Sindbad~EG File Manager
NEAB
NCABR
NEBA lemma:inequalitysymmetric
ANBEBAF+EEAFAB lemma:extension
BEBAF
NCBAR lemma:NCorder
COBAF defn:collinear
EQBB cn:equalityreflexive
COBAB defn:collinear
NEBF lemma:betweennotequal
NCBFR lemma:NChelper
ANRRBAC+OSCBFR proposition:11B
OSCBFR
NCBFC defn:oppositeside
COBFA lemma:collinearorder
COBFB defn:collinear
NCBAC lemma:NChelper
NEAC lemma:NCdistinct
ANRAACD+EEADAB lemma:layoff
RAACD
RAADC lemma:ray5
EQAA cn:equalityreflexive
COABA defn:collinear
ANBECqR+COBFq+NCBFC defn:oppositeside
BECqR
COBFq
NCBFC
COBFA
COFBq lemma:collinearorder
EQBB cn:equalityreflexive
NCABC lemma:NChelper
COABF lemma:collinearorder
COFBA lemma:collinearorder
NEBF lemma:betweennotequal
NEFB lemma:inequalitysymmetric
COBAq lemma:collinear4
COABq lemma:collinearorder
OSCABR defn:oppositeside
OSDABR lemma:9.5
NCCAB lemma:NCorder
EQAA cn:equalityreflexive
COCAA defn:collinear
COACD lemma:rayimpliescollinear
COCAD lemma:collinearorder
NEAD lemma:ray2
NCCAB lemma:NCorder
ANNCCAB+COCAA+COCAD+NEAD
NCADB lemma:NChelper
NCABD lemma:NCorder
BEFAB axiom:betweennesssymmetry
COABF
COABB defn:collinear
NEAB
NCFBD lemma:NChelper
ANBEGDe+EAGDADAB+PRGeFB+BEGMB+BEDMA proposition:31short
BEGDe
PRGeFB
BEGMB
BEDMA
PRGeAB lemma:collinearparallel
PRABGe lemma:parallelsymmetric
COGDe defn:collinear
COGeD lemma:collinearorder
ANPGDEBA+COGeE lemma:triangletoparallelogram
COGeE
RRBAC
RRCAB lemma:8.2
COCAD
NEDA lemma:inequalitysymmetric
RRDAB lemma:collinearright
RRBAD lemma:8.2
EAGDADAB
RRGDA lemma:equaltorightisright
ANBEGDp+EEGDpD+EEGApA+NEDA defn:rightangle
BEGDp
EEGDpD
EEGApA
NEDA
BEpDG axiom:betweennesssymmetry
EEpDGD lemma:congruencesymmetric
EEpAGA lemma:congruencesymmetric
RRpDA defn:rightangle
PGDEBA
PRDAEB defn:parallelogram
TPDAEB lemma:paralleldef2B
SSEBDA defn:tarski_parallel
EQDD cn:equalityreflexive
CODAD defn:collinear
NCDAB lemma:NCorder
BEBMG axiom:betweennesssymmetry
CODMA defn:collinear
CODAM lemma:collinearorder
OSBDAG defn:oppositeside
OSEDAG lemma:planeseparation
NCDAE defn:oppositeside
OSGDAE lemma:oppositesidesymmetric
NCDAG defn:oppositeside
ANBEEdG+CODAd+NCDAE defn:oppositeside
BEEdG
CODAd
NCDAE
NEEG lemma:betweennotequal
NEGE lemma:inequalitysymmetric
NEGD lemma:NCdistinct
NEDE lemma:NCdistinct
SSEGDA assumption
NOOSEDAG lemma:samenotopposite
NOSSEGDA reductio
BEDGE assumption
CODAD
BEGDe
BEEGD axiom:betweennesssymmetry
BEEDe lemma:3.7a
SSEGDA defn:sameside
NOBEDGE reductio
BEGED assumption
BEGDe
BEEDe lemma:3.6a
SSEGDA defn:sameside
NOBEGED reductio
COeGD lemma:collinearorder
COeGE lemma:collinearorder
NCGeF lemma:parallelNC
NEGe lemma:NCdistinct
NEeG lemma:inequalitysymmetric
COGDE lemma:collinear4
OREQGD|EQGE|EQDE|BEDGE|BEGDE|BEGED defn:collinear
cases BEGDE:EQGD|EQGE|EQDE|BEDGE|BEGDE|BEGED
case 1:EQGD
NOBEGDE assumption
NEGD
BEGDE reductio
qedcase
case 2:EQGE
NOBEGDE assumption
NEGE
BEGDE reductio
qedcase
case 3:EQDE
NOBEGDE assumption
NEDE
BEGDE reductio
qedcase
case 4:BEDGE
NOBEGDE assumption
NOBEDGE
BEGDE reductio
qedcase
case 5:BEGDE
qedcase
case 6:BEGED
NOBEGDE assumption
NOBEGED
BEGDE reductio
qedcase
BEGDE cases
COGDE defn:collinear
NEED lemma:inequalitysymmetric
RREDA lemma:collinearright
PGDEBA
ANEEDAEB+EEDEAB+EAEDAABE+EADABBED+TCEDAABE proposition:34
EEDAEB
EEDEAB
EAEDAABE
EADABBED
EEABDE lemma:congruencesymmetric
EEABED lemma:congruenceflip
EEADAB
EEABAD lemma:congruencesymmetric
EEADEB lemma:congruenceflip
EEABEB lemma:congruencetransitive
EEABBE lemma:congruenceflip
EEABDA lemma:congruenceflip
RRDAB
RREDA
EABEDDAB lemma:equalanglessymmetric
EAABEEDA lemma:equalanglessymmetric
RRBED lemma:equaltorightisright
RRABE lemma:equaltorightisright
ANEEABED+EEABBE+EEABDA+RRDAB+RRABE+RRBED+RREDA
SQABED defn:square
PGBADE lemma:PGsymmetric
PGABED lemma:PGflip
ANSQABED+OSDABR+PGABED
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