- 951
- 845 444
雷欧 ®γσ ξηg
Malaysia
เข้าร่วมเมื่อ 16 ต.ค. 2011
🚩🦔📚👨🏻💻📊📈📉💹
世博量化®是一家咱们亚洲公民世袭制道教徒十二生肖秦人牧马的学术份子赢家黄氏江夏堂联富(雷欧)黄种人,以中科红旗高频量化对冲自然对数大秦赋算筹、易经算卜风水、天文历法、洲学论、计数运筹统筹法等,从事道教金融保险科技教育司法畜牧杏林业。
🇨🇳北京大学校友兼艺人
gitee.com/englianhu
世博量化®是一家咱们亚洲公民世袭制道教徒十二生肖秦人牧马的学术份子赢家黄氏江夏堂联富(雷欧)黄种人,以中科红旗高频量化对冲自然对数大秦赋算筹、易经算卜风水、天文历法、洲学论、计数运筹统筹法等,从事道教金融保险科技教育司法畜牧杏林业。
🇨🇳北京大学校友兼艺人
gitee.com/englianhu
「十二生肖」为什么生肖是十二位?为什么老鼠能排在第一位呢?
#春秋战国 #七大洲五大洋 #诸子百家 #道家 #涨知识 #十二生肖 #传统文化 #世袭制道教徒十二生肖赢家黄氏江夏堂黄种人秦人牧马 #秦国至一统天下建立秦朝和蜀国都是世袭制道教徒黄种人政权
มุมมอง: 62
วีดีโอ
「杏林」🔆国民女神楊雅~林氏西河堂
มุมมอง 56 หลายเดือนก่อน
#春秋战国 #七大洲五大洋 #诸子百家 #十二生 #万家灯火 #道家 #易经 #杏林业 #农民🎶 #大夫 #看诊把脉针灸推拿把药药帖 「🔆敌在大葱回教堂」 🔆学术份子的二二八事件:歼灭所有违反世袭制法家可兰经的非法回教徒巫术份子!!!
「俄乌战争/美国独立战争史」土司乌贼赤印度人武装部队反攻城堡
มุมมอง 137 หลายเดือนก่อน
世袭制学术份子道教徒/红军(以逸待劳) -对垒- 世袭制巫术份子回教徒/美国人(屠夫叫嚣) 大象共和国爱国虔诚狂热份子赤印度人宗教司酋长国父甘地/头戴白色女假发的伐木屠夫男同志世袭制法家国父法官瓦盛顿。 🌟秦孝公清君侧之商鞅变法,歼灭所有英系共运会诸蕃所有不遵守各自习俗文化宗教语言法律的非法民族。 github.com/englianhu/binary.com-interview-question
「快手」我是中国人🎶
มุมมอง 157 หลายเดือนก่อน
次元期权(binary.com)量化分析员/量化交易员面试题 github.com/englianhu/binary.com-interview-question *出处:[艺人/明星🌟周星驰成名前《我是中国人🎶》:经管之家赵坚毅之杏林经济学!](v.kuaishou.com/uQucjS)*
金融小子∙二零零二(面试高频量化对冲投资银行)
มุมมอง 758 หลายเดือนก่อน
时光机器 农历二零零二年(中译) github.com/englianhu/Coursera-Machine-Learning-for-Trading
倭寇录屏 - 民国一百一十三年二月初五(甲辰年丁卯月丁丑日寅时中卅二分十一秒 属龙 周四)
มุมมอง 138 หลายเดือนก่อน
倭寇录屏 - 民国一百一十三年二月初五(甲辰年丁卯月丁丑日寅时中卅二分十一秒 属龙 周四)
倭寇录屏 - 民国一百一十三年正月廿五(农历甲辰年丁卯月戊辰日酉时中廿一分圩五秒 属龙 周二)
มุมมอง 168 หลายเดือนก่อน
「次元期权 - 高频量化对冲」 englianhu.github.io/民国一百一十三年(甲辰年)/桃月/binary-Q1Inter-HFT-RV3.html englianhu.github.io/民国一百一十三年(甲辰年)/桃月/binary-Q1Inter-HFT-RV3E.html englianhu.github.io/民国一百一十三年(甲辰年)/桃月/binary-Q1Inter-HFT-RV4.html
倭寇录屏 - 民国一百一十三年正月廿五(农历甲辰年丁卯月戊辰日酉时末廿五分卌五秒 属龙 周二)
มุมมอง 128 หลายเดือนก่อน
「次元期权 - 高频量化对冲」 englianhu.github.io/民国一百一十三年(甲辰年)/桃月/binary-Q1Inter-HFT-RV3.html englianhu.github.io/民国一百一十三年(甲辰年)/桃月/binary-Q1Inter-HFT-RV3E.html englianhu.github.io/民国一百一十三年(甲辰年)/桃月/binary-Q1Inter-HFT-RV4.html
蔡卓宜锻炼马甲线JoeyChua - 粉丝也自强不息 2022-05-19 22:34:29
มุมมอง 252 ปีที่แล้ว
蔡卓宜锻炼马甲线JoeyChua - 粉丝也自强不息 2022-05-19 22:34:29
【幕后花絮】DynamicRadioButtons 2022-04-24 00:25:06
มุมมอง 192 ปีที่แล้ว
【幕后花絮】DynamicRadioButtons 2022-04-24 00:25:06
【幕后花絮】DynamicRadioButtons 2022-04-23 23:52:15
มุมมอง 82 ปีที่แล้ว
【幕后花絮】DynamicRadioButtons 2022-04-23 23:52:15
【幕后花絮】Dynamic RadioB 2022 04 21 01:22:16
มุมมอง 92 ปีที่แล้ว
【幕后花絮】Dynamic RadioB 2022 04 21 01:22:16
[幕后花絮] PrettyRadioButtons 02 2022-04-19 19:35:46
มุมมอง 62 ปีที่แล้ว
[幕后花絮] PrettyRadioButtons 02 2022-04-19 19:35:46
[幕后花絮] PrettyRadioButtons 03 2022-04-19 20:06:10
มุมมอง 122 ปีที่แล้ว
[幕后花絮] PrettyRadioButtons 03 2022-04-19 20:06:10
[幕后花絮] PrettyRadioButtons 01 2022-04-19 19:19:36
มุมมอง 42 ปีที่แล้ว
[幕后花絮] PrettyRadioButtons 01 2022-04-19 19:19:36
Resume (Blooper) : 11-Apr-2022, 11:26:49 PM
มุมมอง 52 ปีที่แล้ว
Resume (Blooper) : 11-Apr-2022, 11:26:49 PM
《离岛特警》第7集 - 国际通缉犯体育博彩金宝博欧阳金泰Billy仔和沙登警署太监女警
มุมมอง 432 ปีที่แล้ว
《离岛特警》第7集 - 国际通缉犯体育博彩金宝博欧阳金泰Billy仔和沙登警署太监女警
认真的看完了楼主视频,视频讲解的很详细,剖析的很到位,感谢分享,期待有缘和您相聚海燕论坛共同探讨
Eu lembro daquele tempo de ler o clássico de 3 símbolos 🉑🈶🈚️🈸🈺🈷️🉐㊙️㊗️🈴🈵🈹🈲🈯️🈳
为什么我用印尼号码确没有短信验证。到底怎么啦?😢
Thanks a lot
Very useful video, Thanks!
Why cant I use linear regression on time series data and construct the predictors as the lags and perhaps also MA terms? What is the substantial advantage ARIMA brings? In linear regression I have the advantage of being able to use also other predictors, which is not so simple with ARIMA, right?
Thank you for this. Makes Langevian equations more applicaple to me.
联系我帮你处理
thanks for uploading this
thank u so much sir saved my time
boycott china!
THANK YOU SIR
Do people really understand this?
Waiting/being patient is a good quality.
Very beautiful song ❤️
this is truly great, thank you
You seem to have plagiarised my professors slides 😂😂 Awesome explanation by the way 😃🙌🏼
手机📱上可以玩实体现场白家乐,懂的作品有联系
怎麼進去這個主頁😢求回覆
歼灭瓜雪回教市政局和回教土地局所有巫贼巫婆回教徒
plz share ppt link sir.
You should explain in Hindi also
假的,老虎機很多組合,0.25秒可以改成隨機阿
This lecture explained every possible thing except the algorithm itself.
India your
It good to see this tutorial! Finally found the tutorial that is not produced by a san.
Where can i find the full solution of the exemple in the video please ?
Thanks grandpa.
What is the application of the Fokker Planck analysis method and its applications or the state of the particle in periodic probability?
Sir. I m going to compare several models for lactation data . Willmink model, wood model etc. So I fit those models for lactation data use in SAS. I need to find the bic for those models. So please tell me what is the statement for that to find BIC through SAS
Thank you very much for sharing the video. I'll just want to add some details concerning the Hurst exponents and momentum. In terms of interpretation, it was shown that a H>0.5 does not indicate long memory effects, but rather the existence of fractal trends, which are quite precisely measurable. Long memory can exist in parallel to the trending. For this one and its trading applications may refer to: DOI: 10.1080/14697688.2014.941912 Furtthermore, we could show by applications of rolling windows that the Hurst exponents are time-varying and that momentum during crises periods vanishes and shifts into mean-reversion, thus leading to momentum crashes. The rationale behind this behaviour is anchored in chaos theory and nonlinear dynamics since financial instrument time series are complex systems.
Thanks for your input! So is it correct to rephrase your comment as the Hurst exponent may not be a good statistic to measure the presence of trending property in certain market conditions?
@@stevenpham6734 Not exactly. The Hurst exponent measures the strength of persistence, i.e. of fractal patterns in the data. So if you apply a rolling window, it tells you exactly what is the dynamical nature. This means if you get a H>0.5, e.g. H=0.85 you have strong fractal trends and thus momentum. If you get a H=0.35 for example you have only mean reverting process and no momentum. To get to your remark: The Hurst exponents tell you exactly if there are fractal trending characteristics in the data. If you want to elaborate on these fractal patterns you can use multifractal analysis visualizing the scaling.
@@vogldata This helps a lot. Much appreciated!
@@stevenpham6734 Feel free to contact me anytime if you need help or have questions
Very, very good explanation. Thank you.
操他妈的,赌场出千,就应该千回来
Thank you! It's a very useful lecture.
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Very good video. At around 2:30 you sound like Chris Griffin from Family Guy which is quite funny hahaha
just one thing: good reading !!
不用还 直接拿去花掉 跟他说没收到 不就好了
她是俄罗斯,亡什么国
😊 thanks
Hello can you pls provide me the Corporate finance 2 . quiz and assignement answers
How a=3?
each row in the DB is one sequence so for singleton items he's counting the appearance of *a* in the 5 rows. it appears in 3 rows only thus the support of a = 3
a=4
a is same item we shd count once only in every data set
唐诗《登鹳雀楼》 巧合?!苏桂瑶🤝🏻Ruby Su instagram.com/p/CGcKQOHg6CN/?
How it choose epsilon value dynamically?
any link for ppt file?
High volatility of PnL, Sharpe Ratio
標題還要加多两个字:預告
How's the sigma set to 4
Is there any sample code for the week 5 quiz? - try to use selenium to simulate from seq(0, 10000, 0.5) but webdriver doesn't working smoothly
Superr sir🔥.....well explained 👀
破解…用這種加入電子設備的方法在賭場贏錢,你確定不會破解變破相?用人腦算牌都不行了,還讓你用電子設備算…