A Motor Ability Test for University Women for the Classification of Entering Students Into Homogeneous Groups

Author(s):  
Florence D. Alden ◽  
Margery O'Neal Horton ◽  
Grace Marie Caldwell
1993 ◽  
Vol 23 (4) ◽  
pp. 843-858 ◽  
Author(s):  
A. Jablensky ◽  
H. Hugler ◽  
M. Von Cranach ◽  
K. Kalinov

SynopsisA meta-analysis was carried out on 53 cases of dementia praecox (DP) and 134 cases of manic-depressive insanity (MDI) originally diagnosed by Kraepelin or his collaborators in Munich in 1908. The original case material was coded in terms of Present State Examination syndromes and analysed statistically for internal consistency and discrimination between the two diagnostic entities. Kraepelin's DP and MDI were found to define homogeneous groups of disorders which could be clearly distinguished from one another. A CATEGO re-classification of the cases revealed an 80·2% concordance rate between Kraepelin's diagnoses and ICD-9. Cluster analysis of the original data reproduced closely Kraepelin's dichotomous classification of the psychoses but suggested that DP was a narrower concept than schizophrenia today, while MDI was a composite group including both ‘typical’ manic-depressive illnesses and schizoaffective disorders.


2010 ◽  
Vol 62 (4) ◽  
pp. 1119-1124 ◽  
Author(s):  
N. Stavretovic ◽  
M. Vuckovic ◽  
B. Stajic

The study was performed in Mali Park, in the town of Obrenovac. Our findings are based on the data obtained after direct measurements of elements of growth and the derived indicators of tree vitality and ornamentalness. Cluster analysis was applied to determine the relatively homogeneous groups of tree species. The results show that the group with the best functional characteristics includes Platanus acerifolia, Tilia grandifolia and Fraxinus ornus, and the group of species with inferior characteristics includes Betula verrucosa, Juglans regia, Celtis australis, Acer platanoides, Cedrus atlantica and Acer negundo.


2020 ◽  
Vol 5 (1) ◽  
pp. 87
Author(s):  
Shaghahur Rahman Hanel ◽  
Muhamad Sazeli Rifki
Keyword(s):  

Masalah penelitian adalah kurangnya kemampuan motorik kasar tunagrahita di Panti Sosial Bina Grahita Harapan Ibu Kota Padang. Penelitian ini bertujuan untuk mengetahui efektifitas permainan modifikasi bola basket terhadap kemampuan motorik kasar Tunagrahita di Panti Sosial Bina Grahita Harapan Ibu Kota Padang. Jenis penelitian ini adalah penelitian eksperimen semu. Populasi dalam penelitian ini adalah penyandang tunagrahita ringan di Panti Sosial Bina Grahita Harapan Ibu Kota Padang. yang berjumlah 10 orang. Teknik pengambilan sampel adalah dengan teknik total sampling, maka sampel penelitian ini berjumlah 10 orang. Instrumen dalam penelitian ini menggunakan tes kemampuan motorik (Scott Motor Ability Test) untuk mengukur kemampuan motorik anak tunagrahita. Analisa data dan pengujian hipotesis menggunakan teknik analisis komparasi dengan menggunakan rumus uji beda mean (uji t) dengan taraf signifikan α = 0,05. Dari analisis data yang dilakukan diperoleh hasil : Terdapat efektifitas permainan modifikasi bola basket terhadap kemampuan motorik kasar Tunagrahita di Panti Sosial Bina Grahita Harapan Ibu Kota Padang, dengan perolehan koefisien uji “t” yaitu thitung = 7,87 > ttabel = 1,833.


2020 ◽  
pp. SP506-2019-203
Author(s):  
J. Tubb ◽  
C. V. Burek

AbstractGertrude Elles gained worldwide renown for her seminal work with Ethel Wood on A Monograph of British Graptolites, which is still used today. She gained the MBE, pioneered female geological education, became the first female reader in Cambridge University and one of the first tranche of female Fellows of the Geological Society in 1919. An eccentric with a vast array of hats, PhD students and lodgers, she was a stalwart member of the Sedgwick Club and life member of the British Federation of University Women. She wrote obituaries for colleagues describing their achievements with humour and good nature. Her family describe her as ‘a fabulous woman’ with a huge range of interests including archaeology, botany and music. She related her geological and botanical knowledge in showing a nephew that plants growing along the Moine Thrust reflected change in the underlying rocks. Cambridge colleagues recall her as a ‘marvellous and well-respected figure’ who caused some amusement by her big old cluttered table from which she swept away material making room for new samples (and work for technicians). She died in 1960 in her beloved Scotland. However, her legacy survives in the classification of a group of fossils extinct for nearly 400 myr.


10.12737/7483 ◽  
2014 ◽  
Vol 8 (7) ◽  
pp. 0-0
Author(s):  
Олег Сдвижков ◽  
Oleg Sdvizhkov

Cluster analysis [3] is a relatively new branch of mathematics that studies the methods partitioning a set of objects, given a finite set of attributes into homogeneous groups (clusters). Cluster analysis is widely used in psychology, sociology, economics (market segmentation), and many other areas in which there is a problem of classification of objects according to their characteristics. Clustering methods implemented in a package STATISTICA [1] and SPSS [2], they return the partitioning into clusters, clustering and dispersion statistics dendrogram of hierarchical clustering algorithms. MS Excel Macros for main clustering methods and application examples are given in the monograph [5]. One of the central problems of cluster analysis is to define some criteria for the number of clusters, we denote this number by K, into which separated are a given set of objects. There are several dozen approaches [4] to determine the number K. In particular, according to [6], the number of clusters K - minimum number which satisfies where - the minimum value of total dispersion for partitioning into K clusters, N - number of objects. Among the clusters automatically causes the consistent application of abnormal clusters [4]. In 2010, proposed and experimentally validated was a method for obtaining the number of K by applying the density function [4]. The article offers two simple approaches to determining K, where each cluster has at least two objects. In the first number K is determined by the shortest Hamiltonian cycles in the second - through the minimum spanning tree. The examples of clustering with detailed step by step solutions and graphic illustrations are suggested. Shown is the use of macro VBA Excel, which returns the minimum spanning tree to the problems of clustering. The article contains a macro code, with commentaries to the main unit.


2018 ◽  
Vol 28 (05) ◽  
pp. 837-875 ◽  
Author(s):  
Thomas Quinn-Gregson

An inverse semigroup [Formula: see text] is a semigroup in which every element has a unique inverse in the sense of semigroup theory, that is, if [Formula: see text] then there exists a unique [Formula: see text] such that [Formula: see text] and [Formula: see text]. We say that a countable inverse semigroup [Formula: see text] is a homogeneous (inverse) semigroup if any isomorphism between finitely generated (inverse) subsemigroups of [Formula: see text] extends to an automorphism of [Formula: see text]. In this paper, we consider both these concepts of homogeneity for inverse semigroups, and show when they are equivalent. We also obtain certain classifications of homogeneous inverse semigroups, in particular periodic commutative inverse semigroups. Our results may be seen as extending both the classification of homogeneous semilattices and the classification of certain classes of homogeneous groups, such as homogeneous abelian groups and homogeneous finite groups.


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