scholarly journals Digitale Fassungsvergleiche am Beispiel von Beethovens Eigenbearbeitungen

2020 ◽  
Author(s):  
Susanne Cox ◽  
Richard Sänger

In its second module, „Beethovens Werkstatt“ deals with five of Beethoven’s compositions which exist both in their original versions and as authentic arrangements (Piano Sonata op. 14/1 arranged for string quartet, Septett op. 20 and Trio op. 38, Opferlied op. 121b and Bundeslied op. 122 as piano reductions, Große Fuge op. 133 as arrangement for piano for four hands op. 134). To demonstrate Beethoven’s arrangement practices, the original version of each work is synoptically linked with its arrangement in a digital edition called „VideApp Arr“. Through digital tools for comparison the relationships between the two versions can be investigated from different perspectives. It becomes visible how the versions are related to each other both by „invariance“ (text elements with the same structure), by „variance“ (text elements with a similar structure) and, in special cases, also by „difference“ (text elements without corresponding parameters). Each view within the „VideApp Arr“ is generated from the underlying MEI data.

Open Theology ◽  
2019 ◽  
Vol 5 (1) ◽  
pp. 80-94 ◽  
Author(s):  
Sarah Yardney ◽  
Sandra R. Schloen ◽  
Miller Prosser

Abstract This article describes the digital edition of the Hebrew Bible: A Critical Edition (HBCE), which is being produced as part of a project called Critical Editions for Digital Analysis and Research (CEDAR) at the University of Chicago. We first discuss the goals of the HBCE and its requirements for a digital edition. We then turn to the CEDAR project and the advances it offers, both theoretical and technological. Finally, we present an illustration of how a reader might use the digital HBCE to interact with the biblical text in innovative ways.


Symmetry ◽  
2020 ◽  
Vol 12 (4) ◽  
pp. 645 ◽  
Author(s):  
Peijian Shi ◽  
David A. Ratkowsky ◽  
Johan Gielis

Many natural shapes exhibit surprising symmetry and can be described by the Gielis equation, which has several classical geometric equations (for example, the circle, ellipse and superellipse) as special cases. However, the original Gielis equation cannot reflect some diverse shapes due to limitations of its power-law hypothesis. In the present study, we propose a generalized version by introducing a link function. Thus, the original Gielis equation can be deemed to be a special case of the generalized Gielis equation (GGE) with a power-law link function. The link function can be based on the morphological features of different objects so that the GGE is more flexible in fitting the data of the shape than its original version. The GGE is shown to be valid in depicting the shapes of some starfish and plant leaves.


2006 ◽  
Vol 3 (1) ◽  
pp. 7-34 ◽  
Author(s):  
ROHAN STEWART-MACDONALD

Hummel’s quoting of music by other composers has been mentioned briefly in a number of studies. While some of these quotations are explicit, others are a good deal more problematic. This article investigates explicit quotations that appear in two of Hummel’s string quartets dating from 1803–1804 and the finale of a piano sonata from 1807. The fourth movement of the String Quartet in G major, Op. 30 No. 2, twice quotes J. S. Bach’s Goldberg Variations, BWV988, the slow movement of Op. 30 No. 3 refers to Handel’s Messiah and the finale of the F minor piano sonata cultivates a complex relationship with the last movement of Mozart’s ‘Jupiter’ Symphony. My objective is to demonstrate the sophistication and subtlety with which Hummel manipulates the quoted material in these three cases.Hummel’s obvious quotation of Bach and Handel in particular is related to a multi-faceted preoccupation with archaic styles and earlier works that had taken root in the later eighteenth century and that continued to expand into the nineteenth and beyond. Although England was the first nation to develop a performance tradition around the ‘ancient’ musical repertory, it was the accumulation of a didactic tradition around the keyboard works of J. S. Bach in north Germany and its steady migration to centres like Vienna that is of more direct relevance here. And when one surveys the (supposed) quotations by Haydn, Mozart, Beethoven and Clementi of works by Bach and Handel and compares them with Hummel’s, Hummel’s remain outstanding in their exactness and also in their frequent lightheartedness of tone. Whereas many straightforward quotations or instances of modelling appear reverential or seek to exalt the basic idiom, Hummel’s either are humorous or seem calculated to reduce the potency of the original in order to assimilate the earlier idiom into the later one. The three pieces considered here illustrate the spectrum of techniques used by Hummel to manipulate quoted material in his works. The quotations in the two quartets have drawn very little comment; the references to Mozart’s ’Jupiter’ Symphony in the finale of Op. 20 have been remarked on more frequently, but the relationship between the two finales is a good deal more intricate than has previously been shown. The ‘contrapuntal deconstruction’ that takes place late in the third movement of Hummel’s Op. 20, between the most explicit reference to the ‘Jupiter’ finale and the coda, is lighthearted in character – amusing, even – and is in some ways the most ingenious and vibrant episode in the movement.


1992 ◽  
Vol 133 (1797) ◽  
pp. 588
Author(s):  
Eric Roseberry ◽  
Mandelring Quartet ◽  
Ib Hausmann ◽  
Kolja Lessing
Keyword(s):  

2007 ◽  
Vol 4 (2) ◽  
pp. 67-88 ◽  
Author(s):  
Matthew Head

The year 1846 was a watershed for Fanny Hensel: in that year she published collections of music in her own name. Felix Mendelssohn, withholding personal approval of his sister's decision to go public, nonetheless acknowledged a change of status when he offered his ‘professional blessing upon your decision to enter our guild’. This much is well known, but the decision to publish was one of several signs that in the 1840s Hensel sought to set her life-long cultivation of composition on a more formal and professional footing. With her Piano Sonata in G minor (autumn 1843) she tackled a genre largely off-limits to earlier female composers in northern Germany. The genre involved extended instrumental forms and Hensel was alternately confident and full of doubts about her abilities in this area. In a letter to her brother concerning her String Quartet, she pictured herself trapped in the ‘emotional and wrenching’ (‘rührend u. eindringlich’) style of late Beethoven. Countering her brother's criticisms of the quartet she asserted, ambivalently, that she did not lack ‘the compositional skill’ (‘die Schreibart’) to succeed so much as ‘a certain vital force’ (‘ein gewisses Lebensprinzip’) and the ‘strength to sustain my ideas and give them the necessary consistency’.


2014 ◽  
Vol 139 (1) ◽  
pp. 41-88 ◽  
Author(s):  
Benedict Taylor

ABSTRACTAs well over a century of reception history attests, qualities of memory, reminiscence and nostalgia seem to constitute some of the most characteristic attributes of Schubert's music. Yet despite the undoubted allure of this subject and its popularity in recent years, the means by which music may suggest the actions of memory and temporal consciousness are often unclear or under-theorized in scholarship. This article examines how such nostalgic subjectivities are constructed in Schubert's music and the language used to describe it. Rather than overturning the now habitual associations between Schubert and memory, the article seeks to question more deeply how they are, and indeed might better be, supported. It looks principally at the String Quartet in A minor, D.804 (‘Rosamunde’), and draws further on such staples of the Schubertian memory discourse as the Quartet in G, D.887, and the Piano Sonata in B♭, D.960.


2016 ◽  
Vol 19 (4) ◽  
pp. 169-177
Author(s):  
Dinh Nguyen ◽  
Mo Hong Tran

In this paper, we proved a new extended version of the Hahn-Banach-Lagrange theorem that is valid in the absence of a qualification condition and is called an approximate Hahn-Banach-Lagrange theorem. This result, in special cases, gives rise to approximate sandwich and approximate Hahn-Banach theorems. These results extend the Hahn-Banach-Lagrange theorem, the sandwich theorem in [18], and the celebrated Hahn-Banach theorem. The mentioned results extend the original ones into two features: Firstly, they extend the original versions to the case with extended sublinear functions (i.e., the sublinear functions that possibly possess extended real values). Secondly, they are topological versions which held without any qualification condition. Next, we showed that our approximate Hahn-Banach-Lagrange theorem was actually equivalent to the asymptotic Farkas-type results that were established recently [10]. This result, together with the results [5, 16], give us a general picture on the equivalence of the Farkas lemma and the Hahn-Banach theorem, from the original version to their corresponding extensions and in either non-asymptotic or asymptotic forms.


2021 ◽  
Vol 108 ◽  
pp. 53-80
Author(s):  
Ira Braus

In 1948, Elliott Carter penned an analysis of his Piano Sonata for Edgard Varèse.  His analysis of the first movement, in particular, makes one ask why Carter did not subsume its recurrent two-tempo structure under “first group” of its sonata form.  Given Carter’s sophistication,  was he experiencing a moment of music historical “agnosia,” since two-tempo expositions inform  familiar Beethoven  works such as  Piano Sonata, op.31, no.2 and String Quartet in Bb, op.130. This paper explores Carter’s “agnosia” by way of internal and external evidence. Internally, it revisits the thematic chart he attached to the 1948 analysis and goes on to posit the idea that the work’s quintal neo-tonality so saturates its thematic network themes as to distort the composer’s analysis of the form, historical precedents irrespective.  Externally, the paper  compares three works by Beethoven to Carter’s Sonata as regards its two-tempo structure, using concepts borrowed from Hepokoski and Darcy’s Elements of Sonata Theory (1999).  Finally, the author revisits  writings of Carter and his circle that may explain why his analysis downplayed historical precedents to the Piano Sonata.


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