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4/16/2007 记13号"妙峰山"探险六人行
本次登山活动从队员们在山脚下欢呼雀跃的起始点起就注定成为了一次冒险,不过客观来说也是一次年轻的生命中不可或缺的宝贵经历,一次相当精彩的旅行。 “仁者不忧,智者不惑,勇者不惧”,孔子说内心的强大可以化解生命中许多突发的变故。有些人是可以将遗憾转化成愉快经历的,如果你足够幸运能够遇到这样一小队人马,那么即便是在13号星期五这样被佐证为极不吉利的日子里,也能够无畏向前、一览众山小。看着身边这样勇敢、乐观、冷静的朋友,体会着这种凝聚着从容、笃定气势的团结与互助,我很庆幸。
王兄,自从去年毕业后还是头一回再见,正所谓同窗见同窗两眼泪汪汪。头两天突然在msn上遇到了,于是把正在法大埋头研究中国法制未来的他“吸收入伙”。多一个人多一份力量,之后事实证明这是多么正确的举措。 Jeffrey赵,我们六人中经验最丰富的一个大哥,预计作为今天登山的领队。装备齐全,手握GPS定位系统身背笔记本电脑~这样精神面貌的人你很难猜测出他比队伍中年纪最轻的Aaliyah大出近十岁。 Aaliyah韩,今天穿了一身昨日在西单血拼来的衣服,闪闪的金属大扣子配以一条彩色丝巾。以至于被Ashley一语道破她今天的装备不像是去登山倒像是参加party,Haha开玩笑啦~ Kim金,就显得更加有活力了,从头到脚被Puma小豹子包装得这叫一个专业啊。兴致盎然、不计后果地逃掉了一整天的专业课,真是人到兴处一往无前! 王兄对Ashley说,“你看咱们今天也是三男三女几个朋友,跟肥皂剧Friends里面一样啊。”对曰:“是啊是啊,今天天气还这么好,这次的旅行真实Ment to be 啊!”借此吉言,这次的旅行果然戏剧化得可以,堪比Friends里的剧情。
Jeffrey坐在副驾驶上跟司机攀谈着,拿出地图左指右指向他明确了我们要去的25公里之外的具体地点。我们则在车后座欢呼着,欣赏着沿途美景——桃红柳绿、青山延绵于两侧。是否正是在这些欢快的言词中,司机突然意识到我们其实就是一群初来乍到的土包子,是一群田园派。还是因为看到我们的装备显得如此“专业”,一看就是专程来攀岩绝壁,玩极限运动的?此时他似乎耍了个心眼,欢快的队伍里谁也没有察觉到车行15公里后就到站了。 车硬闯过一条正在翻修的路停靠在了绵延的山脚下,到站了。“这就是妙峰山了,你们沿着那条路上去,看见一条小河沿着它慢慢走。一路上都是柴火道,要一步一步地走啊,别着急,一步一步地就到了。一定别着急。”司机殷切地说。美景都欣赏不过来,怎么会着急呢?“谢谢谢谢。”我们是多么真诚地在道谢啊!
漫山灿烂盛开的桃花招引着我们,农舍很快就被甩在了身后,大家一列纵队向前,Jeffrey领队手握GPS奔在最前方,女生走在中间,Kim压后。这时,大家都忽略了一个常识,那就是GPS显示的精确程度问题。地理上小于0.5度的偏差在仪器上和地图上是不易看出来的,而实际路程却是很可能要花上好几个小时才可以纠正得过来。
一片浮云掠过湛蓝的天空遮挡住了太阳,正在大家赞叹不再晃眼的时候,忽然发现主峰的阴影投射配以空中的云,造成四周围渐渐昏暗下来,而昏暗致使气氛变得凝重。在这样的野环境里天色变暗绝不是什么好兆头。我忽然想起在山区天都会黑得比城区早,太阳下山也就5点左右吧。如果不在天黑之前走出野山,那么情况会变得更加麻烦。(总结经验:下回要随身带火种,以备夜晚的降临。防身、取暖。)“向东南方向走吧,那边是缓坡。别去景区了,咱们翻出去。”在东南方向远远地能望见几根荒芜的水泥电线杆,再远处还有公路。虽然略显遥不可及,但说明越往那个方向走就越接近文明,路也相对缓和。今天就算是彻底丢了需要狂走一夜也肯定是朝那个方向去了。大家很快予以赞同。虽然从几位男士的眼中我分明看到了对继续向前翻越主峰寻找妙峰山景区的星星点点的憧憬。
走啊走啊,路渐渐变宽了,不需要在树杈与灌木丛中作匍匐状或游泳状了。 走啊走啊,看到了一条分明是人走出来的小路,而非流水路、非兽路、非我们自创的路! 走啊走啊,看到了路旁山民扔下的一捆柴。再向前一鼓劲翻过了这座小山,分明望到了山下一黑一白两带蜿蜒的马路盘踞于山间!
5点30,我们来到了涧沟村,45元雇了今天的第二辆小面包车。驱车约23公里经樱桃沟来到了三家店,换乘公共汽车到西北旺,再换成一趟公汽回到了我们可爱的北三环。
9点30分,结账,索要发票。Jeffrey作为本次活动中经济损失最重者(穿越荆棘时丢失数码相机一个)被推选为转运大使来刮发票,结果居然真的中奖了,在发票中意外刮出50元!平分。手握幸运的10元钱我们坚信:此刻每个人的人生都要开始转运了!
妙峰山,算是去过了。Aaliyah新衣服上的数颗扣子陆续播撒在了草丛灌木间;我所谓的一条幸运项链永远地留在了某一支划过颈部树杈上;Jeffrey的相机就更不用说了。每个人的脸、手、胳膊、腿都不同程度地被荆棘画上了各式各样的符号,不过净是些表皮擦伤应该会好得很快。景区的风光对于我们仍然是个未解的谜。想在离开北京前再去看个究竟,只不过,这个下一回……同志们,你们还敢去么?哈哈哈…… ——Lizzy写于07\4\16 (回家后懒懒地歇了两天,今日上午忽然思如泉涌,记下一大篇流水账,用以纪念这次奇特的探险之旅,以及在逆境中炼就的友) 4/11/2007 最美丽的春天到了~咱们爬山去!《妙峰山》妙峰山、大觉寺,这是Mark极力推荐的地方。在网上查了大量资料,综合考虑后选择了一条最经典的路线。计划写得够周详了吧,不过说到底其实我们几个谁也没去过~哈哈~在行前想了这么多,这让我更加好奇本次旅行的结果,最终会与计划存在多少差异呢?在“新”与“奇”之间期盼着,旅行也本应该如此。总之,每每想到这个即将成行的妙峰山探险之旅心情就异常的好~~
本条路线被誉为妙峰山自然风景区最美丽、最经典的一条路线,途经万亩玫瑰园
这条线岔路很少,只在后半段出现一两次,选左边向上的路即可。而且来徒步登山的人很多,每隔一段就会发现灌木上他们用红绳做的标记,所以基本上可以放心不会迷路。 4/7/2007 *Chaos*乱战~ 电影院是否有朝一日会被繁荣的DVD市场挤垮呢?I don't think so~大屏幕和立体声带来的震撼是任何家庭影院都替代不了的。电影的魅力永远与巨幅荧幕紧紧关联着~~
《乱战Chaos》,今天看的一部精彩悬疑片!典型好莱坞式,不过结局确是意料之外的。我很喜欢这样扑朔迷离让人浮想联翩的故事。电影人尊重了观众的智商~
剧情:In Seattle, detective Quentin Conners is unfairly suspended and his partner Jason York leaves the police force after a tragic shooting on Pearl Street Bridge, when the hostage and the criminal die. When a bank is heist with hostage situation, Conners is assigned in charge of the operation having the rookie Shane Dekker as partner. The thieves, leaded by Lorenz, apparently do no steal a penny from the bank. While chasing the gangsters, the police team discloses that they planted a virus in the system, stealing one billion dollars from the most different accounts, using the principle of the Chaos Theory. Further, they find that Lorenz is killing his accomplices.
另外让我想得太多的,还有影片中反复强调的“混沌理论”---Chaos Theory
What exactly is chaos? The name "chaos theory" comes from the fact that the systems that the theory describes are apparently disordered, but chaos theory is really about finding the underlying order in apparently random data.
When was chaos first discovered? The first true experimenter in chaos was a meteorologist, named Edward Lorenz. In 1960, he was working on the problem of weather prediction. He had a computer set up, with a set of twelve equations to model the weather. It didn't predict the weather itself. However this computer program did theoretically predict what the weather might be. One day in 1961, he wanted to see a particular sequence again. To save time, he started in the middle of the sequence, instead of the beginning. He entered the number off his printout and left to let it run. When he came back an hour later, the sequence had evolved differently. Instead of the same pattern as before, it diverged from the pattern, ending up wildly different from the original.Eventually he figured out what happened. The computer stored the numbers to six decimal places in its memory. To save paper, he only had it print out three decimal places. In the original sequence, the number was .506127, and he had only typed the first three digits, .506.
By all conventional ideas of the time, it should have worked. He should have gotten a sequence very close to the original sequence. A scientist considers himself lucky if he can get measurements with accuracy to three decimal places. Surely the fourth and fifth, impossible to measure using reasonable methods, can't have a huge effect on the outcome of the experiment. Lorenz proved this idea wrong.
This effect came to be known as the butterfly effect. The amount of difference in the starting points of the two curves is so small that it is comparable to a butterfly flapping its wings.
The flapping of a single butterfly's wing today produces a tiny change in the state of the atmosphere. Over a period of time, what the atmosphere actually does diverges from what it would have done. So, in a month's time, a tornado that would have devastated the Indonesian coast doesn't happen. Or maybe one that wasn't going to happen, does. (Ian Stewart, Does God Play Dice? The Mathematics of Chaos, pg. 141)
This phenomenon, common to chaos theory, is also known as sensitive dependence on initial conditions. Just a small change in the initial conditions can drastically change the long-term behavior of a system. Such a small amount of difference in a measurement might be considered experimental noise, background noise, or an inaccuracy of the equipment. Such things are impossible to avoid in even the most isolated lab. With a starting number of 2, the final result can be entirely different from the same system with a starting value of 2.000001. It is simply impossible to achieve this level of accuracy - just try and measure something to the nearest millionth of an inch!
From this idea, Lorenz stated that it is impossible to predict the weather accurately. However, this discovery led Lorenz on to other aspects of what eventually came to be known as chaos theory
混沌理论(Chaos theory)是在数学和物理学中,研究非线性系统在一定条件下表现出的“混沌”现象的理论。1963年美国气象学家Edward Lorenz提出混沌理论(Chaos),非线性系统具有的多样性和多尺度性。混沌理论解释了确定系统可能产生非确定结果。理论的最大的贡献是用简单的模型获得明确的非周期结果。在气象、航空及航天等领域的研究里有重大的作用。
混沌理论相关网站http://www.12manage.com/methods_lorenz_chaos_theory_zh.html |
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