Visual vs Cerebral Magic

The difference between something seen and something reasoned or thought about is obvious. I can show you, say, two apples and three bananas (five fruits in total) or alternatively ask you to think of ‘2a + 3b = 5f’. One is perception (or a mixture of perception and thought) and the other, purely thought. In magic, however, the differences between visual magic and cerebral – tricks seen and those created in the mind – are not immediately clear, mainly because most tricks are a mixture of the two.

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Routining – The Formal Side of the Equation

We have looked at the multi-dimensional world of routining for the informal performer. In that world there are fewer formulae and fixed ways of looking at routining, because informally one is not doing long routines for captive audiences, but at most linking tricks individually or in pairs for people and groups who may not have asked for or expected a magic show. As mentioned there, we might produce the four Aces and then do a trick with them, but we won’t do a five-minute routine of Ace tricks if we know what’s good for us (and our spectators). To do so would be to end up ‘putting on a show’ and dominating a situation where, probably, all people wanted to see at most were a couple of card tricks as part of the broader social interaction. It’s equivalent to someone asking ‘How are you?’ and then using them for the next half hour as a surrogate therapist.

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The Multi-Dimensional World of Routining

As soon as you learn more than one piece of magic, the question arises as to what order to do the tricks in. Of course with two tricks it isn’t hard; you just do whichever trick feels right, first. However, as you develop a repertoire over the months and years this approach to routining – doing tricks in whichever order feels right – remains the core approach. Other factors such as choreography and logistics become more significant the more one develops magically, and the professional must be acutely aware of peaks and troughs of impact; but the artistic and intuitive side of the equation remains strongly significant.

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