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(|x|+|y|-2)(|x+y|+|x-y|-2)(x^2+y^2-2)<0 inequation

A inequation with variable

The solution

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(|x| + |y| - 2)*(|x + y| + |x - y| - 2)*\x  + y  - 2/ < 0
$$\left(x^{2} + y^{2} - 2\right) \left(\left|{x}\right| + \left|{y}\right| - 2\right) \left(\left|{x - y}\right| + \left|{x + y}\right| - 2\right) < 0$$
(x^2 + y^2 - 1*2)*(|x| + |y| - 1*2)*(|x - y| + |x + y| - 1*2) < 0