1. The problem involves matching quadrilaterals in constellations with their attributes and naming each quadrilateral. 2. Since no specific quadrilateral attributes or clues are provided, we cannot solve the matching or naming directly. 3. Generally, quadrilaterals are four-sided polygons with attributes such as parallel sides, equal sides, right angles, or symmetry. 4. Common quadrilaterals include squares, rectangles, parallelograms, rhombuses, trapezoids, and kites. 5. To solve such a problem, one would analyze the given clues about side lengths, angles, and parallelism, then identify the quadrilateral type accordingly. 6. Without specific clues or diagrams, the best we can do is state that all quadrilaterals have four sides and the sum of interior angles equals $$360^\circ$$. 7. Therefore, the attributes all quadrilaterals in the constellations share are: four sides and interior angles summing to $$360^\circ$$. Final answer: All quadrilaterals have four sides and their interior angles add up to $$360^\circ$$.