Does there exist a non-isotrivial fibration of genus two over P^1 with only 3 singular fibres of general type surfaces?

We will work over the complex numbers C.

This question is based on Beauville's article : there exist a non-isotrivial fibration of genus 2 over P^1 with only 3 singular fibres. but not know for general type surfaces

flag	asked May 22 2011 at 12:45 gongcheng 51●1

Voting to close. It's not clear to me exactly what question you are trying to ask. (Providing a clearer reference to this article of Beauville would be helpful, for a start.) – David Loeffler May 22 2011 at 13:24

I don't see why this question should be closed. It is only poorly presented. It would make more sense to encourage and help the person asking to improve it. I vote to keep it open. I also vote to encourage MO users to be a little more patient and compassionate towards others. – Sándor Kovács May 22 2011 at 14:01

I agree with Sandor's comment. Related question mathoverflow.net/questions/64112/… – Francesco Polizzi May 22 2011 at 15:38

I also agree with Sandor's comment! – drbobmeister May 23 2011 at 0:53

Agree with Sandor's comment! – Michael Zhang Jul 30 2011 at 4:59

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Does there exist a non-isotrivial fibration of genus two over P^1 with only 3 singular fibres of general type surfaces?

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