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P. Koymans's user avatar
P. Koymans's user avatar
P. Koymans's user avatar
P. Koymans
  • Member for 8 years, 4 months
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revised
Siegel--Walfisz for number fields
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Spacing of prime divisors
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Spacing of prime divisors
Should have been $p_{k+1}$!
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A variant of the Stothers-Mason Theorem
My main intention was to reprove the Beukers and Schlickewei result using the height bound as stated in the question. Such a proof would have the additional advantage that it works in characteristic $p$ if one makes the obvious restriction that $x, y \not \in G^p$.
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A variant of the Stothers-Mason Theorem
Thank you! I will take a look at the paper and have edited the question accordingly.
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A variant of the Stothers-Mason Theorem
added 89 characters in body; edited title
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