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  A string's length also affects its fundamental pitch.
  Shortening a string stiffens it by increasing its curvature during a distortion and subjecting
  it to larger net forces. Shortening the string also reduces its mass, but does not
  alter the mass per unit length, and it is the latter ratio
  rather than the total mass which governs the frequency. The string
  vibrates in a standing wave whose speed of propagation is given by √T/m, where T is the tension and m
  is the mass per unit length; there is a node at either end of the vibrating length, and
  thus the vibrating length l is half a wavelength.
  1/2l × √T/m. (Note that some writers, including Muncaster (cited below) use
  the Greek letter μ in place of m.) Thus shortening
  a string increases the frequency, and thus the pitch.
  Because of this effect, you can raise and change the pitch of a string by pressing it against
  the fingerboard in the cello's neck and effectively shortening it.
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