@article{RaschSchindler2005,
  author    = {Rasch, T. and Schindler, R.},
  title     = {A new condensation principle},
  issn      = {1432-0665},
  year      = {2005},
  abstract  = {We generalize del(A), which was introduced in [Schinfinity], to larger cardinals. For a regular cardinal kappa>N-0 we denote by del(kappa)(A) the statement that Asubset of or equal tokappa and for all regular theta>kappa(o), {X is an element of[L-theta[A]](<) : X \&AND; \&ISIN; \&AND; otp (X \&AND; Ord) \&ISIN; Card (L[A\&AND;X\&AND;])} is stationary in [L-[A]](<). It was shown in [Sch\&INFIN;] that \&DEL;(N1) (A) can hold in a set-generic extension of L. We here prove that \&DEL;(N2) (A) can hold in a set-generic extension of L as well. In both cases we in fact get equiconsistency theorems. This strengthens results of [Ra00] and [Ran01]. \&DEL;(N3) () is equivalent with the existence of 0\#},
  language  = {en}
}