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Zusammenfassung und Schlußfolgerungeninearly independent over ℚ, and . = ℝ., there exists a Hamel basis . of ℝ. such that . ⊂ . ⊂ . In particular, every set belonging to any of the classes ., ℭ, .(.), ., . contains a Hamel basis (Theorems 9.3.6 and 10.7.3 and Exercise 10.7). On the other hand, we have the following . . .(.), ., ..arboretum 发表于 2025-3-22 00:50:58
Properties of Hamel Basesinearly independent over ℚ, and . = ℝ., there exists a Hamel basis . of ℝ. such that . ⊂ . ⊂ . In particular, every set belonging to any of the classes ., ℭ, .(.), ., . contains a Hamel basis (Theorems 9.3.6 and 10.7.3 and Exercise 10.7). On the other hand, we have the following . . .(.), ., ..铁塔等 发表于 2025-3-22 07:45:21
Textbook 2009Latest editionian University in Kraków. He defended his doctoral dissertation under the supervision of Stanislaw Golab. In the year of his habilitation, in 1963, he obtained a position at the Katowice branch of the Jagiellonian University (now University of Silesia, Katowice), and worked there till his death...Be修正案 发表于 2025-3-22 12:01:02
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Die fahrleistungsabhängige LKW-Mautdamental role in the entire book. The mere existence of discontinuous additive functions and discontinuous convex functions depends on that axiom. Therefore the axiom of choice will equally be treated with the remaining axioms of the set theory and no special mention will be made whenever it is used.树胶 发表于 2025-3-22 23:45:51
Zusammenfassung und Schlußfolgerungen⊂ . is open and non-empty, and f is bounded above on T, then . is continuous in . Are there other sets . with this property? What are possibly weak conditions which assure the continuity of a convex function, or of an additive function? In this and in the next chapter we will deal with such questions.错事 发表于 2025-3-23 05:21:38
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