Reference change · 10.1007/s00153-023-00861-x

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Martin's axiom and $\omega_1^2 \longrightarrow (\omega_1^2, 3)^2$

ref [7] · 2608.13213 · notice #10244 · dispute

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of the Tarski Symposium, Proc. Sympos. Pure Math. XXV, Amer. Math. Soc., 1974, pp. 269-287. [6] Erdős Problems, Ordinal Ramsey: ω2 1 → (ω2 1, 3)2, https://mathweb.ucsd.edu/ ~erdosproblems/erdos/newproblems/OrdinalRamsey4.html, accessed 13 August 2026. [7] V. Fischer, M. Koelbing, and W. Wohofsky, Towers, mad families, and unboundedness, Arch. Math. Logic62(2023), 811-830. doi:10.1007/s00153-023-00861-x. [8] A. Hajnal, A negative partition relation,Proc. Nat. Acad. Sci. U.S.A.68(1971), 142-144. doi:10.1073/pnas.68.1.142. [9] P. Komjáth, The Erdős-Hajnal problem list,Bull. Symbolic Logic31(2025), 418-461. doi:10.1017/bsl.2025.1. [10] J. A. Larson, An ordinal partition from a scale, in C. A. Di Prisco, J. A. Larson, J. Bagaria, and A. R. D. Mathias (eds.

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of the Tarski Symposium, Proc. Sympos. Pure Math. XXV, Amer. Math. Soc., 1974, pp. 269-287. [6] Erdős Problems, Ordinal Ramsey: ω2 1 → (ω2 1, 3)2, https://mathweb.ucsd.edu/ ~erdosproblems/erdos/newproblems/OrdinalRamsey4.html, accessed 13 August 2026. [7] V. Fischer, M. Koelbing, and W. Wohofsky, Towers, mad families, and unboundedness, Arch. Math. Logic62(2023), 811-830. doi:10.1007/s00153-023-00861-x. [8] A. Hajnal, A negative partition relation,Proc. Nat. Acad. Sci. U.S.A.68(1971), 142-144. doi:10.1073/pnas.68.1.142. [9] P. Komjáth, The Erdős-Hajnal problem list,Bull. Symbolic Logic31(2025), 418-461. doi:10.1017/bsl.2025.1. [10] J. A. Larson, An ordinal partition from a scale, in C. A. Di Prisco, J. A. Larson, J. Bagaria, and A. R. D. Mathias (eds

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