(先折り)GTR意識とリカバー
こんにちは。くにさきじーです。秋になって夜が来るのも早くなりました。
GTR練習している人を見て、ちょっと書きたくなったので書きます。
先折りに限定しないこともあります。超主観的に書いています。
ツッコミ歓迎。
この記事に書いたこと
- 完成意識はL字を最優先
- GTRの後ろの1連鎖目の部分
- GTRの後ろの1連鎖目の色が来なくて困ったとき
- GTRの後ろの1連鎖目の色がかぶって困ったとき
完成意識はL字を最優先
L字を絶対的に優先するくらいで。
イメージとして、
1列目(L字一番だいじ) > 2列目(受け入れが多い) >>>>>>>>>> 3から6列目(わりとどうでもいい)
例)
この状態から赤ゾロ以外を引いたら1列目に。ハチイチは有効活用しましょう。
![](https://d3r48p4ajaoh51.cloudfront.net/production/uploads/ckeditor_asset/data/112842/4e7e9651-5d95-448c-8578-a317d0f6647e.png)
赤緑の場合と赤青、赤黄などの場合。
GTRの後ろの1連鎖目の部分
結構自由に置ける。
マーカーの部分のどこに1個置いても繋がるが、形が悪くなったり、暴発したりするので注意。
![](data:image/png;base64,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)
だいたいの場合の理想はこの位置
GTRの後ろの1連鎖目の色が来なくて困ったとき
3列目と4列目が1段ズレる。このズレに注目。
マーカー部分が揃うようになる。
青が全く来ず、緑に偏ったりすると、2枚目のような形で繋ぐことができる。
GTRの後ろの1連鎖目の色がかぶって困ったとき
後ろの1連鎖目の色を置ききる前に、GTRの前の連鎖部分をつくり、色がかぶってしまった場合など。
先に紹介したズレを利用する方法、後乗せで対処する方法がある。
ズレを利用する場合の例。
マーカーの部分は消えない色ならなんでもOK。
後乗せで対処する場合の例。
赤、緑が消えてから青が消えるため、赤、緑を2列目の上に付け足し(付け足しはマーカー部分)、その上に青を乗せる。
また、段差の都合上、黄でも1個までならつなぐことはできる。
おわりに
今回は以上です。
「こういう場合に困る」などありましたらコメント等残していただけると、今後書くかもしれません。
最後までお読みいただき、ありがとうございました。