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Moebius strip

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[[Image:Lacan-mobeiusstrip.jpg|center]]{{Top}}bande de moebius{{Bottom}}
The ===Topology===[[moebius Image:moebiusstrip.jpg|thumb|right|250px|Moebius strip]] (The [[Fr]]. ''[[bande de moebiusstrip]]'') is one of the [[figures ]] studied by [[Lacan]] in his use of [[topology]]. It is a [[three]]-dimensional [[figure]] that can be formed by taking a long rectangle of paper and twisting it once before joining its ends together.
It ===Space===The result is a three-dimensional figure that which subverts our normal (Euclidean) way of representing [[space]], for it seems to have two sides but in fact has only one. Locally, at any one point, two sides can be formed by taking a long rectangle of paper and twisting clearly distinguished, but when the [[whole]] strip is traversed it once before joining its ends togetherbecomes clear that they are in fact continuous.
===Time===The result is a figure which subverts our normal (Euclidean) way two sides are only distinguished by the [[dimension]] of representing space[[time]], for the [[time]] it seems takes to have two sides but in fact has only one[[traverse]] the whole strip.
Locally===Binary Oppositions===The figure illustrates the way that [[psychoanalysis]] problematizes various binary oppositions, such as [[inside]]/[[outside]], [[love]]/[[hate]], at any one point[[signifier]]/[[signified]], [[truth]]/[[appearance]]. While the two sides can [[terms]] in such oppositions are often presented as radically distinct, [[Lacan]] prefers to [[understand]] these oppositions in terms of the [[topology]] of the [[moebius strip]]. The opposed terms are thus seen to be clearly distinguishednot discrete but continuous with each [[other]]. Likewise, but when the whole strip [[discourse]] of the [[master]] is traversed it becomes clear that they are in fact continuouswith the [[discourse]] of the [[analyst]].
The two sides are only distinguished by ==="Traverse the dimension of time, the time it takes to traverse the whole strip. The figure illustrates the way that [[psychoanalysis]] problematizes various binary oppositions, such as [[inside]]/[[outside]], [[love]]/[[hate]], [[signifier]]/[[signified]], [[truth]]/[[appearance]]. While the two terms in such oppositions are often presented as radically distinct, Lacan prefers to understand these oppositions in terms of the [[topology]] of the [[moebius strip]]. The opposed terms are thus seen to be not discrete but continuous with each other. Likewise, the [[discourse]] of the [[master]] is continuous with the [[discourse]] of the [[analyst]].Fantasy"===The [[moebius strip]] also helps one to understand how it is possible to "traverse the fantasy."<ref>{{S11}} p.273</ref>  It is only because the two sides are continuous that it is possivle possible to cross over from [[extimacy|inside ]] to [[extimacy|outside]] Yet, when one passes a finger round the surface of the [[moebius strip]], it is [[impossible ]] to say at which precise poitn point one has crossed over from "[[extimacy|inside ]]" to "[[extimacy|outside ]]" (or vice versa).
==See Also==
{{See}}
* [[Algebra]]
* [[Borromean knot]]
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* [[Extimacy]]
* [[Fantasy]]
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* [[Matheme]]
* [[Topology]]
* [[Borromean knot]]{{Also}}
==References==
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<references/>
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[[Category:Jacques Lacan]]
[[Category:Topology]]
[[Category:Mathematics]]
[[Category:Terms]]
[[Category:Concepts]]
[[Category:Dictionary]]
[[Category:Psychoanalysis]]
{{OK}}
 
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