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EUS-Guided Gallbladder Drainage of Inoperable Malignant Distal Biliary Obstruction by Lumen-Apposing Metal Stent: Systematic Review and Meta-Analysis. [PDF]
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The American Mathematical Monthly, 2015
An n-gon is called Napoleon if the centers of the regular n- gons erected outwardly on its sides are vertices of a regular n-gon. In this note we obtain a new geometric characterization of Napoleon $n$- gons and give a new proof of the well-known theorem of Barlotti - Greber that an n-gon is Napoleon if and only if it is affine - regular.
GUEORGUIEV, VLADIMIR SIMEONOV +2 more
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An n-gon is called Napoleon if the centers of the regular n- gons erected outwardly on its sides are vertices of a regular n-gon. In this note we obtain a new geometric characterization of Napoleon $n$- gons and give a new proof of the well-known theorem of Barlotti - Greber that an n-gon is Napoleon if and only if it is affine - regular.
GUEORGUIEV, VLADIMIR SIMEONOV +2 more
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International Journal of Public Sector Management, 2008
Abstract Some features of the administrative system in France predate Napoleon and his framing of the French state. But the Napoleonic model of the state remains a crucial means of understanding public administration in France. For example, the emphasis on law as the foundation of administration and of accountability can be seen as ...
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Abstract Some features of the administrative system in France predate Napoleon and his framing of the French state. But the Napoleonic model of the state remains a crucial means of understanding public administration in France. For example, the emphasis on law as the foundation of administration and of accountability can be seen as ...
openaire +1 more source
Correction to “Napoleon Polygons”
The American Mathematical Monthly, 2015Short correction in the inductive argument of the article 101. V.Georgiev, T. Andreescu, O. Mushkarov, Napoleon polygons. Amer. Math. Monthly 122 (2015), no. 1, 24–29.
GUEORGUIEV, VLADIMIR SIMEONOV +2 more
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Is Napoleon's Theorem Really Napoleon's Theorem?
The American Mathematical Monthly, 2012A result frequently attributed to Napoleon Bonaparte is the topic of this note; it has an interesting history, and there are a considerable number of papers devoted to it.
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