Teen Patti Sequence Guide: How Runs and Pure Runs Really Work

Two of Teen Patti's six hand ranks are runs: the pure sequence (three consecutive cards in one suit) and the sequence (three consecutive cards in mixed suits). They are also where most table disputes start — what the ace can do, whether K-A-2 counts, why a run beats a flush at all. Our hand rankings guide places these hands in the full order; this guide settles the details.

What counts as a sequence

A sequence is three cards of consecutive rank — 5-6-7, 9-10-J, J-Q-K — in any mix of suits. Suits are irrelevant to whether the run exists; they decide only whether it is pure. Counting the ace's two positions, there are exactly twelve possible runs, from A-2-3 at one end to A-K-Q at the other.

The ranks do not wrap around: K-A-2 is not a run, just an ace-high hand. The ace can sit at the top of a run or at the bottom, never in the middle.

Pure sequence versus sequence

When all three cards of a run share a suit — 9-10-J of hearts — the hand is a pure sequence, poker's straight flush, and it ranks second only to a trail. The same run in mixed suits is a plain sequence, sitting below trail and pure sequence but above colour.

The gap between the two matters at a show: any pure sequence beats any plain sequence. Pure 2-3-4 of clubs beats mixed A-K-Q. Rank class is compared first; only when both hands sit in the same class do the cards themselves get compared.

The ace's two jobs: A-K-Q and A-2-3

In the most widely used convention, A-K-Q is the highest run and A-2-3 the second highest, with K-Q-J third and the rest descending to 4-3-2 at the bottom. That A-2-3 outranks K-Q-J surprises players coming from poker, where the ace-low straight is the weakest — but the convention is standard across most Teen Patti tables and apps.

It is not universal, though. Some rule sets rank A-2-3 as the lowest run instead. This is exactly the kind of detail worth confirming on an app's rules screen before real chips move, because it changes who wins a run-against-run show. That check applies equally to every app in our games directory.

Why a sequence beats a colour

Poker players expect a flush to beat a straight; Teen Patti reverses this, and the reversal is pure arithmetic. There are 22,100 possible three-card hands. Runs account for 768 of them (twelve runs, each in 4 × 4 × 4 suit combinations), of which 48 are pure. Same-suit hands are more plentiful: 1,144 in total, of which the same 48 are pure sequences, leaving 1,096 plain colours.

So a plain sequence turns up in roughly 3.3% of deals and a plain colour in about 5% — sequences are the rarer hand, and Teen Patti's rankings simply follow rarity. Five-card poker runs the same logic to the opposite conclusion: with five cards, straights outnumber flushes, so the flush ranks higher. Neither game is being eccentric; both are counting.

Comparing two runs at a show

When two sequences (or two pure sequences) meet, compare the runs by their top card: 10-J-Q beats 5-6-7, and J-Q-K beats 10-J-Q. The two ace runs sit above all of that in the standard convention — A-K-Q first, A-2-3 second.

Suits never break ties. If two players hold the same run in different suit mixes, the hands are equal, and the show's tie rule decides the pot — in most rule sets the player who paid for the show loses a tie, as our rules guide covers. A pure sequence against a plain one of the same run is not a tie at all; the pure hand wins by class.

How often you will actually see one

Any sequence, pure or plain, arrives about once every 29 deals; the pure sequence alone shows up about once in 460 — genuinely rare, though not trail-rare. What makes runs valuable in play is the other side of the arithmetic: a plain sequence beats roughly 96% of all dealt hands, since high cards, pairs, and colours together make up almost everything the deck produces.

The practical read: a seen player holding any run is ahead of nearly every hand at the table and can bet with conviction — while remembering that the two hands that beat a plain sequence, pure sequence and trail, are exactly what an opponent's unshakeable confidence might be announcing.