Jealousy and In The Labyrinth

Jealousy and In The Labyrinth by Alain Robbe-Grillet Page A

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Authors: Alain Robbe-Grillet
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uncultivated zone and the banana plantation is not entirely straight. It is a zigzag line, with alternately protruding and receding angles, each belonging to a different patch of different age, but of a generally identical orientation.
    Just opposite the house, a clump of trees marks the highest point the cultivation reaches in this sector. The patch that ends here is a rectangle. The ground is invisible, or virtually so, between the fronds. Still, the impeccable alignment of the boles shows that they have been planted only recently and that no stems have as yet been cut.
    Starting from this clump of trees, the patch runs downhill with a slight divergence (toward the left) from the greatest angle of slope. There are thirty-two banana trees in the row, down to the lower edge of the patch.
    Prolonging this patch toward the bottom, with the same arrangement of rows, another patch occupies the space included between the first patch and the little stream that flows through the valley bottom. This second patch is twenty-three trees deep, and only its more advanced vegetation distinguishes it from the preceding patch: the greater height of the trunks, the tangle of fronds, and the number of well-formed stems. Besides, some stems have already been cut. But the empty place where the bole has been cut is then as easily discernible as the tree itself would be with its tuft of wide, pale-green leaves, out of which comes the thick curving stem bearing the fruit.
    Furthermore, instead of being rectangular like the one above it, this patch is trapezoidal; for the stream bank that constitutes its lower edge is not perpendicular to its two sides—running up the slope—which are parallel to each other. The row on the right side has no more than thirteen banana trees instead of twenty-three.
    And finally, the lower edge of this patch is not straight, since the little stream is not: a slight bulge narrows the patch toward the middle of its width. The central row, which should have eighteen trees if it were to be a true trapezoid, has, in fact, only sixteen.
    In the second row, starting from the far left, there would be twenty-two trees (because of the alternate arrangement) in the case of a rectangular patch. There would also be twenty-two for a patch that was precisely trapezoidal, the reduction being scarcely noticeable at such a short distance from its base. And, in fact, there are twenty-two trees there.
    But the third row too has only twenty-two trees, instead of twenty-three which the alternately-arranged rectangle would have. No additional difference is introduced, at this level, by the bulge in the lower edge. The same is true for the fourth row, which includes twenty-one boles, that is, one less than an even row of the imaginary rectangle.
    The bulge of the bank also begins to take effect starting from the fifth row: this row, as a matter of fact, also possesses only twenty-one trees, whereas it should have twenty- two for a true trapezoid and twenty-three for a rectangle (uneven row).
    These numbers themselves are theoretical, since certain banana trees have already been cut at ground level, once the stem has matured. There are actually nineteen tufts of leaves and two empty spaces which constitute the fourth row; and in the fifth, twenty tufts and one space—that is, from bottom to top: eight tufts of leaves, an empty space, twelve tufts of leaves.
    Without bothering with the order in which the actually visible banana trees and the cut banana trees occur, the sixth row gives the following numbers: twenty-two, twenty-one, twenty, nineteen—which represent respectively the rectangle, the true trapezoid, the trapezoid with a curved edge, and the same after subtracting the boles cut for the harvest.
    And for the following rows: twenty-three, twenty-one, twenty-one, twenty-one. Twenty-two, twenty-one, twenty, twenty. Twenty-three, twenty-one, twenty, nineteen, etc....
    On the log bridge that crosses the stream at the bottom edge of this

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