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:* 1983 – 1995: Owen Bieber
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:* and 1983
:* Terminal 4, formerly Inrikes 1 was originally designed for the Swedish domestic carrier Linjeflyg, and initiated in 1983.
:* Champions ( 26 times ): 1933, 1937, 1942, 1946, 1947, 1948 – 49, 1950, 1953, 1964 – 65, 1967 – 68, 1969 – 70, 1973 – 74, 1976 – 77, 1978 – 79, 1983 – 84, 1984 – 85, 1987 – 88, 1992 – 93, 1993 – 94, 1994 – 95, 1999 – 00, 2000 – 01, 2001 – 02, 2005 – 06, 2006 – 07, 2008 – 09
:* Winners ( 26 times – record ): 1942, 1946, 1947, 1948 – 49, 1949 – 50, 1956, 1957, 1958 – 59, 1966 – 67, 1969 – 70, 1970 – 71, 1975 – 76, 1976 – 77, 1978 – 79, 1981 – 82, 1983 – 84, 1985 – 86, 1990 – 91, 1991 – 92, 1993 – 94, 1997 – 98, 1999 – 00, 2001 – 02, 2002 – 03, 2004 – 05, 2006 – 07
:* The Double ( 13 times – record ): 1942, 1946, 1947, 1948 – 49, 1949 – 50, 1969 – 70, 1976 – 77, 1978 – 79, 1983 – 84, 1993 – 94, 1999 – 00, 2001 – 02, 2006 – 07
:* Buenos Aires ( Argentina ) – 1983, criticality accident during fuel rod rearrangement killed one operator and injured 2 others.
:* and –
:* Anne Spencer, Countess of Sunderland ( née Lady Anne Churchill ; 1683 – 1716 ), second daughter of the 1st Duke
:* William Godolphin, Marquess of Blandford ( 1700 – 1731 ), elder son of the 2nd Duchess, predeceased his mother without issue
:* Iterated function systems – use fixed geometric replacement rules ; may be stochastic or deterministic ; e. g., Koch snowflake, Cantor set, Sierpinski carpet, Sierpinski gasket, Peano curve, Harter-Heighway dragon curve, T-Square, Menger sponge
:* Strange attractors – use iterations of a map or solutions of a system of initial-value differential equations that exhibit chaos ( e. g., see multifractal image )
:* Escape-time fractals – use a formula or recurrence relation at each point in a space ( such as the complex plane ); usually quasi-self-similar ; also known as " orbit " fractals ; e. g., the Mandelbrot set, Julia set, Burning Ship fractal, Nova fractal and Lyapunov fractal.
:* Random fractals – use stochastic rules ; e. g., Lévy flight, percolation clusters, self avoiding walks, fractal landscapes, trajectories of Brownian motion and the Brownian tree ( i. e., dendritic fractals generated by modeling diffusion-limited aggregation or reaction-limited aggregation clusters ).
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