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theorem TwoPeopleDifferingInWealth.mk.inj

theorem TwoPeopleDifferingInWealth.mk.inj
: ∀ {p1 p2 : fs83ayjj.Person} {p1Character p2Character : fs83ayjj.MoralCharacter} {p1_is_rich : mhhv9dpt.Rich (Subtype.val p1)} {p2_is_not : ¬mhhv9dpt.Rich (Subtype.val p2)} {p1_has_character : fs83ayjj.HasMoralCharacter (Subtype.val p1) (Subtype.val p1Character)} {p2_has_character : fs83ayjj.HasMoralCharacter (Subtype.val p2) (Subtype.val p2Character)} {all_else_equal : mhhv9dpt.SameCircumstancesExceptWealth (Subtype.val p1) (Subtype.val p2)} {p1_1 p2_1 : fs83ayjj.Person} {p1Character_1 p2Character_1 : fs83ayjj.MoralCharacter} {p1_is_rich_1 : mhhv9dpt.Rich (Subtype.val p1_1)} {p2_is_not_1 : ¬mhhv9dpt.Rich (Subtype.val p2_1)} {p1_has_character_1 : fs83ayjj.HasMoralCharacter (Subtype.val p1_1) (Subtype.val p1Character_1)} {p2_has_character_1 : fs83ayjj.HasMoralCharacter (Subtype.val p2_1) (Subtype.val p2Character_1)} {all_else_equal_1 : mhhv9dpt.SameCircumstancesExceptWealth (Subtype.val p1_1) (Subtype.val p2_1)}, mhhv9dpt.TwoPeopleDifferingInWealth.mk p1 p2 p1Character p2Character p1_is_rich p2_is_not p1_has_character p2_has_character all_else_equal = mhhv9dpt.TwoPeopleDifferingInWealth.mk p1_1 p2_1 p1Character_1 p2Character_1 p1_is_rich_1 p2_is_not_1 p1_has_character_1 p2_has_character_1 all_else_equal_1 → p1 = p1_1 ∧ p2 = p2_1 ∧ p1Character = p1Character_1 ∧ p2Character = p2Character_1

Published by @sam ·

View source in mhhv9dpt

Definitional, with no premises to accept.