update Game.json

.i18n/zh/Game.po

@@ -5070,39 +5070,3 @@ msgstr ""
 "在这个游戏中，你将根据皮亚诺公理重新构建自然数集 $\\mathbb{N}$，学习在 Lean 中证明定理的基础知识。\n"
 "\n"
 "这是对 Lean 的一个很好的初步介绍！"
-
-#~ msgid ""
-#~ "## Summary\n"
-#~ "\n"
-#~ "`repeat t` repeatedly applies the tactic `t`\n"
-#~ "to the goal. You don't need to use this\n"
-#~ "tactic, it just speeds things up sometimes.\n"
-#~ "\n"
-#~ "## Example\n"
-#~ "\n"
-#~ "`repeat rw [add_zero]` will turn the goal\n"
-#~ "`a + 0 + (0 + (0 + 0)) = b + 0 + 0`\n"
-#~ "into the goal\n"
-#~ "`a = b`.\n"
-#~ "\"\n"
-#~ "\n"
-#~ "TacticDoc nth_rewrite \"\n"
-#~ msgstr ""
-#~ "## 小结\n"
-#~ "\n"
-#~ "`repeat t` 反复应用策略 `t` 到目标上。这个是个可选策略，它只是有时可以节省步骤。\n"
-#~ "\n"
-#~ "## 示例\n"
-#~ "\n"
-#~ "`repeat rw [add_zero]` 会将目标\n"
-#~ "`a + 0 + (0 + (0 + 0)) = b + 0 + 0`\n"
-#~ "变为\n"
-#~ "`a = b`。\n"
-#~ "\n"
-
-#~ msgid ""
-#~ "\n"
-#~ "`add_left_eq_self x y` is the theorem that $x + y = y\\implies x=0.$\n"
-#~ msgstr ""
-#~ "\n"
-#~ "`add_left_eq_self x y` 是 $x + y = y\\implies x=0$ 的定理名字。\n"