  We study parabolic reductions and Newton points of G-bundles on the
Fargues-Fontaine curve and the Newton stratification on the
$B_{dR}^+$-Grassmannian for any reductive group G. Let $Bun_G$ be the stack of
G-bundles on the Fargues-Fontaine curve. Our first main result is to show that
under the identification of the points of $Bun_G$ with Kottwitz's set B(G), the
closure relations on the topological space $|Bun_G|$ coincide with the opposite
of the usual partial order on B(G). Furthermore, we prove that every
non-Hodge-Newton decomposable Newton stratum in a minuscule affine Schubert
cell in the $B_{dR}^+$-Grassmannian intersects the weakly admissible locus,
proving a conjecture of Chen. On the way, we study several interesting
properties of parabolic reductions of $G$-bundles, and determine which Newton
strata have classical points.
