Heyting algebra

28 year-old Painting Investments Worker Truman from Regina, usually spends time with pastimes for instance interior design, property developers in new launch ec Singapore and writing. Last month just traveled to City of the Renaissance.

${\begin{aligned}&{}\qquad DG+DH+DF\\&{}=|DG|+|DH|-|DF|\\&{}=R+r\end{aligned}}$

In Euclidean geometry, Carnot's theorem, named after Lazare Carnot (1753–1823), is as follows. Let ABC be an arbitrary triangle. Then the sum of the signed distances from the circumcenter D to the sides of triangle ABC is

$DF+DG+DH=R+r,\$

where r is the inradius and R is the circumradius. Here the sign of the distances is taken negative if and only if the line segment DX (X = F, G, H) lies completely outside the triangle. In the picture DF is negative and both DG and DH are positive.

Carnot's theorem is used in a proof of the Japanese theorem for concyclic polygons.

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• Carnot's Theorem at cut-the-knot
• Yet another Carnot's Theorem with multiple applications at cut-the-knot
• Carnot's Theorem by Chris Boucher. The Wolfram Demonstrations Project.