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Sigma KEE - equalRegions
equalRegions

appearance as argument number 1
-------------------------


(instance equalRegions RCC8Relation) Geography.kif 677-677 partially overlapping is an instance of region connection calculus 8
(instance equalRegions SymmetricRelation) Geography.kif 678-678 partially overlapping is an instance of symmetric relation
(documentation equalRegions EnglishLanguage "equalRegions is a RCC8Relation. (equalRegions ?A ?B) means that ?A and ?B are equalRegions, meaning ?A and ?B are identical regions.") Geography.kif 679-681 partially overlapping is an instance of symmetric relation
(domain equalRegions 1 Region) Geography.kif 683-683 The number 1 argument of partially overlapping is an instance of region
(domain equalRegions 2 Region) Geography.kif 684-684 The number 2 argument of partially overlapping is an instance of region

appearance as argument number 2
-------------------------


(termFormat EnglishLanguage equalRegions "partially overlapping") Geography.kif 682-682
(format EnglishLanguage equalRegions "%1 and %2 are equalRegions") Geography.kif 685-685
(names "EQ" equalRegions) Geography.kif 686-686 partially overlapping has name "EQ"

antecedent
-------------------------


(=>
    (equalRegions ?A ?B)
    (equal ?A ?B))
Geography.kif 688-690 If X and Y are equalRegions, then equal X and Y
(=>
    (and
        (disconnected ?A ?B)
        (equalRegions ?B ?C))
    (disconnected ?A ?C))
Geography.kif 810-814 If X and Y are disconnected and Y and Z are equalRegions, then X and Z are disconnected
(=>
    (and
        (externallyConnected ?A ?B)
        (equalRegions ?B ?C))
    (externallyConnected ?A ?C))
Geography.kif 885-889 If X and Y are externallyConnected and Y and Z are equalRegions, then X and Z are externallyConnected
(=>
    (and
        (partiallyOverlapping ?A ?B)
        (equalRegions ?B ?C))
    (partiallyOverlapping ?A ?C))
Geography.kif 955-959 If X is partiallyOverlapping with Y and Y and Z are equalRegions, then X is partiallyOverlapping with Z
(=>
    (and
        (tangentialProperPart ?A ?B)
        (equalRegions ?B ?C))
    (tangentialProperPart ?A ?C))
Geography.kif 1026-1030 If X is a tangentialProperPart of Y and Y and Z are equalRegions, then X is a tangentialProperPart of Z
(=>
    (and
        (nonTangentialProperPart ?A ?B)
        (equalRegions ?B ?C))
    (nonTangentialProperPart ?A ?C))
Geography.kif 1081-1085 If X is a nonTangentialProperPart of Y and Y and Z are equalRegions, then X is a nonTangentialProperPart of Z
(=>
    (and
        (tangentialProperPart ?B ?A)
        (equalRegions ?B ?C))
    (tangentialProperPart ?C ?A))
Geography.kif 1152-1156 If X is a tangentialProperPart of Y and X and Z are equalRegions, then Z is a tangentialProperPart of Y
(=>
    (and
        (nonTangentialProperPart ?B ?A)
        (equalRegions ?B ?C))
    (nonTangentialProperPart ?C ?A))
Geography.kif 1222-1226 If X is a nonTangentialProperPart of Y and X and Z are equalRegions, then Z is a nonTangentialProperPart of Y
(=>
    (and
        (equalRegions ?A ?B)
        (disconnected ?B ?C))
    (disconnected ?A ?C))
Geography.kif 1230-1234 If X and Y are equalRegions and Y and Z are disconnected, then X and Z are disconnected
(=>
    (and
        (equalRegions ?A ?B)
        (externallyConnected ?B ?C))
    (externallyConnected ?A ?C))
Geography.kif 1236-1240 If X and Y are equalRegions and Y and Z are externallyConnected, then X and Z are externallyConnected
(=>
    (and
        (equalRegions ?A ?B)
        (partiallyOverlapping ?B ?C))
    (partiallyOverlapping ?A ?C))
Geography.kif 1242-1246 If X and Y are equalRegions and Y is partiallyOverlapping with Z, then X is partiallyOverlapping with Z
(=>
    (and
        (equalRegions ?A ?B)
        (tangentialProperPart ?B ?C))
    (tangentialProperPart ?A ?C))
Geography.kif 1248-1252 If X and Y are equalRegions and Y is a tangentialProperPart of Z, then X is a tangentialProperPart of Z
(=>
    (and
        (equalRegions ?A ?B)
        (nonTangentialProperPart ?B ?C))
    (nonTangentialProperPart ?A ?C))
Geography.kif 1254-1258 If X and Y are equalRegions and Y is a nonTangentialProperPart of Z, then X is a nonTangentialProperPart of Z
(=>
    (and
        (equalRegions ?A ?B)
        (tangentialProperPart ?C ?B))
    (tangentialProperPart ?C ?A))
Geography.kif 1260-1264 If X and Y are equalRegions and Z is a tangentialProperPart of Y, then Z is a tangentialProperPart of X
(=>
    (and
        (equalRegions ?A ?B)
        (nonTangentialProperPart ?C ?B))
    (nonTangentialProperPart ?C ?A))
Geography.kif 1266-1270 If X and Y are equalRegions and Z is a nonTangentialProperPart of Y, then Z is a nonTangentialProperPart of X
(=>
    (and
        (equalRegions ?A ?B)
        (equalRegions ?B ?C))
    (equalRegions ?A ?C))
Geography.kif 1272-1276 If X and Y are equalRegions and Y and Z are equalRegions, then X and Z are equalRegions

consequent
-------------------------


(=>
    (and
        (externallyConnected ?A ?B)
        (externallyConnected ?B ?C))
    (or
        (disconnected ?A ?C)
        (externallyConnected ?A ?C)
        (partiallyOverlapping ?A ?C)
        (tangentialProperPart ?A ?C)
        (nonTangentialProperPart ?C ?A)
        (equalRegions ?A ?C)))
Geography.kif 829-839 If X and Y are externallyConnected and Y and Z are externallyConnected, then At least one of the following holds: (1) X and Z are disconnected (2) X and Z are externallyConnected (3) X is partiallyOverlapping with Z (4) X is a tangentialProperPart of Z (5) Z is a nonTangentialProperPart of X (6) X and Z are equalRegions
(=>
    (and
        (tangentialProperPart ?A ?B)
        (tangentialProperPart ?C ?B))
    (or
        (disconnected ?A ?C)
        (externallyConnected ?A ?C)
        (partiallyOverlapping ?A ?C)
        (tangentialProperPart ?A ?C)
        (nonTangentialProperPart ?C ?A)
        (equalRegions ?A ?C)))
Geography.kif 1003-1013 If X is a tangentialProperPart of Y and Z is a tangentialProperPart of Y, then At least one of the following holds: (1) X and Z are disconnected (2) X and Z are externallyConnected (3) X is partiallyOverlapping with Z (4) X is a tangentialProperPart of Z (5) Z is a nonTangentialProperPart of X (6) X and Z are equalRegions
(=>
    (and
        (tangentialProperPart ?B ?A)
        (tangentialProperPart ?B ?C))
    (or
        (partiallyOverlapping ?A ?C)
        (tangentialProperPart ?C ?A)
        (nonTangentialProperPart ?C ?A)
        (equalRegions ?A ?C)))
Geography.kif 1119-1127 If X is a tangentialProperPart of Y and X is a tangentialProperPart of Z, then At least one of the following holds: (1) Y is partiallyOverlapping with Z (2) Z is a tangentialProperPart of Y (3) Z is a nonTangentialProperPart of Y (4) Y and Z are equalRegions
(=>
    (and
        (nonTangentialProperPart ?B ?A)
        (nonTangentialProperPart ?B ?C))
    (or
        (partiallyOverlapping ?A ?C)
        (tangentialProperPart ?A ?C)
        (nonTangentialProperPart ?A ?C)
        (tangentialProperPart ?C ?A)
        (nonTangentialProperPart ?C ?A)
        (equalRegions ?A ?C)))
Geography.kif 1198-1208 If X is a nonTangentialProperPart of Y and X is a nonTangentialProperPart of Z, then At least one of the following holds: (1) Y is partiallyOverlapping with Z (2) Y is a tangentialProperPart of Z (3) Y is a nonTangentialProperPart of Z (4) Z is a tangentialProperPart of Y (5) Z is a nonTangentialProperPart of Y (6) Y and Z are equalRegions
(=>
    (and
        (equalRegions ?A ?B)
        (equalRegions ?B ?C))
    (equalRegions ?A ?C))
Geography.kif 1272-1276 If X and Y are equalRegions and Y and Z are equalRegions, then X and Z are equalRegions


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