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&lt;p&gt;AB die Gemeinheit G(A,B) oder auch A-B?&lt;/p&gt;
&lt;p/&gt;
&lt;p&gt;Dass M ein Theil von D ist, wird durch M+D=D ebenso durch MD=M (dh M-D=M) ausgedrückt(?)&lt;/p&gt;
&lt;p/&gt;
&lt;p&gt;Dans un coin : absorption AC+C / (A-C)+C =C et (A+C)-C=C&lt;/p&gt;
&lt;p/&gt;
&lt;p&gt;SOULIGNE Wenn M ein Theil ] von D, so ist&lt;/p&gt;
&lt;p&gt;M+(A-D)=(M+A)-D oder M+AD=(M+A)D.&lt;/p&gt;
&lt;p/&gt;
&lt;p&gt;I. Ist allgemein (A+B)-C=(A-C)+(B-C)? anders (A+B)C=AC+BC ?&lt;/p&gt;
&lt;p&gt;und (A-B)+C=(A+C)-(B+C) ? andsrs AB+C=(A+B)(B+C)?&lt;/p&gt;
&lt;p&gt; (A+B)(B+C)=B+A(B+C) AB+BC=B(A+BC)&lt;/p&gt;
&lt;p/&gt;
&lt;p&gt;Jedes *linke* Element ist&lt;/p&gt;
&lt;p&gt;entw. 1) ein m also auch ein d&lt;/p&gt;
&lt;p&gt;oder 2) ein a und zugleich ein d&lt;/p&gt;
&lt;p&gt;also&lt;/p&gt;
&lt;p&gt;ein d wird zugl. {entw. ein m \\ oder ein a&lt;/p&gt;
&lt;p&gt;also auch ein *rechtes* Element&lt;/p&gt;
&lt;p&gt;Jeder *rechte* elemnt ist&lt;/p&gt;
&lt;p&gt;ein d un zugleich {ent. ein m\\oder ein a}&lt;/p&gt;
&lt;p&gt;also&lt;/p&gt;
&lt;p&gt;entw. 1) ein z und zugleich ein m also ein a&lt;/p&gt;
&lt;p&gt;oder 2) ein d ... a&lt;/p&gt;
&lt;p&gt;j'arrive pas à lire&lt;/p&gt;
&lt;p/&gt;
&lt;p&gt;Setzt man D=C M=B-C, so folgt I. weil M+A=(B-C)+A&lt;/p&gt;
&lt;p&gt;(B-C)+(A-C)=((B-C)+A)-C&lt;/p&gt;
&lt;p/&gt;
&lt;p&gt;Setzt man M=B, B=B+C, so folgt B+(A-(B+C))=(A+B)-(B+C) M=B-C,&lt;/p&gt;
&lt;p&gt;" D=B, so folgt (B-C)+(A-B)=(A+(B-C))-B&lt;/p&gt;&lt;/div&gt;
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                  <text>Cos. Ms. Dedekind XI 3-2, p. 36-38</text>
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