Roland Harrah III

Roland Edward Harrah (January 20, 1973 – January 3, 1995) was an American film and television child actor, actor, songwriter, musician, singer, and artist.[1]

Roland Harrah III
Born
Roland Edward Harrah

(1973-01-20)January 20, 1973
Denver, Colorado
DiedJanuary 3, 1995(1995-01-03) (aged 21)
OccupationActor, musician
Years active1984–1990

Biography

Harrah co-starred in adventure dramas, particularly related to Vietnam, which included Braddock: Missing in Action III (1988) with Chuck Norris and in two episodes of the television series Airwolf (1984–1987) with Jan-Michael Vincent.

Born in Denver, Colorado, Harrah moved and lived in Riverside, California for 15 years and acted for 12 years. He died at home in Riverside, allegedly by suicide, and was interred at Crestlawn Memorial Park, Riverside, California.

Filmography

Film
Year Title Role Notes
1986 Kung Fu: The Movie Old One's grandson
1988 Braddock: Missing in Action III Van Tan Cang
1990 Shadow of China Xiao Niu aka China Shadow., (final film role)
Television
Year Title Role Notes
1984 Magnum, P.I. Tran Quoc Jones 1 episode: "Tran Quoc Jones"
1985–1986 Airwolf Le Van Hawke, age 12; "Half-Pint" 2 episodes: "Half-Pint" 1985, "Birds of Paradise" 1986
1986 Scarecrow and Mrs. King Khai's Kid "Roland Harrah" 1 episode: "The Man Who Died Twice"

Awards and nominations

Year Award Result Category Film or series
1987 Young Artist Award Nominated Exceptional Performance by a Young Actor, Guest Starring in a Television, Comedy or Drama Series Airwolf
1989 Nominated Best Young Actor Starring in a Motion Picture – Drama Braddock: Missing in Action III

Memberships and affiliations

Type Organization
Member American Federation of Television and Radio Artists (AFTRA)
Member Screen Actors Guild (SAG)

Notes

  1. Obituary, The Press-Enterprise, Riverside, California, January 6, 1995.
gollark: The proof of the halting problem being impossible is pretty simple.
gollark: If you can "figure it out", a computer can do the same thing, except it can't.
gollark: No. Not for arbitrary TMs.
gollark: I made my laptop determine whether arbitrary Turing machines would halt and now I have attained 26 octillion bees and the solution to the Riemann hypothesis.
gollark: I know! The great thing about it is that, via the principle of explosion, you can derive *anything* from that!

References

  • Lentz, Harris M.; and Lentz, Harris M., III, Science Fiction, Horror & Fantasy Film and Television Credits, 2nd Revised Edition, 2261 pages, McFarland & Co., 2001, 3 volumes. Volume 3: ISBN 0-7864-0952-5 (ISBN 9780786409525).


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