- published: 26 Feb 2016
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Away is a play written by the Australian playwright Michael Gow. First performed by the Griffin Theatre Company in 1986, it tells the story of three internally conflicted families holidaying on the coast for Christmas, 1968. It has become one of the most widely produced Australian plays of all time and is part of the Higher School Certificate syllabi or general High School Curriculum in many states, including Western Australia, New South Wales, Queensland and Victoria.
Each of the three families hopes that the holiday will resolve the crisis that they face. Roy, a headmaster, and Coral, his wife, realise that their marriage is falling apart as they grieve the death of their son in the Vietnam War. Tom, an English immigrant and a pupil at Roy's school, knows that he is dying of leukaemia even though his parents, Harry and Vic, have yet to tell him. Tom's family know that this could be their last holiday together, so they are determined to have fun. The third family comprises uptight, martyrish mother, Gwen, her husband, Jim, and their daughter, Meg, who has become friends with Tom because of their mutual appearances in the recent school play. There is a mutual affection between Meg and Tom that is explored and challenged during a sex scene, where Tom - aware that his life is soon to end - transforms into a desperate weeping puppy and begs Meg to "Let (him) do it to (her)". After a storm the three families find themselves thrown together on the beach that is the play's setting and their antagonism is explored and resolved.
Randomness has somewhat differing meanings as used in various fields. It also has common meanings which are connected to the notion of predictability (or lack thereof) of events.
The Oxford English Dictionary defines 'random' as "Having no definite aim or purpose; not sent or guided in a particular direction; made, done, occurring, etc., without method or conscious choice; haphazard." This concept of randomness suggests a non-order or non-coherence in a sequence of symbols or steps, such that there is no intelligible pattern or combination.
Applied usage in science, mathematics and statistics recognizes a lack of predictability when referring to randomness, but admits regularities in the occurrences of events whose outcomes are not certain. For example, when throwing 2 dice and counting the total, we can say 7 will randomly occur twice as often as 4. This view, where randomness simply refers to situations in which the certainty of the outcome is at issue, is the one taken when referring to concepts of chance, probability, and information entropy. In these situations randomness implies a measure of uncertainty and notions of haphazardness are irrelevant.
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