关于Carry差价对冲的建议
首先感谢论坛老师的付出:hug:这款EA对冲模式还是很不错的,操作产品空间蛮大的,只是在赢利出局方面比较单一 导致本该盈利的单子由于单一的平仓方式而无法即时卖出!
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建议:能否在原有出局的条件下,在增加一个总盈利N美元全平 或者金额追损全平的功能,感谢!
总盈利全平肯定没问题,但是移动止盈这个有点麻烦,因为是同时交易两个品种的,那没办法移动啊,因为一个是盈利,一个是亏损,所以先加上一个盈利大于金额全平吧。
本帖最后由 wjwj999 于 2022-9-4 21:56 编辑
唐老师 发表于 2022-9-4 14:04
总盈利全平肯定没问题,但是移动止盈这个有点麻烦,因为是同时交易两个品种的,那没办法移动啊,因为一个是 ...
唐老师,看了新加的功能“总亏损金额小于全平”,觉得还可以再锦上添花一笔,就是再增加一个“总亏损占本金百分比大于全平”,因为随着本金的增多,抵御风险的能力也是增强的,所以可以随之把止损也相应放大一点,举如果本金是1000,设500金额止损的话就是50%的止损百分比,如果行情一直配合做了10000,那么如果还是500的止损就显得过于保守,1000的止损都能接受,如果按50%止损,那么就是5000的浮亏,虽然浮亏大了,但是会更容易扛过很多行情。因为做过马丁的人都知道,有些时候的止损有可能就是止在了最后的阶段,刚止损完行情马上就回头了,所以我觉得仅用金额止损稍显单一,如果能够随着本金增加逐渐增加止损是更智能化的一种操作,请唐老师团队验证一下。 wjwj999 发表于 2022-9-4 21:45
唐老师,看了新加的功能“总亏损金额小于全平”,觉得还可以再锦上添花一笔,就是再增加一个“总亏损占本 ...
他这个帖子说的是carry双品种差价套利ea
可以了,下载最新版本的Carry双品种差价套利EA,https://www.eabang.com/bbs/forum.php?mod=viewthread&tid=2595
谢谢唐老师 中秋快乐 唐老师 发表于 2022-9-5 13:24
可以了,下载最新版本的Carry双品种差价套利EA,https://www.eabang.com/bbs/forum.php?mod=viewthread&tid ...
谢谢唐老师 中秋快乐
唐老师 发表于 2022-9-4 14:04
总盈利全平肯定没问题,但是移动止盈这个有点麻烦,因为是同时交易两个品种的,那没办法移动啊,因为一个是 ...
唐老师你好其实我想表达的意思是除了总体赢利N美元全部平仓外,在增加一个在总体赢利的情况下 (并不是区分单货币赢利)那么EA可以设置为账户赢利总金额追损
比如账户总盈利设置100美元 (在没有触发其他条件平仓的情况下)不会立即平仓而是继续追损总体赢利总账户赢利若回落N美元 则全部平仓
谢谢唐老师 请您在改一下
唐老师 发表于 2022-9-4 14:04
总盈利全平肯定没问题,但是移动止盈这个有点麻烦,因为是同时交易两个品种的,那没办法移动啊,因为一个是 ...
唐老师你好其实我想表达的意思是除了总体赢利N美元全部平仓外,在增加一个在总体赢利的情况下 (并不是区分单货币赢利)那么EA可以设置为账户赢利总金额追损
比如账户总盈利设置100美元 (在没有触发其他条件平仓的情况下)不会立即平仓而是继续追损总体赢利总账户赢利若回落N美元 则全部平仓
谢谢唐老师 谢谢唐老师
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