- #1
Canavar
- 16
- 0
Hello,
I want to show that the Algebras [tex]L(\bigotimes_{i=0}^\infty V_i)\; and\; \bigotimes_{i=1}^\infty \; \L (V_i)[/tex]
are isomorphic!
But for this i need to know the algebra-structure on [tex]\bigotimes_{i=1}^\infty \; \L (V_i)[/tex].
How the multiplication is defined on this space?
Regards
I want to show that the Algebras [tex]L(\bigotimes_{i=0}^\infty V_i)\; and\; \bigotimes_{i=1}^\infty \; \L (V_i)[/tex]
are isomorphic!
But for this i need to know the algebra-structure on [tex]\bigotimes_{i=1}^\infty \; \L (V_i)[/tex].
How the multiplication is defined on this space?
Regards