国立情報学研究所 - ディジタル・シルクロード・プロジェクト
『東洋文庫所蔵』貴重書デジタルアーカイブ
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| 0265 |
Southern Tibet : vol.3 |
| 南チベット : vol.3 |
引用情報
OCR読み取り結果
CHAPTER XXIII.
SARAT CHANDRA DAS' JOURNEY TO LHASA.
In June 1879 Sarat Chandra Das set out for Tashi-lunpo, accompanied by
Lama Ygyen Gyatso, a Tibetan from Sikkim. They remained in Tashi-lunpo for
six months. The route taken was the same as on his second journey.
In November 1881 he started on his second journey, again accompanied by
Ygyen Gyatso, who acted as his surveyor though much of the later work, including
the extremely important survey of Lake Palti (Yamdo Tso), was done by the trav-
eller himself, as Rockhill says. ¹
Tashi-lunpo was his head-quarters, from where he made excursions, — from
Sakya in the west to Samye and Tsetang in the east. He also visited Lhasa, which
had been done by native explorers only twice before, Nain Sing in 1866 and Kishen
Sing in 1880.
After his exploration in the valley of the Yalung he returned to India, after
a journey of 14 months. As a discoverer and publisher of Tibetan texts Rockhill
compares him with Csoma de Körös.
Sarat Chandra Das left Darjiling, November 7th, 1881. He crossed the passes
Kanglachen-la and Yaru-la. Between Kurma and Yago he passed the great water-
shed between the Arun drainage area and the Shab-chu, a tributary to the Tsangpo.
He has not a word to say about it, seems not even to be aware of the importance
of the place. On December 9th he reached Tashi-lunpo.
From there he made a trip up the Nyang-chu valley which he regards as one
of the richest in Tibet; it extends from Shigatse to about 15 miles beyond Gyangtse,
a distance of from 60 to 70 miles, and has an average breadth of 10, every inch
of which is cultivated. After having visited Dongtse and Gyangtse he returned to
Tashi-lunpo.
On April 26th, 1882, he again left Tashi-lunpo, this time for Lhasa. Again
he passed Dongtse and Gyangtse. Following up the Nyang-chu he ascended the
Karo-la, a lofty plateau from which we could distinguish to the north-east the snow-
covered slopes of the Nojin-kang-zang . . . On this plateau, which is about five
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587
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599
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610
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