(If anyone wants me to translate ask me in below)
I am in the surface section of the course and I don't seem to understand what the point is about "The first fundamental form"
It states that in a point p on a regulated surface, Ip(v) := v ⋅ v = |v|^2, where v is a vector in the tangent plane to the point p in the surface
What is the point of this statement? Am I missing something or is it just saying that the dot product of a vector with itself is the norm squared? (Which shouldn't be a definition since it can be proved)
And then it goes about to something about the coeficients of the first fundamental form. So the first fundamental form is matrix of numbers?
#Differential geometry question
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