branislav
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First of all, I'd like to say hi to all the peole here on the forum!
Now to my question:
When reading some general relativity articles, I came upon this strange notation:
T^{a}_{b} = C(dt)^{a}(∂_{t})_{b} + D(∂_{t})^{a}(dt)_{b}. Can someone please explain to me what this means? Clearly the author is trying to use the abstract index notation but I'm used to think of dx^{i} as the covector basis and ∂_{i} as the vector basis thus you're not allowed to change the co- or contravariance of these in an expression.
Thank you,
Branislav
Now to my question:
When reading some general relativity articles, I came upon this strange notation:
T^{a}_{b} = C(dt)^{a}(∂_{t})_{b} + D(∂_{t})^{a}(dt)_{b}. Can someone please explain to me what this means? Clearly the author is trying to use the abstract index notation but I'm used to think of dx^{i} as the covector basis and ∂_{i} as the vector basis thus you're not allowed to change the co- or contravariance of these in an expression.
Thank you,
Branislav