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https://doi.org/10.1017/s0305004100036392
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Cite Publication Date: Apr 1, 1962 | |
 Citations: 6 |
Affiliation: Massachusetts Institute of Technology
The kernel of a non-trivial linear functional φ on a linear space E is a maximal proper linear subspace of E which determines φ up to a non-zero multiple. Does a similar result hold for homomorphisms of a group G into the additive group R of the real numbers?
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