  We completely classify all quotient bundles of a given vector bundle on the
Fargues-Fontaine curve. As consequences, we have two additional classification
results: a complete classification of all vector bundles that are generated by
a fixed number of global sections and a nearly complete classification of
subbundles of a given vector bundle. For the proof, we combine the dimension
counting argument for moduli of bundle maps developed in [BFH+17] with a series
of reduction arguments based on some reinterpretation of the classifying
conditions.
