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On Some Applications of Games for Härtig Quantifier

✍ Scribed by Michal Krynicki


Publisher
John Wiley and Sons
Year
1987
Tongue
English
Weight
655 KB
Volume
33
Category
Article
ISSN
0044-3050

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✦ Synopsis


71, ) ) E T, iff (Vi, j 5 n) (ai < a j o bi < b j ) .

It is easy to see that each equivalence class of r" (rb) is either a nontrivial segment of the given ordering which has a power equal to Card ( A ) (Card ( B ) ) or it is a one element subset. Moreover, if (a"a, bnb) E r t r then we have Card (a/.") = Card ( A ) iff Card (b/rb) = Card ( B ) .

By this observation we infer that the condition 2(e) in Definition 1.1 is satisfied. The verification of the other conditions is simple. Now let (x be an ordinal. We define the relation R on w, x o, by

Let X be the restriction of R to w, x o. We put 9l = (w, x w,, R) and ' 23 = (w, x w , S).


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