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Where ''K'' and <math>\alpha</math> are problem specific constants and <math>X_n</math> is a solution of length ''n''

Where ''K'' and <math>\alpha</math> are problem specific constants and <math>X_n</math> is a solution of length ''n''.  Using equation (1) and test runs on smaller problems of lower order, ''K'' and <math>\alpha</math> can be determined.  Along with some suggestions provided in the ParSA documentation, progress can be made towards finding higher quality solutions at a much faster rate.

 

The equation for warming temperature in the Aarts scheduler:

The equation for warming temperature in the Aarts scheduler:

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<math>T=\bar{\Delta C^{(|)}}\left(\ln \frac{m_2}{m_2\chi_0-(1-\chi_0)m_1}\right)^{-1}</math>

<math>T=\bar{\Delta C^{(|)}}\left(\ln \frac{m_2}{m_2\chi_0-(1-\chi_0)m_1}\right)^{-1}</math>

|align="center" width="80"|(2)

|align="center" width="80"|(3)

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