In a card game, each player's hand is made up of $13$ cards. A hand's value is the sum of two kinds of points: high-card points and distribution points.
Four ranks carry high-card points: Ace ($4$ points), King ($3$ points), Queen ($2$ points), and Jack ($1$ point). Every other rank — 2, 3, 4, 5, 6, 7, 8, 9, 10 — is worth nothing.
There are four suits — clubs (C), diamonds (D), hearts (H), and spades (S) — with one card of each rank in every suit. Distribution points reward short suits: a void (no cards in the suit) is worth $3$ points, a singleton (exactly one card) is worth $2$ points, and a doubleton (exactly two cards) is worth $1$ point. A suit's score is its high-card points plus its distribution points, and the hand's total is the sum over all four suits.
Input. One line containing a single string that describes one hand of thirteen cards. The cards are grouped by suit, each group introduced by its suit letter, and the suits appear in increasing alphabetical order: clubs (C), diamonds (D), hearts (H), then spades (S). Every suit letter is present even when that suit is void. Within a suit there are no duplicate cards, and the rank 10 is written as the single character T.
Output. Print the scored hand as a table. The first line is the header Cards Dealt with Points right-aligned to column $31$. Then print one line for each suit, in the order Clubs, Diamonds, Hearts, Spades: the suit name, then its cards separated by single spaces in the same order as the input, then the suit's point value right-aligned so it ends at column $31$ (always separated from the cards by at least one space). A void suit shows only its name and its points. The last line prints Total followed by the hand's total, right-aligned to column $31$. Write 10 as T in the output as well.
The suit names printed in the output are Clubs, Diamonds, Hearts, and Spades. Match the layout of the sample output exactly, including the spacing that right-aligns every point value.