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Superstrong and other large cardinals are never Laver indestructible

机译:Superstrong和其他大型枢机主将永远不会破坏Laver

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Superstrong cardinals are never Laver indestructible. Similarly, almost huge cardinals, huge cardinals, superhuge cardinals, rank-into-rank cardinals, extendible cardinals, 1-extendible cardinals, 0-extendible cardinals, weakly superstrong cardinals, uplifting cardinals, pseudo-uplifting cardinals, superstrongly unfoldable cardinals, I pound (n) -reflecting cardinals, I pound (n) -correct cardinals and I pound (n) -extendible cardinals (all for n a parts per thousand yen 3) are never Laver indestructible. In fact, all these large cardinal properties are superdestructible: if kappa exhibits any of them, with corresponding target theta, then in any forcing extension arising from nontrivial strategically
机译:超强红衣主教永远都不是Laver坚不可摧的。同样,几乎所有的红衣主教,巨大的红衣主教,超大的红衣主教,等级红衣主教,可扩展的红衣主教,1个可扩展的红衣主教,0个可扩展的红衣主教,弱超强红衣主教,抬高的红衣主教,伪抬高的红衣主教,超强的可折叠红衣主教,一磅(n)-反射基数,I磅(n)-正确基数和I磅(n)-可扩展基数(全部为每千日元3个na份)永远都不是Laver坚不可摧的。实际上,所有这些大基数特性都是超破坏性的:如果kappa展示了其中的任何一个,并具有相应的目标theta,那么在任何因非琐碎的战略性

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