  Conrey, Farmer and Zirnbauer introduced a recipe to find asymptotic formulas
for the sum of ratios of products of shifted L-functions. These ratios
conjectures are very powerful and can be used to determine many statistics of
L-functions, including moments or statistics about the distribution of zeros.
  We consider the family of real Dirichlet characters, and use multiple
Dirichlet series to prove the ratios conjectures with one shift in the
numerator and denominator in some range of the shifts. This range can be
improved by extending the family to include non-primitive characters. All of
the results are conditional under the Generalized Riemann hypothesis.
  This extended range is good enough to enable us to compute an asymptotic
formula for the sum of shifted logarithmic derivatives for some range of the
shift.
