p FT(atleast)p FS(\(12,r\))15 b FT(and)d(all)p
5577 32:FT(atleast)p FS(\(12,s\),)p FT(atleast)p FS(\(12,r\))15 b FT(and)d(all)p
6176 37:FJ(i)p FS(\))742 751 y FJ(j)50 b FT(atleast)p FS(\()p FJ(h)p
6253 14:FJ(j)49 b FT(atleast)p FS(\()p FJ(h)p FQ(INTEGER)9 b FJ(i)p
6283 27:y FS(\))23 b FJ(j)11 b FT(atleast)p FS(\(n,)p FE(r)q FS(,)p
6325 10:b([)p Fl(atleast)q FK(\()p FM(n;)8 b FE(r)q FM(;)g FE(c)p FK(\)])-8
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\btl.pl
791 20:b5par_analyze_term(atleast(N,Role),Mode,(c,0),PN,Vartermin,Vartermout,Namesin,Namesout,FIin,FIout) :-
794 36: b5par_analyze_concept_term(atleast(N,Role),Mode,(c,0),PN,Vartermin,Vartermout,Namesin,Namesout,FIin,FIout).
918 28:b5par_analyze_concept_term(atleast(N,Role),Mode,(c,0),PN,Varterm,[atleast(N,Key)|Varterm],Namesin,Namesout,FIin,FIout) :-
918 67:b5par_analyze_concept_term(atleast(N,Role),Mode,(c,0),PN,Varterm,[atleast(N,Key)|Varterm],Namesin,Namesout,FIin,FIout) :-
1521 25:b5par_tt_send_conc_term(atleast(N,RoleKey),CPF,CPFnew) :- !,
1522 18: b5nf_add_atleast(CPF,N,RoleKey,CPFnew).
1819 21:b5par_at_parse_term(atleast(N,R),(c,0),VKT,[atleast(N,RK)|VKT],atleast(N,RDef),Namesin,Namesout,FIin,FIout) :-
1819 45:b5par_at_parse_term(atleast(N,R),(c,0),VKT,[atleast(N,RK)|VKT],atleast(N,RDef),Namesin,Namesout,FIin,FIout) :-
1819 64:b5par_at_parse_term(atleast(N,R),(c,0),VKT,[atleast(N,RK)|VKT],atleast(N,RDef),Namesin,Namesout,FIin,FIout) :-
5839 11:b5par_da3(atleast(N,Role),conc,Triple) :-
5842 43: Triple = wrong_argument(wrong_atleast_number(atleast(N,Role)))
5842 58: Triple = wrong_argument(wrong_atleast_number(atleast(N,Role)))
5847 26: Triple = compute(atleast(N,Role))-conc-term)).
6310 35:b5par_transform_term_to_key((c,0),atleast(N,R),Key) :-
6313 41: b5par_introduce_internal((c,0),[atleast(N,RKey)],Key,_).
6939 23:b5desc_desc_conc_atom(atleast(N,ROLE),atleast(N,RR)) :-
6939 39:b5desc_desc_conc_atom(atleast(N,ROLE),atleast(N,RR)) :-
7398 19: append(I,[atleast(Min,DR)],O).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tbox1.pl
1664 11:t5cpf_add_atleast(CPF1,Min,Role,CPF3) :-
1665 18: b5nf_add_atleast(CPF1,Min,Role,CPF3).
2320 37:t5res_atomize(RES,res(atmost(Max,R),atleast(Min,R),all(R,VR),Tail)) :-
4326 18: b5nf_add_atleast(NF,1,Role,NF1),
4332 18: b5nf_add_atleast(NF,1,Role,NF1),
4349 18: b5nf_add_atleast(NF,N,Role,NF1),
4354 18: b5nf_add_atleast(NF,1,Role,NF1),
4360 18: b5nf_add_atleast(NF,1,Role,NF1),
4969 10:b5nf_add_atleast(NF1,Min,Role,NF3) :-
4984 10:b5nf_add_atleast(NF1,Min,Role,NF3) :-
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tbox2.pl
2675 9:%% c := atleast(1,r) and all(r,c) --> c ?< atleast(1,r and range(c))
2675 44:%% c := atleast(1,r) and all(r,c) --> c ?< atleast(1,r and range(c))
2676 9:%% c := atleast(1,r) and d --> c ?< atleast(1,r and domain(d))
2676 37:%% c := atleast(1,r) and d --> c ?< atleast(1,r and domain(d))
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\cmk.abox
41 23: c3 := c and atleast(2, r),
43 39: c5 := c and all(s3, d2) and atleast(1,r),
82 19: father := atleast(1,child) and not(female),
83 19: mother := atleast(1,child) and female,
120 30: backtell(o3 :: c and atleast(1,r)),
129 31: \+ backask(c1_2obj ?: atleast(1,r)),
144 26: backask(cobj1 ?: atleast(1,r)),
221 30:%% up-propgation: ... C5obj:atleast(2,r)
291 16:%% Propagating atleast(2,r) via o2 to o1.
296 48: backtell(o1 :: c and all(cyc, all(cyc, atleast(2,r)))),
355 21:%% but c3 := c and atleast(2,r) => X isa nothing.
520 17: \+ x ?: atleast(1,r) noibox,
532 17: \+ z ?: atleast(1,inv(r)),
719 23: atleast(3,raeder,rad) and
720 23: atleast(1,aufbau,ladeflaeche),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\displaytest.pl
93 33: backretrieve([self] for atleast(1,r) and atmost(2,r) and all(r,conc1) and oneof([a,b,c,d,e])).
105 34: backretrieve([self] for [atleast(1,r) and atmost(2,r) and all(r,conc1)
179 41: backretrieve([self] for getall(atleast(1,r) and atmost(1,r) and all(r,conc1) and oneof([a,b,c,d,e,o]))).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\ibox_tests.pl
96 15: c1 := atleast(4,r1),
99 5: atleast(2,r1) => atmost(4,r2),
102 5: atleast(2,r1) ?< c2,
134 15: c1 := atleast(6,r) and atmost(7,r),
136 5: atleast(5,r) => atleast(10,r),
136 21: atleast(5,r) => atleast(10,r),
153 15: no := atleast(1,r) and atmost(0,r),
176 15: no := atleast(1,r) and atmost(0,r),
198 15: no := atleast(1,r) and atmost(0,r),
200 5: atleast(1,s) => atmost(0,s),
203 5: atleast(1,s) ?< no,
240 5: atleast(2,r) => atleast(5,s) and atmost(8,s),
240 25: atleast(2,r) => atleast(5,s) and atmost(8,s),
241 5: atleast(2,r) => atleast(3,s) and atmost(6,s),
241 25: atleast(2,r) => atleast(3,s) and atmost(6,s),
244 5: atleast(2,r) ?< atleast(5,s) and atmost(6,s),
244 21: atleast(2,r) ?< atleast(5,s) and atmost(6,s),
281 25: atmost(3,r) => atleast(4,s),
282 6: atleast(4,s) => atleast(6,t),
282 25: atleast(4,s) => atleast(6,t),
285 20: atmost(3,r) ?< atleast(4,s) and atleast(6,t),
285 37: atmost(3,r) ?< atleast(4,s) and atleast(6,t),
300 15: no := atleast(1,r) and atmost(0,r),
321 15: no := atleast(1,t) and atmost(0,t),
323 24: atmost(3,r) => atleast(4,s),
324 5: atleast(4,s) => atleast(4,r),
324 24: atleast(4,s) => atleast(4,r),
342 15: no := atleast(1,t) and atmost(0,t),
344 24: atmost(3,r) => atleast(4,s),
345 5: atleast(2,s) => atleast(4,r),
345 24: atleast(2,s) => atleast(4,r),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\jantest.abox
43 22: c1 := p1 and atleast(2,r4),
44 22: c2 := p1 and atleast(3,r4),
81 15: o3 :: atleast(1,r1),
97 15: o5 :: atleast(1,r3),
120 22: o7 ?: p1 and atleast(1,r2) noibox,
137 22: o9 ?: p1 and atleast(3,r2), %% ok
155 23: o13 ?: p1 and atleast(3,r2) noibox , %% ok
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\jantest.iabox
52 20: c1 := atleast(2,r1),
65 9: atleast(1,r1) => atmost(2,r2),
69 50: atmost(2,r4) and all(r1,p4) => all(r1, atleast(4,r2)).
90 43: o2 :: c1, %% c1 ::: atleast(2,r1)
92 42: o2 ?: atmost(2,r2), %% atleast(1,r1) => atmost(2,r2)
100 15: o3 :: atleast(1,r1),
101 39: o3 ?: atmost(2,r2), %% atleast(1,r1) => atmost(2,r2)
133 22: o7 ?: p1 and atleast(1,r1),
136 39: o7 ?: atmost(2,r2), %% atleast(1,r1) => atmost(2,r2)
144 50: o9 :: c1 and r1: (o8 :: p1), %% c1 ::: atleast(2,r1)
146 39: o9 ?: atmost(2,r2), %% atleast(1,r1) => atmost(2,r2)
174 16: o15 ?: atleast(2,r1) and all(r1,p3),
180 16: o13 ?: atleast(4,r2), %% atmost(2,r4) and all(r1,p4)
181 58: %% => all(r1, atleast(4,r2)).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\jantest.ibox-abox-rev
52 9: atleast(1,r) => p2, %% keep 2nd i-link when 1st is deleted
71 9: atleast(1,r) => p2,
90 15: c1 := atleast(1,r),
92 9: atleast(1,r) => p2,
135 9: atleast(1,r) => p3,
153 14: x ?: atleast(2,r),
169 14: z ?: atleast(3,r1),
181 9: atleast(1,r) => p2,
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\jantest.tbox
82 24: backtell(no := atleast(1,r2) and atmost(0,r2)),
87 31: backtell(c4 := c3 and atleast(1,r1)),
109 24: backtell(p1 :< atleast(1,r3)),
111 24: backtell(no := atleast(1,r2) and atmost(0,r2)),
116 31: backtell(c4 := c3 and atleast(1,r1)),
160 26: backtell( p1 :< atleast(1,r)),
161 26: backtell( p2 :< atleast(2,r)),
184 27: backtell( c1 := atleast(1,r) and atmost(3,r)),
185 27: backtell( c2 := atleast(2,r) and atmost(4,r)),
189 26: backask( subsumes(atleast(2,r) and atmost(3,r), c3)),
206 27: backtell( c1 := atleast(1,r) and atmost(2,r)),
207 27: backtell( c2 := atleast(3,r) and atmost(4,r)),
240 21:%% Propagation of atleast restrictions to superroles
249 27: backtell( c1 := atleast(1, r2)),
252 26: backask( subsumes(atleast(1,r1), c1)),
272 27: backtell( c1 := atleast(2, r4)),
277 26: backask( subsumes(atleast(2,r1), c1)),
296 27: backtell( no := atleast(1,r) and atmost(0,r)),
302 27: backtell( c1 := atleast(1,r3)),
321 27: backtell( p1 :< atleast(1,r1)),
329 27: backtell( c3 := atleast(1,r4)),
348 27: backtell( c1 := atleast(1,r1)),
353 27: backtell( c3 := atleast(1,r2)), %% --> disjoint(c3,c1)
374 27: backtell( c1 :< atleast(1,r)),
391 27: backtell( c1 := atleast(1,r1)), %% c1 < p1
393 27: backtell( c2 := atleast(1,r2)), %% c2 < c1 <p1
416 27: backtell( c1 := atleast(1,r1)),
417 27: backtell( c2 := atleast(1,r2)),
448 27: backtell( c1 := atleast(1,r1)), %% c1 < p1
470 27: backtell( p1 :< atleast(2, r1)),
476 27: backtell( c1 := atleast(1,r2)),
519 27: backtell( c1 := atleast(1,r1)),
540 27: backtell( no := atleast(1,r) and atmost(0,r)),
559 27: backtell( p1 :< atleast(2,r1)),
621 27: backtell( p1 :< atleast(2,r1)),
622 27: backtell( p2 :< atleast(4,r1)),
652 27: backtell( c1 := atleast(1,r2) and atleast(1,r3)),
652 45: backtell( c1 := atleast(1,r2) and atleast(1,r3)),
656 26: backask( subsumes(atleast(2,r1),c1)),
671 23: backtell( c1 := atleast(1,r1)), %% --> c1 < p1
721 27: backtell( c3 := atleast(2, r)),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\jantest.tbox-abox-rev
153 18: d := c and atleast(1,r),
175 18: d := c and atleast(1,r),
779 27: backretrieve(X=getall(atleast(1,hasAbnormalPart))), X == [[car1]],
797 25: abnormalCar := atleast(1,hasPart and range(all(temp, gt(50)))),
825 33: abnormalCar := atleast(1,hasAbnormalPart),
888 14: c := atleast(1,r),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\macro_tests.pl
6 19: backmacro(atleast5(R) *= atleast(5,R)),
6 34: backmacro(atleast5(R) *= atleast(5,R)),
7 45: backmacro(all1(R,C) *= all(R,C) and atleast(1,R)),
24 16: c11 ?< atleast(5,r),
48 16: c41 :< atleast5(r),
49 16: c41 ?< atleast(5,r),
51 16: c42 ?< atleast(1,r) and all(r,c),
52 23: c43 := all1(r,atleast5(r)),
53 22: c43 ?< all(r,atleast(3,r)),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\retrievaltest.pl
98 37: backretrieve(X = [self] for atleast(1,r) and atmost(2,r) and all(r,conc1) and oneof([a,b,c,d,e])),
114 38: backretrieve(X = [self] for [atleast(1,r) and atmost(2,r) and all(r,conc1)
209 45: backretrieve(X = [self] for getall(atleast(1,r) and atmost(1,r) and all(r,conc1) and oneof([a,b,c,d,e,o]))),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\revision_tests.pl
45 17: atl1 := atleast(3,r1),
106 17: atl1 ?< atleast(3,r3),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\role_tests.pl
150 26: \+ backask(o2 ?: atleast(1,r1domain)),
151 26: \+ backask(o1 ?: atleast(1,r12)),
174 24: backask(o04 ?: atleast(5,tr1)),
175 24: backask(o01 ?: atleast(4,inv(tr1))),
176 23: backask(o1 ?: atleast(3,tr1) and atleast(3,inv(tr1))),
176 42: backask(o1 ?: atleast(3,tr1) and atleast(3,inv(tr1))),
206 23: backask(o3 ?: atleast(3,c123)),
249 23: backask(o1 ?: atleast(3,tr1)),
250 26: \+ backask(o2 ?: atleast(1,tr1)),
251 23: backask(o2 ?: atleast(1,ir1)),
252 25: \+backask(o2 ?: atleast(2,ir1)),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\Back52\tests\value_tests.pl
98 15: o1 ?: atleast(1,r1r2aset),
99 15: o4 ?: atleast(2,r1d_closed),
100 15: o4 ?: atleast(1,r1a1),
101 18: \+ o4 ?: atleast(2,r1a1),
102 15: o4 ?: atleast(1,r1aintersection1),
103 18: \+ o4 ?: atleast(2,r1aintersection1),
150 15: o1 ?: atleast(1,rnr),
151 15: o1 ?: atleast(1,rnr3),
152 15: o1 ?: atleast(1,rnr6),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\MaLARea\bin\NumberVars
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File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\MaLARea\bin\paradox
3422 2445:�����+ #����������+ #����������+ #����������+ #����������+ #����������+ #����������+ 1���������+ 1��������+ 1��������+ 2����7� ���+ 2����7� ���+ 2������ ����+ 2����������+ 2����������+ %��������+ %���������+ %��������+ %��������+ 2������?����+ 2������?����+ ���� �+ ����� �+ 2����������+ !����@����+ �����@�+ !����@����+ !����@����+ 2�����������+ 2������������$��$��$��$h�$�%��$��$d�$��$ؠ$h�$t�$��$��$X�$(�$H�$��$��$�$��$l�$�$(�$��$��$��$d�$��$ �$,�$��$L�$\�$l�$|�$��$��$��$��$ �$,�$T�$d�$��$��$��$��$L3 -�������� ��L3 -�������� ��t3 ���5"�@|3 �����|3 �����t3 ���5"�@L3 *����������d3 ��� ��d3 ��� ��d3 ��� ��p3 ����@�d3 ��� ��L3 *�������{��\3 !���������\3 ������\3 ������\3 ������\3 !���������L3 *�������c��L3 )�������c��L3 )������c��L3 '�����c���p3 �����0p3 �����L3 '�����c���L3 '�����c���t3 ���5"�@|3 �����|3 �����t3 ���5"�@L3 )���ֈ�c��L3 )�����c��L3 )���!��c��L3 )���!��c��L3 )���!��c��L3 )���!��c��L3 )���!��c��L3 )�������c��L3 )�������c��L3 *�������c��L3 *����������P3 ,�����?����3 ���� ��3 ���A�8��3 ������3 ������3 ������3 ������3 ������3 ������3 ������3 ������3 ���� �P3 ���� P3 ����� P3 ,�����?���P3 ,�����?���P3 ,�����?���L3 -�������� ���$x�$ �$ �$ �$ �$ �$��$ and ���' used with different arities ��Symbol '����l�$./Paradox/AnalysisTypes.hs:(258,16)-(267,46)|function transTerm�8�$./Paradox/AnalysisTypes.hs:244:18-39|ts Form.:-> _��Types: no fun type��h�$��$Types: no type��h�$��$ �$`�$ �$T�$�$�$8�$./Paradox/AnalysisTypes.hs:260:18-40|ts Form.:-> t'�8�$./Paradox/AnalysisTypes.hs:236:18-39|ts Form.:-> t��8�$./Paradox/AnalysisTypes.hs:231:18-39|ts Form.:-> t����$|�$��$��$��$��$��$��$��$��$��$��$��$`�$�$t�$ �$��$H�$var not in scope����(�$��$(�$��$|�$��$h�$(�$@�$��$8�$H�$X�$t�$��$��$��$��$|�$��$��$��$(�$h�$��$��$0�$��$T�$��$��$@�$��$��$h�$��$��$��$��$��$��$ �$H�$X�$h�$H�$��$�9 �������9 �������9 �������9 �������9 �������9 �������9 �������9 �������9 �������9 �������9 ������L�$X�$ForAllNew ��ForAll �predef???���h�$��$l�$./Paradox/Instantiate.hs:(211,4)-(221,6)|function atLeastOne����l�$./Paradox/Instantiate.hs:(224,4)-(242,8)|function atMostOne�l�$./Paradox/Instantiate.hs:(157,2)-(242,8)|function parts���$T�$�$@�$h�$`�$�$t�$��$��$��$t�$��$��$(�$��$��$��$ �$T�$�$$�$�$ؠ$�$d�$��$��$@�$��$(�$��$��$|�$��$��$��$ �$ �$@�$P�$h�$��$��$��$ �$�; �������; ������; ������; ������; ������; ������; ������; ������; ������; ������; ������; ������; ������; ������; ��� ��; �����; ������; ������; ������; �����; �����; �����; �����; �����; ������; �����P�; �����P��; �����P��; �����P��; �����P��; �����P��; ����
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�� A ����� A ����� A �����P�%t�$P�%��$��%��$��$��$ �%h�%��$�$��$ :@ ������$��$��%��$��$��$P�% �$(�$��$\�$��$��$8�$h�$��$�$��$��$��$��$L�$��$��$x�$��$��$��$��$��$x�$l�$��$0�$<�$�$��$��$��$��$��$��$x�$\�$l�$��$�$��$��$�$��$��$��$��$x�$��$��$��$��$x�$��$��$��$��$x�$\�$l�$��$0�$P�%0�$l�%0�$��$4�$��$0�$��$$�$��$T�$�$$�$flatten: not in var-table: �T�$D�$��$l�$./Paradox/Flatten.hs:(226,4)-(229,29)|function norm�T�$D�$��$l�$./Paradox/Flatten.hs:(157,6)-(158,58)|function replace��clique: not in table����h�$�$8�$./Paradox/Flatten.hs:74:10-30|tps Form.:-> tp���h�$(�$T�$(�$T�$(�$L�$\�$d�$p�$ �$�$��$��$��$x�$��$X�$��$X�$\�$��$T�$h�$T�$$�$��$��$��$Į$t�$Į$��$�$X�$��$X�$�$��$��$��$T�$��$T�$X�$��$X�$T�$ �$�$��$t�$X�$��$�$\�$��$@�$4�$��$��$��$��$��$��$�$ �$�D �������D ��������$(�$T�$(�$T�$(�$T�$t�$��$@�$t�$��$H�$��$T�$d�$h�$t�$(�$l�$h�$p�$\�$��$��$$�$,�$4�$@�$H�$T�$��$X�$��$��$@�$|�$|�$`�$�$t�$��$��$��$t�$��$ȡ$��$@�$��$p�$x�$��$|�$��$T�$D�$��$Į$ȡ$X�$h�$0�$��$��$��$��$��$��$��$��$��$P�$��$(�$��$(�$��$��$0�$T�$�$��$(�$Į$\�$l�$��$\�$��$��$��$�$H�$T�$ı$ؠ$��$��$@�$(�$\�$��$��$��$8�$@�$(�$@�$��$ �$0�$@�$H�$H�$T�$��$��$`�$��$�$(�$��$��$h�$��$(�$��$��$��$p�$(�$Į$p�$x�$`�$h�$x�$��$d�$��$X�$��$��$@�$|�$X�$��$h�$ؠ$��$t�$��$X�$X�$t�$h�$��$��$��$��$��$��$��$��$��$�G �������G ����,��G ������G ������G ���� ��G ���� ��G ���� ��G ����n��G ����o��G ������G ������G �������$��$��$��$��$l�$./Paradox/Flatten.hs:82:9-37|lambda�l�$0�$��$h�$��$��$��$��$��$X�$��$h�$��$��$�$D�$h�$��$��$|�$��$H�$��$��$��$��$��$��$��$�H �������H ������H ���
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\motel\fss.env
1175 52:conceptEqualSets(env(t5570),user,[],concept12,and([atleast(1,truth_mod),atmost(1,truth_mod)]),axiom109):-true.
1177 49:conceptEqualSets(env(t5570),system,[],concept13,atleast(1,truth_mod),axiom111):-true.
1180 39:conceptEqualSets(env(t5570),system,[],atleast(2,truth_mod),not(concept14),axiom114):-true.
1183 52:conceptEqualSets(env(t5570),user,[],concept20,and([atleast(1,det),atmost(1,det)]),axiom124):-true.
1185 49:conceptEqualSets(env(t5570),system,[],concept21,atleast(1,det),axiom126):-true.
1188 39:conceptEqualSets(env(t5570),system,[],atleast(2,det),not(concept22),axiom129):-true.
1189 52:conceptEqualSets(env(t5570),user,[],concept27,and([atleast(1,deictic_mod),atmost(1,deictic_mod)]),axiom135):-true.
1191 49:conceptEqualSets(env(t5570),system,[],concept28,atleast(1,deictic_mod),axiom137):-true.
1194 39:conceptEqualSets(env(t5570),system,[],atleast(2,deictic_mod),not(concept29),axiom140):-true.
1195 52:conceptEqualSets(env(t5570),user,[],concept34,and([atleast(1,named),atmost(1,named)]),axiom146):-true.
1197 49:conceptEqualSets(env(t5570),system,[],concept35,atleast(1,named),axiom148):-true.
1200 39:conceptEqualSets(env(t5570),system,[],atleast(2,named),not(concept36),axiom151):-true.
1203 52:conceptEqualSets(env(t5570),user,[],concept42,and([atleast(1,subject),atmost(1,subject)]),axiom159):-true.
1205 49:conceptEqualSets(env(t5570),system,[],concept43,atleast(1,subject),axiom161):-true.
1208 39:conceptEqualSets(env(t5570),system,[],atleast(2,subject),not(concept44),axiom164):-true.
1209 52:conceptEqualSets(env(t5570),user,[],concept49,and([atleast(1,purpose),atmost(1,purpose)]),axiom170):-true.
1211 49:conceptEqualSets(env(t5570),system,[],concept50,atleast(1,purpose),axiom172):-true.
1214 39:conceptEqualSets(env(t5570),system,[],atleast(2,purpose),not(concept51),axiom175):-true.
1215 52:conceptEqualSets(env(t5570),user,[],concept56,and([atleast(1,time),atmost(1,time)]),axiom181):-true.
1217 49:conceptEqualSets(env(t5570),system,[],concept57,atleast(1,time),axiom183):-true.
1220 39:conceptEqualSets(env(t5570),system,[],atleast(2,time),not(concept58),axiom186):-true.
1221 52:conceptEqualSets(env(t5570),user,[],concept63,and([atleast(1,illoc),atmost(1,illoc)]),axiom192):-true.
1223 49:conceptEqualSets(env(t5570),system,[],concept64,atleast(1,illoc),axiom194):-true.
1226 39:conceptEqualSets(env(t5570),system,[],atleast(2,illoc),not(concept65),axiom197):-true.
1227 52:conceptEqualSets(env(t5570),user,[],concept70,and([atleast(1,cause),atmost(1,cause)]),axiom203):-true.
1229 49:conceptEqualSets(env(t5570),system,[],concept71,atleast(1,cause),axiom205):-true.
1232 39:conceptEqualSets(env(t5570),system,[],atleast(2,cause),not(concept72),axiom208):-true.
1233 52:conceptEqualSets(env(t5570),user,[],concept77,and([atleast(1,result),atmost(1,result)]),axiom214):-true.
1235 49:conceptEqualSets(env(t5570),system,[],concept78,atleast(1,result),axiom216):-true.
1238 39:conceptEqualSets(env(t5570),system,[],atleast(2,result),not(concept79),axiom219):-true.
1239 52:conceptEqualSets(env(t5570),user,[],concept84,and([atleast(1,location),atmost(1,location)]),axiom225):-true.
1241 49:conceptEqualSets(env(t5570),system,[],concept85,atleast(1,location),axiom227):-true.
1244 39:conceptEqualSets(env(t5570),system,[],atleast(2,location),not(concept86),axiom230):-true.
1245 47:conceptEqualSets(env(t5570),user,[],concept90,atleast(1,subject),axiom231):-true.
1251 52:conceptEqualSets(env(t5570),user,[],concept96,and([atleast(1,volition),atmost(1,volition)]),axiom248):-true.
1253 49:conceptEqualSets(env(t5570),system,[],concept97,atleast(1,volition),axiom250):-true.
1256 39:conceptEqualSets(env(t5570),system,[],atleast(2,volition),not(concept98),axiom253):-true.
1259 53:conceptEqualSets(env(t5570),user,[],concept104,and([atleast(1,origin_mod),atmost(1,origin_mod)]),axiom261):-true.
1261 50:conceptEqualSets(env(t5570),system,[],concept105,atleast(1,origin_mod),axiom263):-true.
1264 39:conceptEqualSets(env(t5570),system,[],atleast(2,origin_mod),not(concept106),axiom266):-true.
1271 53:conceptEqualSets(env(t5570),user,[],concept116,and([atleast(1,colour_mod),atmost(1,colour_mod)]),axiom296):-true.
1273 50:conceptEqualSets(env(t5570),system,[],concept117,atleast(1,colour_mod),axiom298):-true.
1276 39:conceptEqualSets(env(t5570),system,[],atleast(2,colour_mod),not(concept118),axiom301):-true.
1279 53:conceptEqualSets(env(t5570),user,[],concept124,and([atleast(1,relative_mod),atmost(1,relative_mod)]),axiom311):-true.
1281 50:conceptEqualSets(env(t5570),system,[],concept125,atleast(1,relative_mod),axiom313):-true.
1284 39:conceptEqualSets(env(t5570),system,[],atleast(2,relative_mod),not(concept126),axiom316):-true.
1289 53:conceptEqualSets(env(t5570),user,[],concept132,and([atleast(1,material_mod),atmost(1,material_mod)]),axiom328):-true.
1291 50:conceptEqualSets(env(t5570),system,[],concept133,atleast(1,material_mod),axiom330):-true.
1294 39:conceptEqualSets(env(t5570),system,[],atleast(2,material_mod),not(concept134),axiom333):-true.
1297 53:conceptEqualSets(env(t5570),user,[],concept140,and([atleast(1,weight_mod),atmost(1,weight_mod)]),axiom343):-true.
1299 50:conceptEqualSets(env(t5570),system,[],concept141,atleast(1,weight_mod),axiom345):-true.
1302 39:conceptEqualSets(env(t5570),system,[],atleast(2,weight_mod),not(concept142),axiom348):-true.
1307 53:conceptEqualSets(env(t5570),user,[],concept150,and([atleast(1,instrument),atmost(1,instrument)]),axiom359):-true.
1309 50:conceptEqualSets(env(t5570),system,[],concept151,atleast(1,instrument),axiom361):-true.
1312 39:conceptEqualSets(env(t5570),system,[],atleast(2,instrument),not(concept152),axiom364):-true.
1313 53:conceptEqualSets(env(t5570),user,[],concept157,and([atleast(1,concerned),atmost(1,concerned)]),axiom370):-true.
1315 50:conceptEqualSets(env(t5570),system,[],concept158,atleast(1,concerned),axiom372):-true.
1318 39:conceptEqualSets(env(t5570),system,[],atleast(2,concerned),not(concept159),axiom375):-true.
1321 53:conceptEqualSets(env(t5570),user,[],concept165,and([atleast(1,destination),atmost(1,destination)]),axiom393):-true.
1323 50:conceptEqualSets(env(t5570),system,[],concept166,atleast(1,destination),axiom395):-true.
1326 39:conceptEqualSets(env(t5570),system,[],atleast(2,destination),not(concept167),axiom398):-true.
1327 53:conceptEqualSets(env(t5570),user,[],concept172,and([atleast(1,source),atmost(1,source)]),axiom404):-true.
1329 50:conceptEqualSets(env(t5570),system,[],concept173,atleast(1,source),axiom406):-true.
1332 39:conceptEqualSets(env(t5570),system,[],atleast(2,source),not(concept174),axiom409):-true.
1335 48:conceptEqualSets(env(t5570),user,[],concept180,atleast(1,means),axiom417):-true.
1345 48:conceptEqualSets(env(t5570),user,[],concept186,atleast(1,concerned),axiom427):-true.
1351 48:conceptEqualSets(env(t5570),user,[],concept190,atleast(1,result),axiom438):-true.
1355 48:conceptEqualSets(env(t5570),user,[],concept194,atleast(1,concerned),axiom447):-true.
1365 53:conceptEqualSets(env(t5570),user,[],concept202,and([atleast(1,beneficative),atmost(1,beneficative)]),axiom472):-true.
1367 50:conceptEqualSets(env(t5570),system,[],concept203,atleast(1,beneficative),axiom474):-true.
1370 39:conceptEqualSets(env(t5570),system,[],atleast(2,beneficative),not(concept204),axiom477):-true.
1373 48:conceptEqualSets(env(t5570),user,[],concept209,atleast(1,concerned),axiom480):-true.
1377 48:conceptEqualSets(env(t5570),user,[],concept212,atleast(1,concerned),axiom488):-true.
1383 53:conceptEqualSets(env(t5570),user,[],concept218,and([atleast(1,measure),atmost(1,measure)]),axiom512):-true.
1385 50:conceptEqualSets(env(t5570),system,[],concept219,atleast(1,measure),axiom514):-true.
1388 39:conceptEqualSets(env(t5570),system,[],atleast(2,measure),not(concept220),axiom517):-true.
1391 48:conceptEqualSets(env(t5570),user,[],concept226,atleast(1,measure),axiom525):-true.
1401 48:conceptEqualSets(env(t5570),user,[],concept234,atleast(1,quantity),axiom587):-true.
1411 53:conceptEqualSets(env(t5570),user,[],concept241,and([atleast(1,physis_mod),atmost(1,physis_mod)]),axiom648):-true.
1413 50:conceptEqualSets(env(t5570),system,[],concept242,atleast(1,physis_mod),axiom650):-true.
1416 39:conceptEqualSets(env(t5570),system,[],atleast(2,physis_mod),not(concept243),axiom653):-true.
1429 53:conceptEqualSets(env(t5570),user,[],concept254,and([atleast(1,volition),atmost(1,volition)]),axiom689):-true.
1447 53:conceptEqualSets(env(t5570),user,[],concept265,and([atleast(1,worth_mod),atmost(1,worth_mod)]),axiom726):-true.
1449 50:conceptEqualSets(env(t5570),system,[],concept266,atleast(1,worth_mod),axiom728):-true.
1452 39:conceptEqualSets(env(t5570),system,[],atleast(2,worth_mod),not(concept267),axiom731):-true.
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\motel\fss.save.kb
13 36:defconcept(fssKB,[],concept12,and([atleast(1,truth_mod),atmost(1,truth_mod)])).
15 36:defconcept(fssKB,[],concept20,and([atleast(1,det),atmost(1,det)])).
16 36:defconcept(fssKB,[],concept27,and([atleast(1,deictic_mod),atmost(1,deictic_mod)])).
17 36:defconcept(fssKB,[],concept34,and([atleast(1,named),atmost(1,named)])).
19 36:defconcept(fssKB,[],concept42,and([atleast(1,subject),atmost(1,subject)])).
20 36:defconcept(fssKB,[],concept49,and([atleast(1,purpose),atmost(1,purpose)])).
21 36:defconcept(fssKB,[],concept56,and([atleast(1,time),atmost(1,time)])).
22 36:defconcept(fssKB,[],concept63,and([atleast(1,illoc),atmost(1,illoc)])).
23 36:defconcept(fssKB,[],concept70,and([atleast(1,cause),atmost(1,cause)])).
24 36:defconcept(fssKB,[],concept77,and([atleast(1,result),atmost(1,result)])).
25 36:defconcept(fssKB,[],concept84,and([atleast(1,location),atmost(1,location)])).
26 31:defconcept(fssKB,[],concept90,atleast(1,subject)).
29 36:defconcept(fssKB,[],concept96,and([atleast(1,volition),atmost(1,volition)])).
31 37:defconcept(fssKB,[],concept104,and([atleast(1,origin_mod),atmost(1,origin_mod)])).
35 37:defconcept(fssKB,[],concept116,and([atleast(1,colour_mod),atmost(1,colour_mod)])).
37 37:defconcept(fssKB,[],concept124,and([atleast(1,relative_mod),atmost(1,relative_mod)])).
40 37:defconcept(fssKB,[],concept132,and([atleast(1,material_mod),atmost(1,material_mod)])).
42 37:defconcept(fssKB,[],concept140,and([atleast(1,weight_mod),atmost(1,weight_mod)])).
45 37:defconcept(fssKB,[],concept150,and([atleast(1,instrument),atmost(1,instrument)])).
46 37:defconcept(fssKB,[],concept157,and([atleast(1,concerned),atmost(1,concerned)])).
48 37:defconcept(fssKB,[],concept165,and([atleast(1,destination),atmost(1,destination)])).
49 37:defconcept(fssKB,[],concept172,and([atleast(1,source),atmost(1,source)])).
51 32:defconcept(fssKB,[],concept180,atleast(1,means)).
56 32:defconcept(fssKB,[],concept186,atleast(1,concerned)).
59 32:defconcept(fssKB,[],concept190,atleast(1,result)).
61 32:defconcept(fssKB,[],concept194,atleast(1,concerned)).
66 37:defconcept(fssKB,[],concept202,and([atleast(1,beneficative),atmost(1,beneficative)])).
68 32:defconcept(fssKB,[],concept209,atleast(1,concerned)).
70 32:defconcept(fssKB,[],concept212,atleast(1,concerned)).
73 37:defconcept(fssKB,[],concept218,and([atleast(1,measure),atmost(1,measure)])).
75 32:defconcept(fssKB,[],concept226,atleast(1,measure)).
80 32:defconcept(fssKB,[],concept234,atleast(1,quantity)).
85 37:defconcept(fssKB,[],concept241,and([atleast(1,physis_mod),atmost(1,physis_mod)])).
92 37:defconcept(fssKB,[],concept254,and([atleast(1,volition),atmost(1,volition)])).
101 37:defconcept(fssKB,[],concept265,and([atleast(1,worth_mod),atmost(1,worth_mod)])).
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\motel\misc\bsp2.lisp
16 76: (defconcept parent__with__two__children (and (:list parent (atleast 2 child))))
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\motel\misc\examples.pl
37 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
91 23: defconcept(c1,atleast(3,r)),
92 69: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
92 91: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
117 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
140 28: defconcept(c1,and([atleast(2,child),atmost(1,child)])),
150 35: defconcept(c1,and([person,atleast(2,child)])),
151 35: defconcept(c2,and([person,atleast(3,restr(child,lawyer))])).
168 45: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
168 59: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
169 35: defconcept(c2,all(restr(r,atleast(2,s1)),atmost(2,s2))).
176 79: defconcept(c1,and([person,all(friend,doctor),all(restr(friend,doctor),atleast(1,speciality))])),
177 46: defconcept(c2,and([person,all(friend,atleast(1,speciality))])).
184 28: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
184 59: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
185 27: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
185 44: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
202 44: defconcept(c3,and([atmost(4,child),atleast(2,restr(child,female))])),
569 36: defconcept(fourWheels,and([atleast(4,wheels),atmost(4,wheels)])),
570 36: defconcept(fiveWheels,and([atleast(5,wheels),atmost(5,wheels)])),
629 35: defconcept(oneSpouse,and([atleast(1,spouse),atmost(1,spouse)])),
638 32: defconcept(zeroSH,and([atleast(0,sh),atmost(0,sh)])),
639 31: defconcept(oneSH,and([atleast(1,sh),atmost(1,sh)])),
640 31: defconcept(twoSH,and([atleast(2,sh),atmost(2,sh)])),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\motel\motel.dvi
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38����m���ust�UUb�G e�enclosed�in�round�brac�k�ets.�q�The�notation���������(��<��� �CallArgumen���t��>�����^��+��j��)�������is��used�if�the�predicate�has�atleast�one�argumen���t�whic�h�has�to�b�G e�enclosed�in�round�brac�k�ets.�G\If�the�predicate������has�UUno�argumen���ts,�w�e�simply�giv�e�no�call�argumen�ts.�����If�UUa�call�argumen���ts�tak�es�the�form���������[��<��� �Mo�G de�UUAnnotation��>���<���<�Meta�V��*�ariable��>���,�]��� ������D��3���������������������������������������������9\���썠�:�-��iӍ��{�-�����then��Sit�is�an�optional�argumen���t,��i.e.�it�ma�y�b�G e�omitted,��and�it�is�follo�w�ed�b�G e�a�comma�unless�it�is�the�last��
38����argumen���t,�UUi.e.�q�the�last�one�b�G efore�the�closing�round�brac�k�et.�q�If�w�e�use��38����h��[��<��� �Mo�G de�UUAnnotation��>���<���<�Meta�V��*�ariable��>���]�������then�UUit�is�an�optional�argumen���t�whic�h�is�nev�er�follo�w�ed�b�y�a�comma.�q�The�last�form�is�������$��<�������Mo�G de�UUAnnotation��>���� <���<�Meta�V��*�ariable��>��������denoting�UUa�non-optional�argumen���t.�����The���mo�G de�annotations�are�useful�to�tell�w���ether�an�argumen�t�is�input�or�output�or�b�G oth.���They�also������describ�G e�UUformally�the�instan���tiation�pattern�to�the�call.�����F��*�ollo���wing�UUis�a�complete�description�of�the�mo�G de�annotations�y�ou�will� nd�in�this�user�man�ual:�������������8�+������Ai�Input�GGargumen���t.�G�This�argumen�t�will�b�G e�insp�ected�b���y�the�predicate,���and�a ects�the�b�eha���viour�of�the����Aipredicate,�UUbut�will�not�b�G e�further�instan���tiated�b�y�the�predicate.�������������8��
20 1523:���cmti10�[�(��<��� �CallArgumen���t��>�����^��ٓ�R�������cmr7�+��j��)�]���������z[�j����< �(��<��� �CallArgumen���t��>�����^��+��j��)�������
��<��Ϣ�CallArgumen���t��>������%�::=�����z[�[��<��� �Mo�G de�UUAnnotation��>���<���<�Meta�V��*�ariable��>���,�]���������z[�j����< �[��<��� �Mo�G de�UUAnnotation��>���<���<�Meta�V��*�ariable��>���]���������z[�j�����< �<����>�Mo�G de�UUAnnotation��>���� <���<�Meta�V��*�ariable��>��������
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38����m���ust�UUb�G e�enclosed�in�round�brac�k�ets.�q�The�notation���������(��<��� �CallArgumen���t��>�����^��+��j��)�������is��used�if�the�predicate�has�atleast�one�argumen���t�whic�h�has�to�b�G e�enclosed�in�round�brac�k�ets.�G\If�the�predicate������has�UUno�argumen���ts,�w�e�simply�giv�e�no�call�argumen�ts.�����If�UUa�call�argumen���ts�tak�es�the�form���������[��<��� �Mo�G de�UUAnnotation��>���<���<�Meta�V��*�ariable��>���,�]��� ������D��3���������������������������������������������9\���썠�:�-��iӍ��{�-�����then��Sit�is�an�optional�argumen���t,��i.e.�it�ma�y�b�G e�omitted,��and�it�is�follo�w�ed�b�G e�a�comma�unless�it�is�the�last��
38����argumen���t,�UUi.e.�q�the�last�one�b�G efore�the�closing�round�brac�k�et.�q�If�w�e�use��38����h��[��<��� �Mo�G de�UUAnnotation��>���<���<�Meta�V��*�ariable��>���]�������then�UUit�is�an�optional�argumen���t�whic�h�is�nev�er�follo�w�ed�b�y�a�comma.�q�The�last�form�is�������$��<�������Mo�G de�UUAnnotation��>���� <���<�Meta�V��*�ariable��>��������denoting�UUa�non-optional�argumen���t.�����The���mo�G de�annotations�are�useful�to�tell�w���ether�an�argumen�t�is�input�or�output�or�b�G oth.���They�also������describ�G e�UUformally�the�instan���tiation�pattern�to�the�call.�����F��*�ollo���wing�UUis�a�complete�description�of�the�mo�G de�annotations�y�ou�will� nd�in�this�user�man�ual:�������������8�+������Ai�Input�GGargumen���t.�G�This�argumen�t�will�b�G e�insp�ected�b���y�the�predicate,���and�a ects�the�b�eha���viour�of�the����Aipredicate,�UUbut�will�not�b�G e�further�instan���tiated�b�y�the�predicate.�������������8��
23 926:�Ev�ery�concept�name������is�4�a�mo�G dal�concept�term�and�ev���ery�role�name�is�a�role�term.�f�No�w�let��C��� �,�;\�C����1��|s�,���:���:�:���
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File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\motel\motel.pl
3212 13: * not(atleast(N,R)) -> atmost(N-1,R)
3213 30: * not(atmost(N,R)) -> atleast(N+1,R)
3242 18:normalizeNot(not(atleast(N,R)),atmost(M,R)) :-
3244 31:normalizeNot(not(atmost(N,R)),atleast(M,R)) :-
3308 9:flatten(atleast(N,R1),atleast(N,R2)) :-
3308 23:flatten(atleast(N,R1),atleast(N,R2)) :-
4947 41: % Assert X in some(r,c) => X in atleast(1,r)
4950 23: % Assert X in atleast(1,r) => X in some(r,'top')
5154 43: % Assert x in some(R,top) => x in atleast(1,R)
5162 30: atleast(1,R),X,HYPS,AB,CALLS,PT1,InHead1),
5167 23: % Assert x in atleast(1,R) => x in some(R,top)
5176 29: atleast(1,R),X,HYPS,AB,CALLS,PT1,Body),
5602 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
5656 23: defconcept(c1,atleast(3,r)),
5657 69: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
5657 91: defconcept(c2,and([all(and([r,p]),a),all(and([r,q]),not(a)),atleast(2,and([r,p])),atleast(2,and([r,q]))])).
5682 57: defconcept(parent_with_two_children,and([parent,atleast(2,child)])),
5705 28: defconcept(c1,and([atleast(2,child),atmost(1,child)])),
5715 35: defconcept(c1,and([person,atleast(2,child)])),
5716 35: defconcept(c2,and([person,atleast(3,restr(child,lawyer))])).
5733 45: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
5733 59: defconcept(c1,atmost(0,restr(r,and([atleast(3,s1),atleast(4,s2)])))),
5734 35: defconcept(c2,all(restr(r,atleast(2,s1)),atmost(2,s2))).
5741 79: defconcept(c1,and([person,all(friend,doctor),all(restr(friend,doctor),atleast(1,speciality))])),
5742 46: defconcept(c2,and([person,all(friend,atleast(1,speciality))])).
5749 28: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
5749 59: defconcept(c1,and([atleast(1,restr(child,lawyer)),atleast(1,restr(child,doctor))])),
5750 27: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
5750 44: defconcept(c2,or([atleast(2,child),atleast(1,restr(child,and([lawyer,doctor])))])).
5767 44: defconcept(c3,and([atmost(4,child),atleast(2,restr(child,female))])),
6134 36: defconcept(fourWheels,and([atleast(4,wheels),atmost(4,wheels)])),
6135 36: defconcept(fiveWheels,and([atleast(5,wheels),atmost(5,wheels)])),
6194 35: defconcept(oneSpouse,and([atleast(1,spouse),atmost(1,spouse)])),
6203 32: defconcept(zeroSH,and([atleast(0,sh),atmost(0,sh)])),
6204 31: defconcept(oneSH,and([atleast(1,sh),atmost(1,sh)])),
6205 31: defconcept(twoSH,and([atleast(2,sh),atmost(2,sh)])),
8965 13:namesInTerm(atleast(_N,R),L,_) :-
9107 23:malcToFOL(Trans,U,[X],atleast(N,R),F) :-
9108 23: nrToFOL(U,[X],atleast(N,R),F).
9176 17:nrToFOL(_U,[_X],atleast(0,_R),true) :-
9178 15:nrToFOL(U,[X],atleast(1,R),exists(Y,F1)) :-
9181 15:nrToFOL(U,[X],atleast(N,R),F) :-
10508 46: defconcept(EnvName,MS,CNameDom, and([atleast(MinNr,RName1),atmost(MaxNr,RName1)])),
10512 46:% defconcept(EnvName,MS,CNameDef, and([atleast(DefNr,RName1),atmost(DefNr,RName1)])),
10664 46: defconcept(EnvName,MS,CNameDom, and([atleast(MinNr,RName1),atmost(MaxNr,RName1)])),
10667 46:% defconcept(EnvName,MS,CNameDef, and([atleast(DefNr,RName1),atmost(DefNr,RName1)])),
10679 40: defconcept(EnvName,MS,CNameDom,atleast(1,RName1)),
10919 50:% and([atleast(MinNr,RName),
10946 23: [atleast(MinNr,top), atmost(MaxNr,top) | L2]) :-
11420 30: and([atleast(MinNr,R1),atmost(MaxNr,R1)]),AX),
11421 47: undefconcept(EnvName,MS,CNameDom,and([atleast(MinNr,R1),
11518 52: conceptEqualSets(Env,_usr,MS,CNameDom,and([atleast(MinNr,R1),
11520 47: undefconcept(EnvName,MS,CNameDom,and([atleast(MinNr,R1),
11535 47: conceptEqualSets(Env,_usr,MS,CNameDom,atleast(1,R1),AX),
11536 42: undefconcept(EnvName,MS,CNameDom,atleast(1,R1)),
11737 58: roleSubsets(Env,_user,MS,IRName,restr(RName,and([atleast(MinNr,RName),
11742 52: and([atleast(MinNr,RName),
12027 58:assertConceptLInR(Env,rn(AxiomName,_S,Orientation),MS,CN,atleast(N,R)) :-
12034 50: convertInConsequence(Env,pr(3),RN1,MS,W1,atleast(N,R),X,
12298 21: atleast(N,R),X,HYPS,AB,CALLS,PT1,Body) :-
12401 42:convertInConsequence(Env,_Pr,Name,_MS,W1,atleast(N,R),X,
13268 31:unfold(Env,[(Origin,concept,A,atleast(N,R))|L1],[(NewOrigin,concept,A1,atleast(N,R),atleast(N,R1))|DL2]) :-
13268 72:unfold(Env,[(Origin,concept,A,atleast(N,R))|L1],[(NewOrigin,concept,A1,atleast(N,R),atleast(N,R1))|DL2]) :-
13268 85:unfold(Env,[(Origin,concept,A,atleast(N,R))|L1],[(NewOrigin,concept,A1,atleast(N,R),atleast(N,R1))|DL2]) :-
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\yadlr\domain.pl
29 7:F :== atleast(X, N, F)
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\yadlr\examples\domain.pl
29 7:F :== atleast(X, N, F)
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\yadlr\pl\dllearn.pl
78 14: modeb( *, atleast_select(+inlist, #relation_path, #concept_name_or_not, #num, +outlist) ),
83 14: modeb( *, atleast_select(+inlist, #relation_path, #concept_name_or_not, #num, -list) ),
88 14: modeb( *, atleast_select(+list, #relation_path, #concept_name_or_not, #num, +outlist) ),
93 14: modeb( *, atleast_select(+list, #relation_path, #concept_name_or_not, #num, -list) ),
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\yadlr\pl\nfsdl.pl
30 7:%% atleast(X,N,A)
86 5:nnf(atleast(1,X,Fml),FreeV,NNF,Paths) :-
89 5:nnf(atleast(N,X,Fml),FreeV,NNF,Paths) :-
92 33: nnf(dland(exists(X,Fml),atleast(NewN,Y,Fml)),FreeV,NNF,Paths).
127 22: Fml = dlnot(atleast(N,X,F)) -> Fml1 = atmost(N,X,F);
128 47: Fml = dlnot(atmost(N,X,F)) -> Fml1 = atleast(N,X,F);
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\yadlr\pl\prodlr.pl
26 55: concept_select/3, forall_select/4, atleast_select/5, atmost_select/5, self_select/3,
318 1:atleast_once(Degrees, P, Deg) :-
344 3:% atleast_select(+InList, ?Relation, ?Concept, +Min, -OutList)
346 1:atleast_select([], _, _, _, []).
347 1:atleast_select([(A, InDeg) | Rest], Relation, Concept, Min, [(A, OutDeg) | OutList]) :-
353 31: findall(Deg, (atleast_once(Degrees, Min, Deg1), tnorm(conjunction, Deg1, 1.0, Deg)), CompDegrees),
360 9: atleast_select(Rest, Relation, Concept, Min, OutList).
362 1:atleast_select(InList, Relation, Concept, Min, OutList) :-
366 9: atleast_select_MaxMin(InList, Relation, Concept, MaxMin, OutList),
369 9: atleast_select(InList, Relation, Concept, Min, OutList).
371 1:atleast_select_MaxMin(InList, Relation, Concept, MaxMin, OutList) :-
372 9: atleast_select_MaxMin_rec(InList, Relation, Concept, OutList, MaxMin).
374 1:atleast_select_MaxMin_rec([(Instance, InDeg)], R, C, [(Instance, OutDeg)], Max) :-
376 9: atleast_find_max([(Instance, InDeg)], R, C, [(Instance, OutDeg)], 1, Max).
378 1:atleast_select_MaxMin_rec([(Instance, InDeg)|InList], Relation, Concept, [(Instance, OutDeg)|OutList], MaxMin) :-
380 9: atleast_find_max([(Instance, InDeg)], Relation, Concept, [(Instance, OutDeg)], 1, N),
381 9: atleast_select_MaxMin_rec(InList, Relation, Concept, OutList, MaxMin2),
384 1:atleast_find_max([(Instance, _)], Relation, Concept, [(Instance, OutDeg)], _, N) :-
388 1:atleast_find_max([(Instance,InDeg)], Relation, Concept, [(Instance, _)], K, K2) :-
390 9: atleast_select( [(Instance,InDeg)], Relation, Concept, K2, [(Instance, OutDeg2)]),
394 1:atleast_find_max(InList, Relation, Concept, OutList, K, Max) :-
396 9: atleast_find_max(InList, Relation, Concept, OutList, K2, Max).
410 18: (atleast_once(Degrees, MaxPlusOne, Deg1), tnorm(implication, Deg1, 0.0, Deg)),
499 20:thread_itemfunctor(atleast_select/5).
557 20:legitimate_literal(atleast_select(_, R, C, N, _)) :- num(N), relation_path(R, _, Range), concept_r(C, Range).
723 35:mkplbody(exists(Rp, C), I, O, atleast_select(I, Rp, C0, 1, O)) :- mkplconcept(C, C0).
724 10:mkplbody(atleast(N, Rp, C), I, O, atleast_select(I, Rp, C0, N, O)) :- mkplconcept(C, C0).
724 35:mkplbody(atleast(N, Rp, C), I, O, atleast_select(I, Rp, C0, N, O)) :- mkplconcept(C, C0).
736 10:% | dlatleast([R1, ..], N, C)
759 33:norm_concept(X, exists(Y, Fmt), atleast(N, [Relation], Concept)) :- !,
821 7:dlnnf(atleast(N, X,Fml),FreeV,atleast(N,X,NNF),Paths) :- !,
821 31:dlnnf(atleast(N, X,Fml),FreeV,atleast(N,X,NNF),Paths) :- !,
845 22: Fml = dlnot(atleast(N,X,F)) -> N1 is N - 1, Fml1 = atmost(N1,X,F);
846 61: Fml = dlnot(atmost(N,X,F)) -> N1 is N + 1, Fml1 = atleast(N1,X,F);
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\yadlr\README.md
7 9:end and atleast, atmost constructs have to be translated using the
58 5: atleast_select( +InList, ?RelationName, ?ConceptName, +Min, -OutList )
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\yadlr\README.text
9 9:end and atleast, atmost constructs have to be translated using the
58 1:atleast_select( +InList, ?RelationName, ?ConceptName, +Min, -OutList )
File W:\home\prologmud_server\lib\swipl\pack\logicmoo_packages\prolog\yadlr\reasoner.pl
62 7:F :== atleast(X, N, F)
File W:\home\prologmud_server\lib\swipl\pack\pfc\t - Copy\sanity_base\comm_acts.pfc
46 134:isa: (tColOfConceptNodesForTaskTypeFn cwIntelligenceAnalysisTaskAllotment), iUI_InformationAndCWsTopic, ttTypicalHumanActivityTypeAtLeastOnce, vEventOrRoleConcept
89 25: *eventAtLeastPartiallyMentalEvent [iUniversalVocabularyMt]
141 14: . . . *eventAtLeastPartiallyMentalEvent
146 19: *eventAtLeastPartiallyMentalEvent [iUniversalVocabularyMt] . . . *see above*
File W:\home\prologmud_server\lib\swipl\pack\pfc\t\sanity_base\comm_acts.pfc
46 134:isa: (tColOfConceptNodesForTaskTypeFn cwIntelligenceAnalysisTaskAllotment), iUI_InformationAndCWsTopic, ttTypicalHumanActivityTypeAtLeastOnce, vEventOrRoleConcept
89 25: *eventAtLeastPartiallyMentalEvent [iUniversalVocabularyMt]
141 14: . . . *eventAtLeastPartiallyMentalEvent
146 19: *eventAtLeastPartiallyMentalEvent [iUniversalVocabularyMt] . . . *see above*
File W:\home\prologmud_server\lib\swipl\pack\prologmud\prolog\prologmud\mobs\affordance\simbots.pfc.pl
64 56:defined_affordance([ subjType=tAgent, actionVerb= "LiveAtLeastAMinute",
75 112:% TODO hook_one_minute_timer_tick:- \+ suspend_timers, forall(no_repeats(tAgent(X)),agent_command_now(X,actLiveAtLeastAMinute(X))).
719 24:verb_affordance(actLiveAtLeastAMinute, tAgentSelf, mudEnergy, 0, + -1).
720 24:verb_affordance(actLiveAtLeastAMinute, tAgentSelf, mudNonHunger, 0, + -1).
721 24:verb_affordance(actLiveAtLeastAMinute, tAgentSelf, mudBladderEmpty, 0, + -1).
722 24:verb_affordance(actLiveAtLeastAMinute, tAgentSelf, mudHygiene, 0, + -1).
723 24:verb_affordance(actLiveAtLeastAMinute, tAgentSelf, mudSecureRoom, 0, + -1).
724 24:verb_affordance(actLiveAtLeastAMinute, tAgentSelf, mudNonLonelinessSocial, 0, + -1).
725 24:verb_affordance(actLiveAtLeastAMinute, tAgentSelf, mudFun, 0, + -1).
726 24:verb_affordance(actLiveAtLeastAMinute, tAgentSelf, mudSadToHappy, 0, + -1).
727 24:verb_affordance(actLiveAtLeastAMinute, tAgentSelf, mudComfort, 0, + -1).
813 22:verb_for_type(actLiveAtLeastAMinute, tAgentSelf).
File W:\home\prologmud_server\lib\swipl\pack\prologmud_samples\prolog\prologmud_sample_games\bootstrap.ttl
1055 68:PurposefulAction rdfs:comment "A specialization of both Action and AtLeastPartiallyMentalEvent. Each instance of PurposefulAction is an action consciously, volitionally, and purposefully done by (see performedBy) at least one actor.".
File W:\home\prologmud_server\lib\swipl\pack\prologmud_samples\prolog\prologmud_sample_games\tempDir\lib\swipl\pack\colore\ontologies\gwml2\Module7.clif
49 47:(cl-comment 'A CHGB is a HGB that consists of atleast two distinct SHGBs')