The existence conjecture for maximal obstructions on short intervals
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.
References
Primary source
K. G. Hare and C. J. Smyth, “The monic integer transfinite diameter”, arXiv:math/0507302 (2005).
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