Tatsumaki: Difference between revisions
(Created page with "{{infobox machi |kanji = 竜巻 |english = Tornado |fu = Variable |available = 5 |tilePattern = {{#mjt:3334555s}} |gameExample = }} '''Tatsumaki machi''...") |
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|english = Tornado | |english = Tornado | ||
|fu = Variable | |fu = Variable | ||
|available = | |type = 5 | ||
|tilePattern = | |available = 13 | ||
|gameExample = | |tilePattern = | ||
|gameExample = * [http://tenhou.net/0/?log=2015090315gm-00d1-0000-647ecc27&tw=0 Example] | |||
* [http://tenhou.net/0/?log=2015110914gm-0089-0000-b095eed3&tw=0&ts=1 Suuankou tanki] | |||
}} | }} | ||
'''Tatsumaki | '''Tatsumaki''' {{kana|竜巻}} is a [[machi|tile wait pattern]] that uses a combination of [[ryanmen]], [[shanpon]], and [[tanki]] waits to create a hand waiting on 5 consecutive tiles in the same suit. This is a particularly powerful waiting pattern as it relies on only seven tiles in the concealed portion of the hand, so even with two called [[mentsu|tile groups]], the hand can have a 5-sided wait. | ||
== Pattern == | == Pattern == | ||
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}} | }} | ||
To determine the waiting tiles, a player must rely on the basic wait patterns. One ryanmen wait looks for 3-pin and 6-pin. Another ryanmen waits for 4-pin and 7-pin. Finally, a tanki wait is aiming for a 5-pin. The shanpon wait overlaps the ryanmen waits, as it goes for the 4-pin or 6-pin. | |||
The pattern is always composed of two sets of numbered triplets. The numbers of these triplets must be two away from each other, such as 4 and 6 from the example. The two sets of triplets are connected by a single numbered tile inbetween the two numbers. In this case, it is 5. If one of the triplets happen to consist of [[terminals]], the pattern is still a tatsumaki. However, the number of possible waiting tiles is reduced. | |||
== Fu == | == Fu == | ||
This pattern generates 2fu for a [[tanki]] wait only if it is won with the middle tile. Winning with any of the four other tiles will not give any fu, as it will be a | This pattern generates 2fu for a [[tanki]] wait only if it is won with the middle tile. Winning with any of the four other tiles will not give any fu, as it will be interpreted as a ryanmen wait. If interpreted for shanpon, then fu is generated based on the tile composition. | ||
== External links == | == External links == | ||
{{jpwiki|聴牌#2つの暗刻の間に単騎の牌がはさまっている形}} | |||
{{Navbox machi}} | {{Navbox machi}} | ||
[[Category:Terminology]] | [[Category:Terminology]] | ||
[[Category:Machi]] | [[Category:Machi]] |
Latest revision as of 16:45, 20 September 2019
Kanji | 竜巻 |
---|---|
English | Tornado |
Fu | Variable |
Tile types waiting | 5 sided wait |
Tiles available | 13 tiles |
Tenhou.net example |
Tatsumaki 「竜巻」 is a tile wait pattern that uses a combination of ryanmen, shanpon, and tanki waits to create a hand waiting on 5 consecutive tiles in the same suit. This is a particularly powerful waiting pattern as it relies on only seven tiles in the concealed portion of the hand, so even with two called tile groups, the hand can have a 5-sided wait.
Pattern
To determine the waiting tiles, a player must rely on the basic wait patterns. One ryanmen wait looks for 3-pin and 6-pin. Another ryanmen waits for 4-pin and 7-pin. Finally, a tanki wait is aiming for a 5-pin. The shanpon wait overlaps the ryanmen waits, as it goes for the 4-pin or 6-pin.
The pattern is always composed of two sets of numbered triplets. The numbers of these triplets must be two away from each other, such as 4 and 6 from the example. The two sets of triplets are connected by a single numbered tile inbetween the two numbers. In this case, it is 5. If one of the triplets happen to consist of terminals, the pattern is still a tatsumaki. However, the number of possible waiting tiles is reduced.
Fu
This pattern generates 2fu for a tanki wait only if it is won with the middle tile. Winning with any of the four other tiles will not give any fu, as it will be interpreted as a ryanmen wait. If interpreted for shanpon, then fu is generated based on the tile composition.
External links
- Tatsumaki in Japanese Wikipedia
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