On tree ideals
classification
🧮 math.LO
keywords
forcingidealslavermillerassociatedcardinalcollapseconsistent
read the original abstract
Let l^0 and m^0 be the ideals associated with Laver and Miller forcing, respectively. We show that add (l^0) < cov(l^0) and add (m^0) < cov(m^0) are consistent. We also show that both Laver and Miller forcing collapse the continuum to a cardinal <= h .
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