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Schröder, Ernst: Vorlesungen über die Algebra der Logik. Bd. 2, Abt. 1. Leipzig, 1891.

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(a c b l = 0)a + c + b + l
a (c + b + l),a + c b l,
(a + c + b) l,a c b + l,
(a + c + l) b,a c l + b,
(a + b + l) ca b l + c
a (c + b l), a (b + c l), a (l + c b)a + c (b + l), a + b (c + l), a + l (c + b),
(a + c b) l, (a + c l) b, (a + b l) ca (c + b) + l, a (c + l) + b, a (b + l) + c,
(a c + b) l, (a c + l) b, (a b + c) l(a + c) b + l, (a + c) l + b, (a + b) c + l,
(a b + l) c, (a l + c) b, (a l + b) c(a + b) l + c, (a + l) c + b, (a + l) b + c
a c (b + l), a b (c + l), a l (c + b)a + c + b l, a + b + c l, a + l + c b
(a + c) b l, (a + b) c l, (a + l) c ba c + b + l, a c + c + l, a l + c + b
(a + c) (b + l), (a + b) (c + l), (a + l) (c + b)a c + b l, a b + c l, a l + c b
a (c + b) + c b, a (c + l) + c l, a (b + l) + b l, c b + b l + l c
a (c + b) + c l, a (c + b) + b l, a (c + l) + c b, a (c + l) + b l, a (b + l) + c b, a (b + l) + c l
a c + c b + b l, a c + c l + l b, a b + b c + c l, a b + b l + l c, a l + l c + c b, a l + l b + b c
a (c + b) + c b l,a (c + b + l) + c b,
a (c + l) + c b l,a (c + b + l) + e l,
a (b + l) + c b l,a (c + b + l) + b l,
a c b + (c + b) l,(a + c + b) l + c b,
a c l + (c + l) b,(a + c + l) b + c l,
a b l + (b + l) c,(a + b + l) c + b l,
a (c + b l) + c b,a (c + b) + (b + l) c,
a (c + b l) + c l,a (c + l) + (b + l) c,
a (b + c l) + c b,a (c + b) + (c + l) b,
a (b + c l) + b l,a (b + l) + (c + l) b,
a (l + c b) + c l,a (c + l) + (c + b) l,
a (l + c b) + b la (b + l) + (c + b) l
a (c b + b l + l c),a + c b + b l + l c,
a c (b + l) + c b l,a (b + l) + c + b l,
a b (c + l) + c b l,a (c + l) + b + c l,
a l (c + b) + c b la (c + b) + l + c b
(a c b l = 0)a + c + b + l
a (c + b + l),a + c b l,
(a + c + b) l,a c b + l,
(a + c + l) b,a c l + b,
(a + b + l) ca b l + c
a (c + b l), a (b + c l), a (l + c b)a + c (b + l), a + b (c + l), a + l (c + b),
(a + c b) l, (a + c l) b, (a + b l) ca (c + b) + l, a (c + l) + b, a (b + l) + c,
(a c + b) l, (a c + l) b, (a b + c) l(a + c) b + l, (a + c) l + b, (a + b) c + l,
(a b + l) c, (a l + c) b, (a l + b) c(a + b) l + c, (a + l) c + b, (a + l) b + c
a c (b + l), a b (c + l), a l (c + b)a + c + b l, a + b + c l, a + l + c b
(a + c) b l, (a + b) c l, (a + l) c ba c + b + l, a c + c + l, a l + c + b
(a + c) (b + l), (a + b) (c + l), (a + l) (c + b)a c + b l, a b + c l, a l + c b
a (c + b) + c b, a (c + l) + c l, a (b + l) + b l, c b + b l + l c
a (c + b) + c l, a (c + b) + b l, a (c + l) + c b, a (c + l) + b l, a (b + l) + c b, a (b + l) + c l
a c + c b + b l, a c + c l + l b, a b + b c + c l, a b + b l + l c, a l + l c + c b, a l + l b + b c
a (c + b) + c b l,a (c + b + l) + c b,
a (c + l) + c b l,a (c + b + l) + e l,
a (b + l) + c b l,a (c + b + l) + b l,
a c b + (c + b) l,(a + c + b) l + c b,
a c l + (c + l) b,(a + c + l) b + c l,
a b l + (b + l) c,(a + b + l) c + b l,
a (c + b l) + c b,a (c + b) + (b + l) c,
a (c + b l) + c l,a (c + l) + (b + l) c,
a (b + c l) + c b,a (c + b) + (c + l) b,
a (b + c l) + b l,a (b + l) + (c + l) b,
a (l + c b) + c l,a (c + l) + (c + b) l,
a (l + c b) + b la (b + l) + (c + b) l
a (c b + b l + l c),a + c b + b l + l c,
a c (b + l) + c b l,a (b + l) + c + b l,
a b (c + l) + c b l,a (c + l) + b + c l,
a l (c + b) + c b la (c + b) + l + c b
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              <fw place="top" type="header">§ 39. Die denkbaren Umfangsbeziehungen überhaupt.</fw><lb/>
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[165/0189] § 39. Die denkbaren Umfangsbeziehungen überhaupt. (a c b l = 0) a + c + b + l a (c + b + l), a + c b l, (a + c + b) l, a c b + l, (a + c + l) b, a c l + b, (a + b + l) c a b l + c a (c + b l), a (b + c l), a (l + c b) a + c (b + l), a + b (c + l), a + l (c + b), (a + c b) l, (a + c l) b, (a + b l) c a (c + b) + l, a (c + l) + b, a (b + l) + c, (a c + b) l, (a c + l) b, (a b + c) l (a + c) b + l, (a + c) l + b, (a + b) c + l, (a b + l) c, (a l + c) b, (a l + b) c (a + b) l + c, (a + l) c + b, (a + l) b + c a c (b + l), a b (c + l), a l (c + b) a + c + b l, a + b + c l, a + l + c b (a + c) b l, (a + b) c l, (a + l) c b a c + b + l, a c + c + l, a l + c + b (a + c) (b + l), (a + b) (c + l), (a + l) (c + b) a c + b l, a b + c l, a l + c b a (c + b) + c b, a (c + l) + c l, a (b + l) + b l, c b + b l + l c a (c + b) + c l, a (c + b) + b l, a (c + l) + c b, a (c + l) + b l, a (b + l) + c b, a (b + l) + c l a c + c b + b l, a c + c l + l b, a b + b c + c l, a b + b l + l c, a l + l c + c b, a l + l b + b c a (c + b) + c b l, a (c + b + l) + c b, a (c + l) + c b l, a (c + b + l) + e l, a (b + l) + c b l, a (c + b + l) + b l, a c b + (c + b) l, (a + c + b) l + c b, a c l + (c + l) b, (a + c + l) b + c l, a b l + (b + l) c, (a + b + l) c + b l, a (c + b l) + c b, a (c + b) + (b + l) c, a (c + b l) + c l, a (c + l) + (b + l) c, a (b + c l) + c b, a (c + b) + (c + l) b, a (b + c l) + b l, a (b + l) + (c + l) b, a (l + c b) + c l, a (c + l) + (c + b) l, a (l + c b) + b l a (b + l) + (c + b) l a (c b + b l + l c), a + c b + b l + l c, a c (b + l) + c b l, a (b + l) + c + b l, a b (c + l) + c b l, a (c + l) + b + c l, a l (c + b) + c b l a (c + b) + l + c b

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URL zu diesem Werk: https://www.deutschestextarchiv.de/schroeder_logik0201_1891
URL zu dieser Seite: https://www.deutschestextarchiv.de/schroeder_logik0201_1891/189
Zitationshilfe: Schröder, Ernst: Vorlesungen über die Algebra der Logik. Bd. 2, Abt. 1. Leipzig, 1891, S. 165. In: Deutsches Textarchiv <https://www.deutschestextarchiv.de/schroeder_logik0201_1891/189>, abgerufen am 23.04.2024.