查看“Coon-Dragon”的源代码

{{HD搬运|Coon-Dragon}}

'''Coon-Dragon''' （又称 '''Dragon-Coon'''）是由 Agent RO 发明的 TSD 后接 TSD 的定式。

该定式形似缅因猫（Maine Coon），同时是[[龙特别型]]的变体，因此得名。

首包块序满足 L>I>Z 时，可考虑使用该定式。

== 第一包 ==

{|
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | |S| | | }}
{{pfrow| |J| | | | |S|S| | }}
{{pfrow|L|J|J|J| | | |S|O|O}}
{{pfrow|L|I|I|I|I| |Z|Z|O|O}}
{{pfrow|L|L| | | | | |Z|Z| }}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | |S| | | }}
{{pfrow| |J| | | | |S|S| | }}
{{pfrow|L|J|J|J|P|P|P|S|O|O}}
{{pfrow|L|I|I|I|I|P|Z|Z|O|O}}
{{pfrow|L|L| | | | | |Z|Z| }}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | |S| | | }}
{{pfrow| |J| | | | |S|S| | }}
{{pfrow|L|L| | | | | |Z|Z| }}
{{pfend}}
|}

== 第二包及后续 ==

若按以下方式堆叠，则有机会达成全清、T-Spin Double 或 T-Spin Triple。

其中，全清率为 80.36%。

{|
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | |Z}}
{{pfrow| | | | | | | | |Z|Z}}
{{pfrow|J|J| | | | | |S|Z|I}}
{{pfrow|J| | | |L|L|G|S|S|I}}
{{pfrow|J|G| |O|O|L|G|G|S|I}}
{{pfrow|G|G| |O|O|L| |G|G|I}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | |I}}
{{pfrow| | | | | | | | |Z|I}}
{{pfrow|J|J| | | | | |Z|Z|I}}
{{pfrow|J| | | |L|L|G|Z|S|I}}
{{pfrow|J|G| |O|O|L|G|G|S|S}}
{{pfrow|G|G| |O|O|L| |G|G|S}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | |I}}
{{pfrow| | | | | | | | |Z|I}}
{{pfrow|J|J| | | | | |Z|Z|I}}
{{pfrow|J|P|P|P|L|L|G|Z|S|I}}
{{pfrow|J|G|P|O|O|L|G|G|S|S}}
{{pfrow|G|G| |O|O|L| |G|G|S}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | |I}}
{{pfrow| | | | | | | | |Z|I}}
{{pfrow|J|J| | | | | |Z|Z|I}}
{{pfrow|G|G| |O|O|L| |G|G|S}}
{{pfend}}
|}
{|
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow|O|O|J|J|S|S|T|T|T|G}}
{{pfrow|O|O|J|S|S|L|L|T|G|G}}
{{pfrow|G|G|I|I|I|I|L|G|G|G}}
{{pfrow|G|G|J|G|G|G|L|G|G|G}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow|O|O|L|L|L|I|I|I|I|G}}
{{pfrow|O|O|L|Z|J|T|T|T|G|G}}
{{pfrow|G|G|Z|Z|J|J|J|G|G|G}}
{{pfrow|G|G|Z|G|G|G|T|G|G|G}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow|O|O|I|L|J|J|J|S|S|G}}
{{pfrow|O|O|I|L|Z|Z|S|S|G|G}}
{{pfrow|G|G|I|L|L|Z|Z|G|G|G}}
{{pfrow|G|G|I|G|G|G|J|G|G|G}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow|O|O|I|Z|Z|L|L|S|S|G}}
{{pfrow|O|O|I|J|Z|Z|S|S|G|G}}
{{pfrow|G|G|I|J|J|J|L|G|G|G}}
{{pfrow|G|G|I|G|G|G|L|G|G|G}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow|O|O|I|J|S|S|T|T|T|G}}
{{pfrow|O|O|I|S|S|L|L|T|G|G}}
{{pfrow|G|G|I|J|J|J|L|G|G|G}}
{{pfrow|G|G|I|G|G|G|L|G|G|G}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow|J|I|I|I|I|L|L|S|S|G}}
{{pfrow|J|J|J|Z|O|O|S|S|G|G}}
{{pfrow|G|G|Z|Z|O|O|L|G|G|G}}
{{pfrow|G|G|Z|G|G|G|L|G|G|G}}
{{pfend}}
|}

T2 或 T3 的方法如下所示：

* O > I

{|
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow|I| | | | | | | | | }}
{{pfrow|I| | | | | | | | | }}
{{pfrow|I| | | | | | | | |Z}}
{{pfrow|I| | | | | |L|L|Z|Z}}
{{pfrow|O|O| | | | | |L|Z|G}}
{{pfrow|O|O|J|J|S|S| |L|G|G}}
{{pfrow|G|G|J|S|S| | |G|G|G}}
{{pfrow|G|G|J|G|G|G| |G|G|G}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow|I| | | | | | | | | }}
{{pfrow|I| | | | | | | | | }}
{{pfrow|I| | | | | | | | |Z}}
{{pfrow|I| | | | | |L|L|Z|Z}}
{{pfrow|O|O| | | | | |L|Z|G}}
{{pfrow|O|O|J|J|S|S|P|L|G|G}}
{{pfrow|G|G|J|S|S|P|P|G|G|G}}
{{pfrow|G|G|J|G|G|G|P|G|G|G}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | | }}
{{pfrow|I| | | | | | | | | }}
{{pfrow|I| | | | | | | | | }}
{{pfrow|I| | | | | | | | |Z}}
{{pfrow|I| | | | | |L|L|Z|Z}}
{{pfrow|O|O| | | | | |L|Z|G}}
{{pfend}}
|}

* I > O

{|
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow|O|O| | | | | | | | }}
{{pfrow|O|O| | | | | | | | }}
{{pfrow|I| | | | | | | | |Z}}
{{pfrow|I| | | | | |L|L|Z|Z}}
{{pfrow|I| | | | | | |L|Z|G}}
{{pfrow|I| |J|J|S|S| |L|G|G}}
{{pfrow|G|G|J|S|S| | |G|G|G}}
{{pfrow|G|G|J|G|G|G| |G|G|G}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow|O|O| | | | | | | | }}
{{pfrow|O|O| | | | | | | | }}
{{pfrow|I| | | | | | | | |Z}}
{{pfrow|I| | | | | |L|L|Z|Z}}
{{pfrow|I| | | | | | |L|Z|G}}
{{pfrow|I| |J|J|S|S|P|L|G|G}}
{{pfrow|G|G|J|S|S|P|P|G|G|G}}
{{pfrow|G|G|J|G|G|G|P|G|G|G}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | | }}
{{pfrow|O|O| | | | | | | | }}
{{pfrow|O|O| | | | | | | | }}
{{pfrow|I| | | | | | | | |Z}}
{{pfrow|I| | | | | |L|L|Z|Z}}
{{pfrow|I| | | | | | |L|Z|G}}
{{pfrow|I| |J|J|S|S|T|L|G|G}}
{{pfend}}
|}

T3 后续还可接 T2（两种方法，其中方法一可接 [[LST 堆叠]]）。

{|
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | |I}}
{{pfrow| |L| | | | | | | |I}}
{{pfrow|G|L| | | | | | | |I}}
{{pfrow|G|L|L| | | |Z|O|O|I}}
{{pfrow|G|S|P|P|P|Z|Z|O|O|G}}
{{pfrow|G|S|S|P|J|Z|G|G|G|G}}
{{pfrow|G|G|S| |J|J|J|G|G|G}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | |I}}
{{pfrow| |S| | | | | | | |I}}
{{pfrow|G|S|S| | | | | | |I}}
{{pfrow|G|L|S| | | |Z|O|O|I}}
{{pfrow|G|L|P|P|P|Z|Z|O|O|G}}
{{pfrow|G|L|L|P|J|Z|G|G|G|G}}
{{pfrow|G|G| | |J|J|J|G|G|G}}
{{pfend}}
|}

如果下一包 L 比 ZJ 两块都早来，则 T2 可接 T3。

{|
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | |I| |S| }}
{{pfrow|G|G| | | | |I| |S|S}}
{{pfrow|G|G| | |J|J|I|O|O|S}}
{{pfrow|G| | | |J|L|I|O|O|G}}
{{pfrow|G|P|Z|Z|J|L|G|G|G|G}}
{{pfrow|G|P|P|Z|Z|L|L|G|G|G}}
{{pfrow|G|P|G|G|G|G|G|G|G|G}}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | |I| |O|O}}
{{pfrow|G|G| | | | |I| |O|O}}
{{pfrow|G|G| | |J|J|I| |S|S}}
{{pfrow|G| | | |J|L|I|S|S|G}}
{{pfrow|G|P|Z|Z|J|L|G|G|G|G}}
{{pfrow|G|P|P|Z|Z|L|L|G|G|G}}
{{pfrow|G|P|G|G|G|G|G|G|G|G}}
{{pfend}}
|}

若 Z 比 S 早来，则需采取以下妥协方式。

{|
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | |I| | | }}
{{pfrow| | | | | | |I| | | }}
{{pfrow| | | | | | |I| |S| }}
{{pfrow|J|J| | | | |I| |S|S}}
{{pfrow|J| | | |L|L|G|Z|Z|S}}
{{pfrow|J|G| |O|O|L|G|G|Z|Z}}
{{pfrow|G|G| |O|O|L| |G|G| }}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | |I| | | }}
{{pfrow| | | | | | |I| | | }}
{{pfrow| | | | | | |I| |S| }}
{{pfrow|J|J| | | | |I| |S|S}}
{{pfrow|J|P|P|P|L|L|G|Z|Z|S}}
{{pfrow|J|G|P|O|O|L|G|G|Z|Z}}
{{pfrow|G|G| |O|O|L| |G|G| }}
{{pfend}}
|{{pfstart}}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | | | | | }}
{{pfrow| | | | | | |I| | | }}
{{pfrow| | | | | | |I| | | }}
{{pfrow| | | | | | |I| |S| }}
{{pfrow|J|J| | | | |I| |S|S}}
{{pfrow|G|G| |O|O|L| |G|G| }}
{{pfend}}
|}

[[Category:T 旋方法]]
[[Category:T2开幕定式]]