yangyang1126
发表于 2019-12-7 11:29
本帖最后由 yangyang1126 于 2019-12-7 11:35 编辑
至于天象,我从来没说过,我只说天文感应,天文感应。至于天文感应具体该如何表达最清晰,容我嘴笨,我还真不知道使用什么词语最恰当。
yangyang1126
发表于 2019-12-7 11:40
MACD_102206531 发表于 2019-12-6 11:41
分时的时价相等那确实厉害,楼主讲讲课
过于简单的知识,不适宜传播。其实我曾提或一句很重要的话那就是我说我描述的比江恩描述的直白多了,好好思考我为什么会这么说,我这么说一定有原因,而且一定是事实。
yangyang1126
发表于 2019-12-8 18:29
yangyang1126 发表于 2019-12-5 20:37
明天一些拐点时间,没有推算到分钟级别,将会有点小误差。9:35,10:05,10:15,10:45,10:55,13:10,13: ...
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
9981664
发表于 2019-12-10 08:52
{:7_278:}{:7_278:}{:7_278:}{:7_278:}{:7_278:}{:7_278:}