Metrical Dissonance and Metrical Revision in Beethoven’s String Quartets

2018 ◽  
pp. 31-59
Author(s):  
Harald Krebs
2020 ◽  
Vol 60 (1-4) ◽  
pp. 243-262
Author(s):  
Gloria A. Rodríguez-Lorenzo

The appearance of zarzuela in Hungary is entirely unknown in musicology. In the present study, I discuss the currently unchartered reception of the zarzuela El rey que rabió (first performed in Spain in 1891) by Ruperto Chapí (1851-1909), a Spanish composer of over one hundred stage pieces and four string quartets. Premièred as Az unatkozó király in Budapest seven years later in 1898, Chapí’s zarzuela met with resounding success in the Hungarian press, a fervour which reverberated into the early decades of the twentieth century. Emil Szalai and Sándor Hevesi’s skilful Hungarian translation, together with Izsó Barna’s appropriate adjustments and reorchestration, accordingly catered the work to Budapest audiences. Through analysis of hand-written performance materials of Az unatkozó király (preserved in the National Széchényi Library), alongside a detailed study of the Hungarian reception, the profound interest in Spanish music–particularly in relation to musical theatre–amongst the turn-of-the-century Hungarian theatre-going public is revealed. This paper explores how Az unatkozó király became a success in Hungary.


Tempo ◽  
1959 ◽  
pp. 11-16
Author(s):  
Frederick Rimmer

The four string quartets* of Bloch are a convenient medium for assessing both the strength and weakness of his unusual talent, revealing, as they do, an imperfect endowment of those processes of thought and feeling from which, in the right amalgam, a masterpiece of musical expression can emerge. Only the second quartet represents him at his best. It is one of the few works where inspiration and emotion are under the control of the intellect. There are weaknesses in the other quartets largely brought about by preoccupation with cyclic procedures—a notorious and dangerous expedient for a composer unable by nature to accept the traditional usages and disciplines of sonata form.


1986 ◽  
Vol 127 (1715) ◽  
pp. 21
Author(s):  
Denis McCaldin
Keyword(s):  

Author(s):  
Pierre Allegraud ◽  
Louis Bigo ◽  
Laurent Feisthauer ◽  
Mathieu Giraud ◽  
Richard Groult ◽  
...  
Keyword(s):  

1970 ◽  
Vol 111 (1533) ◽  
pp. 1119
Author(s):  
Robert Anderson ◽  
Mozart ◽  
The Heutling Quartet
Keyword(s):  

1968 ◽  
Vol 109 (1504) ◽  
pp. 547
Author(s):  
Wilfrid Mellers ◽  
Ives ◽  
Juilliard Quartet
Keyword(s):  

2021 ◽  
pp. 276-302
Author(s):  
Mark Gotham

Metrical dissonance is a powerful tool for creating and manipulating musical tension. The relative extent of tension can be more or less acute depending (in part) on the type of dissonance used and moving among those dissonance types can contribute to the shape of a musical work. This chapter sets out a model for quantifying relative dissonance that incorporates experimentally substantiated principles of cognitive science. A supplementary webpage [**html page] provides an interactive guide for testing out these ideas, and a further online supplement [**URL—included in the main text as Section \ref{sec:online}] provides mathematical formalizations for the principles discussed. We begin with a basic model of metre where a metrical position’s weight is given simply by the number of pulse levels coinciding there. This alone enables a telling categorization of displacement dissonances for simple metres and a first sense of the relative differences between them. These arbitrary weighting ‘values’ are then refined on the basis of tempo and pulse salience. This provides a more subtle set of gradations that reflect the cognitive experience of metre somewhat better while still retaining a clear sense of the simple principles that govern relative dissonance. Additionally, this chapter sees the model applied in a brief, illustrative analysis and in a preliminary extension to ‘mixed’ metres (5s, 7s,…). This sheds light on known problems such as the relative stability of mixed metres in different rotations, and suggests a new way of thinking about mixed metres’ relative susceptibility to metrical dissonance.


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