diff --git a/src/USER-MISC/pair_meam_spline.h b/src/USER-MISC/pair_meam_spline.h
index d13968067..d16a321cb 100644
--- a/src/USER-MISC/pair_meam_spline.h
+++ b/src/USER-MISC/pair_meam_spline.h
@@ -1,281 +1,281 @@
 /* -*- c++ -*- ----------------------------------------------------------
    LAMMPS - Large-scale Atomic/Molecular Massively Parallel Simulator
    http://lammps.sandia.gov, Sandia National Laboratories
    Steve Plimpton, sjplimp@sandia.gov
 
    Copyright (2003) Sandia Corporation.  Under the terms of Contract
    DE-AC04-94AL85000 with Sandia Corporation, the U.S. Government retains
    certain rights in this software.  This software is distributed under
    the GNU General Public License.
 
    See the README file in the top-level LAMMPS directory.
 ------------------------------------------------------------------------- */
 
 /* ----------------------------------------------------------------------
    see LLNL copyright notice at bottom of file
 ------------------------------------------------------------------------- */
 
 #ifdef PAIR_CLASS
 
 PairStyle(meam/spline,PairMEAMSpline)
 
 #else
 
 #ifndef LMP_PAIR_MEAM_SPLINE_H
 #define LMP_PAIR_MEAM_SPLINE_H
 
 #include "pair.h"
 
 namespace LAMMPS_NS {
 
 /// Set this to 1 if you intend to use MEAM potentials with non-uniform spline knots.
 /// Set this to 0 if you intend to use only MEAM potentials with spline knots on a uniform grid.
 ///
 /// With SUPPORT_NON_GRID_SPLINES == 0, the code runs about 50% faster.
 
 #define SPLINE_MEAM_SUPPORT_NON_GRID_SPLINES 0
 
 class PairMEAMSpline : public Pair
 {
 public:
         PairMEAMSpline(class LAMMPS *);
         virtual ~PairMEAMSpline();
         virtual void compute(int, int);
         void settings(int, char **);
         void coeff(int, char **);
         void init_style();
         void init_list(int, class NeighList *);
         double init_one(int, int);
 
         int pack_forward_comm(int, int *, double *, int, int *);
         void unpack_forward_comm(int, int, double *);
         int pack_reverse_comm(int, int, double *);
         void unpack_reverse_comm(int, int *, double *);
         double memory_usage();
 
 protected:
   char **elements;              // names of unique elements
   int *map;                     // mapping from atom types to elements
   int nelements;                // # of unique elements
 
         class SplineFunction {
         public:
 
                 /// Default constructor.
                 SplineFunction() : X(NULL), Xs(NULL), Y(NULL), Y2(NULL), Ydelta(NULL), N(0) {}
 
                 /// Destructor.
                 ~SplineFunction() {
                         delete[] X;
                         delete[] Xs;
                         delete[] Y;
                         delete[] Y2;
                         delete[] Ydelta;
                 }
 
                 /// Initialization of spline function.
-                void init(int _N, double _deriv0, double _derivN) {
-                        N = _N;
+                void init(int _n, double _deriv0, double _derivN) {
+                        N = _n;
                         deriv0 = _deriv0;
                         derivN = _derivN;
                         delete[] X;
                         delete[] Xs;
                         delete[] Y;
                         delete[] Y2;
                         delete[] Ydelta;
                         X = new double[N];
                         Xs = new double[N];
                         Y = new double[N];
                         Y2 = new double[N];
                         Ydelta = new double[N];
                 }
 
                 /// Adds a knot to the spline.
                 void setKnot(int n, double x, double y) { X[n] = x; Y[n] = y; }
 
                 /// Returns the number of knots.
                 int numKnots() const { return N; }
 
                 /// Parses the spline knots from a text file.
                 void parse(FILE* fp, Error* error);
 
                 /// Calculates the second derivatives of the cubic spline.
                 void prepareSpline(Error* error);
 
                 /// Evaluates the spline function at position x.
                 inline double eval(double x) const
                 {
                         x -= xmin;
                         if(x <= 0.0) {  // Left extrapolation.
                                 return Y[0] + deriv0 * x;
                         }
                         else if(x >= xmax_shifted) {  // Right extrapolation.
                                 return Y[N-1] + derivN * (x - xmax_shifted);
                         }
                         else {
 #if SPLINE_MEAM_SUPPORT_NON_GRID_SPLINES
                                 // Do interval search.
                                 int klo = 0;
                                 int khi = N-1;
                                 while(khi - klo > 1) {
                                         int k = (khi + klo) / 2;
                                         if(Xs[k] > x) khi = k;
                                         else klo = k;
                                 }
                                 double h = Xs[khi] - Xs[klo];
                                 // Do spline interpolation.
                                 double a = (Xs[khi] - x)/h;
                                 double b = 1.0 - a; // = (x - X[klo])/h
                                 return a * Y[klo] + b * Y[khi] + ((a*a*a - a) * Y2[klo] + (b*b*b - b) * Y2[khi])*(h*h)/6.0;
 #else
                                 // For a spline with grid points, we can directly calculate the interval X is in.
                                 int klo = (int)(x / h);
                                 int khi = klo + 1;
                                 double a = Xs[khi] - x;
                                 double b = h - a;
                                 return Y[khi] - a * Ydelta[klo] + ((a*a - hsq) * a * Y2[klo] + (b*b - hsq) * b * Y2[khi]);
 #endif
                         }
                 }
 
                 /// Evaluates the spline function and its first derivative at position x.
                 inline double eval(double x, double& deriv) const
                 {
                         x -= xmin;
                         if(x <= 0.0) {  // Left extrapolation.
                                 deriv = deriv0;
                                 return Y[0] + deriv0 * x;
                         }
                         else if(x >= xmax_shifted) {  // Right extrapolation.
                                 deriv = derivN;
                                 return Y[N-1] + derivN * (x - xmax_shifted);
                         }
                         else {
 #if SPLINE_MEAM_SUPPORT_NON_GRID_SPLINES
                                 // Do interval search.
                                 int klo = 0;
                                 int khi = N-1;
                                 while(khi - klo > 1) {
                                         int k = (khi + klo) / 2;
                                         if(Xs[k] > x) khi = k;
                                         else klo = k;
                                 }
                                 double h = Xs[khi] - Xs[klo];
                                 // Do spline interpolation.
                                 double a = (Xs[khi] - x)/h;
                                 double b = 1.0 - a; // = (x - X[klo])/h
                                 deriv = (Y[khi] - Y[klo]) / h + ((3.0*b*b - 1.0) * Y2[khi] - (3.0*a*a - 1.0) * Y2[klo]) * h / 6.0;
                                 return a * Y[klo] + b * Y[khi] + ((a*a*a - a) * Y2[klo] + (b*b*b - b) * Y2[khi]) * (h*h) / 6.0;
 #else
                                 // For a spline with grid points, we can directly calculate the interval X is in.
                                 int klo = (int)(x / h);
                                 int khi = klo + 1;
                                 double a = Xs[khi] - x;
                                 double b = h - a;
                                 deriv = Ydelta[klo] + ((3.0*b*b - hsq) * Y2[khi] - (3.0*a*a - hsq) * Y2[klo]);
                                 return Y[khi] - a * Ydelta[klo] + ((a*a - hsq) * a * Y2[klo] + (b*b - hsq) * b * Y2[khi]);
 #endif
                         }
                 }
 
                 /// Returns the number of bytes used by this function object.
                 double memory_usage() const { return sizeof(*this) + sizeof(X[0]) * N * 3; }
 
                 /// Returns the cutoff radius of this function.
                 double cutoff() const { return X[N-1]; }
 
                 /// Writes a Gnuplot script that plots the spline function.
                 void writeGnuplot(const char* filename, const char* title = NULL) const;
 
                 /// Broadcasts the spline function parameters to all processors.
                 void communicate(MPI_Comm& world, int me);
 
         private:
                 double* X;                                // Positions of spline knots
                 double* Xs;                                // Shifted positions of spline knots
                 double* Y;                                // Function values at spline knots
                 double* Y2;                                // Second derivatives at spline knots
                 double* Ydelta;                        // If this is a grid spline, Ydelta[i] = (Y[i+1]-Y[i])/h
                 int N;                                        // Number of spline knots
                 double deriv0;                        // First derivative at knot 0
                 double derivN;                        // First derivative at knot (N-1)
                 double xmin;                        // The beginning of the interval on which the spline function is defined.
                 double xmax;                        // The end of the interval on which the spline function is defined.
                 int isGridSpline;                // Indicates that all spline knots are on a regular grid.
                 double h;                                // The distance between knots if this is a grid spline with equidistant knots.
                 double hsq;                                // The squared distance between knots if this is a grid spline with equidistant knots.
                 double xmax_shifted;        // The end of the spline interval after it has been shifted to begin at X=0.
         };
 
         /// Helper data structure for potential routine.
         struct MEAM2Body {
                 int tag;
                 double r;
                 double f, fprime;
                 double del[3];
         };
 
         SplineFunction phi;                        // Phi(r_ij)
         SplineFunction rho;                        // Rho(r_ij)
         SplineFunction f;                        // f(r_ij)
         SplineFunction U;                        // U(rho)
         SplineFunction g;                        // g(cos_theta)
         double zero_atom_energy;        // Shift embedding energy by this value to make it zero for a single atom in vacuum.
 
         double cutoff;              // The cutoff radius
 
         double* Uprime_values;                // Used for temporary storage of U'(rho) values
         int nmax;                                        // Size of temporary array.
         int maxNeighbors;                        // The last maximum number of neighbors a single atoms has.
         MEAM2Body* twoBodyInfo;                // Temporary array.
 
         void read_file(const char* filename);
         void allocate();
 };
 
 }
 
 #endif
 #endif
 
 /* ----------------------------------------------------------------------
  * Spline-based Modified Embedded Atom method (MEAM) potential routine.
  *
  * Copyright (2011) Lawrence Livermore National Security, LLC.
  * Produced at the Lawrence Livermore National Laboratory.
  * Written by Alexander Stukowski (<alex@stukowski.com>).
  * LLNL-CODE-525797 All rights reserved.
  *
  * This program is free software; you can redistribute it and/or modify it under
  * the terms of the GNU General Public License (as published by the Free
  * Software Foundation) version 2, dated June 1991.
  *
  * This program is distributed in the hope that it will be useful, but
  * WITHOUT ANY WARRANTY; without even the IMPLIED WARRANTY OF MERCHANTABILITY
  * or FITNESS FOR A PARTICULAR PURPOSE. See the terms and conditions of the
  * GNU General Public License for more details.
  *
  * Our Preamble Notice
  * A. This notice is required to be provided under our contract with the
  * U.S. Department of Energy (DOE). This work was produced at the
  * Lawrence Livermore National Laboratory under Contract No.
  * DE-AC52-07NA27344 with the DOE.
  *
  * B. Neither the United States Government nor Lawrence Livermore National
  * Security, LLC nor any of their employees, makes any warranty, express or
  * implied, or assumes any liability or responsibility for the accuracy,
  * completeness, or usefulness of any information, apparatus, product, or
  * process disclosed, or represents that its use would not infringe
  * privately-owned rights.
  *
  * C. Also, reference herein to any specific commercial products, process,
  * or services by trade name, trademark, manufacturer or otherwise does not
  * necessarily constitute or imply its endorsement, recommendation, or
  * favoring by the United States Government or Lawrence Livermore National
  * Security, LLC. The views and opinions of authors expressed herein do not
  * necessarily state or reflect those of the United States Government or
  * Lawrence Livermore National Security, LLC, and shall not be used for
  * advertising or product endorsement purposes.
  *
  * See file 'pair_spline_meam.cpp' for history of changes.
 ------------------------------------------------------------------------- */
diff --git a/src/USER-MISC/pair_meam_sw_spline.h b/src/USER-MISC/pair_meam_sw_spline.h
index 23dd1724f..383104df4 100644
--- a/src/USER-MISC/pair_meam_sw_spline.h
+++ b/src/USER-MISC/pair_meam_sw_spline.h
@@ -1,510 +1,510 @@
 /* -*- c++ -*- ----------------------------------------------------------
    LAMMPS - Large-scale Atomic/Molecular Massively Parallel Simulator
    http://lammps.sandia.gov, Sandia National Laboratories
    Steve Plimpton, sjplimp@sandia.gov
 
    Copyright (2003) Sandia Corporation.  Under the terms of Contract
    DE-AC04-94AL85000 with Sandia Corporation, the U.S. Government retains
    certain rights in this software.  This software is distributed under
    the GNU General Public License.
 
    See the README file in the top-level LAMMPS directory.
 ------------------------------------------------------------------------- */
 
 /* ----------------------------------------------------------------------
    see LLNL copyright notice at bottom of file
 ------------------------------------------------------------------------- */
 
 #ifdef PAIR_CLASS
 
 PairStyle(meam/sw/spline,PairMEAMSWSpline)
 
 #else
 
 #ifndef LMP_PAIR_MEAM_SW_SPLINE_H
 #define LMP_PAIR_MEAM_SW_SPLINE_H
 
 #include "pair.h"
 
 namespace LAMMPS_NS {
 
 /// Set this to 1 if you intend to use MEAM potentials with non-uniform spline knots.
 /// Set this to 0 if you intend to use only MEAM potentials with spline knots on a uniform grid.
 ///
 /// With SUPPORT_NON_GRID_SPLINES == 0, the code runs about 50% faster.
 
 #define SPLINE_MEAMSW_SUPPORT_NON_GRID_SPLINES 0
 
 class PairMEAMSWSpline : public Pair
 {
 public:
         PairMEAMSWSpline(class LAMMPS *);
         virtual ~PairMEAMSWSpline();
         virtual void compute(int, int);
         void settings(int, char **);
         void coeff(int, char **);
         void init_style();
         void init_list(int, class NeighList *);
         double init_one(int, int);
 
         int pack_forward_comm(int, int *, double *, int, int *);
         void unpack_forward_comm(int, int, double *);
         int pack_reverse_comm(int, int, double *);
         void unpack_reverse_comm(int, int *, double *);
         double memory_usage();
 
 protected:
   char **elements;              // names of unique elements
   int *map;                     // mapping from atom types to elements
   int nelements;                // # of unique elements
 
         class SplineFunction {
         public:
 
                 /// Default constructor.
                 SplineFunction() : X(NULL), Xs(NULL), Y(NULL), Y2(NULL), Ydelta(NULL), N(0) {}
 
                 /// Destructor.
                 ~SplineFunction() {
                         delete[] X;
                         delete[] Xs;
                         delete[] Y;
                         delete[] Y2;
                         delete[] Ydelta;
                 }
 
                 /// Initialization of spline function.
-                void init(int _N, double _deriv0, double _derivN) {
-                        N = _N;
+                void init(int _n, double _deriv0, double _derivN) {
+                        N = _n;
                         deriv0 = _deriv0;
                         derivN = _derivN;
                         delete[] X;
                         delete[] Xs;
                         delete[] Y;
                         delete[] Y2;
                         delete[] Ydelta;
                         X = new double[N];
                         Xs = new double[N];
                         Y = new double[N];
                         Y2 = new double[N];
                         Ydelta = new double[N];
                 }
 
                 /// Adds a knot to the spline.
                 void setKnot(int n, double x, double y) { X[n] = x; Y[n] = y; }
 
                 /// Returns the number of knots.
                 int numKnots() const { return N; }
 
                 /// Parses the spline knots from a text file.
                 void parse(FILE* fp, Error* error);
 
                 /// Calculates the second derivatives of the cubic spline.
                 void prepareSpline(Error* error);
 
                 /// Evaluates the spline function at position x.
                 inline double eval(double x) const
                 {
                         x -= xmin;
                         if(x <= 0.0) {  // Left extrapolation.
                                 return Y[0] + deriv0 * x;
                         }
                         else if(x >= xmax_shifted) {  // Right extrapolation.
                                 return Y[N-1] + derivN * (x - xmax_shifted);
                         }
                         else {
 #if SPLINE_MEAMSW_SUPPORT_NON_GRID_SPLINES
                                 // Do interval search.
                                 int klo = 0;
                                 int khi = N-1;
                                 while(khi - klo > 1) {
                                         int k = (khi + klo) / 2;
                                         if(Xs[k] > x) khi = k;
                                         else klo = k;
                                 }
                                 double h = Xs[khi] - Xs[klo];
                                 // Do spline interpolation.
                                 double a = (Xs[khi] - x)/h;
                                 double b = 1.0 - a; // = (x - X[klo])/h
                                 return a * Y[klo] + b * Y[khi] + ((a*a*a - a) * Y2[klo] + (b*b*b - b) * Y2[khi])*(h*h)/6.0;
 #else
                                 // For a spline with grid points, we can directly calculate the interval X is in.
                                 //
                                 int klo = (int)(x / h);
                                 if ( klo > N - 2 ) klo = N - 2;
                                 int khi = klo + 1;
                                 double a = Xs[khi] - x;
                                 double b = h - a;
                                 return Y[khi] - a * Ydelta[klo] + ((a*a - hsq) * a * Y2[klo] + (b*b - hsq) * b * Y2[khi]);
 #endif
                         }
                 }
 
                 /// Evaluates the spline function and its first derivative at position x.
                 inline double eval(double x, double& deriv) const
                 {
                         x -= xmin;
                         if(x <= 0.0) {  // Left extrapolation.
                                 deriv = deriv0;
                                 return Y[0] + deriv0 * x;
                         }
                         else if(x >= xmax_shifted) {  // Right extrapolation.
                                 deriv = derivN;
                                 return Y[N-1] + derivN * (x - xmax_shifted);
                         }
                         else {
 #if SPLINE_MEAMSW_SUPPORT_NON_GRID_SPLINES
                                 // Do interval search.
                                 int klo = 0;
                                 int khi = N-1;
                                 while(khi - klo > 1) {
                                         int k = (khi + klo) / 2;
                                         if(Xs[k] > x) khi = k;
                                         else klo = k;
                                 }
                                 double h = Xs[khi] - Xs[klo];
                                 // Do spline interpolation.
                                 double a = (Xs[khi] - x)/h;
                                 double b = 1.0 - a; // = (x - X[klo])/h
                                 deriv = (Y[khi] - Y[klo]) / h + ((3.0*b*b - 1.0) * Y2[khi] - (3.0*a*a - 1.0) * Y2[klo]) * h / 6.0;
                                 return a * Y[klo] + b * Y[khi] + ((a*a*a - a) * Y2[klo] + (b*b*b - b) * Y2[khi]) * (h*h) / 6.0;
 #else
                                 // For a spline with grid points, we can directly calculate the interval X is in.
                                 int klo = (int)(x / h);
                                 if ( klo > N - 2 ) klo = N - 2;
                                 int khi = klo + 1;
                                 double a = Xs[khi] - x;
                                 double b = h - a;
                                 deriv = Ydelta[klo] + ((3.0*b*b - hsq) * Y2[khi] - (3.0*a*a - hsq) * Y2[klo]);
                                 return Y[khi] - a * Ydelta[klo] + ((a*a - hsq) * a * Y2[klo] + (b*b - hsq) * b * Y2[khi]);
 #endif
                         }
                 }
 
                 /// Returns the number of bytes used by this function object.
                 double memory_usage() const { return sizeof(*this) + sizeof(X[0]) * N * 3; }
 
                 /// Returns the cutoff radius of this function.
                 double cutoff() const { return X[N-1]; }
 
                 /// Writes a Gnuplot script that plots the spline function.
                 void writeGnuplot(const char* filename, const char* title = NULL) const;
 
                 /// Broadcasts the spline function parameters to all processors.
                 void communicate(MPI_Comm& world, int me);
 
         private:
                 double* X;                                // Positions of spline knots
                 double* Xs;                                // Shifted positions of spline knots
                 double* Y;                                // Function values at spline knots
                 double* Y2;                                // Second derivatives at spline knots
                 double* Ydelta;                        // If this is a grid spline, Ydelta[i] = (Y[i+1]-Y[i])/h
                 int N;                                        // Number of spline knots
                 double deriv0;                        // First derivative at knot 0
                 double derivN;                        // First derivative at knot (N-1)
                 double xmin;                        // The beginning of the interval on which the spline function is defined.
                 double xmax;                        // The end of the interval on which the spline function is defined.
                 int isGridSpline;                // Indicates that all spline knots are on a regular grid.
                 double h;                                // The distance between knots if this is a grid spline with equidistant knots.
                 double hsq;                                // The squared distance between knots if this is a grid spline with equidistant knots.
                 double xmax_shifted;        // The end of the spline interval after it has been shifted to begin at X=0.
         };
 
         /// Helper data structure for potential routine.
         struct MEAM2Body {
                 int tag;
                 double r;
                 double f, fprime;
                 double F, Fprime;
                 double del[3];
         };
 
         SplineFunction phi;                        // Phi(r_ij)
         SplineFunction rho;                        // Rho(r_ij)
         SplineFunction f;                        // f(r_ij)
         SplineFunction U;                        // U(rho)
         SplineFunction g;                        // g(cos_theta)
         SplineFunction F;                        // F(r_ij)
         SplineFunction G;                        // G(cos_theta)
         double zero_atom_energy;        // Shift embedding energy by this value to make it zero for a single atom in vacuum.
 
         double cutoff;              // The cutoff radius
 
         double* Uprime_values;                // Used for temporary storage of U'(rho) values
         int nmax;                                        // Size of temporary array.
         int maxNeighbors;                        // The last maximum number of neighbors a single atoms has.
         MEAM2Body* twoBodyInfo;                // Temporary array.
 
         void read_file(const char* filename);
         void allocate();
 };
 
 }
 
 #endif
 #endif
 
 /* ----------------------------------------------------------------------
  * Spline-based Modified Embedded Atom Method plus 
  * Stillinger-Weber (MEAM+SW) potential routine.
  *
  * Copyright (2012) Lawrence Livermore National Security, LLC.
  * Produced at the Lawrence Livermore National Laboratory.
  * Written by Robert E. Rudd (<robert.rudd@llnl.gov>).
  * Based on the spline MEAM routine written by Alexander Stukowski 
  * (<alex@stukowski.com>).
  * LLNL-CODE-588032 All rights reserved.
  *
  * The spline-based MEAM+SW format was first devised and used to develop
  * potentials for bcc transition metals by Jeremy Nicklas, Michael Fellinger,
  * and Hyoungki Park at The Ohio State University.
  *
  * This program is free software; you can redistribute it and/or modify it under
  * the terms of the GNU General Public License (as published by the Free
  * Software Foundation) version 2, dated June 1991.
  *
  * This program is distributed in the hope that it will be useful, but
  * WITHOUT ANY WARRANTY; without even the IMPLIED WARRANTY OF MERCHANTABILITY
  * or FITNESS FOR A PARTICULAR PURPOSE. See the terms and conditions of the
  * GNU General Public License for more details.
  *
  * Our Preamble Notice
  * A. This notice is required to be provided under our contract with the
  * U.S. Department of Energy (DOE). This work was produced at the
  * Lawrence Livermore National Laboratory under Contract No.
  * DE-AC52-07NA27344 with the DOE.
  *
  * B. Neither the United States Government nor Lawrence Livermore National
  * Security, LLC nor any of their employees, makes any warranty, express or
  * implied, or assumes any liability or responsibility for the accuracy,
  * completeness, or usefulness of any information, apparatus, product, or
  * process disclosed, or represents that its use would not infringe
  * privately-owned rights.
  *
  * C. Also, reference herein to any specific commercial products, process,
  * or services by trade name, trademark, manufacturer or otherwise does not
  * necessarily constitute or imply its endorsement, recommendation, or
  * favoring by the United States Government or Lawrence Livermore National
  * Security, LLC. The views and opinions of authors expressed herein do not
  * necessarily state or reflect those of the United States Government or
  * Lawrence Livermore National Security, LLC, and shall not be used for
  * advertising or product endorsement purposes.
  *
  * The precise terms and conditions for copying, distribution and modification
  * follows.
  *
  * GNU Terms and Conditions for Copying, Distribution, and Modification
  *
  * 0.  This License applies to any program or other work which contains a
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  *  appropriate copyright notice and a notice that there is no warranty (or
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  *  copy of this License.  (Exception: if the Program itself is interactive
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  *  Program is not required to print an announcement.)
  *
  * These requirements apply to the modified work as a whole.  If
  * identifiable sections of that work are not derived from the Program, and
  * can be reasonably considered independent and separate works in
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  * sections when you distribute them as separate work.  But when you
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  * In addition, mere aggregation of another work not based on the Program
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  * 3.  You may copy and distribute the Program (or a work based on it, under
  * Section 2) in object code or executable form under the terms of Sections
  * 1 and 2 above provided that you also do one of the following:
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  * 4.  You may not copy, modify, sublicense, or distribute the Program except
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  * automatically terminate your rights under this License.  However, parties
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  * infringement or for any other reason (not limited to patent 
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  * order, agreement or otherwise) that contradict the conditions 
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  * This section is intended to make thoroughly clear what is believed to be a
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  * 8.  If the distribution and/or use of the Program is restricted in certain
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  * 9.  The Free Software Foundation may publish revised and/or new versions of
  * the General Public License from time to time.  Such new versions will be
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  * Each version is given a distinguishing version number.  If the Program
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  * 10.  If you wish to incorporate parts of the Program into other free
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  * NO WARRANTY
  *
  * 11.  BECAUSE THE PROGRAM IS LICENSED FREE OF CHARGE, THERE IS NO WARRANTY
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  * REDISTRIBUTE THE PROGRAM AS PERMITTED ABOVE, BE LIABLE TO YOU FOR DAMAGES,
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  * END OF TERMS AND CONDITIONS 
 ------------------------------------------------------------------------- */