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Page 1: Scanned by CamScanner - NotesInterpreter...2 a) Prove that if the poset (A, R) has a greatest (least) element-tfiën that element is unique b) Let R be the partial ordering on A defined

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Page 2: Scanned by CamScanner - NotesInterpreter...2 a) Prove that if the poset (A, R) has a greatest (least) element-tfiën that element is unique b) Let R be the partial ordering on A defined

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Page 3: Scanned by CamScanner - NotesInterpreter...2 a) Prove that if the poset (A, R) has a greatest (least) element-tfiën that element is unique b) Let R be the partial ordering on A defined

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Page 4: Scanned by CamScanner - NotesInterpreter...2 a) Prove that if the poset (A, R) has a greatest (least) element-tfiën that element is unique b) Let R be the partial ordering on A defined

Scanned by CamScanner

Page 5: Scanned by CamScanner - NotesInterpreter...2 a) Prove that if the poset (A, R) has a greatest (least) element-tfiën that element is unique b) Let R be the partial ordering on A defined

Scanned by CamScanner

Page 6: Scanned by CamScanner - NotesInterpreter...2 a) Prove that if the poset (A, R) has a greatest (least) element-tfiën that element is unique b) Let R be the partial ordering on A defined

Scanned by CamScanner