真子图

词组短语

proper subgraph

与真子图相关的网络例句 [注：此内容来源于网络，仅供参考]

Now if these princes had been as a Trajan, or a Marcus Aurelius, a man might have thought that this had proceeded of an abundant goodness of nature; but being men so wise, of such strength and severity of mind, and so extreme lovers of themselves, as all these were, it proveth most plainly that they found their own felicity (though as great as ever happened to mortal men) but as an half piece, except they mought have a friend, to make it entire; and yet, which is more, they were princes that had wives, sons, nephews; and yet all these could not supply the comfort of friendship.

假如这些君王是图拉真或马喀斯。奥瑞利亚斯一流的，那末我们可以认为像上述的举动乃是出自十分良善的心田的；但是这些君王都是很有智谋，精神强健而严厉，并且是极端爱己的，然而他们竟然如此，这就可以证明他们底幸福虽然已达人间之极峰，但是他们对之，仍不满意，觉得若无朋友使之圆满，则这种幸福终是残缺不全也。犹有甚者，这些君主都是有妻有子有甥侄的人，然而这些人竟不能使他们有朋友之乐

Now if these princes had been as a Trajan, or a Marcus Aurelius, a man might have thought that this had proceeded of an abundant goodness of nature; 8ttt8.com being men so wise, of such strength severity of mind, so extreme lovers of themselves, as all these were, it proveth most plainly that they found their own felicity (though as great as ever happened to mortal men) 8ttt8.com as an half piece, except they mought have a friend, to make it entire; yet, which is more, they were princes that had wives, sons, nephews; yet all these could not supply the comfort of friendship.

假如这些君王是图拉真或马喀斯·奥瑞利亚斯一流的，那末我们 sSBbWw 可以 www.ssbbww.com 认为像上述的举动乃是出自十分良善的心田的；但是 dddTt 这些君王都是很有智谋，精神强健而严厉，并且是极端爱己的，然而他们竟然如此，这就可以 www.ssbbww.com 证明他们底幸福虽然已达人间之极峰，但是 dddTt 他们对之，仍不满意，觉得若无朋友使之圆满，则这种幸福终是残缺不全也。犹有甚者，这些君主都是有妻有子有甥侄的人，然而这些人竟不能使他们有朋友之乐。

For he forced his eldest son to marry the daughter of plautianus; and would often maintain plautianus, in doing affronts to his son; and did write also in a letter to the senate, by these words: i love the man so well, as i wish he may over-live me.now if these princes had been as a trajan, or a marcus aurelius, a man might have thought that this had proceeded of an abundant goodness of nature; but being men so wise, of such strength and severity of mind, and so extreme lovers of themselves, as all these were, it proveth most plainly that they found their own felicity (though as great as ever happened to mortal men) but as an half piece, except they mought have a friend, to make it entire; and yet, which is more, they were princes that had wives, sons, nephews; and yet all these could not supply the comfort of friendship.

塞委拉斯与普劳梯亚努斯底友谊中见之。因为塞委拉斯竟强迫他底儿子娶普劳梯亚努斯之女为妻；并且往往袒护普劳梯亚努斯种种欺凌皇子的行为；他并且以这样的言辞下诏于参议院："朕爱其人如此之深，愿其能后朕而死也"。假如这些君王是图拉真或马喀斯。奥瑞利亚斯一流的，那末我们可以认为像上述的举动乃是出自十分良善的心田的；但是这些君王都是很有智谋，精神强健而严厉，并且是极端爱己的，然而他们竟然如此，这就可以证明他们底幸福虽然已达人间之极峰，但是他们对之，仍不满意，觉得若无朋友使之圆满，则这种幸福终是残缺不全也。犹有甚者，这些君主都是有妻有子有甥侄的人，然而这些人竟不能使他们有朋友之乐。

In 1987, the well-know mathematician Yousef Alavi and other famous mathematicians defined a new decomposition of graph-Ascending Subgraph Decomposition which is on the condition of proper subgraph isomorphic, and in the same paper they proposed the following ASD conjecture: every graph of positive size has an ASD.

升分解(ascending subgraph decomposition，简记为ASD)是1987年闻名世界的数学家Alavi与其他几位著名数学家给出的一种在真子图同构意义下的图的新分解，并且在同一论文中他们还提出了一个升分解猜想：任意有正数条边的图都可升分解。

This whetting son is according to the diagram to have done, is 1 don't come to oil, have what use, now is true hate oneself to have no understanding one more point of this aspect of thing.

这磨子是按照图做好了，可是出不来油，有什么用，现在是真恨自己没有多了解一点这方面的东西。

与真子图相关的网络解释 [注：此内容来源于网络，仅供参考]

proper quadric：真二次曲面

proper point of inflection 固有变曲点 | proper quadric 真二次曲面 | proper subgraph 真子图

proper subgraph：真子图

[@图的基本定义: 一个三元组的集合; 名字(name)的定义: URIref和文字; 词汇集的定义: name的集合][@图是紧致的(lean), 如果没有真子图(proper subgraph)也是它的实例(instance), 简单的判断方法: 枚举图的实例,

proper subgroup：真子群

proper subgraph 真子图 | proper subgroup 真子群 | proper subset 真子集

Trajan：图拉真

98-116 图拉真(Trajan) 任罗马皇帝,罗马帝国达于高峰. 117-138 哈德良(Hadrian)任罗马皇帝,建筑横跨不列颠的城墙. 132-135 明星之子(Bar Kokhba)叛乱,是犹太人最后一次的叛乱,被剿平后,从此犹大、耶路撒冷从地图消失,

Domitian：多米田

81-96 多米田(Domitian)担任罗马皇帝,维斯帕先儿子,俗称尼禄的化身. 98-116 图拉真(Trajan) 任罗马皇帝,罗马帝国达于高峰. 117-138 哈德良(Hadrian)任罗马皇帝,建筑横跨不列颠的城墙. 132-135 明星之子(Bar Kokhba)叛乱,