{"id":716,"date":"2023-03-04T18:56:11","date_gmt":"2023-03-04T09:56:11","guid":{"rendered":"http:\/\/deficitowl.starfree.jp\/blog\/nyun\/kapital\/?p=716"},"modified":"2023-03-05T10:53:46","modified_gmt":"2023-03-05T01:53:46","slug":"%e3%80%881-8%e3%80%89eine-gewisse-ware-ein-quarter-weizen","status":"publish","type":"post","link":"https:\/\/mmtjp.stars.ne.jp\/kapital\/?p=716","title":{"rendered":"\u30081-8\u3009Eine gewisse Ware, ein Quarter Weizen \u2026"},"content":{"rendered":"\n

\u672c\u6587\u30ea\u30f3\u30af
\u30081-8\u3009<\/a><\/p>\n\n\n\n

Eine gewisse Ware, ein Quarter Weizen z.B. tauscht, sich mit x Stiefelwichse oder mit y Seide oder mit z Gold usw., kurz mit andern Waren in den verschiedensten Proportionen. Mannigfache Tauschwerte also hat der Weizen statt eines einzigen. Aber da x Stiefelwichse, ebenso y Seide, ebenso z Gold usw. der Tauschwert von einem Quarter Weizen ist, m\u00fcssen y Stiefelwichse, y Seide, z Gold usw. durch einander ersetzbare oder einander gleich gro\u00dfe Tauschwerte sein. Es folgt daher erstens: Die g\u00fcltigen Tauschwerte derselben Ware dr\u00fccken ein Gleiches aus. Zweitens aber: Der Tauschwert kann \u00fcberhaupt nur die Ausdrucksweise, die \u201cErscheinungsform\u201d eines von ihm unterscheidbaren Gehalts sein.<\/strong>
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\u30081-9\u3009<\/a>
Nehmen wir ferner zwei Waren, z.B. Weizen und Eisen. Welches immer ihr Austauschverh\u00e4ltnis, es ist stets darstellbar in einer Gleichung, worin ein gegebenes Quantum Weizen irgendeinem Quantum Eisen gleichgesetzt wird, z.B. 1 Quarter Weizen = a Ztr. Eisen. Was besagt diese Gleichung? da\u00df ein Gemeinsames von derselben Gr\u00f6\u00dfe in zwei verschiednen Dingen existiert, in 1 Quarter Weizen und ebenfalls in a Ztr. Eisen. Beide sind also gleich einem Dritten, das an und f\u00fcr sich weder das eine noch das andere ist. Jedes der beiden, soweit es Tauschwert, mu\u00df also auf dies Dritte reduzierbar sein.<\/strong>
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\u3067\u306f\u307e\u305f\u30fc<\/p>

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