致力於推動外匯 期貨 股票 選擇權 CFD商品 保證金交易的透明化,使投資人能夠在公開公正的環境下交易,並且得到相應的保障! 我的合作對象都僅限我的學生,因此如果有任何對外宣稱與我有合作關聯者,請聽到此消息都先向我確認真偽,避免名譽上以及您的權益受到損害!
2020年7月24日 星期五
2020年7月22日 星期三
[投資觀念]~穿透性EA的"穿透性"指的是什麼?從穿透性看如何獨立思考!
我們常常會聽到或是看到有關於"策略穿透性"的文章或是討論,但,其實"穿透性"這個名詞每個人對於他的定義跟解釋可能都是不一樣的,所以今天除了稍微解釋穿透性之外,更可以藉由這個機會來教教大家如何在交易上進行"獨立思考"!
2020年7月17日 星期五
[投資觀念]~金融市場投資謬誤~生存者偏差
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由 McGeddon - 自己的作品, CC BY-SA 4.0, https://commons.wikimedia.org/w/index.php?curid=53081927
第二次世界大戰期間的1941年,美國哥倫比亞大學統計學亞伯拉罕·沃德教授接受美國海軍的要求,運用他在統計方面的專業知識給出關於『飛機應該如何加強防護,才能降低被炮火擊落的機率』的建議。沃德教授針對盟軍的轟炸機遭受攻擊後的相關數據,進行分析和研究後發現:機翼是整個飛機中最容易遭受攻擊的位置,但是發動機則是最少被攻擊的位置。因此沃德教授給出的結論是『我們應該強化發動機的防護』,但是美國海軍指揮官認為『應該加強機翼的防護,因為這是最容易被擊中的位置』。
2020年7月9日 星期四
2020年7月8日 星期三
策略開發的程序到底是什麼?有沒有標準答案?
先說結論~策略開發沒有100%的標準答案
其實,很早之前我就已經有發過一張圖來去跟大家介紹我本身在人工開發EA的程序
但是,因為時間已經很久了,所以在這當中必定會有一些調整跟改變
今天我用另外一張新的圖來跟大家說明我的EA開發程序並且我也同時去對應到為什麼我會使用StartegyQuantX這一套軟體來去進行開發,然後我也非常鼓勵跟推薦這套軟體給”有需要的人”!
2020年7月6日 星期一
交易策略沒有所謂的合理不合理~因為你不可能知道什麼是合理策略!
我最常常被學生或是投資朋友問到的一件事情就是"什麼叫做合理(獲利)的策略?"
你覺得下面這些是同一張圖嗎?
![錯覺圖片]你能夠相信這兩張「不同角度的照片」其實是同一張來的嗎?-攝影札記Photoblog - 新奇好玩的攝影資訊、攝影技巧教學](data:image/jpeg;base64,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)
其實,我真的認為策略沒有合理不合理的問題,策略的合理性也無法用獲利多少來決定!
你覺得下面這些是同一張圖嗎?
其實,我真的認為策略沒有合理不合理的問題,策略的合理性也無法用獲利多少來決定!
2020年7月5日 星期日
程式交易獲利的原因從來就不是一個好的程式~最後還是要回歸到人
先說結論"就算我給你一台跟舒馬克一樣的F1賽車,你也不會馬上變成舒馬克"
總結來說我認為在我13年的程式交易過程中程式交易之所以能夠幫助到一般人獲利的最根本原因有幾個
1.對風險控制的認識更透徹
2.有紀律的執行計畫(前提是無人為干擾,有計畫性的干預除外)
3.節省時間提升效率
總結來說我認為在我13年的程式交易過程中程式交易之所以能夠幫助到一般人獲利的最根本原因有幾個
1.對風險控制的認識更透徹
2.有紀律的執行計畫(前提是無人為干擾,有計畫性的干預除外)
3.節省時間提升效率
2020年7月3日 星期五
魔術號碼?魔術密碼?摩斯代碼?傻傻分不清楚~淺談MT4/MT5的magicnumber
我們知道,不管是人工開發EA還是使用SQX開發EA
當你面臨到EA數量很多的時候其實是很難去管理跟識別的
而且管理的不好還有可能會發生不同EA之間互相打架搶單的現象
訂閱:
文章 (Atom)