SoHo is an area of Hong Kong located on the western edge of Central, bordering Sheung Wan, known for its bars, restaurants and entertainment venues. The name is derived from its location: South of Hollywood Road.
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{"type":"standard","title":"Mythical Museum Ramón Elías","displaytitle":"Mythical Museum Ramón Elías","namespace":{"id":0,"text":""},"wikibase_item":"Q6949169","titles":{"canonical":"Mythical_Museum_Ramón_Elías","normalized":"Mythical Museum Ramón Elías","display":"Mythical Museum Ramón Elías"},"pageid":17813595,"thumbnail":{"source":"https://upload.wikimedia.org/wikipedia/commons/thumb/7/7d/Ram%C3%B3n_El%C3%ADas.JPG/330px-Ram%C3%B3n_El%C3%ADas.JPG","width":320,"height":308},"originalimage":{"source":"https://upload.wikimedia.org/wikipedia/commons/7/7d/Ram%C3%B3n_El%C3%ADas.JPG","width":2173,"height":2090},"lang":"en","dir":"ltr","revision":"1266314950","tid":"8a4a2eda-c719-11ef-aebd-639bb1ef07df","timestamp":"2024-12-31T01:49:58Z","description":"Mythology museum in Paragaury","description_source":"local","content_urls":{"desktop":{"page":"https://en.wikipedia.org/wiki/Mythical_Museum_Ram%C3%B3n_El%C3%ADas","revisions":"https://en.wikipedia.org/wiki/Mythical_Museum_Ram%C3%B3n_El%C3%ADas?action=history","edit":"https://en.wikipedia.org/wiki/Mythical_Museum_Ram%C3%B3n_El%C3%ADas?action=edit","talk":"https://en.wikipedia.org/wiki/Talk:Mythical_Museum_Ram%C3%B3n_El%C3%ADas"},"mobile":{"page":"https://en.m.wikipedia.org/wiki/Mythical_Museum_Ram%C3%B3n_El%C3%ADas","revisions":"https://en.m.wikipedia.org/wiki/Special:History/Mythical_Museum_Ram%C3%B3n_El%C3%ADas","edit":"https://en.m.wikipedia.org/wiki/Mythical_Museum_Ram%C3%B3n_El%C3%ADas?action=edit","talk":"https://en.m.wikipedia.org/wiki/Talk:Mythical_Museum_Ram%C3%B3n_El%C3%ADas"}},"extract":"The Mythical Museum Ramón Elías, called honoring its founder, is a mythology museum in Capiatá, Paraguay.","extract_html":"
The Mythical Museum Ramón Elías, called honoring its founder, is a mythology museum in Capiatá, Paraguay.
"}{"type":"standard","title":"Spinor","displaytitle":"Spinor","namespace":{"id":0,"text":""},"wikibase_item":"Q604907","titles":{"canonical":"Spinor","normalized":"Spinor","display":"Spinor"},"pageid":29276,"thumbnail":{"source":"https://upload.wikimedia.org/wikipedia/commons/thumb/c/c1/Spinor_on_the_circle.png/330px-Spinor_on_the_circle.png","width":320,"height":206},"originalimage":{"source":"https://upload.wikimedia.org/wikipedia/commons/c/c1/Spinor_on_the_circle.png","width":844,"height":544},"lang":"en","dir":"ltr","revision":"1288734664","tid":"60d22589-28f4-11f0-bae7-79adfb7c55b3","timestamp":"2025-05-04T14:30:51Z","description":"Non-tensorial representation of the spin group","description_source":"local","content_urls":{"desktop":{"page":"https://en.wikipedia.org/wiki/Spinor","revisions":"https://en.wikipedia.org/wiki/Spinor?action=history","edit":"https://en.wikipedia.org/wiki/Spinor?action=edit","talk":"https://en.wikipedia.org/wiki/Talk:Spinor"},"mobile":{"page":"https://en.m.wikipedia.org/wiki/Spinor","revisions":"https://en.m.wikipedia.org/wiki/Special:History/Spinor","edit":"https://en.m.wikipedia.org/wiki/Spinor?action=edit","talk":"https://en.m.wikipedia.org/wiki/Talk:Spinor"}},"extract":"In geometry and physics, spinors are elements of a complex vector space that can be associated with Euclidean space. A spinor transforms linearly when the Euclidean space is subjected to a slight (infinitesimal) rotation, but unlike geometric vectors and tensors, a spinor transforms to its negative when the \nspace rotates through 360°. It takes a rotation of 720° for a spinor to go back to its original state. This property characterizes spinors: spinors can be viewed as the \"square roots\" of vectors.","extract_html":"
In geometry and physics, spinors are elements of a complex vector space that can be associated with Euclidean space. A spinor transforms linearly when the Euclidean space is subjected to a slight (infinitesimal) rotation, but unlike geometric vectors and tensors, a spinor transforms to its negative when the \nspace rotates through 360°. It takes a rotation of 720° for a spinor to go back to its original state. This property characterizes spinors: spinors can be vie