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        "quote": "这与先前关于热形式可加性的要求，即<a href=\"#equation-16-15\" class=\"cross-reference\" id=\"xref-04-thermodynamics-7\" data-reference=\"equation-16-15\">式 (16.15)</a>，是一致的。使<a href=\"#equation-16-19\" class=\"cross-reference\" id=\"xref-04-thermodynamics-8\" data-reference=\"equation-16-19\">式 (16.19)</a> 成立、并具有可加性 $S = S _ { A } + S _ { B }$ 的经验温度 $T$ 与熵 $S$ 的这种特定选择，称为 <u class=\"concept-term\" data-concept-identity=\"urn:uuid:fbc344e8-0790-492c-b854-78bb211050ff\" data-concept-route=\"/concept-identities#concept-fbc344e8-0790-492c-b854-78bb211050ff\" id=\"first-0a79094078355dd0e41c-zh\">绝对温度(absolute temperature)</u> 与 <u class=\"concept-term\" data-concept-identity=\"urn:uuid:5d16fb8c-58f4-4c1b-9d25-40666fc144bd\" data-concept-route=\"/concept-identities#concept-5d16fb8c-58f4-4c1b-9d25-40666fc144bd\" id=\"first-7a41c7fe273382aa349c-zh\">绝对熵(absolute entropy)</u>。在文献中，人们常常见到用公式 $d Q = T \\mathrm { d } S$ 代替<a href=\"#equation-16-19\" class=\"cross-reference\" id=\"xref-04-thermodynamics-9\" data-reference=\"equation-16-19\">式 (16.19)</a>，但这种记号并不好，因为一般而言，当 $\\mathrm { d } \\theta \\neq 0$ 时，右端并非恰当微分。",
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        "quote": "which is consistent with the earlier requirement of additivity of heat forms, <a href=\"#equation-16-15\" class=\"cross-reference\" id=\"xref-04-thermodynamics-8\" data-reference=\"equation-16-15\">Eq. (16.15)</a>. The particular choice of empirical temperature $T$ and entropy $S$ such that <a href=\"#equation-16-19\" class=\"cross-reference\" id=\"xref-04-thermodynamics-9\" data-reference=\"equation-16-19\">Eq. (16.19)</a> holds, and which has the additivity property $S = S _ { A } + S _ { B }$ , is called <u class=\"concept-term\" data-concept-identity=\"urn:uuid:fbc344e8-0790-492c-b854-78bb211050ff\" data-concept-route=\"/concept-identities#concept-fbc344e8-0790-492c-b854-78bb211050ff\" id=\"first-0a79094078355dd0e41c-en\">absolute temperature</u> and <u class=\"concept-term\" data-concept-identity=\"urn:uuid:5d16fb8c-58f4-4c1b-9d25-40666fc144bd\" data-concept-route=\"/concept-identities#concept-5d16fb8c-58f4-4c1b-9d25-40666fc144bd\" id=\"first-7a41c7fe273382aa349c-en\">absolute entropy</u>. In the literature one often finds the formula $d Q = T \\mathrm { d } S$ in place of<a href=\"#equation-16-19\" class=\"cross-reference\" id=\"xref-04-thermodynamics-10\" data-reference=\"equation-16-19\">Eq. (16.19)</a> but this notation is not good, for the right-hand side is not an exact differential as $\\mathrm { d } \\theta \\neq 0$ in general.",
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