Johnson & Johnson, Jacksonville, FL, USA.
https://orcid.org/0000-0003-4635-6435.
Transl Vis Sci Technol. 2024 Oct 1;13(10):11. doi: 10.1167/tvst.13.10.11.
It has been noted that, at higher prevalences, the rate of change in the prevalence of high myopia seems to be disproportionately greater compared with the rate of change in the prevalence of myopia. A simple, evidence-based explanation for this relationship is offered.
Using a convenience sample of 41 datasets with prevalence estimates for at least two refractive error thresholds (e.g., -0.50 and -6.00 D) the common slope of the logit vs. refractive threshold was applied to model expected rates of high myopia across the myopia prevalence range and the corresponding ratio of change in high myopia to myopia prevalence.
The logit of high myopia is related linearly to the logit of myopia. The ratio of increase in high myopia prevalence to that for myopia prevalence increases with underlying prevalence. For example, an increase in myopia prevalence from 19% to 20% is modelled to be accompanied by a 0.1% increase in the prevalence of high myopia from 1.55% to 1.65%-a ratio of 0.1. Conversely, an increase in myopia prevalence from 79% to 80% is predicted to result in a 1% increase in the prevalence of high myopia from 20.6% to 21.6%-a ratio of 1.0.
The increase in the prevalence of high myopia compared with that of myopia as the latter increases is merely a function of the underlying nature of refractive error probability distributions and requires no further investigation as to its origin.
This study shows how the prevalence of myopia and high myopia are inter-related. A widespread effort to slow myopia progression will affect the prevalence of high myopia but not myopia in general. In contrast, efforts to delay myopia onset will affect both.
已经注意到,在较高的流行率下,高度近视的流行率变化率似乎与近视的流行率变化率不成比例地更大。为此提供了一个简单的、基于证据的解释。
使用至少有两个屈光不正阈值(例如,-0.50 和-6.00 D)的流行率估计值的方便样本,将逻辑与屈光阈值的共同斜率应用于模型,以预测整个近视流行率范围内高度近视的预期发生率,以及高度近视与近视流行率变化的相应比值。
高度近视的对数与近视的对数呈线性相关。高度近视流行率增加与近视流行率增加的比值随着基础流行率的增加而增加。例如,近视流行率从 19%增加到 20%,预计将伴随着高度近视流行率从 1.55%增加到 1.65%,增加 0.1%,即比例为 0.1。相反,近视流行率从 79%增加到 80%,预计将导致高度近视流行率从 20.6%增加到 21.6%,增加 1%,即比例为 1.0。
随着后者的增加,与近视相比,高度近视的流行率增加仅仅是屈光不正概率分布的基本性质的函数,不需要进一步调查其起源。
本研究表明了近视和高度近视的流行率是如何相互关联的。广泛努力减缓近视进展将影响高度近视的流行率,但不会影响一般近视。相比之下,努力延迟近视的发生将同时影响两者。