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Shuchang
  • Member for 11 years, 3 months
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Matrix algebra as Clifford algebra
@S.Carnahan I'm not sure. $n$ is best but maybe the real case is not.
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Matrix algebra as Clifford algebra
@S.Carnahan $n$ is dimension of matrices. Or I want to find subalgebra of Clifford algebra isomorphic to all $n$ by $n$ matrices.
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Dynamics of Master Equation
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Invariance of dynamical system under a transformation
How do you obtain (2) from (1)? I don't see why there's (2)
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Number of linear independent equations
Sorry, I see now. 2. "there's no rank/co-rank relation (like rk+co-rk=dim) for PDE", even PDE is linear? Indeed, I haven't seen anything about dimension of solution (usually submanifold) and number of pdes in any literature. Would you mind referring me to textbooks discussing Cartan's "generality"? I think I need something about like fundamental solution theorem of pde or what. Thank you very much.