The ten tallest countries, with the first one being the country with the tallest average human height in the world, include: Top 10 Countries with the Tallest Males

Regardless of age, urbanity or rurality, ethnic groups, or provinces, the average height of males was 169.60 cm, while the average height of females was 158.88 cm.

2025年3月8日 · The average height of a country provides crucial insights into the state of its health, wealth, and overall well-being of its citizens. Key findings: Netherlands men stand the tallest with an average height of 183.78 cm, followed closely by Montenegro at 183.30 cm and Bosnia and Herzegovina at 182.47 cm.

This page shows the global ranking chart for height in the past century.

This page links to the world maps, line charts, bubble plots, and ranking plots for pooled global data for human adult height in the last century.

2024年11月24日 · The states of Montana and Utah share the highest average height, with residents standing at an impressive 5'7.7". The heights across different states show a relatively close range, with the top 25 states in the list all recording average heights above 5'7".

With the help of our height percentile calculator you can calculate what percentile of the population your height falls in, what percentage of people of a given gender, age, and country are shorter or taller than you.

按照 位序-规模法则，所谓正常的 S_ {4} 指数和 S_ {11} 指数都应该是1，而 S_ {2} 指数应该是2，显然，四城市指数和十一城市指数，比只考虑两个城市更能全面反映城市规模分布的特点。 位序-规模法则会在下文介绍。 现象：把一个国家或区域的城市，按规模大小分成等级，就有一种普遍存在的规律性现象，即城市规模越大的等级，城市的数量越少，而规模越小的城市等级，城市数量越多。 城市等级规模金字塔 ——城市数量随着规模等级而变动的关系图。 金字塔的基础是 …

Rank–size distribution is the distribution of size by rank, in decreasing order of size. For example, if a data set consists of items of sizes 5, 100, 5, and 8, the rank-size distribution is 100, 8, 5, 5 (ranks 1 through 4). This is also known as the rank–frequency distribution, when the source data are from a frequency distribution.

2020年4月23日 · 1936年，H.W.Singer提出了一般意义的模型 （称呼位序规模法则？ 该式即RankSize的通用公式，很多人习惯上称为 Zipf公式， 而严格意义上讲Zipf在1949年给出的模型只是q=1时的一种特例。 陈彦光, 刘继生. 城市规模分布的分形和分维 [J]. 人文地理, 1999 (02):48-53. 文章浏览阅读906次。