Recent content by Longmarch

  1. L

    Time as a Derived Physical Quantity

    Time as a Derived Physical Quantity Consider a physical system whose state changes and let us call it a Dynamical System. Let a closed Dynamical System, S, whose state be described by ψ-- A mathematical entity we use to describe S (or the state of S). ψ can take on the following...
  2. L

    Solving Queries on Operators: Af = Mf & BAf = f?

    [What makes you think that the notation "TB" has any meaning until you have defined it? I could guess that it means what's usually denoted by T(G), i.e. the set of all T(x) such that x is in G. Since T is a permutation, this would mean that TB=T(G)=G.] I am not a mathemtician. So, I am...
  3. L

    Solving Queries on Operators: Af = Mf & BAf = f?

    Well, it is getting deeper into some mathematics that I do not understand and drifting away from the question I am asking. Let me try to put the question with an example to make my question clearer: Suppose f is a mathematical quantity that can take on the "states", or "values", f1...
  4. L

    Solving Queries on Operators: Af = Mf & BAf = f?

    Originally Posted by Longmarch <1) Suppose f is a mathematical quantity that can take on the "states", or "values", f1, f2,...fi,...fn., where n can be finite or infinite. So, F is the Set { f1, f2,... fi,.. fn } or F = { f1, f2, fi,... fn } = { all possible f's} > [f is a...
  5. L

    Solving Queries on Operators: Af = Mf & BAf = f?

    I can see the NEW REPLY button but not the QUOTE button. And the PREVIEW doesn't seems to work either.
  6. L

    Solving Queries on Operators: Af = Mf & BAf = f?

    Thanks for your replies. Can you tell me how to make quotes like you do? I can't find the icon that enable me to do so.
  7. L

    Solving Queries on Operators: Af = Mf & BAf = f?

    Can anyone help with the 2 questions below: 1) Suppose f is a mathematical quantity that can take on the "states", or "values", f1, f2,...fi,...fn., where n can be finite or infinite. So, F is the Set { f1, f2,... fi,.. fn } or F = { f1, f2, fi,... fn } = { all...
Back
Top