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    • 中文 을 입력하시려면 zhongwen을 입력하시고 space를누르시면됩니다.
    • 北京 을 입력하시려면 beijing을 입력하시고 space를 누르시면 됩니다.
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    、 。 · ‥ … ¨ 〃 ― ∥ ＼ ∼ ´ ～ ˇ ˘ ˝ ˚ ˙ ¸ ˛ ¡ ¿ ː ！ ＇ ， ． ／ ： ； ？ ＾ ＿ ｀ ｜
    ½ ⅓ ⅔ ¼ ¾ ⅛ ⅜ ⅝ ⅞ ¹ ² ³ ⁴ ⁿ ₁ ₂ ₃ ₄
    Æ Ð Ħ IJ Ł Ø Œ Þ Ŧ Ŋ æ đ ð ħ ı ij ĸ ŀ ł ø œ ß þ ŧ ŋ ʼn
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    Boolean ring에 관한 소고 = A Note on the Boolean Ring

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    https://www.riss.kr/link?id=A2045793

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    다국어 초록 (Multilingual Abstract) kakao i 다국어 번역

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    Boolean algebra is also important in many other branches of methematics.
    George Boole(1815-1864) introduced an important class of algebraic structures in connection with his research in methematical logic. These structures have been called Boolean algebras.
    These are a special type of lattice. It was E. Schroder, who about 1890, considered the lattice concept in today's sense. At approximately the same time, R. dedikind developed a similar concept in his work on groups and ideals.
    In this note, we first recall the basic structures and properties of Boolean algebra by lattice, next compare Boolean algebra with Boolean ring.
    There is a close connection between Boolean algebra and particular commutative rings with unit, the so-called Boolean rings. For an outline of this, we consider one more operation on Boolean algebra definable in terms of +, ·and -, symmetric deference.
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    Boolean algebra is also important in many other branches of methematics. George Boole(1815-1864) introduced an important class of algebraic structures in connection with his research in methematical logic. These structures have been called Boolean a...

    Boolean algebra is also important in many other branches of methematics.
    George Boole(1815-1864) introduced an important class of algebraic structures in connection with his research in methematical logic. These structures have been called Boolean algebras.
    These are a special type of lattice. It was E. Schroder, who about 1890, considered the lattice concept in today's sense. At approximately the same time, R. dedikind developed a similar concept in his work on groups and ideals.
    In this note, we first recall the basic structures and properties of Boolean algebra by lattice, next compare Boolean algebra with Boolean ring.
    There is a close connection between Boolean algebra and particular commutative rings with unit, the so-called Boolean rings. For an outline of this, we consider one more operation on Boolean algebra definable in terms of +, ·and -, symmetric deference.

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