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Carlo Beenakker
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Is there an odd number which has no prime to prime matchings when compared with its reverse order?

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For example look at the number 9. It has prime-prime matching at 3,5, and 7.

For example the sequence of 13 has matchings at 1,3,7,11,13.

For example 15 has the matchings(crossings) at 3,5,11,13.

Is there an odd number for which the prime prime matchings do not occur?

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