universal and existential quantifiers examples pdf

For example: if n = 1, we obtain the proposition: 1 is an odd integer (True).

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%PDF-1.5 • Quantifiers, universal, existential statements, universal conditional statements • Reading & writing quantified statements • Negation of quantified statements • Converse, Inverse and contrapositive of universal conditional statements • Statements with multiple quantifiers • Argument with quantified statements. Universal elimination This rule is sometimes called universal instantiation. <> �4(��qt���r,0�sX�7N�=H: ?������h�TՔ�>U�Q 8�dS��a JWW\Ռ���A�:�-A@��,���Hky]Щ=�Z��7:͓e���}#�@��☮-��A�gy� 8�#j�,W�^����@��Yk&�&2�N�^apA�g�^f�fh�f�a�f�y�����BW��i1�h��.�����@$�"�k�5�.� �bp�kC�ig���uޑn4�1њ�6f��A>OɆĕQ�r�dڤZ���9�tR�\M7&�hAŹV(�cʖn�h䮶��������P�k�0@3@��Y����,����a�����,B�T���Ņ�끟���/ �; j endstream endobj 10 0 obj 887 endobj 4 0 obj << /Type /Page /Parent 5 0 R /Resources << /Font << /F1 6 0 R /F2 7 0 R /F3 8 0 R >> /ProcSet 2 0 R >> /Contents 9 0 R >> endobj 13 0 obj << /Length 14 0 R /Filter /LZWDecode >> stream 0000011369 00000 n 0000004186 00000 n 2.

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•Quantifiers: Universal and Existential •Nesting of Quantifiers •Applications Rules of Inference . 0000001862 00000 n 0000001087 00000 n 0000005726 00000 n

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