File: t_UniVariatePolynomial_std.expout

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P= 0
P( 1.2 )= 0.0
Initial coefficients= [1.3,2.4,2,-0.5,4,0]
P1= class=UniVariatePolynomial coefficients=class=Point name=Unnamed dimension=5 values=[1.3,2.4,2,-0.5,4]
P1= 1.3 + 2.4 * X + 2 * X^2 - 0.5 * X^3 + 4 * X^4
P1= 1.3 + 2.4 * Y + 2 * Y^2 - 0.5 * Y^3 + 4 * Y^4
P1 degree= 4
P1 roots= [(0.495448,0.89576),(0.495448,-0.89576),(-0.432948,0.350305),(-0.432948,-0.350305)]
P1( 1.2 )= 14.4904
P1*2.0 = 2.6 + 4.8 * X + 4 * X^2 - X^3 + 8 * X^4
P1.incrementDegree(3)= 1.3 * X^3 + 2.4 * X^4 + 2 * X^5 - 0.5 * X^6 + 4 * X^7
P1.incrementDegree(0)= 1.3 + 2.4 * X + 2 * X^2 - 0.5 * X^3 + 4 * X^4
P1.incrementDegree(1)= 1.3 * X + 2.4 * X^2 + 2 * X^3 - 0.5 * X^4 + 4 * X^5
P1.incrementDegree()= 1.3 * X + 2.4 * X^2 + 2 * X^3 - 0.5 * X^4 + 4 * X^5
P2= -2.5 + 3.5 * X - 1.2 * X^2
P1+P2= -1.2 + 5.9 * X + 0.8 * X^2 - 0.5 * X^3 + 4 * X^4
P1-P2= 3.8 - 1.1 * X + 3.2 * X^2 - 0.5 * X^3 + 4 * X^4
P1*P2= -3.25 - 1.45 * X + 1.84 * X^2 + 5.37 * X^3 - 14.15 * X^4 + 14.6 * X^5 - 4.8 * X^6
P1*P2= -3.25 - 1.45 * X + 1.84 * X^2 + 5.37 * X^3 - 14.15 * X^4 + 14.6 * X^5 - 4.8 * X^6
P1= X - 2 * X^2 - X^3 + X^5
(repr) P1= class=UniVariatePolynomial coefficients=class=Point name=Unnamed dimension=6 values=[0,1,-2,-1,0,1]
(html) P1= X - 2 <span>&#215;</span> X<sup>2</sup> - X<sup>3</sup> + X<sup>5</sup>