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GMO RUNSYSTEM CORPORATION
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GMO RUNSYSTEM CORPORATION
Dao Son Ha
Nam Tru●●●●●●●ien Hai
Tha●●●inh , 008436, 1508512
VN
View this contact
GMO RUNSYSTEM CORPORATION
Dao Son Ha
Nam Tru●●●●●●●ien Hai
Tha●●●inh , 008436, 1508512
VN
View this contact
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命題 AならばB の対偶は BでないならAでない である。 論理記号を用いて説明すると、命題 A B の対偶は B A A は命題 A の否定 である。 通常の数学では、命題 AならばB の真偽とその対偶 BでないならAでない の真偽とは必ず一致する(すなわち真理値が等しい。 数学では、元の命題 AならばB の証明が難しくても、その対偶 BでないならAでない の証明は比較的易しい場合がある。 AならばB と BでないならAでない との真偽は一致するので、このようなときには対偶 BでないならAでない のほうを証明すれば AならばB を証明できる 対偶論法。 対偶の場合とは異なり、元の命題 AならばB が正しくとも逆 裏は必ずしも正しいとは限らない 逆は必ずしも真ならず。 しかし逆命題 BならばA の対偶は、 AならばB の裏 AでないならBでない と一致するので、逆 BならばA と裏 AでないならBでない の真偽は必ず一致する。 自然言語 とくに日常語や文学 比喩表現 では、論理学における論理的関係が常にそのまま適用できるとは限らず、命題と対偶命題が異なる真理値を持つように見えることがある。
Tai Goo Studio
Informational blog for metalsmithing and knifemaking technique, tutorials, tips, WIPs and "How To" articles. Questions and comments by sincere students of the arts and crafts on the various topics are welcome. Tai Goo Studio assumes no liability for attempts to duplicate, reproduce or reenact any of the information given, techniques etc., on these pages. Safety is each individual’s own responsibility. The primary content of this blog is for informational/educational purposes only. Monday, December 2, 2013.