- #1
naima
Gold Member
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- 54
Hi PF
I read a paper in which Lewandowski writes:
the Gauss law has the form
##\partial E^a / \partial x^a + c_{jk}E^{aj}\gamma ^k_a = 0##
wherec are the structure constants
he then writes that if we are in a semisimple algebra they are skew symmetric in the indices and it can be rewritten as
##\partial E^a / \partial x^a - c^j_{k}E^{a}_j\gamma ^k_a = 0##
And he writes (that is my question):
"where NOW E and ##\gamma## are canonically conjugate".
Can you explain why?
I read a paper in which Lewandowski writes:
the Gauss law has the form
##\partial E^a / \partial x^a + c_{jk}E^{aj}\gamma ^k_a = 0##
wherec are the structure constants
he then writes that if we are in a semisimple algebra they are skew symmetric in the indices and it can be rewritten as
##\partial E^a / \partial x^a - c^j_{k}E^{a}_j\gamma ^k_a = 0##
And he writes (that is my question):
"where NOW E and ##\gamma## are canonically conjugate".
Can you explain why?