查看“九蓮寶燈”的源代码

'''九蓮寶燈'''，又称'''天衣無縫'''，簡稱'''九蓮'''，役的一種，必须[[门前清]]，役滿。由同一花色的含有1112345678999的和牌。

【例】{1123456788999p}荣和{1p}
== 概要 ==
* 九蓮寶燈不能暗杠，暗杠后不计九蓮寶燈。
* 九蓮寶燈非常难

== 纯正九蓮寶燈 ==
'''纯正九蓮寶燈'''，簡稱'''纯九'''，指听牌时，手上是同一花色的1112345678999

【例】{1112345678999p}荣和{3p}

* 纯正九蓮寶燈有的规则当作二倍役满

== 九面听牌的牌理 ==
纯正九莲宝灯的牌理如下所示。
:{| class="wikitable" style="font-size:95%; margin:0px;"
| style="white-space:nowrap; padding-right:30px;" |
&nbsp;高目一通形
:{{牌画|一索}}{{牌画|一索}}{{牌画|一索}}{{spaces|2}}{{牌画|二索}}{{牌画|三索}}{{牌画|四索}}{{牌画|五索}}{{牌画|六索}}{{牌画|七索}}{{牌画|八索}}{{牌画|九索}}{{spaces|2}}{{牌画|九索}}{{牌画|九索}}

::{{牌画|一索}}{{牌画|四索}}{{牌画|七索}}的三面听。
|-
| style="white-space:nowrap; padding-right:30px;" |
&nbsp;单纯形
:{{牌画|一索}}{{牌画|一索}}{{牌画|一索}}{{spaces|2}}{{牌画|二索}}{{牌画|三索}}{{牌画|四索}}{{牌画|五索}}{{牌画|六索}}{{牌画|七索}}{{牌画|八索}}{{spaces|2}}{{牌画|九索}}{{牌画|九索}}{{牌画|九索}}

::{{牌画|二索}}{{牌画|五索}}{{牌画|八索}}的三面听。
|-
| style="white-space:nowrap; padding-right:30px;" |
&nbsp;高目一通形（左右反转）
:{{牌画|一索}}{{牌画|一索}}{{spaces|2}}{{牌画|一索}}{{牌画|二索}}{{牌画|三索}}{{牌画|四索}}{{牌画|五索}}{{牌画|六索}}{{牌画|七索}}{{牌画|八索}}{{spaces|2}}{{牌画|九索}}{{牌画|九索}}{{牌画|九索}}

::{{牌画|三索}}{{牌画|六索}}{{牌画|九索}}的三面听。
|}
以上这三个图，各自把牌分成三部分，是比较简单的分解方法，这三个图已经覆盖了{{牌画|一索}}{{牌画|四索}}{{牌画|七索}} {{牌画|二索}}{{牌画|五索}}{{牌画|八索}} {{牌画|三索}}{{牌画|六索}}{{牌画|九索}}这些听牌。当然还有其他的分解方法，下面举出一些例子。如下所示，因为分割的地方不同，听牌的牌型显得复杂。这种方法只把牌分成两部分，下面按照顺序，U字形排列，同一行的两个分别是左右反转形。
:{| class="wikitable" style="font-size:95%; margin:0px;"
| style="white-space:nowrap; padding-right:30px;" |
&nbsp;在1和2之间分割
:{{牌画|一索}}{{牌画|一索}}{{牌画|一索}}{{spaces|2}}{{牌画|二索}}{{牌画|三索}}{{牌画|四索}}{{牌画|五索}}{{牌画|六索}}{{牌画|七索}}{{牌画|八索}}{{牌画|九索}}{{牌画|九索}}{{牌画|九索}}{{spaces|2}}

::听{{牌画|二索}}{{牌画|五索}}{{牌画|八索}}&nbsp;{{牌画|一索}}{{牌画|四索}}{{牌画|七索}}。
| style="white-space:nowrap; padding-right:30px;" |
&nbsp;在8和9之间分割
:{{牌画|一索}}{{牌画|一索}}{{牌画|一索}}{{牌画|二索}}{{牌画|三索}}{{牌画|四索}}{{牌画|五索}}{{牌画|六索}}{{牌画|七索}}{{牌画|八索}}{{spaces|2}}{{牌画|九索}}{{牌画|九索}}{{牌画|九索}}{{spaces|2}}

::听{{牌画|二索}}{{牌画|五索}}{{牌画|八索}}&nbsp;{{牌画|三索}}{{牌画|六索}}{{牌画|九索}}。
|-
|
&nbsp;在2和3之间分割
:{{牌画|一索}}{{牌画|一索}}{{牌画|一索}}{{牌画|二索}}{{spaces|2}}{{牌画|三索}}{{牌画|四索}}{{牌画|五索}}{{牌画|六索}}{{牌画|七索}}{{牌画|八索}}{{牌画|九索}}{{牌画|九索}}{{牌画|九索}}

::听{{牌画|二索}}{{牌画|三索}}。
|
&nbsp;在7和8之间分割
:{{牌画|一索}}{{牌画|一索}}{{牌画|一索}}{{牌画|二索}}{{牌画|三索}}{{牌画|四索}}{{牌画|五索}}{{牌画|六索}}{{牌画|七索}}{{spaces|2}}{{牌画|八索}}{{牌画|九索}}{{牌画|九索}}{{牌画|九索}}

::听{{牌画|七索}}{{牌画|八索}}。
|-
|
&nbsp;在3和4之间分割
:{{牌画|一索}}{{牌画|一索}}{{牌画|一索}}{{牌画|二索}}{{牌画|三索}}{{spaces|2}}{{牌画|四索}}{{牌画|五索}}{{牌画|六索}}{{牌画|七索}}{{牌画|八索}}{{牌画|九索}}{{牌画|九索}}{{牌画|九索}}

::听{{牌画|一索}}{{牌画|四索}} {{牌画|三索}}{{牌画|六索}}{{牌画|九索}}。
|
&nbsp;在6和7之间分割
:{{牌画|一索}}{{牌画|一索}}{{牌画|一索}}{{牌画|二索}}{{牌画|三索}}{{牌画|四索}}{{牌画|五索}}{{牌画|六索}}{{spaces|2}}{{牌画|七索}}{{牌画|八索}}{{牌画|九索}}{{牌画|九索}}{{牌画|九索}}

::听{{牌画|一索}}{{牌画|四索}}{{牌画|七索}} {{牌画|六索}}{{牌画|九索}}。
|-
|
&nbsp;在4和5之间分割
:{{牌画|一索}}{{牌画|一索}}{{牌画|一索}}{{牌画|二索}}{{牌画|三索}}{{牌画|四索}}{{spaces|2}}{{牌画|五索}}{{牌画|六索}}{{牌画|七索}}{{牌画|八索}}{{牌画|九索}}{{牌画|九索}}{{牌画|九索}}

::听{{牌画|五索}}{{牌画|八索}} {{牌画|四索}}{{牌画|七索}}。
|
&nbsp;在5和6之间分割
:{{牌画|一索}}{{牌画|一索}}{{牌画|一索}}{{牌画|二索}}{{牌画|三索}}{{牌画|四索}}{{牌画|五索}}{{spaces|2}}{{牌画|六索}}{{牌画|七索}}{{牌画|八索}}{{牌画|九索}}{{牌画|九索}}{{牌画|九索}}

::听{{牌画|二索}}{{牌画|五索}} {{牌画|三索}}{{牌画|六索}}。
|}
这样，各种分割的方法，能把从1到9的听牌都覆盖到。<!--

分割成两部分的有以上8种做法。分成三部分的有更多的做法，上面这个表中，4个例子就足够了，所以其他的从略。

-->

从数学的角度来看，不只是从1到9，0和10也能和九莲宝灯组成“四面子一雀头”的和牌形式。


== 73种听牌形式 ==
九莲宝灯的听牌形式在牌理上来说有73种（考虑到萬筒索3色，73的3倍一共219种，但这只是色的不同，数字的排列是一样的）。以下提供一览表。
:;凡例<span style="font-size:95%;">
:*最左栏的「A-B」是「A多了一张，而没有B」的意思。
:*「形」一栏对应的是「没有B，A多了一张」的意思。
:*默认按照「A-B」的顺序排列、点击「形」一栏的排列按钮，可以按照「B-A」的顺序排列。
:*点击「形」一栏的排列按钮，会按'''「听B的九莲宝灯」'''的顺序排列。
:*点击最左栏的分类按钮，会回到默认状态，即「没有A的听牌状态一览」。
:*纯正九宝莲灯用「9-9」表示。</span>
:{| class="sortable wikitable" style="font-size:95%;"
! !! class="unsortable" |牌姿!!形!! class="unsortable" |听张!!听
|-
|1-2|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{1m}{3m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||2缺失1有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{2m}||{{display none|1b2/}}嵌张
|-
|1-3|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{1m}{2m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||3缺失1有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}||{{display none|1a3/}}边张
|-
|1-4|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{1m}{2m}{3m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||4缺失1有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{4m}{7m} {5m}{8m}||{{display none|4a4758/}}4面张
|-
|1-5|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{1m}{2m}{3m}{4m}{6m}{7m}{8m}{9m}{9m}{9m}||5缺失1有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{4m}{5m}||{{display none|2c45/}}变则2面张
|-
|1-6|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{1m}{2m}{3m}{4m}{5m}{7m}{8m}{9m}{9m}{9m}||6缺失1有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}{6m}||{{display none|2b36/}}单纯両面
|-
|1-7|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{8m}{9m}{9m}{9m}||7缺失1有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{7m}{8m}||{{display none|2c78/}}变则2面张
|-
|1-8|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{7m}{9m}{9m}{9m}||8缺失1有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{4m}{7m} {8m}||{{display none|3c478/}}变则3面张
|-
|1-9|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}||9缺失1有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}{6m}{9m}||{{display none|3a369/}}单纯3面张
|-
|2-1|| style="padding:10px 0px 0px;" |{1m}{1m}{2m}{2m}{3m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||1缺失2有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m} {2m} {3m}||{{display none|3b123/}}变则3面张
|-
|2-3|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{2m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||3缺失2有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}{6m}{9m} {2m}||{{display none|4b3692/}}4面张
|-
|2-4|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{2m}{3m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||4缺失2有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{4m}||{{display none|1b4/}}嵌张
|-
|2-5|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{2m}{3m}{4m}{6m}{7m}{8m}{9m}{9m}{9m}||5缺失2有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{2m}{5m} {3m}||{{display none|3c253/}}变则3面张
|-
|2-6|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{2m}{3m}{4m}{5m}{7m}{8m}{9m}{9m}{9m}||6缺失2有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{6m}{9m} {2m}||{{display none|3c692/}}变则3面张
|-
|2-7|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{2m}{3m}{4m}{5m}{6m}{8m}{9m}{9m}{9m}||7缺失2有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{7m}||{{display none|1b7/}}嵌张
|-
|2-8|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{2m}{3m}{4m}{5m}{6m}{7m}{9m}{9m}{9m}||8缺失2有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{2m}{5m}{8m} {3m}||{{display none|4b2583/}}4面张
|-
|2-9|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{2m}{3m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}||9缺失2有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{2m}{9m}||{{display none|2a29/}}双&#30896;
|-
|3-1|| style="padding:10px 0px 0px;" |{1m}{1m}{2m}{3m}{3m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||1缺失3有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m} {2m}||{{display none|3c142/}}变则3面张
|-
|3-2|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{3m}{3m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||2缺失3有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}{6m}{9m} {2m}||{{display none|4b3692/}}4面张
|-
|3-4|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{3m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||4缺失3有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{4m}||{{display none|1b4/}}嵌张
|-
|3-5|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{3m}{4m}{6m}{7m}{8m}{9m}{9m}{9m}||5缺失3有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{2m}{5m} {3m}||{{display none|3c253/}}变则3面张
|-
|3-6|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{3m}{4m}{5m}{7m}{8m}{9m}{9m}{9m}||6缺失3有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m} {6m}{9m}||{{display none|4a1469/}}4面张
|-
|3-7|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{3m}{4m}{5m}{6m}{8m}{9m}{9m}{9m}||7缺失3有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{7m}||{{display none|1b7/}}嵌张
|-
|3-8|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{3m}{4m}{5m}{6m}{7m}{9m}{9m}{9m}||8缺失3有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{2m}{5m}{8m} {3m}||{{display none|4b2583/}}4面张
|-
|3-9|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{3m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}||9缺失3有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m} {9m}||{{display none|3c149/}}变则3面张
|-
|4-1|| style="padding:10px 0px 0px;" |{1m}{1m}{2m}{3m}{4m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||1缺失4有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}{6m}{9m} {1m}||{{display none|4b3691/}}4面张
|-
|4-2|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{3m}{4m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||2缺失4有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{2m}{5m} {4m}||{{display none|3c254/}}变则3面张
|-
|4-3|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{4m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||3缺失4有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}||{{display none|1b3/}}嵌张
|-
|4-5|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{4m}{6m}{7m}{8m}{9m}{9m}{9m}||5缺失4有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m} {5m}||{{display none|3c145/}}变则3面张
|-
|4-6|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{4m}{5m}{7m}{8m}{9m}{9m}{9m}||6缺失4有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}{6m}||{{display none|2b36/}}单纯両面
|-
|4-7|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{4m}{5m}{6m}{8m}{9m}{9m}{9m}||7缺失4有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{7m}{8m}||{{display none|2c78/}}变则2面张
|-
|4-8|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{4m}{5m}{6m}{7m}{9m}{9m}{9m}||8缺失4有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m}{7m} {8m}||{{display none|4b1478/}}4面张
|-
|4-9|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}||9缺失4有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}{6m}{9m}|| style="white-space:nowrap;" |{{display none|3a369/}}单纯3面张
|-
|5-1|| style="padding:10px 0px 0px;" |{1m}{1m}{2m}{3m}{4m}{5m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||1缺失5有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{5m}||{{display none|2a15/}}双&#30896;
|-
| style="white-space:nowrap;" |5-2|| style="padding:10px 0px 0px; white-space:nowrap;" |{1m}{1m}{1m}{3m}{4m}{5m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}|| style="white-space:nowrap;" |2缺失5有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px; padding-right:0px; white-space:nowrap;" |{2m}{5m}{8m} {4m}{7m}||{{display none|5a25847/}}5面张
|-
|5-3|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{4m}{5m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||3缺失5有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}||{{display none|1b3/}}嵌张
|-
|5-4|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{5m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}||4缺失5有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m} {5m}||{{display none|3c145/}}变则3面张
|-
|5-6|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{5m}{7m}{8m}{9m}{9m}{9m}||6缺失5有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{6m}{9m} {5m}||{{display none|3c695/}}变则3面张
|-
|5-7|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{5m}{6m}{8m}{9m}{9m}{9m}||7缺失5有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{7m}||{{display none|1b7/}}嵌张
|-
|5-8|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{5m}{6m}{7m}{9m}{9m}{9m}||8缺失5有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px; padding-right:0px;" |{2m}{5m}{8m} {3m}{6m}||{{display none|5a25836/}}5面张
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|5-9|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{5m}{6m}{7m}{8m}{9m}{9m}||9缺失5有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{5m}{9m}||{{display none|2a59/}}双&#30896;
|-
|6-1|| style="padding:10px 0px 0px;" |{1m}{1m}{2m}{3m}{4m}{5m}{6m}{6m}{7m}{8m}{9m}{9m}{9m}||1缺失6有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m}{7m}||{{display none|3a147/}}单纯3面张
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|6-2|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{3m}{4m}{5m}{6m}{6m}{7m}{8m}{9m}{9m}{9m}||2缺失6有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}{6m}{9m} {2m}||{{display none|4b3692/}}4面张
|-
|6-3|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{4m}{5m}{6m}{6m}{7m}{8m}{9m}{9m}{9m}||3缺失6有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{2m}{3m}||{{display none|2c23/}}变则2面张
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|6-4|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{5m}{6m}{6m}{7m}{8m}{9m}{9m}{9m}||4缺失6有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{4m}{7m}||{{display none|2b47/}}单纯両面
|-
|6-5|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{6m}{6m}{7m}{8m}{9m}{9m}{9m}||5缺失6有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{6m}{9m} {5m}||{{display none|3c695/}}变则3面张
|-
|6-7|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{6m}{8m}{9m}{9m}{9m}||7缺失6有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{7m}||{{display none|1b7/}}嵌张
|-
|6-8|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{6m}{7m}{9m}{9m}{9m}||8缺失6有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{5m}{8m} {6m}||{{display none|3c586/}}变则3面张
|-
|6-9|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{6m}{7m}{8m}{9m}{9m}||9缺失6有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m}{7m} {9m}||{{display none|4b1479/}}4面张
|-
|7-1|| style="padding:10px 0px 0px;" |{1m}{1m}{2m}{3m}{4m}{5m}{6m}{7m}{7m}{8m}{9m}{9m}{9m}||1缺失7有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{6m}{9m} {1m}||{{display none|3c691/}}变则3面张
|-
|7-2|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{3m}{4m}{5m}{6m}{7m}{7m}{8m}{9m}{9m}{9m}||2缺失7有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{2m}{5m}{8m} {7m}||{{display none|4b2587/}}4面张
|-
|7-3|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{4m}{5m}{6m}{7m}{7m}{8m}{9m}{9m}{9m}||3缺失7有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}||{{display none|1b3/}}嵌张
|-
|7-4|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{5m}{6m}{7m}{7m}{8m}{9m}{9m}{9m}||4缺失7有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m} {6m}{9m}||{{display none|4a1469/}}4面张
|-
|7-5|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{6m}{7m}{7m}{8m}{9m}{9m}{9m}||5缺失7有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{5m}{8m} {7m}||{{display none|3c587/}}变则3面张
|-
|7-6|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{7m}{7m}{8m}{9m}{9m}{9m}||6缺失7有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{6m}||{{display none|1b6/}}嵌张
|-
|7-8|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{7m}{7m}{9m}{9m}{9m}||8缺失7有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m}{7m} {8m}||{{display none|4b1478/}}4面张
|-
|7-9|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{7m}{7m}{8m}{9m}{9m}||9缺失7有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{6m}{9m} {8m}||{{display none|3c698/}}变则3面张
|-
|8-1|| style="padding:10px 0px 0px;" |{1m}{1m}{2m}{3m}{4m}{5m}{6m}{7m}{8m}{8m}{9m}{9m}{9m}||1缺失8有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{8m}||{{display none|2a18/}}双&#30896;
|-
|8-2|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{3m}{4m}{5m}{6m}{7m}{8m}{8m}{9m}{9m}{9m}||2缺失8有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{2m}{5m}{8m} {7m}||{{display none|4b2587/}}4面张
|-
|8-3|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{4m}{5m}{6m}{7m}{8m}{8m}{9m}{9m}{9m}||3缺失8有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}||{{display none|1b3/}}嵌张
|-
|8-4|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{5m}{6m}{7m}{8m}{8m}{9m}{9m}{9m}||4缺失8有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m} {8m}||{{display none|3c148/}}变则3面张
|-
|8-5|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{6m}{7m}{8m}{8m}{9m}{9m}{9m}||5缺失8有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{5m}{8m} {7m}||{{display none|3c587/}}变则3面张
|-
|8-6|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{7m}{8m}{8m}{9m}{9m}{9m}||6缺失8有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{6m}||{{display none|1b6/}}嵌张
|-
|8-7|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{8m}{8m}{9m}{9m}{9m}||7缺失8有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m}{7m} {8m}||{{display none|4b1478/}}4面张
|-
|8-9|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{7m}{8m}{8m}{9m}{9m}||9缺失8有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{7m} {8m} {9m}||{{display none|3b789/}}变则3面张
|-
|9-1|| style="padding:10px 0px 0px;" |{1m}{1m}{2m}{3m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}{9m}||1缺失9有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{1m}{4m}{7m}||{{display none|3a147/}}单纯3面张
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|9-2|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{3m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}{9m}||2缺失9有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{3m}{6m} {2m}||{{display none|3c362/}}变则3面张
|-
|9-3|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}{9m}||3缺失9有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{2m}{3m}||{{display none|2c23/}}变则2面张
|-
|9-4|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}{9m}||4缺失9有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{4m}{7m}||{{display none|2b47/}}单纯両面
|-
|9-5|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{6m}{7m}{8m}{9m}{9m}{9m}{9m}||5缺失9有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{5m}{6m}||{{display none|2c56/}}变则2面张

|-
|9-6|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{7m}{8m}{9m}{9m}{9m}{9m}||6缺失9有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{2m}{5m} {3m}{6m}||{{display none|4a2536/}}4面张
|-
|9-7|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{8m}{9m}{9m}{9m}{9m}||7缺失9有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{7m}||{{display none|1a7/}}边张
|-
|9-8|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{7m}{9m}{9m}{9m}{9m}||8缺失9有余|| style="padding-left:0px; padding-bottom:0px; padding-top:10px;" |{8m}||{{display none|1b8/}}嵌张
|-
|9-9|| style="padding:10px 0px 0px;" |{1m}{1m}{1m}{2m}{3m}{4m}{5m}{6m}{7m}{8m}{9m}{9m}{9m}|| style="text-align:center;" |纯正九莲|| style="text-align:center;" |全部同色牌||9面张
|}