- #1
JonnyMaddox
- 74
- 1
Hello,
the tensor product definition of a two form is
[itex]\alpha^{1} \wedge \beta^{1} := \alpha \otimes \beta - \beta \otimes \alpha[/itex]
[itex]\alpha \wedge \beta(v,w) = \beta(v)\alpha(w)-\beta(w)\alpha(v)[/itex]
But what is the definition in this sense for a three form?
the tensor product definition of a two form is
[itex]\alpha^{1} \wedge \beta^{1} := \alpha \otimes \beta - \beta \otimes \alpha[/itex]
[itex]\alpha \wedge \beta(v,w) = \beta(v)\alpha(w)-\beta(w)\alpha(v)[/itex]
But what is the definition in this sense for a three form?
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