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At Stanislavski's insistence, the MAT went on to adopt his system as its official rehearsal method in 1911. [23] Stanislavski's production of Chekhov's The Seagull in 1898, which gave the MAT its emblem, was staged without the use of his system; Stanislavski as Trigorin (seated far right) and Meyerhold as Konstantin (on floor), with Knipper ...
Konstantin Sergeyevich Stanislavski[b] (Russian: Константин Сергеевич Станиславский, IPA: [kənstɐnʲˈtʲin sʲɪrˈɡʲejɪvʲɪtɕ stənʲɪˈslafskʲɪj]; né Alekseyev; [c] 17 January [O.S. 5 January] 1863 – 7 August 1938) was a seminal Soviet Russian theatre practitioner. He was widely recognized as an ...
My Life in Art is the autobiography of the Russian actor and theatre director Konstantin Stanislavski. It was first commissioned while Stanislavski was in the United States on tour with the Moscow Art Theatre, and was first published in Boston, Massachusetts in English in 1924. It was later revised and published in a Russian-language edition in ...
The area of a regular polygon is half its perimeter multiplied by the distance from its center to its sides, and because the sequence tends to a circle, the corresponding formula–that the area is half the circumference times the radius–namely, A = 1 2 × 2πr × r, holds for a circle.
Method of exhaustion. The method of exhaustion (Latin: methodus exhaustionis) is a method of finding the area of a shape by inscribing inside it a sequence of polygons whose areas converge to the area of the containing shape. If the sequence is correctly constructed, the difference in area between the n th polygon and the containing shape will ...
The most famous of these problems, squaring the circle, otherwise known as the quadrature of the circle, involves constructing a square with the same area as a given circle using only straightedge and compass. Squaring the circle has been proved impossible, as it involves generating a transcendental number, that is, √ π.
An illustration of Monte Carlo integration. In this example, the domain D is the inner circle and the domain E is the square. Because the square's area (4) can be easily calculated, the area of the circle (π*1.0 2) can be estimated by the ratio (0.8) of the points inside the circle (40) to the total number of points (50), yielding an approximation for the circle's area of 4*0.8 = 3.2 ≈ π.
To find the surface area of the sphere, Archimedes argued that just as the area of the circle could be thought of as infinitely many infinitesimal right triangles going around the circumference (see Measurement of the Circle), the volume of the sphere could be thought of as divided into many cones with height equal to the radius and base on the ...