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gganimate has transitioned to a state of release

转载自:http://feedproxy.google.com/~r/RBloggers/~3/HPw-r5gzm3s/

Data Imaginist


发表于 2019-01-03

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Document worth reading: “Recommendation System based on Semantic Scholar Mining and Topic modeling: A behavioral analysis of researchers from six conferences”

转载自:https://analytixon.com/2019/01/04/document-worth-reading-recommendation-system-based-on-semantic-scholar-mining-and-topic-modeling-a-behavioral-analysis-of-researchers-from-six-conferences/

Michael Laux


发表于 2019-01-03

Recommendation systems have an important place to help online users in the internet society. Recommendation Systems in computer science are of very practical use these days in various aspects of the Internet portals, such as social networks, and library websites. There are several approaches to implement recommendation systems, Latent Dirichlet Allocation (LDA) is one the popular techniques in Topic Modeling. Recently, researchers have proposed many approaches based on Recommendation Systems and LDA. According to importance of the subject, in this paper we discover the trends of the topics and find relationship between LDA topics and Scholar-Context-documents. In fact, We apply probabilistic topic modeling based on Gibbs sampling algorithms for a semantic mining from six conference publications in computer science from DBLP dataset. According to our experimental results, our semantic framework can be effective to help organizations to better organize these conferences and cover future research topics. Recommendation System based on Semantic Scholar Mining and Topic modeling: A behavioral analysis of researchers from six conferences

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Top KDnuggets tweets, Dec 19 – Jan 1: Deep Learning Cheat Sheets

转载自:http://feedproxy.google.com/~r/kdnuggets-data-mining-analytics/~3/0KZRdZaMriI/top-tweets-dec19-jan01.html

Matt Mayo Editor


发表于 2019-01-02

Most Retweeted, Favorited, Clicked & Viewed:Deep Learning Cheat Sheets https://t.co/fBtcD22jpB https://t.co/by6UgJAZ07

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Document worth reading: “A Review for Weighted MinHash Algorithms”

转载自:https://analytixon.com/2019/01/02/document-worth-reading-a-review-for-weighted-minhash-algorithms/

Michael Laux


发表于 2019-01-02

Data similarity (or distance) computation is a fundamental research topic which underpins many high-level applications based on similarity measures in machine learning and data mining. However, in large-scale real-world scenarios, the exact similarity computation has become daunting due to ‘3V’ nature (volume, velocity and variety) of big data. In such cases, the hashing techniques have been verified to efficiently conduct similarity estimation in terms of both theory and practice. Currently, MinHash is a popular technique for efficiently estimating the Jaccard similarity of binary sets and furthermore, weighted MinHash is generalized to estimate the generalized Jaccard similarity of weighted sets. This review focuses on categorizing and discussing the existing works of weighted MinHash algorithms. In this review, we mainly categorize the Weighted MinHash algorithms into quantization-based approaches, ‘active index’-based ones and others, and show the evolution and inherent connection of the weighted MinHash algorithms, from the integer weighted MinHash algorithms to real-valued weighted MinHash ones (particularly the Consistent Weighted Sampling scheme). Also, we have developed a python toolbox for the algorithms, and released it in our github. Based on the toolbox, we experimentally conduct a comprehensive comparative study of the standard MinHash algorithm and the weighted MinHash ones. A Review for Weighted MinHash Algorithms

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How to Learn Python in 30 days

转载自:https://dimensionless.in/how-to-learn-python-in-30-days/

Kartik Singh


发表于 2019-01-02

Introduction

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3 More Google Colab Environment Management Tips

转载自:http://feedproxy.google.com/~r/kdnuggets-data-mining-analytics/~3/T2pnJ0Nf2f4/more-google-colab-environment-management-tips.html

Matthew Mayo


发表于 2019-01-02

Google’s Colab was greeted with all sorts of hype when it was first publicly released in early 2018. After originally being quite excited about it, I wrote a short post with a few tips for new users, which covered taking advantage of the free GPU runtime, installing additional third-party Python libraries, and uploading and using data files to your Colab environment.

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Considering sensitivity to unmeasured confounding: part 1

转载自:http://feedproxy.google.com/~r/RBloggers/~3/IG22JOuyZvA/

Keith Goldfeld


发表于 2019-01-02

Principled causal inference methods can be used to compare the effects of different exposures or treatments we have observed in non-experimental settings. These methods, which include matching (with or without propensity scores), inverse probability weighting, and various g-methods, help us create comparable groups to simulate a randomized experiment. All of these approaches rely on a key assumption of no unmeasured confounding. The problem is, short of subject matter knowledge, there is no way to test this assumption empirically.

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Music listener statistics: last.fm’s last.year as an R package

转载自:http://feedproxy.google.com/~r/RBloggers/~3/Vrc9kLOe3pE/

Sebastian Wolf


发表于 2019-01-02

When starting analyzing last.fm scrobbles with the last.week and last.year function I was always missing some plots or a pure data table. That is why I developed the package “analyzelastfm” as a simple R6 implementation. I wanted to have different album statistics, as e.g the #of plays per album, divided by the # of tracks on the album. This is now implemented. To get music listening statistic you would start with:

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My book ‘Practical Machine Learning in R and Python: Third edition’ on Amazon

转载自:http://feedproxy.google.com/~r/RBloggers/~3/U1psz5Pq8To/

Tinniam V Ganesh


发表于 2019-01-02

Are you wondering whether to get into the ‘R’ bus or ‘Python’ bus?**My suggestion is to you is “Why not get into the ‘R and Python’ train?”

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Why Learning Data Science Live is Better than Self-Paced Learning

转载自:https://dimensionless.in/learning-data-science-live-vs-self-paced/

Kartik Singh


发表于 2019-01-02

Introduction

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