Freedom669 发表于 2022-3-8 22:48:38

请老师,开发一个开仓与加仓条件阴阳K线开仓

需求:开发一个在开仓与加仓条件阴阳K线开仓1、连续N根阴线回调N根阳线、点数>0;


2、连续N根阳线回调N根阴线、点数>0;

EA邦高老师 发表于 2022-3-9 12:13:13

在自动面板的条件开平仓里面有阴阳功能的,建议你可以看看。
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

Freedom669 发表于 2022-3-9 12:35:29

EA邦高老师 发表于 2022-3-9 12:13
在自动面板的条件开平仓里面有阴阳功能的,建议你可以看看。

我测试过来了,目前系统里反馈的结果前三根阴线,阳线是在第二根,这种形态是阴包阳,不是连续三根阴线后,第四根出阳线

唐老师 发表于 2022-3-9 15:57:11

你要的是必须按顺序满足,比如前4根必须是阳线,后2根阴线,是这意思吧。

Freedom669 发表于 2022-3-9 16:59:57

唐老师 发表于 2022-3-9 15:57
你要的是必须按顺序满足,比如前4根必须是阳线,后2根阴线,是这意思吧。 ...

不是这个意思,就是当出现连续三根以上阴线,只要回调一根阳线,我就入多;反之连续三根以上阳线,只要回调一根阴线,入空,不需要后面回调两根。N只是表示可以用户自己设定多少根

EA邦高老师 发表于 2022-3-10 10:04:08

你的意思是当出现连续的N跟连续的阳线后,当前K线若走出阴线,那下根K线进空单?

Freedom669 发表于 2022-3-12 23:44:13

EA邦高老师 发表于 2022-3-10 10:04
你的意思是当出现连续的N跟连续的阳线后,当前K线若走出阴线,那下根K线进空单? ...

是的

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查看完整版本: 请老师,开发一个开仓与加仓条件阴阳K线开仓