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Is there a point in 6-dimensional space satisfying these polynomial inequalities?

I would like to know if there is a point $(a, b, p, q, x, y) \in [0,1]^6$ satisfying the following collection of inequalities. $b \ge a$ $q \ge p$ $y \ge x$ $a \ge p \ge a^2$ $b \ge q \ge b^2$ $p \ge ...
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