On Functions Whose Graph is a Hamel Basis, II
[摘要] We say that a function $h from eal o eal$ is a Hamel function($h in ham$) if $h$, considered as a subset of $eal^2$, is a Hamelbasis for $eal^2$. We show that $A(ham)geqomega$, emph{i.e.,} forevery finite $F subseteq eal^eal$ there exists $fineal^eal$such that $f+F subseteq ham$. From the previous work of the authorit then follows that $A(ham)=omega$.
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[效力级别] [学科分类] 数学（综合）
[关键词] Hamel basis;additive;Hamel functions [时效性]
