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Re: Job offer too good to be true

by EvdB (Deacon)
on May 25, 2004 at 13:54 UTC ( #356212=note: print w/replies, xml ) Need Help??

in reply to Job offer too good to be true

bash # whois Found a referral to Registrant: Stephen 4 E / 28 Stanwell St Parnell Auckland, NZ Domain name: SATURNMEDIA.NET Administrative Contact: Weir, Stephen 4 E / 28 Stanwell St Parnell Auckland, NZ +64 9 3007557
Give him a call...

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Re: Re: Job offer too good to be true
by jepri (Parson) on May 25, 2004 at 14:00 UTC
    Thx. His name was in the (nested) headers of the email.

    I shall contact, but I'd like to know a little more first..

    Does anyone live in Rapponngi?

    I didn't believe in evil until I dated it.

      As far as I understand it, Rapponngi is the red light district in Tokyo. Check out Wai Wai, where it features often.

        Calling Roppongi the red light district of Tokyo does not seem right to me. There are a lot of red light districts in Tokyo, but I Roppongi is more than a Red Light district. While Roppongi has its fair share of prostitution, ranging from soup lands to high class SM clubs, its also well known as a place were foreigners hang out, and expats on a higher budget live. ( E.g. most of the US Embassy staff usually lives in Roppongi or the neighbooring districts) .
        In brief, Roppongi is an area were a lot of well off foreigners live, there are quite a few foreign companies there, its close to one of the embassy districts, and if you read "Roppongi" in a job ad., read it as a place were foreigners who don't speak Japanese feel a little better, than in other districts of Tokyo.

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[Discipulus]: what i want is to compute them
[oiskuu]: You want to draw the path? $iter = combinations( $TOP_HEIGHT .. $NODE_HEIGHT, $pos); then get the path from the iter, level change at depth x, for(..) $pos += $level_change; something like that
[oiskuu]: yergh, <code> tags... [$top_height .. $node_height]
[Eily]: Discipulus by demonstrate I suppose you mean simulate with perl?
[Eily]: the demonstration itself is fairly easy. The number of paths on a node is the sum of the numbers of paths to the two nodes above (or one node above on the edges of the triangle)

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