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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“In the case of all other sciences, arts, skills, and crafts, everyone is convinced that a complex and laborious programme of learning and practice is necessary for competence. Yet when it comes to philosophy, there seems to be a currently prevailing prejudice to the effect that, although not everyone who has eyes and fingers, and is given leather and last, is at once in a position to make shoes, everyone nevertheless immediately understands how to philosophize.”
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