JeanPaul_Sartre_JeanPaul_Sartre_Basic_Writing
JeanPaul_Sartre_JeanPaul_Sartre_Basic_Writing JeanPaul_Sartre_JeanPaul_Sartre_Basic_Writing
Politics317from Others without adding anything to his characteristic as Other as the sole socialdetermination of his existence. Serial unity, as common interest, therefore imposesitself as exigency and destroys all opposition. The ticket no doubt refers to a temporaldetermination. But this is precisely why it is arbitrary: the time in question is not apractical temporalisation, but a homogeneous medium of repetition. Taking his ticketas he arrives, everyone does the same as the Other. He realises a practicoinert exigencyof the ensemble; and, since they are going to different jobs and have different objectives,the fact of having arrived first does not give any distinctive characteristic, but simplythe right to get on the bus first. The material justifications for the order have meaning,in fact, only after the event: being the first to arrive is no virtue; having waited longestconfers no right. (Indeed, one can imagine fairer classifications —waiting means nothingto a young man, but it is very tiring for an old woman. Besides, war wounded havepriority in any case, etc.) The really important transformation is that alterity as such,pure alterity, is no longer either the simple relation to common unity, or the shiftingidentity of organisms. As an ordering, it becomes a negative principle of unity and ofdetermining everyone’s fate as Other by every Other as Other. It matters a lot to me,in effect, that I have the tenth number rather than the twentieth. But I am tenththrough Others in so far as they are Other than themselves, that is to say, in so far asthe Reason for their number does not lie in themselves. If I am after my neighbour, thismay be because he did not buy his newspaper this morning, or because I was lateleaving the house. And if we have numbers 9 and 10, this depends on both of us andalso on all the Others, both before and after.On this basis, it is possible to grasp our relations to the object in their complexity.On the one hand, we have effectively remained general individuals (in so far as we formpart of this gathering, of course). Therefore the unity of the collection of commuterslies in the bus they are waiting for; in fact it is the bus, as a simple possibility oftransport (not for transporting all of us, for we do not act together, but for transportingeach of us). Thus, as an appearance and a first abstraction, a structure of universalityreally exists in the grouping; indeed, everyone is identical with the Other in so far asthey are waiting for the bus. However, their acts of waiting are not a communal fact,but are lived separately as identical instances of the same act. From this point of view,the group is not structured; it is a gathering and the number of individuals in it iscontingent. This means that any other number was possible (to the extent that theindividuals are considered as arbitrary particles and that they have not collectedtogether as a result of any common dialectical process). This is the level whereconceptualisation has its place; that is to say, concepts are based on the molecularappearance of organisms and on the transcendent unity of the group (common interest).
318 Jean-Paul Sartre: Basic WritingsBut this generality, as the fluid homogeneity of the gathering (in so far as its unitylies outside it), is just an abstract appearance, for it is actually constituted in its verymultiplicity by its transcendent unity as a structured multiplicity. With a concept, ineffect, everyone is the same as the Others in so far as he is himself. In the series,however, everyone becomes himself (as Other than self) in so far as he is other thanthe Others, and so, in so far as the Others are other than him. There can be no conceptof a series, for every member is serial by virtue of his place in the order, and thereforeby virtue of his alterity in so far as it is posited as irreducible. In arithmetic, this canbe demonstrated by reference to numbers, both as concepts and as serial entities. Allwhole numbers, or integers, can be the object of the same concept, in so far as they allshare the same characteristics; in particular, any whole number can be represented bythe symbol n + I (if we take n = o for the number one). But for just this reason, thearithmetical series of integers, in so far as all of them are constituted by adding one tothe preceding number, is a practical and material reality, constituted by an infiniteseries of unique entities; and the uniqueness of each number is due to the fact that itstands in the same relation to the one that precedes it as this one does to the onepreceding it. In the case of ordinals, alterity also changes its meaning: it manifests itselfin the concept as common to all, and it designates everyone as a molecule identicalwith all the others; but, in the series, it becomes a rule of differentiation. And whateverordering procedure is used, seriality derives from practico-inert matter, that is to say,from the future as an ensemble of inert, equivalent possibilities (equivalent, in thiscase, because no means of forecasting them is given): there is the possibility that therewill be one place, that there will be two, or three, etc. These rigid possibilities areinorganic matter itself in so far as it is non-adaptability. They retain their rigidity bypassing into the serial order of separate organisms: for everyone, as a holder of anumbered ticket, they become a complex of possibilities peculiar to him (he will get aplace if there is room for ten or more people on the bus; he will not do so if there isonly room for nine, but then he will be the first for the next bus). And it is thesepossibilities and these alone which, within the group, constitute the real content of hisalterity.But it should be noticed that this constituent alterity must depend both on all theOthers, and on the particular possibility which is actualised, and therefore that theOther has his essence in all the Others, in so far as he differs from them. 8 Moreover,this alterity, as a principle of ordering, naturally produces itself as a link. Now this linkbetween men is of an entirely different kind from those already examined. On the onehand, it cannot be explained in terms of reciprocity, since the serial movement in ourexample excludes the relation of reciprocity: everyone is the Reason for the Other-
- Page 275 and 276: 266Jean-Paul Sartre: Basic Writings
- Page 277 and 278: 268Jean-Paul Sartre: Basic Writings
- Page 279 and 280: 270Jean-Paul Sartre: Basic Writings
- Page 281 and 282: 272Jean-Paul Sartre: Basic Writings
- Page 283 and 284: 274Jean-Paul Sartre: Basic Writings
- Page 285 and 286: 276Jean-Paul Sartre: Basic Writings
- Page 287 and 288: 278Jean-Paul Sartre: Basic Writings
- Page 289 and 290: 280Jean-Paul Sartre: Basic Writings
- Page 291 and 292: 282Jean-Paul Sartre: Basic Writings
- Page 293 and 294: 284Jean-Paul Sartre: Basic Writings
- Page 295 and 296: 286Jean-Paul Sartre: Basic Writings
- Page 297 and 298: 288Jean-Paul Sartre: Basic Writings
- Page 299 and 300: 290Jean-Paul Sartre: Basic Writings
- Page 301 and 302: 292Jean-Paul Sartre: Basic Writings
- Page 303 and 304: 294Jean-Paul Sartre: Basic Writings
- Page 305 and 306: 296Jean-Paul Sartre: Basic Writings
- Page 307 and 308: 298Jean-Paul Sartre: Basic Writings
- Page 309 and 310: 16 PoliticsSartre’s massive and c
- Page 311 and 312: 302 Jean-Paul Sartre: Basic Writing
- Page 313 and 314: 304 Jean-Paul Sartre: Basic Writing
- Page 315 and 316: 306 Jean-Paul Sartre: Basic Writing
- Page 317 and 318: 308 Jean-Paul Sartre: Basic Writing
- Page 319 and 320: 310 Jean-Paul Sartre: Basic Writing
- Page 321 and 322: 312 Jean-Paul Sartre: Basic Writing
- Page 323 and 324: 314 Jean-Paul Sartre: Basic Writing
- Page 325: 316 Jean-Paul Sartre: Basic Writing
- Page 329 and 330: 320 Jean-Paul Sartre: Basic Writing
- Page 331 and 332: 322 Jean-Paul Sartre: Basic Writing
- Page 333 and 334: 324 Jean-Paul Sartre: Basic Writing
- Page 335 and 336: 326 Jean-Paul Sartre: Basic Writing
- Page 337 and 338: 328 Jean-Paul Sartre: Basic Writing
- Page 339 and 340: 330 Jean-Paul Sartre: Basic Writing
- Page 341 and 342: 332 Jean-Paul Sartre: Basic Writing
- Page 343 and 344: BibliographyChronological bibliogra
- Page 345 and 346: 336 Bibliography1954Kean, ou Desord
- Page 347 and 348: 338 BibliographyNotebooks for an Et
318 Jean-Paul <strong>Sartre</strong>: <strong>Basic</strong> <strong>Writing</strong>sBut this generality, as the fluid homogeneity of the gathering (in so far as its unitylies outside it), is just an abstract appearance, for it is actually constituted in its verymultiplicity by its transcendent unity as a structured multiplicity. With a concept, ineffect, everyone is the same as the Others in so far as he is himself. In the series,however, everyone becomes himself (as Other than self) in so far as he is other thanthe Others, and so, in so far as the Others are other than him. There can be no conceptof a series, for every member is serial by virtue of his place in the order, and thereforeby virtue of his alterity in so far as it is posited as irreducible. In arithmetic, this canbe demonstrated by reference to numbers, both as concepts and as serial entities. Allwhole numbers, or integers, can be the object of the same concept, in so far as they allshare the same characteristics; in particular, any whole number can be represented bythe symbol n + I (if we take n = o for the number one). But for just this reason, thearithmetical series of integers, in so far as all of them are constituted by adding one tothe preceding number, is a practical and material reality, constituted by an infiniteseries of unique entities; and the uniqueness of each number is due to the fact that itstands in the same relation to the one that precedes it as this one does to the onepreceding it. In the case of ordinals, alterity also changes its meaning: it manifests itselfin the concept as common to all, and it designates everyone as a molecule identicalwith all the others; but, in the series, it becomes a rule of differentiation. And whateverordering procedure is used, seriality derives from practico-inert matter, that is to say,from the future as an ensemble of inert, equivalent possibilities (equivalent, in thiscase, because no means of forecasting them is given): there is the possibility that therewill be one place, that there will be two, or three, etc. These rigid possibilities areinorganic matter itself in so far as it is non-adaptability. They retain their rigidity bypassing into the serial order of separate organisms: for everyone, as a holder of anumbered ticket, they become a complex of possibilities peculiar to him (he will get aplace if there is room for ten or more people on the bus; he will not do so if there isonly room for nine, but then he will be the first for the next bus). And it is thesepossibilities and these alone which, within the group, constitute the real content of hisalterity.But it should be noticed that this constituent alterity must depend both on all theOthers, and on the particular possibility which is actualised, and therefore that theOther has his essence in all the Others, in so far as he differs from them. 8 Moreover,this alterity, as a principle of ordering, naturally produces itself as a link. Now this linkbetween men is of an entirely different kind from those already examined. On the onehand, it cannot be explained in terms of reciprocity, since the serial movement in ourexample excludes the relation of reciprocity: everyone is the Reason for the Other-