A conjecture on integer arithmetic which implies that there is an algorithm which to each Diophantine equation assigns an integer which is greater than the heights of integer (non-negative integer, rational) solutions, if these solutions form a finite set (Q5401918)
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scientific article; zbMATH DE number 6268487
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A conjecture on integer arithmetic which implies that there is an algorithm which to each Diophantine equation assigns an integer which is greater than the heights of integer (non-negative integer, rational) solutions, if these solutions form a finite set |
scientific article; zbMATH DE number 6268487 |
Statements
A conjecture on integer arithmetic which implies that there is an algorithm which to each Diophantine equation assigns an integer which is greater than the heights of integer (non-negative integer, rational) solutions, if these solutions form a finite set (English)
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12 March 2014
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computable upper bound
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heights of integer solutions
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heights of rational solutions
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Diophantine equation
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finite number of integer solutions
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finite number of rational solutions
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