MathDBThe existence conjecture for maximal obstructions on short intervals
The existence conjecture for maximal obstructions on short intervals
From papers
Let be an interval. Maximal obstruction existence conjecture. Every interval of length less than has a maximal obstruction.
The paper proves existence when the interval has no integer in its interior and proposes the stronger statement for all intervals of length less than ; the supplied text gives no resolution.
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Sources & referencesView supporting material
Primary source
K. G. Hare and C. J. Smyth, “The monic integer transfinite diameter”, arXiv:math/0507302 (2005).
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