Kim Diệu dùng một tư thái kính sợ nghe Trương Thanh Vân phát biểu.Trương Thanh Vân nói chuyện rất đơn giản, hắn chủ yếu nói về vấn đề làm tốt quan hệ giữa thủ đô và các tỉnh thành chung quanh, không phải vì mình là thủ đô mà tự cho là giỏi, ban ngành thủ đô cần phải đứng ở lập trường khách quan và ngang hàng để giải quyết những quan hệ với các tỉnh thành chung quanh.Vì có quan niệm này mà Trương Thanh Vân nói về những ma xát giữa thủ đô và Kinh Tân trong thời gian qua:- Vì sao hai thành phố chúng ta xuất hiện ma xát? Nguyên nhân chủ yếu là hai bên có địa vị không đứng thành hàng, vì vậy sau này nhất định phải định vị lại các mối quan hệ, tất cả phải vì một thái độ tốt.Trương Thanh Vân nói chuyện rất hàm súc, đồng thời cũng không phải tình cảm mãnh liệt, tất cả đều rất khách quan, không một câu quá khích, nhưng nghe vào tai Kim Diệu lại hoàn toàn có ý vị khác biệt. nguồn TruyenFull.vnVì trước đó Trương Thanh Vân đã phát biểu vài lời ở hội nghị cán bộ quận Đông, hắn nói bây giờ các tỉnh thành bên ngoài đều nghĩ rằng thủ đô bọn họ có rất nhiều vấn đề. Những lời này nghe qua có vẻ rất đạo lý, thực tế đang chỉ trích đám người ngoài chỉ thấy được một mặt sự việc.
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