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	<title>Club 8C &#187; Заработок на бирже</title>
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		<title>Технический Анализ</title>
		<link>https://club8c.com/?p=22912</link>
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		<pubDate>Mon, 14 Sep 2020 14:52:47 +0000</pubDate>
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		<description><![CDATA[Книги По Методам Ганна Координирование времени и цены — метод преобразования стоимости товара в единицы времени с последующим прибавлением таких периодов ко дню, принятому за отправную точку. При вычислении временных целей, цена и время становятся гармонично согласованными, а рынок Forex в найденной гармонии разворачивается в противоположную сторону. Квадрат Ганна: Как Пользоваться? Мы часто думаем о... <div class="clear"></div><a href="https://club8c.com/?p=22912" class="excerpt-read-more">Read More</a>]]></description>
				<content:encoded><![CDATA[<h2>Книги По Методам Ганна</h2>
<p>Координирование времени и цены — метод преобразования стоимости товара в единицы времени с последующим прибавлением таких периодов ко дню, принятому за отправную точку. При вычислении временных целей, цена и время становятся гармонично согласованными, а рынок Forex в найденной гармонии разворачивается в противоположную сторону.</p>
<h2>Квадрат Ганна: Как Пользоваться?</h2>
<p>Мы часто думаем о нем как о легендарном трейдере, который разработал полезные методы торговли. Торговля на валютном рынке Форекс сопряжена с финансовыми рисками и подходит не всем инвесторам. Начиная работать на валютных рынках, убедитесь, что вы осознаете риски, с которыми сопряжена торговля с использованием кредитного плеча, и что вы имеете достаточный уровень подготовки. Геометрические углы &#8211; их использование на рынке ценных бумагописано в работе «The Basis of My Forecasting Method» . Он утверждал, что каждый геометрический угол делит время и цену на пропорциональные части и существуют геометрические построения, с помощью которых можно предсказывать проекцию цен на будущее время. Если нарисовать идеальный квадрат, а затем нарисовать диагональную линию из одного угла квадрата в другой, то получим иллюстрируемую концепцию угла 1&#215;1, который движется вверх по одной точке в день. Согласование цены и времени — метод преобразования долларовой цены товара в единицы времени и прибавления этих периодов к дню, когда была получена важная цена.</p>
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" width="506px" alt="уильям ганн"/></p>
<h2>Уильям Ганн Афоризмы, Цитаты, Фразы И Высказывания</h2>
<p>Двойная вершина предлагаем Вам лучший метод продаж на рынке. То, что показывает двойная вершина означает то, что цена тестирует последующий максимум и если <a href="http://www.sprint-dynamics.com/foreks-5/kniga-razumnyj-investor-polnoe-rukovodstvo-po/">http://www.sprint-dynamics.com/foreks-5/kniga-razumnyj-investor-polnoe-rukovodstvo-po/</a> быки ослабли, начинается Даун тренд. Если вы открывали бычью позицию, вам необходимо готовиться к продажам и внести коррективы в свой торговый план.</p>
<h2>Свечной Анализ</h2>
<p>Не имея образования, он сумел заработать более 50 миллионов долларов на бирже. Его труды сегодня <a href="http://www.lsisrl.it/kak-nachatь-biznes-s-kitaem-uzhe-v-jetom-godu/">http://www.lsisrl.it/kak-nachatь-biznes-s-kitaem-uzhe-v-jetom-godu/</a> активно изучаются в самых различных областях – экономика, геометрия, астрология и прочие.</p>
<p>Когда цена актива располагается над ним, можно говорить о «бычьем» характере рынка. В данном случае возможны коррекция и дальнейший ориентир движения <a href="https://arriaza-asociados.com/?p=19857">https://arriaza-asociados.com/?p=19857</a> к лучу 1х2. Впоследствии цена может опять вернуться к главному лучу, но если она пересекла 1х2, то, возможно, будет стремиться к новой поддержке 1х3.</p>
<h2>Глава 2 4. Торговля С Использованием Множественных Временных Интервалов</h2>
<p>Трейдер-математик пользовался своими знаниями и зарабатывал на бирже, делая прогнозы по валютным парам. Основная сложность применения сетки Ганна заключается в том, что многие не понимают, как её необходимо устанавливать на график цены. У инструмента есть 3 точки, которые изменяют направление и формат фигуры. Первая точка применяется для определения исходящей точки тренда, поэтому её необходимо устанавливать в экстремум, с которого началась последняя волна. Вторая точка применяется для указания направляющей и перемещения сетки. Третья сетка используется для установки масштаба и определения первой ячейки – устанавливаем на текущий максимум новой волны.</p>
<p>Если разбить квадрат по вертикали и диагонали осями, то мы получим 8 секторов с углом 45 градусов. По мнению Ганна, числовые значения, находящиеся на этих осях, могут быть уровнями поддержки и сопротивления по цене, и указателями времени разворота тренда.</p>
<p>При достижении временных целей, время и цены оказываются согласованы, а рынок, вероятнее всего, должен будет повернуть назад. Индикатор &#8220;Уровни Мюррея&#8221; наносит горизонтальные линии поддержки и сопротивления на ценовой <a href="http://www.sapiqurbanjabar.com/lexatrade-mniej-a-lexatrade/">LexaTrade условия</a> график, которые, по мнению автора, способны подсказывать моменты разворота. Разворотная точка веера Ганна помещается в точку минимума или максимума. Главный луч 1х1 должен соединять два локальных экстремума.</p>
<p>Ганн обладал удивительной многогранностью в подходе к рыночному анализу. С одной стороны, это буквально взгляд из космоса, учитывающий циклические влияния Солнца и планет Солнечной системы на рыночные процессы (что в более широких границах показано в трудах Чижевского). С другой стороны – это детальное, <a href="http://www.mcgrathsskirentals.com/pamm-forex-trend/">http://www.mcgrathsskirentals.com/pamm-forex-trend/</a> почти анатомическое исследование нюансов каждой акции, фьючерса, опциона. Он в буквальном смысле воплотил в жизнь расхожий лозунг «время – деньги». Ганн, по сути, стал первым биржевиком, торгующим временем. Все дело в том, что для построения графиков он применял особые шкалы и шаги.</p>
<p>За выдающиеся заслуги в области технического анализа финансовых инструментов, в здании Нью-Йоркской фондовой биржи установлен огромный портрет математика-трейдера в полный рост. Внушительная доля современных валютных трейдеров Форекс использует методы, разработанные в двадцатом веке, известным трейдером – Уильямом Ганном. Многие профессионалы спекулятивной торговли отмечают высокую эффективность <a href="https://www.youtube.com/results?search_query=уильям ганн">уильям ганн</a> торговых систем, основанных на методе Ганна. Но далеко не все знают, как правильно использовать основоположения выдающегося математика, астролога и трейдера в своем торговом процессе. Вместо того чтобы полагаться на огромную массу сомнительного анализа, я пошел прямо к источнику. Например, я прочитал книгу «Новый индикатор тренда для акций», написанную и опубликованную Ганном в 1936 году.</p>
<h2>Путь Трейдера</h2>
<p>Ганн предлагает множество торговых правил и соображений, и есть некоторые прогнозы, которые <a href="https://rhyderpromotions.com.au/kompanija-mmcis-investments/">MMCIS Investments</a> оказались ошибочными. Похоже, что последователи Ганна забывают упомянуть об этом.</p>
<p>Таким образом, все три точки должны быть расположены на одной волне и с различных сторон её огибать. По методу Ганна на основе сеток необходимо определять тренд с учетом стремления цены. Если цена пытается найти опору с линии, которая идет на повышение, значит, следующее <a href="http://www.cloverinfosoft.com/kupitь-knigu-vperedi-peremen-kak-uspeshno-provesti/">Впереди перемен</a> направление будет восходящим. Если же цена в большей степени идёт под наклонной вниз линией, то тренд стремиться в нисходящем направлении. В точке пересечения линий чаще всего происходят смена тенденций, поэтому в таких перекрестиях можно искать точку входа на отбой.</p>
<p>То есть, цена, значение которой равно квадрату простого числа, возникнет в момент времени, который тоже равен квадрату простого числа. Обладая методикой краткосрочной торговли, <a href="https://www.google.com/search?q=уильям ганн">уильям ганн</a> предпочитал ей торговлю долгосрочную. История его публичных трейдов содержит покупки на дне, при развороте рынка в 1921 году, которые он «продержал», периодически «добавляясь», до конца восходящего рынка, в конце 1928 года. Надо сказать, что движение было продолжено в 1929 году, только потом произошло падение, однако трейдер не настаивал на своих 100% результатах, вектор движения им прогнозировался верно. Вход в позицию должен осуществляться на основании времени и четкой цели для цены. Если к определенному временному промежутку цена свою цель не достигла, трейдер должен сразу же выйти из рынка.</p>
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HmuxBAvybAeeKjzLn6u5njt02RJbiU2PyzToTYYjNH1CR3PubnEYU8BZLw3ADy74WzAxvdnlbXpqP9TZMc+NuSJx79D3dArFma5aoVF9UuRqFXN6+/RlKaR+SU7QP6YGK46jZ7XwMa/00H9B5BYTPOb8Q+Z91X6J5Sd3RjLI/wDj3YUR5cotnaTsPklvj/THU6c87ZHXQhPkhq/6nDfv3OhKnG0qJ/EvxX/XDBdHTLdLEodKtyZCx7Xuf0wtZCgE3+YJPbyH6nDat1ITsTVybf4bbVh/njtlHzK/AtxY7XWbYohWKXrqnJ5ZBAUkBQ9XOf6DBjK3BwlNgR3OC2oy49jYIT534Jx6JO0/coQBf8R5wJOysCjaqytHNMKzqbnKmUWNDkPwjKYNSeb7MR93iUT5cA298Tr4mRW6lqpJcSmE5DK0UqkxIE1mQtLDVkpSW2lFaSpdyEkA+K1uMNHw8VCHkWPmTWerzI4RQKc/DpaVupLjtTfAS0kN3vYIKiTbtf0OGTSLNtBytqBT83Zkcc+Vjh9wSEtdVTUhbSg06UXG/a4Uqt34xzXF5ndK24YKAcyb+y6LAwQNjdYuNSegsPuuKrpJnal16k5amQEN1OrhHy8ZC/E2s2ulzjwEX58hzzwcN1dytWMlVuRl7M8F+FUYZs605b8iD2II5BHBxY1C1ngVHWHLkeoZjqEfJNOfYiBc1yzr7DZJ3ySO4cd8S0E2ANvLEQ1pzpPzXqXVq5W6jEkuvuAMJiSEPsssD9m0HGyUEhNr2J5J874uOacvDJBtXxqrfBEWF0Zrenoqm1igU6dlCXMW6tmZDbQ6ypvjcjqJSUE97feXHvziVskGMyQ6tSS2Cn3FsIsxZey9mbKDzuYMzu0VDzxaa2PNtB1AF19Qr4CCdo588EqdMaO3AafQtthAbQpDqHQQBwQoGx+oOFYWSuKkoeS6GOhp/wA6Co5/Wv0ToJoRbco3Hp3x47WEk8IAOI+48seHfcel8ch02um5Hn5Y6wobr5p9W2Ce3JhcO64BPpgoO3H/AKw2oeNwN3nxtwtbYceb3Dn2B74bYBZquJugp9STbqjAx58v/ERf6YGKzJn7uagDoQ0pTSYxUffm352/2wSlbIcG+O2tXcArskf74XtsKcbVsZd3k8m9gfoMcqQphfRXLKAvu3bn1BuMVVbCKFGMLnOIPhDTf8oAwpZlR47u9SN7nti36NoblbK2Vo2fNca3No0Oot9Sm0eKbz5fmDtPCBa3pa4uUXxHtZ9JI2nLuW6tT3326Tmukt1aLGmFBkRAu12nNlge4sfftxjK3FxyOyN38rapsmDkjZxHCmh635hQh2quvILSEISD6jkYTBue4CRHcKfY4MizKazYLUgqHvh0OYIZa2KAB7C2G1SARsm1v5hCf2WwjsRg75lbzf3r1iO1jhwkZQzlJy0rPSstzU0Dq9IT+meiTe3BPfk2uOL8YYkqUsbR4SPUXwvMCtAZQVKVJdudtyoeRJwsaUkI8KuVfujvhAhSNvKUlQwczKRfbYe9sXqmDNWyYcxV6qOFFEqTzj0RqU29GQq3Sba3grA8wbi5xK2XUrHgPFsQvMdPE+rJdaUNhCLkntiXQ5jSW0p2bjwLAXtjJCwte7ktk8hextTX5RHr6qilCEkj1A7Y7+UeSnctwA+nqMSjP+nueNO41EfzRSRCRmCCJ8Tx3VsNroUO6Fi6bjyuMQqRKkkDqHcnyxpjlbIP2Gq50mHdG6rxROKEoKR4rH+bjHYqSY4Cd/byT2wxlxRV+In0wa0FOCxTYfXDw6t1jczKbp4NaZUbqY3H1wMN/wAopHh3pPvgYHMeSLhjmonDkreWPvHE24vbGjPht0poNPoVS+IjU5QOW8tErhxyAfnJaCLWB7gLKQB5rPscZnS6hB2h0ko48PY4158TD8DLvwp6O0OgFf2RVGUTpKm/wuvhhKjuI8yt50/Ue2MWMe45IW2zGnhuuvhWNBdMRXKK067KlahnpzWPWFjNWo1VXHo3zJefYKrNsQm7q+WaF+6gNvHJWq+Eet+qdV1lz9KzPLjzGILTaItMhhAbSxGR2AFrcm5P1t5Yr1mooJ6TKOiCbXCLqODrOnxNJCL/ALzjgufy/wDWNDYGNcHAaCgWWSaR4c06E1J3KKLXRV42VpKuwvziy/h90od1l1PpeS0rdZgi8yqOhVi1EbI6hHubhI91DFbqZXuLi3UAW/dxrP4d5WWtBNCsw605ziqkTs5ByhUGnhRQuUwi/UII5QguXuryDQtyRdeMmMUJydo2HeUzCRtlkAf2Rc9wST4hdQ6WItVFGjIRDqLLeXcq05r9lHoUd1KnZe3/AOd5pIQe5Q3fnjGbejOcSXOI6Rz4j3w45izpVc1V2ZmKtyG1yJatwaaTtaZbAsltsdkISgAAeQAwyO1V6SuxG1PocTDwcGMN3VTYkzS5tkoS+sWQtdve2DUIBO4c+2JZS6PpjH0tqeYK/mOS7m2ZKRGotKhEAMNosXH5JI/CeUhIIPF+R2hrK322wt26WySEqH72CDgSQBpZEW2DjukSorzWZIryELU0tFj5pSeb/njQvwraZxtRNV4j1VYC6Jl5Bq1TKx4CGzdts/VdrjzCV4oVUolfg8X17415UZrPw0fCmxTXWFsZ21NbLj1jtdYjEcX8xtaUBbyW6cYcWXMbw2dp5oPv5Bb8JlccztGip+yqn4idXZWrupM+tJe3UiEswaUhPATGQTZf1UbqP1A8sVcrxeJShb088IRUEqH4Lg4t/J3w6Zhq+S0ai53zJAyZluSdkF6c247JnLP4Qywjxrv5eZ7gEc4f/wCeEYGmwGnVZznxbiRevNVbtQU+d/K3lgpLy0r8ACffEzp2jmeq1qnI0joUZuZV40pyM46hZDKW0Hl5R/cQAQeRfkC1+MT7ULQfImVMt1hzL+f5derWWHWo9YdRDDdPD7i9vy7Tt7l1PJIF+Aex4wbsTG1wbW5WUYV5aXUsPsqT+cV6f/qOMDBLrXSWUKUlJHlgY0Zisphruo2piOCXVhwqJvyeMapyhNGoXwI5rpteWB/YGstu0l63KeoWz0zfv+3dH0UPTGasoSMsNzJcTOrbqos2IuM3JaG9UJ/ekpeDe5PUttIIuOFH0xa+omrOn2XdFY+gejk+fU4c2eKrmCtyIvy5mvi21pto3KEgob7/APbHe5OMeJDpCxjRcEGvQa+3iuphzkDi42II9lXGnWShn3O9JylGQsrqMhDbiwoJDTQBU44eP3Wws/ljRejXw9ZT1QzHXdZsyU1GXdMqE+5IitJ3JTOYYHqeensbu4ruVkgc3tm/S7P9Y03zlCzbRafDqL8dt1lyNMBLTzTrZbcbNiCLpURcG+N1fEPqVRaFoBl3Keqr8eg1GuttTJOVKAnpP/KI8TUJJNwy2CGw46f4FhKTfhGPmla9sbP5Wrv1snYGCIsLpP439vVZvh0KHrVqZUNU81RDTsq1GttQYUVlAadqD61pbjQWAOL7NvUcH4ACeSRecay0Z3XzXT+w2XpLFFyLkBDVG+YQNsaC2FBtwgebinPu20jlW1NvM4znmnV3MderkCqQWm6UzRCgUaBDBSxTUIUCkNA+dwCVG5WeSTiwsh67O1bUrJkjUn7PomTqPWUVibEpMQpbemC6hKeSCpbrhc23uTYXCABxgpIZW0lbsDQcvc/NkEcsTv2H+RFevsPm6un4pck6c03NGX8qRqO1SMoabUZtdZnMBKZE1x83YgJVb7x5wN77m9g64s9sQv4btO9CdXM81mvVjKdZgUTL1PXWKhDdqAcgRQjsnq26rgNlLAJFgk3K8Vp8S+v0jW7PUqbTY3yGXIz61QYvAceOxLZkvW7uKQ2kfyoSlA7EmSaEa0aVZA0bzxkrN9KrsupZnksbm6eUNJlxGwP7up4m7aCeoFkAnY4bc9kiCePCgXzGmh0qbnvTzNDJiCSBlvqNaaBOOhOj+UtedZK7V41Kfomm9EedqL6XniA3H3ktRi6TwSOSb8ISrnsccfEdqhAzM4rJ+XJTC6NEdaEaLT+KbTmmgoNMxh2cWdxLj9vEeEeAXKbK/wAR0Cr5KzlpjnSS7luhZjEQ00USAl1mmIYcClMJYLibhxAsV7rlfKr3NqOM96SpUeNdaN3gWpFjbyJ9MPihfJMXS/x0H3rz5pEkzY4gyLfU/anJXH8LOlMDVXVymUepxt9HpgNUqd+xYaIsk38lLKUn2Jwb8Ueqw1c1Wn1SmpBpFKH2bTwn8JbbPLn/AOS7n6AYbdBNb6hoZUKzJRl6NW4tfh/Jy2HXnGFhHP7NxHI7m/Hpa2FlT1+UGFRcjZDypkpkAoD1Pgh6bb0+Zd3LB902OJw5TiS/LWgoL+aoSxiDLmpept5JH8MuUaRn7XHK+V8yBJp70lb7rVrh7pNqd6RueyunY+xxaXxBfE5TatqTIfyxlt52Tlpx2BS5VTdC2YLjatqno8VACAu6bhTpcPA4FgBmyh5mq+UsyU/M+WZS4VQpclEqK8OSlxBuLg9x6jsQbYsiNrrlWiypGZqBotl9jNct1ySupzZb01hh9ZuXGIrh2INzcbiu2KmgJlErhmFKAV3rdFFKOFw2HKa1NlozS1OVdEdAJupeoWan6RmrUjqOiUGetUFRysnawk/4igS51DwC6gm9gMZc1F1ZOaIkTKuWKV9iZTpClrhU8Olxx11f4pD7n+I6rzPYDgYfqzqvRNa6NSout2YswR6tl9t9qLU6fBalCY0451NrrRW1sWDwFJNiLAgWuawkt09ifITS1vuwS6sRlyEBLqm7+EqAJANrXAJ+pxWFw+Vznydonw6U52Q4qcZWsjpl9etUn683929vLnAx3wfwuG2BjfmWDKokpPRO4lKlefOD2ETqhJjwILTkh99xDTTDLd1OLJsAkDuSTbDbZB8Trn5DDhRK7Py1WIVeo0pbE+nvIkxnhYltxBuDY8d8VUrTlbutYaFZF020jdqupupVMRWjlJu0mVIN4bNV/wAODESOJDyT+N0+BJFgD+MZ61J1HrmqueqrnrMKQ7NqT99l/Cw0OG2k+iUpsB/XCXOmrWcM7QqbSqzKYaplKSUwoESMiPGaJ/EsNoAG8+Z74iqZUt6yLot38Xh4+mM8ERa8yyXcfQJ2IkBaGRijR6lPSG2Uq3pWEIQLXHc4TvuIcG1lDaU/xHDZvKzZLxdKfIJNsLY0VbpKBHkLJ8gm1/zxsraixNFLpOVWIvY2PBAwC6tR3XIHlzizdONNqfVKHmnOOaoxNKolKlhhtp7aFTy0QySe5CXFNkgeamgeCcIsj6XQs4ZWqteXVTEehSo4bCh92YgUBNeP/wBkPRlcHso4QZ2tJrtT1WlkTnUoNfsoI0UqIV3IwtblhkJNwLdgMSpzSXOVbiHM2VcvEUqa5IdjRutueYjtt9YF09geltIubnciw8SLqadodnKZNpUEPUxxdVqCILQbnNqJRx1HrjwBpsnatRPCxs74gxEYGqr9K9x0UQmLnNFsyY7jSZDfUZU42U9RFyN6b9xcEXHocJg9b94qViYat5tpub85SV5fQtui0wfZ9MDgAV8s2TtJA7d+B5ICEXNr4hKz01eFRV54Jjy5ocRQlR8ABLQlYddcspaglPqccuq2KCbn64TF5I/HfB5UHGhuH54suzKmMDClCJSQnywZ83uRsR+uG0q6ZN1XvjpLpN7+nbEDtihfBldmCVqfcvy7t9hgYTdW/Y4GJQKqHkmlSUmyUMhRT5nBiGEI8a1WP0GPUtSCAvYEetz2x4sclRWCpPHtitEYuaBHFyOhJWlneAeLpCv88EOPFV93ZJuji1vbFg6I6L5s11zTJyplBxhp6HAdqDz0klLLYRYAEgd1LUlI+t+wOK+eS4hxSdguglJtzb6YoPa5xYDcIywgVIsUdGeXv39a5PIUe+F4qS0oKAsm/AAHOGXpBRG1a+T+I9v/AFg1tTLRSrrOLcHBQr/Q4ZolFgcnlmp1uPHkQmJzrcOSyWHGt909MuJcI9rrbSeP4RhbR82Zoo9LlU2lVQx4kyI/BdSQOWny2XQP/LpNgn0TbthjbdStCnXnHPAbbVcYTyH1qAG82I4F8C5rSNEUbjWykbeoWb4i6e7GzDKbepUVyJCW3ZstNuNlpViByS2du482CReyRZvYzNXolOapsaqvsRW3A6hDatpuF7kcjk2X4gL2BJI5OGQFRsU2AHni4vhY0UZ131Wi5Xqi5CKHDjuT6s8yoIUmOjgAE3sVOKbH0JPlhTzHC0veLBPaJJHBrDcqrXJrkh9yQeXHFlxZAAFz7DjHi1fh3lN/QeeJjF0wqmbs35vpumv9/oeWBNnGoSnUtNpgMLVtccc4QCoAWHmT/SC7lqV4/CPUYISNdZqjWFtylNhcKTe/tg1LqvwkpGEyVkp8N0jvcDvj1Kk7jt5I/XEVdSlXyylHduVj1TSGT7e+OESlJT5qJ8vTFi1/TOHl3RnLWoVYmSG6xmuqSxT4fHSNOjoCVPHi9y6oAc2sMC9zW05lXGXPBrsq84/jI/PAx7uR+6eMDEo5TME2pdeCihaggd7E845W6hH+HvV5E9sJG47jpP3pQP4u5OLS0o0Lruf9S8nZJmtPMs5lLc1av8RunhSuo7/J4GnCL97oPYjEdI1jauQtZmdZaEyT/wDTZ8FlYz1MT8vmzVdYg00fhW1DKVBKx5izXVdv6uN4x11kqaS0pwITx2xoj419Rv8AqTqrHyZlMoOWclsij0yNH/Cp0WDq0jz5SlsezY9TiyP+gWjehORGjq/klyr1NynmXXazPluR48N9bJLMCntoIMiSV7QSLhPK1qAsjHOil/TN4jx+55rT5yW2SPjvyM7LbfO8rFBXGSogdvMjzxyJaW/DFQGrgci5P6nGmtLPh9yNkzT1vWb4gqdVZMeqO/K5XyjFK2ZtZdPCSQLLCCTxa3HPIKQqPauaVUKrakUHTLS3I0in51qLYXWaNFqC5MOnPuAKTGDjg33ab8TqisoBUoCwTbGsYxj3lo232tr/AKkHCua3OfJUKmQshV0mx7k98GiQAlKkcqPYjy98bPzl8KeQ8tTskad1NixgWiT6hDPTnZlrctaSIjBWLIjsIAK3iCG0KtYruMUV8VdG0tytq7OyppTS/kaZQmWqZLWmQ4715rY++cusk8EhJ921m3OJBjWTODWDW6KTCuiGZ3cqlSlBSeopa137WtbG4fh5oFV0s+FGs5yy7AUvO+qksUTL7aOHSCVMtkem3+8PXPFgCe2MYZTpFSzbmGlZXoUMyqjV5bUFgHt1HFBIH055x9Kvih1Dpvwz6VZToOWIIXmFFPco9AkKbBRBQ20229JHl1LKSB/5HyuDm/6Ly4sgbcuP0/KfgmgB0rrALKevGY6Joxkdj4Y9PZ7DshBRKzvVWPxTp/BEYK/7bfHHsB33XzXvT29O+JNlLL8jPGfKPQVyH5EvMFVjxHHXXNy3HH3QkrJ73JVcnGqJHwzaZ5GyFqXmSvRjJqFRi1t3IkCSpbjzdPhk/wB7Oy1ybtkE+Vj+8cNMrMIA12p9SqEZxLsw0Fu759VjdKiofl3wFKsB47/Tyxq2jaYaf5PpWXPhyzJQHKhqDqYliTUqg0yHXstb+YaEpKk3I5W6LjwFXfw4sWpfDNow/kfNuRdLsut17MWVWX6bWMxVKV0T9p9JpTSWSpwNNgKcV1CB4AwpBvuBIPx7GGhB/HP5qqbgiRY/OSyVobpnUtZNTaJkGAoobmvbpr4/wIiPE859QgED3IHniW/FNqRSs56luUfKKEs5VydHRlyittm6OhHuFuD/AMl3sfMBGNS6BaK0fTjQTNWYtPcz0urZyrrblGkZm6nSp9NbuA84y6u12mQVqLgH3jjQA7DGSdbM35MRBpekelSi/lXLbi5D9VW3tdrVRWkB2WrzCAPC2PIX9cLhn4+IqBZtvc/YeKKSAxQ0Nib+w+6qzcFc84GCghaBtv2wMdWqwZOacssClGt09iuyXGKYuU0JTiLlTbBUOoQBzfZfGnM26p5b01GdM8ZMzPTqhnHOLy6TQBSZAdaoVCQA22q4/ZuqbbbSE8FNgfXGPjJ3J3d1eXpiVUyh0GRT4kl7PdOiyH0/fRn2nR0V9RKQNwBBGxwKuO21wW4ucUrGvIL06NzowQwXKVZFzrL0+zvRs6JbjTHKTNblGPIZQ6l4BQKkHeCASP3u4PI5GLMz78SNCq+b5eoNFy9VKxmSS849FnZrloms0febpRDioAaHT7IU5vHAO0HnFTt0GgzJ8yA7nOEjoPBpmR0XOi8jaoly5sQgbbdrkqTYcmyd2g5chPQVOZsYfbkIkGSWGSpTBbvtFiRfqWFufMYuRsb35nDangox8jW5Qequyq/F1WKsjLeaTlsyc+UCnt04V2pSzJaabQskusRiAEPO3s46orNvwW8lORfiupWnGdznLJmmjfWqEl+dXnptSL82ouubldPrdMdJlLitwSlF1FKN5NsUqcrUN1DiWs+UvehtxfTcbcG4ggJANrc387WscEMUKiCHJeVnKntusSJLKULbVd5DaLpcTa/Dh45t3HfyXwYMpaRbxTTLODr9FYU/4pNRazrhS9cq/wBOdPo8sOxqebpYZj8gx2gb7BsUfFybm5ucRzUOsaU1WPvyHl7NbVVmSjKmT67VGX1G9ypttthpINyQdxN+OwvhoXk6juBTwz1S1hHUCllCwCQXrWte4Iab5sP2w9OVjeUMvLluxYOeYF0OtttOvtlsO3tci/Asb9yBx3HfDg2JtC21OSWXPcCDevipP8MGd8q6a6uwc/5yQVxaJEmvxEbCoOTPl1BlPA4JJsD2Bt2xKatnWrfEDpgMuVavRXM60LMU2sR2501uOmZCmgKeQ0p1SUb2nW02buPArgGxxUEDL1Ol7VS850yKFyHW3N28qShC0gOAW8e7cSBfsk9sGyMq0FqGmWM6wHVfLB1bQaWFhzpFRatzc707Qe3PJHANPjje/OO1z+d6tr3tZk2v6px0gzZSdPdWcqZzzGzIk0+jVViXKaYAUvYhd7pubEjva/NsXxS/jHpU34jMwatZuosyoUI0SZRqFSQ22oNtXCmUOJJsAopJcIvYuHuBbGcUUOguop5XmqMhU1yP1Utt3EdtYV1CokjlNki3bnuByTJeVqJBbdUzm2LI+8W23sbXYgOpSFE+QKSVefYj0xUkMcpJcDWlEbZZIwA071UxyVrvXqF8QMTXvM8Y1iofaLs2Wwhe3chxtTRQ2TfZtbXZHptGHHXXXClahQaZkvI1DkUPKdIkOz+hKdDsqdUHzd2VJUOCskkD0BP0FfooeX25ioy81NIYMZDqJCY5UOoXAktqFweBdRIvwOBfHf8AZWirWsKzzSyUdMnalfO9AJsbc2JKT9L4oxRZg+lxor4jw3LzV2Zr+I5mlZfyxpPkmNT6zkSj5fYh1Snzo6wxVJju16S6qxS4haXfwKSQQd5vY2xRWYZtKm1WRKpNHbpcNxV2oiHVvJaFuwU4Ss+fJPnh2Zyvl5otM/26p3juSotr2t/dtqFz63UpP1b7m/EcrjDMOWGYtSanN7QrqNIISCRyOf8APBxMjiFGhC975TVxski3QpV0pKh62wMJur/KP64GG1KQWhIC4QdqkLsOQbcf1wYyV9VKkoJPe9u2BgYXpdW4URsh1u4QtPiWeyO4OOYrTryyhtncOef/AO4GBgwgfYVCUBv5dYS6QCP3RzfHLcUpSlbsi4HAv3/52wMDFjWirMSAg469+JlSB62wSGbDe5IRf155wMDEbdXShC9W4ALJcNuwBx4layNq3do8ri+BgYLdE4XCWsIZbRuXdSvftg52bYAbLjAwMQmgQNSNTy3CQhK7H2tgJJSmyrXwMDAgnVU4bL0vbTsHJ/QY4U6q3i8XngYGI5W3WiFv/L9MDAwMAtQAN1//2Q==" width="501px" alt="уильям ганн"/></p>
<p>Аналитик верил, что для того, чтобы успешно торговать на бирже, нужно не просто быть в курсе событий, а уметь их предвидеть. Ганн полагал, что ключ к разгадке будущего лежит в анализе прошлого. Изучение древних <a href="https://depthofgod.co.ua/2020/07/22/analiz-kriptoobmennika-tokenexus/">https://depthofgod.co.ua/2020/07/22/analiz-kriptoobmennika-tokenexus/</a> трудов, общение с масонами (он был членом масонской ложи) и нежелание раскрывать свои методы анализа заставляли трейдера писать туманно и витиевато. Многие фразы из его книг могли быть истолкованы по-разному.</p>
<p>На каждой акции или фьючерсе существует особый Ганновский формат ценового шага, соотнесенного с единицей времени. Был случай, когда Вильям Гиллей перечислил несколько советов Ганна, которые якобы помогали ему в процессе анализа цен. Например, в 1908 году стоимость акций Union Pacific составляла 168, и Ганн сообщил Гиллею, что цены этих акций не поднимутся ещё на один пункт &#8211; разве что только после обвала. Гиллей принял этот совет во внимание и когда акции опустились до 152 пунктов и вернулись в первоначальное состояние, он смог увеличить размер своего капитала в 23 раза. В 1909 году журнал The Ticker and Investment Digest, который сегодня известен под названием Wall Street Journal, предложил Вильяму Ганну дать читателям совет о дальнейших действиях на рынке акций. Ганн построил серию квадратов, в которых по спирали располагаются цифры. Первый цикл – это спираль от 1 до 9, второй цикл – от 10 до 25, и т.д.</p>
<ul>
<li>Согласно концепции Ганна, линия в сорок пять градусов представляет долгосрочную линию тренда (восходящую или нисходящую).</li>
<li>Сетка Ганна представляет собой тренды, построенные под углом в 45 градусов (Линии Ганна).</li>
<li>Если цены держатся под опускающейся линией, рынок характеризуется как медвежий.</li>
<li>Пока цены находятся над поднимающейся линией, рынок придерживается бычьего направления.</li>
</ul>
<p>К счастью я был удивлен, обнаружив, что он не настолько эзотеричен или таинственен, как о нем пишут и говорят современные энтузиасты. На графиках, присутствующих в книге, которые, по-видимому, были сделаны самим Ганном, нет никаких углов Ганна или вееров Ганна.</p>
<p>Многие наверняка заметят, что линия Ганна очень схожа с обычной трендовой линией. Линия также строится по двум точкам на растущей или падающей волне, но в отличие от стандартной линии, уровень Ганна строится строго под углом 45 градусов. Таким образом, линия условно разбивает координатную ось цены и времени пополам и показывает условное равновесие одного от другого. Учитывая теории Ганна зависимости цены от времени, данный инструмент отображает основную методологию. Торговля по методу Ганна произвела настоящий фурор среди трейдеров, начиная со времен его жизни и по текущий момент. А самое главное, он не только прогнозировал, но и сам зарабатывал на этих прогнозах. Сегодня Уильям Ганн известен по большей части среди валютных трейдеров, которые активно используют технические индикаторы Форекс, построенные на базе его расчетов и торговых стратегий.</p>
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