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First as a self-effacing student at a Southern Negro College, next as a naive laborer in a Northern paint factory, then as a radical agitator on the streets of Harlem, finally as a man forced to flee the insane nether world of the ghetto in the midst of a race riot by literally going into the bowels of the city, the protagonist of Invisible Man is frustrated on his existential voyage by the absurdities of racism, hypocrisy, and physical and spiritual poverty.

最初主人公是一个几乎没有自我意识的南方黑人大学的学生;接着在北方的一家油漆厂里成了一名性格天真的工人;再后来,他成了哈莱姆区的一位街头煽动者;最后,在一次种族暴动中他被迫逃离那个疯狂的世界,一个人躲进了城市的中心。《看不见的人》中的主人公感觉到了种族主义和伪善的荒诞,也感觉到了精神和物质上的贫困,因此他对自己的生存状态很是沮丧。

How to enjoy? The only figures rabachés are those of the "Tibetan government in exile". Yet the Chinese government, if I heard, announces itself a number of injuries and deaths to understand that there has been a grave and serious situation that the authorities admit. In any circumstances try to compare information. We try to understand the sequence of events. Otherwise say that the french government of the time ordered the two young grow into a power transformer in Clichy Sous Bois on the grounds that it had a policy to deal with tough hand suburbs. Nobody would move a mistake as infamous. In the American urban riots repression was also heavy hand. All that condones nothing. But it puts events in relation comparison.

唯一的数字rabachés是那些对&西藏流亡政府&,但中国政府,如果我没有听错,宣布本身是一个受伤人数和死亡人数,以了解有一严重和严重的情况,有关当局承认,在任何情况下,尝试以比较的资料,我们设法了解事件的顺序,否则说,法国政府的时候命令两位年轻的成长,成为一个电力变压器在clichy sous木材日志上,理由是它有一个政策,以应付严峻的,一方面郊区,没有人会提出一个错误,臭名昭著的,在美国城市暴动镇压也是很沉重的手,都表示宽恕无关,但它把有关的事件发生的比较。

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推荐网络例句

Since historical times,England ,where the early inhabitants were Celts, has been conquered three times .

从有历史以来,英国,在此地早期居住的是凯尔特人,已经被征服了三次。

Bluetooth OBEX File Transfer Enables the sending and receiving of files on your phone via Bluetooth.

蓝牙OBEX文件移动允许经过蓝牙传送和接受文件。。。。

The almost sure central limit theorem is a pop topic of the probability research in recent years,because it has many actual applications in the random analogue.

中文摘要:几乎处处中心极限定理是近几十年概率论研究的一个热门话题。它之所以引起人们的注意是由于它在随机模拟方面的实际应用参见Fisher