Weibel E R
Department of Anatomy, University of Berne, Switzerland.
J Microsc. 1989 Sep;155(Pt 3):393-403. doi: 10.1111/j.1365-2818.1989.tb02898.x.
Obtaining, by means of microscopy, meaningful measurements pertaining to spatial structures requires methods which allow three-dimensional quantitative information to be derived from the reduced information available on the two-dimensional flat sections of the structure. The most powerful methods to that effect are those of stereology which are based on mathematical principles. This paper reviews the early invention of these methods, which sought to solve practical problems, and their further evolution as more rigorous mathematical foundations were developed. It is demonstrated that stereological methods are essentially sampling methods and that newer trends provide new and sound solutions to old and elusive problems, such as anisotropy or particle number and size.
通过显微镜获得与空间结构相关的有意义的测量结果,需要采用能够从结构二维平面切片上可用的简化信息中得出三维定量信息的方法。为此,最有效的方法是基于数学原理的体视学方法。本文回顾了这些方法的早期发明,它们旨在解决实际问题,以及随着更严格的数学基础的发展而产生的进一步演变。结果表明,体视学方法本质上是抽样方法,并且新趋势为诸如各向异性或颗粒数量和大小等古老而难以解决的问题提供了新的、合理的解决方案。