Plots of The Complex Logarithm Function (principal Branch)
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z = Re(Log(x + iy))
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z = |Im(Log(x + iy))|
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z = |Log(x + iy)|
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Superposition of the previous three graphs
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Famous quotes containing the words plots, complex and/or function:
“Nothing aids which may not also injure us.
Fire serves us well, but he who plots to burn
His neighbors roof arms his hands with fire.”
—Ovid (Publius Ovidius Naso)
“The human mind is so complex and things are so tangled up with each other that, to explain a blade of straw, one would have to take to pieces an entire universe.... A definition is a sack of flour compressed into a thimble.”
—Rémy De Gourmont (18581915)
“We are thus able to distinguish thinking as the function which is to a large extent linguistic.”
—Benjamin Lee Whorf (18971934)
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