Let R be a valuation ring and let Q be its total quotient ring. It is proved that any singly
projective (respectively flat) module is finitely projective if and only if Q is maximal …

Let $ R $ be a valuation ring and let $ Q $ be its total quotient ring. It is proved that any singly
projective (respectively flat) module is finitely projective if and only if $ Q $ is maximal …

Let R be a valuation ring and let Q be its total quotient ring. It is proved that any singly
projective (respectively flat) module is finitely projective if and only if Q is maximal …

Let R be a valuation ring and let Q be its total quotient ring. It is proved that any singly
projective (respectively flat) module is finitely projective if and only if Q is maximal …

Let $ R $ be a valuation ring and let $ Q $ be its total quotient ring. It is proved that any singly
projective (respectively flat) module is finitely projective if and only if $ Q $ is maximal …

Let R be a valuation ring and let Q be its total quotient ring. It is proved that any singly
projective (respectively flat) module is finitely projective if and only if Q is maximal …

Let R be a valuation ring and let Q be its total quotient ring. It is proved that any singly
projective (respectively flat) module is finitely projective if and only if Q is maximal …

Let $ R $ be a valuation ring and let $ Q $ be its total quotient ring. It is proved that any singly
projective (respectively flat) module is finitely projective if and only if $ Q $ is maximal …

Let $ R $ be a valuation ring and let $ Q $ be its total quotient ring. It is proved that any singly
projective (respectively flat) module is finitely projective if and only if $ Q $ is maximal …

Let R be a valuation ring and let Q be its total quotient ring. It is proved that any singly
projective (respectively flat) module is finitely projective if and only if Q is maximal …