<image>The famous Italian mathematician Fibonacci discovered a sequence of numbers as follows: $$1$$, $$1$$, $$2$$, $$3$$, $$5$$, $$8$$, $$13$$, $$…$$. Starting from the third number, each number is the sum of the two preceding ones. Using the numbers in this sequence as the side lengths of squares, we consecutively construct squares. Then, from left to right, we take the first $$2$$, the first $$3$$, the first $$4$$, the first $$5$$ squares, etc., to form several rectangles as shown in the figure, and label them sequentially as $$①$$, $$②$$, $$③$$, $$④$$, $$…$$.
 
 The perimeter of each rectangle is shown in the table below:
 \frac{     } $$(1)$$ Carefully observe the shapes, and fill in the values: $$x=$$ ______ , $$y=$$ ______ . 
$$(2)$$ If the pattern continues, the perimeter of the rectangle labeled $$⑩$$ is ______ .