Statement:

\(EI\ Ab\): For every Abelian group \(A\) there is an injective Abelian group \(G\) and a one to one homomorphism from \(A\) into \(G\).

Howard_Rubin_Number: 189

Parameter(s): This form does not depend on parameters

This form's transferability is: Unknown

This form's negation transferability is: Unknown

Article Citations:

Book references

Note connections:
Note 60 Definitions from category theory

The following forms are listed as conclusions of this form class in rfb1: 190,

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