GREAT WALL OF CHINA.

This stupendous wall, a view of which is given in the cut below, extends

across the northern boundary of the Chinese empire, and is deservedly

ranked among the grandest labors of art. It is conducted over the

summits of high mountains, several of which have an elevation of over

five thousand feet, across deep valleys and over wide rivers, by means

of arches: in many parts it is doubled or trebled, to command important

passes; and at the distance of nearly every hundred yards is a tower or

massive bastion. Its extent is computed at fifteen hundred miles; but in

some parts, where less danger is apprehended, it is not equally strong

or complete, and toward the north-west consists merely of a strong

rampart of earth. Near Kookpekoo it is twenty-five feet in hight, and

the top about fifteen feet thick: some of the towers, which are square,

are forty-eight feet high, and about forty feet in width. In its

strongest parts, and for hundreds of miles in extent, this wall is so

thick as to allow six men on horseback to ride upon it. The structure

consists of two parallel walls of solid masonry, filled in between with

earth; the top is paved with stone. The stone employed in the

foundations, angles, &c., is a strong gray granite; but the materials

for the most part consist of bluish bricks, and the mortar is remarkably

pure and white. The amount of materials used in constructing this wall,

is immense. In a lecture on China, given a year or two since in England,

Dr. Bowring said it had been calculated, that if all the bricks, stones

and masonry of Great Britain were gathered together, they would not be

able to furnish materials enough for the wall of China; and that all the

buildings in London put together would not make the towers and turrets

which adorn it.

[Illustration: GREAT WALL OF CHINA.]

The area of the construction of this great barrier, which has been and

will continue to be the wonder and admiration of ages, is considered by

Sir George Staunton as having been absolutely ascertained; and he

asserts that it has existed for two thousand years. In this assertion he

appears to have followed Du Halde, who informs us that “this prodigious

work was constructed two hundred and fifteen years before the birth of

Christ, by order of the first emperor of the family of Tsin, to protect

three large provinces from the irruptions of the Tartars.” However, in

the history of China, contained in his first volume, he ascribes this

erection to the second emperor of the dynasty of Tsin, named Chi Hoang

Ti; and the date immediately preceding the narrative of this

construction is the year 137 before the birth of Christ. Hence

suspicions may arise, not only concerning the epoch when this work was

undertaken, but also as to the purity and precision of the Chinese

annals in general. Mr. Bell, who resided some time in China, and whose

travels are deservedly esteemed for the accuracy of their information,

assures us that this wall was built somewhere about the year 1160, by

one of the emperors, to prevent the frequent incursions of the Monguls,

whose numerous cavalry used to ravage the provinces, and effect their

escape before an army could be assembled to oppose them. Renaudot

observes that this wall is not mentioned by any oriental geographer

whose writings boast a higher antiquity than three hundred years; and it

is surprising that it should have escaped Marco Paulo, who, admitting

that he entered China by a different route, can hardly be supposed,

during his long residence in the north of China, and in the country of

the Monguls, to have remained ignorant of so stupendous a work. Amid

these difficulties, it may be reasonably conjectured, that similar modes

of defense had been adopted in different ages; and that the ancient rude

barrier, having fallen into decay, was replaced by the present erection,

which, even from its state of preservation, can scarcely aspire to a

very remote antiquity.

[Illustration: PORCELAIN TOWER AT NANKIN.]

The wonders of the world · 第 343 / 450 题