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مقالات تداول الفوركس

تعرف على كل شيء حول سوق الفوركس وكيف يمكنك التداول فيه بالاستفادة من مقالاتنا الشاملة والتفصيلية.

مقالات تداول الفوركس

Articles (11)

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ما هو الفوركس ؟

ما هو الفوركس ؟

<p>في عالم الأسواق المالية ، يتمتع الفوركس بمكانة خاصة. إنه السوق المالي الأكثر شعبية والأكبر في العالم ، ومنذ&nbsp;أبريل 2022 ، بلغ متوسط حجم التداول اليومي 7.5 تريليون دولار أمريكي. ولكن ماذا يعني الفوركس ، وكيف يمكنك التداول فيه ؟ في هذه المقالة ، سنرشدك إلى أساسيات سوق الفوركس والمصطلحات التي تحتاج إلى معرفتها لبدء تداول الفوركس.&nbsp;&nbsp;</p> <h2>ما هو الفوركس، وما هو تداول الفوركس؟&nbsp;</h2> <p paraeid="{93f134c7-cee5-4de3-81ee-2e125065900d}{218}" paraid="647064817">الفوركس ، الذي يشار إليه عادة باسم FX ، وهو اختصار يرمز إلى سوق الصرف الأجنبي. إنه سوق عالمي حيث يتم تحويل عشرات العملات إلى بعضها البعض لأغراض مختلفة ، مثل التجارة الدولية أو السياحة أو المكاسب الشخصية. نظرا لطبيعته ، يتضمن تداول العملات الأجنبية مجموعة واسعة من المشاركين في عملية التبادل هذه - الحكومات والبنوك والشركات متعددة الجنسيات والمستثمرين المؤسسيين وتجار التجزئة وحتى الأشخاص العاديين. في الواقع ، أي شخص سافر إلى الخارج واستبدل عملة بلده بعملة أخرى محلية خاصة بالوجهة التي ذهب إليها قد أجرى معاملة في سوق الصرف الأجنبي.&nbsp;</p> <h2 aria-level="2" paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{9}" paraid="1096556678" role="heading">لماذا يحظى سوق الفوركس بشعبية كبيرة؟&nbsp;</h2> <p paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{15}" paraid="1552477954">هناك العديد من الأسباب التي تجعل سوق العملات يحظى بشعبية كبيرة بين المتداولين عبر الإنترنت. فيما يلي بعض مزاياه الرئيسية:&nbsp;</p> <h3 aria-level="3" paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{25}" paraid="1866255844" role="heading">أسهل في المتابعة&nbsp;</h3> <p paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{31}" paraid="1402026146">لا يوجد سوى عدد قليل من العملات التي يتبعها معظم المتداولين - وتشمل هذه الدولار الأمريكي واليورو والجنيه الإسترليني. العملات الأخرى المفضلة، ولكن الأقل تداولا هي الدولار الكندي والدولار الأسترالي والدولار النيوزيلندي والين الياباني. نظرا لوجود عدد قليل فقط من العملات الشائعة للتركيز عليها، يمكن أن يساعد ذلك في تسهيل الأمر على المتداولين لتطوير فهم أعمق لسلوكهم والعوامل التي تؤثر على تحركاتهم.&nbsp;&nbsp;</p> <h3 aria-level="3" paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{53}" paraid="1873877216" role="heading">السيوله&nbsp;</h3> <p paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{59}" paraid="901813082">يجلب العدد الكبير من المشاركين والمعاملات سيولة عالية لتداول العملات الأجنبية، مما يؤدي إلى انخفاض كبير في تكاليف التداول. والعرض والطلب الموجودان دائما يجعل التداول على الرافعة المالية سهل الوصول للغاية. وتلك الرافعة المالية تسمح للمتداولين الجيدين حتى مع وجود مبلغ صغير من رأس المال باستخلاص ربح من أسواق الفوركس، وهو أمر يصعب القيام به عند تداول الأسهم.&nbsp;</p> <h3 aria-level="3" paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{91}" paraid="923352377" role="heading">التقلبات&nbsp;</h3> <p paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{97}" paraid="168727420">يمكن أن تتأثر أسعار الفوركس بعوامل مختلفة، والتي غالبا ما تسبب تقلبات عالية، وهذا يؤدي إلى العديد من فرص التداول. لنقارن ذلك مع أحد الأسهم، فقد لا يتحرك السهم في بعض الأيام، مما يجعل صعوبة في التداول اليومي. هذا ليس هو الحال مع تداول العملات الأجنبية، حيث يمكنك العثور على الفرص في أي وقت خلال اليوم، سواء كان ذلك بعد ساعات العمل أو قبلها أو أثناءها.&nbsp;&nbsp;</p> <h3 aria-level="3" paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{131}" paraid="501479197" role="heading">إمكانية الوصول على مدار الساعة خمسة أيام في الأسبوع&nbsp;</h3> <p paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{137}" paraid="730852113">نظرا للامركزية، يمكن إجراء معاملات الفوركس في أي وقت، باستثناء عطلة نهاية الأسبوع. لا يوجد تبادل مركزي، وبدلا من ذلك قامت البنوك المركزية والبنوك الكبيرة وصناديق التحوط ووسطاء التجزئة ببناء شبكات إلكترونية، والتعامل مباشرة مع بعضهم البعض لتسهيل التداول خارج ساعات التداول التقليدية.&nbsp;</p> <h3 aria-level="3" paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{147}" paraid="456261201" role="heading">كيف يعمل سوق الفوركس؟&nbsp;</h3> <p paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{153}" paraid="542536545">عندما يتبادل متداول فوركس عملة، فإنك تبيعها وتشتري عملة أخرى. نظرا لوجود عملتين دائما في هذه العملية، يتم تسعير أدوات الفوركس في أزواج - على سبيل المثال، EUR / USD أو GBP / USD. يشار إلى العملة الأولى باسم العملة الأساسية وتسمى العملة الثانية عملة التسعير.&nbsp;</p> <br /> <br /> <img alt="base currency EUR - USD Quote currency" src="/getmedia/6ce661c1-e988-483e-ad7a-39908fb6f085/what-is-forex-trading-image01.png" style="display: flex; margin: 20px auto;" title="base currency EUR - USD Quote currency" /> <h2 aria-level="2" paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{196}" paraid="1729330311" role="heading">أنواع الأزواج في سوق الفوركس&nbsp;</h2> <p paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{202}" paraid="1112767304">تنقسم أزواج العملات الأجنبية إلى ثلاث مجموعات كبيرة اعتمادا على العملات المدرجة فيها.&nbsp;</p> <h2 aria-level="3" paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{208}" paraid="390702024" role="heading">أزواج العملات الرئيسية&nbsp;</h2> <p paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{214}" paraid="662661346">تشمل الأزواج الرئيسية عملات الدول الأكثر تقدما المتداولة مقابل الدولار الأمريكي. الدولار الأمريكي موجود دائما في هذه الأزواج كعملة أساسية أو عملة تسعير لأنه عملة احتياطية رسمية في جميع أنحاء العالم، مما يعني أنه يستخدم على نطاق واسع في التجارة الدولية ويحتفظ به كاحتياطي من قبل البنوك المركزية في جميع أنحاء العالم. يجعل الدولار الأمريكي العملة المهيمنة في الفوركس والأسواق الأخرى مثل السلع التي يتم تداولها أيضا مقابله. بعض الأزواج الرئيسية الأكثر شيوعا هي EUR / USD و GBP / USD و USD / JPY.&nbsp;</p> <h3 aria-level="3" paraeid="{06e1a6a0-15a5-422a-8624-495a3b0586fe}{250}" paraid="1115035919" role="heading">أزواج العملات الثانوية&nbsp;</h3> <p paraeid="{10de4a7d-fd35-4c72-a0a5-7d09c5c74115}{1}" paraid="736480141">تشمل الأزواج الثانوية أيضا على عملات الاقتصادات الكبيرة ولكنها غير مرتبطة بالدولار الأمريكي، على سبيل المثال أزواج العملات - EUR / GBP أو EUR / CHF أو GBP / CAD .&nbsp;</p> <h3 aria-level="3" paraeid="{10de4a7d-fd35-4c72-a0a5-7d09c5c74115}{47}" paraid="1421837616" role="heading">أزواج العملات الغير شائعة</h3> <p paraeid="{10de4a7d-fd35-4c72-a0a5-7d09c5c74115}{57}" paraid="2096711341">تتكون أزواج العملات الغير شائعة عادة من عملة واحدة لاقتصاد رئيسي يتم تداولها مقابل عملة بلد نام. بعض الأمثلة هي AUD / MXN و USD / HKD و GBP / ZAR.&nbsp;</p> <h2 aria-level="2" paraeid="{10de4a7d-fd35-4c72-a0a5-7d09c5c74115}{105}" paraid="264704095" role="heading">كيف يعمل تداول العملات؟&nbsp;</h2> <p paraeid="{10de4a7d-fd35-4c72-a0a5-7d09c5c74115}{111}" paraid="820850582">تشير قيمة زوج الفوركس إلى قيمة العملة الأساسية مقابل عملة التسعير. بمعنى آخر، يوضح عدد وحدات عملة التسعير التي يمكنك الحصول عليها مقابل 1 وحدة من العملة الأساسية. وهذا ما يسمى أيضا سعر الصرف. على سبيل المثال، كان سعر صرف زوج العملات EUR / USD في وقت كتابة هذا التقرير 1.02839 ، مما يعني أنه مقابل 1 يورو، ستحصل على 1.02839 دولار أمريكي.&nbsp;</p> <br /> <img alt="base currency EUR - USD Quote currency" src="/getmedia/b7de8307-5d14-4929-8cd6-d1aa06f5dc55/what-is-forex-trading-image02.png" style="display: flex; margin: 20px auto;" title="base currency EUR - USD Quote currency" /> <p paraeid="{10de4a7d-fd35-4c72-a0a5-7d09c5c74115}{170}" paraid="654451908">من المهم ملاحظة أنه نظرا لأن سوق الفوركس لا مركزي، فقد يختلف سعر الصرف من وسيط أو من بنك إلى آخر.&nbsp;&nbsp;&nbsp;</p> <p paraeid="{10de4a7d-fd35-4c72-a0a5-7d09c5c74115}{180}" paraid="1172566438">عندما يتعلق الأمر بالتداول عبر الإنترنت، يقوم الوسطاء بالحصول على أسعار صرف العملات الخاصة بهم من مجموعة من المؤسسات تسمى مزودي السيولة - عادة البنوك والمؤسسات المالية الكبيرة الأخرى ويعرضونها كأسعار عرض وطلب.&nbsp;</p> <h2 aria-level="2" paraeid="{10de4a7d-fd35-4c72-a0a5-7d09c5c74115}{190}" paraid="716718546" role="heading">ما هي أسعار العرض والطلب في الفوركس؟&nbsp;</h2> <p paraeid="{10de4a7d-fd35-4c72-a0a5-7d09c5c74115}{196}" paraid="877908330">في تداول العملات الأجنبية، ربما تكون قد صادفت أسعار &quot;العرض&quot; و &quot;الطلب&quot;. فكر في &quot;العرض&quot; على أنه السعر الذي ستحصل عليه عندما تريد بيع عملة. أما &quot;الطلب&quot; فهو السعر الذي ستدفعه عندما تريد الشراء. على سبيل المثال، إذا كنت تنظر إلى EUR / USD ، فإن &quot;العرض&quot; يخبرك بعدد الدولارات الأمريكية التي ستتلقاها مقابل بيع 1 يورو، بينما يمثل &quot;الطلب&quot; عدد الدولارات الأمريكية التي تحتاج إلى إنفاقها لشراء 1 يورو.&nbsp; كما ترى في الصورة أدناه، ستتلقى 1.02839 دولارا أمريكيا لبيع يورو واحد، بينما إذا كنت ستشتري يورو واحدا، فستحتاج إلى دفع 1.02847. سعر الشراء هذا أعلى قليلا من سعر البيع بسبب السبريد ، وهو الفرق بين أسعار &quot;العرض&quot; و &quot;الطلب&quot;.&nbsp;</p> <br /> <img alt="table with instrument sell buy columns" src="/getmedia/0dc1949c-bd93-47ef-a868-7acf8d50ef8f/what-is-forex-trading-image03.png" style="display: flex; margin: 20px auto;" title="table with instrument sell buy columns" /> <h2 aria-level="2" paraeid="{10de4a7d-fd35-4c72-a0a5-7d09c5c74115}{251}" paraid="2119823061" role="heading">ما هو السبريد في تداول الفوركس؟&nbsp;</h2> <p paraeid="{2b6360f0-aab5-4897-99a6-07e2fffa0413}{6}" paraid="1513173463">السبريد في تداولات الفوركس يعني الفرق بين أسعار البيع والشراء ,وهى تمثل تكلفة الصفقة لكل زوج من العملات. سواء كنت تشتري أو تبيع عملة ، دائما يتم تحصيل هذا المبلغ منك عند فتح صفقة. السبريد هو ما يكسبه الوسيط الخاص بك لتمكينك من التداول. إنه هامش ربح، بنفس الطريقة التي يضيف بها تجار التجزئة هامش ربح على أي منتج آخر. وعلى أي حال، فإن المنافسة العالية في أسواق الفوركس تضمن أنها أرخص سوق مالي للتداول.&nbsp;&nbsp;&nbsp;&nbsp;</p> <p paraeid="{2b6360f0-aab5-4897-99a6-07e2fffa0413}{36}" paraid="232855737">في الصورة أدناه ، نرى أن تكلفة التداول هي 0.8 ، وبالنسبة لمعاملة بقيمة 100000 يورو ، ستكون التكلفة 8 دولارات أمريكية ، مما يجعلها رخيصة بشكل غير قابل للمنافسة.&nbsp;&nbsp;&nbsp;&nbsp;</p> <p paraeid="{2b6360f0-aab5-4897-99a6-07e2fffa0413}{58}" paraid="1647810264">عندما تفتح صفقة ، يتم خصم السبريد من البداية. في الصفقة الرابحة ، يتم خصم تكلفة السبريد من الربح ، وفي الصفقة الخاسرة ، تتم إضافتها إلى الخسارة.&nbsp;</p> <br /> <img alt="table with instrument sell buy columns" src="/getmedia/0d6ce7ac-c7be-40f0-82b6-4a292c3855ac/what-is-forex-trading-image04.png" style="display: flex; margin: 20px auto;" title="table with instrument sell buy columns" /> <p paraeid="{2b6360f0-aab5-4897-99a6-07e2fffa0413}{65}" paraid="479050008">من المهم ملاحظة أن السبريد يعتمد بشكل مباشر على سيولة زوج العملات. على سبيل المثال ، عادة ما يكون للأزواج الأكثر سيولة (العملات الرئيسية) فروق أسعار ضيقة للغاية ، مما يعني أنه يمكن للمتداولين فتح صفقات بتكلفة أقل وتحقيق ربح أسرع إذا تحرك السوق لصالحهم. يتم تداول الأزواج الثانوية في كثير من الأحيان ويكون لها فروق أسعار أكبر، مما يزيد قليلا من تكلفة التداول ، وأزواج العملات الغير شائعة لها أكبر فروق أسعار.&nbsp;</p> <p paraeid="{2b6360f0-aab5-4897-99a6-07e2fffa0413}{83}" paraid="1620139339">&nbsp;&nbsp;</p> <p paraeid="{2b6360f0-aab5-4897-99a6-07e2fffa0413}{89}" paraid="1367151287">تختلف قيمة السبريد أيضا من وسيط لآخر ويمكن أن يكون مختلفا اعتمادا على نوع الحساب داخل نفس الوسيط. على سبيل المثال ، إذا كنت تتداول الفوركس مع ThinkMarkets ، فإن الحساب التقليدي &quot;Standard&quot; سيمنحك الوصول إلى فروق أسعار صغيرة - بضع نقاط فقط ، ولكن إذا اخترت حساب تداول ThinkZero ، فسيكون لمعظم الأزواج 0 فروق أسعار.&nbsp;</p> <p aria-level="2" paraeid="{2b6360f0-aab5-4897-99a6-07e2fffa0413}{123}" paraid="1883698555" role="heading">ما هي النقاط في الفوركس؟&nbsp;</p> <p paraeid="{2b6360f0-aab5-4897-99a6-07e2fffa0413}{129}" paraid="99980683">في تداول العملات الأجنبية ، تشير النقطة إلى النسبة المئوية في هيئة نقاط أو الفائدة السعرية في هيئة نقاط. إنها أصغر حركة مكونة من رقم واحد لسعر العملة تقاس بالفاصلة العشرية الرابعة وتستخدم لحساب السبريد.&nbsp;</p> <p paraeid="{2b6360f0-aab5-4897-99a6-07e2fffa0413}{153}" paraid="1232180066">&nbsp;&nbsp;</p> <p paraeid="{2b6360f0-aab5-4897-99a6-07e2fffa0413}{159}" paraid="222084947">إليك رسم صغير لمساعدتك على فهم كيفية عمل سعر العملة:&nbsp;</p> <br /> <img alt="EUR/USD" src="/getmedia/5a1f9093-0c16-4fcd-b1c7-7e8274bec12c/what-is-forex-trading-image05.png" style="display: flex; margin: 20px auto;" title="EUR/USD" /> <p>يتم عرض أزواج العملات الأجنبية التي تحتوي على الين الياباني كعملة تسعير فقط حتى الفاصلة العشرية الثالثة ، لذلك يتم قياس النقطة بالرقم الثاني.&nbsp;<br /> &nbsp;</p> <img alt="USD/JPY" src="/getmedia/5ee3c9cb-3972-4b49-b098-7c761624aefb/what-is-forex-trading-image06.png" style="display: flex; margin: 20px auto;" title="USD/JPY" /> <p>لحساب السبريد ، تحتاج إلى طرح سعر البيع من سعر الشراء. في مثالنا السابق ، السبريد هو:&nbsp;</p> <br /> <img alt="1.02847 - 1.02839 = 0.8 pips" src="/getmedia/72f5e4d8-fc4b-4dbe-aa5f-b081b3ec9fbd/what-is-forex-trading-image07.png" style="display: flex; margin: 20px auto;" title="1.02847 - 1.02839 = 0.8 pips" /> <p>الآن ، قد يكون سؤالك التالي هو كيفية حساب ربحك أو خسارتك بالنقاط عند تداول الفوركس وكيفية تداول الفوركس في المقام الأول. توجه إلى <a href="~/ar/trading-academy/forex/what-affects-forex-exchange-rates">مقالتنا التالية</a>&nbsp;، حيث نناقش ذلك بالتفصيل. يمكنك أيضا إنشاء حساب تداول تجريبي على ThinkTrader لتطبيق معرفتك المكتسبة حديثا في الممارسة العملية.&nbsp;</p>

5 دقائق قراءةExperienced
ما هي نماذج شموع المطرقة والمطرقة المقلوبة؟

ما هي نماذج شموع المطرقة والمطرقة المقلوبة؟

<p><span style="font-size:11pt"><span style="background:white"><span style="line-height:18.0pt"><span style="vertical-align:baseline"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-size:12.0pt"><span style="font-family:Almarai"><span style="color:black">تعد نماذج شموع المطرقة والمطرقة المقلوبة من بين أكثر أشكال الشمعة المفردة شيوعا. لقد تم تسميتها على هذا النحو بسبب تشابهها في الشكل مع المطرقة - جسم قصير من أحد طرفيه وفتيل طويل من طرف آخر.<br /> <br /> قد يبدو وصف المطارق مشابها لـ </span></span></span><span style="font-family:Almarai"><span style="color:black"><a href="/trading-academy/forex/analysis/doji-candlestick-pattern"><b><span lang="AR-SA" style="border:none windowtext 1.0pt; font-size:12.0pt; padding:0in"><span style="color:#007c8c">شمعة دوجي</span></span></b></a></span></span><span lang="AR-SA" style="font-size:12.0pt"><span style="font-family:Almarai"><span style="color:black">. ومع ذلك ، في حين أن جسم شمعة دوجي قصير جدا بحيث يبدو وكأنه خط أفقي ، فإن كلا من المطرقة والمطرقة المقلوبة لهما أجسام مرئية أطول قليلا. دعونا نرى كيف تبدو.</span></span></span></span></span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="background:white"><span style="line-height:normal"><span style="vertical-align:baseline"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-size:20.0pt"><span style="font-family:Almarai"><span style="color:black">نمط شمعة المطرقة</span></span></span></span></span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="background:white"><span style="line-height:normal"><span style="vertical-align:baseline"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">في شمعة المطرقة ، توجد أسعار ا</span></span></span><span lang="AR-EG" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">لا</span></span></span><span lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">فتتاح والإغلاق وأعلى سعر بالقرب من بعضهم البعض مما يخلق جسما في الأعلى ، بينما يمتد الفتيل الطويل إلى الأسفل. عادة ما يكون حجم الفتيل ضعف حجم الجسم.</span></span></span><br /> <br /> <span dir="LTR" lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black"><img alt="نمط شمعدان هامر الهابط والصعودي" 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" style="width:552px; height:367px" /></span></span></span><br /> <br /> <span lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">بغض النظر عن لون الجسم ، فإن كلا المثالين في الصورة أعلاه عبارة عن مطارق. عادة ما تعتبر الشمعة الخضراء إشارة أقوى حيث يحدث الإغلاق في الجزء العلوي من الشمعة ، مما يشير إلى زخم قوي.</span></span></span></span></span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="background:white"><span style="line-height:normal"><span style="vertical-align:baseline"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-size:20.0pt"><span style="font-family:Almarai"><span style="color:black">نمط شمعة المطرقة المقلوبة</span></span></span></span></span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="background:white"><span style="line-height:normal"><span style="vertical-align:baseline"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">المطرقة المقلوبة هي بالضبط ما يوحي به الاسم نفسه - مطرقة مقلوبة رأسا على عقب. يتم تسجيل الظل العلوي الطويل (الفتيل) ، مصحوبا بسعر الإغلاق والافتتاح وأدنى سعر بالقرب من نفس المستوى في الأسفل. مرة أخرى ، يجب أن يكون الفتيل العلوي ضعف حجم الجسم.</span></span></span><br /> <br /> <span dir="LTR" lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black"><img alt="نموذج شمعدان المطرقة المقلوبة الصاعد والهبوطي" 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" style="width:552px; height:368px" /></span></span></span><br /> <br /> <span lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">كما هو الحال مع المطرقة ، فإن النسخة الخضراء من المطرقة المقلوبة أكثر صعودا بسبب إغلاقها العالي.</span></span></span></span></span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="background:white"><span style="line-height:normal"><span style="vertical-align:baseline"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-size:20.0pt"><span style="font-family:Almarai"><span style="color:black">كيف تعمل شموع المطرقة والمطرقة المقلوبة؟</span></span></span></span></span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="background:white"><span style="line-height:normal"><span style="vertical-align:baseline"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">كما ذكرنا سابقا ، يعتبر كلا النموذجين من أنماط الانعكاس القوية.<br /> <br /> في مرحلة ما من الاتجاه الهبوطي ، يزيد المضاربون على الارتفاع من وجودهم ويدفعون السعر للأعلى ، مما يتسبب في إغلاق أعلى. هذا عندما يحدث نمط المطرقة ، مما يشير إلى اتجاه محتمل ، حيث لا يستطيع الدببة منع حدوث إغلاق أعلى.<br /> <br /> إنه بالضبط سعر الإغلاق في الجزء العلوي من الشمعة الذي يشير إلى أن المضاربين على الارتفاع تغلبوا على الدببة وسيطروا على السوق.<br /> <br /> يولد نمط المطرقة المقلوبة أيضا نفس الإشارة ولكن بطريقة مختلفة. أسعار افتتاح وإغلاق هذه الشمعة في القاع ، مما يشير إلى ضغط البيع وهيمنة الدببة. ومع ذلك ، فإن الفتيل الطويل في الجزء العلوي من الشمعة يعني أن المضاربين على الارتفاع كانوا أقوياء بما يكفي لدفع السعر للأعلى ويشير إلى انعكاس محتمل.<br /> <br /> تعتبر شمعة المطرقة ، مع سعر إغلاق في الأعلى ، توفر نمط انعكاس صعودي أقوى من المطرقة المقلوبة ، مع سعر الإغلاق في الأسفل.</span></span></span></span></span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="background:white"><span style="line-height:normal"><span style="vertical-align:baseline"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-size:20.0pt"><span style="font-family:Almarai"><span style="color:black">كيفية التداول بنموذج المطرقة والمطرقة المقلوبة</span></span></span></span></span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="background:white"><span style="line-height:normal"><span style="vertical-align:baseline"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">تعتمد استراتيجية التداول بنماذج شموع المطرقة والمطرقة المقلوبة على رغبة المتداول في المخاطرة. نظرا لأن كلتا الشمعتين عبارة عن إشارات صعودية ، فقد يفتح المتداولون الذين لديهم شهية عالية للمخاطرة صفقة بمجرد أن يروا هذا النمط قد تشكل ، متوقعين انعكاس الاتجاه. في هذه الحالة ، غالبا ما يكون سعر إغلاق المطرقة بمثابة نقطة دخول ، ويمكن أن يشير أدنى سعر للنمط (نهاية الفتيل) إلى وقف الخسارة.<br /> <br /> قد ينتظر المتداولون الذين لا يحبون المخاطرة إغلاق شمعتين أو ثلاثة أخرين لتأكيد الاتجاه. في أي من السيناريوهين ، يقوم معظم المتداولين بالشراء بمجرد تأكيد المطرقة أو المطرقة المقلوبة.<br /> <br /> توضح الصورة أدناه مثالا على كيفية انعكاس الاتجاه الهبوطي وبدء التحرك صعودا مباشرة بعد ظهور المطرقة.</span></span></span><br /> <br /> <span dir="LTR" lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black"><img alt="شمعة المطرقة وانعكاس الاتجاه في مخطط الأسعار" src="data:image/png;base64,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" style="width:552px; height:399px" /></span></span></span><br /> <span lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">من ناحية أخرى ، إذا كان لديك صفقة بيع مفتوحة في اتجاه هبوطي ، فيمكن اعتبار كل من شمعتي المطرقة إشارة خروج قبل انعكاس الاتجاه.<br /> <br /> من المهم ملاحظة أنه تماما مثل أي نمط شموع آخر ، لا المطرقة ولا المطرقة المقلوبة هي إشارة تداول مباشرة ولكنها اقتراح. هناك دائما احتمال أن يتحرك السوق في الاتجاه المعاكس لتوقعاتك.<br /> <br /> يستخدم العديد من المتداولين أدوات تحليل فني إضافية لتأكيد النتائج التي توصلوا إليها والحصول على المزيد من رؤى وتوقعات التداول. على سبيل المثال ، يمكن أن تؤكد خطوط الاتجاه اختراق السعر ، كما هو موضح في الصورة أدناه.</span></span></span><br /> <br /> <span dir="LTR" lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black"><img alt="مطرقة شمعة وخطوط الاتجاه في مخطط الأسعار" 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" style="width:552px; height:415px" /></span></span></span><br /> <br /> <span lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">علاوة على ذلك ، قد يكون من المفيد تحديد مستويات الدعم والمقاومة الأفقية لوضع أوامر وقف الخسارة وجني الأرباح وتحديثها مع تحرك السوق. أدوات إدارة المخاطر ضرورية في كل استراتيجية تداول.</span></span></span><br /> <br /> <span dir="LTR" lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black"><img alt="شمعة المطرقة والدعم والمقاومة في مخطط الأسعار" src="data:image/png;base64,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" style="width:552px; height:369px" /></span></span></span></span></span></span></span></span></span></span><br /> <span style="font-size:11pt"><span style="background:white"><span style="line-height:normal"><span style="vertical-align:baseline"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-size:20.0pt"><span style="font-family:Almarai"><span style="color:black">نماذج المطارق مقارنة بنموذج الشهاب مقارنة بنموذج الرجل المشنوق</span></span></span></span></span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="background:white"><span style="line-height:normal"><span style="vertical-align:baseline"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">قد يلاحظ المتداولون الأكثر دراية بالشموع أن كلا من نماذج المطرقة والمطرقة المقلوبة تبدو تماما مثل أنماط الرجل المشنوق والشهاب. إنهما ، في الواقع ، متشابهان جدا. الفرق الرئيسي هو أن كلا من الرجل المشنوق ونجم الشهاب يحدثان في اتجاه صعودي ، بينما تحدث كلتا المطارق في اتجاه هبوطي.</span></span></span><br /> <br /> <span dir="LTR" lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black"><img alt="المطرقة مقابل المطرقة المقلوبة مقابل الرجل المعلق مقابل الشهاب" 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" style="width:552px; height:368px" /></span></span></span><br /> <span lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">في مقالتنا التالية ، سنشرح كيف</span></span></span><span style="font-family:Almarai"><span style="color:black"><a href="/trading-academy/forex/analysis/hanging-man-pattern"><b><span lang="AR-SA" style="border:none windowtext 1.0pt; font-size:13.5pt; padding:0in"><span style="color:#007c8c"> تعمل أنماط شموع الرجل المشنوق والشهاب</span></span></b></a></span></span><b><u> </u></b><span lang="AR-SA" style="font-size:13.5pt"><span style="font-family:Almarai"><span style="color:black">وكيف يمكنك تحديد فرص التداول بمساعدتهم.<br /> <br /> وفي الوقت نفسه ، قم بإنشاء حساب تجريبي خال من المخاطر وتدرب على العثور على شموع المطرقة والمطرقة المقلوبة في الرسم البياني.</span></span></span></span></span></span></span></span></span></span></p> <div paraeid="{a93e94ed-6fea-4c9f-a350-f7bc6677a4d1}{52}" paraid="1878194966">&nbsp;</div>

6 دقائق قراءةBeginners
ما هو نمط شمعة الشهاب؟

ما هو نمط شمعة الشهاب؟

<p aria-level="1" paraeid="{31874289-8d31-4d9a-9a0f-aa9d9b67eb43}{164}" paraid="244553932" role="heading">يتم العثور على نموذج شهاب في قمة الاتجاه الصعودي ، عندما يفقد الاتجاه زخمه.&nbsp;<br /> &nbsp;<br /> الشهاب هو في الواقع شمعة المطرقة مقلوبة رأسا على عقب ، تشبه إلى حد كبير نمط المطرقة المقلوبة. يمتد الفتيل لأعلى ، بدلا من أن ينخفض ، في حين أن سعر الافتتاح وأدنى سعر وسعر الإغلاق جميعهم قريبين من نفس المستوى في الجزء السفلي من الشمعة.&nbsp;<br /> &nbsp;<br /> الفرق هو أن الشهاب يحدث في قمة الاتجاه الصعودي. إنه نمط مخطط بياني هبوطي لأنه يساعد في إنهاء الاتجاه الصعودي. من ناحية أخرى ، المطرقة المقلوبة ، هي نمط مخطط بياني صعودي يمكن العثور عليه في الجزء السفلي من الاتجاه الهبوطي ويشير إلى أن السعر من المرجح أن يتجه صعودا.&nbsp;<br /> &nbsp;<br /> <img alt="الشهاب نجمة نمط الشمعدان" 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WigBKMD0paKACiiigD//2Q==" unselectable="on" />&nbsp;</p> <p paraeid="{31874289-8d31-4d9a-9a0f-aa9d9b67eb43}{228}" paraid="169686293">تعتبر كل من النسختين الخضراء والحمراء من الشهب على الرغم من أن الشمعة الهابطة (الحمراء) مؤثرة وفعالة بشكل أكبر نظرا لأن إغلاقها يقع في أسفل الشمعة. مرة أخرى على غرار المطرقة ، يجب أن يكون الظل أو الفتيل ضعف طول الجسم نفسه.&nbsp;&nbsp;</p> <p paraeid="{31874289-8d31-4d9a-9a0f-aa9d9b67eb43}{246}" paraid="1913974053">&nbsp;&nbsp;</p> <p paraeid="{31874289-8d31-4d9a-9a0f-aa9d9b67eb43}{252}" paraid="1369929617">بشكل عام، كلما كان الفتيل أطول كلما كان الانعكاس أقوى ، لأن الفتيل الطويل يشير إلى عدم قدرة الثيران على تأمين إغلاق مرتفع.&nbsp;&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{11}" paraid="1885418057">&nbsp;&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{17}" paraid="280987817">يفضل بعض المتداولين الانتظار ومعرفة ما إذا كانت الشمعة التالية هبوطية ، مما سيؤكد حدوث الانعكاس. &nbsp;<br /> &nbsp;<br /> في كلتا الحالتين ، فإن حدوث الشهاب في الجزء العلوي من الاتجاه الصعودي يولد فقط إشارة إلى انعكاس وشيك ولا ينبغي اعتباره إشارة تداول مباشرة.&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{25}" paraid="577983217">&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{29}" paraid="1170070043">ما الذي سيظهره نمط الشهاب لنا&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{49}" paraid="918473837">كما هو موضح سابقا ، فإن الشهاب هو&nbsp; نمط انعكاس هبوطي يشير إلى التغيير المحتمل في اتجاه السعر. يقترب الاتجاه الصعودي من نهايته حيث يضعف الزخم ، ويشعر البائعون بمزيد من الثقة في قدرتهم على فرض انعكاس في حركة السعر.&nbsp;&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{59}" paraid="653157078">&nbsp;&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{65}" paraid="1915908645">لهذا السبب ، فإن نموذج شمعة الشهاب هو نمط فعال للغاية. يعطي شكل النموذج الكثير من الاهتمام حيث يبرز الفتيل دائما عن بقية حركة السعر.&nbsp;&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{87}" paraid="2071255572">&nbsp;&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{93}" paraid="342001774">هذا هو الحال بشكل خاص عندما يكون فتيل الشهاب هو أيضا القمة الجديدة على المدى القصير.&nbsp;&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{107}" paraid="1406970332">&nbsp;&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{113}" paraid="1816707539">وبالتالي ، على الرغم من نجاح المشترين في الضغط نحو قمة جديدة ، إلا أنهم فشلوا في فرض إغلاق بالقرب من أعلى مستوى لجلسة التداول. عدم قدرتهم الآن هو فرصة للبائعين لعكس حركة السعر ومحو المكاسب السابقة. &nbsp;<br /> &nbsp;&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{125}" paraid="1375457385">لذلك ، فإن القوة الرئيسية لشمعة الشهاب هي قدرتها على توليد إشارة انعكاس. بالطبع ، قد لا يكون ذلك صحيحا دائما ، لكنه يعتبر فعالا وموثوقا به. ومع ذلك ، يرجى ملاحظة أن هذه لا تزال إشارة واحدة تم إنشاؤها بواسطة واحد من مئات المؤشرات الفنية.&nbsp;&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{139}" paraid="1098722103">&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{143}" paraid="514881626">لهذا السبب ، من المهم دائما التحقق من الإشارة التي يولدها نمط الشهاب عن طريق مؤشرات أخرى أو أنماط شموع&nbsp;أخرى. على سبيل المثال ، بالقرب من شمعة الشهاب قد تكون هناك أنماط أخرى تشير إلى الانعكاس أو التردد.&nbsp;<br /> &nbsp;<br /> يمكنك التجربة والتدرب على اكتشاف نمط الشهاب جنبا إلى جنب مع المؤشرات الفنية الأخرى باستخدام <a href="/ar/metatrader5" rel="noreferrer noopener">منصة التداول Metatrader 5.</a>&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{179}" paraid="565720295">&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{183}" paraid="775291675">كيفية التداول على نمط الشهاب&nbsp;&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{195}" paraid="1569693916">يشبه التداول على نمط الشهاب التداول على نمط المطرقة. ينصب التركيز على الشمعة نفسها بالطبع ، خاصة الفتيل الذي يمتد إلى أعلى. في المثال أدناه ، نرى مخطط بياني لزوج عملات الدولار الاسترالي مقابل الدولار الأمريكي AUD / USD يتحرك في اتجاه صعودي.&nbsp;<br /> &nbsp;<br /> في منتصف الرسم البياني ، تصحح حركة السعر هبوطيا فقط للعودة إلى الأعلى مرة أخرى وبسرعة. والذي يلي هذا هو القمة الجديدة في سياق شمعة صعودية طويلة. إذا نظرت إلى هذه الشمعة فقط ، فإن الوضع يبدو إيجابيا للغاية بالنسبة للمضاربين على الارتفاع ، حيث يوجد اتجاه صعودي قيد التشكل وقد تم رسم القمة الجديدة للتو.&nbsp;<br /> &nbsp;<br /> <img alt="يتداول الدولار الأسترالي مقابل الدولار الأمريكي على نموذج الشهاب" 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" unselectable="on" />&nbsp;<br /> &nbsp;&nbsp;</p> <p paraeid="{0a0f63c6-6a97-4ee6-9653-83f0d7227cca}{254}" paraid="135756002">ومع ذلك، فإن الوضع تغير بسرعة. يتحرك السعر صعودا مرة أخرى خلال جلسة التداول، ويفشل في إنشاء قمة جديدة ، وينعكس ليغلق عند قاع الجلسة. وهذا نتيجة تشكل شمعة الشهاب.&nbsp;&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{35}" paraid="770113779">&nbsp;&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{41}" paraid="2030635932">الشمعة التالية هي شمعة هبوطية طويلة تؤكد حدوث انعكاس. في النهاية، تتراجع حركة السعر بمقدار 250 نقطة. &nbsp;<br /> &nbsp;<br /> عندما تقرر التداول على الانعكاس الذي بدأه نمط شمعة شهاب،&nbsp; يجب دائما وضع وقف الخسارة فوق قمة الشمعة. يمكن القول إن هذه هي أعظم قوة لهذا النمط ، وكما هو الحال مع نمط المطرقة ، فإنها تمنحك مستوى واضحا للعب ضده.&nbsp;<br /> &nbsp;&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{80}" paraid="115557494">أي حركة مستمرة، مع إغلاق مرتفع ، فوق قمة الشمعة ، تبطل النمط. يعتمد أمر جني الأرباح على أسلوب التداول الخاص بك وإدارة المخاطر. نصيحتنا هي الاطلاع على ومراجعة المؤشرات الأخرى ، مثل <a href="/ar/trading-academy/forex/analysis-fibonacci-ratios" rel="noreferrer noopener">فيبوناتشي </a>أو خطوط الاتجاه أو المتوسطات المتحركة ، وأن تقرر ما إذا كنت تريد الخروج من صفقة إيجابية أم لا.&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{105}" paraid="639833592">&nbsp;&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{111}" paraid="2112509089">لتوضيح ذلك، دعنا ننقل انتباهك إلى الرسم البياني أدناه. لدينا تداول جانبي للدولار النيوزيلندي / الدولار الأمريكي للجزء الأكبر من الرسم البياني. في الجزء الأوسط من الرسم البياني ، تبدأ حركة السعر في الارتفاع تدريجيا.&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{125}" paraid="494580409">&nbsp;&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{131}" paraid="1966382635"><img alt="الدولار النيوزيلندي مقابل الدولار الأمريكي يتداول على نمط الشهاب" 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/wDgxuP/AIuj/hgL4Of9AG7/APBjcf8AxdHPiP5V/wCBf8APYZL/ANBE/wDwBf8AyZ7/AP8ACQ6d/wA/tv8A9/Vo/wCEh07/AJ/bf/v6teAf8MBfBz/oA3f/AIMbj/4uj/hgL4Of9AG7/wDBjcf/ABdHPiP5V/4F/wAAPYZL/wBBE/8AwBf/ACZ7/wD8JDp3/P7b/wDf1aP+Eh07/n9t/wDv6teAf8MBfBz/AKAN3/4Mbj/4uj/hgL4Of9AG7/8ABjcf/F0c+I/lX/gX/AD2GS/9BE//AABf/Jnv/wDwkOnf8/tv/wB/Vo/4SHTv+f23/wC/q14B/wAMBfBz/oA3f/gxuP8A4uj/AIYC+Dn/AEAbv/wY3H/xdHPiP5V/4F/wA9hkv/QRP/wBf/Jnv/8AwkOnf8/tv/39Wj/hIdO/5/bf/v6teAf8MBfBz/oA3f8A4Mbj/wCLo/4YC+Dn/QBu/wDwY3H/AMXRz4j+Vf8AgX/AD2GS/wDQRP8A8AX/AMme/wD/AAkOnf8AP7b/APf1aP8AhIdO/wCf23/7+rXgH/DAXwc/6AN3/wCDG4/+Lo/4YC+Dn/QBu/8AwY3H/wAXRz4j+Vf+Bf8AAD2GS/8AQRP/AMAX/wAme/8A/CQ6d/z+2/8A39Wj/hIdO/5/bf8A7+rXgH/DAXwc/wCgDd/+DG4/+Lo/4YC+Dn/QBu//AAY3H/xdHPiP5V/4F/wA9hkv/QRP/wAAX/yZ7/8A8JDp3/P7b/8Af1aP+Eh07/n9t/8Av6teAf8ADAXwc/6AN3/4Mbj/AOLo/wCGAvg5/wBAG7/8GNx/8XRz4j+Vf+Bf8APYZL/0ET/8AX/yZ7//AMJDp3/P7b/9/Vo/4SHTv+f23/7+rXgH/DAXwc/6AN3/AODG4/8Ai6P+GAvg5/0Abv8A8GNx/wDF0c+I/lX/AIF/wA9hkv8A0ET/APAF/wDJnv8A/wAJDp3/AD+2/wD39Wj/AISHTv8An9t/+/q14B/wwF8HP+gDd/8AgxuP/i6P+GAvg5/0Abv/AMGNx/8AF0c+I/lX/gX/AAA9hkv/AEET/wDAF/8AJnv/APwkOnf8/tv/AN/Vo/4SHTv+f23/AO/q14B/wwF8HP8AoA3f/gxuP/i6P+GAvg5/0Abv/wAGNx/8XRz4j+Vf+Bf8APYZL/0ET/8AAF/8me//APCQ6d/z+2//AH9Wj/hIdO/5/bf/AL+rXgH/AAwF8HP+gDd/+DG4/wDi6P8AhgL4Of8AQBu//Bjcf/F0c+I/lX/gX/AD2GS/9BE//AF/8me//wDCQ6d/z+2//f1aP+Eh07/n9t/+/q14B/wwF8HP+gDd/wDgxuP/AIuj/hgL4Of9AG7/APBjcf8AxdHPiP5V/wCBf8APYZL/ANBE/wDwBf8AyZ7/AP8ACQ6d/wA/tv8A9/Vo/wCEh07/AJ/bf/v6teAf8MBfBz/oA3f/AIMbj/4uj/hgL4Of9AG7/wDBjcf/ABdHPiP5V/4F/wAAPYZL/wBBE/8AwBf/ACZ7/wD8JDp3/P7b/wDf1aP+Eh07/n9t/wDv6teAf8MBfBz/AKAN3/4Mbj/4uj/hgL4Of9AG7/8ABjcf/F0c+I/lX/gX/AD2GS/9BE//AABf/Jnv/wDwkOnf8/tv/wB/Vo/4SHTv+f23/wC/q14B/wAMBfBz/oA3f/gxuP8A4uj/AIYC+Dn/AEAbv/wY3H/xdHPiP5V/4F/wA9hkv/QRP/wBf/Jnv/8AwkOnf8/tv/39Wj/hIdO/5/bf/v6teAf8MBfBz/oA3f8A4Mbj/wCLo/4YC+Dn/QBu/wDwY3H/AMXRz4j+Vf8AgX/AD2GS/wDQRP8A8AX/AMme/wD/AAkOnf8AP7b/APf1aP8AhIdO/wCf23/7+rXgH/DAXwc/6AN3/wCDG4/+Lo/4YB+Dn/QBu/8AwY3H/wAXRz4j+Vf+Bf8AAD6vkv8A0ET/APAF/wDJnvi69prDi+t/xlWvjf8A4KAfELV/D+oeCF8P+JdR0qGSC/e5/sm/kg8za1vt3eW3zfeb/vqvTl/YD+DffQbr/wAGVx/8XXy3+2b8DfCfwJvPDEfhGwl05dStr6W5864ln3ND5Pl/eZv+ejVwY6pXVCTcbf8Ab3/APseEMJk1TOaMY1JT+L3ZQVvhf95/kWbH4P8Ax91OxhuoPGV95M6LIm7xfcq21v8AgVT/APCk/wBoL/ocrz/wsLn/ABr3rwd+wv8ACPWvDOmX11ody011aQySN9vnXczRr/tVs/8ADAPwe/6AV1/4Mbj/AOLrnjg6vL/9t/wD2K3FWXwqyjaP/ghf/JnzZ/wpH9oL/ocbz/wsbn/Gj/hSP7QX/Q43n/hYXP8AjX0n/wAMA/B3/oA3f/gxuP8A4uj/AIYB+Dv/AEAbr/wY3H/xdX9Tq/1L/gGX+tuA7Q/8EL/5M+bP+FI/tB/9Dlef+Fjc/wDxVH/Ckf2g/wDocLz/AMLG5/xr6T/4YB+Dv/QCuv8AwY3P/wAXR/wwD8Hf+gFdf+DG4/8Ai6PqdX+pf8AP9bMv7Q/8EL/5M+am+CP7QanB8X3ef+xxuf8A4qqPwi8SePvCP7Snh7wz4j8XavcTW9+Y723bWri4tpFa1aRfvNtZfmX/AIFX1Gf2A/g4ODoV3j/sJXH/AMXXyVqnwa8M2f7XA+HEdjL/AMIs2oxW/wBk89t21rNZm/efe/1lctalWw/s5f3v5v8AgHvZXmuWZ3TxWHmo+7TlLSko/jzv7vxP0zXxFp+0ZvbfP/XVaP8AhIdO/wCf23/7+rXgA/YD+DuB/wASG6/8GVx/8XR/wwF8HP8AoA3f/gxuP/i697nxH8q/8C/4B+PfV8l/6CJ/+AL/AOTPf/8AhIdO/wCf23/7+rR/wkOnf8/tv/39WvAP+GAvg5/0Abv/AMGNx/8AF0f8MBfBz/oA3f8A4Mbj/wCLo58R/Kv/AAL/AIAvYZL/ANBE/wDwBf8AyZ7/AP8ACQ6d/wA/tv8A9/Vo/wCEh07/AJ/bf/v6teAf8MBfBz/oA3f/AIMbj/4uj/hgL4Of9AG7/wDBjcf/ABdHPiP5V/4F/wAAPYZL/wBBE/8AwBf/ACZ7/wD8JDp3/P7b/wDf1aP+Eh07/n9t/wDv6teAf8MBfBz/AKAN3/4Mbj/4uj/hgL4Of9AG7/8ABjcf/F0c+I/lX/gX/AD2GS/9BE//AABf/Jnv/wDwkOnf8/tv/wB/Vo/4SHTv+f23/wC/q14B/wAMBfBz/oA3f/gxuP8A4uj/AIYC+Dn/AEAbv/wY3H/xdHPiP5V/4F/wA9hkv/QRP/wBf/Jnv/8AwkOnf8/tv/39Wj/hIdO/5/bf/v6teAf8MBfBz/oA3f8A4Mbj/wCLo/4YC+Dn/QBu/wDwY3H/AMXRz4j+Vf8AgX/AD2GS/wDQRP8A8AX/AMme/wD/AAkOnf8AP7b/APf1aP8AhIdO/wCf23/7+rXgH/DAXwc/6AN3/wCDG4/+Lo/4YC+Dn/QBu/8AwY3H/wAXRz4j+Vf+Bf8AAD2GS/8AQRP/AMAX/wAme/8A/CQ6d/z+2/8A39Wj/hIdO/5/bf8A7+rXgH/DAXwc/wCgDd/+DG4/+Lo/4YC+Dn/QBu//AAY3H/xdHPiP5V/4F/wA9hkv/QRP/wAAX/yZ7/8A8JDp3/P7b/8Af1aP+Eh07/n9t/8Av6teAf8ADAXwc/6AN3/4Mbj/AOLo/wCGAvg5/wBAG7/8GNx/8XRz4j+Vf+Bf8APYZL/0ET/8AX/yZ7//AMJDp3/P7b/9/Vo/4SHTv+f23/7+rXgH/DAXwc/6AN3/AODG4/8Ai6P+GAvg5/0Abv8A8GNx/wDF0c+I/lX/AIF/wA9hkv8A0ET/APAF/wDJnv8A/wAJDp3/AD+2/wD39Wj/AISHTv8An9t/+/q14B/wwF8HP+gDd/8AgxuP/i6P+GAvg5/0Abv/AMGNx/8AF0c+I/lX/gX/AAA9hkv/AEET/wDAF/8AJnv/APwkOnf8/tv/AN/Vo/4SHTv+f23/AO/q14B/wwF8HP8AoA3f/gxuP/i6P+GAvg5/0Abv/wAGNx/8XRz4j+Vf+Bf8APYZL/0ET/8AAF/8me//APCQ6d/z+2//AH9Wj/hIdO/5/bf/AL+rXgH/AAwF8HP+gDd/+DG4/wDi6P8AhgL4Of8AQBu//Bjcf/F0c+I/lX/gX/AD2GS/9BE//AF/8me//wDCQ6d/z+2//f1aP+Eh07/n9t/+/q14B/wwF8HP+gDd/wDgxuP/AIuj/hgL4Of9AG7/APBjcf8AxdHPiP5V/wCBf8APYZL/ANBE/wDwBf8AyZ7/AP8ACQ6d/wA/tv8A9/Vo/wCEh07/AJ/bf/v6teAf8MBfBz/oA3f/AIMbj/4uj/hgL4Of9AG7/wDBjcf/ABdHPiP5V/4F/wAAPYZL/wBBE/8AwBf/ACZ7/wD8JDp3/P7b/wDf1aP+Eh07/n9t/wDv6teAf8MBfBz/AKAN3/4Mbj/4uj/hgL4Of9AG7/8ABjcf/F0c+I/lX/gX/AD2GS/9BE//AABf/Jnv/wDwkOnf8/tv/wB/Vo/4SHTv+f23/wC/q14B/wAMBfBz/oA3f/gxuP8A4uj/AIYC+Dn/AEAbv/wY3H/xdHPiP5V/4F/wA9hkv/QRP/wBf/Jnv/8AwkOnf8/tv/39Wj/hIdO/5/bf/v6teAf8MBfBz/oA3f8A4Mbj/wCLo/4YC+Dn/QBu/wDwY3H/AMXRz4j+Vf8AgX/AD2GS/wDQRP8A8AX/AMme/wD/AAkOnf8AP7b/APf1aP8AhIdO/wCf23/7+rXgH/DAXwc/6AN3/wCDG4/+Lo/4YC+Dn/QBu/8AwY3H/wAXRz4j+Vf+Bf8AAD2GS/8AQRP/AMAX/wAme/8A/CQ6d/z+2/8A39Wj/hIdO/5/bf8A7+rXgH/DAXwc/wCgDd/+DG4/+Lo/4YC+Dn/QBu//AAY3H/xdHPiP5V/4F/wA9hkv/QRP/wAAX/yZ7/8A8JDp3/P7b/8Af1aP+Eh0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" unselectable="on" />&nbsp;<br /> &nbsp;&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{138}" paraid="786591672">في نقطة ما، تتشكل قمة جديدة ، فوق المقاومة الأفقية. ومع ذلك ، يفقد المشترون السيطرة على حركة السعر ، مما يؤدي إلى التراجع. الفشل في مستويات المقاومة / الدعم المهمة ليس فشلا اعتياديا ، بل عادة ما يكون أكثر أهمية. لهذا السبب ، تدور حركة السعر مرة أخرى لأسفل بعد الفشل في كسر المقاومة ومن ثم العودة إلى الدعم.&nbsp;&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{168}" paraid="929249478">&nbsp;&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{174}" paraid="823731040">يظهر الخط الأحمر العلوي وقف الخسارة الخاص بنا، والذي يزيد بحوالي 20 نقطة عن أعلى مستوى للجلسة. أي تحرك إلى هذه المستويات حيث يكون وقف الخسارة يعني أن الزوج في منطقة اختراق ولا يوجد انعكاس.&nbsp;&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{188}" paraid="440804978">&nbsp;&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{194}" paraid="1874951842">أمر جني الأرباح الخاص بنا (الخط الأسود الأفقي السفلي) هو خط اتجاه بسيط يوضح المكان الذي وصل فيه الزوج إلى القاع خلال المحاولة السابقة للتحرك هبوطيا. وبالتالي، فإننا نبحث عن تراجع إلى الدعم القديم.&nbsp;&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{208}" paraid="318967549">&nbsp;&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{214}" paraid="2129086807">في هذه الحالة، نخاطر ب 20 نقطة لكسب ما يقرب من 90 نقطة. تظهر عملية حسابية بسيطة أنها نسبة مخاطرة 1: 4.5 ، وهي صفقة مربحة للغاية. الفرص المربحة مثل هذه نادرة جدا في الأسواق ، ولكن هذا يوضح مدى فعالية وتأثير نموذج شمعة الشهاب.&nbsp;</p> <p paraeid="{6f159349-8d31-4254-b0f9-32f5439e1fa1}{252}" paraid="725605916">&nbsp;</p> <p paraeid="{3822e974-07d8-4c1a-b384-b92e22afeb37}{1}" paraid="1985322525">قبل أن تبدأ في المخاطرة برأس مالك ، قد ترغب في التفكير في<a href="https://portal.thinkmarkets.com/account/individual/demo" rel="noreferrer noopener" target="_blank"> فتح حساب تداول تجريبي</a>. بهذه الطريقة ، سوف تتدرب على الأموال الافتراضية وتجهز نفسك بمجموعة من أنماط وأشكال التداول لتطبيقها عند بدء التداول الحقيقي.&nbsp;</p> <p paraeid="{3822e974-07d8-4c1a-b384-b92e22afeb37}{24}" paraid="1046409399">&nbsp;</p> <p paraeid="{3822e974-07d8-4c1a-b384-b92e22afeb37}{28}" paraid="655167107">الملخص&nbsp;</p> <p paraeid="{3822e974-07d8-4c1a-b384-b92e22afeb37}{34}" paraid="421169008">الشهاب هو نمط هبوطي أحادي الشمعة يولد إشارة إلى انعكاس وشيك. على غرار نمط المطرقة ، فإن الشهاب له ظل طويل يتجه لأعلى ، بينما يكون سعر الافتتاح وأدني سعر وسعر الإغلاق متواجدين بالقرب من قاع الشمعة.&nbsp;&nbsp;</p> <p paraeid="{3822e974-07d8-4c1a-b384-b92e22afeb37}{64}" paraid="523628551">&nbsp;&nbsp;</p> <p paraeid="{3822e974-07d8-4c1a-b384-b92e22afeb37}{70}" paraid="1193643567">يعتبر أحد أكثر أنماط الشموع فائدة نظرا لفعاليته وموثوقيته.&nbsp;</p> <p paraeid="{3822e974-07d8-4c1a-b384-b92e22afeb37}{76}" paraid="1514460723">&nbsp;&nbsp;</p> <p paraeid="{3822e974-07d8-4c1a-b384-b92e22afeb37}{82}" paraid="400363241">يشير الفتيل الطويل الممتد صعودا إلى عدم قدرة المشترين على متابعة الحركة السابقة للأعلى ، مما يوفر للبائعين فرصة لبدء تغيير في اتجاه السعر.&nbsp;</p> <p paraeid="{3822e974-07d8-4c1a-b384-b92e22afeb37}{88}" paraid="303993990">&nbsp;</p>

6 دقائق قراءةBeginners
What is technical analysis in trading?

What is technical analysis in trading?

<p>The most important part of any trading strategy is knowing when to enter and exit the market. In our previous trading guides and articles, we covered various factors influencing price movements in financial markets, such as economic indicators and political climate.<br /> <br /> Analysing such factors is called fundamental analysis, and it is a very popular method to evaluate future price movements among traders.<br /> <br /> However, some traders consider insights found with the help of fundamental analysis insufficient to provide exact buy and sell levels. That&rsquo;s where technical analysis can be useful.</p> <p>In this article, we&rsquo;ll explain what technical analysis is, how it works, and its main types.</p> <h2>What is technical analysis?</h2> <p>Technical analysis is the process of evaluating past price movements of an instrument to determine its future moves. The reason it&rsquo;s called technical is because it&rsquo;s based purely on statistics and is not affected by news, economic or political factors.<br /> <br /> While this method is widely used by traders all over the globe, it&rsquo;s important to understand that past prices don&rsquo;t predict or dictate future prices, and all the insights gathered with the help of technical analysis are solely indicative.<br /> <br /> Technical analysis includes multiple tools. An experienced technical analyst usually uses various combinations of them to compare results and make an informed trading decision. These tools can be divided into three categories: trend lines, chart patterns and technical indicators.<br /> <br /> All three analyse price charts. So whichever type you choose, the single most important thing is to learn how to read price charts.</p> <h2>What is a price chart?</h2> <p>A price chart in trading is a graphic sequence of historical prices of an instrument. Charts are at the heart of trading as they help traders to monitor the value of their current positions, analyse past price movements and get cues as to where the price may move next. Understanding how to read a price chart is a key step in learning technical analysis.<br /> <br /> Each trading platform offers a different set of various chart types, and the choice depends purely on a trader&rsquo;s personal preference. ThinkMarkets&rsquo; proprietary platform ThinkTrader, for example, has over 15 different charts to accommodate traders&rsquo; needs.<br /> <br /> <img alt="" src="/getmedia/6aae82dc-4ad4-43ba-9b7b-fdbf2373e549/article-what-is-technical-analysis-price-chart-1.webp" style="width: 552px; height: 464px;" /><br /> <br /> Some popular ones are candlestick, bar and line charts:<br /> <br /> <img alt="" src="/getmedia/ffc042b3-bc5a-4a9e-81e8-da5cb1ba5b5c/article-what-is-technical-analysis-chart-types.webp" style="width: 552px; height: 258px;" /><br /> <br /> As a candlestick chart is the most commonly used by traders, let&rsquo;s see how it works in detail.</p> <h2>Candlestick chart</h2> <p>A candlestick chart is called so because each unit of it looks like a candle. The time frame of candles can be adjusted from one minute to one month, depending on the strategy:<br /> <br /> <img alt="" src="/getmedia/0f95f823-f6c9-42e1-a8f7-dcfb6ace79e7/article-what-is-technical-analysis-candlestick-chart.webp" style="width: 552px; height: 431px;" /><br /> <br /> Regardless of the chosen time frame, each candle consists of two main elements: the wick and the body that represent four prices of an instrument:</p> <ul> <li>Opening price</li> <li>Highest price reached during the chosen period</li> <li>Lowest price reached during the chosen period</li> <li>Closing price</li> </ul> <p><br /> The candles are coloured depending on whether the market rose or fell during the selected timeframe. Green candles (white on some platforms) indicate rising or bullish prices, and red (black) represent falling prices, also called bearish.<br /> <br /> <img alt="" src="/getmedia/38272a03-b39f-4a17-85b3-e0377aacfc0a/article-what-is-technical-analysis-candlestick-wicks.webp" style="width: 552px; height: 327px;" /><br /> <br /> In technical analysis, it is exactly the relationship between individual candlesticks that helps traders predict a future price movement.</p> <h2>Types of technical analysis</h2> <p>As we mentioned above, technical analysis tools can be segregated into three categories: trend lines, chart patterns and technical indicators.</p> <h5>Trend lines</h5> <p>Prices never move in straight lines. Influenced by many factors, they move up and down, forming highs and lows. A trend means the overall direction of the price movements. Trend lines are just straight lines that traders use to connect highs and lows on a price chart to identify a trend. Some trend lines, such as support and resistance, are used to identify an entry and exit level before opening a position.<br /> <br /> In one of our following articles, we&rsquo;ll explain how trend analysis works and how to identify a trend in detail.</p> <h5>Chart patterns</h5> <p>A chart pattern is a graphic sequence of lines that can be identified on a price chart. Chart patterns are very popular among traders as they can often signal the beginning, end, strengthening or weakening of a trend.<br /> <br /> We&rsquo;ll go through the most popular patterns in one of our next articles as well and explain how they work.</p> <h5>Technical indicators</h5> <p>Technical analysis indicators are mathematical calculations based on historical data and used to identify price action. As complex as it sounds, traders don&rsquo;t need to do the actual math. Every trading platform offers technical indicators that can be simply applied to a price chart. The main goal for a trader is to learn how to read them.<br /> <br /> Depending on their types, technical indicators can analyse trend direction and strength and identify potential entry and exit points. We will cover this topic in detail in our following articles too.<br /> <br /> For now, to start getting familiar with technical analysis, we suggest creating a <a href="~/en/demo-account">risk-free demo account</a> on ThinkTrader and studying various price charts. You will be able to use the same platform to continue your journey with technical analysis, as it offers an extensive suite of analytical tools.<br /> &nbsp;</p>

4 min readBeginners
How to trade forex

How to trade forex

<p>Besides the obvious way of trading forex in the form of the physical foreign exchange transaction, a large part of forex transactions is executed by retail traders who trade forex pairs online for personal gain. As there is no physical exchange of currencies in online trading, forex pairs are traded via derivatives.<br /> <br /> One of the most popular ways to trade currency pairs online is via CFDs &ndash; contracts for difference. If you are not familiar with the concept of derivatives or CFD trading, check out our <a href="~/en/trading-academy/cfds/what-are-cfds">CFD trading: a beginner&rsquo;s guide</a>, where we explain it in detail.</p> <h2>How to trade forex with CFDs</h2> <p>When you trade forex with CFDs, you predict the direction of a future price movement of a currency pair. If the price moves according to your prediction, you gain a profit, and if the market moves against your prediction, you incur a loss. Let&#39;s see how it works following simple forex trading examples from the previous What is forex trading article.<br /> <br /> Imagine that the current buy price of the EUR/USD pair is 1.02839. Your research indicates that the euro will soon start strengthening against the US dollar, and the pair&#39;s price will go up.<br /> <br /> You open a long (buy) CFD position on the pair. If your prediction is correct and the price goes up to 1.03039, the price difference &ndash; 0.0020 or 20 pips, is your profit. If the price moves in the opposite direction and goes down to 1.02639 instead, the price difference becomes your loss.<br /> <img alt="" src="/getmedia/32be74e5-7189-44de-add9-f61a6f466526/article-how-to-trade-forex-long-cfd.webp" style="width: 552px; height: 441px;" /><br /> <br /> In the opposite scenario, where you think the price of the pair will decrease, you open a short (sell) position. If your prediction is correct and the price drops to 1.02639, you gain a profit of 0.0020 or 20 pips. Should the market move against your prediction and reach 1.03039 instead, you lose.<br /> <br /> <img alt="" src="/getmedia/2a0c3c54-37cf-462d-a39a-ac653e6bad4b/article-how-to-trade-forex-short-cfd.webp" style="width: 552px; height: 443px;" /><br /> <br /> The USD 0.0020 seems like a small amount to win or lose. However, this number applies only to 1 unit of a currency &ndash; 1 euro in this example, while in CFD trading, currencies are traded in lots.</p> <h2>What is a lot in forex trading?</h2> <p>A lot in CFD trading (whether it&#39;s forex or any other financial market) is a measurement of a contract size. It usually varies depending on the market and instrument. In forex, one standard lot of all currency pairs is 100,000 units of a currency. So, one lot of EUR/USD would mean EUR 100,000. Most brokers allow traders to open much smaller positions, also called mini and micro-lots. With ThinkMarkets, for example, you can trade as little as 1,000 units of EUR/USD or EUR 1,000, which is 0.01 lot.<br /> <br /> <img alt="" src="/getmedia/2b6dc4f9-9a54-4222-8318-0d87eaba69b2/article-how-to-trade-forex-lot.webp" style="width: 552px; height: 343px;" /><br /> <br /> If you were trading one lot in our example, the amount of profit or loss &ndash; 0.0020 &ndash; would be multiplied by 100,000, resulting in a much bigger number:<br /> <br /> <img alt="" src="/getmedia/4c1103c3-3d42-40cc-9ee0-93b72af0becd/article-how-to-trade-forex-lot-formula-1.webp" style="width: 439px; height: 21px;" /><br /> <br /> With this formula, you can always calculate your potential profit or loss:<br /> <br /> <img alt="" src="/getmedia/1ff7f27d-5dbb-408a-987f-1b7b65007ced/article-how-to-trade-forex-lot-formula-2.webp" style="width: 520px; height: 24px;" /><br /> <br /> Now, if you trade one lot of EUR/USD, which means trading EUR 100,000, it may sound like a very large amount to open a trade with. However, when you trade CFDs, you don&#39;t need to pay the full amount to open a trade of that size because you trade with leverage.</p> <h2>What is leverage in forex?</h2> <p>Leverage is a term used to describe the process of borrowing funds from a broker to open trades larger than your capital. This term is not forex-specific and applies to any instrument and market traded with CFDs or other types of trading contracts that have this feature. We explain how it works in our <a href="~/en/trading-academy/cfds/what-are-cfds">CFD trading: a beginner&rsquo;s guide</a> too.<br /> To give a brief example based on our EUR/USD currency pair, let&#39;s assume you are trading 1 lot with 200:1 leverage. It means that you only need to pay 1/200th part, or USD 500, to open this trade. The higher the leverage, the smaller the amount you need to deposit to open a trade.<br /> <br /> <img alt="" src="/getmedia/15264210-73a6-4725-a562-a37415119a09/article-how-to-trade-forex-leverage-200-to-one.webp" style="width: 552px; height: 308px;" /><br /> <br /> Please keep in mind that using risk management tools when trading with leverage is crucial for every forex trader because while leverage increases buying power, it can also increase losses if a trade happens to be losing.</p> <p paraeid="{22306c66-6283-487d-9399-a4aca021fe63}{241}" paraid="451896581">The maximum level of leverage depends on multiple factors, such as the broker&#39;s offering, account type, market, instrument, or country of trader&#39;s residence. For example, the maximum allowed leverage in the UK, Australia, and the EU is 30:1 due to regulating bodies within those regions, while in other parts of the world, it can be as high as 500:1.&nbsp;</p> <p paraeid="{250ca595-575b-4406-8923-97f21a83a46f}{2}" paraid="1503769214">However, there is a difference between maximum and optimal leverage, and very few people ever trade effectively at the maximum level, the same way you would not drive a sports car at top speed in a built-up area.&nbsp;</p> <p paraeid="{250ca595-575b-4406-8923-97f21a83a46f}{36}" paraid="1266073801">Instead, people will tend to trade with no more than ten times leverage. So, if a trader has deposited $10,000 to trade, they would rarely open positions larger than $100,000. &nbsp;</p> <h2>How to start trading the foreign exchange market</h2> <p>Here is a list of the first three important steps you need to do to start trading forex online:</p> <h3>Choose a forex broker</h3> <p>Most online trading brokers offer a variety of financial markets, not just currency trading, so you don&#39;t need to be focused on finding a forex-specific broker. It&#39;s crucial, however, to look for a well-regulated trading partner licensed by reputable regulators. ThinkMarkets, for example, has multiple licences and is regulated by the UK&rsquo;s Financial Conduct Authority (FCA), the Australian Securities and Investments Commission (ASIC) and the Cyprus Securities and Exchange Commission (CySEC), among others.</p> <h3>Choose a trading platform</h3> <p paraeid="{250ca595-575b-4406-8923-97f21a83a46f}{138}" paraid="1017778112">Most forex brokers usually offer several trading platforms. Explore your options and compare trading account types associated with them to find the one you are most comfortable with. Pay attention to the ease of use, offered spreads and leverage.&nbsp;&nbsp;</p> <p paraeid="{250ca595-575b-4406-8923-97f21a83a46f}{144}" paraid="390720054">ThinkMarkets&#39; proprietary trading platform, ThinkTrader, may be a good option if you are a manual trader. It offers a user-friendly, intuitive design, a wide variety of currency pairs, tight competitive spreads and fast execution. Available as a mobile and desktop app, as well as in a web browser, ThinkTrader is also equipped with a powerful suite of advanced tools to help you grow as a trader. Moreover, you can create a free demo account first and practise trading with virtual funds risk-free.&nbsp;</p> <p paraeid="{250ca595-575b-4406-8923-97f21a83a46f}{178}" paraid="1797459728">ThinkMarkets also offers MetaTrader 4 and 5 for traders who may prefer these platforms, and for their EA or custom indicator capability. &nbsp;</p> <p><br /> <br /> <img alt="" src="/getmedia/e77ab2f8-dd0c-4075-8a02-481d68a8d02f/article-how-to-trade-forex-platform.webp" style="width: 552px; height: 235px;" /></p> <h3>Choose a currency pair to trade</h3> <p>Most new traders tend to start their forex trading journey with the most traded major currency pairs because there is more information about them, and they present diverse trading opportunities. Here are some of the most popular forex pairs among beginners and experienced forex traders:<br /> <br /> <img alt="" src="/getmedia/57fd89e8-5fff-4c02-a731-17275c6196e3/article-how-to-trade-forex-pairs.webp" style="width: 552px; height: 300px;" /><br /> Keep in mind that there are quite a few factors that may cause price swings, so it is necessary to&nbsp;research before selecting a pair and placing a forex trade. In our <a href="~/en/trading-academy/forex/what-affects-forex-exchange-rates">next article</a>, we&#39;ll find out what moves the forex market prices to help you identify potential trading opportunities. Once you have that knowledge, you can move on to getting to know trading strategies and building your own forex trading strategy.</p>

6 min readBeginners
MT4 tips and tricks

MT4 tips and tricks

<h2><strong style="color:#007c8c;">Customising charts</strong></h2> <p>You can fully customise your charts with indicators, grids and period separators&nbsp;and can add and remove these as you see fit. Here are some useful keyboard shortcuts for easy removals:<span style="font-size: 1.425rem; line-height: 1.6; font-family: EncodeSans, Helvetica, Arial, sans-serif; font-weight: normal;">&nbsp;</span></p> <h5><span style="font-size: 1.425rem; line-height: 1.6; font-family: EncodeSans, Helvetica, Arial, sans-serif; font-weight: normal; margin-top: 0px;"><img alt="" src="~/getmedia/ad730baa-a9bd-415e-8ac7-4ae53466cfcf/MT4-Tips-and-Tricks-Custom-Charts_1.PNG" style="vertical-align: middle; margin-top: 0px; " /></span></h5> <p><br /> <strong><img alt="" src="/TMXWebsite/media/TMXWebsite/MT4-Tips-and-Tricks-hide-the-Bid.PNG?width=300&amp;height=204" style="width: 300px; height: 204px; float: left; margin-top: 0px; margin-right:24px; margin-bottom:8px;" />Hiding the bid line</strong><br /> If you use a lot of technical analysis, the bid line can become rather obtrusive. To remove the bid line you can set the colour of the line to &lsquo;None&rsquo;, completely removing it from the chart.</p> <h5>&nbsp;</h5> <p><strong><img alt="" src="/TMXWebsite/media/TMXWebsite/MT4-Tips-and-Tricks-Setting-Default-Chart.PNG?width=300&amp;height=489" style="width: 300px; height: 489px; float: left; margin-top: 0px; margin-right:24px;" /><strong>Setting the default chart</strong></strong><br /> Once you have a chart you&rsquo;re happy with, you can save it as a template. The quickest and easiest way to do this is by right-clicking on the chart and selecting &ldquo;Template&rdquo;, followed by &ldquo;Save Template&rdquo;. You can have as many templates as you like to match all of your trading strategies.<br /> If you have a preferred template that you wish to save as your default, you can do this by right-clicking on the chart, selecting &ldquo;Template&rdquo;, &ldquo;Save As&rdquo; and then &ldquo;Default&rdquo;.</p> <h2><strong style="color:#007c8c;">Customising toolbars</strong></h2> <p>Many of the toolbar functionalities can be distracting and you may find you don&rsquo;t use all of them. With MT4 you can add in or hide as many features as you want.<br /> <img alt="" src="/TMXWebsite/media/TMXWebsite/MT4-Tips-and-Tricks-Moving-Tool-Bar.PNG?width=300&amp;height=168" style="width: 300px; height: 168px; float: right;" /> There are four separate toolbars available:</p> <ul> <li>Standard</li> <li>Chart studies</li> <li>Line studies</li> <li>Time frames</li> </ul> <p>&nbsp;</p> <p>&nbsp;</p> <p><br /> You can move toolbars around by simply dragging them to wherever you&rsquo;d like them to be.<br /> <br /> To customise what you view, you can simply right-click on the toolbar and click on the customise sub-menu. Here you can remove functions that aren&rsquo;t required by un-ticking them.<br /> <br /> <img alt="" src="/TMXWebsite/media/TMXWebsite/MT4-Tips-and-Tricks-hidden-Tool.PNG?width=300&amp;height=141" style="width: 300px; height: 141px; float: right;" />By using the customise feature on each toolbar, you can access hidden tools, while removing any you don&rsquo;t require.&nbsp; Through this technique, you can end up with a much cleaner and more compact user interface.</p> &nbsp;<br /> &nbsp; <p><strong>Using shortcuts</strong><br /> Keyboard shortcuts are a quick and easy way to perform tasks. By using shortcuts, you can have faster access to tools &ndash; saving plenty of time in the long run. You can remove redundant information and functionalities, and most importantly increase your charting space.<br /> The following keyboard shortcuts can help to navigate your way around the platform easier:<br /> &nbsp;</p> <table border="1" cellpadding="0" cellspacing="0"> <tbody> <tr> <td style="width:113px;"> <p><strong>Terminal</strong></p> </td> <td style="width:85px;"> <p>Control+T</p> </td> <td style="width:403px;"> <p>This is the main window you use while trading &ndash; manage open orders, view account history and set alerts</p> </td> </tr> <tr> <td style="width:113px;"> <p><strong>Navigator</strong></p> </td> <td style="width:85px;"> <p>Control+N</p> </td> <td style="width:403px;"> <p>Add Indicators, Expert Advisors and log in</p> </td> </tr> <tr> <td style="width:113px;"> <p><strong>Market Watch</strong></p> </td> <td style="width:85px;"> <p>Control+M</p> </td> <td style="width:403px;"> <p>View available instruments</p> </td> </tr> <tr> <td style="width:113px;"> <p><strong>Data Window</strong></p> </td> <td style="width:85px;"> <p>Control+D</p> </td> <td style="width:403px;"> <p>View all data for the product currently in the chart window</p> </td> </tr> </tbody> </table> <p><br /> You can use the following shortcuts when analysing and trading, which can greatly improve the process speed of your trading:<br /> &nbsp;</p> <table border="1" cellpadding="0" cellspacing="0"> <tbody> <tr> <td style="width:75px;height:17px;"> <p><strong>+</strong></p> </td> <td style="width:192px;height:17px;"> <p>Zoom in</p> </td> </tr> <tr> <td style="width:75px;height:18px;"> <p><strong>-</strong></p> </td> <td style="width:192px;height:18px;"> <p>Zoom out</p> </td> </tr> <tr> <td style="width:75px;height:17px;"> <p>Control+F</p> </td> <td style="width:192px;height:17px;"> <p>Crosshair</p> </td> </tr> <tr> <td style="width:75px;height:18px;"> <p>Control+Drag</p> </td> <td style="width:192px;height:18px;"> <p>Copy objects</p> </td> </tr> <tr> <td style="width:75px;height:17px;"> <p>Alt+Drag</p> </td> <td style="width:192px;height:17px;"> <p>Extend objects</p> </td> </tr> <tr> <td style="width:75px;height:18px;"> <p>Alt+T</p> </td> <td style="width:192px;height:18px;"> <p>One-click trading</p> </td> </tr> <tr> <td style="width:75px;height:17px;"> <p>Hotkeys</p> </td> <td style="width:192px;height:17px;"> <p>User-defined shortcuts</p> </td> </tr> </tbody> </table> <p>&nbsp;<br /> These are the shortcuts for the more visual aspects of your charts:</p> <table border="1" cellpadding="0" cellspacing="0"> <tbody> <tr> <td style="width:75px;height:17px;"> <p>F8</p> </td> <td style="width:192px;height:17px;"> <p>Edit chart graphics</p> </td> </tr> <tr> <td style="width:75px;height:18px;"> <p>F9</p> </td> <td style="width:192px;height:18px;"> <p>Order panel</p> </td> </tr> <tr> <td style="width:75px;height:17px;"> <p>F11</p> </td> <td style="width:192px;height:17px;"> <p>Full screen chart</p> </td> </tr> <tr> <td style="width:75px;height:18px;"> <p>Alt+1</p> </td> <td style="width:192px;height:18px;"> <p>Bar charts</p> </td> </tr> <tr> <td style="width:75px;height:17px;"> <p>Alt+2</p> </td> <td style="width:192px;height:17px;"> <p>Candlestick charts</p> </td> </tr> <tr> <td style="width:75px;height:18px;"> <p>Alt+3</p> </td> <td style="width:192px;height:18px;"> <p>Line charts</p> </td> </tr> </tbody> </table> <p>&nbsp;<br /> <strong>Using hotkeys</strong><br /> <img alt="" src="/TMXWebsite/media/TMXWebsite/MT4-Tips-and-Tricks-Hot-Key.PNG?width=300&amp;height=334" style="width: 300px; height: 334px; float: left;" /><br /> <br /> <br /> &nbsp;</p> <p><br /> In MT4, when you switch your chart templates, you&rsquo;ll lose any current analysis on your charts. To prevent this, you can leave your price charts open and just change the indicators that you use &ndash; this is where hotkeys come into play. You can assign a hotkey to place a certain indicator on your charts, instead of needing to change the template.</p> <p>To assign a hotkey to an indicator, simply right-click on the indicator on the navigator window and select &ldquo;Hotkey&rdquo;.<br /> <br /> <br /> <img alt="" src="/TMXWebsite/media/TMXWebsite/MT4-Tips-and-Tricks-Favorite-Chart.PNG?width=300&amp;height=182" style="width: 300px; height: 182px; float: right;" /><br /> <br /> <strong>Favourites indicators list</strong><br /> To streamline the number of indicators that are available to you, you can create a favourites list. Here&rsquo;s how you can add indicators to your favourites list:</p> &nbsp; <ol> <li> <p>Open Navigator (Control+N)</p> </li> <li> <p>Open relevant tab (Indicators, Scripts etc)</p> </li> <li> <p>Hover mouse over desired favourite</p> </li> <li> <p>Right-click on your mouse</p> </li> <li> <p>Select &lsquo;Add to favourites&rsquo;</p> </li> </ol> <br /> <img alt="" src="/TMXWebsite/media/TMXWebsite/MT4-Tips-and-Tricks-Alert.PNG?width=300&amp;height=365" style="width: 300px; height: 365px; float: right;" /> <strong>Alerts</strong> <p>Alerts allow you to keep track of important price levels being breached, and can further enhance your analysis and chart organisation. If you track multiple markets, it can become easy to lose track of the markets, especially after an important event and all the markets move their separate ways.<br /> To set up alerts, move your mouse to the area on the chart you&rsquo;d like to set the alert at, right-click on the position, select &lsquo;Trading&rsquo; and then &lsquo;Alert&rsquo;.</p>

4 min readExperienced
Trading styles

Trading styles

<h3>Trading styles</h3> <p>Here we will discuss the trading styles you are likely to come across. What typically separates the trading styles is the length of time you intend to be in a trade, the timing of your entry and in some cases, the frequency of the trades.</p> <p>There are no strict rules as to which timeframes a particular trader would use to trade, however the table below provides typical timeframes you would expect to see a trader using.</p> <div class="smallmargin-bottom"><img alt="Trading styles" src="/TMXWebsite/media/TMXWebsite/trading_styles_1.png" /></div> <div class="text-center smallmargin-bottom"><img alt="Trading styles" src="/TMXWebsite/media/TMXWebsite/trading_styles_2.png" /></div> <h3>EOD (End of Day)</h3> <div class="smallmargin-bottom"><img alt="Trading styles" src="/TMXWebsite/media/TMXWebsite/trading_styles_3.png" /></div> <p>This is a popular trading style for anyone who works full time. They may analyse the markets on a daily or weekly basis and set pending orders to catch price moves as they evolve &ndash; they will not be watching the screens when their orders trigger.</p> <p>If you have a busy lifestyle this may be a suitable method because it requires less time in front of the screen to analyse or manage the trade.</p> <h3>Fundamental (Macro Trading)</h3> <div class="smallmargin-bottom"><img alt="Trading styles" src="/TMXWebsite/media/TMXWebsite/trading_styles_3-(1).png" /></div> <p>Using Fundamental information and/or financial models to assess the strength or weakness of a stock, currency, market, or country to anticipate future price value. The source of information would vary between stocks and forex as they are are also affected by internal news of a particular company, as well as macro information.</p> <h3>Intraday trading</h3> <div class="smallmargin-bottom"><img alt="Trading styles" src="/TMXWebsite/media/TMXWebsite/trading_styles_4.png" /></div> <p>An intraday trader opens and closes a trade within the same day. Swing trading the 1HR chart could be included as Day Trading, and day-trading has a lot more emphasis on Technicals over fundamentals.</p> <p>There are also different forms of intraday trading which are covered in detail below, including: Scalping; News Trading; Swing Trading; Trend Trading.</p> <h3>News trading</h3> <div class="smallmargin-bottom"><img alt="Trading styles" src="/TMXWebsite/media/TMXWebsite/trading_styles_5.png" /></div> <p>News traders tend to specialise in &lsquo;Red News&rsquo; events and trade during, or around the release of an important news release. Extreme volatility can occur if a surprise figure is released (which is not widely anticipated by the markets) which creates opportunity to make more profit over a very short period of time. However, longer-term moves may also unfold after an important event which may get the interest of macro traders to trade on the longer term trend, however news trading typically relates to short-term events.</p> <h3>Position trading</h3> <div class="smallmargin-bottom"><img alt="Trading styles" src="/TMXWebsite/media/TMXWebsite/trading_styles_3-(2).png " /></div> <p>A type of trader who holds a position for the long term (from weeks, to months to years). Long-term traders are not concerned with short-term fluctuations because they believe that their long-term investment horizons will smooth these out.</p> <p>Position traders tend to use a lot more fundamental information due to the longer holding time of the trade, yet they may also be purely technical. Position traders and swing traders are more likely to use pending orders to enter the market, as they don&rsquo;t need to be at the screen when their trade enters or exits.</p> <h3>Scalping</h3> <div class="smallmargin-bottom"><img alt="Trading styles" src="/TMXWebsite/media/TMXWebsite/trading_styles_6.png" /></div> <p>Scalping is a form of intraday trading, and unlike the other styles, you must stay glued to your screen as if your life depends on it.</p> <p>Whilst it is an extremely popular form of trading due to the higher potential for profits, it is also one of the harder styles to master as it requires a lot more discipline from the trader. Despite this last point, scalping typically&nbsp;attracts the most interest from newer traders.</p> <p>Intraday and scalpers will use 1-click trading to enter the market live because a quick entry is very important to them.</p> <h3>Swing trading</h3> <div class="smallmargin-bottom"><img alt="Trading styles" src="/TMXWebsite/media/TMXWebsite/trading_styles_7.png" /></div> <p>As a swing trader you are literally trying to trade the swing of a chart and hope to catch a big move. Popular timeframes are to enter on the daily chart, and hold a position for days, or sometimes weeks. However, the 1 hour charts are also very popular with a view to hold a position for a few hours, or maybe overnight and potentially for a few days.</p> <h3>Technical trading</h3> <div class="smallmargin-bottom"><img alt="Trading styles" src="/TMXWebsite/media/TMXWebsite/trading_styles_8.png" /></div> <p>Analyse, enter, manage and exit their trading using technical analysis. This can be performed on any timeframe, although generally speaking &lsquo;technicals&rsquo; are more popular on intraday timeframes, however technical analysis can also be used for long-term forecasting.</p> <h3>Trend trading</h3> <div class="smallmargin-bottom"><img alt="Trading styles" src="/TMXWebsite/media/TMXWebsite/trading_styles_9.png" /></div> <p>The object here is to identify a trend and only trade in the same direction as the suspected trend. Traditionally trends traders were associated with long-term fund managers, however in reality you can become a trend trader on any timeframe you choose as all timeframes trend.</p>

4 min readExperienced
How to start trading the markets

How to start trading the markets

<h2 id="how-to-start-heading-unique-id-1">Step 1 &ndash; Apply for an account with us</h2> We offer a wide range of financial instruments to trade across two of the industry&rsquo;s leading platforms: MetaTrader 4 (MT4) and our very own ThinkTrader&reg;. Simply apply for an account and provide us with the requested documentation and once approved, we&rsquo;ll provide you with your login details to access your trading account for the very first time.<br /> <br /> <a href="https://portal.thinkmarkets.com/account/register/live?lang=en" id="button-one">Apply today</a><br /> &nbsp; <h2 id="how-to-start-heading-unique-id-2">Step 2 &ndash; Time to fund</h2> Once your account is opened you&rsquo;ll be able to fund it and place your first trade. Funding your account is simple with our online client portal, ThinkPortal. In ThinkPortal you&rsquo;ll have access to a wide list of funding options, from credit/debit card and bank wires to local payment providers and digital wallet services. The funds will usually be in your account within 12 hours and you&rsquo;ll be ready to place your first trade.<br /> <br /> <a href="https://portal.thinkmarkets.com/" id="button-two">Fund your account</a><br /> &nbsp; <h2>Step 3 &ndash; Let&rsquo;s get trading</h2> <p>Now that your account is open and funded, you can take that final step and open your first position. Here are a few pointers to help you get started:<br /> &nbsp;</p> <p>Remember &ndash; never place a trade that you&rsquo;re not sure about. Your investment is at risk with every trade you place, so make sure you&rsquo;re fully behind the decision of placing the trade before hitting the button.<br /> &nbsp;</p> <p>&nbsp;</p> <ol> <li> <p>Understand the markets &ndash; ensure you know what you want to trade and when to trade it. Our market analysis section&nbsp;provides plenty of market insight on a daily basis and becoming familiar with our analysts and their articles can be a helpful place to keep track of market news and trading opportunities.</p> </li> <li> <p>Know the platform &ndash; before opening your first trade we highly recommend that you become familiar with the platform of your choice. Explore the different platform features and ensure you&rsquo;re comfortable with the settings before opening the order ticket for the first time. Read about our ThinkTrader&reg; and MetaTrader 4 (MT4) platforms&nbsp;<a href="/en/platformoverview/">here</a></p> </li> <li> <p>Place your trade &ndash; once you&rsquo;re comfortable within the platform, identify the trade you want to make and how you plan to execute it, open the order ticket, set your parameters and place the trade.</p> </li> </ol>

4 min readExperienced
Traders’ Gym 101: How to use ThinkMarkets’ exclusive backtesting tool

Traders’ Gym 101: How to use ThinkMarkets’ exclusive backtesting tool

<p paraeid="{7c90bd47-7d9d-45e3-adca-ddf4dd5c5c68}{192}" paraid="684400438">If you could go back in the past, what would you do differently?&nbsp;&nbsp;<br /> &nbsp;</p> <p paraeid="{7c90bd47-7d9d-45e3-adca-ddf4dd5c5c68}{208}" paraid="957565690">In the world of trading, split-second decisions can result in thousands of dollars of profit or loss. It is not uncommon to hear stories of distressed traders missing a golden opportunity because of hesitation or, worse, lamenting about a bad trade that lost them a huge amount of money.&nbsp;<br /> &nbsp;</p> <p paraeid="{7c90bd47-7d9d-45e3-adca-ddf4dd5c5c68}{226}" paraid="1861411546">When the markets are highly volatile, having a robust, tried and tested trading strategy is doubly important. With a game plan in mind, traders avoid making huge mistakes, such as impulsive trades brought upon by emotions or FOMO.&nbsp;&nbsp;<br /> <br /> So, how do you build a trading strategy that you think could work? With backtesting, of course!&nbsp;&nbsp;<br /> &nbsp;</p> <p paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{13}" paraid="2026032670">Introducing Traders&#39; Gym, ThinkMarkets&#39; exclusive backtesting tool. By using Traders&#39; Gym, traders can access real-life historical data and test their trading strategies to determine how they would have fared at that particular time.&nbsp;&nbsp;</p> <h3 aria-level="2" paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{31}" paraid="26210393" role="heading">What is backtesting?&nbsp;&nbsp;</h3> <p paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{43}" paraid="851200962">Backtesting is a data-driven process to evaluate the performance and efficiency of a trading strategy using historical market data. With a backtesting tool, traders can assess how a plan would have performed had they opened a position at the time.&nbsp;&nbsp;&nbsp;</p> <h3 aria-level="2" paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{49}" paraid="1706898775" role="heading">What is Traders&#39; Gym?&nbsp;&nbsp;</h3> <p paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{57}" paraid="1532789690">Traders&#39; Gym is ThinkMarkets&#39; backtesting tool, available exclusively on ThinkTrader, its proprietary and award-winning trading platform.&nbsp;&nbsp;</p> <p paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{63}" paraid="346267293">Accessible to all ThinkTrader live account holders, Traders&#39; Gym allows traders to enter a simulated market and choose a specific timeframe for testing. It offers a unique opportunity to gain valuable insights into a strategy&#39;s effectiveness and how to improve decision-making.&nbsp;&nbsp;</p> <h3 aria-level="2" paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{69}" paraid="1623950747" role="heading">How to use Traders&#39; Gym?&nbsp;&nbsp;</h3> <p paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{77}" paraid="1416734207">We created a beginner-friendly video on how you can develop and test your trading strategy using Traders&#39; Gym here.&nbsp;&nbsp;<br /> <br /> <a href="https://www.youtube.com/watch?v=kJ7pQM8g_EE" rel="noreferrer noopener" target="_blank">Traders&#39; Gym: Develop and Test Your Trading Strategy</a>&nbsp;&nbsp;<br /> &nbsp;</p> <iframe allow="accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" data-gtm-yt-inspected-12805312_132="true" data-gtm-yt-inspected-6="true" data-gtm-yt-inspected-9="true" frameborder="0" height="315" id="614567584" src="https://www.youtube.com/embed/kJ7pQM8g_EE?si=Hy7XMCrzS5RB9AAQ enablejsapi=1&amp;origin=https%3A%2F%2Fwww.thinkmarkets.com" title="Live Market Analysis Webinar: 7 September 2021" width="566"></iframe> <h3 aria-level="2" paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{96}" paraid="1449664235" role="heading"><br /> Benefits of backtesting&nbsp;&nbsp;</h3> <p paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{106}" paraid="1853098259">Here&#39;s why you should include backtesting when you&#39;re building your trading strategy.&nbsp;&nbsp;<br /> &nbsp;</p> <ul> <li aria-level="3" paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{112}" paraid="1912719269" role="heading"><strong>Validate your strategy</strong></li> </ul> <p paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{120}" paraid="57901308">Gain an extra layer of confidence in your trading strategy by identifying whether it would have been profitable in the past.&nbsp;&nbsp;<br /> &nbsp;</p> <ul> <li aria-level="3" paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{126}" paraid="286902670" role="heading"><strong>Manage your risk&nbsp;&nbsp;</strong></li> </ul> <p paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{134}" paraid="537820592">Understand the potential risks associated with your strategies, including drawdowns, maximum losses, and the risk of such events. Adjust your take profit and stop loss depending on your risk tolerance.&nbsp;&nbsp;<br /> &nbsp;</p> <ul> <li aria-level="3" paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{140}" paraid="1952016635" role="heading"><strong>Enhance your skills risk-free&nbsp;&nbsp;</strong></li> </ul> <p paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{148}" paraid="673426426">Train your skills and execute your strategies under actual market conditions without the risk of losing money. As it is historical data, try multiple strategies using the same timeframe.&nbsp;&nbsp;</p> <h3 aria-level="2" paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{154}" paraid="1775050610" role="heading">Sign up for an account&nbsp;&nbsp;</h3> <p paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{162}" paraid="1549691577">Traders&#39; Gym is free for all live ThinkTrader account holders. <a href="https://portal.thinkmarkets.com/account/individual" target="_blank">Open an account today</a> and start testing your strategies under real historical data.&nbsp;&nbsp;</p> <p paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{168}" paraid="429489726">Step into the future of trading with ThinkTrader and use the past as a learning experience.&nbsp;&nbsp;&nbsp;<br /> &nbsp;</p> <p paraeid="{39090e05-068c-41e7-9cf0-595c1a4b6e3f}{184}" paraid="496255478">Please note that past performance does not guarantee future returns.&nbsp;</p>

4 min readExperienced
ما الذي يؤثر على أسعار صرف العملات الأجنبية ؟

ما الذي يؤثر على أسعار صرف العملات الأجنبية ؟

<p><span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">من الصعب التنبؤ بحركة الأسواق المالية. ومع ذلك ، فإن فرصك في النجاح تكون أعلى بكثير عندما تفهم كيفية عمل الأسواق وما يؤثر بالضبط على أسعار الأدوات المالية. يمكن أن يساعدك فهم هذه التفاصيل في تخطيط تداولاتك بشكل استراتيجي بدلا من تخمين خطوتك التالية بشكل عشوائي والأمل في حظ سعيد.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">عندما يتعلق الأمر بالتنبؤ بأسعار صرف العملات ، من المهم أن نفهم أن الفوركس ، مثل جميع الأسواق المالية ، يتأثر بشدة بالعرض والطلب. عادة ما يؤدي انخفاض العرض المقترن بزيادة الطلب إلى ارتفاع الأسعار. وبالمثل ، فإن زيادة العرض مع انخفاض الطلب يؤدي إلى انخفاض الأسعار.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">يمكن أن تختلف العوامل التي تؤثر على العرض والطلب ، وبالتالي ، فإن تحركات أسعار الصرف لكل زوج من العملات يمكن أن تختلف اعتمادا على الركائز الرئيسية لاقتصاد كل بلد. على سبيل المثال ، تعتمد الاقتصادات الأسترالية والكندية على تصدير الموارد الطبيعية ، مما يؤثر على سعر صرف الدولار الأسترالي والكندي (AUD و CAD) مقابل العملات الأخرى. من ناحية أخرى ، فإن المملكة المتحدة والجنيه (GBP) أكثر حساسية للتطورات السياسية وتحركات أسعار الفائدة.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">على الرغم من هذه الاختلافات ، حدد خبراء التداول العوامل المشتركة التي تؤثر على العرض والطلب على الفوركس.</span></span></span></span></span></span><br /> <br /> <br /> <img alt="" src="/getmedia/f3d6d0f9-9b0d-468f-8431-0d3ee0757d1d/article-forex-what-affects-forex-rates.webp" /></p> <h2><strong><span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">العوامل الرئيسية التي تؤثر على أسعار صرف العملات الأجنبية</span></span></span></span></span></span></strong></h2> <p><span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">التجارة الدولية</span></span></span></span></span></span><br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">تؤثر أنشطة التداول بين مختلف البلدان بشكل مباشر على قيمة عملاتها. عندما تصدر دولة ما بعض السلع ، في كثير من الحالات ، يدفع المشتري ثمن المنتجات بالعملة المحلية للمصدر. إذا كانت صادرات بلد ما أعلى من وارداته ، فإنه يخلق طلبا مرتفعا على عملته ، ونتيجة لذلك ، يزيد من قيمته.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">تعتمد كمية الصادرات والواردات لكل بلد ، بدورها ، على احتياجات البلد وهيكل الإنتاج. على سبيل المثال، تعد الولايات المتحدة والبرازيل شريكين تجاريين على المدى الطويل. لنفترض أن الولايات المتحدة كانت تستورد القهوة من البرازيل مقابل 2 دولار أمريكي للكيلو جرام ، ولكن فجأة عرضت كولومبيا سعرا قدره 1 دولار أمريكي للكيلوجرام الواحد. إذا كانت الولايات المتحدة ، واحدة من أكبر مستوردي البن ، ستذهب إلى البن الكولومبي بدلا من البرازيلي بسبب أسعار الواردات الأكثر جاذبية ، فإنها ستقلل الصادرات البرازيلية بشكل كبير. نتيجة لذلك ، فإن الطلب على الريال البرازيلي (BRL) وسعر صرفه مقابل العملة الأجنبية ، الدولار الأمريكي في هذه الحالة ، سينخفض أيضا. وفي الوقت نفسه، فإن أسعار التصدير المواتية ستزيد الطلب على البيزو الكولومبي (COP)، مما يعززه مقابل الدولار الأمريكي.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">تعتمد بعض البلدان المعينة ، مثل أستراليا ونيوزيلندا ، بشدة على الصادرات ، وهناك ارتباط كبير بين سعر ما تصدره وعملتها. ومع ذلك ، بالنسبة لمعظم الاقتصادات الكبيرة الأخرى ، فإن حالة ميزانها التجاري لها تأثير ضئيل على سعر صرف العملة. لم يكن هذا هو الحال قبل 30 أو 40 عاما عندما حدت قيود رأس المال من تدفق رأس المال.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">التضخم</span></span></span></span></span></span><br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">التضخم يعني ارتفاع أسعار السلع بمرور الوقت مما يؤدي إلى انخفاض القوة الشرائية لعملة البلد. على سبيل المثال. &nbsp;إذا ارتفع التضخم في المملكة المتحدة بنسبة 10٪ على مدار عام ، فهذا يعني أن قيمة الجنيه البريطاني قد انخفضت بنسبة 10٪ مقارنة بالعام السابق. من حيث أسعار الصرف ، إذا كان التضخم عند 2٪ في الولايات المتحدة الأمريكية ، فيجب أن ينخفض سعر صرف GBP / USD بنسبة 8٪ لصالح الدولار الأمريكي للتعويض عن الفرق في التضخم بين البلدين.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">لتتبع تغيرات معدل التضخم ، عادة ما يراقب المتداولون تقارير مؤشر أسعار المستهلك (CPI). تصدر معظم البلدان هذه التقارير شهريا ، باستثناء أستراليا ونيوزيلندا ، اللتين تنشرانها كل ثلاثة أشهر. يعتبر مؤشر أسعار المستهلكين مقياسا للتضخم على نطاق واسع لأنه يتتبع النسبة المئوية للتغير في سعر سلة من السلع التي يشتريها المستهلكون عادة.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">أسعار الفائدة</span></span></span></span></span></span><br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">تجذب أسعار الفائدة المرتفعة رأس المال الأجنبي إلى بلد ما ، مما يعد المستثمرين الأجانب بعوائد أعلى على رؤوس أموالهم. مع دخول المزيد من المستثمرين إلى السوق المحلية للبلاد ، يزداد الطلب على عملتها ، مما يؤدي إلى ارتفاع قيمتها. على الجانب الآخر ، تجعل أسعار الفائدة المنخفضة البلد أقل جاذبية للاستثمار الأجنبي.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">ترتبط أسعار الفائدة والتضخم ارتباطا مباشرا - عادة ما يتبع التضخم المتزايد زيادة أسعار الفائدة حيث تحاول الحكومات محاربة انخفاض قيمة العملة. وهذا بدوره يقوي العملة ويؤثر على أسعار الصرف.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">في عام 2022 ، شهد عالم التداول مثالا واضحا على هذه العملية عندما أعلن الاحتياطي الفيدرالي الأمريكي عن أكبر رفع لأسعار الفائدة منذ ثمانينيات القرن العشرين ، مما أدى إلى تعزيز الدولار الأمريكي الفوري تقريبا بينما انهارت العملات الأخرى المتداولة ضده.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">عادة ما يراقب المتداولون المتمرسون قرارات سعر الفائدة للبنوك المركزية للعثور على فرص التداول.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">المؤشرات الاقتصادية والاستقرار السياسي</span></span></span></span></span></span><br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">إلى جانب التضخم وأسعار الفائدة ، يجدر مشاهدة الناتج المحلي الإجمالي (GDP) ، والذي يوفر لمحة عن الظروف الاقتصادية للبلد ، وميزان المدفوعات ، والدين الحكومي ، ومعدل البطالة وعوامل أخرى. كلهم يؤثرون على قيمة عملة البلاد بطريقة أو بأخرى. يمكن للمتداولين رؤية جدول زمني لهذه الإصدارات في التقويم الاقتصادي ، وهو أداة شائعة جدا لتحديد فرص التداول المحتملة.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">يمكن أن يكون عدد التقارير المختلفة التي يجب التحقق منها مربكا بعض الشيء بالنسبة للمتداول الجديد ، ولكن الخبر السار هو أنك لست مضطرا للتحقق منها جميعا مرة واحدة. يميل المبتدئين إلى التمسك بأهمها والتي لا تحتاج إلى شرح. على سبيل المثال ، الناتج المحلي الإجمالي هو المؤشر النهائي للصحة الاقتصادية لأي بلد. عادة ما يعني نمو الناتج المحلي الإجمالي السريع اقتصادا قويا وطلبا مرتفعا على عملتها ، مما يؤدي بدوره إلى ارتفاع سعرها.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">البيئة السياسية لبلد ما لها أيضا تأثير كبير على سعر صرف العملة. على غرار أسعار الفائدة المنخفضة ، فإن الاضطرابات السياسية تجعل البلد أقل جاذبية لرأس المال الأجنبي ، مما يؤدي إلى انخفاض سعر صرف عملته.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">عادة ما يتم تغطية كل من البيانات الاقتصادية والتحديثات السياسية بشكل كبير في الأخبار ، مما يجعل تداول الأخبار استراتيجية التداول الأكثر جاذبية للمبتدئين.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">بمجرد أن تشعر براحة أكبر مع البيانات الأساسية التي ناقشناها أعلاه ، يمكنك الانتقال إلى تحليل متعمق لبيانات متعددة تشير إلى تغييرات في أسعار الصرف. ضع في اعتبارك أن أيا من العوامل المذكورة أعلاه نادرا ما يؤثر على تحركات الأسعار بمفرده. يتطلب النهج الشامل مقارنة بعض البيانات واستخلاص استنتاج عام بناء على النتائج التي توصلت إليها.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">معنويات السوق</span></span></span></span></span></span><br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">تحسبا لارتفاع العملة أو انخفاضها ، يبدأ العديد من المتداولين في شراء أو بيع العملة قبل أن تغير قيمتها. وهذا بدوره يزيد من الطلب أو العرض ، مما يؤدي إلى تقلبات الأسعار الناجمة فقط عن نشاط المتداولين. عادة ما يكون من الصعب التنبؤ بهذا العامل لأنه يعتمد فقط على العامل البشري وتصور المتداولين للأحداث القادمة.</span></span></span></span></span></span><br /> <br /> <span style="font-size:11pt"><span style="direction:rtl"><span style="unicode-bidi:embed"><span style="line-height:107%"><span style="font-family:Aptos,sans-serif"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">هذا هو المكان الذي يلعب فيه التحليل الفني مع أنماط الرسم البياني والمؤشرات دورا ، والذي سنناقشه بالتفصيل في&nbsp; مدونة </span><a href="/ar/trading-academy/what-is-technical-analysis-in-trading" style="color: rgb(70, 120, 134); text-decoration: underline;"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">التحليل الفني في التداول</span></a><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">.<br /> <br /> قبل الغوص بشكل أعمق في تحليل الفوركس ، قد يكون من الجيد ممارسة معرفتك المكتسبة حديثا على </span><a href="/ar/demo-account" style="color: rgb(70, 120, 134); text-decoration: underline;"><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">حساب تجريبي خال من المخاطر</span></a><span lang="AR-SA" style="font-family:&quot;Arial&quot;,sans-serif">. على سبيل المثال ، تقدم منصة التداول الخاصة بنا والحائزة على جوائز ThinkTrader العشرات من أزواج العملات الأجنبية و 10000 دولار أمريكي من الأموال الافتراضية.</span></span></span></span></span></span><br /> &nbsp;</p>

3 min readBeginners
Trading the Non-farm payroll (NFP) report

Trading the Non-farm payroll (NFP) report

<h2>What is the NFP report?</h2> <p>Non-farm payroll (NFP) is a monthly report on nonfarm employment numbers in manufacturing, construction and goods, which totals to around 80% of US jobs. It contains information related to the unemployment rate, job growth, and other key employment statistics.</p> <p>The report does not include US jobs in private households, the federal government, nonprofit organisations, and as the name suggests, farm workers. Data within the Non-farm payroll report is measured by the <a href="https://www.bls.gov" target="_blank">Federal Bureau of Labor Statistics</a> through the Employment Situation report and is typically released on the first Friday of every calendar month.</p> <h2>Why is the Non-farm payroll important?</h2> <p>The report is an important economic indicator of how the US economy is performing, as it reports on the number of people employed or unemployed in the US. It is considered one of the most consistent news announcements that can cause large rate movements that result in volatile markets, particularly affecting major currency pairs in forex. As a stand-alone report, it is important in its own right, as an indication of whether the economy will strengthen or decline; for example, if the unemployment rate is high, it could indicate a declining economy.</p> <p>However, it is also an important piece of a jigsaw when looking at other key factors that influence the US economy, such as economic policy-making. Interest rates, for example, are set by the <a href="https://www.federalreserve.gov/monetarypolicy/fomc.htm" target="_blank">Federal Open Market Committee (FOMC)</a> in the monthly Federal Reserve meeting, and the board will look at the Bureau of Labor statistics NFP figures when deciding if they are going to lower or raise interest rates in their monetary policy. Changing interest rates will have a big impact on markets such as forex, commodities and stocks, and can cause big volatility.</p> <h2>Non-farm payroll report calendar</h2> <p>The NFP is released typically every first Friday of the calendar month at 13.30pm (GMT), below you can see the dates for 2023.</p> <p><img alt="NFP-calendar" src="/getmedia/7ade571b-7f2e-4ac4-acb2-32f69f83074d/NFP-calendar.png" style="width: 552px; height: 760px;" title="NFP-calendar" /></p> &nbsp; <h2>How does the NFP affect the markets?</h2> <p>The NFP report is important to traders as it can be a cue to analyse how other factors will adapt, such as the Federal Reserve and other government agencies, to attempt to move the economy in a certain direction. It is just one factor of many that can act as a catalyst for volatility and market price changes.</p> <p>The government will adapt policies to combat issues within the economy such as inflation or recession. If the NFP report indicates employment is dropping, it could indicate that the economy is declining. This, in turn, will prompt the Federal reserve to adjust interest rates to restore balance. If rates adjust, this will trickle down into the markets.</p> <h5>Trading on Non-farm payrolls</h5> <p>Firstly, monitor the report. The primary focus of the NFP report are the employment figures, mainly on jobs added or reduced. However, there are smaller components you can also watch out for when trading.</p> <p><strong>Take note of sector specific data</strong></p> <p>If the NFP report shows a decline in employment, traders will monitor which industries or sectors this decline is coming from. It could indicate the sector itself is struggling, which can have a knock-on effect to stocks and shares.</p> <p><strong>Don&#39;t just focus on figures, also focus on earnings</strong></p> <p>If average hourly earnings have dropped, but the employment figures are stagnant, this could also indicate a decline. It could also point to trouble where we could see the workforce output fall as employees could leave the workplace due to declining earnings. On the other hand, higher earnings could indicate wage inflation.</p> <p><strong>Monitor previous reports</strong></p> <p>As the scale of the NFP report is so large, it is often subject to large revisions of the previous headline figures. If this happens, it could cause a sudden jolt in the markets.</p> <p>When trading on the Non-farm payroll report, economists will try to predict what the headline figures (or NFP number) will be on a monthly basis, while also monitoring other reports, rates and financial events. Trades will then be placed on whether they think this result will make markets go up or down. The markets most affected by the NFP report are forex, indices and commodities.</p> <p style="text-align: justify;">A declining report may not be bad news for traders since it&#39;s possible to potentially benefit from this outcome with <a href="/ae/trading-academy/cfds/what-are-cfds">contracts for difference (CFDs)</a>. CFDs&nbsp;allow you to trade volatile markets whether they go up or down; you just need to correctly predict which way the market will go by going long or short. You can use <a href="/ae/trading-academy/cfds/risk-management-tools-in-cfd-trading">risk management tool</a> such as stop loss and take profit to minimise your risk, but as always with trading, act with caution. Plan your strategy, monitor reports such as the NFP and take advantage of our built-in economic calendar to monitor other major financial events on our award-winning app ThinkTrader.</p>

3 min readBeginners

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