Happy Birthday, Popa!

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  • #607685
    uneeq
    Participant
    #917426
    frummy in the tummy
    Participant

    That’s actually really funny – he now has 2,543 posts, a number in which all the digits are different and when rearranged are consecutive. The year 2,013 is the first year since 1,987 to have all unique digits, and when rearranged they are also consecutive. The chances of two numbers having that characteristic is 0.07%, even if you include numbers like 1,809 which string from “below” zero to above zero. If you only count above zero, e.g. 3,201, it’s a 0.035% chance. (yes, the odds of SOME numerically significant similarity between the two numbers occurring is a lot higher, but it’s still neat :P)

    #917427
    popa_bar_abba
    Participant

    Cool, thanks. I must have signed up during chanuka vacation in yeshiva that year.

    #917428
    midwesterner
    Participant

    How can both 2013 and 1987 be consecutive? If you count the zeros, then 2013 is but 1987 is not. And if you dont count zeros, then every year from 2000-2010 (except 2002) was also all unique digits.

    #917429

    Wow uneeq what made you check popas profile?

    are you that into the CR and it’s trolls?

    #917430
    frummy in the tummy
    Participant

    midwesterner – 1987 is NOT consecutive, it’s just all unique digits like 2013, which none of the years in between share with them. 2013 and 2543 are both consecutive and unique.

    #917431
    SaysMe
    Member

    midwesterner- i think he meant to use the zeros in the # loop or not, so 7 8 9 0 1 2 3 vs 7 8 9 1 2 3. Not to skip the zeros though. so if u count the zero as in the cycle 2013=0123 or 1809=8901, and if you skip zeros, 1987= 7891.

    #917432
    TheGoq
    Participant

    Happy cranniversary !!!!

    #917433
    frummy in the tummy
    Participant

    Just to clarify….I never meant to SKIP zero. The two options I was thinking of were either to have zero only count as the low end of the string, because zero is actually the smallest value digit, so the only options would be numbers that contain 0-1-2-3, 1-2-3-4, 2-3-4-5, 3-4-5-6, 4-5-6-7, 5-6-7-8, and 6-7-8-9, OR to allow zero to connect the lowest digits to highest digits (kind of like an ace connects the lows and the highs in the card game spit), which would also allow 7-8-9-0, 8-9-0-1, and 9-0-1-2. There are 24 possible orders for any four unique digits, so that would be 168 possibilities if zero only counts low, 240 possibilities if zero can “string”. There are 9,000 positive integers that contain 4 digits, so that’s 168/9000 or 1.8667% if zero is low, 240/9000 or 2.6667% if zero strings. To have two such numbers independently, you just square the odds, so 0.0348% if zero is low, 0.0711% if zero strings.

    My sentence “The year 2,013 is the first year since 1,987 to have all unique digits, and when rearranged they are also consecutive” was admittedly confusing lol. ‘They are also consecutive’ was not referring to the 1,987; following either of the two possibilities, 1987 would not be consecutive (and I think just deciding to “ignore” zero wouldn’t be a very fair move, saysme, but thanks for the thought). The only commonality between 1987 and 2013 is the uniqueness of digits, which none of the years between them have.

    #917434
    popa_bar_abba
    Participant

    Indeed, it was my wooden cranniversary.

    #917435
    uneeq
    Participant

    I was looking at his profile to see if women are still Jewish. (Seriously, the search engine is horrible around here.)

    #917436
    ☕ DaasYochid ☕
    Participant

    I was looking at his profile to see if women are still Jewish.

    And…?

    #917437
    SaysMe
    Member

    frummy- ah gotcha! So next consecutive would be 2031, and 2013-2019 all are unique. Thanks for the clarification

    #917438
    frummy in the tummy
    Participant

    SaysMe – precisely 🙂

    #917439
    uneeq
    Participant

    DY: …and I was responding to tzarichs question.

    Unless you are asking me if women are still Jewish- I think they aren’t, but their money surely is.

    #917440
    ☕ DaasYochid ☕
    Participant

    Uneeq,

    The latter.

    You saw that in his profile?

    #917441
    Torah613Torah
    Participant

    How can I see PBA’s profile? You’ve all gotten me really curious.

    click on his username. That works for any user who hasn’t changed their name.

    #917442
    OneOfMany
    Participant

    popa’s link takes you to his “Lying on YWN” thread. You need to enter http://www.theyeshivaworld.com/coffeeroom/profile/popa_bar_abba (which is, by the way, the same link for all user names (that haven’t been fiddled with), just with their extension at the end).

    #917443
    YW Moderator-42
    Moderator

    Only in the CR can a happy birthday thread turn into a math discussion.

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