In a message dated 6/10/98 8:49:40 AM Central Daylight Time, rscott@wwnet.net writes: <<...the fact is that inharmonicity is a phenomenon that is unique to struck instruments, like the piano, the harpsichord, the xylophone, bells, dulcimer, guitar, etc. There is no inharmonicity in instruments that produce a continuous sound from continuous excitation, like the violin, the pipe organ, horns, woodwinds, and accordians. >> Thank you for your input. I was very surprised to read this, for more than one reason. However, it does explain one thing to me. Years ago, Rick Baldassin demonstrated that if you could bow a piano string, there would be significantly less inharmonicity, or none, according to what you have said. I have always wondered how the same string could be different with regards to its inherent qualities. I am not at all a scientist but I like to experiment and question what is regarded as fact and like to see if there might be something better than what most people accept as the norm. This is why I use non-equal temperaments and creatively stretched octaves. I have always understood that an instrument has its characteristic sound because of its harmonic structure. That is what would distinguish two instruments of the same pitch such as a clarinet and an oboe from each other, for example. I have known for many years that a bell usually has a great amount of inharmonicity, that is at least one reason why their pitch is so difficult to identify. According to what you have said, if one could take a rosined bow and draw it acroos the sharp edge of a bell, you would expect the sound to be quite different and a more identifiable tone to be heard. You talked about "continuous excitation" being the difference. A harp, harpsichord, or any other plucked instrument such as guitars, lutes, mandolins,etc. have inharmonicity because their strings are not continuously excited. But does not the rosin and the microscopic sized barbs of a bow actually "pluck" the string too? How rapidly does the "excitation" have to occur for it to be considered "continuous"? If you give the piano key a rapid series of strokes such as when playing a trill, would the inharmonicity ofthe strings involved decrease or go away? Could the back and forth motion of a reed also be considered as individual movements, the same as being struck or plucked? The reason I ask this is that I do not doubt what you have said but if a reed has no inharmonicity, then how could my SAT pick up the difference between the fundamental of a G2 reed and the same reed as read on G3, G4, G5, and G6 and show an increasin difference of 6¢ at the highest partial that was measured? When the bellows are pushed forcefully, that 6¢ again flattens considerably. When I play the G2 button and push the bellows normally, the other 4 reeds sound in octaves that are apparently beatless. When I push forcefully, they go out of tune with each other. You can hear beats within the octaves. If there is inharmonicity or a phenomenon which is equivilant to it or at least produces an effect which mimicks inharmonicity, I would naturally be inclined to investigate a tuning scheme which would stretch the octaves. However, if it turns out that only the lower reeds have this "inharmonicity" or they are the only ones where it can really be heard in the range where all the intrument's harmony occurs, then stretching the octaves would only make this "bellows effect" worse. The lower reeds would go all the more flatter against the upper reeds. I am interested to read what you have to say about this. Bill Bremmer RPT Madison, WIsconsin
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