2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/70374This note proves that, for $F = \Bbb{R,C}$ or $\Bbb{H}$, the bordism classes of all non-bounding Grassmannian manifolds $G_k(F^{n+k})$, with $k < n$ and having real dimension $d$, constitute a linearly independent set in the unoriented bordism group ${\frak{N}}_d$ regarded as a ${\Bbb{Z}}_2$-vector space.6 pages, no figures, no tablesAlgebraic Topology55N22, 57R75text