  We develop a version of Cichon's diagram for cardinal invariants on the
generalized Cantor space 2^kappa or the generalized Baire space kappa^kappa
where kappa is an uncountable regular cardinal. For strongly inaccessible
kappa, many of the ZFC-results about the order relationship of the cardinal
invariants which hold for omega generalize; for example we obtain a natural
generalization of the Bartoszynski-Raisonnier-Stern Theorem. We also prove a
number of independence results, both with <kappa-support iterations and
kappa-support iterations and products, showing that we consistently have strict
inequality between some of the cardinal invariants.
