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生物学 1943

细菌从病毒敏感到病毒抗性的突变

萨尔瓦多·卢里亚 与 马克斯·德尔布吕克

「波动测验」证明:细菌突变是随机自发的,发生在选择之前,而非由选择引起。

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In depth · the introduction

细菌是因为威胁出现才变得抗性,还是那幸运的少数本就是突变体、早早等在那里?两位科学家,用算术给出了答案。

核心想法

往一皿细菌上倒入病毒,几乎所有都会死——但少数存活下来,并继续繁殖。这些存活者的抗性,从何而来?一种想法是:病毒本身当场把少数细胞「逼」成了抗性。另一种是:早在此前,就有少数细胞在生长中因随机的复制差错而变成了抗性,病毒只是放过了它们。卢里亚与德尔布吕克找到了在两者之间做出裁决的办法——而且全程不必亲眼看见哪怕一次突变发生。

它是如何诞生的

1943 年,萨尔瓦多·卢里亚在一次院系舞会上,看着一位同事玩老虎机,灵感忽至:大多数下注什么也不给,但偶尔机器会吐出一个「头奖」。如果抗性来自生长中的随机突变,那么细菌培养物就应当像老虎机——多数只给出寥寥几个存活者,而极少数培养物——里头有一次突变早早发生、又被复制了许多代——会中出成千上万的「头奖」。卢里亚写信给由物理学转行的生物学家马克斯·德尔布吕克,后者补上了数学。他们培养了许多独立的培养物,数清每一个里的存活者,看到的正是那种剧烈、满是头奖的散布。

它为何重要

它证明了达尔文的逻辑一路向下、直抵细菌:变异在先,盲目地发生,而选择只是从已经存在的东西里挑拣。它还把「突变多久发生一次?」变成了一件你真能测量的事——靠数数与算术——并让细菌,这后来整个分子生物学的主力,成了遗传学正当的研究对象。

一个可以想象的画面

想象在好几天里,向一群不断壮大的人发放彩票,然后问每个房间里有多少中奖者。如果彩票只在最后那道门口才发(免疫),那每个房间最终都差不多只有那么几个中奖者。但如果彩票是随着人群增多、一路发下来的(突变),那么某个「有人早早中奖、又带来一大家子同样中奖的人」的房间,就会中出一个头奖,而多数房间一个都没有。这些头奖,泄露了中奖发生在门口之前,而非在门口那一刻。

一格格并行的细菌培养物,显示每个里有多少细胞抵抗了病毒;在随机突变与获得性免疫两假说间切换、并调节突变率,便见突变情形散成少数头奖与大量近零的培养物,而免疫情形则紧凑而均匀。

它的位置

这是细菌加入本馆所讲述的遗传故事的那一刻。它与达尔文的自然选择(1859)并立——在微生物的尺度上,展示出同样的「盲目变异、然后选择」——又恰位于埃弗里(1944)与赫尔希–蔡斯(1952)之前,后两者将揭示基因究竟由什么构成。它所开启的噬菌体研究,一路直通双螺旋,乃至更远。

The original document
Original source text
S. E. Luria & M. Delbrück · Indiana University & Vanderbilt University · Genetics 28 (1943): 491–511
The problem
When a bacterial culture is attacked by a bacteriophage, almost all the cells die, but a few resistant cells survive and found resistant colonies. Two explanations were on the table. By the acquired-immunity view, contact with the virus itself induces a small, fixed fraction of cells to become resistant. By the mutation view, rare resistant mutants already exist in the culture, having arisen by chance during earlier growth, independently of the virus.
The idea
Luria and Delbrück realised the two views make different statistical predictions, and that the difference shows up not in the average number of survivors but in how that number fluctuates from one culture to another. If resistance is induced at the moment of exposure, each culture is an independent series of rare events and the survivor counts should follow a Poisson distribution, with variance about equal to the mean. If resistance is inherited from a chance mutation during growth, a mutation that happened early is passed to a large clone of descendants, so an occasional culture carries a huge 'jackpot' of resistant cells and the counts fluctuate far more widely than Poisson allows.
The experiment
They grew many small parallel cultures of Escherichia coli from tiny inocula, let each grow undisturbed, then plated each entire culture on a lawn of bacteriophage and counted the resistant colonies. As a control, they sampled a single large culture many times over. The single culture, sampled repeatedly, gave counts that varied only by sampling (Poisson) error; the independent parallel cultures gave counts that fluctuated enormously, including rare jackpots.
The result
The wide fluctuation between independent cultures was incompatible with acquired immunity and matched the mutation hypothesis. From the relationship between the mutation rate and the distribution of survivors — in particular the fraction of cultures with no resistant cells at all — the authors could even estimate the rate at which the resistance mutation occurs per cell division. Resistance, they concluded, arises by spontaneous mutation before the virus is ever applied; the virus only selects the mutants already present.
[ … ]
The full paper develops the probability theory of the mutant distribution, tabulates the parallel-culture and single-culture data, and derives the mutation rate; it runs to about twenty pages and is available in full at the source below.
S. E. Luria & M. Delbrück · Genetics, vol. 28 · 1943