Chinese Painting of Flowers by Wu Changshuo
NOTICE: This lot requires a $15,000 authorization to bid on. Please contact our accountant at accounting@oakridgeauctiongallery.com to arrange this, NO UNAUTHORIZED OR ONLINE BIDS WILL BE ACCEPTED.
A hanging scroll painting in ink and watercolor on paper, signed Wu Junqing and dated Geng Zi, 1900. There is one artist seal. The painting depicts pink and orange flowers. It is mounted on a silk backing with wooden dowels.
Dimensions are: 42 in. tall X 14 1/2 in. wide; 106.7 cm tall X 36.8 cm wide. All measurements are approximate.
Condition: It is in good condition with very minor creasing.
Provenance: From the estate of Professor Hing Tong. Hing Tong (16 February 1922-4 March 2007) was a leading American mathematician. He is well known for providing the original proof of the Katetov-Tong insertion theorem. Born in Canton, China, Hing Tong received bachelor's and doctoral degrees from the University of Pennsylvania and Columbia University, respectively. Over the course of his academic career, Hing Tong made many significant contributions to the area of algebraic topology, and also served as professor at Columbia University, Princeton University, and chair of the Mathematics Department at Fordham University. He was listed among the Outstanding Educators of America in 1973. Tong retired from academia in 1984 to concentrate on research in theoretical physics. His contribution to the field is commemorated by a brick in the Paul Halmos Commemorative Walk at the Carriage House Conference Center of the Mathematical Association of America (MAA) in Washington, DC, which reads: "Hing Tong, Topology and Physics". Concurrent to his mathematical investigations, Hing Tong was a passionate collector of traditional Chinese paintings and calligraphy, which he acquired at auctions at Christie's and Sotheby's auction from the 1980s to the early 1990s. This lot was sold at Sotheby's New York on June 3, 1986 as Lot 124.
To view additional photos, please see the following link:
https://oag.smugmug.com/Sept-Asian-Session-2
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NOTICE: This lot requires a $15,000 authorization to bid on. Please contact our accountant at accounting@oakridgeauctiongallery.com to arrange this, NO UNAUTHORIZED OR ONLINE BIDS WILL BE ACCEPTED.
A hanging scroll painting in ink and watercolor on paper, signed Wu Junqing and dated Geng Zi, 1900. There is one artist seal. The painting depicts pink and orange flowers. It is mounted on a silk backing with wooden dowels.
Dimensions are: 42 in. tall X 14 1/2 in. wide; 106.7 cm tall X 36.8 cm wide. All measurements are approximate.
Condition: It is in good condition with very minor creasing.
Provenance: From the estate of Professor Hing Tong. Hing Tong (16 February 1922-4 March 2007) was a leading American mathematician. He is well known for providing the original proof of the Katetov-Tong insertion theorem. Born in Canton, China, Hing Tong received bachelor's and doctoral degrees from the University of Pennsylvania and Columbia University, respectively. Over the course of his academic career, Hing Tong made many significant contributions to the area of algebraic topology, and also served as professor at Columbia University, Princeton University, and chair of the Mathematics Department at Fordham University. He was listed among the Outstanding Educators of America in 1973. Tong retired from academia in 1984 to concentrate on research in theoretical physics. His contribution to the field is commemorated by a brick in the Paul Halmos Commemorative Walk at the Carriage House Conference Center of the Mathematical Association of America (MAA) in Washington, DC, which reads: "Hing Tong, Topology and Physics". Concurrent to his mathematical investigations, Hing Tong was a passionate collector of traditional Chinese paintings and calligraphy, which he acquired at auctions at Christie's and Sotheby's auction from the 1980s to the early 1990s. This lot was sold at Sotheby's New York on June 3, 1986 as Lot 124.
To view additional photos, please see the following link:
https://oag.smugmug.com/Sept-Asian-Session-2
Sale price
Estimate
Time, Location
Auction House
