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3.4 Order relations[1YY]

Let \((X,≤)\) an orderered set, non-empty (cf definition [1Y5])

Definition 101

[229]

E101

[1WJ]

E101

[067]

E101

[29D]

E101

[069]

E101

[1WM]

E101

[1WN]

E101

[1YJ]

E101

[06C]

E101

[06F]

E101

[06J]

E101

[263]

See also Proposition [1Z7].

QuasiEsercizio 4

[06K]

[ [1YZ] ]

Direct and filtering order

[2FJ]

Lexicographic order

[2FH]

Total ordering, sup and inf

[2FM]

Total ordering, intervals

[2DW]

Order types

Definition 102

[07V]

Remark 103

[21R]

Remark 104

[21V]

E104

[220]

E104

[22P]

E104

[21P]

E104

[21Q]

Concatenation

Definition 105

[21W]

E105

[21X]

E105

[21Y]

E105

[21Z]

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Bibliography
Book index
  • ordered set , see order
  • relation, order — , see order
  • order
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