What do kids do when they go dine at a Chinese restaurant ("yum cha")? Back when portable game consoles and smartphones were not available, some kids may opt to play with toothpicks, forming figures on the dining table.

Hand-written digits contain curly strokes, but by using the seven-segment display, digits can be represented neatly using only straight segments. The diagram below shows digits $$$0$$$ to $$$9$$$ in seven-segment display:

Alex wants to form a number between $$$0$$$ and $$$99$$$ (inclusive), by using toothpicks as segments in the seven-segment display (one toothpick per segment, naturally). He insists on forming exactly using two digits, so $$$0$$$ will be written as $$$00$$$, $$$1$$$ will be written as $$$01$$$, and so on.

Assume the tens digit is $$$X$$$ and the ones digit is $$$Y$$$. To use fewer toothpicks, Alex invents a rule for merging $$$X$$$ and $$$Y$$$. First, Alex defines the left part of a digit as the two vertical segments on its left. Similar for right part. Refer to the following diagram.

If the right part of $$$X$$$ and the left part of $$$Y$$$ are the same, then the parts can be merged, allowing a more compact and toothpick-friendly representation. See the following example.

There is one exception to this rule. As you may have noticed, if $$$X = 1$$$, then after merging it will look like one single digit. Therefore, Alex will not merge the two digits if the tens digit $$$X$$$ equals $$$1$$$.

Alex is trying to form $$$T$$$ numbers. For each number, determine the number of toothpicks needed to form the number. Whenever digit-merging is possible, Alex will merge the digits.