Do J, Q and K make a Tongits set because they are worth 10?

Equal points do not mean equal ranks

No: a jack, a queen and a king are three different ranks. Under the traditional Tongits rules described by Pagat, each is worth ten points, but a set requires three or four cards of the same rank. A run instead requires consecutive ranks in one suit.

Consequently, J♣, Q♦ and K♥ do not form a set. Nor do they form a run, because their suits differ. J♣, Q♣ and K♣ form a run, not a set. The point values alone cannot distinguish those two examples.

Keep three columns on your worksheet

Copy the original sample J♣ · Q♦ · K♥ onto three paper slips. Give each slip its own row in a worksheet:

Cover the point-value column. The rank labels are still different, and the suit names still differ. Uncover it: the three tens have not changed either observation. This is a reading exercise, not a request to choose cards from a live hand.

If your note only says “10, 10, 10”, you have discarded information needed to identify a meld. Keep the original card labels beside any arithmetic. A calculator can check addition but cannot reconstruct the missing suits and ranks.

Compare three fixed groups

Read each row as a separate demonstration, rather than one combined deal. The same physical card can be reused between demonstrations after clearing the table; it must not be counted twice in a single arrangement.

Every row has three cards, and adding the individual point values produces thirty in every row. Yet the classifications differ. That equal sum is the deliberately unhelpful clue in this exercise: it cannot certify a meld or determine an unmatched total.

Audit a misleading label

Now annotate each card with R for its rank, S for its suit and P for its point value. Underline the column used in the incorrect explanation. A partner can check your reasoning without seeing a full hand or making any playing decision.

Classify first; count separately

The existing points worksheet explains counting already identified unmatched cards. This lesson addresses the earlier question: whether equal numerical values establish a set. They do not. Summing the values of every card shown is not automatically an unmatched-card total.

For visual definitions, use sets, runs and sapaw. For another classification error, see why one card cannot occupy two melds. Each worksheet isolates one issue; none reconstructs a finished game or decides a winner.

This is a no-stakes paper exercise using the cited traditional rules. It makes no claim about an App’s automatic grouping, hints, scoring display or available modes. Check the instructions for the exact mode before interpreting its interface.