再訪廣島
【德】麥考·帕默 著
郎倫友 譯
第八章 第九節
8.9 急性輻射病與官方輻射劑量的估計
你可能已經看過了關於原子彈幸存者的研究,這些研究將某些生物學後果——例如癌症——同個體輻射劑量聯係起來。劑量的測量問題將在第十一章進行討論,該章還展示了一幅急性輻射病發病率與輻射劑量之間關係的圖表(圖11.1B)。這種相關性顯然很差,那條劑量-反應曲線在生物學領域極不可信,通過與圖11.1A所示的相關數據進行比較就看得出來。
圖8.5 按劑量值分組的幸存者人數(A);估計劑量為6戈瑞的患者中急性輻射病症狀的發生率(B)。在輻射影響基金會(RERF)的數據集中【165】,72名幸存者中有8名患者出現一種或多種症狀而“沒有報告”,劑量精確到6.000戈瑞;這些問題包括在A圖中,但B圖沒包括。
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A:Cases per dose value(n):每單位劑量病例數(名);Kerma (γ+neutrons, Gy):比釋動能(γ-射線+中子,戈瑞)。
B:Cases(n):病例(名);Number of ARS symptoms:急性輻射病症狀數。
構成圖11.1B的數據集裏輻射劑量比這幅圖中所示的劑量分辨率更高。如果我們根據文獻中的個人劑量值分組的人數繪製一幅直方圖,就會看到數據集裏估計劑量沒有超過6戈瑞的病例。(圖8.5A)然而給定劑量恰好為6.000戈瑞的人數遠遠超過其他個人劑量值在3戈瑞以上的人數;事實上,隻有在低於1 戈瑞的情況下,我們才能發現人數高於劑量值6 戈瑞時的人數。這種特殊的圖式清楚地表明,所有高於6戈瑞的原始估計劑量都在該值處被截斷了;可能是因為認為它們使人無法生存,很可能是受圖11.1A所示的恒河猴實驗結果的影響。不言而喻,這樣製作的“香腸”的質量不符合科學標準。另外,不管是否截斷,在所有的劑量群組中,有0個或一個急性輻射病症狀的個體數量都超過有兩個或更多症狀的個體數量。(圖8.5B)這22名沒有任何症狀的患者顯然屬於沃倫的和奧特森的神秘患者,盡管他們暴露於“在理論上致命”的輻射劑量下,但卻“完全沒有輻射效應”。
這一節的這些發現進一步證實了我們先前的觀察,急性輻射病的劑量分布並不符合官方關於炸彈及其輻射的說法,我們將在第十一章和第十二章再次討論所謂的輻射劑量和生物效應問題。
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