Solution:
Let \(E\) be the \(A\) - excenter of \(\triangle ABC\) . Let the midpoints of \(AQ, QB, CP, PA\) be the points \(F, G, H, J\) , respectively. Both \(PD\) and \(EC\) are perpendicular to \(CI\) , hence \(PD \parallel CE\) .

Since \(PA = PC\) we have that \(AJHC\) is an isosceles trapezoid so it is cyclic. Let \(K\) be the second intersection of \((AJHC)\) and \(AI\) . Then \(\angle ADP = \angle ACP = \angle ACH = \angle AKH \Rightarrow DP \parallel KH\) . So \(KH\) is a line passing through the midpoint of the side \(CP\) of trapezoid \(DPCE\) and parallel to the bases, hence \(K\) is the midpoint of \(DE\) . Similarly, we show that the circle \((AFGB)\) passes through the midpoint of \(DE\) . Homothety centered at \(A\) with scale- factor 2 maps \((AJH)\) to \((APS)\) , \((AFG)\) to \((AQR)\) , and line \(AI\) to line \(AI\) . This means that the circles \((AQR)\) and \((APS)\) intersect on \(AI\) , call it point \(L\) .

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Now, \(\angle I L R = 180^{\circ} - \angle A Q R = \angle Q A B = \angle Q C B = 180^{\circ} - \angle I T B = 180^{\circ} - \angle I T R\) , therefore \(R,L,I,T\) are concyclic. Similarly, we get that \(S,L,T,I\) are concyclic. Combining these, it means that \(R\) and \(S\) belong to the circle \((L I T)\) . The conclusion follows.

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