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    October 28

    有人想去听TSO演奏吗?

    Christian Tetzlaff, violin Oundjian & Tetzlaff
    Wed. November 12, 2008 at 8:00 pm

    Britten: Four Sea Interludes (Nov. 12 only)
    Mark-Anthony Turnage: Mambo, Blues, and Tarantella (North American Première)
    Vaughan Williams: Symphony No. 5

    Special Offer: $17 Tickets
    October 25

    难以置信的好消息~

    所谓风水轮流转,万物极必反。失马焉非福,只要不罚款。。。咳咳。。。

    昨天没睡醒就被DELOITTE的REJECTION CALL吵醒。。。而今天刚睡醒就接到MACQUARIE的MANAGING DIRECTOR的电话,说他们对我的表现很满意,让我这两天等HR的电话~!

    竟然!竟然!!竟然!!!竟然!!!!竟然!!!!!啊~~~~~~~~~~!!!

    说实话,我FINAL ROUND的PERFORMANCE很差,3个INTERVIEW。。。
    第一个还行,没犯什么大错,却也没什么闪光点。。。
    第二个表现较好,虽然在聊关于我的PORTFOLIO的时候回答有些错乱,但总体感觉很好,气氛非常融洽。。。
    最后一个就很FUCKING NOOB流了。。。几次被STUMP。。。归根到底还是反应太慢。。。被一个很FAIR的How can you prove that you are better than the other candidates, how can you prove that you really know what you are doing给卡壳。。。然后聊ROTMAN的RESEARCH PROJECT的时候给那个人几次挑错。。。我本来就不记得做了什么了,他还不停的细问。。。让我瞠目不知所对。。。最后感觉非常不好。。。
    最大的问题是,最好的那个是跟MANAGER,还行的是跟MANAGING DIRECTOR,而最差的是跟VP。。。所以一度以为完蛋大吉。。。于是乎星期三星期四星期五三天郁郁而终。。。没吃没睡。。。没想到今天竟然还是收到了OFFER!!!!!!!!!

    NB?NO! THIS. IS. FUCKING LUCKY流!!!!!!!!!!!!!!!!!!!!!
    October 22

    据说

    李小白说他要做大官,然后发现自己很SB,然后成为了豪气冲天淋漓奔放的诗仙。。。
    周树人说他要做医生,然后发现自己很SB,然后成为了横眉冷对千夫指的孺子牛。。。
    王守仁说他要做将军,然后发现自己很SB,然后成为了改变明朝中后期历史的人。。。
    希特勒说他要做画家,然后发现自己很SB,然后成为了半个世界无人能敌的元首。。。
    曹阿瞒说他要做汉臣,然后发现自己很SB,然后成为了。。。呃。。。汉贼。。。?

    我说我要进FINANCE,然后发现自己很SB,然后。。。会怎么样?
     
    欢迎大家有奖竞猜
    October 20

    鸿门盛宴全身退,玄武门变马鞭挥。鄱阳湖战乾坤定,萨尔浒捷显天威

    汉高祖刘邦说:    我斩了,我喝了,我围了,我骗了,我赢了。于是汉朝开始了。。。
    唐太宗李世民说:  我劝了,我忍了,我怒了,我杀了,我登了。于是唐朝开始了。。。
    明太祖朱元璋说:  我哭了,我反了,我筑了,我积了,我建了。于是明朝开始了。。。
    清太祖努尔哈赤说:我恨了,我告了,我起了,我随便耍个帅就把大明王师20万人秒了。。。

    我说:是不是时候该我出场了呢?
    October 19

    小走运一回。。。

    本来明天10点THESIS PROF MEETING,要看完一堆ANNUAL REPORT,准备一堆数据,弄完一堆东西。。。接着1点MERCER INTERVIEW,然后继续上课到9点。。。后天FIN ECO MIDTERM,还完全不懂。。。大后天又是MACQUARIE FINAL ROUND。。。

    正觉得似乎有点玄的时候,PROF突然来信说他明天有事要改时间。。。这样一下就爽歪歪了。。。哈哈~看来WILLY说的对啊~只要心态好,就会发现身边还是有好事的,并非那么黑暗。。。嘿嘿~
    October 14

    福无双至,祸不单行。。。喝口凉水都塞牙!

    今天在家写RBS HK的APPLICATION,上来就要问三个问题(what do you know about us, describe achallenging problem, describe how you presented a persuasiveargument),总共一千多字的回答。。。我写啊写,写啊写,后面两个都写好了,决定去GOOGLE NEWS一下RBS,看看上次ABNAMRO的DEAL怎么样了,还有最近有什么新闻。。。结果迎面扑来的headline就是:
    RBS Cedes to U.K., Seeks $34 Billion as CEO Quits (Update4)

    RBS's Credibility `Shot to Bits' Since ABN Amro Deal (Update3)

    无奈了。。。这样的话估计肯定不会再雇人了吧。。。郁闷那。。。今年怎么就那么郁闷呢。。。唉。。。罢罢罢。。。


    和同学聊了一会,不知怎么说道了MBA的RANKINGS,又不知怎么就去想起了MASTER OFFINANCE,又不知怎么就在ROTMAN的PROGRAM里找到了一个MASTER OF FINANCIALECONOMICS。。。我左看右看,上看下看,原来每个PROGRAM都不一般~想想不如就去继续读吧。。。正好UT本校学生不用考 GRE,还赚到了。。。现在看来明年的这个时候最大的可能性就是我在一边读MFE一边在ROTMAN做RESEARCH一边在新东方教书。。。

    恩。。。其实这样也挺舒适啦~~~WILLY老大教育我们,凡事要往好的方面想。。。要放松要开心。。。
    October 13

    EngSci求爱歌~

     
          
     
     
     
    Finite Simple Group (of Order Two)
    The Klein Four Group

    The path of love is never smooth
    But mine's continuous for you
    You're the upper bound in the chains of my heart
    You're my Axiom of Choice, you know it's true

    But lately our relation's not so well-defined
    And I just can't function without you
    I'll prove my proposition and I'm sure you'll find
    We're a finite simple group of order two

    I'm losing my identity
    I'm getting tensor every day
    And without loss of generality
    I will assume that you feel the same way

    Since every time I see you, you just quotient out
    The faithful image that I map into
    But when we're one-to-one you'll see what I'm about
    'Cause we're a finite simple group of order two

    Our equivalence was stable,
    A principal love bundle sitting deep inside
    But then you drove a wedge between our two-forms
    Now everything is so complexified

    When we first met, we simply connected
    My heart was open but too dense
    Our system was already directed
    To have a finite limit, in some sense

    I'm living in the kernel of a rank-one map
    From my domain, its image looks so blue,
    'Cause all I see are zeroes, it's a cruel trap
    But we're a finite simple group of order two

    I'm not the smoothest operator in my class,
    But we're a mirror pair, me and you,
    So let's apply forgetful functors to the past
    And be a finite simple group, a finite simple group,
    Let's be a finite simple group of order two
    (Oughter: "Why not three?")

    I've proved my proposition now, as you can see,
    So let's both be associative and free
    And by corollary, this shows you and I to be
    Purely inseparable. Q. E. D.
     
     
     
    感谢潘淳鄱分享~~~