What do I need to read Philip Griffths I had taken course in complex analysis and self-studied differential manifolds and basic topology from Loring Tu Introduction to Manifold. What else do I need (minimally) to prepare myself to read the Principal of Algebraic Geometry by Philip Griffiths? (Do I need Huybrechts Complex Geometry or Rick Miranda's Algebraic curve and Riemann surface?)
 A: It's too long for a comment. So I will put it as an answer. First, sorry for my above
(maybe sarcastic) comment. I had painful time reading Griffiths and Harris thanks to the many typos and errors in the book. As you may have already known, there are quite a lot of typos in the book which makes it hard to read. However, as I have pointed out, you may find this list helpful. Other than the errors, I think Griffiths and Harris is a good book. 
Let me go back to your question. To answer your question, I think it really depends on your goal: Do you want to finish reading the whole book? Or do you want to read, say, the first two chapters of the book? Frankly, I myself did not finish reading the whole book. I finished reading chapters 0 and 1, and first few sections of chapter 2. If you also have some knowledge in complex analysis, then I would say that you, with the background knowledge of manifold theory and topology, will have no problem reading the chapters 0 and 1. 
A: Also too long for a comment. So I too will put it as an answer.

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*I was told in a comment to one of my deleted questions that Griffiths' Introduction to Algebraic Curves is a prerequisite to griffiths harris principles of algebraic geometry.


*I used Rick Miranda's Algebraic curve and Riemann surface (chapters I - VIII) as an alternative to Griffiths' Introduction to Algebraic Curves.


*It appears that griffiths harris principles of algebraic geometry somewhat overlaps with both Rick Miranda's Algebraic curve and Riemann surface (chapters IX onwards) and Huybrechts Complex Geometry.
P.S. I actually have to study Griffiths' Introduction to Algebraic Curves, Huybrechts Complex Geometry and chapters 0 and 1 of griffiths harris principles of algebraic geometry, and I'm hoping it will suffice to study Rick Miranda's Algebraic curve and Riemann surface (chapters I - VIII), chapters 0 and 1 of griffiths harris principles of algebraic geometry and all the complexification I studied in external sources (see my questions eg this one or this one)
