再访广岛 【德】麦考·帕默 著 郎伦友 译 第六章 第五节 6.5 新的改进的检测方法:一切终于真相大白 在第6.2一节中记录的DS86 所计算的中子射程与观察到的射程差异是引起重大疑惑的原因。整个1990年代,许多笔墨都耗费在试图调和固执的数据与官方认可的理论上,但最终都没有成功。(脚注14)于是,人们显然只好让步。在常规的科学中,这当然是在理论上的。因为正如著名的物理学家、曼哈顿项目的参与者理查德·费曼简练的说法那样:“如果它与实验不一致,那它就是错误的。”然而我们现在应该很清楚了,这里处理的不是普通的、一般的科学问题——有一些比纯粹的科学真理更重要、更宝贵的东西正岌岌可危,于是实验数据不得不妥协,相应的,新的改进的数据就出现在DS02报告的实验章节中。【87】 6.5.1 修订的热中子检测值 由热中子产生的同位素主要包括氯36、钴60和铕152。对于所有这些同位素,一个系统性的偏差最初是从DS86中观察到的;那些数据与T65D的数据非常一致,(见6.2一节),尽管相关文献中没有明确承认这一点。为了支持修订后的剂量检测法,需要更多的符合要求的数据。早期的关于氯36的检测值在DS02报告中被否认了,并归因于表面的污染。然而,在修订的研究结果中【87,第502页】,新样品中氯36对“背景”的贡献数值 实际上与原来解释为背景的内容几乎相同,【96】所以仍然不十分清楚为什么就不承认这些早期的数据了。事实上,DS02报告只是用在花岗岩上取得的新数据取代了早期在混凝土样品上的检测值,以此声称与DS02的距离-中子流量的计算非常一致。同样,对于钴60,对一些新的数据组进行了筛选,以便更好地显示比早期的检测值更符合DS02的计算值,但对旧的与新的结果之间的差异没有进行明确的说明。【87,第456ff页】
虽然关于氯36的原始报告【96】的作者们很乐意合作否定他们自己以前的结果,但提供大部分早期关于铕152数据的研究人员中西和四十万【93,94】并不是这样合作的,坚持他们的检测值是准确的,是可以重新获得的【87,第482ff页】,因此就必须甩开他们。为了达到这个目的,一系列据说是四十万以前检测过的样品组分被送往四个不同的实验室,在那里对这些样品再次进行了检测。新的结果与DS02的计算十分接近。这个结果的不同当时被归因于早期的研究【94】未能正确地说明背景情况;然而,仔细阅读该研究报告表明,应该适当注意背景和检测灵敏度的局限性。四十万等人理所当然地被排除在这一出色的工作之外,这在DS02的报告【87,第578ff页】和一个单行本【100】中都有记述。对于读者来讲,这是一个人的说法与另一个人的说法相互抵触的现象,他需要对这些说法进行判断。 总而言之,DS02报告介绍的新的热中子放射性检测值同他们自己计算的距离-中子流量的结果是一致的。对于所有三种同位素——氯36、钴60和铕152——利用方程式2.11,松弛长度136米,计算结果非常接近。这与图6.3(见B图中的红色曲线)的分析结果一致。对于为什么早期的所有这些同位素的检测值与T65D一致而不是与DS02一致,没有太多的解释。另外,DS02中所介绍的所有新的数据只适用于单一的同位素,没有关于同一个样品中多种同位素同步进行的检测值。因为信息量越大,越容易暴露令人尴尬的问题和矛盾。 6.5.2 新的快中子检测值 在DS02的报告记录了一个令人感兴趣的发展是用质谱法检测长寿命的镍同位素——镍63,是由铜63同时 通过中子俘获和发生一个质子喷射形成的。到目前为止,唯一能够检测到快中子的同位素是在硫中产生的磷32。磷32的寿命非常短(见6.3一节);因此这种方法的出现标志着一项重大的技术突破。 从广岛五个不同的地方收集的金属铜样品都找到了。据说所有的样品都在直接对着爆炸点的一条视线上,因此应该给我们一个不受样品之间辐射屏蔽不同影响的距离-中子流量的精确的图表。如图6.8所示,五个样品与爆炸中心之间跨越了一个很大的距离,而且排列得相当有规律。然而我们注意到,实验的松弛长度比计算值稍高一些。我们可以通过把起爆高度从600米提高到692米使两者相等(假设的炸弹当量也随之变化)。虽然这个结果肯定在与官方的说法一致性上比硫的放射性数据所显示的数字更好,但它很难支持DS02报告确定的把600米作为起爆的“真实”高度。 图6.8 通过在金属铜中产生的镍63检测的广岛快中子流量。 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A:Ni atoms/g Cu:镍原子数量/每克铜;Ground range(m):地面距离(米); DS02 Calculations:DS02计算值;Measurements :检测值。 B:Ni atoms/g Cu*s²(dpm*m²):镍原子数量/每克铜*s²(dpm*m²) 【s—斜线距离,dpm—每分钟衰减】;Slant range s(m):斜线距离s(米)。 λ:松弛长度。 A:根据DS02报告第677页的图表重新绘制。【87】B:根据方程式2.11对A图的数据的分析。λ的值是由拟合线的斜率确定的;斜线距离是利用方程式6.2由地面距离计算的,采用的起爆高度为600米。 【脚注】 12:在一项特具想象力的研究中,河西等人【99】提出,中子并不是穿透完整的外壳或以某种均匀的流态以及膨胀方式逃离炸弹的,而是通过一个断裂的外壳上的一个刚好3厘米宽的离散环形裂缝逃逸的。他们还自作主张地把起爆高度提高了100米。然而即使把这两种技俩结合起来,也只能缩小而不能消除计算与检测数据之间的差异。
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