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This unique piece is part of a collection of exotic chess pieces found in 1928 during the second archaeological campaign led by Laszlo Puskas in Punta Burguess, a peninsula located east of Bonaire Island.
The full collection is composed of 16 sets of 32 pieces each, resulting in a total of 512 pieces which are now part of the archaeological archive of the Melon Bay project.
Being a collection of unique, never-seen-before pieces made of precious materials, we can assert that its value is incalculable.
This collection of exotic chess pieces was found in 1928 during the second archaeological campaign led by Laszlo Puskas in Punta Burguess, a peninsula located east of Bonaire Island. It is composed of 16 sets of 32 pieces each, resulting in a total of 512 pieces which are now part of the archaeological archive of the Melon Bay project. Being a collection of unique, never-seen-before pieces made of precious materials, we can assert that its value is incalculable.
Melon Bay Loot: Capablanca's Chess Sets #21
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jmatarazzo.eth
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Melon Bay Loot: Capablanca's Chess Sets #21
擁有者
jmatarazzo.eth
1
visibility
2 檢視次數- 價格美元價格數量到期日從
- 價格美元價格數量底價差額到期日從
This unique piece is part of a collection of exotic chess pieces found in 1928 during the second archaeological campaign led by Laszlo Puskas in Punta Burguess, a peninsula located east of Bonaire Island.
The full collection is composed of 16 sets of 32 pieces each, resulting in a total of 512 pieces which are now part of the archaeological archive of the Melon Bay project.
Being a collection of unique, never-seen-before pieces made of precious materials, we can assert that its value is incalculable.
This collection of exotic chess pieces was found in 1928 during the second archaeological campaign led by Laszlo Puskas in Punta Burguess, a peninsula located east of Bonaire Island. It is composed of 16 sets of 32 pieces each, resulting in a total of 512 pieces which are now part of the archaeological archive of the Melon Bay project. Being a collection of unique, never-seen-before pieces made of precious materials, we can assert that its value is incalculable.
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