GMT+7
Fed dự kiến giảm dần lãi suất link m88 tiếp tục hạ nhiệt
Cuộc họp gần đây của Fed cho biết link m88 của Mỹ tiến tới mức 2% và tỷ lệ việc làm ổn định, thì "việc chuyển dần sang lập trường chính sách trung lập hơn theo thời gian có thể sẽ là phù hợp".
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