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Three ranks can be consecutive in more than one suit

Recognise pure and normal sequences, read the twelve standard runs and state the ace convention before comparing A-2-3 with A-K-Q.

01

Recognise continuity and suit separately

5♣ 6♣ 7♣ is consecutive and shares a suit, so it is a pure sequence. 5♣ 6♦ 7♣ has the same ranks but mixed suits, so it is a normal sequence. Category comes before the order within a category.

02

Twelve runs under two explicit conventions

PositionA-2-3 firstA-K-Q first, A-2-3 second
1A-2-3A-K-Q
2A-K-QA-2-3
3K-Q-JK-Q-J
4Q-J-10Q-J-10
5J-10-9J-10-9
610-9-810-9-8
79-8-79-8-7
88-7-68-7-6
97-6-57-6-5
106-5-46-5-4
115-4-35-4-3
124-3-24-3-2

The first convention follows the traditional reference below; the second is an explicit alternative teaching order. The selected app mode supplies its own rule. K-A-2 is not a circular run in either convention shown.

03

Recognition is not the same as comparison

The local tool recognises both A-2-3 and A-K-Q as consecutive patterns. It does not choose which comes first in an app mode. That comparison needs the convention as an additional rule.

Within either displayed order, 9-8-7 comes before 8-7-6 when the categories are the same. No ace decision is involved in that example.

04

Rule reference

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