Statement:
There is a cardinal number \(x\) and an \(n\in\omega\) such that \(\neg(x\) adj\(^n\, x^2)\). (The expression ``\(x\) adj\(^n\, ya\)" means there are cardinals \(z_0,\ldots, z_n\) such that \(z_0 = x\) and \(z_n = y\) and for all \(i,\ 0\le i < n,\ z_i< z_{i+1}\) and if \(z_i < z\le z_{i+1}\), then \(z = z_{i+1}.)\) (Compare with [0 A]).
Howard_Rubin_Number: 274
Parameter(s): This form does not depend on parameters
This form's transferability is: Unknown
This form's negation transferability is: Unknown
Article Citations:
Truss-1974b: Models of set theory containing many perfect sets
Book references
Note connections: