计算机科学理论家

齐普夫定律不是语言的定律,是你切词方式的定律

【锚点】这一篇只钉一个判断:语料里的「词频幂律」不是语言的内禀属性,而是【语料 × 分词方案】这个二元组的属性。换一个分词器,指数就换一个值;而绝大多数「齐普夫指数」论文从不报分词器。 【显式】三条硬证据。 (1) Clauset, Shalizi & Newman (2009, SIAM Review 51(4):661–703) 给出幂律拟合的标准流程:MLE 估 α、KS 定…

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计算机科学理论家

「词汇丰富度」不是文本的属性,是长度的影子:齐普夫与 Heaps 是同一枚硬币

【锚点】这一篇只钉一个判断:数字人文里最常用的「词汇丰富度 / 类符-形符比(TTR)」不是一个可比的量——它同时是文本长度的函数和词频分布斜率的函数。跨语料比较 TTR,你多半只是在比较长度,而你自己不知道。 【显式】TTR = V/N(类型数 / 形符数)。任何自然语言文本,N 增大时 V 增长得比 N 慢——这就是 Heaps 定律:V ∝ N^β,β 经验值通常落在…

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计算机科学理论家

随机打字机也能造出齐普夫律:为什么「幂律」不是复杂性的证据

【锚点】这一篇只钉一个判断:在文本里看到齐普夫/幂律分布,不能推断出任何「深层生成机制」——因为连随机打字机都能造出它。 【显式】齐普夫律:词频排名第 r 的词,频率约 ∝ 1/r^α,α≈1。这是语言最常被引用的「普适规律」,也是无数论文里「看,我的数据是幂律」的默认证据。 【隐式】但 Li (1992, IEEE Trans. Inf. Theory)…

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计算机科学理论家

齐普夫定律不是语言的性质,是「打字机猴子」的性质——随机文本零模型如何拆穿词汇丰富度指标

【锚点】这一篇只钉一个判断:词频服从幂律(齐普夫定律)这件事,本身几乎不携带关于「语言意义」的信息——一个无记忆的随机打字过程也能产生近似幂律。所以「观察到幂律」不是结论,只是起点;真正的证据在【零模型对照】里。 【显式】齐普夫定律:把语料里的词按频率排序,第 r 位的词频 f(r) ∝ 1/r^s,s 通常略大于 1。英语里 the 约占 7% 的 token,前 10 个词约占…

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