<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:blogger='http://schemas.google.com/blogger/2008' xmlns:georss='http://www.georss.org/georss' xmlns:gd="http://schemas.google.com/g/2005" xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-8562748135922323892</id><updated>2024-11-01T03:37:36.610-07:00</updated><category term="Forex"/><category term="Trader le Forex"/><category term="cours trading forex"/><category term="trading"/><category term="Technique"/><category term="guide de forex"/><category term="Analyse"/><category term="Analyser le Forex"/><category term="cours"/><category term="strategie"/><category term="forex wiki"/><category term="simple"/><category term="Indicateur"/><category term="le Forex"/><category term="Index"/><category term="Interface Metatrader"/><category term="Le trading automatique"/><category term="Les Devises"/><category term="Ligne"/><category term="Metatrader"/><category term="Profiter"/><category term="RSI"/><category term="contre-attaque"/><category term="levier"/><category term="profit"/><category term="10 Trucs"/><category term="Adsense"/><category term="Apprendre"/><category term="Augmenter"/><category term="Chandeliers Japonais"/><category term="Channel"/><category term="Combien"/><category term="Commodity"/><category term="Couverture des risques"/><category term="Détection des Niches Adsense"/><category term="Easy-Forex"/><category term="Effet"/><category term="Expert Advisor"/><category term="FAQ Forex"/><category term="Fibonacci"/><category term="Figures"/><category term="Google"/><category term="Gérer son argent"/><category term="Harami en croix"/><category term="Introduction"/><category term="La Chine"/><category term="La psychologie du trading"/><category term="La tendance"/><category term="Le Harami"/><category term="Le Marteau"/><category term="Les horaires"/><category term="Les pips"/><category term="Low-risk"/><category term="MACD"/><category term="Marteau inversé"/><category term="Moyennes mobiles"/><category term="Méthode des Tiers"/><category term="Pourquoi utiliser Google Adsense"/><category term="Pourquoi utiliser Google Adsense ?"/><category term="Qu&#39; est-ce que le Forex"/><category term="Quête de la Volatilité"/><category term="Rentabilité"/><category term="Revenus"/><category term="Régression"/><category term="Stochastiques"/><category term="Strategy"/><category term="Strength"/><category term="Super Trend"/><category term="Utilisation du levier"/><category term="Vos"/><category term="baissière"/><category term="devises"/><category term="d’intérêt"/><category term="echanges"/><category term="euro"/><category term="fluctuation"/><category term="fondamentale"/><category term="forex en ligne"/><category term="gagne"/><category term="haussière"/><category term="high-return forex trading."/><category term="linéaire"/><category term="lots"/><category term="marché des changes"/><category term="négocier"/><category term="plateforme"/><category term="publicités"/><category term="relève"/><category term="retournement"/><category term="retracements"/><category term="récompenses"/><category term="spreads"/><category term="taux"/><category term="trading de Forex"/><title type='text'>gain plus facile</title><subtitle type='html'>votre guide de forex et investissement</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default?redirect=false'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><link rel='next' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default?start-index=26&amp;max-results=25&amp;redirect=false'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>100</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-7578557930903263004</id><published>2016-02-13T07:29:00.001-08:00</published><updated>2016-02-13T07:29:17.807-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cours trading forex"/><category scheme="http://www.blogger.com/atom/ns#" term="forex en ligne"/><title type='text'>Avantages du trading de Forex en ligne</title><content type='html'>&lt;br /&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;&lt;a href=&quot;http://www.droitdunet.fr/wp-content/uploads/2016/01/Vivre-du-forex.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://www.droitdunet.fr/wp-content/uploads/2016/01/Vivre-du-forex.png&quot; height=&quot;212&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;Simplicité&lt;/span&gt;&lt;br /&gt;Le trading en ligne ne pourrait pas être plus simple. Si vous choisissez la bonne &lt;br /&gt;direction, vous réalisez un profit. Et, vous pouvez négocier de n’importe où et à &lt;br /&gt;n’importe quel moment.&lt;br /&gt;&lt;span style=&quot;font-size: large;&quot;&gt;Flexibilité&lt;/span&gt;&lt;br /&gt;Avec le trading en ligne, vous n’êtes pas limité à un seul marché. Vous pouvez négocier &lt;br /&gt;du Forex, des indices et des marchandises. Tout cela est disponible dans le style de &lt;br /&gt;trading que vous choisirez d’adopter.&amp;nbsp; &lt;br /&gt;&lt;span style=&quot;font-size: large;&quot;&gt;Transparence&lt;/span&gt;&lt;br /&gt;Avec le trading en ligne, il n’y a pas de surprise. Puisque vous contrôler pleinement &lt;br /&gt;votre statut de trader, vous savez combien vous pouvez gagner et combien vous &lt;br /&gt;pouvez perdre. Cela vous permet de trader en toute simplicité et en mode relax, ce &lt;br /&gt;qui devrait toujours être le cas en matière d’argent. </content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/7578557930903263004/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/avantages-du-trading-de-forex-en-ligne.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/7578557930903263004'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/7578557930903263004'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/avantages-du-trading-de-forex-en-ligne.html' title='Avantages du trading de Forex en ligne'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-8794866724769217937</id><published>2016-02-13T07:27:00.001-08:00</published><updated>2016-02-13T07:27:09.897-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cours"/><category scheme="http://www.blogger.com/atom/ns#" term="cours trading forex"/><category scheme="http://www.blogger.com/atom/ns#" term="devises"/><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="forex wiki"/><category scheme="http://www.blogger.com/atom/ns#" term="négocier"/><category scheme="http://www.blogger.com/atom/ns#" term="profit"/><title type='text'>Comment commencer à négocier des devises ? </title><content type='html'>&lt;br /&gt;
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&lt;a href=&quot;http://www.droitdunet.fr/wp-content/uploads/2015/11/forex-investissement-court-terme-720x320.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://www.droitdunet.fr/wp-content/uploads/2015/11/forex-investissement-court-terme-720x320.jpg&quot; height=&quot;142&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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Si vous envisagez de débuter une carrière dans le Forex, vous devrez vous enregistrer &lt;br /&gt;auprès&amp;nbsp; d’une&amp;nbsp; société&amp;nbsp; de&amp;nbsp; courtage&amp;nbsp; en&amp;nbsp; Forex&amp;nbsp; puis&amp;nbsp; déposer&amp;nbsp; de&amp;nbsp; l’argent&amp;nbsp; dans&amp;nbsp; votre &lt;br /&gt;compte de trading.&amp;nbsp; Une fois le processus de dépôt terminé, vous pouvez commencer &lt;br /&gt;à négocier.&lt;br /&gt;Dans la mesure où il y a de nombreuses arènes dans lesquelles vous pouvez choisir &lt;br /&gt;de trader, une évaluation pertinente est nécessaire pour faire &lt;br /&gt;son choix.&amp;nbsp; </content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/8794866724769217937/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/comment-commencer-negocier-des-devises.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/8794866724769217937'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/8794866724769217937'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/comment-commencer-negocier-des-devises.html' title='Comment commencer à négocier des devises ? '/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-8794461181463095906</id><published>2016-02-13T07:24:00.000-08:00</published><updated>2016-02-13T07:24:10.528-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cours trading forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="forex wiki"/><category scheme="http://www.blogger.com/atom/ns#" term="profit"/><category scheme="http://www.blogger.com/atom/ns#" term="Profiter"/><title type='text'>Comment réaliser des profits avec le trading de  Forex ?</title><content type='html'>&lt;br /&gt;
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&lt;a href=&quot;http://www.epargneclimat.fr/wp-content/uploads/2014/12/wall-street-9211jpg-4fb07098689f1301-720x320.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://www.epargneclimat.fr/wp-content/uploads/2014/12/wall-street-9211jpg-4fb07098689f1301-720x320.jpg&quot; height=&quot;142&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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L’astuce ici est d’acheter bas et de vendre haut ! Le prix des devises fluctue souvent &lt;br /&gt;sur le marché des changes, à la hausse comme à la baisse. Les profits potentiels sont &lt;br /&gt;donc tirés de ces fluctuations de prix. &lt;br /&gt;Le trading en ligne élimine le besoin d’intermédiaires (tels que les banques). Cela peut &lt;br /&gt;être une expérience très enrichissante. Mais comme toute autre activité, vous devez &lt;br /&gt;être correctement préparé. &lt;br /&gt;La préparation la plus importante pour vous et votre carrière potentielle dans le &lt;br /&gt;trading est d’obtenir une formation adéquate.&amp;nbsp; </content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/8794461181463095906/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/comment-realiser-des-profits-avec-le.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/8794461181463095906'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/8794461181463095906'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/comment-realiser-des-profits-avec-le.html' title='Comment réaliser des profits avec le trading de  Forex ?'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-7409792729593330114</id><published>2016-02-13T07:20:00.002-08:00</published><updated>2016-02-13T07:20:46.144-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cours trading forex"/><category scheme="http://www.blogger.com/atom/ns#" term="trading de Forex"/><title type='text'>Qu’est-ce que le trading de Forex ?</title><content type='html'>&lt;div data-canvas-width=&quot;288.50191830286616&quot; style=&quot;font-family: sans-serif; font-size: 16.5425px; left: 49.3602px; text-align: center; top: 81.1689px; transform: scaleX(1.12258);&quot;&gt;
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&lt;span style=&quot;font-size: small;&quot;&gt;&amp;nbsp;Le trading de Forex ou marché des changes, qui concerne les investisseurs individuels &lt;br /&gt;et au détail,&amp;nbsp; fait référence à l’échange d’une devise. Internationale contre une autre &lt;br /&gt;sur un marché financier mondial et décentralisé qui opère toute la journée, excepté &lt;br /&gt;le weekend&lt;/span&gt;.&lt;/h3&gt;
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</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/7409792729593330114/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/quest-ce-que-le-trading-de-forex.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/7409792729593330114'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/7409792729593330114'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/quest-ce-que-le-trading-de-forex.html' title='Qu’est-ce que le trading de Forex ?'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-6742452041659350165</id><published>2016-02-10T06:22:00.001-08:00</published><updated>2016-02-10T06:22:16.531-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cours"/><category scheme="http://www.blogger.com/atom/ns#" term="cours trading forex"/><category scheme="http://www.blogger.com/atom/ns#" term="guide de forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Gérer son argent"/><category scheme="http://www.blogger.com/atom/ns#" term="Trader le Forex"/><title type='text'>Gérer son argent </title><content type='html'>&lt;span style=&quot;font-size: x-large;&quot;&gt;Gérer son argent&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
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&lt;a href=&quot;http://desktopped.s3.amazonaws.com/wp-content/uploads/2010/03/trader-4.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://desktopped.s3.amazonaws.com/wp-content/uploads/2010/03/trader-4.jpg&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;span style=&quot;font-size: x-large;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;br /&gt;Existe-t-il un secret pour réussir en tant que trader ? Il existe une méthode que chaque trader utilise, et qui n’a rien de secret, elle&amp;nbsp; s’appelle « gérer son argent ». Il ne s’agit pas d’un jargon particulier à la finan&lt;br /&gt;ce, cela signifie simplement avoir du savoir et du talent nécessaires à l’administration de votre compte Forex.&amp;nbsp; Malgré son évidence, il s’agit bien de la recette pour une carrière longue et réussie. Pourtant on l’oublie ou on la néglige souvent dans la frénésie dubusiness. Laissez- nous vous exposer quelques règles de base grâce auxquelles pour pourrez gérer votreargent efficacement. Ne visez pas&amp;nbsp; la grosse affaire, car cela se termine souvent en grosse perte.&amp;nbsp; Un trading réussi est un trading consistant, où l’on gagne peu mais régulièrement, et donc beaucoup sur la durée. Ne vous imaginez pas que toutes vos transactions seront bénéficiaires et habituez-vous à l’idée de perdre parfois. Vous ne devriez risquer qu’un pourcentage minime du solde de votre compte. Cela réduit simplement les risques, afin que même si vous perdez entièrement votre investissement sur une transaction, ce ne sera pas catastrophique pour votre compte.&amp;nbsp; Le montant recommandé est de 2% de votre compte par transaction. Il y a des traders plus agressifs qui vont jusqu’à 5%, mais jamais plus. C’est une règle importante, car plus votre compte se vide, plus dur ce sera de le remplir à nouveau.&lt;br /&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;&amp;nbsp;Utilisez les ordres d’arrêt et de limites efficacement&lt;/span&gt;, car ils protègent vos investissements et garantissent vos profits. Ce sont de simples outils qui font toute la différence pour votre compte. &lt;br /&gt;&lt;span style=&quot;font-size: large;&quot;&gt;Taille des transactions &lt;/span&gt;&lt;br /&gt;Nous vous conseillons de n’ouvrir que de petites transactions, car en cas de transactions à perte, vous &lt;br /&gt;pouvez en ouvrir une inversée avec un investissement plus important, ou avec un plus grand levier, afin de compenser vos pertes.&lt;br /&gt;
&lt;span style=&quot;font-size: large;&quot;&gt;Exercez-vous au trading avec le compte ICM gratuit &lt;/span&gt;&lt;br /&gt;Pratiquez le trading : ICM vous fournit une version complète de démonstration de Trading en temps &lt;br /&gt;réel, avec un compte garni d’argent virtuel. Tout y fonctionne exactement comme avec un compte Live, &lt;br /&gt;mais vous ne risquez aucun argent réel. Nous vous recommandons de pratiquer pour faire connaissance &lt;br /&gt;avec cette plateforme et y gagner en expérience.&amp;nbsp;&amp;nbsp; Même après avoir commencé à miser véritablement, il&lt;br /&gt;&amp;nbsp;est toujours bon de revenir à cette pratique gratuite pour y tester de nouvelles stratégies de Trading. Vous n’avez aucune raison de risquer votre argent pour vérifier l’efficacité d’une théorie, alors que vous pouvez le faire aussi bien sans le moindre risque. C’est seulement une fois après avoir été sûr du succès de votre stratégie que vous pourrez l’essayez sur un compte réel. N’oubliez pas que l’administration de l’argent est simple à gérer, mais pas facile à perpétuer. Une fois que vous avez maitrisé un système d’administration qui vous convient, gardez-le et ne laissez pas vos émotions contrecarrer un profit à long terme, même si cela implique essuyer quelques légers revers passagers.&amp;nbsp; </content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/6742452041659350165/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/gerer-son-argent.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/6742452041659350165'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/6742452041659350165'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/gerer-son-argent.html' title='Gérer son argent '/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-1128658879080338044</id><published>2016-02-10T06:15:00.001-08:00</published><updated>2016-02-10T06:15:34.840-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cours"/><category scheme="http://www.blogger.com/atom/ns#" term="cours trading forex"/><category scheme="http://www.blogger.com/atom/ns#" term="guide de forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Quête de la Volatilité"/><category scheme="http://www.blogger.com/atom/ns#" term="Trader le Forex"/><title type='text'>La Quête de la Volatilité </title><content type='html'>&lt;span style=&quot;font-size: x-large;&quot;&gt;La Quête de la Volatilité &lt;/span&gt;&lt;br /&gt;Le marché Forex fonctionne 24h sur 24, mais quel est le meilleur moment pour gagner de l’argent? Bien que le marché soit ouvert en permanence, sauf les week-ends, toutes les heures ne sont pas favorables.Si le marché est ouvert si longtemps, c’est juste parce que ce sont différentes sessions tout autour du monde qui, mises à la suite, forment une apparente action de 24h. L’heure qui comportera le plus de marché actifs, à laquelle se feront le plus de transactions sera l’heure la&amp;nbsp; plus favorable à l’action et au profit.&amp;nbsp; Sessions&amp;nbsp; de Trading(“GMT” – Global Market Time):&lt;br /&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgl3rpiCChkq7k65SJGxVkdFIB6ZE0fGYoZCdaNObQ9Pd7h5GSLP3KmjFIKvZzF27jjDFu0fWNj150PW0HD8ouxEiM-_CUwblmTezjGUi78ZREiD7mp1snYW1TtWfXO1gV5Zs2HxOct__xh/s1600/aa.bmp&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;59&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgl3rpiCChkq7k65SJGxVkdFIB6ZE0fGYoZCdaNObQ9Pd7h5GSLP3KmjFIKvZzF27jjDFu0fWNj150PW0HD8ouxEiM-_CUwblmTezjGUi78ZREiD7mp1snYW1TtWfXO1gV5Zs2HxOct__xh/s320/aa.bmp&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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Comme les sessions de Londres sont les plus actives des quatre, les meilleures heures pour trader sont&lt;br /&gt;8h-9h du matin (GMT) and 13h-17h (GMT), parce que c’est à ces moments-là que les sessions&amp;nbsp; de Londres se chevauchent avec d’autres sessions.&amp;nbsp; Rappelez-vous que même s’il vous était possible de trader 24h sur 24, il vaudrait mieux planifier votre activité afin de tomber sur le moment où il y a le plus d’actions, donc le plus de chances de gagner, et le moins de chances de perdre. </content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/1128658879080338044/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/la-quete-de-la-volatilite.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/1128658879080338044'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/1128658879080338044'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/la-quete-de-la-volatilite.html' title='La Quête de la Volatilité '/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgl3rpiCChkq7k65SJGxVkdFIB6ZE0fGYoZCdaNObQ9Pd7h5GSLP3KmjFIKvZzF27jjDFu0fWNj150PW0HD8ouxEiM-_CUwblmTezjGUi78ZREiD7mp1snYW1TtWfXO1gV5Zs2HxOct__xh/s72-c/aa.bmp" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-4954989788354932404</id><published>2016-02-10T06:11:00.002-08:00</published><updated>2016-02-10T06:11:56.887-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cours"/><category scheme="http://www.blogger.com/atom/ns#" term="cours trading forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Couverture des risques"/><category scheme="http://www.blogger.com/atom/ns#" term="guide de forex"/><category scheme="http://www.blogger.com/atom/ns#" term="récompenses"/><category scheme="http://www.blogger.com/atom/ns#" term="Trader le Forex"/><title type='text'>Couverture des risques et récompenses </title><content type='html'>&lt;span style=&quot;font-size: x-large;&quot;&gt;Couverture des risques et récompenses&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
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&lt;a href=&quot;http://www.slate.com/content/dam/slate/blogs/moneybox/2014/11/13/forex_scandal_trader_chat_rooms_help_regulators_in_currency_rigging_probe/457266460-trader-works-on-the-floor-of-the-new-york-stock.jpg.CROP.promo-mediumlarge.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://www.slate.com/content/dam/slate/blogs/moneybox/2014/11/13/forex_scandal_trader_chat_rooms_help_regulators_in_currency_rigging_probe/457266460-trader-works-on-the-floor-of-the-new-york-stock.jpg.CROP.promo-mediumlarge.jpg&quot; height=&quot;228&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;span style=&quot;font-size: x-large;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;br /&gt;Le Trading Forex peut être un business dangereux.&amp;nbsp; Ce chapitre&amp;nbsp; va traiter des ordres d’ « arrêt » (St&lt;br /&gt;op Loss) et de Limite (Take Profit). On les utilise pour couvrir vos risques et récompenses, en réalisant vos profits et en minimisant vos pertes. ICM fermera automatiquement vos transactions à un niveau précis pour empêcher que vous ne perdiez plus que ce que vous avez investi (Margin Call ou MC sur votre relevé de compte) si le cours tombe en dessous de ce qui est couvert par votre investissement (Used Margin),&amp;nbsp; la position se ferme automatiquement.&amp;nbsp; Cela veut dire que le montant maximum que vous pouvez perdre dans une transaction est toujours limité à votre investissement initial. Evidemment, il n’y a aucune raison d’attendre que vous perdiez tout votre investissement pour clore latransaction. En instaurant un Ordre d’Arrêt, vous v&lt;br /&gt;ous assurez que votre position ne chute pas en dessous d’un certain niveau. Ainsi vous contrôlez le montant maximum que vous vous permettriez de perdre dans une transaction, sans avoir à surveiller tous les échanges en permanence. Perdre quelques transactions est habituel pour un trader. Une des recettes pour un trading gagnant estde savoir limiter ses pertes en utilisant les Arrêts, pour limiter les risques. Les ordres de limite, parfois appelés “Take Profit”, ou T/P sont similaires aux ordres d’arrêt, à part qu’ils ne concernent que les profits. Les ordres de Limite garantissent qu’une fois atteint un certain niveau de profit, la transaction sera fermée, afin de préserver ce profit.&amp;nbsp; &lt;br /&gt;Par exemple, imaginons&amp;nbsp; que vous ayez acheté un EUR/USD au cours de 1.3950.&amp;nbsp; Après quelques heures, &lt;br /&gt;le cours retombe à 1.3900.&amp;nbsp; Sans ordre de limite, la remontée du cours pourrait vous échapper, et cela&lt;br /&gt;se terminerait par une perte. Si vous avez un ordre de limite, le profit potentiel de la transaction se réalisera sans avoir à surveiller la transaction en permanence.&amp;nbsp; &lt;br /&gt;Rappelez-vous que les ordres d’arrêt et de Limite sont de simples techniques qui peuvent faire la &lt;br /&gt;différence entre une carrière de trader réussie, et un gros trou dans votre poche. Pensez à les utiliser dans toutes vos transactions.</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/4954989788354932404/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/couverture-des-risques-et-recompenses.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/4954989788354932404'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/4954989788354932404'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/couverture-des-risques-et-recompenses.html' title='Couverture des risques et récompenses '/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-3491059913195989847</id><published>2016-02-10T06:08:00.000-08:00</published><updated>2016-02-10T06:08:01.261-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cours"/><category scheme="http://www.blogger.com/atom/ns#" term="cours trading forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="guide de forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Indicateur"/><category scheme="http://www.blogger.com/atom/ns#" term="levier"/><category scheme="http://www.blogger.com/atom/ns#" term="Utilisation du levier"/><title type='text'>Utilisation du levier  (comment?)</title><content type='html'>&lt;span style=&quot;font-size: x-large;&quot;&gt;Utilisation du levier&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
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&lt;span style=&quot;font-size: x-large;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;br /&gt;Si vous avez déjà&amp;nbsp; fait connaissance avec le Forex, vous avez sans doute déjà entendu parler à droite, à gauche, du “Levier”. Que signifie exactement ce mot ?&amp;nbsp; Le levier est un aspect primordial du Forex et il est fondamental que vous compreniez&amp;nbsp; précisément comment il fonctionne et comment s’en servir. Les traders du Forex utilisent ce terme pour faire référence au ratio de la somme effectivement investie, par rapport à la valeur réelle de la transaction.&amp;nbsp; Les opérateurs de Forex ont l’habitude de donner à leurs clients la possibilité de négocier avec du capital emprunté, afin qu’ils n’aient pas à investir des dizaines de milliers de dollars dans l’espoir de profits substantiels.&amp;nbsp; Quand vous tradez avec un levier de 100 : 1 (ou “100 pour 1”), cela veut dire que pour chaque dollar que vous&amp;nbsp; investissez dans le marché, l’opérateur en investit 100 pour vous ; vous pouvez ainsi disposer d’un montant de 50 000$ en n’en investissant que 500$. ICM offre la possibilité aux traders d’échanger à l’aide de leviers allant jusqu’à 400 : 1. Nous ne vous étonnerons pas en affirmant que les risques augmentent simultanément avec les possibilités de profit. Autant de légers remous dans les fluctuations des cours peuvent vous permettre de gagner des sommes conséquentes, autant peuvent-i&lt;br /&gt;ls vous faire perdre votre argent très rapidement. Plus le levier est important, plus vous êtes en droit d’attendre des profits&amp;nbsp; conséquents, et plus vite vous pourrez perdre votre investissement. Un levier de 400 :1 peut vous faire gagner plus qu’un levier de 100 : 1, mais il occasionnera beaucoup plus de risques pour votre investissement. Si vous tradiez à 100 : 1, le marché devrait générer 100 pip (différences en centièmes entre le prix d’achat et le prix de vente) contre vous afin de rendre votre position caduque. Par contre, si la &lt;br /&gt;transaction se fait par un levier de 400 : 1, le marché n’aurait plus à générer que 25 points pour obtenir le même résultat.&amp;nbsp; Le ratio entre la Taille du Lot, la Taille de la Transaction et l’utilisation du Levier&amp;nbsp; &lt;br /&gt;&amp;nbsp;La taille du lot pour une transaction sur ICM WinTrader est de 10 000$. L’avantage du trader avec le &lt;br /&gt;levier est que votre profit potentiel est illimité. Chez ICM, toute perte est limitée au montant de votre &lt;br /&gt;dépôt initial. Une fois que le cours passe en dessous du cours couvert par votre investissement, la &lt;br /&gt;“Marge Utilisable” sur WinTrader se met à zéro, ou bien la “Marge Libre” de MetaTrader&amp;nbsp; se met à zéro,&lt;br /&gt;et la transaction se clôt automatiquement.&lt;br /&gt;
&amp;nbsp;Rappelez-vous que le Levier peut être le meilleur ami du trader, lorsqu’il est utilisé avec précaution, ou &lt;br /&gt;bien son pire ennemi quand on s’en sert à l’emporte-pièce. C’est un outil efficace pour augmenter ses profits, et effectivement, les traders privés s’en servent pratiquement toujours. Mais n’oubliez jamais &lt;br /&gt;que plus le Levier est haut, plus le niveau de risque augmente.&amp;nbsp; Maintenant que vous avez en main les outils de base, vous pouvez enfin faire votre première &lt;br /&gt;transaction ! </content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/3491059913195989847/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/utilisation-du-levier-comment.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/3491059913195989847'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/3491059913195989847'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/utilisation-du-levier-comment.html' title='Utilisation du levier  (comment?)'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-728955107365793399</id><published>2016-02-10T06:01:00.002-08:00</published><updated>2016-02-10T06:01:59.638-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cours trading forex"/><category scheme="http://www.blogger.com/atom/ns#" term="forex wiki"/><category scheme="http://www.blogger.com/atom/ns#" term="guide de forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Indicateur"/><category scheme="http://www.blogger.com/atom/ns#" term="La tendance"/><title type='text'>La tendance est votre alliée. </title><content type='html'>&lt;br /&gt;&lt;span style=&quot;font-size: x-large;&quot;&gt;La tendance est votre alliée. &lt;/span&gt;&lt;br /&gt;L’analyse de tendance est fondée sur l’assomption que ce qui s’est produit dans le passé permet&amp;nbsp; de sefaire une idée de ce qui se passera dans le futur. Bien que cela semble simpliste, être capable de sa&lt;br /&gt;voir quand une paire se trouve dans une tendance, ou quand elle ne s’y trouve pas, augmentera vos chances de profitabilité constante dans le Forex.&amp;nbsp; Quand vous identifiez une tendance, vous pouvez&amp;nbsp; estimer la direction qu’elle va prendre, et l’exploiter en plaçant une transaction dans ce sens. S’il s’agit d’une tendance à la hausse, ce qui veut dire que le cours grimpe, acheter la paire de devises augmentera vos chances de profit. Si la tendance est à la baisse, et que le cours diminue, il vaudra mieux la vendre.&amp;nbsp; Commentreconnaitre une tendance ? Quelles sont les caractéristiques d’une tendance ?&amp;nbsp; La façon la plus simple d’identifier une tendance se fait par l’observation de la courbe particulière que forme la fluctuation de son cours. Ainsi, vous pouvez savoir si le marché est à la hausse, ou à la baisse.Identifier une tendance Forex&amp;nbsp; Lorsqu’une tendance se développe pour une paire de devises, les changements de cours forment des &lt;br /&gt;pics et des vallées facilement reconnaissables dans le graphique de cette paire. Pour une tendance à la hausse, la fluctuation forme une série de pics et de vallées plus élevés (hausses plus hautes, baisses plus basses). Une image vaut plus qu’un long discours, observons le graphique &lt;br /&gt;suivant :&lt;br /&gt;
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Ce graphique suggère que le trader devrait acheter la paire de devises (et clore la transaction à profit, en la vendant après que la valeur ait grimpé). Dans une tendance à la baisse, la fluctuation des valeurs forme une série de pics et de vallées bas (pics plus bas, vallées plus basses).&amp;nbsp;&lt;br /&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj-zb7mPATG3jHcroo451nVZr8yuaGhecYk0obJpgqOkF-qv2pcINLi3Xl30ukA3VQxtYz7BFQWqgTwGeZk0FXoHSbVfsRwGVNHyUPBxzydSr_v5vd6qjGPuLeWTdd4dVKYaFj9Cfb-TwWe/s1600/ff.bmp&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;187&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj-zb7mPATG3jHcroo451nVZr8yuaGhecYk0obJpgqOkF-qv2pcINLi3Xl30ukA3VQxtYz7BFQWqgTwGeZk0FXoHSbVfsRwGVNHyUPBxzydSr_v5vd6qjGPuLeWTdd4dVKYaFj9Cfb-TwWe/s320/ff.bmp&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
Ce graphique suggère que le trader devrait vendre la paire de devises (et clore la transaction à profit, en l’achetant, après que la valeur ait baissé). Il est important de noter qu’il y a des jours de transactions où aucune tendance ne se manifeste (la fluctuation des valeurs forme un “Range” : littéralement, une « chaîne de montagnes », en contraste avec les pics et vallées) et bien sûr, où vous pouvez être confronté à un renversement occasionnel. En conséquence, tout ceci ne peut être considéré comme un indicateur infaillible de transaction.&amp;nbsp; &lt;br /&gt;&lt;span style=&quot;font-size: large;&quot;&gt;Voici à quoi ressemble un Range.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhACXLSaocRtohIAKlHzD2s_blTAeOMztw9slDyjLGH4je8vRjdSUFmbUtJ5Slr8zXPObTP3Qc7JHOiaGvuCkyvrBeEbcIH_0ky5_agmi1wGHDXoiIUClThezRphGlrCZzyzhtUis3phmUG/s1600/gg.bmp&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;189&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhACXLSaocRtohIAKlHzD2s_blTAeOMztw9slDyjLGH4je8vRjdSUFmbUtJ5Slr8zXPObTP3Qc7JHOiaGvuCkyvrBeEbcIH_0ky5_agmi1wGHDXoiIUClThezRphGlrCZzyzhtUis3phmUG/s320/gg.bmp&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
l est plus facile de faire des prédictions avec une Tendance, qu’avec un Range. Cependant, il est également possible de faire des profits lors d’un Range, à condition de rester alerte, afin de pouvoir faire des allers-retours éclairs sur le marché. Inutile de préciser que cela rend la vie d’un trader plus ardue, et les risques de&amp;nbsp; perte plus tangibles.&amp;nbsp; Les Trading Range peuvent être confus et imprévisibles et il vaut toujours mieux être à l’affut des tendances.&amp;nbsp; Comme stratégie générale, il vaut mieux&amp;nbsp; trader dans le sens de la tendance, plutôt que contre elle, ce qui veut dire que si la tendance générale du marché est à la hausse, vous devrez bien réfléchir avant de prendre position misant sur un changement de tendance vers l’opposé.&amp;nbsp; La recherche des tendances est basée sur l’idée que la direction présente d’une valeur se maintiendradans le futur. Elle s’opère selon trois échelles de temps : courte, intermédiaire, et longue durée ; les tendances leur étant à chaque fois spécifiques. &lt;br /&gt;Par exemple, voici un scénario possible au sein du Forex.&amp;nbsp; Sur les 12 derniers mois, la tendance pour la paire&lt;br /&gt;&amp;nbsp;EUR/USD est à la hausse, sur les 30 derniers jours, elle est à la baisse, et sur les dernières 24 heures (in&lt;br /&gt;tra-jour), la tendance est à la hausse. Sans tenir compte du calendrier, les traders garder&lt;br /&gt;ont leur position jusqu’à ce qu’ils considèrent que la &lt;br /&gt;tendance s’est effectivement renversée.&lt;br /&gt;
Ainsi, le but est de repérer une tendance en laquelle vous avez confiance, et de trader en conséquence. Inutile de préciser que vous devrez surveiller le marché en cas d’erreur : au cas où la tendance disparaisse ou ne se renverse. En ce cas, il sera temps de réduire vos pertes en fermant cette transaction à perte, ou en la «renversant » : fermer cette transaction et en rouvrir une autre, en direction opposée.&amp;nbsp; &lt;br /&gt;
&lt;span style=&quot;font-size: large;&quot;&gt;&amp;nbsp;&lt;/span&gt;</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/728955107365793399/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/la-tendance-est-votre-alliee.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/728955107365793399'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/728955107365793399'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/la-tendance-est-votre-alliee.html' title='La tendance est votre alliée. '/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjRLDK8o41Bh4cF7BocIifYwtLNhe-GiFe3RdkUeUP-riqiJ-I3NkAR5yheVLiXW7tdoojm9jepqx4WWVEljV5_2eKOLkpJw5mkRbtP-lYhkWmtvxdnhIvk0FPd0n0NdYBvL6rndku8rYkB/s72-c/ee.bmp" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-3479242190099872358</id><published>2016-02-10T05:49:00.001-08:00</published><updated>2016-02-10T05:49:34.974-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cours"/><category scheme="http://www.blogger.com/atom/ns#" term="cours trading forex"/><category scheme="http://www.blogger.com/atom/ns#" term="fluctuation"/><category scheme="http://www.blogger.com/atom/ns#" term="guide de forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Profiter"/><title type='text'>Profiter de la fluctuation des cours </title><content type='html'>La transaction de Forex est un négoce excitant. Lemarché est en mouvement constant, et chacun de ses frémissements peut occasionner des profits ou des pertes de centaines, voire de milliers de dollars ! Voici comment cela peut se passer :&amp;nbsp; En général, les huit monnaies les plus échangées sur le Forex sont :&lt;br /&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj3yW4RzyyWAam3-1pWDfQxiFCYeKMYROddjSJtJAxFc8AzkCBqvSbrgsRg33JrLgXvwG16LUxyeXFVENW5Mv4eGk3ynGD1adR8FXEmV_tVn3v3KXcOR_yUiCHM1HEv3SHW9gkbefYHwClK/s1600/bb.bmp&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj3yW4RzyyWAam3-1pWDfQxiFCYeKMYROddjSJtJAxFc8AzkCBqvSbrgsRg33JrLgXvwG16LUxyeXFVENW5Mv4eGk3ynGD1adR8FXEmV_tVn3v3KXcOR_yUiCHM1HEv3SHW9gkbefYHwClK/s1600/bb.bmp&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
La transaction de Forex se fait toujours par paire puisque tout échange signifie simultanément l’achat d’une devise et la vente d’une autre.&amp;nbsp;&amp;nbsp; Les Transactions se feront donc entre ces&amp;nbsp; 14 paires majeures :&amp;nbsp;&lt;br /&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEisckUyYeYLRrwFKAjGGuUXYGkSZadzb7ZaIPYoDRFKWuUmNoGI9gUHhcZFI_V7lnndBx2KIZL48ckfxniJYckM_kCbM3rFHNBsw9AWPT1qI-vAg2AZ_QJbhFMADHKXZp4OrYit2ElOU83h/s1600/cc.bmp&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEisckUyYeYLRrwFKAjGGuUXYGkSZadzb7ZaIPYoDRFKWuUmNoGI9gUHhcZFI_V7lnndBx2KIZL48ckfxniJYckM_kCbM3rFHNBsw9AWPT1qI-vAg2AZ_QJbhFMADHKXZp4OrYit2ElOU83h/s1600/cc.bmp&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
Lors d’une vente, ou de l’achat d’une paire de devises, chacune d’entre elles possède son propre cours “Bid/Ask” (Offre/Demande), par exemple :&lt;br /&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh5_e8W0bTGijo6F9PYCCBH4NYhx0Z2T3-SamGNe2NANjUGq-l3uMn9Lw74N-yEnvvjplrXnOBDEYwmfjNUWhioRMtHD49lS4jSGB1P-d0rR7Qg-erw3wuPrUNb5nUvgiouSFAHdeFUKA40/s1600/dd.bmp&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh5_e8W0bTGijo6F9PYCCBH4NYhx0Z2T3-SamGNe2NANjUGq-l3uMn9Lw74N-yEnvvjplrXnOBDEYwmfjNUWhioRMtHD49lS4jSGB1P-d0rR7Qg-erw3wuPrUNb5nUvgiouSFAHdeFUKA40/s1600/dd.bmp&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
Cela signifie que vous pouvez soit : Vendre cette paire au cours&amp;nbsp; « Offre » de 1.3961 ou bien l’acheter au cours « Demande » de&amp;nbsp; 1.3963 OK, mais&amp;nbsp; de quelle manière peut-on faire profit? Ces paires de devises sont “volatiles” et en fluctuation constante. Une façon de gagner est donc d’acheter une paire, puis de la revendre quand la valeur a grimpé.&amp;nbsp; La seconde est de vendre une paire, puis de la racheter quand elle a baissé. Alors que vos positions deviennent profitables, vous constatez que votre compte « Equity » grimpe en temps réel autant sur WinTrader que sur MetaTrader. Lorsque vous fermez une position sur un profit, vos gains se « réalisent » et sont également ajoutés à votre compte. &lt;br /&gt;&lt;br /&gt;
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&lt;br /&gt;</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/3479242190099872358/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/profiter-de-la-fluctuation-des-cours.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/3479242190099872358'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/3479242190099872358'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/profiter-de-la-fluctuation-des-cours.html' title='Profiter de la fluctuation des cours '/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj3yW4RzyyWAam3-1pWDfQxiFCYeKMYROddjSJtJAxFc8AzkCBqvSbrgsRg33JrLgXvwG16LUxyeXFVENW5Mv4eGk3ynGD1adR8FXEmV_tVn3v3KXcOR_yUiCHM1HEv3SHW9gkbefYHwClK/s72-c/bb.bmp" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-3911358311922102572</id><published>2016-02-10T05:40:00.000-08:00</published><updated>2016-02-10T05:41:33.749-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cours trading forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="guide de forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Rentabilité"/><category scheme="http://www.blogger.com/atom/ns#" term="trading"/><title type='text'>Rentabilitédu forex (est il rentable ?)</title><content type='html'>&lt;br /&gt;
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&lt;a href=&quot;http://www.livetradingnews.com/wp-content/uploads/2015/12/forex-trader-trading-desk-1-1.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;br /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;span style=&quot;font-size: x-large;&quot;&gt;&amp;nbsp;Rentabilitédu forex (est il rentable ?)&lt;/span&gt;&lt;br /&gt;
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Rentabilité Pas besoin d’être un génie financier pour comprendre que l’intérêt&amp;nbsp; de n&#39;importe quel marché, ou simplement de toute entreprise financière, est la possibilité de réaliser des&amp;nbsp; bénéfices.&amp;nbsp; Sur le marché de &lt;br /&gt;
Forex, cette rentabilité se manifeste de plusieurs façons.&amp;nbsp;&amp;nbsp; Tout d&#39;abord, pour mettre les choses au point, pas besoin d’être millionnaire pour négocier&amp;nbsp; des devises.&amp;nbsp; À la différence des autres&amp;nbsp; marchés financiers, le Forex vous donne la possibilité de débuter avec un capital initial relativement bas.&amp;nbsp; Chez ICM, vous pouvez même commencer à trader des Forex à partir de500$ ! En ce moment,&amp;nbsp; vous vous demandez probablement: « quelles peuvent être mes chances de faire un profit avec une mise&amp;nbsp; initiale aussi dérisoire ? »&amp;nbsp; Le marché de Forex n’exige pas de grands investissements initiaux, parce qu&#39;il vous donne l’opportunité d’utiliser le Trading à effet de levier,&amp;nbsp; qui permet d’ouvrir des positions&amp;nbsp; de plusieurs dizaines de milliers de dollars tout en n’investissant réellement que des sommes aussi faibles que 500$.&amp;nbsp; Ceci signifie que le commerce de Forex a un potentiel de bénéfices (et de pertes !) de dizaines et même de centaines de pourcents par jour ! Ce qui est également remarquable dans le marché de Forex, c&#39;est que toute tendance est une opportunité de transaction.&amp;nbsp; Que cette tendance soit descendante ou bien ascendante, il y a toujours une occasion de&amp;nbsp; spéculer, puisque vous gardez&amp;nbsp; en permanence l&#39;option d&#39;acheter ou de vendre la devise de votre choix.&amp;nbsp; À la différence du marché boursier, vous n&#39;êtes pas limité à ne spéculer que sur les stocks en&amp;nbsp; hausse, et un marché à la baisse peut être aussi intéressant pour les affaires qu&#39;un marché à la hausse. Ceci étant dit, il ne faut pas oublier que bien qu’il soit source de profit, le marché Forex comporte exactement les mêmes risques que le trading boursier. Vous devrez toujours rester conscient des risques et ne jamais miser une somme que vous ne pouvez pas vous permettre de perdre. </content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/3911358311922102572/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/rentabilitedu-forex-est-il-rentable.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/3911358311922102572'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/3911358311922102572'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/rentabilitedu-forex-est-il-rentable.html' title='Rentabilitédu forex (est il rentable ?)'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-7645762129531477303</id><published>2016-02-10T05:36:00.000-08:00</published><updated>2016-02-10T05:36:36.419-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cours trading forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="forex wiki"/><category scheme="http://www.blogger.com/atom/ns#" term="guide de forex"/><category scheme="http://www.blogger.com/atom/ns#" term="marché des changes"/><category scheme="http://www.blogger.com/atom/ns#" term="trading"/><title type='text'>Pourquoi le Forex?</title><content type='html'>&lt;br /&gt;
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&lt;a href=&quot;http://www.epargneclimat.fr/wp-content/uploads/2014/12/wall-street-9211jpg-4fb07098689f1301-720x320.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://www.epargneclimat.fr/wp-content/uploads/2014/12/wall-street-9211jpg-4fb07098689f1301-720x320.jpg&quot; height=&quot;142&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;span style=&quot;font-size: x-large;&quot;&gt;Pourquoi le Forex? &lt;/span&gt;&lt;br /&gt;Si vous lisez ce guide, c&#39;est que vous vous êtes&amp;nbsp; probablement déjà intéressé au marché&amp;nbsp; « Forex » &lt;br /&gt;(trading de devises internationales).&amp;nbsp; Mais que peut vraiment vous apporter cette plateforme &lt;br /&gt;d’échange ? &lt;br /&gt;-Accessibilité: rien d’étonnant à ce que le marché de Forex ait un volume d&#39;échange quotidien de 3 trillions : toutes les conditions requises pour être actif sont d’avoir un ordinateur et une connexion&lt;br /&gt;internet. &lt;br /&gt;-Opérationnalité permanente: le marché Forex&amp;nbsp; fonctionne 24 heures sur 24, et vous pouvez être sur le coup à tout moment en cas de scoop financier. Inutile de vous ronger les ongles avant que la cloche d&#39;ouverture ne sonne. &lt;br /&gt;-Marché ciblé: à la différence du marché boursier, plus petit, mais avec des dizaines de milliers de valeurs&amp;nbsp; à étudier, le marché Forex ne gravite qu&#39;autour d&#39;environ huit devises majeures. Ce choix restreint ne laisse aucune place à la confusion et,bien que le marché soit énorme, il est&amp;nbsp; facile de se faire une idée précise de ce qui s’y passe. &lt;br /&gt;-Liquidités: le négoce de devises étrangères est le plus grand marché financier du monde avec un chiffre d&#39;affaires quotidien de plus de 3 trillions de dollars!&amp;nbsp; Au-delà des ce statistiques impressionnantes,l&#39;ampleur du marché Forex est aussi un de ses plus grands avantages.&amp;nbsp;&amp;nbsp; L&#39;énorme volume d&#39;échanges quotidiens fait de lui le marché le plus fluide du monde. Cela signifie concrètement que dans des conditions de marché normales vous pouvez acheter et vendre la quantité de devises qui vous convient. Vous ne pourrez jamais&amp;nbsp; être à cours d&#39;une monnaie à acheter, ou coincé avec une autre dont vous ne pouvez pas vous débarrasser. &lt;br /&gt;-Indépendance : la taille colossale du marché Forex signifie également que personne ne peut l’accaparer. &lt;br /&gt;Même les banques n&#39;ont pas assez de pouvoir pour vraiment contrôler ce marché pendant une longue &lt;br /&gt;période, ce qui en fait une table idéale où tout modeste joueur peut miser tranquillement.&amp;nbsp; </content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/7645762129531477303/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/pourquoi-le-forex.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/7645762129531477303'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/7645762129531477303'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2016/02/pourquoi-le-forex.html' title='Pourquoi le Forex?'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-7423281886346353650</id><published>2013-11-19T18:36:00.001-08:00</published><updated>2013-11-19T18:39:25.279-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="high-return forex trading."/><category scheme="http://www.blogger.com/atom/ns#" term="Low-risk"/><category scheme="http://www.blogger.com/atom/ns#" term="Strategy"/><title type='text'>Strategy:10 Low-risk, high-return forex trading.</title><content type='html'>&lt;div style=&quot;text-align: center;&quot;&gt;
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&lt;span style=&quot;color: blue;&quot;&gt;Low-risk, high-return forex trading.&lt;/span&gt;&lt;/h3&gt;
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&quot; /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;/div&gt;
&lt;h4&gt;
&lt;span style=&quot;color: red;&quot;&gt;The Basics&lt;/span&gt;&lt;/h4&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;On the left navigation section, you&#39;ll see &quot;Forex Pro &amp;gt; Short Term Trend&lt;br /&gt;Trading&quot;. This is an essential read for you – even if it seems technical in nature, you&lt;br /&gt;should read it anyway, just to get the information in your head one time. I suggest&lt;br /&gt;you read everything on this link, start to finish. Getting a background in the market&lt;br /&gt;takes about a week (at most), but it&#39;s very important for you to understand how the&lt;br /&gt;system works. The knowledge you gain early will pay off later. I didn&#39;t read this stuff&lt;br /&gt;BEFORE trading, and it actually kind of helps to read through the material while&lt;br /&gt;you’re entering and watching your first trades – because there’s nothing quite like&lt;br /&gt;trading while you learn. Read the sections in &quot;Forex Essentials&quot;. This is as clear an&lt;br /&gt;explanation as exists.&lt;/div&gt;
&lt;h4&gt;
&lt;span style=&quot;color: red;&quot;&gt;Pips&lt;/span&gt;&lt;/h4&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
Okay, now back to our program. To start, you have to understand what a&lt;br /&gt;&quot;pip&quot; is. A pip is the last number to the right in a currency. For example:&lt;br /&gt;If the EUR/USD traded at 1.1335 this morning. The &quot;5&quot; is the pip. If it moved to&lt;br /&gt;1.1535, which it did today, that would be a 200-pip move.&lt;br /&gt;The next concept that you need to understand is the concept of leverage.&lt;br /&gt;It’s a lot like margin in stock trading, only on steroids. It’s a simple concept.&lt;br /&gt;If you have $10,000 to trade with, your forex broker will let you borrow money&lt;br /&gt;from him so that you can trade in larger quantities. They will let you borrow&lt;br /&gt;Strategy:10 – PAGE 5&lt;br /&gt;as much as 400 times (400:1) what you put up in a trade. Most brokers allow&lt;br /&gt;between 50:1 and 100:1 margin. So, if you put up $1,000, and your broker&lt;br /&gt;allows 100:1 margin, then you’ll be trading $100,000 worth of currency (instead&lt;br /&gt;of $1,000).&lt;br /&gt;That’s important, because every pip equals a certain dollar amount. When you&lt;br /&gt;trade $10,000, each pip movement equals $1. The chart below shows how it&lt;br /&gt;goes from there.&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;If you trade 1,000,000 worth of currency, each movement would be equal to&lt;br /&gt;$100. So if you bought at 1.1445 and sold at 1.1545, you would make 100 x $100,&lt;br /&gt;or $10,000. Now, I don&#39;t know about you, but I could live off of that much.&lt;br /&gt;That&#39;s not saying, however, that you can make $10,000 per day. Of course&lt;br /&gt;it&#39;s possible, but there are a lot of factors that make it very difficult. Like, how&lt;br /&gt;do I know that it&#39;s going up or down?&lt;br /&gt;When should I get in a trade?&lt;br /&gt;Even more importantly, can you deal with the emotions of forex trading?&lt;br /&gt;Alan Farley, a trading expert, rightly observes that mastering the emotions of&lt;br /&gt;trading is more difficult than mastering the technical skills. You’ll soon find&lt;br /&gt;out what he means by that.&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;/div&gt;
&lt;h4&gt;
&lt;span style=&quot;color: red;&quot;&gt;Greed&lt;/span&gt;&lt;/h4&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
Most traders in the forex market try to make a zillion dollars on every trade.&lt;br /&gt;They&#39;re greedy. This leads them to stay in a good trade, hoping to get&lt;br /&gt;more money out of it. This can lead to disaster -- the trade can move against&lt;br /&gt;them and they get creamed. This happens all the time, and it still happens to&lt;br /&gt;me from time to time. It&#39;s the single greatest threat in trading. But you can&lt;br /&gt;already understand why that&#39;s probably true. But how do you overcome greed&lt;br /&gt;when trading?&lt;br /&gt;Revenge&lt;br /&gt;This is the other big one. A lot of traders get creamed in the market and&lt;br /&gt;then want to strike back. So they double their last order and go for broke.&lt;br /&gt;This is natural, and I still deal with this emotion every day. The problem&lt;br /&gt;is, how does one combat this?&lt;br /&gt;Do not underestimate this emotion. It will drive you to ruin if you let it.&lt;br /&gt;The market is not your friend. The market is so much more powerful than&lt;br /&gt;you are. You cannot get “back at” the market. Trading when angry or&lt;br /&gt;vengeful will be a total disaster. If you get rocked on the market, then back&lt;br /&gt;up, take a deep breath, and talk to a mentor. Re-read the charts. Take a&lt;br /&gt;break. Even if you think you see the best opportunity in the world after you&lt;br /&gt;get blasted – just take a break. There will be trades tomorrow.&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;h3 style=&quot;text-align: center;&quot;&gt;
&lt;span style=&quot;color: blue;&quot;&gt;A Different Strategy.&lt;/span&gt;&lt;/h3&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
It’s as simple as this: I don&#39;t try to make a ton of money on each trade, and I&lt;br /&gt;never try to get revenge. I’m not a scalper (someone who sits and makes 20-second&lt;br /&gt;trades for a few pips at a time).&lt;br /&gt;Instead, I set up good trades, that have a lot of potential, and then I shoot for 10&lt;br /&gt;pips. Just 10 pips. That’s it. I don’t let myself lose a lot of money. I only try to get&lt;br /&gt;10 pips, and if that’s all I get, then I’m out for the day. It&#39;s easy enough to get 10 pips&lt;br /&gt;that once that threshold is met, it&#39;s okay to get out. When you know that you can&lt;br /&gt;turn turn $10,000 into $130,000 in one year on 10 pips a day, it&#39;s no longer important&lt;br /&gt;to strike back at the market or get greedy on one day of trading.&lt;br /&gt;And you can learn to turn $10,000 into $130,000 in one year on just 10 pips a day.&lt;br /&gt;Why is this innovative, different, or revolutionary? Because you are going to not&lt;br /&gt;only take money from novices with this strategy, you’re going to take money from&lt;br /&gt;other advanced traders. Advanced traders want big money. They didn’t spend years&lt;br /&gt;learning to trade so that they could make $200 a day. They want big, big returns.&lt;br /&gt;They go for 40 pips at a minimum. They are conservative with their trading capital&lt;br /&gt;because the market can take BIG swings against them when they’re waiting for 40&lt;br /&gt;pips. Advanced traders think I’m nuts for getting out of a trade at 10 pips. What if it&lt;br /&gt;goes to 40 pips? Won’t I be upset that I missed out?&lt;br /&gt;Strategy:10 – PAGE 8&lt;br /&gt;Not at all. I’ll show you later how I can still make those 40 pips. But I’m never&lt;br /&gt;displeased with 10. First, though, I’ll explain stops and limits.&lt;br /&gt;Stops and Limits&lt;br /&gt;A STOP is placed so that you don&#39;t lose too much money. For example, if I&lt;br /&gt;bought EUR/USD at 1.1445, I would start losing money if it started moving down.&lt;br /&gt;So, I might set a STOP at 1.1425 -- meaning, if the currency drops to that level, the&lt;br /&gt;system AUTOMATICALLY exits the trade. I&#39;m out 20 pips, but that&#39;s a lot better&lt;br /&gt;than being out 40 pips if it starts tanking really fast (and this happens all the time, as&lt;br /&gt;you have seen).&lt;br /&gt;A LIMIT works the same way, only for gains. If I set my limit to 1.1535 on that&lt;br /&gt;same trade, then later in the day (or the hour), when the currency moves up to 1.1535,&lt;br /&gt;the system AUTOMATICALLY exits the trade, and I make money. This happens&lt;br /&gt;whether I&#39;m still at the computer, or down the street, or dead. THIS IS THE ONLY&lt;br /&gt;WAY TO TRADE IF YOU’RE NOT GOING TO BE PRESENT TO WATCH&lt;br /&gt;THE TRADE.&lt;br /&gt;My system for trading relies heavily on three things:&lt;br /&gt;1. Technical analysis - a ½ hour, 3 hour, daily, weekly, and monthly chart.&lt;br /&gt;2. STOPS and LIMITS.&lt;br /&gt;3. 10-pip goal every day. This requires DISCIPLINE.&lt;br /&gt;If you started with $10,000 on January 1st, and earned 10 pips per day, and only&lt;br /&gt;traded 17 days of the month, then you would end the year 2,000 pips UP, and with&lt;br /&gt;about $130,000. For a spreadsheet that details this system, write me at&lt;br /&gt;rob@robbooker.com.&lt;br /&gt;If you continued the next year with 10-pips per day, the next year you would be&lt;br /&gt;making between $10,000 and $17,000 per month trading (depending on your risk&lt;br /&gt;tolerance). Can you do this? Absolutely. Can you do this today? Maybe, maybe&lt;br /&gt;not. You have to dedicate yourself 100% to learning how to trade intelligently.&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;h3 style=&quot;text-align: center;&quot;&gt;
&lt;span style=&quot;color: blue;&quot;&gt;The 7:10 Principles.&lt;/span&gt;&lt;/h3&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
1. Buy and sell on breakouts. I teach this in the 1 on 1 training, and I&lt;br /&gt;do it myself.&lt;br /&gt;2. Stop trying to make $8 million on every trade.&lt;br /&gt;3. Set a 10-pip limit only. Exit the trade at 10. Exit the trade at 10.&lt;br /&gt;Stops are set based on market conditions, but are always set.&lt;br /&gt;4. Goal: + 10 pips every day.&lt;br /&gt;5. If I earn more than 10 pips on a trade because the trade moves so&lt;br /&gt;fast in my direction, I can set my stop to protect the 10 and then go&lt;br /&gt;for more. I like to teach traders to just start going for 10. There are&lt;br /&gt;advanced strategies that go for more than 10, but we just start here.&lt;br /&gt;6. There is no ‘makeup’ strategy. If I take a loss, then I’m just trying&lt;br /&gt;to end up with a 10 pip gain for the day. If I can’t get it, then I&lt;br /&gt;don’t try for 20 the next day, or whatever. I can keep trying for the&lt;br /&gt;10 pips gain as long as I haven’t lost more than 5% of my capital.&lt;br /&gt;7. Time: I can trade for 5 hours per day, meaning I can have the&lt;br /&gt;trading platforms open and sit at my computer for a max of 5 hours&lt;br /&gt;per day. If I can’t earn my 10 pips during that time, then I can set&lt;br /&gt;my stops and limits and walk away, but I can’t actively watch the&lt;br /&gt;market any longer.&lt;/div&gt;
&lt;h3 style=&quot;text-align: center;&quot;&gt;
&lt;span style=&quot;color: blue;&quot;&gt;&lt;b&gt;The Daily Routine.&lt;/b&gt;&lt;/span&gt;&lt;/h3&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
Here’s a daily routine that I’ve used in the Strategy:10 system. Some of the most&lt;br /&gt;successful months of my trading career happened when I followed this plan.&lt;br /&gt;Up at 3:00 am EST. Check the charts.&lt;br /&gt;Ask the following questions:&lt;br /&gt;1. Where did the USD close (5pm EST) yesterday against the majors?&lt;br /&gt;2. What effect will today’s economic reports have, if any, on the forex market?&lt;br /&gt;a. FED interest rate movements&lt;br /&gt;b. ECB decisions&lt;br /&gt;c. Unemployment – Weekly Moving Average above or below 400k?&lt;br /&gt;d. Greenspan speaking?&lt;br /&gt;3. Are we at an all time high or low on the EUR or GBP or CHF? Or:&lt;br /&gt;a. Are they way oversold or overbought? Is it better to not trade today?&lt;br /&gt;4. If I make a trade now, what might go wrong? What’s the most I’ll lose? Gain?&lt;br /&gt;Is the market just dead quiet right now? Moving fast?&lt;br /&gt;5. Is the EUR or GBP moving right now? How far are the pairs from support and&lt;br /&gt;resistance?&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/7423281886346353650/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2013/11/strategy10-low-risk-high-return-forex.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/7423281886346353650'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/7423281886346353650'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2013/11/strategy10-low-risk-high-return-forex.html' title='Strategy:10 Low-risk, high-return forex trading.'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-7932717972404005111</id><published>2012-05-09T17:57:00.001-07:00</published><updated>2012-05-09T17:57:26.525-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="simple"/><category scheme="http://www.blogger.com/atom/ns#" term="strategie"/><category scheme="http://www.blogger.com/atom/ns#" term="Super Trend"/><category scheme="http://www.blogger.com/atom/ns#" term="trading"/><title type='text'>Super Trend</title><content type='html'>&lt;div align=&quot;justify&quot;&gt;
C&#39;est l&#39;outil idéal pour accompagner les tendances et  optimiser vos sorties.&amp;nbsp; Le &lt;strong&gt;Super Trend&lt;/strong&gt;
  évolue au dessus ou au dessous des prix en fonction de la tendance 
développée.  Il accompagne les prix comme un stop suiveur à la 
différence que celui-ci ne  progresse pas ou ne se referme pas sur les 
prix pendant les zones de  congestion.&amp;nbsp; Cela donne plus d&#39;espace et  de 
temps aux prix pour évoluer, vous donnant ainsi la possibilité de capter
 un  mouvement plus important. Vous pourrez l&#39;utiliser comme &lt;strong&gt;indicateur&lt;/strong&gt; de sortie  dès que celui-ci changera de sens ou pour positionner des stops de protection.&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Application de la méthode&lt;/strong&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Point d&#39;entrée&lt;/strong&gt; :D&#39;une maniere générale il est préférable de privilégier les  positions acheteuses lorsque le &lt;strong&gt;Super Trend&lt;/strong&gt; évolue au dessous des prix et a  contrario il est préférable de prendre uniquement des positions vendeuses  lorsque le &lt;strong&gt;Super Trend&lt;/strong&gt;
 évolue au dessus des prix. Il est possible de renforcer  sa position 
lorsque le cours vient taper sur le super trend sans le franchir.&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Point de sortie&lt;/strong&gt; : La sortie s&#39;effectue lorsque le &lt;strong&gt;Super Trend&lt;/strong&gt;
 change de sens.  Attention cependant, les stops loss doivent etre 
placés un peu au dessus ou en  dessous du super trend selon le sens de 
la position. Plus l&#39;unité de temps sera  grande, plus il faudrait 
écarter son stop du &lt;strong&gt;super trend&lt;/strong&gt;. En effet, il arrive  
souvent que les mèches des chandeliers croisent le super trend et que la
  clôture du meme chandelier se fasse finalement sur le super trend pour
 apres  entrainer un rebond du cours.&lt;/div&gt;
&lt;div align=&quot;center&quot;&gt;
&lt;img height=&quot;303&quot; src=&quot;http://www.tribuforex.fr/img_vrac/Indicateurs/trading-super-trend.png&quot; width=&quot;603&quot; /&gt;&lt;br /&gt;
                            &lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Résumé&lt;/strong&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Avantages&lt;/strong&gt;&amp;nbsp;:
 Permet de profiter de grands  mouvements&amp;nbsp;; Ne colle pas aux prix et 
évite donc de nombreux faux signaux  en cas de tendance latérale ou de 
correction du marché&amp;nbsp;; S&#39;utilise sur  toutes les bases de temps&amp;nbsp;; Offre 
de tres bonnes performances&amp;nbsp;;  simple d&#39;utilisation&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Inconvenients&lt;/strong&gt;&amp;nbsp;: Les stops de protection sont souvent  éloignés du fait que le super trend ne colle pas aux prix&amp;nbsp;; &lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/7932717972404005111/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/05/super-trend.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/7932717972404005111'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/7932717972404005111'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/05/super-trend.html' title='Super Trend'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-8188472075072669786</id><published>2012-05-09T17:56:00.001-07:00</published><updated>2012-05-09T17:56:27.091-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="simple"/><category scheme="http://www.blogger.com/atom/ns#" term="Stochastiques"/><category scheme="http://www.blogger.com/atom/ns#" term="strategie"/><category scheme="http://www.blogger.com/atom/ns#" term="trading"/><title type='text'>Stochastiques</title><content type='html'>&lt;div align=&quot;justify&quot;&gt;
Cette  méthode ne demande aucune analyse. Elle se réfere à un indicateur, les  &lt;strong&gt;stochastiques&lt;/strong&gt;.
 Celui-ci est borné, ce qui signifie qu&#39;il oscille entre 0 et  100. Deux
 autres lignes sont également tracées, représentant les zones de  
surachat et de survente. La zone de surachat peut etre placée à 70 ou 
80. A 70,  il y aura donc un nombre plus&amp;nbsp; important  de signaux mais il y
 aura de nombreux faux signaux. A 80, il sera possible de  profiter de 
plus grands mouvements. Cela est valable également pour la zone de  
survente qui est placée à 20 ou 10.&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Application  de la méthode&lt;/strong&gt;&lt;br /&gt;
                            &lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Point d&#39;entrée&lt;/strong&gt; : C&#39;est  tres simple. Lorsque la courbe &lt;strong&gt;stochastique&lt;/strong&gt;
 entre en zone de surachat, placer  un ordre de vente si la courbe sort 
de la zone de surachat.  C&#39;est le fonctionnement  inverse pour l&#39;ordre 
d&#39;achat.&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Point de sortie&lt;/strong&gt; : A la vente, la position sera  cloturer quand la courbe atteint la zone de survente et inversement à l&#39;achat&lt;/div&gt;
&lt;div align=&quot;center&quot;&gt;
&lt;img height=&quot;502&quot; src=&quot;http://www.tribuforex.fr/img_vrac/Indicateurs/trading-stochastiques.png&quot; width=&quot;639&quot; /&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Résumé&lt;/strong&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Avantages&lt;/strong&gt;&amp;nbsp;:  tres simple d&#39;utilisation&amp;nbsp;; fonctionne plutôt bien dans un marché en  tendance.&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Inconvénients&lt;/strong&gt;&amp;nbsp;:
  Le cours peut rester longtemps en zone de surachat ou zone de survente
 et une  grande partie du mouvement peut etre loupé&amp;nbsp;; Tres difficile de 
traiter  dans un marché sans réelle tendance. Les zones de surachat et 
de survente ne  sont presque jamais atteintes&amp;nbsp;; demande du temps&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/8188472075072669786/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/05/stochastiques.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/8188472075072669786'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/8188472075072669786'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/05/stochastiques.html' title='Stochastiques'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-5621614422469462168</id><published>2012-05-09T17:55:00.003-07:00</published><updated>2012-05-09T17:55:26.401-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="RSI"/><category scheme="http://www.blogger.com/atom/ns#" term="simple"/><category scheme="http://www.blogger.com/atom/ns#" term="strategie"/><category scheme="http://www.blogger.com/atom/ns#" term="trading"/><title type='text'>RSI</title><content type='html'>&lt;div align=&quot;justify&quot;&gt;
Le &lt;strong&gt;RSI&lt;/strong&gt; est un indicateur bornée entre 0 et 100, qui  indiquent les zones de surachat et de survente. &lt;br /&gt;
                            En effet, plus les variations haussieres sont importantes, plus le &lt;strong&gt;RSI&lt;/strong&gt;
 se  rapprochera de 100, et réciproquement des variations baissieres 
fortes le  rapprocheront de 0. Les niveaux de surachat et de survente 
sont respectivement  placés a 70 et 30. Cet indicateur permet de capter 
une grande partie du mouvement  en cours. &lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Application  de la méthode&lt;/strong&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Point d&#39;entrée&lt;/strong&gt;
 : Un  signal d&#39;achat est donné lorsque la courbe croise à la hausse la 
ligne des  30. Il faut donc au préalable que la courbe soit entrée en 
zone de survente.  C&#39;est donc la sortie de cette zone qui donnera le 
signal d&#39;achat et inversement  pour le signal de vente.&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Point de sortie&lt;/strong&gt; : La  sortie du trade peut s&#39;effectuer à tout moment.&lt;/div&gt;
&lt;div align=&quot;center&quot;&gt;
&lt;img height=&quot;502&quot; src=&quot;http://www.tribuforex.fr/img_vrac/Indicateurs/trading-RSI.png&quot; width=&quot;639&quot; /&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Résumé&amp;nbsp;:&lt;/strong&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Avantages&lt;/strong&gt;&amp;nbsp;:
  Cette indicateur doit etre couplé avec d&#39;autres indicateurs et permet 
d&#39;établir  de bons points d&#39;entrée&amp;nbsp;; Les droites de tendances sur cette 
indicateur de  la deuxieme méthode peuvent etre utilisées seules&amp;nbsp;; Donne
 de très bons  résultats si le marché est en tendance.&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Inconvénients&lt;/strong&gt;&amp;nbsp;:
  L&#39;indicateur peut évoluer un long moment en zone de surachat ou de  
survente&amp;nbsp;; Le nombre de signaux est peu important; Il n&#39;y a pas de zone 
de  sortie de trade conseillé&amp;nbsp;; Il faut surveiller l&#39;indicateur assez 
souvent.&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/5621614422469462168/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/05/rsi.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/5621614422469462168'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/5621614422469462168'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/05/rsi.html' title='RSI'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-1337171529851406278</id><published>2012-05-09T17:54:00.000-07:00</published><updated>2012-05-09T17:54:12.638-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Moyennes mobiles"/><category scheme="http://www.blogger.com/atom/ns#" term="strategie"/><category scheme="http://www.blogger.com/atom/ns#" term="trading"/><title type='text'>Moyennes mobiles</title><content type='html'>&lt;div align=&quot;justify&quot;&gt;
C&#39;est  méthode est extremement simple et permet de profiter de grands mouvements. En  effet, les &lt;strong&gt;moyennes mobiles&lt;/strong&gt;
 sont des indicateurs de tendance. Pour appliquer  cette stratégie, il 
vous suffit de choisir 3 moyennes mobiles. Cela peut etre  par exemple 
les MM20,50 et 100 ou encore les MM7,14,21. Ce sont les groupes de  
moyennes mobiles les plus souvent utilisés. Plus la &lt;strong&gt;moyenne mobile&lt;/strong&gt;
 est  paramétrée sur une période courte, plus elle sera sensible aux 
variations de  cours et changera rapidement de direction. Le choix des 
moyennes mobiles  utilisées dépend donc de votre style de trading. Pour 
un trading court terme,  privilégiez les moyennes mobiles courtes afin 
d&#39;obtenir un maximum de signaux.  Le risque est alors d&#39;obtenir un grand
 nombre de faux signaux. C&#39;est donc à  vous de choisir.&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Application  de la méthode&lt;/strong&gt;&lt;br /&gt;
                            &lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Point d&#39;entrée&lt;/strong&gt; : Lorsque  la &lt;strong&gt;moyenne mobile&lt;/strong&gt;
 la plus courte croise à la baisse ou à la hausse les deux  autres, il 
faut alors rentrer dans le sens du mouvement. Pour éviter les faux  
signaux, attendez que le chandelier sur votre timeframe soit clôturé 
avant de  rentrer sur le marché. &lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Point de sortie&lt;/strong&gt; : La clôture de la position se fait lorsque la moyenne  mobile la plus courte recroise dans l&#39;autre sens les deux autres &lt;strong&gt;moyennes mobiles&lt;/strong&gt;.&lt;/div&gt;
&lt;div align=&quot;center&quot;&gt;
&lt;img height=&quot;503&quot; src=&quot;http://www.tribuforex.fr/img_vrac/Indicateurs/trading-moyennes-mobiles.png&quot; width=&quot;686&quot; /&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Résumé&lt;/strong&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Avantages&lt;/strong&gt;&amp;nbsp;:  facilité d&#39;utilisation&amp;nbsp;; possibilité de programmer un trading  automatique&amp;nbsp;; permet de profiter de grands mouvements&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Inconvénients&lt;/strong&gt;&amp;nbsp;:
 demande du temps surtout si  le timeframe utilisé est petit. Il est en 
effet impossible d&#39;établir un niveau  de sortie a l&#39;avance&amp;nbsp;; Nombre 
importants de faux signaux.&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/1337171529851406278/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/05/moyennes-mobiles.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/1337171529851406278'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/1337171529851406278'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/05/moyennes-mobiles.html' title='Moyennes mobiles'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-1305544530309404214</id><published>2012-05-09T17:53:00.000-07:00</published><updated>2012-05-09T17:53:02.526-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="MACD"/><category scheme="http://www.blogger.com/atom/ns#" term="simple"/><category scheme="http://www.blogger.com/atom/ns#" term="strategie"/><category scheme="http://www.blogger.com/atom/ns#" term="trading"/><title type='text'>Le MACD</title><content type='html'>&lt;div align=&quot;justify&quot;&gt;
Le &lt;strong&gt;MACD&lt;/strong&gt;  est l&#39;un des indicateurs 
les plus utilisés par les traders. C&#39;est en effet  un excellent 
indicateur de tendance, qui pallie une partie des retards obtenus  avec 
l&#39;utilisation de moyennes mobiles simples.&amp;nbsp;  C&#39;est un indicateur non 
borné et peut donc monter ou descendre tres bas.  Avec la configuration 
standard, le &lt;strong&gt;MACD&lt;/strong&gt; est paramétré ainsi 12, 26, 9. Le 12 
 représente la moyenne mobile court terme, 26 la moyenne mobile long 
terme et 9  le nombre de périodes. Pour une réactivité plus importante 
au marché, il suffit  d&#39;utiliser des moyennes mobiles plus courtes ou 
bien de réduire le nombre de  périodes mais au risque d&#39;avoir un nombre 
important de faux signaux.&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Application de la méthode&lt;/strong&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Point d&#39;entrée&lt;/strong&gt;: Lorsque la  ligne de &lt;strong&gt;MACD&lt;/strong&gt;
 croise sa ligne de signal, il faut rentrer dans le sens du  croisement.
 Afin de valider le signal d&#39;achat ou de vente, on peut attendre que  la
 ligne de &lt;strong&gt;MACD&lt;/strong&gt; croise également la ligne de zero. Ce 
croisement vient  confirmer le signal précédemment donné. On peut 
choisir ou non d&#39;attendre cette  validation pour entrer en position. 
Cette derniere réduit bien sur le nombre de  signaux et fait perdre une 
partie du mouvement mais en contrepartie, un grand  nombre de faux 
signaux est éliminé. &lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Point de sortie&lt;/strong&gt; :La  sortie se fait lorsque que la ligne de &lt;strong&gt;MACD&lt;/strong&gt; croise de nouveau dans l&#39;autre sens  sa ligne de signal.&lt;/div&gt;
&lt;div align=&quot;center&quot;&gt;
&lt;img alt=&quot;&quot; height=&quot;502&quot; src=&quot;http://www.tribuforex.fr/img_vrac/Indicateurs/trading-MACD.png&quot; width=&quot;639&quot; /&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Résumé&amp;nbsp;:&lt;/strong&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Avantages&lt;/strong&gt;&amp;nbsp;:  Tres simple d&#39;utilisation&amp;nbsp;; Possibilité ou non d&#39;attendre la  validation&amp;nbsp;; Permet de profiter de grands mouvements&amp;nbsp;;&amp;nbsp;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;Inconvénients&lt;/strong&gt;&amp;nbsp;:
  Demande du temps&amp;nbsp;; Inefficace si le marché n&#39;est pas en tendance&amp;nbsp;; Il 
 n&#39;est jamais utilisé seul&amp;nbsp;; faux signaux&amp;nbsp;; Parfois en retard sur le  
prix&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/1305544530309404214/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/05/le-macd.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/1305544530309404214'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/1305544530309404214'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/05/le-macd.html' title='Le MACD'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-6162446943167167573</id><published>2012-03-28T15:44:00.002-07:00</published><updated>2012-03-28T15:44:52.533-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Effet"/><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="le Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="levier"/><category scheme="http://www.blogger.com/atom/ns#" term="lots"/><category scheme="http://www.blogger.com/atom/ns#" term="Trader le Forex"/><title type='text'>Effet de levier et lots</title><content type='html'>&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;width: 929px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td width=&quot;126&quot;&gt;&lt;img alt=&quot;effet de levier&quot; height=&quot;90&quot; src=&quot;http://www.forex100.net/images/effet-levier.png&quot; width=&quot;125&quot; /&gt;&lt;/td&gt;     &lt;td width=&quot;803&quot;&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Le marché des changes est un marché volatile, constamment en  mouvement mais&lt;strong&gt; à un faible taux&lt;/strong&gt;.  Dans une journée le taux d&#39;une devise varie en  moyenne d&#39;1%. Alors que  sur le marché des actions il est possible de voir des variations  de 25  % dans une journée. C&#39;est la raison pour laquelle &lt;strong&gt;l&#39;effet de levier&lt;/strong&gt; sur  le marché des changes est élevé. &lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;En l&#39;utilisant  habilement vous pourrez  capter les moindres variations et transformer  ce qui devait être 0,1% de profit  en 1, 5, 10 ou même 20%.&lt;/span&gt;&lt;/td&gt;   &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;
&lt;span style=&quot;color: #000066; font-family: Arial; font-size: small;&quot;&gt;&lt;u&gt;&lt;br /&gt;
Qu&#39;es ce que l&#39;effet de levier &lt;/u&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;L&#39;effet de levier est ce  qu&#39;il vous permet de faire des  profits importants sur le marché des  changes avec peu de capital. Chez la  plupart des courtiers forex  l&#39;effet de levier est de 1 sur 200. Ce qui veut  dire que vous pouvez &lt;strong&gt;multiplier la somme&lt;/strong&gt; que vous souhaitez mettre sur le  marché&lt;strong&gt; jusqu&#39;à 200&lt;/strong&gt;.  Plus l&#39;effet de levier sera fort et plus les gains seront importants   pour chaque pips de profit. De la même manière que en cas de pertes  celle ci  seront aussi plus importante. &lt;/span&gt;&lt;br /&gt;
&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;width: 929px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;     &lt;td width=&quot;119&quot;&gt;&lt;img alt=&quot;effet de levier&quot; height=&quot;90&quot; src=&quot;http://www.forex100.net/images/stop.png&quot; width=&quot;119&quot; /&gt;&lt;/td&gt;     &lt;td width=&quot;810&quot;&gt;&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;Pas de compte en négatif : &lt;/span&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Il  faut donc voir l&#39;effet de levier comme un accélérateur de  gains et à  inversement de pertes. Mais vous ne pouvez bien évidemment pas être   redevable des pertes au delà des sommes présente dans votre compte. &lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Donc pas  d&#39;inquiétude si vous traitez avec des sommes qui peuvent vous paraitre très  importante,&lt;strong&gt; vous n&#39;aurez jamais de dette&lt;/strong&gt;  ou de somme à rembourser à cause d&#39;un  effet de levier trop fort. Si la  perte ce rapproche du montant total de votre  capital votre position ce  clôturera automatiquement.&lt;/span&gt;&lt;/td&gt;   &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;color: #000066; font-family: Arial; font-size: small;&quot;&gt;&lt;u&gt; Exemple d&#39;une transaction avec effet de levier &lt;/u&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Le marché évolue en  moyenne de 100 pips dans une journée, ce  qui représente une évolution  de seulement 0,01 sur le marché des changes. Il ne  vous sera pas rare  de faire des gains de 30, pips, 20 pips voir moins par  transaction et  dans ce cas l&#39;effet de levier est plus qu&#39;indispensable.&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;color: #000066; font-family: Arial; font-size: x-small;&quot;&gt;&lt;strong&gt;Exemple d&#39;une transaction &lt;/strong&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt; - Effet de levier : 50 &lt;br /&gt;
- Capital de votre compte : 2000 euros dans votre compte.&lt;br /&gt;
- Objectifs : 40 pips &lt;br /&gt;
- Stop en cas de perte : 20 pips &lt;br /&gt;
&lt;strong&gt;- Montant de la transaction :&lt;/strong&gt; 2000 x 50 soit une transaction  de 100 000 &lt;br /&gt;
&lt;strong&gt;- Coût du pips :&lt;/strong&gt; 0,0001 x 100 000 = 10 euros. Une variation  de 1 pip équivaut donc à une variation de 10 euros dans votre capital. &lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;&lt;strong&gt;Résultat :&lt;/strong&gt;&lt;/span&gt; &lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Avec un effet de levier de 50 si votre trade est  gagnant de 40 pips alors vous &lt;strong&gt;gagnerez 400 euros&lt;/strong&gt;. Vous avez mis un stop à 20  pips en cas de perte, dans ce cas la position ce clôturera à 200 euros de  perte&lt;/span&gt;&lt;span style=&quot;font-family: Arial; font-size: x-small;&quot;&gt;.&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;font-family: Arial; font-size: x-small;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span style=&quot;color: #000066; font-family: Arial; font-size: small;&quot;&gt;&lt;u&gt;Les lots : &lt;/u&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Lorsque vous passez vos transactions chez un courtier vous  n&#39;avez pas à préciser votre &lt;strong&gt;effet de levier&lt;/strong&gt;.  Celui ci est transparent, vous  avez votre capital et la possibilité de  faire des transactions allant jusqu&#39;à  &quot;effet de levier maximum  autorisé par le courtier multiplier par le  montant de votre capital&quot;.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;En fonction des  plateformes de trading soit vous précisez  directement le montant de  votre transaction, soit vous traitez en lots qui sont  des unités  d&#39;investissements. La taille des lots est différente en fonction des  &lt;a href=&quot;http://www.forex100.net/forex-trading.html&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #000066;&quot;&gt;brokers&lt;/span&gt;&lt;/a&gt;.&lt;/span&gt;&lt;br /&gt;
&lt;strong&gt;&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;&lt;br /&gt;
Types de lots : &lt;/span&gt;&lt;/strong&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;Lot standard : 100 000&lt;br /&gt;
&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;Lot mini : 10 000 &lt;br /&gt;
&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;Lot micro : 1000&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Si la taille du lot chez  votre broker est de 100 000 et que  vous souhaitez faire une transaction  de 200 000 alors il vous faudra faire une  transaction de 2 lots.&lt;/span&gt;&lt;span style=&quot;font-family: Arial; font-size: x-small;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/6162446943167167573/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/effet-de-levier-et-lots.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/6162446943167167573'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/6162446943167167573'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/effet-de-levier-et-lots.html' title='Effet de levier et lots'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-9101895581112498196</id><published>2012-03-28T15:43:00.002-07:00</published><updated>2012-03-28T15:43:23.323-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="le Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Les pips"/><category scheme="http://www.blogger.com/atom/ns#" term="spreads"/><category scheme="http://www.blogger.com/atom/ns#" term="trading"/><title type='text'>Les pips et spreads</title><content type='html'>&lt;span style=&quot;color: #000066; font-family: Arial; font-size: small;&quot;&gt;&lt;u&gt;Un pips &lt;/u&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Le taux d’une devise sur  le marché des changes ce lit la  manière suivante x,xxxx, c’est-à-dire  jusqu&#39;à quatre chiffres après la virgule.  C’est ainsi que vous verrez  les taux apparaître sur votre plateforme de  trading.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;&lt;strong&gt;Exemple&amp;nbsp;&lt;/strong&gt;&lt;/span&gt;&lt;span style=&quot;color: #990000;&quot;&gt;&lt;strong&gt;&lt;span style=&quot;font-family: Arial; font-size: x-small;&quot;&gt;:&lt;/span&gt;&lt;/strong&gt;&lt;/span&gt;&lt;span style=&quot;color: #990000;&quot;&gt; &lt;/span&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;EUR/USD - 1,3409&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;La plus petite unité possible c&#39;est le pips. Il est donc  égal à 0,0001.&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;color: #000066; font-family: Arial; font-size: small;&quot;&gt;&lt;u&gt;Le  Spread &lt;/u&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Le spread c’est la  différence entre l’achat (le bid) et la  vente (l’Ask). Comme vous le  savez au forex les courtiers ne prennent pas de  frais de courtage ou  autres. Ils se rémunèrent avec le spread.&lt;/span&gt;&lt;br /&gt;
&lt;strong&gt;&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;Exemple&amp;nbsp;: &lt;/span&gt;&lt;/strong&gt;&lt;br /&gt;
&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;width: 929px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;     &lt;td width=&quot;197&quot;&gt;&lt;img alt=&quot;horaires de trading&quot; height=&quot;119&quot; src=&quot;http://www.forex100.net/images/eur-usd.png&quot; width=&quot;189&quot; /&gt;&lt;/td&gt;     &lt;td width=&quot;732&quot;&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Dans le tableau de gauche, le prix à la vente : &lt;strong&gt;1,5526 (bid) &lt;/strong&gt;&lt;br /&gt;
Dans le tableau de droite le prix à l&#39;achat : &lt;strong&gt;1,5528 (ask) &lt;/strong&gt;&lt;br /&gt;
&lt;strong&gt;&lt;span style=&quot;color: #990000;&quot;&gt;Spread :&lt;/span&gt;&lt;/strong&gt; 0,0002 &lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Si vous faites une  transaction à l&#39;achat à 1,5528 vous ne pourrez  revendre celle-ci au  même moment qu&#39;à 1.5526. De même que si vous faites une  transaction a  la vente à 1,5526 (ce qui veut dire que vous gagnez quand le  cours  baisse) vous ne pourrez revendre cette position qu&#39;à 1,5528. &lt;/span&gt;&lt;br /&gt;
&lt;/td&gt;   &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Dans les deux cas le spread est le même soit de 2 pips.&lt;/span&gt;</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/9101895581112498196/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/les-pips-et-spreads.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/9101895581112498196'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/9101895581112498196'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/les-pips-et-spreads.html' title='Les pips et spreads'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-6497104453421834897</id><published>2012-03-28T15:41:00.002-07:00</published><updated>2012-03-28T15:41:49.283-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="le Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Les horaires"/><category scheme="http://www.blogger.com/atom/ns#" term="Trader le Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="trading"/><title type='text'>Les horaires de trading sur le forex</title><content type='html'>&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;width: 929px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;     &lt;td width=&quot;81&quot;&gt;&lt;img alt=&quot;horaires de trading&quot; height=&quot;90&quot; src=&quot;http://www.forex100.net/images/horaire.png&quot; width=&quot;75&quot; /&gt;&lt;/td&gt;     &lt;td width=&quot;848&quot;&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Le &lt;a href=&quot;http://www.forex100.net/&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #000066;&quot;&gt;forex&lt;/span&gt;&lt;/a&gt;  est un marché qui est ouvert 24 h sur 24 du dimanche  soir au vendredi  soir. Pendant ces horaires, il vous est possible de faire des   transactions à n&#39;importe quel moment.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Il y aura toujours  une volatilité, car les volumes échangés  sont énormes, cependant il y a  des moments plus propices aux opportunités de  trading sur certaines &lt;a href=&quot;http://www.forex100.net/forex/paire-devise.html&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #000066;&quot;&gt;paires de devises&lt;/span&gt;&lt;/a&gt;.&lt;/span&gt;&lt;/td&gt;   &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;
&lt;span style=&quot;color: #000066; font-family: Arial; font-size: small;&quot;&gt;&lt;u&gt;&lt;br /&gt;
3 grandes sessions de trading&lt;/u&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: Arial; font-size: x-small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;&lt;/span&gt;&lt;/span&gt; &lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;L&#39;Asie :&lt;/span&gt;&lt;span style=&quot;font-family: Arial; font-size: x-small;&quot;&gt; &lt;span style=&quot;color: black;&quot;&gt;De 1 h  00 à 11 h 00 avec Hong Kong, Singapour et Tokyo. Ces horaires sont propices au  trading sur le JPY ou AUD. &lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black;&quot;&gt;&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;&lt;/span&gt; &lt;span style=&quot;color: #990000;&quot;&gt;L&#39;Europe : &lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;8  h 00 à 17 h 00 avec Londres qui est la plus grande place  financière.  Cette période est la plus propice au trading sur les devises  majeures. &lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black;&quot;&gt;&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;&lt;/span&gt; &lt;span style=&quot;color: #990000;&quot;&gt;Les usa :&lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;14 h 00 à 22 h 00 avec New York qui représentent environ 17%  des volumes échangés.&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: #000066; font-family: Arial; font-size: small;&quot;&gt;&lt;u&gt;Les meilleures horaires de trading &lt;/u&gt;&lt;/span&gt; &lt;br /&gt;
&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;14h 00 - 17 h 00 : &lt;/span&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;C&#39;est la période de chevauchement entre l&#39;Europe et les États-Unis.  L’activité de trading est à&lt;strong&gt; son maximum &lt;/strong&gt;sur les paires EUR/USD, GBP/USD,  USD/CHF ou EUR/CHF. 75% des écarts sont réalisés durant cette période.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;8 h 00 à 17 h 00 :&lt;/span&gt; &lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Ce sont les horaires des places de marché et des  institutions financières européennes. Durant toute cette période &lt;strong&gt;l&#39;activité et  les volumes échangés sont fort&lt;/strong&gt;. Ses horaires sont propices au passage d&#39;ordre  sur les marchés.&lt;/span&gt;</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/6497104453421834897/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/les-horaires-de-trading-sur-le-forex.html#comment-form' title='1 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/6497104453421834897'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/6497104453421834897'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/les-horaires-de-trading-sur-le-forex.html' title='Les horaires de trading sur le forex'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-4962374509319533020</id><published>2012-03-28T15:38:00.002-07:00</published><updated>2012-03-28T15:38:29.898-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Analyser le Forex"/><category scheme="http://www.blogger.com/atom/ns#" term="Les Devises"/><category scheme="http://www.blogger.com/atom/ns#" term="Trader le Forex"/><title type='text'>Les devises</title><content type='html'>&lt;div align=&quot;center&quot;&gt;&lt;span style=&quot;color: #000066; font-family: Arial; font-size: x-large;&quot;&gt;Les devises &lt;/span&gt;&lt;/div&gt;&lt;br /&gt;
&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;width: 933px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;     &lt;td width=&quot;117&quot;&gt;&lt;img alt=&quot;devise eur / usd&quot; src=&quot;http://www.forex100.net/images/devise.png&quot; width=&quot;110&quot; /&gt;&lt;/td&gt;     &lt;td width=&quot;816&quot;&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Les  devises s&#39;expriment sur le marché des changes par paires  tel que  EUR/USD, USD/JPY, AUD/USD, etc... Ces paires de devises ont une valeur   qui évolue en fonction du marché.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Si l&lt;strong&gt;a paire de devises EUR/USD est à 1,4655&lt;/strong&gt;  cela signifie  que 1 euro à une valeur de 1,4655 dollar. Quand vous  achetez de l&#39;EUR/USD, cela  signifie que vous achetez de l’euro pour  vendre du dollar, et quand vous vendez  de l&#39;EUR/USD cela signifie que  vous vendez de l&#39;euro et achetez du dollar. &lt;/span&gt;&lt;/td&gt;   &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Pour faire plus simple  quand vous placer un ordre d&#39;achat  sur une paire de devise, vous  souhaitez que son taux augmente et quand vous  placez un ordre de vente  sur une paire de devise, vous souhaitez que son taux  diminue.&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;color: #000066; font-family: Arial; font-size: small;&quot;&gt;&lt;u&gt;&lt;br /&gt;
Les devises majeures &lt;/u&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Les paires de devises majeures sont les paires de devises  &lt;strong&gt;les plus échangées sur le marché&lt;/strong&gt;.  Elles représentent à elles seulement près de 85%  des transactions sur  le marché. Ce sont celles sur lesquelles nous recommandons  de traité,  les autres paires sont réservées aux traders expérimentés. Les  paires  de devises majeures contiennent toutes la devise USD.&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;color: #990000; font-family: Arial; font-size: small;&quot;&gt;Les 4 paires les plus actives &lt;/span&gt;&lt;br /&gt;
&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;width: 933px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;     &lt;td width=&quot;133&quot;&gt;&lt;img alt=&quot;devise eur / usd&quot; height=&quot;99&quot; src=&quot;http://www.forex100.net/images/eur-usd2.png&quot; width=&quot;126&quot; /&gt;&lt;/td&gt;     &lt;td&gt;&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;EUR/ USD (Euro/  Dollar Américain) : &lt;/span&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;30% du volume est tradé sur cette paire. Elle est &lt;strong&gt;recommandée aux débutants&lt;/strong&gt; et convient aussi parfaitement aux traders  expérimentés.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Son avantage est  que son taux change doucement comparé à  d&#39;autres devises qui peuvent  avoir des mouvements brusques. Le meilleur moment  pour trader cette  paire est pendant la session européenne (de 8 h 00 à 15 h  00). Elle  offre en moyenne un écart de 100 pips par jour.&lt;/span&gt;&lt;/td&gt;   &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;
&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;width: 933px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;     &lt;td width=&quot;133&quot;&gt;&lt;img alt=&quot;devise usd / jpy&quot; height=&quot;100&quot; src=&quot;http://www.forex100.net/images/usd-jpy.png&quot; width=&quot;126&quot; /&gt;&lt;/td&gt;     &lt;td&gt;&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;USD/ JPY (Dollar  Américain / Yen Japonais) : &lt;/span&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Deuxième  paire de devise la plus importe, elle représente  environ 20% des  volumes échangées sur le marché et a un écart-moyen de 80 à 90  pips par  jour.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Le meilleur moment  pour trader cette paire de devise est  pendant la session asiatique,  c&#39;est-à-dire de 1 h 00 à 10 h 00 du matin. Elle  peut aussi être trader  pendant la session américaine mais elle n&#39;est pas  recommandé pendant la  session européenne. Elle se prête aussi&lt;strong&gt; bien aux traders  débutants qu&#39;aux traders expérimentés. &lt;/strong&gt;&lt;/span&gt;&lt;/td&gt;   &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;
&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;width: 933px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;     &lt;td width=&quot;133&quot;&gt;&lt;img alt=&quot;devise gbp / usd&quot; height=&quot;100&quot; src=&quot;http://www.forex100.net/images/gbp-usd.png&quot; width=&quot;126&quot; /&gt;&lt;/td&gt;     &lt;td&gt;&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;GBP/ USD (Livre  Britannique/ Dollar Américain) :&lt;/span&gt; &lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;C&#39;est  la troisième paire de devise la plus active avec un  volume global  d&#39;environ 15%. Cette paire est relativement volatile avec un écart-moyen   de 150 à 200 pips par jour.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Les meilleures  horaires du GBP/USD sont pendant la session  européenne (entre 8 h 00 et  17 h 00). Il est recommandé aux traders débutant de  faire attention  avec le GBP/USD qui peut connaître des&lt;strong&gt; mouvements très agités&lt;/strong&gt; à  certains moments ainsi que des cassures de tendances.&lt;/span&gt;&lt;/td&gt;   &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;
&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;width: 933px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;     &lt;td width=&quot;133&quot;&gt;&lt;img alt=&quot;devise usd / chf&quot; src=&quot;http://www.forex100.net/images/usd-chf.png&quot; /&gt;&lt;/td&gt;     &lt;td&gt;&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;USD/CHF (Dollar Américain/Franc Suisse) : &lt;/span&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Le  USD / CHF est la paire de devise la moins active des 4.  Elle  représente 5% des volumes échangés sur le marché des changes.  L&#39;écart-moyen  de 120 à 135 pips par jour. Les meilleurs horaires de  trading sont pendant la  session Européenne. &lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Elle est recommandée aux traders avec un&lt;strong&gt; minimum  d&#39;expérience&lt;/strong&gt;. Il faut rester très à l&#39;écoute décisions économique et politique  avec l&#39;analyse fondamentale, car elle y est très réactive.&lt;/span&gt;&lt;/td&gt;   &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;
&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;&lt;strong&gt;Autres devises Majeurs : &lt;/strong&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;USD/CAD (Dollar Américain/ Dollar Canadien)&lt;br /&gt;
&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;AUD/USD (Dollar Australien / Dollar Américain)&lt;br /&gt;
&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;NZD/USD (Dollar Néozélandais / Dollar Américain) &lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;color: #000066; font-family: Arial; font-size: small;&quot;&gt;&lt;u&gt;&lt;br /&gt;
Les paires de devises croisées : &lt;/u&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;La plupart des devises sont négociées en fonction du&lt;strong&gt; cours  du dollar américain&lt;/strong&gt;.  Toutes les devises ne contenant pas la monnaie américaine  sont  appelées des paires croisées, car est établies en fonction de la valeur   des deux devises sur le dollar américain.&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;strong&gt;&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;Exemple avec le GBP/JPY :&lt;/span&gt;&lt;/strong&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;GBP/USD = 1,7464 &lt;br /&gt;
USD/JPY = 112,29 &lt;br /&gt;
GBP/JPY = 1,7464 x 112,29 = 196,10 &lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Les devises croisées sont  plus compliquées à traiter, car  leurs taux dépend non seulement de la  situation de chacun des pays, mais en  plus de la situation des  États-Unis. Elles ne sont donc pas recommandées aux  débutants.&lt;/span&gt;&lt;br /&gt;
&lt;strong&gt;&lt;span style=&quot;color: #990000; font-family: Arial; font-size: x-small;&quot;&gt;&lt;br /&gt;
Les devises croisées les plus traités. &lt;/span&gt;&lt;/strong&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;&lt;/span&gt; &lt;span style=&quot;font-family: Arial; font-size: x-small;&quot;&gt;EUR/JPY &lt;br /&gt;
&lt;/span&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;&lt;/span&gt; &lt;span style=&quot;font-family: Arial; font-size: x-small;&quot;&gt;EUR/GBP &lt;br /&gt;
&lt;/span&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;&lt;/span&gt; &lt;span style=&quot;font-family: Arial; font-size: x-small;&quot;&gt;EUR/CHF &lt;br /&gt;
&lt;/span&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;&lt;/span&gt; &lt;span style=&quot;font-family: Arial; font-size: x-small;&quot;&gt;NZD/JPY &lt;br /&gt;
&lt;/span&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;&lt;img height=&quot;16&quot; src=&quot;http://www.forex100.net/images/4.png&quot; width=&quot;16&quot; /&gt;&lt;/span&gt; &lt;span style=&quot;font-family: Arial; font-size: x-small;&quot;&gt;GBP/JPY&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;color: #000066; font-family: Arial; font-size: small;&quot;&gt;&lt;u&gt;&lt;br /&gt;
Les paires de devises exotique : &lt;/u&gt;&lt;/span&gt;&lt;br /&gt;
&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;width: 933px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td width=&quot;141&quot;&gt;&lt;img alt=&quot;les devises exotiques&quot; height=&quot;100&quot; src=&quot;http://www.forex100.net/images/devise-exotique.png&quot; width=&quot;134&quot; /&gt;&lt;/td&gt;     &lt;td width=&quot;792&quot;&gt;&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;Les  paires de devises exotiques sont des devises très peu traitées  sur le  marché des changes et peu courante. Ce sont les devises de pays en voie   d&#39;émergences. Car elles sont peu traitées, elles ont généralement un  spread  plus important et peuvent subir de&lt;strong&gt; très forts volatilités&lt;/strong&gt; dus aux manques de  négociant sur le marché. &lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: black; font-family: Arial; font-size: x-small;&quot;&gt;De plus, les  contextes sociaux politiques de ses pays ne  sont pas toujours très  simples à suivre. Il faut donc faire très attention avec  ce type de  devise qui n’est clairement pas recommandée aux débutants.&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/4962374509319533020/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/les-devises.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/4962374509319533020'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/4962374509319533020'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/les-devises.html' title='Les devises'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-4974489114895256895</id><published>2012-03-21T17:02:00.002-07:00</published><updated>2012-03-21T17:02:43.585-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Analyse"/><category scheme="http://www.blogger.com/atom/ns#" term="Marteau inversé"/><category scheme="http://www.blogger.com/atom/ns#" term="Technique"/><title type='text'>Le Marteau inversé</title><content type='html'>Le &lt;strong&gt;marteau inversé&lt;/strong&gt; décrit la forme d&#39;un seul chandelier mais pour l&#39;utiliser, il faut s&#39;y prendre comme pour une étoile du matin  qui est une figure de retournement à la hausse composée de trois chandeliers. &lt;br /&gt;
Le 2 ème chandelier, l&#39;étoile proprement dite est donc ici un &lt;strong&gt;marteau inversé&lt;/strong&gt;. Cette figure de retournement à la hausse est moins puissante qu&#39;une étoile du matin. &lt;br /&gt;
&lt;br /&gt;
&lt;u&gt;Les éléments qui la caractérisent sont les suivants&amp;nbsp;: &lt;/u&gt;&lt;br /&gt;
&lt;ul&gt;&lt;li&gt;Le &lt;strong&gt;marteau inversé&lt;/strong&gt; doit apparaître à la suite d&#39;une tendance baissière.    &lt;/li&gt;
&lt;/ul&gt;&lt;ul&gt;&lt;li&gt; Le 1 er chandelier doit avoir un corps rouge.    &lt;/li&gt;
&lt;/ul&gt;&lt;ul&gt;&lt;li&gt; Le 2 ème chandelier doit former un marteau inversé, de préférence tracer un gap baissier et idéalement avoir un corps vert.    &lt;/li&gt;
&lt;/ul&gt;&lt;ul&gt;&lt;li&gt;Le 3 ème chandelier trace idéalement un gap haussier et possède un grand corps vert. &lt;/li&gt;
&lt;/ul&gt;&lt;div class=&quot;center gborder&quot;&gt;&lt;img alt=&quot;Chandelier Japonais: Le marteau inversé - Forex, Trader Forex, Finance&quot; src=&quot;http://www.trader-forex.fr/images/analyse-technique-marteau-inverse.png&quot; /&gt;&lt;/div&gt;&lt;br /&gt;
Une telle structure se forme lorsqu&#39;à la suite d&#39;une tendance  baissière, au lendemain d&#39;une journée de perte, les cours ouvrent en  baisse en formant un gap par rapport à la clôture de la veille,  remontent mais finissent par rebaisser et clôturent près du cours  d&#39;ouverture. Le lendemain, les cours ouvrent en gap haussier et  remontent pour regagner une bonne partie de ce qui a été perdu lors du 1  er gap. Cela confirme la structure et la force majeure est maintenant  haussière. &lt;br /&gt;
Il faut noter que le &lt;strong&gt;marteau inversé&lt;/strong&gt; est une figure moins puissante que l&#39;étoile du matin car lors du 2 ème chandelier japonais, le &lt;strong&gt;marteau inversé&lt;/strong&gt;,  les cours ouvrent sur les bas, montent puis redescendent sur les bas ce  qui montre que les haussiers ne sont pas encore assez forts. Il est  préférable que le corps du marteau  soit vert car cela montre que les baissiers n&#39;ont pas su faire  redescendre les cours sur les plus bas mais un corps rouge n&#39;est pas  forcement rédhibitoire. &lt;br /&gt;
Plus le 2 ème gap sera important et plus la figure sera  significative. De même plus le chandelier japonais 3 effacera les pertes  du chandelier 1 et le 1 er gap et plus elle le sera. De forts volumes  sur le chandelier 3 pourront également venir en confirmation de la  figure. &lt;br /&gt;
Le &lt;strong&gt;marteau inversé&lt;/strong&gt; étant une figure moins  puissante que l&#39;étoile du matin, il faudra porter une attention  particulière à la validation de la figure mais si elle a bien lieu ou  que d&#39;autres signaux techniques haussiers la renforce, elle pourra  donner lieu à des achats à J+2 (J étant le jour du marteau inversé et  J+1 celui du chandelier vert). Le seuil d&#39;invalidation pourra être placé  soit sous le plus bas formé par la structure soit sous le gap n°2 s&#39;il a  eu lieu et selon l&#39;horizon d&#39;investissement de l&#39;intervenant. &lt;br /&gt;
D&#39;autre part il est intéressant de combiner l&#39;observation des figures de retournement avec les lignes de support et de résistance. Un &lt;strong&gt;marteau inversé&lt;/strong&gt;  pourra ainsi parfois se former au niveau d&#39;un support et même le  traverser momentanément sans pour autant l&#39;invalider comme c&#39;est le cas  dans l&#39;exemple avec les 4500 pts et donner ensuite lieu à un  retournement à la hausse.</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/4974489114895256895/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/le-marteau-inverse.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/4974489114895256895'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/4974489114895256895'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/le-marteau-inverse.html' title='Le Marteau inversé'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-1178990494138357447</id><published>2012-03-21T17:01:00.002-07:00</published><updated>2012-03-21T17:01:44.906-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Analyse"/><category scheme="http://www.blogger.com/atom/ns#" term="Le Marteau"/><category scheme="http://www.blogger.com/atom/ns#" term="Technique"/><title type='text'>Le Marteau</title><content type='html'>Le &lt;strong&gt;marteau&lt;/strong&gt; est une figure de retournement haussière qui intervient après une tendance baissière. &lt;br /&gt;
Il est significatif sur toutes les unités de temps. &lt;br /&gt;
&lt;br /&gt;
&lt;u&gt;Les éléments qui le caractérisent sont les suivants&amp;nbsp;: &lt;/u&gt;&lt;br /&gt;
&lt;ul&gt;&lt;li&gt; Le &lt;strong&gt;marteau&lt;/strong&gt; doit apparaître à la suite d&#39;une tendance baissière.&lt;/li&gt;
&lt;/ul&gt;&lt;ul&gt;&lt;li&gt; L&#39;ombre haute doit être quasiment inexistante.&lt;/li&gt;
&lt;/ul&gt;&lt;ul&gt;&lt;li&gt; Le corps doit être petit et sur la partie haute du chandelier. Il peut être vert ou rouge mais idéalement vert.&lt;/li&gt;
&lt;/ul&gt;&lt;ul&gt;&lt;li&gt; L&#39;ombre basse doit être longue et représenter idéalement plus de 2 fois la longueur du corps.&lt;/li&gt;
&lt;/ul&gt;&lt;ul&gt;&lt;li&gt; Les cours doivent faire un nouveau plus bas par rapport au chandelier précédent. &lt;/li&gt;
&lt;/ul&gt;&lt;div class=&quot;center gborder&quot;&gt;&lt;img alt=&quot;Chandelier Japonais: Le marteau - Forex, Trader Forex, Finance&quot; src=&quot;http://www.trader-forex.fr/images/analyse-technique-chandeliers-japonais-figures-de-retournement-haussieres-marteau.png&quot; /&gt;&lt;/div&gt;&lt;br /&gt;
Sur cet exemple toutes ces conditions sont réunies et le retournement a bien lieu. &lt;br /&gt;
Un tel chandelier japonais  se forme lorsqu&#39;à la suite d&#39;une tendance baissière, les cours font un  nouveau plus bas mais qu&#39;ensuite ils remontent pour clôturer prés du  niveau d&#39;ouverture. Cela montre qu&#39;une force haussière est en train  d&#39;apparaître. Il est préférable que le corps soit de couleur verte car  cela signifie que le cours a au final réussi à clôturer au dessus du  niveau d&#39;ouverture ce qui est de bon augure pour la séance suivante. &lt;br /&gt;
Plus l&#39;ombre basse est grande par rapport à la taille du corps,  plus la taille de l&#39;ombre haute est faible (l&#39;idéal étant une tête rase  comme dans l&#39;exemple) et plus le marteau sera significatif. De forts  volumes pourront également venir en confirmation de la figure. &lt;br /&gt;
Quelque soit la qualité du &lt;strong&gt;marteau&lt;/strong&gt;, il vaudra  mieux attendre la confirmation de la figure par le chandelier suivant  qui devra ouvrir en hausse si on veut acheter à J+1 (J étant le jour du  marteau) ou être vert si on préfère attendre la clôture suivante et  acheter à l&#39;ouverture à J+2. On note d&#39;ailleurs sur le même graphique un  autre &lt;strong&gt;marteau&lt;/strong&gt; en J-11 qui lui n&#39;a pas été confirmé par la séance suivante. &lt;br /&gt;
Le seuil d&#39;invalidation pourra être placé soit sous le plus bas du marteau, soit selon la méthode des tiers selon l&#39;horizon d&#39;investissement de l&#39;intervenant. &lt;br /&gt;
D&#39;autre part il est intéressant de combiner l&#39;observation des  figures de retournement avec les lignes de support et de résistance. Un &lt;strong&gt;marteau&lt;/strong&gt;  pourra ainsi parfois se former au niveau d&#39;un support. Les cours  pourront même dans certains cas passer sous le support durant la séance  mais si la clôture survient au dessus du support, la cassure ne sera pas  validée et on pourra peut-être observer un retournement sur le support  comme celui se produisant dans l&#39;exemple au niveau des 7500 points.</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/1178990494138357447/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/le-marteau.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/1178990494138357447'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/1178990494138357447'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/le-marteau.html' title='Le Marteau'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8562748135922323892.post-791188563015346394</id><published>2012-03-21T17:00:00.002-07:00</published><updated>2012-03-21T17:00:32.670-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Analyse"/><category scheme="http://www.blogger.com/atom/ns#" term="contre-attaque"/><category scheme="http://www.blogger.com/atom/ns#" term="haussière"/><category scheme="http://www.blogger.com/atom/ns#" term="Ligne"/><category scheme="http://www.blogger.com/atom/ns#" term="Technique"/><title type='text'>Ligne de contre-attaque haussière</title><content type='html'>La &lt;strong&gt;ligne de contre-attaque haussière&lt;/strong&gt; est formée de deux chandeliers successifs de couleurs opposées ayant le même cours de clôture. &lt;br /&gt;
C&#39;est une figure de retournement de force moyenne. Elle est significative sur toutes les unités de temps. &lt;br /&gt;
&lt;br /&gt;
&lt;u&gt;Les éléments qui la caractérisent sont les suivants&amp;nbsp;: &lt;/u&gt;           &lt;ul&gt;&lt;li&gt; La ligne de contre-attaque haussière doit apparaître à la suite d&#39;une tendance baissière. &lt;/li&gt;
&lt;li&gt; Le corps du 1er chandelier est rouge et de préférence puissant. &lt;/li&gt;
&lt;li&gt; Le 2ème chandelier doit être vert, ouvrir en fort gap  baissier de préférence et doit revenir clôturer très près de la clôture  précédente. &lt;/li&gt;
&lt;/ul&gt;&lt;div class=&quot;center gborder&quot;&gt;&lt;img alt=&quot;Ligne de contre-attaque haussière - Forex, Trader Forex, Finance&quot; src=&quot;http://www.trader-forex.fr/images/analyse-technique-ligne-de-contre-attaque-haussiere.png&quot; /&gt;&lt;/div&gt;&lt;br /&gt;
Une telle structure se forme lorsqu&#39;à la suite d&#39;une tendance  baissière, au lendemain d&#39;une journée de perte, les cours ouvrent en  formant un grand gap baissier mais les forces baissières se tarissent et  les cours remontent pour enfin clôturer près de la clôture de la veille  ce qui forme un grand chandelier japonais  vert. La tendance est toujours baissière mais les intervenants placés à  la baisse commencent à douter de la force de la tendance car malgré le  fort gap baissier les cours ne sont pas restés sur leurs plus bas. Les traders  commencent à s&#39;impatienter et resserrent bien souvent leurs stops pour  protéger leurs bénéfices et des traders contrariens commencent à se  placer. Si le jour suivant les cours montent à nouveau, la tendance a  des chances de s&#39;inverser et la figure est ainsi validée. Dans cet  exemple, l&#39;ouverture du jour suivant se fait en gap haussier, ce qui  entame une nouvelle tendance haussière. &lt;br /&gt;
Plus les chandeliers japonais et le gap seront grands et plus la figure sera significative mais une &lt;strong&gt;ligne de contre-attaque haussière&lt;/strong&gt; restera néanmoins plus faible qu&#39;une pénétrante haussière ou qu&#39;un avalement haussier. &lt;br /&gt;
Quelque soit la qualité de la &lt;strong&gt;ligne de contre-attaque&lt;/strong&gt;,  il vaudra mieux attendre la confirmation de la figure par le chandelier  japonais suivant qui devra être haussier. D&#39;autres éléments peuvent  venir renforcer cette figure comme par exemple son apparition au dessus  d&#39;un support antérieur. &lt;br /&gt;
Le seuil d&#39;invalidation pourra être placé en dessous du plus bas formé par la structure.</content><link rel='replies' type='application/atom+xml' href='http://gain-plusfacile.blogspot.com/feeds/791188563015346394/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/ligne-de-contre-attaque-haussiere.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/791188563015346394'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8562748135922323892/posts/default/791188563015346394'/><link rel='alternate' type='text/html' href='http://gain-plusfacile.blogspot.com/2012/03/ligne-de-contre-attaque-haussiere.html' title='Ligne de contre-attaque haussière'/><author><name>Nizar Jallouli</name><uri>http://www.blogger.com/profile/10623608572574671010</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry></feed>