Suppose that you roll a fair die with n faces, starting at 0, and keep addin\

    g up the outcomes, until you reach an integer that has property, "isprime"



approximating it  with the assumtion that you do it up to, 100,

    times , here are the averages from n=2 to n=N



If the fair die has, 2, faces , then the estimated expected duration is,

    1.500000000



If the fair die has, 3, faces , then the estimated expected duration is,

    1.544351141



If the fair die has, 4, faces , then the estimated expected duration is,

    2.043595187



If the fair die has, 5, faces , then the estimated expected duration is,

    1.929375346



If the fair die has, 6, faces , then the estimated expected duration is,

    2.428497913



If the fair die has, 7, faces , then the estimated expected duration is,

    2.136485647



If the fair die has, 8, faces , then the estimated expected duration is,

    2.568470347



If the fair die has, 9, faces , then the estimated expected duration is,

    2.728801367



If the fair die has, 10, faces , then the estimated expected duration is,

    2.971357555



If the fair die has, 11, faces , then the estimated expected duration is,

    2.782372230



If the fair die has, 12, faces , then the estimated expected duration is,

    3.081421871



If the fair die has, 13, faces , then the estimated expected duration is,

    2.887203289



If the fair die has, 14, faces , then the estimated expected duration is,

    3.133255542



If the fair die has, 15, faces , then the estimated expected duration is,

    3.236593606





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          This ends this paper that took, 146.712, seconds to prepare