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Seminar XXIV Final Sessions 1 - Lacan in Ireland

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after all noticed that to consist meant someth<strong>in</strong>g, namely, that one had tospeak about body; there is a body of the Imag<strong>in</strong>ary, a body of the Symbolic– this is lalangue – and a body of the Real about which we do not know howit comes out. It is not simple, not that the complication comes from me, it is<strong>in</strong> what we are deal<strong>in</strong>g with. It is because I was, as someone or other hassaid, confronted with the idea that Freud’s unconscious supports, that I tried,not to answer for it, but to respond to it <strong>in</strong> a sensible way, namely, by notimag<strong>in</strong><strong>in</strong>g that this avision – what Freud glimpsed, that’s what that means –that this avision concerns someth<strong>in</strong>g which is supposed to be <strong>in</strong>side eachone, of each of those who make up a crowd and who believe that they are bythis fact a unity.This notion of crowd, which Massen-psychologie clearly means, has beentranslated as Psychologie collective et analyse du moi. There is noth<strong>in</strong>g tobe done with that. Freud may well have explicitly started from whatGustave Lebon specifically call psychologie des foules, it is translated bypsychologie collective, a collection, a collection of pearls no doubt, eachperson be<strong>in</strong>g one of them, even though what is at stake, is to account for theexistence, for the existence <strong>in</strong> this crowd of someth<strong>in</strong>g which qualifies itselfas ego.What can this ego be? It is <strong>in</strong> try<strong>in</strong>g to expla<strong>in</strong> this for you, that I tried toimag<strong>in</strong>e this year the usage of what is called a topology. A topology, suchas you can grasp simply by open<strong>in</strong>g anyth<strong>in</strong>g at all called GeneralTopology, a topology is always founded on a torus, even if this torus is attimes a Kle<strong>in</strong> bottle, for a Kle<strong>in</strong> bottle is a torus, a torus that crosses itself –I spoke about that a long time ago.There you are. Here, you see that <strong>in</strong> this torus, there is someth<strong>in</strong>g whichrepresents an absolute <strong>in</strong>side when one is <strong>in</strong> the void, <strong>in</strong> the hollow that atorus may constitute. This torus can be a cord, no doubt, but a cord itselfcan twist, and there is someth<strong>in</strong>g which can be drawn as be<strong>in</strong>g the <strong>in</strong>side ofthe cord. In this respect you have only to unpack what is enunciated as aknot <strong>in</strong> a special literature.5

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