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Definition. We define TwoRamseyProp to be λM N V ⇒ ∀R : setsetprop, (∀x y, R x yR y x)((∃X ⊆ V, equip M X(∀x yX, xyR x y))(∃Y ⊆ V, equip N Y(∀x yY, xy¬ R x y))) of type setsetsetprop.
(*** $I sig/RamseyPreamble.mgs ***)
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Theorem. (not_TwoRamseyProp_3_9_Power_5)
¬ TwoRamseyProp 3 9 (𝒫 5)
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Theorem. (not_TwoRamseyProp_3_10_Power_5)
¬ TwoRamseyProp 3 10 (𝒫 5)
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Theorem. (not_TwoRamseyProp_4_9_Power_6)
¬ TwoRamseyProp 4 9 (𝒫 6)
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Theorem. (not_TwoRamseyProp_5_5_Power_5)
¬ TwoRamseyProp 5 5 (𝒫 5)
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Theorem. (not_TwoRamseyProp_5_7_Power_6)
¬ TwoRamseyProp 5 7 (𝒫 6)
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Theorem. (not_TwoRamseyProp_5_8_Power_6)
¬ TwoRamseyProp 5 8 (𝒫 6)
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Theorem. (not_TwoRamseyProp_6_6_Power_6)
¬ TwoRamseyProp 6 6 (𝒫 6)
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Theorem. (not_TwoRamseyProp_6_7_Power_6)
¬ TwoRamseyProp 6 7 (𝒫 6)
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