ridge tile - definição. O que é ridge tile. Significado, conceito
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O que (quem) é ridge tile - definição

TERM IN MATHEMATICS
Tile-substitution; Tile substitution

ridge tile      
¦ noun a curved tile used in making a roof ridge.
Roof tiles         
  • Ancient Greek roof tiles
  • Tilehanging in [[Weybridge]], [[Surrey]]
  • Coloured roof tiles on [[St. Mark's Church, Zagreb]]
  • Roman roof tile fragment (78 mm wide by 97 mm high) found in [[York]], England, with the impression of a kitten's paw
  • Spanish Colonial style ceramic tile roof in Texas, US
  • Roof fragment of Roman bath in [[Bath, Somerset]], [[England]]
  • A roof in [[Hainan]] tiled using imbrices and tegulae
  • A tomb mural of [[Xinzhou]], [[China]] dated to the [[Northern Qi]] (550–577 AD) period, showing a hall with a tiled roof, [[dougong]] brackets, and doors with giant [[door knockers]] (perhaps made of bronze)
TILE DESIGNED MAINLY TO KEEP OUT RAIN
Roof tile; Biberschwanz; Peg tile; Tilehanging; Tile-hanging; Roofing tiles
Roof tiles are designed mainly to keep out rain, and are traditionally made from locally available materials such as terracotta or slate. Modern materials such as concrete, metal and plastic are also used and some clay tiles have a waterproof glaze.
Tile-based game         
  • A game of dominoes
GAME BASED ON TILES THAT CAN BE ARRANGED
Games/Tile based; Tile based games; Tile-based games; Tile-based board game; Tile-based board games; Tile-based physical games; Tile-based physical game; Tile game; Tile (gaming); Tilebased game; Tile based game; Game tile; Tile board game; Tile-laying board game
A tile-based game is a game that uses tiles as one of the fundamental elements of play. Traditional tile-based games use small tiles as playing pieces for gambling or entertainment games.

Wikipédia

Substitution tiling

In geometry, a tile substitution is a method for constructing highly ordered tilings. Most importantly, some tile substitutions generate aperiodic tilings, which are tilings whose prototiles do not admit any tiling with translational symmetry. The most famous of these are the Penrose tilings. Substitution tilings are special cases of finite subdivision rules, which do not require the tiles to be geometrically rigid.