STATISTICS OF THE CLINICAL HOSPITAL OF MIDWIFERY AT THE UNIVERSITY OF BERLIN,

The Lancet ◽  
1838 ◽  
Vol 29 (752) ◽  
pp. 644-645
Keyword(s):  
Clinical Hospital ◽  
University Of Berlin ◽  
The University

Comparison of the efficiency of the indexes of Pont and Korkhause with Kernott technique in patients with narrowing of maxilla

2020 ◽  
Vol 20 (3) ◽  
pp. 199-203
Author(s):  
O. I. Admakin ◽  
I. A. Solop ◽  
A. D. Oksentyuk
Keyword(s):  
Dental Treatment ◽  
Standard Analysis ◽  
Clinical Hospital ◽  
Control Models ◽  
Diagnostic Models ◽  
Left And Right ◽  
The Asymmetry ◽  
The Right ◽  
The University ◽  
Medical University

Relevance. The narrowing of the maxilla is one of the most common pathologies in orthodontics. Recent studies show that the narrowing is always asymmetric which is connected to the rotation of the maxilla. To choose the treatment correctly one need a calculation that reveals the asymmetry, which is impossible with using standard indexes.Purpose – to compare efficiency of indexes of Pont and Korkhause with the Kernott's method in patients with narrowing of the maxilla.Materials and methods. The study involved 35 children aged from 8 to 12 years old undergoing dental treatment in the University Children's Clinical Hospital of the First Moscow State Medical University with no comorbidities. For every patient a gypsum model was prepared and after that to carry out the biometrical calculation. In this study two indexes were used: Pont's index and Korkhause's; using this standard analysis the narrowing of the maxilla was revealed. After using Pont's Index and Korkhaus analysis all the models were calculated by the method of Kernott with Kernott's dynamic pentagon.Results. As a result of the analysis of the control diagnostic models a narrowing of the maxilla in 69% of cases (n = 24) was revealed in all cases, the deviation of the size of the dentition was asymmetric. Thus, 65% of the surveyed models showed a narrowing on the right. This narrowing was of a different severity and averaged 15 control models.Conclusions. This shows that for the biometrics of diagnostic models it is necessary to use methods that allow to estimate the width of the dentition rows on the left and on the right separately. To correct the asymmetric narrowing of the dentition, it is preferable to use non-classical expanding devices that act equally on the left and right sides separetly.

Schleiermachers Vorlesungen über das Leben Jesu – Die Einleitungen der Kollegien von 1819/20 und 1829/30. Zwei Teileditionen von Hörernachschriften

2020 ◽  
Vol 27 (2) ◽  
pp. 262-310
Author(s):  
Matthias Hofmann
Keyword(s):  
Critical Edition ◽  
Friedrich Schleiermacher ◽  
University Of Berlin ◽  
The University

Abstract Between 1819 and 1832 Friedrich Schleiermacher was giving lectures on the life of Jesus at the University of Berlin. The following article includes two partial editions, which document the introductory parts of the lectures from 1819/20 and 1829/30. Both are based on manuscripts written by Schleiermacher’s listeners. Especially to explore the development of Schleiermacher’s conceptual considerations this two partial editions should be a useful addition to the new critical edition of Schleiermacher’s Vorlesungen über das Leben Jesu published in 2018 by Walter Jaeschke (KGA II/15).

scholarly journals The development of the concept of uniform convergence in Karl Weierstrass’s lectures and publications between 1861 and 1886

2020 ◽  
Author(s):  
Klaus Viertel
Keyword(s):  
Uniform Convergence ◽  
Present Article ◽  
Elliptic Functions ◽  
Continuity Theorem ◽  
University Of Berlin ◽  
Lecture Notes ◽  
History Of ◽  
Lecture Courses ◽  
The University ◽  
Independent Branch

AbstractThe history of uniform convergence is typically focused on the contributions of Cauchy, Seidel, Stokes, and Björling. While the mathematical contributions of these individuals to the concept of uniform convergence have been much discussed, Weierstrass is considered to be the actual inventor of today’s concept. This view is often based on his well-known article from 1841. However, Weierstrass’s works on a rigorous foundation of analytic and elliptic functions date primarily from his lecture courses at the University of Berlin up to the mid-1880s. For the history of uniform convergence, these lectures open up an independent branch of development that is disconnected from the approaches of the previously mentioned authors; to my knowledge, Weierstraß never explicitly referred to Cauchy’s continuity theorem (1821 or 1853) or to Seidel’s or Stokes’s contributions (1847). In the present article, Weierstrass’s contributions to the development of uniform convergence will be discussed, mainly based on lecture notes made by Weierstrass’s students between 1861 and the mid-1880s. The emphasis is on the notation and the mathematical rigor of the introductions to the concept, leading to the proposal to re-date the famous 1841 article and thus Weierstrass’s first introduction of uniform convergence.

History: Sacred and Secular

1978 ◽  
Vol 47 (1) ◽  
pp. 5-22 ◽  
Author(s):  
Lewis W. Spitz
Keyword(s):  
Presidential Address ◽  
Don Quixote ◽  
University Of Berlin ◽  
The University

Jacob Burckhardt somewhat naively recorded that when he first came to the University of Berlin to study history, his eyes opened wide with astonishment at the first lectures he heard by Leopold von Ranke, Gustav Droysen and Philipp August Böckh. He realized that the same thing had befallen him as befell the knight Don Quixote, for he had loved his science on hearsay and suddenly here it was appearing before him in gigantic proportions and he had to lower his eyes. The occasion of delivering a presidential address to an august society of scholars, following on the podium historians of great distinction, and speaking on a topic of such magnitude is an equally humbling experience.

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