Shadows of the axiom of choice in the universe $$L(\mathbb {R})$$ L ( R )
Author:
Publisher
Springer Science and Business Media LLC
Subject
Logic,Philosophy
Link
http://link.springer.com/article/10.1007/s00153-017-0596-x/fulltext.html
Reference21 articles.
1. Davies, R.O., Ostaszewski, A.: Denumerable compact metric spaces admit isometry-invariant finitely additive measures. Mathematika 26, 184–186 (1979)
2. Drinfeld, V.G.: Finitely additive measures in $$\mathbb{S}^2$$ S 2 and $$\mathbb{S}^3$$ S 3 , invariant with respect to rotations. Funct. Anal. Appl. 18, 245–246 (1985). (Translation of Russian original from 1984)
3. Følner, E.: On groups with full Banach mean value. Math. Scand. 3, 243–254 (1955)
4. Kanamori, A.: The Higher Infinity, 2nd edn. Springer, Berlin (2003)
5. Kechris, A.: The axiom of determinacy implies dependent choices in $$L(\mathbb{R})$$ L ( R ) . J. Symb. Logic 49, 161–173 (1984)
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