The Prospects for Ethnic Education on Borderlands to Serve Common Prosperity
Unifying material prosperity and spiritual prosperity,common prosperity is an essential need of socialism,an important feature of Chinese modernization,and a long-term strategic goal of the Communist Party of China and the Chinese government.As an essential undertaking,education is not only an important part of common prosperity,but also a lasting driving force for the development of the entire country.The ethnic areas on borderlands are an important battlefield for the achievement of the strategy of common prosperity,and ethnic education on borderlands bears the important mission of providing human capital for material prosperity and cultural support for spiritual prosperity.The high-quality development of ethnic education on borderlands is crucial for the achievement of the strategy of common prosperity and the enhancement of the sense of national identity.Ethnic education on borderlands is a key lever in the strategy of common prosperity,and common prosperity is the value orientation to ethnic education on borderlands.The coupling of education with common prosperity helps to maximize the function that ethnic education on borderlands serves common prosperity.The key to the coupling of education with common prosperity lies in a suitable structure,compatible elements,and matchable functions.That is to say,ethnic education on borderlands is structurally coupled with the spatial layout of common prosperity,elementally coupled with the objects of common prosperity,and functionally coupled with the strategic goal for common prosperity.Therefore,the optimal channels through which ethnic education on borderlands serves common prosperity include establishing an internal linkage mechanism based on structural coupling,strengthening educational radiation through elemental coupling,and improving external governance mechanisms by aiming at functional coupling.
ethnic education on borderlandscommon prosperityChinese modernizationthe theory of coupling of systems
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维普
