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Tisley's harmonograph
Tisley's harmonograph

Tisley's harmonograph

Datecirca 1880
Inventory Number1997-1-0451
ClassificationHarmonograph
Subject
    Maker S. C. Tisley & Company fl. 1870 - 1880
    User Wallace C. Sabine 1868 - 1919
    Cultural Region
      Place of Origin
        Dimensionsinstrument on stand: 96 x 81 x 65 cm (37 13/16 x 31 7/8 x 25 9/16 in.)
        Material
          Accessoriesthree weights for pendulum
          DescriptionTwo large pendulums pivoted on a wooden surface that has three legs and rests on a wooden triangular base with wheels. One of the pendulums has a system of strings and pulleys attached and holds a pen on top which writes on a disk-shaped surface that is held by the other pendulum. The disk-shaped has a gear mechanism that makes it rotate and can be wound up. Both pendulum rods have another disk-shaped surface about half-way between the table their higher ends. One can attach extra weights to the pendulums.
          Signedon brass knob: S. C. TISLEY & Co. London
          Curatorial RemarksFrom Jefferson Laboratory; used by Professor W. C. Sabine. The file in the CHSI Library contains several articles pertaining to use of harmonographs. For an introduction to harmonographs that includes this particular instrument, see the Harmonograph page at the Collection of Instruments for Natural Philosophy, Kenyon College, OH <a href="http://physics.kenyon.edu/EarlyApparatus/Oscillations_and_Waves/Harmonographs/Harmonographs.html" target="_blank">here</a>.
          FunctionThis is an instrument that draws figures that result from the combined motion of several pendulums (Lissajous figures). The two main movements that compose the figures are given by the large pendulums. Other oscillatory movements are given by the pulley system, and the whole drawing can be made to rotate by activating the mechanism under the disk-shaped surface.

          Lissajous figures or curves are constructed from complex harmonic motions. They are often used to measure a phase difference between two vibrations.

          An example of how such figures are generated is found on the following website.
          ProvenanceFrom Prof. Wallace C. Sabine, Harvard University.
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