I had just smoked my second pipe of opium and was settling into a pleasant reverie. The opium smell, a sweet, cloying and quite unique odour, still hung in the air of my study, mingling with the aroma of the polished mahogany bookcases and the scent of flowers from the garden. Through the open window I could see that garden, with its pretty shrubs and crazy pathways, and beyond, the real ball of the far-off sun sinking through strata of pink and blue clouds.
My attention, however, was on the chessboard before me. Perhaps I should say a few words about myself. I believe that my brief participation in ‘orthodox’ experimental research may permit me to call myself a man of science, although these days my studies are more mathematical and deductive. It will surprise some that my main interest throughout my life has been alchemy. I have myself practised the Hermetic Art with some assiduity, if only to feel for myself the same numinousness experienced by my alchemistic forebears in manipulating the chemical constituents of the world. Hence I have known what it is to search for the
Unlike most contemporary men I am not inclined to the belief that alchemy has been rendered obsolete by modern science, but rather that its inadequate techniques and theories have been temporarily outstripped, while the essence of the Art remains unapproached. In the not too distant future the reverent search for
Opium has the happy conjunction of both inducing a feeling of relaxation and well-being and of opening the inner doors of the mind to a realm of colourful creativity. By opium, it is conjectured, Coleridge glimpsed the poem
A chessboard, to recapitulate the obvious, consists of 8×8 locations, or ‘squares’ arranged in a rectilinear grid. To us, the chessboard represents a peculiarly restricted world. The entities, or ‘pieces’ of this world are distinguished from one another only by their power of movement: a pawn can only move forward, one square at a time; a castle can move longitudinally for up to eight squares, a bishop likewise diagonally, and a knight can move to the opposite corner of a 2×3 rectangle. For all pieces movement is always directly from square to square, with no locations existing between the squares: none of them possesses the power of continuous, non-discrete movement we enjoy in our own world. On the other hand none of us possesses the power of simultaneous transition from location to location enjoyed by chessmen, particularly by the knight, who is unimpeded by intervening obstacles.