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    • #2571
      Anonymous

        Hello, everyone!

        I have a question about the RosettaCM Monte-Carlo sampling. I know, that it is not a problem with a program, so it is not for forum, but I hope for the best!

        In the article it is written that “A Monte Carlo trajectory is carried out with two types of moves. (1) Substitution of the backbone torsion angles of a randomly selected Rosetta de novo fragment for the current torsion angles of these residues, and regeneration of coordinates according to the fold tree”. 

        However, I from this article I couldn’t understand where the “current torsion angles” come from? Do they run molecular dynamics which create new conformation with new torsion angles? 

        Thank you in advance,

        Dmitrii.

      • #12110
        Anonymous

          It’s Monte Carlo, so it performs many, many cycles of moves as it goes.

          For all cycles but the first, “current torsion angles” means whatever torsions angles were the result of the previous Monte Carlo cycle.

          For the first cycle – torsions come from the templates.  This is comparative modeling, not de novo – so there is a template for most residues, and the rest are filled in somehow (probably via loop modeling). 

        • #12631
          Anonymous

            It’s Monte Carlo, so it performs many, many cycles of moves as it goes.

            For all cycles but the first, “current torsion angles” means whatever torsions angles were the result of the previous Monte Carlo cycle.

            For the first cycle – torsions come from the templates.  This is comparative modeling, not de novo – so there is a template for most residues, and the rest are filled in somehow (probably via loop modeling). 

          • #13152
            Anonymous

              It’s Monte Carlo, so it performs many, many cycles of moves as it goes.

              For all cycles but the first, “current torsion angles” means whatever torsions angles were the result of the previous Monte Carlo cycle.

              For the first cycle – torsions come from the templates.  This is comparative modeling, not de novo – so there is a template for most residues, and the rest are filled in somehow (probably via loop modeling). 

            • #12111
              Anonymous

                If I understood you right, during the modeling the whole protein changes guided by the physically-realistic energy function and template-derived constraints, and in the end of each “change” the random replacement of torsion angles happens. Is it right?

              • #12632
                Anonymous

                  If I understood you right, during the modeling the whole protein changes guided by the physically-realistic energy function and template-derived constraints, and in the end of each “change” the random replacement of torsion angles happens. Is it right?

                • #13153
                  Anonymous

                    If I understood you right, during the modeling the whole protein changes guided by the physically-realistic energy function and template-derived constraints, and in the end of each “change” the random replacement of torsion angles happens. Is it right?

                  • #12112
                    Anonymous

                      The random Monte Carlo cycle changes ARE the backbone torsion angles changing.  (The sidechain torsions change too, but those are less significant).  What else would be changing if not the torsions of the backbone?

                    • #12633
                      Anonymous

                        The random Monte Carlo cycle changes ARE the backbone torsion angles changing.  (The sidechain torsions change too, but those are less significant).  What else would be changing if not the torsions of the backbone?

                      • #13154
                        Anonymous

                          The random Monte Carlo cycle changes ARE the backbone torsion angles changing.  (The sidechain torsions change too, but those are less significant).  What else would be changing if not the torsions of the backbone?

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