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The usual absolute values of ℝ and ℂ are examples of valuations.
The usual absolute values of R and C are examples of valuations.
A valuation is a function | ⋅ | from a field K into [ 0, ∞ ) such that 0 is the unique element having the 0 valuation, | r s | = | r | | s | and the triangle inequality is replaced by | r + s | ≤ max { | r |, | s | }. The field K is called a valued field if K carries a valuation. The usual absolute values of R and C are the examples of valuations.
A valuation is a function | · | from a field K into [0, ∞) such that, for all r, s ∈ K, the following conditions hold: (a) |r| = 0 if and only if r = 0; (b) |rs| = |r||s|; (c) |r + s| ≤ |r| + |s|. . |r| = 0 if and only if r = 0; |rs| = |r||s|; |r + s| ≤ |r| + |s|. A field K is called a valued field if K carries a valuation. The usual absolute values of ℝ and ℂ are examples of valuations.
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