### Some articles on *squaring*:

Polynomial Basis -

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**Squaring**...

**Squaring**is an important operation because it can be used for general exponentiation as well as inversion of an element ... polynomial for the field is chosen with very few nonzero coefficients which makes**squaring**in polynomial basis of GF(2m) much simpler than multiplication ...Dinostratus - Life and Work

... Dinostratus' chief contribution to mathematics was his solution to the problem of

... Dinostratus' chief contribution to mathematics was his solution to the problem of

**squaring**the circle ... he proved a special property (Dinostratus' theorem) that allowed him the**squaring**of the circle ... Dinostratus solved the problem of**squaring**the circle, he did not do so using ruler and compass alone, and so it was clear to the Greeks that his solution violated the foundational principles ...Differentiation and The Derivative - Example

... The

... The

**squaring**function f(x) = x² is differentiable at x = 3, and its derivative there is 6 ... as h becomes very small Hence the slope of the graph of the**squaring**function at the point (3, 9) is 6, and so its derivative at x = 3 is f '(3) = 6 ... More generally, a similar computation shows that the derivative of the**squaring**function at x = a is f '(a) = 2a ...Lune Of Hippocrates - History

... Hippocrates wanted to solve the classic problem of

... Hippocrates wanted to solve the classic problem of

**squaring**the circle, i.e ... afforded some hope of solving the circle-**squaring**problem, since the lune is bounded only by arcs of circles ... until 1882, with Ferdinand von Lindemann's proof of the transcendence of π, was**squaring**the circle proved to be impossible ...**Squaring**The Circle -

**Squaring**or Quadrature As Integration

... known as integration in calculus, or quadrature in numerical analysis, was known as

**squaring**before the invention of calculus ... were unknown, it was generally presumed that a

**squaring**should be done via geometric constructions, that is, by compass and straightedge. 4 for

**squaring**Curve lines Geometrically" (emphasis added) ...

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