|
2019 Pan American Games Closing Ceremony
The closing ceremony of the 2019 Pan American Games took place on Sunday August 11, 2019 at the Estadio Nacional del Perú in Lima, Peru and ran from 20:00 to 22:20 PET. The ceremony is entitled Dance of Diversity and featured a stage composed by fragments of stonework, inspired by the walls built by the Incas. It was produced by Italian company Balich Worldwide Shows and directed by creative director Nikos Lagosakos. The Ceremony begins with the introduction of Neven Ilic, Carlos Neuhaus and Martín Vizcarra and the raising of the Peruvian flag by Peruvian Armed Forces personnel to the national anthem. This was followed by projection of different Peruvian faces on one of the stages to represent the diversity of cultures and communities in Peru. Afterwards, the athletes enter the stadium with the flags of the participating countries to the music set by a DJ. This was followed by display of Highlights of the Games video. A video in recognition of the volunteers effort was also show ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Exterior Estadio Nacional Del Perú
In mathematics, specifically in general topology, topology, the interior of a subset of a topological space is the Union (set theory), union of all subsets of that are Open set, open in . A point that is in the interior of is an interior point of . The interior of is the Absolute complement, complement of the closure (topology), closure of the complement of . In this sense interior and closure are Duality_(mathematics)#Duality_in_logic_and_set_theory, dual notions. The exterior of a set is the complement of the closure of ; it consists of the points that are in neither the set nor its boundary (topology), boundary. The interior, boundary, and exterior of a subset together partition of a set, partition the whole space into three blocks (or fewer when one or more of these is empty set, empty). Definitions Interior point If is a subset of a Euclidean space, then is an interior point of if there exists an open ball centered at which is completely contained in . (This is i ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
