Это простая стратегия предполагает проведение несложных построений на графике, необходимые точки получаются исходя из расположения линий. Компенсировать это можно одновременным анализом большого количества торговых инструментов. Мы расскажем о шаблоне поведения тактика адверза цены и объясним как открывать сделки по тактике Адверза. Начнём с основных моментов – описания рыночной ситуации и шаблона ценовых колебаний.
Тактика Адверза – отличный метод работы с разворотом тренда
![тактика адверза](https://boriscooper.org/wp-content/uploads/2021/08/803283d8-d2bf-45b5-950d-5c640c5db5a9.jpg)
Подумайте сами, если входить в точке 3, а не в точке 5, то и количество пунктов, взятое при прохождении цены, будет больше, а вместе с ней и полученная прибыль. Таким образом, точка входа в рынок по стратегии Адверза рассматривается после окончания импульса движения цены. А целесообразнее рассматривать вход в начале импульса. Но согласно регламенту тактики Адверза, делать это не рекомендуется. Рекомендуем Вам анализировать направление движения тренда на недельном графике, чтобы отсеять ложные входы в рынок. Теперь Вам понятно, почему тактика Адверза считается неоднозначной и многим не понятной торговой системой.
Рекомендации по тактике Адверза
Аналогичную ситуацию можно увидеть и в стратегии Три экрана Элдера. Помимо основного принципа торговли по тактике Адверза ещё желательно обладать знаниями для поиска точки входа. Это не полностью готовая методика, необходимо иметь некоторый опыт работы. Работать следует с основными валютными парами, связано это с высокой ликвидностью. Поэтому любые волатильные кроссы лучше исключить, либо же рассматривать только крупные тайм фреймы. Для работы по тактике Адверза трейдеру не потребуются индикаторы.
Применение тактики Адверза в торговле на форексе
![тактика адверза](https://boriscooper.org/wp-content/uploads/2021/08/b12a5aa4-3e26-4ecc-92b6-4b2bcef437f0.jpg)
Нелегко среди битвы, нелегко подвигаться против стрел Сатаны. Иерархия, 211 Как сущность духовного плана, мысль не может быть уничтожена. Беспредельность ч.2, 767 Истинно, знамя развивается ярко.
Параболическое движение и его торговля
Бой будет трудным, но с великой и недремлющей Помощью пройдём через всё. Помните эту тактику наращения и собирания всей мерзости и всех гадов в кучу, чтобы потом «с улыбкою послать лишь одну стрелу», пронзающую самый центр этого конгломерата. Помните, что лишь при соприкосновении искры света с тьмою возможно строение. Все космические законы отражаются и повторяются в человеческой жизни. Каждый путешественник знает, как четко и прекрасно рисуется снеговая вершина на расстоянии, и насколько она теряет форму во время острых, опасных подходов к ней. В событиях также трудно осмотреться в чрезмерной близости.
- Истинно, когда мир содрогается, Мы напрягаем силы высших путей, и на противоположных позициях употребляются низшие меры.
- Можно удивляться, почему человечество должно проходить запутанным лабиринтом, когда имеются простейшие пути.
- Все материалы на сайте носят исключительно информационный характер и не являются указанием к действию.
- Для решения этих проблем трейдеры-профессионалы решили применять тактику Адверза несколько иначе.
- Проведённые линии имеют значение, они выступают в качестве ориентиров.
Параболическое движение и стопы
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bIpNSiNuUmrfwl2nuE2/uUoyJJmWDMy4ljr8Q7cvapO3PKVWKDRatNh3zbNKbpDzUFw0qWSpb5k6ePaTJt1B+Hjrx1kLvj0mnRJsuox4iESZ+zpDhZy5sTtTnxcC4cB9NQ0/PRGDnQdNN1Ypbla2p0dDXWjF0lUle+wqfRV+o1xd2VWj3Iy/EeqsdKH0RiNDhpgRkq2mfXgyNJ48ZGNnrdFut297Zlt1QltR2p5OOpiFtb3IbxuP4cHj4hM6eUuZRrSiU+fGNh9tx9SkH1lueWov8DIbIPnMTjm8TKcErZrYuGrw+JtGPq5leWdBuE7lvok1xojKusbj6MnifcuD/wCWBtfQLk8/NeqpEVZn3TX5+XmP8rgjbRjia8tdZLZHcvdXQSkQ/QLk8/NeqpDoFyefmvVUiYAYc4lwXyrwJsQ/QLk8/NeqpDoFyefmvVUiYAOcS4L5V4CxD9AuTz816qkOgXJ5+a9VSJgA5xLgvlXgLEP0C5PPzXqqRJRUSG46ESnyedL3SyTtI+PkHsApOq5qzS+CS+gSsAABmSAAAAEXEqEBurzac5OjpluvEtDBupJxSeZRxJOcmXA+PwGJQYUFKel1BWCyUhPH/uWwBmgAAAAAAAAAAAAACLhT2JtYkJZS8RsspQrnGlI47ldW4iyXwkJQYaftsv5Mn9pQzAAAAAAAAAAAAAABqeqtQqdL0+rM2j1F2BMQylLUlpDa1tGpxKTMicSpJngz60mXwDSlTdapGmtraXaQ3ZXMTWKi0O6bLcs25qSzUaXckpikS2Xf5rb69hrSfiWnO5J+IyIe2n9tT9MNNIFt1e45dxO0CEtHT5JEl59tG40ErHWZI2pz48ZMVFV6VqhULSpFItnVFqIdHu9uF0mr0Nqe68gnkcznmlx0lsPdngZqyXEsZPM5TFIuy8EIteydRHKDcFOocqsQ22pXNtyZTLrJE281nw0KQpwtp568+LI+kw2GlWVLRU66jSlNyd02otK2s8rpNPPVey11eKMXK16iWZ51PX5nTLTW+b41AoEtun0xgq8kosspLio02SbLTZEZJ2mlWMlnGOoaDZ+oNq67aUWFedHiz24MO057TDb7imlIlRJENg3MIVjJKSrafkP4RVOsWpdJ1P5GmplWgbmpkG0aLAqUVZYXGlN1bC0GXi48S8pGQyuRL+CxZf5Euf8AzSOPqZ6Dho7C1K9SDhWjX1Gr5Jck39XtvsMeVc2ktlr95NU/lEaop9kepujfdhg7Yk0xuM5HOOk1mhMRx8vD6884ecjvYfL6B/K40b5GX+WrH0fsOr1Ct0OTMqT5OvN1qsREq2EnDTFRkMtJwREXBttBZ6zxk8mZmPA9LsHSoLCToxUb0abdsrt62fca4eTesnxZ6XhYdm3/AEtdGvS2adWIbhYNuWwlzHwpM+KT+EsClnuTZfGmzqqlyd9U6hRWUnv73a2pU6mL/wB1O497ReItp4LyDocB4mj9O47RsHRozvTe2EkpQfXGV1fptfgzSdKM3d7eO81DTCrajVe3Dc1RtiBRa0y8plbcGUb7DyC6nUGZEZEfkPiQwdQa3TKpbqnKJUG6iuLLcZcTT3UuuoeS06RoIknwWRljHA8jfRzfrDyYbOeuSl3dpjWKpp1dlbq/MSarQXjQ28a2XVGt2Ko+ZcUZpLJ7SVxPiNsBHAaRxdTnUuQ1r6urFygnZ5P1tZR6VrvoYblTScc7GbyVo97RrPpDd/MVNupE9P5vulnnzj7y5vJKM1EWOolGZjoMcnRZGveictDuq9mVXUWjsEaCuW0qrLKY22fWp+nuOYz4zNo8eQh0hT6JTqjAj1FuXXWkSWkupQ9UZKFpJRZwpJryR+UhppfRKwCpz5VTptWU4NSTt/1ayeaykoy6CtKetdWzNhAQ/evB84Vj9KSP/eHevB84Vj9KSP8A3jxdWj7z7P7muZMAIfvXg+cKx+lJH/vDvXg+cKx+lJH/ALw1aPvPs/uMyYAQ/evB84Vj9KSP/eHevB84Vj9KSP8A3hq0fefZ/cZipfdBR/jf+jMTArXUqoPadUxd30dp2oyqdElPtx6hUpJsrNLZngzJLqk/GltR/AMPSjWS5tS1UWS7ppMgUirUZNSVV25iHoiH92DjkeErM/Hk0l8JEfATX1bQUHfLq3y8CNmb87PEtYUndH3yah+XKL9CY3TVK96fZ0SkFJrSYD0qqRMlnwlxkvo6QeP6JIM9x+IjGh3BMXM1TbjwqbUpKKzOpVRhSWYTq4zsdpn2xzniTsIi3Jzk/GQ9HRlGcdaq1k4u3wav56Cs2thZVkRpEep3gt9hxtL9wKcaNaTIlo6HFLcnPWWSMsl4yMbUADyqk+UlrdXcrF0rHy51Q/leYXyeL/k47P5OH2ZI/ItP+iQOMNUP5XmF8ni/5OOz+Th9mSPyLT/okD9L9I/+VYf/APGo/VnHR/EfWy9wAB+YHaAAAAAAAHi7DivyGZbrCFvR93NLMuKNxYVj48EPmdyaf5VPVX+vq3/pH03HzI5NP8qnqr/X1b/0j7X0UbeD0l/Qf7kc1f2odZ9NwAB8UdIAAAEPK+6mD8le/WQmBDyvupg/JXv1kJgbVvZh1fdkLeAABiSaxqbWYtCsGvTZMpbBqp8hplTaVKWbym1EhKCSRqNRqxjHEVvqfrXpdbOnlp1G573gU1upVmlFHVMUppTqos+McksKIlEbZEZqyWSG86s8aDT8+d4n7RjlvlIcliLyldP7Yck3q7b/AHuXxUmEk3AKTz/T6s2wZnlxG3Zjd489XDrH0mhMLgq0qTxs3CGvm0r2ydsrN5tJfExqSkr6qOpHqgwjULuqyonmStlyQg0nwWnnkKLHxkKI1M5QUPTXQ/Ueu3zbcliLJiqkxuiSUyFKTVXZDDKTIyTt2KT4XXwPgN3iXe43qsdgsx4CiiUxVtJWqaZSVqJlp0pBsc3gm+O3O8+JGOZuXBRrmj8ky/qlXYdOjNRJFDoDZRZi31OORKk7zjh7m0bUnzqcFxPgecD0dC6OpVsXRoYlZTlStnnZy3Z8ClSbUW49J23ozqdQtZtMaBqbbUeUxTK7HU7HbkpJLqSQ4ps9xEZl1oMbVVZa6fS5k9tJKVGjuPJSfUZpSZ4/wHPHILqkGl8jjStU58mylR3YrXAz3OrmPklPDymLor1eU7Lr9sdGIkxqCU/nt/FRum+jbtxwxzWc5/nfAPn9I4KOG0hWoU16kJyS6lK3gbQleCbOKOVnq9qnYfJluSdRq5GplQkTaTVUyaegyMkVJ99x1kyXngRoIiPyGOquSpdNfvbk56fXZdFScqFWqlEYkS5LmNzrh5yo8cBxby8fwYax8is/9qUOr+R5WIVK5LOj0aWpRLqlIjw4+E5y5zTrmD8hbWl8fiH1mm8NSWgIVKcEpOs80s7cmnt223nPSk+VafD7kirVHuZeN23EVvSeiHTnoMN1bidr79Kdnc+RkXFKTM8JP4BRfJV5SbvKRtOFWHbZTRjot3PRiQl7nOc52I47n4MbsfmFi3D9oal8tvb6eeOTPYs/vc1D58J/y0xrg9G4V6LxWK1fXg6aTu8vbj3pCU5a8Y8bn0a0c+9HZPzdp31ZsbgNP0c+9HZPzdp31ZsbgPgcZ/iKn8z+p1R2IAADnJNSsz7pr8/LzH+VwRto1KzPumvz8vMf5XBG2joxPtrqj+1EIAADnJAAAAAAAAAAAAAAAAAAAIqJPYbrE2nqS9zrjxLIyaUaMcyjrVjaR8D4ZEqMOD9lVD5Sn6FsAZgAAAAAADkukVPVKjcqWuVmusXeujw59RVKJMd12mqonQWOhEwlJbVPdJ53JJ8P3WeGBG6iWffDVW1FvGxTvliktOUeA7HTKkrelR3JbTtSeitKPJGUdSkFsLPgqxxHYwAskuhW/wBeveHnfpOM7RsPUO6qLpWzVJF7wqsqq1SS5NkS5DRx6BHlyHISJSM7TfWyqMkyX4Rluz1GJXk5/wCkNb07UKTLpk+522X2Wqe3WJT0JMyTzi+ecQp5KtiSQaOCU7DMuHlHW4Cb2b+Pf57cyGrrz0+erI0nT6tah1qZOc1BsiFbb7TTaYzcWqlOJ5BmrKjUSE7cHgscRuww0/bZfyZP7ShmCCQNeo1UmyrwuOlvu7o8FEI2EY9zzjajV/aZENhGp2998C7v6unfRLG1JJwm3w//AGRDNsAfw0608gnGXErQfUpJ5Ix/YxJAAAADQdU6rCqWntzsQ3d66c61EkFjG1zcyvHw+C4k/wA434VBdP3Hanfl5r6vBHdo+ClXjJ7nH9yRWTyPGnfatfz8j/WEjXbu5MOmF18qalauVZuqHX26G88RtzDSzuZW00jwMf0Xl5+HHkGz0aJKmUx5MWO48bV8NOrJCTPahL6TUo8dREXWY3OV99em/N6d9Zij05Yutha03Qm4tqadnuaWXUZqKklfoOTrr0OOy6rW7xo9tzLytC5Kq5bd5264nnVvRmniKLLQSdpmppZJNXlLJi2KFo/YtF0p0wptuUxyjROahR1sQXlNocbmc07JJRHnO9aSUfwjWLquJS9bKZp5b1yWy3JqkeoyKjTJtKbW8gubcNqSl5SyU45zhJ9qSWDQlZnjgY3xzUelUm8dPdKLzpEqnRalS4U+h1xDqExplQYSRqhmjafNntwouPhZMi6h7NXSmO01CNKneU6V22nZyjGLWy/rOEU1dLW1ElsjlmoRpt33/e31OU37Bu+D7KtGvJVq1Rq24cNTrlTVFWUVtkoLiCUp3G0k7ixnPWQ7S0HvmzL0tmq96N00us9DuGtKkdBlIe5onanLW0atpnjcg9xZ6y4kNovmBDK17iqZRmylKospg3tvhG2Ta1EnPkyZn+ccBewyfcvqr+VKb9HIEYqf/EGhqmOn6rwsaNNJZ62cld8NpMVyVRRX5rs75vGVJj1S1UMPrbS/WCbdJKsEtPR3jwflLJEf5h/MOVJVqfV4Kn1nHboNOdQ0avBStUiYSlEXlMkpL8xCG1Muy2KHcNnwqzX4EKQqrpfJp99KFG2bLyCXgz6t5knPlMiESjU6xU64XHasK8aI7cTFtw0pphTEKkc40uY8pJtEe7JIUhZl4kqI/GPmqeGqToXjBv1W9n6ln/c2bSZtUnUSl0ig3LcVfcjwolvSpMc1OPJQTpNNJWREajItysmREIe+bytPdYtReuWlMsT600/HW5NbSl1HR3smkzPCiI1ERmXjMhWMd2+qvbNTqM2p2++8ww3faWypbzbRrOOolxlEchZmnGMK4GR9ZGON/ZOqNULXm6B0uVPbefM6tIdXHQppvc7KiuYSkzMyIt+CyfiH0GhvR+jpDH08HymrKWtsV8lBy2O3l9BjUquMHK3m59XBrt4Rbfue36nadSuI6eioMLiuuxZxMSGiUWDNCiPKVfCPaDXJcq7apQXG2ijwo0d5tREe81L3ZyecY4FjgOcL7ua6I3KEs+0Lfq89uBV36x3XiNRmXmSa/hfNvrSpjeRk4hsucJ8kpwSTbVvyXy1FOhNVLtNONrW2vNPPhY3eafAn0WxyoNH0E9Zd0QtUrbbLcmnVlRR6khvyNyE+C4eOrcXHyjatPeU/Y15XFHsK4qbV7NvGQZpbolcimy4+oiyrmHPcOlgjPKTFjWM08xZdBYkSVSHW6bGQt5SSSbiibSRqMi4Fk+OCElIpdNlyY8yVT470iKvnGHVtJUtpWDLKTPiR4My4eUe1itL4XGqcNIYdOor2qU7U3fdrRScJK+20YyfvGcaco2cHlweZlANA1bo2slSgQZujN40SkVKA6br0Os09UiLUUY/ilrQoltf8SeIrmFyqanY0lui8pPTKqWFJUom01qKR1CiSFeUpDRGbWfI4RY8ZjlwegMVpKgquBcaks704v+Iv+h2cuPqa1t9iZVYwdpZdO7z1nQoCLt26Lcu6mNVm167BqsF9JKbkQ30utqI/IaTMhKDx6lOdKThUTTW1PJo1TvmjTr7o9vXRPpVp3NB6ZCqqZLbjBqUklpJozMjUkyMvzGKG5H/KqoWsl63vpDbtg97lNsBzo8NKHUqQbSXVtYIiLOdzZqyflG46l0WkTNWJNXlU2M9OgsW8UaQtsjcZ3S5m7YrrTnx4HDfICq1SoesXKHqNIlHGlolNttvEhKzb5ypuoNREojSZkSjxkjLPWRj7bRmhMPitE4mvNXnGFPVeyzlPoeeUrZo5p1GqkVuzO5lSpM62NPZsx9b8iRYr7rrq1ZUtao8U1KM/GZmZmLYsVppVl246ptJrRSYpJUZcSI2UZIjFKs2pUF0BihFe9cSVqVyFaMKUTULnnKdJi0/ehzMfYak84raokpPgWci/qRTWKNSYVHjLcWzBjtxm1OGRrUlCSSRqwRFnBccEQ8HSbjGlGEXvfHZdv6NGkFncywAB4hqfLnVD+V5hfJ4v+Tjs/k4fZkj8i0/6JA9rj5P2k1W5TNG1UmWqhV1P0KovqqRSXSXzjJwo7SiRu2ZS084n3OD3ZMjPBid0RsGPZ71wLRcFVqhx5hUpk53Ry2MMtt7P4lpvKuPEzz1D7rSumcPj9G06cLpwo04Z73GTTta+XXY5YU3Gbb4stQAAfCnUAAAAAAAAfMjk0/yqeqv9fVv/AEj6bjkKp6G2NoHrLq9yqaBKrtSuKJQe7aqfMlslCW7JORziCJDJLSkuYRt8IzLKs54Y+q9GsZToUcZh5e1Vp6kf5nKKV+BhWi5OLW5nXoDnzkUcpau8qTSuVf1w21AokqNUnIJsQnVrbUSSIyV4fEj49Q6DHgY/BVtG4meExCtODs1tz60axkppSQAAHIWIeV91MH5K9+shMCHlfdTB+SvfrITA2rezDq+7IW8AADEk0nVn7Q0/8rxP2jEJaNDkXBY7sKM4hCmLyenGauo0R6xzyi+M0tmRfCYm9WftDT/yvE/aMNI/uan/AJeq/wBddHrQm6eAU47VMz2zMjan/pWSraWe4C+OP+0IHJfshH4GGonzxb/zFI7X7lwe6hVnmC6YTBxudyf8WaiVtx1dZEYp/Uzk90bXvSi6dKL7mVakwKxXn56JEBTaXi2SedaUXOIWk0mZFksZMuoy6x16Dx9HB46hiaztGEoN8bJ3dkRVg5RaW+5W/I+/A00S/KLH198WJR1VGdqk5UJtZmvIq1RqVBkRVLTzHQ45PKaSlOMkZGpXHPjMc3cqHkvawWfauienHJwqFfk25aE9USS8/W2Iz61uyUuNm5g2krPJuYNKeBf49NWhZ1z07U9EGpVWA5Cpja6/tTHX0hTkw3mjaUveaT2GhR7iLjkuoetpFYWcamPpVYy5Z1Zav5orWdr7bN3TWwzhrK0WtljlPl82nTbd5INySIj8x91d1sU0lyXucNMaLLdQw2XkJKVGX5xfXJi/Bq5PP/cfUJoqT2SKJKh8j6vNy47jKnL1W6klpMjUhU1ZpUWfEZGRkYtvkxfg1cnn/uPqE0d2MqSq+jdOcnd8vU/7ZWKtWfUvqftw/aGpfLb2+nnjkz2LP73NQ+fCf8tMdjx6Gq5n026mSUc6nWbxiE6aNxNm5JnJ3YyWcZ6sireSbySbw0C06kxbeuSk3VMeuddRNuUlymIJCGFRzSS0k+Znnwvclw4C9DSGGoaLxWFqztObhZcbSnfPYvi0Q4NzjJbv7HUujn3o7J+btO+rNjcBAaf0Kda1iW5bNTWwuZSaTEgyFMKNTZuNMpQo0GoiM05SeDMiPHiIT4/PsVJTrzlHY2/qdcdgAAGBJjxqfChvy5MWOlt2e8T8lRdbjhNobJR/DsbQn4kkMgAEtt7QAABAAAAAAAAAAAAAAAAAAAAK5uu5NWqRckmJYmmlNuCmrNtb0uTXUwltumhJKQTZtq3ESSSe7PHcZeIWMMOD9lVD5Sn6FsAcq06q6r0nlO1OtVyJdxUuI9JcmttsuvU06X0ZvmEskktq3ee5zO0t3l4DB1Is6/EVvVW9dPVXvHgRoFNp6I6Zchbk05EpuRUnojSz8FTcfa2jYWdxuEXEdiAIWSS4ecw82+k43tKxL8uqBptHnP3xDmqrs6SmZJmSWjj0Nh5a2ESkZwbiyNCcL8Iy6xs3JDp2sMC9L9bvqoVebRG+jtR5VSQ+g5M8nXzecaS9xSjmzYLCPAyXDxmOogFr2fno8O3Mhq68+f7ZAAAQSAAABFwo0iPWJBvzVyCWylSSUki2FuVwLAlBhp+2y/kyf2lDMAGLLqUGDJhRJUhLb1QeVHjJMjy44Ta3DSX/ACNrP/lFE3NqxPo9P1MuqiUuTEkdwpcykSn0pU2t6nsupWZpI843kWCPrIWneX3UWH+XJH+WTRz9qB96q4/mzd/7Tw9/ROGpTa11fWt+5/8Aiu8ynJrYYnsZmtN9a36F1qvX9LjSJdKueRTYymGCaImCjR3sGRHxPe8vj8JDrkcF+w3/AIOV2fPaT9QhDvQa+mFCnhtOYmlRioxUsktmxEYdt0otgAAfNmx+KMkkaj6iLIoGVecC4LSv1tin1CKVXktVqAuSySEyYZohNc4nCj/nJ6jweDIWtV9SLSpNaO2p0uYmabzEVRop8hxht580pZQt5KDbQajWgiJSi90XlFS6VR6DeiYNtPsxak1Cs4qXVIryN6GJO6OfMupMuCuGdp8eGR7ejqPI05V6sXZarXVe/wBkZzd2kiytKvsa4Py3K/WQn3qG85eUW5SeQTMemSIJt48I1OOsrJXxETRl+cYuntnwrHtWHQIkCHFU0k1PlFThC3TPKl9RZM/KZDZB5+JrKVec6ex3Xw2ForJJmnqsBSZbsyPVI6HVrWpDiqc2t1BKzkiWZ58ZiK1X0bo+p2mveNKkLYlwGmnKTUUFh6HLZIuaeQZdRkZFnHiMyFigL4fSWJwtaGIoy1Zxakmklmvhn8Q4RkrMpjQTUuZqJb1X021IjIYvS180uvxFHgpLZpNKZKPK24njkvHkVPrXZtv8hXkv37efJ5pcaiViTNjyXH3EqeJW+WZISaVKMsNtvGgj8hEZ8R0u5ppZ7moLWqBUw27iagqpxym3VIJ1g1Era4kj2rwZcDURmXiFS8tGxa5rryYLts/TNcGq1CWtnmsS0JaM48lKnkmsz2kaebWRl5Sx1j6HD47CYjStKVFOGGqTpurB+wnfNbbOG1xvsWW65i4yUHfNq9uJV2i+pl2av6NUa/73ltSqzU7VbOS622TaVmmoKSR7S6uBDfKByWNPovK+reupTKkuuP0WPLWyp0uYNUlqREcLGM45tlJlx6zMa7yceTpqZb2g9i0Co1ij0mSmlIh1SO9FVLUUdT6pCVsuNvJTvPcksGRkWTPPDB9FU5tTeqlXLBmkrcpiSVjgZlJmjTSukIYaviIaOqJRevG0dmq5RVuFmlu3CELpOa4GmRbEp9o2HqO7GhSmT6JUIkQ33luYhIi+1pRuM8JIzVgcPey3/dXoP/Uz/pIQ+kGpH3u7p/Is76BYo7lM8mDTnlBTdL6lfMisNu0ad0OP0GSlojbea51e7chWT3Rm8fBnyh6L6Yp4HSlLH4tuy172zf4dkK1Nyg4x6Pqb7B1GosPUq5Fy4NSZitwlEUtTBcys4jZrfJJkrJmSVF4uI0bky622xyjmL1k2hdEjm6LcMpsmyjkg+jPOLWysyVxyZbiP4UiTuGzq3ErV8SJFfgu06mUapz2Y6KctD5qlxVJNKnTeNJknm88GyznxYHHvsThqolLve7kHhhu44tLqGPHHkIMm1n5djxNfElbh/H14PReFxOicViqb9eCpKO9XbeVmtrVllvZWU5KpGL6T6bU2C3TKdGpzKlKbisoZSausySRERn/YMkAHwUpOTcntOoDwmQodRiuQqhEZlR3kmlxl5sloWnyGk+BkPcATcXdA02x9INOtNanVarYtsRqK5WlJVMaiZQypSc4NLedqD4/zSIaZqNrFqZphdMiRVNIZlesfCObqlDeJ+WwZkW43Y54Myz1bMmLlFbarQVV2t23bT9RnxoMkpM11MOUuOpbsdyOtkzUg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)
При возведении постройки никто и не представляет себе, какие глубокие подземные работы произошли для крепости стен и башен! Прежде чем применить свои надземные соображения, строитель примет во внимание все глубокие неожиданности. Если показалась влага, он не станет ее сразу забрасывать глинистой почвой, но очень осмотрит, каковы ее окончательные размеры и где истоки ее.
Знаем, как иногда задерживались даже спешные постройки, пока не были приведены в порядок подземные неожиданности.
Потому-то так правильна древнейшая мудрость, обращавшая внимание на конец, на следствие всего происшедшего. Этот модуль требует дословного разбора, надо вслушаться в слова и понять, как им удалось за полчаса вскрыть проблему Зла. А движения – правильны, в пространстве всей сцены, Таня Мариничева даже растянула связки на ноге. Беспредельность ч.2, 772 Только когда все противники напряжены, можно провести в жизнь самый наибольший план. В тактике Адверза уделяется внимание как самим линиям, так и точке их пересечения, которая находится левее при расхождении линий. Она называется сакральной точкой, используется как ориентир в торговле по тактике Адверза.
![тактика 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Истинно, когда мир содрогается, Мы напрягаем силы высших путей, и на противоположных позициях употребляются низшие меры. «Обычаи Армагеддона заключаются в тактике Адверза. Можно пресечь тёмные атаки тактикой Адверза, ибо этот путь завлекает врага дальше его твердыни.
И такое начертание потом создает очень большие трудности в реальной торговле. Нужно было создать то, что было бы пригодно для торговле. Мы получает не классический коридор цен, но весьма пригодный для отбойной стратегии. Если «Тактику Адварса» соединить со стратегией Эверса, то получим полный расклад по волнам и точки окончания движения. Идея стратегии Адверза состоит в отрисовке линий тренда, которые в будущем будут являться границами данного тренда. В битве человек не может распознать, когда именно подвергался он наибольшей опасности.
Выше мы рассмотрели, одну из самых сложных для понимания универсальных торговых систем – тактику Адверза. Универсальность заключается в применении не на отдельно взятых, а на любых активах финансового рынка. Если рассматривать этот метод в качестве определения долгосрочных целей, то шансы их нахождения значительно увеличиваются. Среди преимуществ применения этого метода на валютном рынке можно считать простое построение по 4-м точкам. Иными словами с уверенностью можно заявить о развороте цены, на основе четырех точек, а не трёх.
Надземное, 366 Будет время, когда люди будут заставлены обратиться к тонкому миросозерцанию. Уже невозможно отклонить эволюцию, сложенную самим человечеством. В данном случае и такая эволюция, в конце концов, послужит на пользу, получится своеобразная тактика адверза. В своей технократии человек загонит себя в такой тупик, что ему останется лишь прислушаться к радости Тонкого Мира. В древней истории можно найти многие примеры самой неожиданной обратной тактики, дававшей самые убедительные последствия. Надземное, 45 Никто не твердит о том, что нужно обратиться к Твердыне Добра.
Если трейдер торгует у брокера, дающего доступ к CFD на фондовые инструменты, сырьё, то вполне можно рассматривать и их тоже. Главное, оценивать подвижность и в случае высокой активности переходить на более крупные периоды. Теперь перейдём к процессу открытия и сопровождения сделок по тактике Адверза. Если происходит разворот, то трейдер всё равно остаётся с профитом.
Для снижения рисков рекомендуется использовать частичную фиксацию прибыли. Проще говоря, мы закрываем, например, 1/3 часть позиции на каждом из перечисленных уровней. Это позволит получить прибыль в любом случае, даже если цена начнёт разворачиваться и модель сломается. После того, как цена прошла в нужном направлении расстояние пунктов, ставим безубыток.
Некоторые трейдеры предпочитают ставить его после достижения первой цели по тактике Адверза, чтобы он не сработал раньше времени. Движение отрабатывает все цели, доходя до сакральной точки. Проведённые линии имеют значение, они выступают в качестве ориентиров.
Также стоит отметить ещё одну проблему во время торговли по этому методу – широкое боковое движение. Чтобы тактика Адверза выполнялась по торговым условиям, сначала на основе 4-х точек строится так называемые границы канала. Речь идет о двух точках (локальные минимумы), которые соединены границей канала, а также двух точках (локальные максимумы), которые точно также соединены отрезком.
Форекс обучение в школе Бориса Купера, переходите по ссылке и узнаете больше — https://boriscooper.org/.