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- Six_circles_theorem abstract "In geometry, the six circles theorem relates to a chain of six circles together with a triangle, such that each circle is tangent to two sides of the triangle and also to the preceding circle in the chain. The chain closes, in the sense that the sixth circle is always tangent to the first circle.The name may also refer to Miquel's six circles theorem, the result that if five circles have four triple points of intersection then the remaining four points of intersection lie on a sixth circle.".
- Six_circles_theorem thumbnail Six_circles_theorem.svg?width=300.
- Six_circles_theorem wikiPageID "19334943".
- Six_circles_theorem wikiPageRevisionID "545446815".
- Six_circles_theorem hasPhotoCollection Six_circles_theorem.
- Six_circles_theorem title "Six Circles Theorem".
- Six_circles_theorem urlname "SixCirclesTheorem".
- Six_circles_theorem subject Category:Circles.
- Six_circles_theorem subject Category:Theorems_in_geometry.
- Six_circles_theorem type Abstraction100002137.
- Six_circles_theorem type Attribute100024264.
- Six_circles_theorem type Circle113873502.
- Six_circles_theorem type Circles.
- Six_circles_theorem type Communication100033020.
- Six_circles_theorem type ConicSection113872975.
- Six_circles_theorem type Ellipse113878306.
- Six_circles_theorem type Figure113862780.
- Six_circles_theorem type Message106598915.
- Six_circles_theorem type PlaneFigure113863186.
- Six_circles_theorem type Proposition106750804.
- Six_circles_theorem type Shape100027807.
- Six_circles_theorem type Statement106722453.
- Six_circles_theorem type Theorem106752293.
- Six_circles_theorem type TheoremsInGeometry.
- Six_circles_theorem comment "In geometry, the six circles theorem relates to a chain of six circles together with a triangle, such that each circle is tangent to two sides of the triangle and also to the preceding circle in the chain. The chain closes, in the sense that the sixth circle is always tangent to the first circle.The name may also refer to Miquel's six circles theorem, the result that if five circles have four triple points of intersection then the remaining four points of intersection lie on a sixth circle.".
- Six_circles_theorem label "Six circles theorem".
- Six_circles_theorem label "Théorème des six cercles".
- Six_circles_theorem sameAs Théorème_des_six_cercles.
- Six_circles_theorem sameAs m.04n36kr.
- Six_circles_theorem sameAs Q3527247.
- Six_circles_theorem sameAs Q3527247.
- Six_circles_theorem sameAs Six_circles_theorem.
- Six_circles_theorem wasDerivedFrom Six_circles_theorem?oldid=545446815.
- Six_circles_theorem depiction Six_circles_theorem.svg.
- Six_circles_theorem isPrimaryTopicOf Six_circles_theorem.