第十章 波动的规律

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除一下,取倒数。你会发现一个数字。”林霜说。
    金予珩在右屏上快速计算。三百五十七天除以十七天,正好是二十一。一百六十分钟除以十七天?不对,单位不对。他换算了一下——一百六十分钟约等于零点一一一天,十七天除以零点一一一天,大约是一百五十三。
    不是整数。
    “别算了。”林霜说,“十七天和任何已知的天体周期都没有整数关系。除了一个。”
    “什么?”
    林霜调出了一张图。那是一个立方体的投影,但不是普通的立方体——它的线条比立方体多得多,像是一个立方体被扭曲、拉伸、折叠后的样子。
    “五维超立方体。”林霜说,“一个在五维空间中的立方体,投影到我们的三维空间,就是这个样子。它有三十个顶点、八十条边、八十个面、四十个三维体。还有——二十一条对角线。”
    金予珩看着那张图,数了数那些对角线。二十一条。
    “二十一。”他说,“三百五十七除以二十一,等于十七。”
    “对。”林霜说,“十七天,是地球公转周期的二十一分之一。这个数字不是巧合。它是高维修复行为与地球轨道之间的耦合频率。是我们宇宙被用作‘熵池’的数学指纹。”
    金予珩盯着那条十七天的曲线,脑子里有什么东西“嗒”了一声。
    “所以墙后面的东西,在用它自己的频率振动。地球在跟着它的频率走。我们被拉向太阳,不是因为太阳引力变了,是因为有人在拉琴——地球是琴弦。”
    林霜没有回答。但她把琴弓放在金予珩的工作台上,没有再收回去。
    叁·膜下午三点,金予珩站在监测舱的观察窗前,看着玻璃墙外深不见底的岩层。
    他脑子里还在转那条曲线。十七天。二十一分之一。五维超立方体。
    “林霜,我还是不明白。”他说,“如果墙后面的东西在‘拉琴’,它的‘琴’是什么?”
    林霜站在他旁边,手里端着那杯已经凉了的水。
    “你想知道答案?”她问。
    “想。”
    “那你得先接受一个事实——有些波,不遵循我们学过的公式。”
    金予珩转过身看着她。
    林霜把水杯放在桌上,走到中央操作区,调出了一个全息界面。上面是一个简单的公式:
    v=λf
    波速等于波长乘频率。初中物理第一课。
    “这个公式,从牛顿时代用到现在。”林霜说,“声波、光波、水波、电磁波——所有波,都遵守这个公式。波长乘频率,等于波速。”
    “对。”
    “但维隙的波,不遵守这个公式。”
    金予珩愣了一下。
    林霜调出了维隙监测数据。一组波形的参数显示在屏幕上:波长λ=12,000公里,频率f=0.0007赫兹。
    “算一下波速。”林霜说。
    金予珩在右屏上算:12,000公里×0.0007赫兹=8.4公里/秒。
    “声波在空气中的速度是0.34公里/秒。光速是30万公里/秒。8.4公里/秒,看起来很正常。”林霜说,“但你再算算这个波从地核传到地表需要多长时间。”
    金予珩算了一下。地核到地表约6,000公里,除以8.4公里/秒,大约是714秒,不到十二分钟。
    “但实际时间差是六小时。”林霜说,“六小时,是21,600秒。比714秒多了三十倍。”
    金予珩的手指停在了屏幕上。
    “所以这个公式不成立。”林霜说,“不是测量误差,不是计算错误。是公式本身不适用。维隙的波,不是在我们的空间-时间里传播的。”
    “那它在什么里传播?”
    林霜没有回答。她调出了另一组数据——一组美加在太平洋上做的核试验数据。那是三十年前的一次试验,当量五百万吨,爆炸产生的冲击波绕了地球三圈。但监测设备捕捉到的,除了冲击波,还有一种奇怪的信号——一种频率极低、波长极大的波,在爆炸后零点三秒就出现在了地球的另一侧。
    零点三秒。光速绕地球一圈是零点一三秒。零点三秒,比光速慢,但比任何已知的波都快。
    “美加管它叫‘幽灵波’。”林霜说,“他们不知道它是什么。但沈静知道。”
    “沈静阿姨知道?”
    “沈静说,这不是波。”林霜顿了顿,“这是‘膜的呼吸’。”
    她调出一张图。一张巨大的平面——像一张鼓的膜,被拉得很紧。平面的两侧是两团模糊的云,一团亮,一团暗。
    (本章未完,请点击下一页继续阅读)第十章波动的规律(第2/2页)
    “这是平行宇宙之间的‘膜’。”林霜说,“我们的宇宙在一侧,墙后面的宇宙在另一侧。膜本身是有弹性的。当一侧
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