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But CT is a thesis about psychological reality, and according to Stroud, such a thesis cannot by itself establish a conclusion concerning nonpsychological reality.

但是CT是一个关于心理实在的主张，按Stroud，这样的主张不能本身建立一个关于非心理实在的结论的主张。

The historical details of their development have not yet been brought to light and, almost without exception, all that has been written on the subject is of purely numismatical or metrological importance.

关于它们发展的历史详情，还未为人所知，所有关于这个主题的著作，几乎毫无例外都是纯粹的钱币学和度量衡学的内容。

He penetratingly developed Lenin's idea about the crux and corc of materialist dialectics, deeply elaborated Lenin's theory on two kinds of development. He solved a series of practical problems by integrating this theory with the practice of the Chinese revolution.

精辟地发挥了列宁关于唯物辩证法的实质和核心问题的思想；深刻地发挥了列宁关于两种发展观的理论，把这个理论同中国革命实践相结合，解决了一系列的实际问题；阐述了矛盾的普遍性与特殊性，把对立统一规律作了具体而全面的展开，阐述了矛盾同一性的相对性和斗争性的绝对性，以及它们之间的相互关系。

The writings of the middle period include Gorgias (a consideration of several ethical questions), Meno (a discussion of the nature of knowledge), the Apology (Socrates' defense of himself at his trial against the charges of atheism and corrupting Athenian youth), Crito (Socrates' defense of obedience to the laws of the state), Phaedo (the death scene of Socrates, in which he discusses the theory of Forms, the nature of the soul, and the question of immortality), the Symposium (Plato's outstanding dramatic achievement, which contains several speeches on beauty and love), the Republic (Plato's supreme philosophical achievement, which is a detailed discussion of the nature of justice).

中期这部分的著作包括《高尔吉亚篇》(关于几个伦理问题的讨论)，《美诺篇》，《申辩》(在法庭上苏格拉底自己对于指控他无神论和腐蚀雅典青年的罪名的辩护)，《克里托篇》(苏格拉底对于顺从城邦法律所做的辩护)，《费多篇》(苏格拉底之死，他讨论了&型相论&，自然灵魂和不朽的问题)，《会饮篇》(柏拉图最突出和生动的作品，它包含几篇对于&美&和&爱&的演讲)，《理想国》(柏拉图最高的哲学成就，它详细的讨论了关于&正义&的问题)。

Al becomes a major factor limiting crop growth and yield when solubilized in acid soils to phytotoxic species Al3+, but the mechanism underlying the Al toxicity remains largely unknown.

铝毒是酸性土壤中植物生长发育的主要限制因子，但目前关于铝毒的生理学机制并不很清楚；另外，关于园林花卉的铝毒害研究尚未见报道。

The saturation equals 1 in saturated region.The piezometric tube waterhead equals position head by neglecting the effect of capillarity in unsaturated region.So the nonlinear parabolic equation of seepage flow will degenerate to Laplace equation about piezometric tube waterhead in saturated region and convective equation about saturation in unsaturated region respectively.

将渗流域分为饱和区与非饱和区，为避免研究复杂的多相流问题，可以认为非饱和区是与大气相通的，则测压管水头中的压力与大气压相等，使测压管水头等于位置水头，从而渗流控制方程在两个区域中分别退化为关于测压管水头的拉普拉斯方程和关于饱和度的对流方程。

I was at one time drawn to Communism, but soon found that it was a retrogressive movement in spite of the many intellectuals who belonged to it.

我读了一些关于宗教和宗教修行、关于禅定和各种不同的鼓吹达到至高无上的方法的书。

There was data about Veidt and Sarna, the beings from Haydon IV, that justified further analysis, and some anomalies concerning the Tiresian Rem; but for the moment Lang's main concerns were Burak and Tesla.

其中有关于来自海顿四号星的生命维特与莎娜的数据，表明有必要做进一步分析；还有关于泰雷西亚人雷的一些异常情况；但此时此刻朗最关注的则是伯拉克和泰斯拉。

For a group G, and a subset S of G such that 5, the bi-Cayley graph BCay of G with respect to S is the bipartite graph with vertex set G {0,1} and edge set {{(g,0),(sg, 1)} In [1], the authors have discussed some semisymmetric cubic graphs.

对群G和G的子集S，关于S的双Cayley图Γ=BCay是一个二部图，满足：V=G×{0，1} E={{(g，0)，(sg，1)}|g∈G，s∈S}本文研究了有限非交换单群3度双Cayley图，在[1]中，已经讨论了关于A_n的3度半对称图的一些情况。

He mentions another transcendental argument that is also supposed to establish something called 'universals' as things different from 'sensa'.9 Again, the particular argument is found questionable, but it is said to be transcendental in attempting to prove something by showing that it is required as a solution to a problem: in this case, how is it possible for science to make true statements about reality, given that they are not statements about 'sensa'?

还提到另一类先验论证，特被用来建立区别于感官物的普遍物：在&对科学试图做出关于实在事物的真陈述来说如何是可能的，假设它们不是关于感官物的陈述的话？&上试图指出所必要的东西。

I am accused of being overreligious," she said in her quiet, frank manner,"but that does not prevent me thinking the children very cruel who obstinately commit such suicide.""

客人们在卡罗利娜·埃凯家里，举止就文雅一些，因为卡罗利娜的母亲治家很严厉。

Designed by French fashion house Herm è s, this elegant uniform was manufactured in our home, Hong Kong, and was the first without a hat.

由著名品牌 Herm è s 设计，这件高贵的制服是香港本土制造，是我们第一套不配帽子的制服。