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Sansai (山菜) is a Japanese word literally meaning "mountain vegetables", originally referring to vegetables that grew naturally, were foraged in the wild, and not grown and harvested from fields. However, in modern times, the distinction is somewhat blurred, as some sansai such as warabi have been successfully cultivated. [ 1 ]
The logic of the puzzle, in which there are three objects, A, B, and C, such that neither A and B nor B and C can be left together, remains the same. Another version of the puzzle stemming from a Chinese legend is recorded in an 18th-century painted panel by Japanese artist Maruyama Ōkyo, in the collection of the British museum. According to ...
Crossword-like puzzles, for example Double Diamond Puzzles, appeared in the magazine St. Nicholas, published since 1873. [32] Another crossword puzzle appeared on September 14, 1890, in the Italian magazine Il Secolo Illustrato della Domenica. It was designed by Giuseppe Airoldi and titled "Per passare il tempo" ("To pass the time"). Airoldi's ...
“Ice climbing requires different conditions from good snow,” says Sally. But when ice conditions aren’t great, she might take guests on a via ferrata – which allows you to climb mountains ...
Mountaineering, mountain climbing, or alpinism [1] is a set of outdoor activities that involves ascending mountains. Mountaineering-related activities include traditional outdoor climbing , skiing , and traversing via ferratas that have become sports in their own right.
John Long (born 1953) US, rock climber and writer; author of How to Rock Climb series; Erhard Loretan (1959–2011) Switzerland, 14 8,000m-plus summits (1982–1995) Alex Lowe (1958–1999) US, climbed Great Trango Tower, Rakekniven in Antarctica and Sail Peak on Baffin Island; died on Shishapangma
The cast of “Friends” is well known for being besties, but that developed over time. During an appearance on Dax Shepard’s “Armchair Expert” podcast, “Friends” star Lisa Kudrow ...
A trivial example. In mathematics, the mountain climbing problem is a mathematical problem that considers a two-dimensional mountain range (represented as a continuous function), and asks whether it is possible for two mountain climbers starting at sea level on the left and right sides of the mountain to meet at the summit, while maintaining equal altitudes at all times.
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