
By Jo Lindsay Walton. This is an excerpt from a chapter published in The Science Fiction of Iain M. Banks, eds Nick Hubble, Esther MacCallum-Stewart and Joseph Norman (Gylphi, 2018).
Introduction: What’s in a Game?
On an estate belonging to the Ancraime family, at the edges of Stonemouth, a Scottish coastal town, a group of boys gather to play paintball. They come from a range of economic backgrounds: Stonemouth is not large enough for the boys to be segregated according to class. The poorest member of the group is Wee Malky. As dusk draws in, the boys begin the last game of the day, a hunting scenario in which, in consequence of a “complicated arrangement of scoring across the various [earlier] skirmishes” (Banks 2012: 146), Wee Malky finds himself the quarry, and the rest of the group, hunters.
Eventually, “near the furthest western extent of the house gardens […] [on the edge of] the rest of the estate and the grouse moors and plantation forests beyond,” (ibid. 149), the scattered group begins to converge. Wee Malky is making a perilous crossing along the round-topped, weed-slicked stone of the top lip of a reservoir, which feeds various water features in the gardens. He has the undertow-prone, peaty reservoir water to one side, and the steep, slimy slope of the overflow, dotted with concrete pillars, on the other.
George Ancraime, “the older brother, nearly twenty at this point but with a mental age stuck at about five” (ibid. 142), suddenly appears near the bottom of the slope. He has been back to his parents’ mansion and retrieved a large antique sword, which he brandishes smilingly at Wee Malky. If Wee Malky can make it across, he wins the game. But if he loses his balance, he loses his life.
The scene, a suitably cruel allegory of class violence, is in many ways typical of how games often appear in Banks’s fiction. It raises the question of what makes a game a game, and at what point it stops being a game. Game studies theorists Katie Salen and Eric Zimmerman, after a survey of existing definitions, define a game as “a system in which players engage in an artificial conflict, defined by rules, that results in a quantifiable outcome” (Salen and Zimmerman 2003: 96). Another good starting point is the philosopher Bernard Suits’s succinct formulation: playing a game is “a voluntary attempt to overcome unnecessary obstacles” (Suits 2005 [1978]: 55). […] Banks’s games resist both definitions. There is a sustained interest in Banks’s work in involuntary games, necessary games, games-within-games, games that burst their boundaries, games that overcome their players, games with hidden purposes, fragmentary games, games that arise spontaneously, games whose rules change, and games whose outcomes are nebulous and defy calculation. More generally, there is a fascination in Banks’s writing with ludic affordance: the capacity of any situation to absorb and be transformed by play.
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