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now suppose we have a vectorfield

now suppose we have a vectorfield

next, we would like to consider the closed path integral respective to deltaR of L(dx1)
next we would discuss the bisector of photosynthesis, whereby it's bisected into fractionogonical chronollogically and split into synthetic compounds the bissector of photsynthesis will change the state of matter and reduce all particles of the photosynthesis
 
next we would discuss the bisector of photosynthesis, whereby it's bisected into fractionogonical chronollogically and split into synthetic compounds the bissector of photsynthesis will change the state of matter and reduce all particles of the photosynthesis
idk why you're bringing biology into multivariable calculus but I'm all for it
 
next we would discuss the bisector of photosynthesis, whereby it's bisected into fractionogonical chronollogically and split into synthetic compounds the bissector of photsynthesis will change the state of matter and reduce all particles of the photosynthesis
it makes sense but I don't think that has a vectorfield though
 
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