Python Equivelent of R BetaExpert function










-2














Do any of the Python libraries provide an equivelent of the BetaExpert function from R? (https://rdrr.io/cran/prevalence/man/betaExpert.html)



What this does is lets you give expert opinion (ie 90% sure it's more than 0.7, most likely 0.9) and outputs the alpha/beta parameters for a Beta distribution that covers this.



scipy.stats.beta and numpy.random.beta have a various functions but nothing comparable to the R function above that I can find.



Thanks,
GD










share|improve this question


























    -2














    Do any of the Python libraries provide an equivelent of the BetaExpert function from R? (https://rdrr.io/cran/prevalence/man/betaExpert.html)



    What this does is lets you give expert opinion (ie 90% sure it's more than 0.7, most likely 0.9) and outputs the alpha/beta parameters for a Beta distribution that covers this.



    scipy.stats.beta and numpy.random.beta have a various functions but nothing comparable to the R function above that I can find.



    Thanks,
    GD










    share|improve this question
























      -2












      -2








      -2







      Do any of the Python libraries provide an equivelent of the BetaExpert function from R? (https://rdrr.io/cran/prevalence/man/betaExpert.html)



      What this does is lets you give expert opinion (ie 90% sure it's more than 0.7, most likely 0.9) and outputs the alpha/beta parameters for a Beta distribution that covers this.



      scipy.stats.beta and numpy.random.beta have a various functions but nothing comparable to the R function above that I can find.



      Thanks,
      GD










      share|improve this question













      Do any of the Python libraries provide an equivelent of the BetaExpert function from R? (https://rdrr.io/cran/prevalence/man/betaExpert.html)



      What this does is lets you give expert opinion (ie 90% sure it's more than 0.7, most likely 0.9) and outputs the alpha/beta parameters for a Beta distribution that covers this.



      scipy.stats.beta and numpy.random.beta have a various functions but nothing comparable to the R function above that I can find.



      Thanks,
      GD







      python numpy scipy






      share|improve this question













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      asked Nov 10 '18 at 18:26









      user10633897

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          The solution to this is given at https://www.codeproject.com/Articles/56371/Finding-Probability-Distribution-Parameters-from-P



          from scipy import stats, optimize
          def beta_parameters(x1, p1, x2, p2):
          "Find parameters for a beta random variable X so that P(X > x1) = p1 and P(X > x2) = p2."

          def square(x):
          return x*x

          def objective(v):
          (a, b) = v
          temp = square( stats.beta.cdf(x1, a, b) - p1 )
          temp += square( stats.beta.cdf(x2, a, b) - p2 )
          return temp

          # arbitrary initial guess of (3, 3) for parameters
          xopt = optimize.fmin(objective, (3, 3))
          return (xopt[0], xopt[1])





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            1 Answer
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            1 Answer
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            The solution to this is given at https://www.codeproject.com/Articles/56371/Finding-Probability-Distribution-Parameters-from-P



            from scipy import stats, optimize
            def beta_parameters(x1, p1, x2, p2):
            "Find parameters for a beta random variable X so that P(X > x1) = p1 and P(X > x2) = p2."

            def square(x):
            return x*x

            def objective(v):
            (a, b) = v
            temp = square( stats.beta.cdf(x1, a, b) - p1 )
            temp += square( stats.beta.cdf(x2, a, b) - p2 )
            return temp

            # arbitrary initial guess of (3, 3) for parameters
            xopt = optimize.fmin(objective, (3, 3))
            return (xopt[0], xopt[1])





            share|improve this answer

























              0














              The solution to this is given at https://www.codeproject.com/Articles/56371/Finding-Probability-Distribution-Parameters-from-P



              from scipy import stats, optimize
              def beta_parameters(x1, p1, x2, p2):
              "Find parameters for a beta random variable X so that P(X > x1) = p1 and P(X > x2) = p2."

              def square(x):
              return x*x

              def objective(v):
              (a, b) = v
              temp = square( stats.beta.cdf(x1, a, b) - p1 )
              temp += square( stats.beta.cdf(x2, a, b) - p2 )
              return temp

              # arbitrary initial guess of (3, 3) for parameters
              xopt = optimize.fmin(objective, (3, 3))
              return (xopt[0], xopt[1])





              share|improve this answer























                0












                0








                0






                The solution to this is given at https://www.codeproject.com/Articles/56371/Finding-Probability-Distribution-Parameters-from-P



                from scipy import stats, optimize
                def beta_parameters(x1, p1, x2, p2):
                "Find parameters for a beta random variable X so that P(X > x1) = p1 and P(X > x2) = p2."

                def square(x):
                return x*x

                def objective(v):
                (a, b) = v
                temp = square( stats.beta.cdf(x1, a, b) - p1 )
                temp += square( stats.beta.cdf(x2, a, b) - p2 )
                return temp

                # arbitrary initial guess of (3, 3) for parameters
                xopt = optimize.fmin(objective, (3, 3))
                return (xopt[0], xopt[1])





                share|improve this answer












                The solution to this is given at https://www.codeproject.com/Articles/56371/Finding-Probability-Distribution-Parameters-from-P



                from scipy import stats, optimize
                def beta_parameters(x1, p1, x2, p2):
                "Find parameters for a beta random variable X so that P(X > x1) = p1 and P(X > x2) = p2."

                def square(x):
                return x*x

                def objective(v):
                (a, b) = v
                temp = square( stats.beta.cdf(x1, a, b) - p1 )
                temp += square( stats.beta.cdf(x2, a, b) - p2 )
                return temp

                # arbitrary initial guess of (3, 3) for parameters
                xopt = optimize.fmin(objective, (3, 3))
                return (xopt[0], xopt[1])






                share|improve this answer












                share|improve this answer



                share|improve this answer










                answered Nov 11 '18 at 22:21









                user10633897

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