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How to Travel with a Salmon Other Essays
of subjects not superior to the number of measuring units of the total perimeter of the map, the perimetric unit of measurement being equivalent to the space occupied by one subject in a standing position.

Now suppose that each subject grasps a bit of the edge of the map and begins folding it, while retreating further and further. A critical point would be reached at which the subjects would all be crammed together at the center of the territory, standing on top of the center of the map and supporting its folded edges above their heads: a situation aptly termed scrotum catastrophe, as the entire population of the empire is enclosed in a little transparent sac, in a situation of theoretical stalemate and of considerable physical and psychological discomfort. The subjects must therefore, as the folding gradually proceeds, leap instead outside the map and onto the territory itself, where they will continue folding from outside, until the final stages of the folding, when no subject remains inside the sac.

But this solution would inevitably produce the following situation: the territory would consist, once folding is completed, of the original terrain, plus an enormous folded map in its center. Thus the folded map, no longer consumable, would prove unfaithful as well, because it is known for certain that it would represent the territory without its folded self in the center. And there is no apparent reason why a map should be unfolded and consulted when it is known a priori to be unfaithful. On the other hand, if the map were to depict the territory with itself folded in the center, it would immediately become unfaithful every time it was unfolded.

It could be assumed that the map is subject to a principle of indetermination, for it is the act of unfolding that makes a map faithful whereas, when folded, it is unfaithful. In this situation the map could be unfolded whenever there was a desire to make it faithful.

There still remains, however (unless we have recourse to the partial, or summary, map), the problem of the position to be assumed by the subjects after the map has been unfolded and laid out with a different orientation. For it to be faithful each subject, once the unfolding is completed, must assume the position he had, at the moment of its creation, on the actual territory. Only at this cost will a subject resident at point 2 of the territory—on which, say, a point X2 of the map lies—be depicted exactly at point X1 of the map that currently lies, for example, on point Y of the territory. At the same time, every subject could obtain information from the map about a point of the territory different from the one where he resides—and about a subject different from himself.

Toilsome as it may be, and full of practical difficulties, this solution makes the transparent and permeable map, spread out and adjustable, the best prospect, while obviating any need to settle for a summary map. But this map, too, like the previously mentioned ones, falls victim to the Normal Map paradox.

  1. The Paradox of the Normal Map

When the map is installed over all the territory (whether suspended or not), the territory of the empire has the characteristic of being a territory entirely covered by a map. The map does not take account of this characteristic, which would have to be presented on another map that depicted the territory plus the lower map. But such a process would be infinite (the «third man» argument). In any case, if the process stops, a final map is produced that represents all the maps between itself and the territory, but does not represent itself. We call this map the Normal Map.

A Normal Map is subject to a quasi-Russell-Frege paradox: every territory, plus a map representing it, can be seen as a normal set (the map does not belong to the set of objects that constitute the territory). But we cannot conceive sets of normal sets. Therefore we should think either of a not-normal set, in which the final map is part of the territory it represents (which is false, otherwise it should also represent itself) or of a normal set in which the final map is necessarily unfaithful, as explained above.
Two corollaries follow:

  1. Every 1:1 map always reproduces the territory unfaithfully.
  2. At the moment the map is realized, the empire becomes unreproducible.
    It could be remarked that, with the second corollary, the empire fulfills its own most secret dream, that of making itself imperceptible to enemy empires; but thanks to the first corollary it would become imperceptible to itself as well. We would have to postulate an empire that achieves awareness of itself in a sort of transcendental apperception of its own categorial apparatus in action. But that would require the existence of a map endowed with self-awareness, and such a map (if it were even conceivable) would itself become the empire, while the former empire would cede its power to the map.

Third corollary: every 1:1 map of the empire decrees the end of the empire as such and therefore is the map of a territory that is not an empire.

1982

How to Eat Ice Cream

When I was little, children were bought two kinds of ice cream, sold from those white wagons with canopies made of silvery metal: either the two-cent cone or the four-cent ice-cream pie. The two-cent cone was very small, in fact it could fit comfortably into a child’s hand, and it was made by taking the ice cream from its container with a special scoop and piling it on the cone. Granny always suggested I eat only a part of the cone, then throw away the pointed end, because it had been touched by the vendor’s hand (though that was the best part, nice and crunchy, and it was regularly eaten in secret, after a pretense of discarding it).

The four-cent pie was made by a special little machine, also silvery, which pressed two disks of sweet biscuit against a cylindrical section of ice cream. First you had to thrust your tongue into the gap between the biscuits until it touched the central nucleus of ice cream; then, gradually, you ate the whole thing, the biscuit surfaces softening as they became soaked in creamy nectar. Granny had no advice to give here: in theory the pies had been touched only by the machine; in practice, the vendor had held them in his hand while giving them to us, but it was impossible to isolate the contaminated area.

I was fascinated, however, by some of my peers, whose parents bought them not a four-cent pie but two two-cent cones. These privileged children advanced proudly with one cone in their right hand and one in their left; and expertly moving their head, from side to side they licked first one, then the other. This liturgy seemed to me so sumptuously enviable, that many times I asked to be allowed to celebrate it. In vain. My elders were inflexible: a four-cent ice, yes; but two two-cent ones, absolutely no.

As anyone can see, neither mathematics nor economy nor dietetics justified this refusal. Nor did hygiene, assuming that in due course the tips of both cones were discarded. The pathetic, and obviously mendacious, justification was that a boy concerned with turning his eyes from one cone to the other was more inclined to stumble over stones, steps, or cracks in the pavement. I dimly sensed that there was another secret justification, cruelly pedagogical, but I was unable to grasp it.

Today, citizen and victim of a consumer society, a civilization of excess and waste (which the society of the thirties was not), I realize that those dear and now departed elders were right. Two two-cent cones instead of one at four cents did not signify squandering, economically speaking, but symbolically they surely did. It was for this precise reason that I yearned for them: because two ice creams suggested excess. And this was precisely why they were denied me: because they looked indecent, an insult to poverty, a display of fictitious privilege, a boast of wealth. Only spoiled children ate two cones at once, those children who in fairy tales were rightly punished, as Pinocchio was when he rejected the skin and the stalk. And parents who encouraged this weakness, appropriate to little parvenus, were bringing up their children in the foolish theater of «I’d like to but I can’t.» They were preparing them to turn up at tourist-class check-in with a fake Gucci bag bought from a street peddler on the beach at Rimini.

Nowadays the moralist risks seeming at odds with morality, in a world where the consumer civilization now wants even adults to be spoiled, and promises them always something more, from the wristwatch in the box of detergent to the bonus bangle sheathed, with the magazine it accompanies, in a plastic envelope. Like the parents of those ambidextrous gluttons I so envied, the consumer civilization pretends to give more, but actually gives, for four cents, what is worth four cents. You will throw away the old transistor radio to purchase the new one that boasts an alarm clock as well, but some inexplicable defect in the mechanism will guarantee that the new radio lasts only a year. The new cheap car will have leather seats, double side mirrors adjustable from inside, and a paneled dashboard, but it will not last nearly so long as the glorious old Fiat 500, which, even when it broke down, could be started again with a kick.

The morality of the old days made Spartans of us all, while today’s

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of subjects not superior to the number of measuring units of the total perimeter of the map, the perimetric unit of measurement being equivalent to the space occupied by one