Quantifying Music: The Science of Music at the First Stage of Scientific Revolution 1580–1650The soul rejoices in perceiving harmonious sound; when the sound is not harmonious it is grieved. From these affects of the soul are derived the name of consonances for the harmonic proportions, and the name of dissonances for the unharmonic proportions. When to this is added the other harmonie proportion whieh consists of the longer or shorter duration of musical sound, then the soul stirs the body to jumping dance, the tongue to inspired speech, according to the same laws. The artisans accommodate to these harmonies the blows of their hammers, the soldiers their pace. As long as the harmonies endure, everything is alive; everything stiffens, when they are disturbed.! Thus the German astronomer, Johannes Kepler, evokes the power of music. Where does this power come from? What properties of music enable it to stir up emotions which may go far beyond just feeling generally pleased, and which may express themselves, for instance, in weeping; in laughing; in trembling over the whole body; in a marked acceleration of breathing and heartbeat; in participating in the rhythm with the head, the hands, the arms, and the feet? From the beginning of musical theory the answer to this question has been sought in two different directions. |
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Inhoudsopgave
41 ISAAC BEECKMAN | 116 |
411 The Corpuscular Theory of Sound | 120 |
412 The Nature of Consonance | 127 |
413 Musical Instruments | 147 |
Consolations for the Physicist | 149 |
415 The Division of the Octave | 151 |
416 Conclusions | 157 |
42 RENE DESCARTES | 161 |
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322 Smashing the Senario | 82 |
323 Summary and Conclusions | 83 |
33 GALILEO GALILEI | 85 |
331 Pendulums and Resonance | 87 |
332 The Coincidence Theory of Consonance | 90 |
333 Conclusions | 92 |
34 THE NATURE OF THE COINCIDENCE THEORY | 94 |
35 MARIN MERSENNE | 97 |
351 The Abstract of Musical Theory | 100 |
352 Some Properties of Sound | 101 |
353 The Coincidence Theory Put to the Test | 103 |
354 The Division of the Octave | 111 |
355 Quantifying All Possible Music | 112 |
356 Conclusions | 114 |
THE MECHANISTIC APPROACH | 115 |
422 The Scientific Analysis of Musical Beauty | 166 |
423 The Perception of Consonance | 172 |
424 Conclusions | 175 |
CONTACTS AND CRITICISMS | 180 |
51 THE RENAISSANCE THEORISTS | 181 |
52 THE EARLY PHYSICISTS | 182 |
521 Benedetti | 183 |
53 THE MATHEMATICIANS | 184 |
532 Kepler | 185 |
54 THE MERSENNE CIRCLE | 187 |
Beeckman Meets Young Descartes | 188 |
542 Beeckman Descartes andMersenne | 190 |
55 GALILEO GALILEI | 201 |
56 CONCLUSION | 202 |
AN EXAMPLE FROM THE SECOND GENERATION | 205 |
61 THE PREVALENCE OF THE COINCIDENCE THEORY | 206 |
62 CHRISTIAAN HUYGENS | 209 |
621 The Theory of Consonance | 210 |
622 The Division of the Octave | 214 |
623 The Consonance of the Intervals with 7 | 225 |
624 Conclusion | 228 |
CONCLUSIONS | 231 |
712 What Was To Be Accomplished | 234 |
IMPLICATIONS AND PERSPECTIVES | 243 |
722 Music as an Art and Music as a Science | 250 |
An Example of Theory Replacement | 254 |
724 Quest Without End | 258 |
NOTES | 260 |
BIBLIOGRAPHY | 296 |
NAME INDEX | 303 |
SUBJECT INDEX | 305 |
Overige edities - Alles weergeven
Quantifying Music: The Science of Music at the First Stage of Scientific ... H.F. Cohen Gedeeltelijke weergave - 2013 |
Quantifying Music: The Science of Music at the First Stage of Scientific ... H.F. Cohen Geen voorbeeld beschikbaar - 2014 |
Quantifying Music: The Science of Music at the First Stage of Scientific ... H.F. Cohen Geen voorbeeld beschikbaar - 2010 |
Veelvoorkomende woorden en zinsdelen
according affected already analysis appears approach argument attempt aware basic become Beeckman believed called century chapter coincidence theory compared complete consists correspondence course defined definition derived Descartes discussed dissonance distinction distinguishing division equal example experience explain fact fifth Figure final fourth frequency Galileo give given globules harmony hearing Huygens ideas important instance intervals Kepler later least lengths letter major third mathematical matter mean mean tone Mersenne minor modes motion musical theory namely nature never notes octave once original partial particular physical pitch position possible practice present problem problem of consonance produced properties proportions pulses pure question ratios reason reference regular result scale science of music scientific seems seen semitones sense sixth solution sound Stevin string temperament theory of consonance things tone true tuning turn vibrations whole Zarlino
Populaire passages
Pagina ii - ONTARIO SERIES IN PHILOSOPHY OF SCIENCE A SERIES OF BOOKS IN PHILOSOPHY OF SCIENCE, METHODOLOGY, EPISTEMOLOGY, LOGIC, HISTORY OF SCIENCE, AND RELATED FIELDS Managing Editor ROBERT E. BUTTS Dept. of Philosophy, University of Western Ontario, Canada Editorial Board JEFFREY BUB, University of Western Ontario L.
Pagina ii - Konstanz JOHN M. NICHOLAS, University of Western Ontario GLENN A. PEARCE, University of Western Ontario BAS C. VAN FRAASSEN...
Pagina 19 - I, too, play with symbols [...], but I play in such a way that I do not forget that I am playing. For nothing is proved by symbols; nothing hidden is discovered in natural philosophy through geometric symbols; things already known are merely fitted [to them...
Pagina 284 - Je ne connais point de qualités aux consonances qui répondent aux passions. 5. Vous m'empêchez autant de me demander de combien une consonance est plus agréable qu'une autre, que si vous me demandiez de combien les fruits me sont plus agréables à manger que les poissons. 6. Pour les compositions des raisons, nommez-les comme il vous plaira ; mais vous voyez clairement, sur votre monocorde, comment une dixième majeure se peut diviser en une octave et une tierce majeure. Pour les neiges, il...
Pagina 271 - Consonanti, e con diletto ricevute, saranno quelle coppie di suoni che verranno a percuotere con qualche ordine sopra '1 timpano; il qual ordine ricerca, prima, che le percosse fatte dentro all'istesso tempo siano commensurabili di numero, acciò che la cartilagine del timpano non abbia a star in un perpetuo tormento d'inflettersi in due diverse maniere per acconsentire ed ubbidire alle sempre discordi battiture...
Pagina 271 - La molestia di queste nascerà, credo io, dalle discordi pulsazioni di due diversi tuoni che sproporzionatamente colpeggiano sopra '1 nostro timpano, e crudissime saranno le dissonanze quando i tempi delle vibrazioni fussero incommensurabili; per una delle quali sarà quella quando di due corde unisone se ne suoni una con tal parte dell'altra quale è il lato del quadrato del suo diametro: dissonanza simile al tritono o semidiapente. Consonanti, e con diletto ricevute, saranno quelle coppie di suoni...
Pagina 271 - ... quella quando di due corde unisone se ne suoni una con tal parte dell'altra quale è il lato del quadrato del suo diametro: dissonanza simile al tritono o semidiapente. Consonanti, e con diletto ricevute, saranno quelle coppie di suoni che verranno a percuotere con qualche ordine sopra '1 timpano; il qual ordine ricerca, prima, che le percosse fatte dentro...
Pagina 287 - Tu enirn rêvera soins es, qui desidiosum excitasti, jam e memoria pêne elapsam eruditionem revocasti, et a seriis occupationibus aberrans ingenium ad meliora reduxisti. Quod si quid igitur ex me forte non contemnendum exeat, poteris jure tuo totum illud reposcere ; et ipse ad te mittere non omittam, tum ut jruaris, tum ut corrigas
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