Albert Lord

Lord was born in Boston, Massachusetts. He graduated from Boston Latin School in 1930 and attended Harvard College, where he received an A.B. in classics in 1934 and a Ph.D. in comparative literature in 1949. ==Career==

Lord became a professor of Slavic and comparative literature at Harvard in 1950. He was later promoted as a full professor there in Classics. He also founded Harvard's Committee on Degrees in Folklore and Mythology, and chaired the college's Department of Folklore and Mythology until his retirement in 1983. His wife Mary Louise Lord completed and edited his manuscript of a posthumous sequel The Singer Resumes the Tale (published 1995) which further supports and extends Lord's initial conclusions. Lord demonstrated the ways in which various great ancient epics from Europe and Asia were heirs to a tradition not only of oral performance, but of oral composition. Lord studied and made field recordings of South-Slavic heroic epics sung to the gusle, most notable of poets he worked with was Avdo Međedović, whose most notable song was The Wedding of Smailagić Meho. He studied not only Homeric epics, but also Beowulf, Gilgamesh, and others. Across these many story traditions he found strong commonalities concerning the oral composition of traditional storytelling. ==Personal life==

His wife, Mary Louise Lord née Carlson, taught classics at Connecticut College; they had two children. Lord died in July 1991 at Cambridge, Massachusetts. ==Awards and distinctions==

• 1940 - Junior Fellow - Harvard Society of Fellows • 1949 - Awarded a Guggenheim Fellowship • 1956 - Fellow - American Academy of Arts and Sciences • 1959 - Honorary Curator - Milman Parry Collection - Widener Library - Harvard College • 1969 - Fellow - American Folklore Society • 1972 - Becomes the Arthur Kingsley Porter Professor of Slavic and Comparative Literature - Harvard University • 1988 - Recipient of the Yugoslav Star - Yugoslav Consulate • 1990 - Awarded an honorary doctorate from the University of Novi Sad ==Bibliography ==