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These games also have right-sided semi-open real intervals and continuous payoff functions.
Realize that using Theorem 2.11 we can affirm that the two previous sets are real intervals.
The set of real intervals will be denoted by K C ( R ).
Let I and J be compact real intervals, and (A=Itimes J).
The set of all real intervals is represented by ({{mathbb{I}}{mathbb{R}}}).
Lemma 3 Let I = [ a, b ] and J = [ c, d ] be real intervals, and let f : I × J → I and g : I × J → J be continuous functions.
Similar(41)
Let I denote the real interval [ 0, 1 ].
Let be a compact real interval.
Let I be a compact real interval.
We also use the notation to denote the real interval.
Let be a Banach space and a compact real interval.
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