Form equivalence class Howard-Rubin Number: 97
Statement:
For every set \(\{X_i: i\in I\}\) of local cardinal numbers, there is a set \(\{x_i: i\in I\}\) of sets such that for each \(i\in I\) there exists a \(y_i\in X_i\) such that \(x_i\approx y_i\). (\(X\) is a local cardinal number if for all \(x, y\in X\), \(x\approx y\).)
Howard-Rubin number: 97 A
Citations (articles):
Higasikawa [1995]
Partition principles and infinite sums of cardinal numbers
Connections (notes):
References (books):
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