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{{ParTLPwrapper-en|{{ParTLP|5.5261}} A completely generalized proposition is like every other proposition composite. (This is shown by the fact that in {{nowrap|“(∃''x'', ''φ'') . ''φx''”}} we must mention “''φ''” and “''x''” separately. Both stand independently in signifying relations to the world as in the ungeneralized proposition.) | {{ParTLPwrapper-en|{{ParTLP|5.5261}} A completely generalized proposition is like every other proposition composite. (This is shown by the fact that in {{nowrap|“(∃''x'', ''φ'') . ''φx''”}} we must mention “''φ''” and “''x''” separately. Both stand independently in signifying relations to the world as in the ungeneralized proposition.) | ||
A characteristic of a composite symbol: it has something | A characteristic of a composite symbol: it has something in common with ''other'' symbols. | ||
}} | }} |