Purposes
The Academy states its fundamental purposes under four headings:
- As a Fellowship composed of distinguished scholars, elected by their peers, it takes a lead in representing the humanities and social sciences, facilitating international collaboration, providing an independent and authoritative source of advice, and contributing to public policy and debate.
- As a learned society, it seeks to foster and promote the full range of work that makes up the humanities and social sciences, including inter- and multi-disciplinary work.
- As a funding body, it supports excellent ideas, individuals and intellectual resources in the humanities and social sciences, enables UK researchers to work with scholars and resources in other countries, sustains a British research presence in various parts of the world and helps attract overseas scholars to the UK.
- As a national forum for the humanities and social sciences, it supports a range of events, activities and publications (print and electronic) which aim to stimulate curiosity, to inspire and develop future generations of scholars, and to encourage appreciation of the social, economic and cultural value of these disciplines.
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Famous quotes containing the word purposes:
“Since [Rousseaus] time, and largely thanks to him, the Ego has steadily tended to efface itself, and, for purposes of model, to become a manikin on which the toilet of education is to be draped in order to show the fit or misfit of the clothes. The object of study is the garment, not the figure.”
—Henry Brooks Adams (18381918)
“What we call a democratic society might be defined for certain purposes as one in which the majority is always prepared to put down a revolutionary minority.”
—Walter Lippmann (18891974)
“A culture may be conceived as a network of beliefs and purposes in which any string in the net pulls and is pulled by the others, thus perpetually changing the configuration of the whole. If the cultural element called morals takes on a new shape, we must ask what other strings have pulled it out of line. It cannot be one solitary string, nor even the strings nearby, for the network is three-dimensional at least.”
—Jacques Barzun (b. 1907)