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- W1598900605 abstract "We show that if there is a simplified $({omega _2},1)$-morass with linear limits and ${2^{{aleph _1}}} = {aleph _2}$, then ${omega _3}{omega _1} nrightarrow {({omega _3}{omega _1},3)^2}$. Thus, assuming ${2^{{aleph _1}}} = {aleph _2}$, this negative relation holds in $V$ if both ${aleph _2}$ and ${aleph _3}$ are (successor cardinals)$^{L}$, since in this case, well-known arguments show there is a simplified $({omega _2},1)$-morass with linear limits. The contrapositive is that, assuming ${2^{{aleph _1}}} = {aleph _2}$, the positive relation holds only if either ${aleph _2}$ or ${aleph _3}$ is (inaccessible)$^{L}$." @default.
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- W1598900605 date "1991-04-01" @default.
- W1598900605 modified "2023-09-26" @default.
- W1598900605 title "$omegasb 3omegasb 1to (omegasb 3omegasb 1,3)sp 2$ requires an inaccessible" @default.
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- W1598900605 doi "https://doi.org/10.1090/s0002-9939-1991-1049849-x" @default.
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