Complex Systems Studies – Telegram
Complex Systems Studies
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What's up in Complexity Science?!
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@ComplexSys

#complexity #complex_systems #networks #network_science

📨 Contact us: @carimi
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🌀 نگاهی بر مساله تاشدگی پروتئین‌ها

http://www.sitpor.org/2019/01/proteins/
IFISC announces the 2019 Colloquia on Complex Systems, a series of seminars by leading scientists in CS, starting on Jan 16. All seminars will be broadcasted via: https://t.co/QCCiNMgYB1
🔸 داستان پیچیدگی: چرا بیشتر، متفاوت است؟
عباس کریمی

🍂 کنفرانس سار، پاییز ۹۷، موزه علم و فناوری

🎞 دانلود ویدیو: bit.ly/2VBQTaU
🔊 صوت: bit.ly/2Vv41hQ
🔖 اسلایدها: bit.ly/2SGkmhP
🎬 در آپارات: bit.ly/2RFW6iA

🔗 فایل‌ها در تلگرام: t.me/RadioPhysicsIr/128

#complex_systems #network_science #emergence #reductionism #cancer #more_is_different

http://sar.inmost.ir/
The statistical physics of real-world networks
“statistical physics approach and the null models for complex networks, focusing in particular on analytical frameworks that reproduce local network features”

https://t.co/bjZ6O487j7
Complex Systems Studies
😮 https://theweek.com/articles-amp/810303/physics-panic?__twitter_impression=true
Agent-based Crowd Simulation Considering Emotion Contagion for Emergency Evacuation Problem
Hamed Faroqi, Mohammad-Saadi Mesgari

bit.ly/2H6RWw8
Ant Encounters Interaction Networks and Colony Behavior

Deborah M. Gordon

press.princeton.edu/noscripts/9240.html
💥 Is there an infinite set that's bigger than the set of integers but smaller than the set of real numbers? Cantor guessed the answer is *no*. This guess, shown on the shirt below, is called the Continuum Hypothesis. Now it's been connected to #machine_learning!

https://t.co/lNIQzHrU4v

In 1938 Kurt Gödel showed the #Continuum_Hypothesis cannot be *disproved* using the standard axioms of set theory (the ZFC axioms).

In 1963 Paul Cohen showed the Continuum Hypothesis cannot be *proved* using these axioms!

Since the Continuum Hypothesis can neither be proved nor disproved using the standard axioms of set theory, we say it's "independent" of these axioms.

It's surprisingly useless: I've never seen an interesting question that it would settle, except itself.

But now 5 mathematicians working on machine learning have found an interesting question whose answer is "yes" if we assume there are *at most finitely many* cardinals of size between the cardinality of the integers and that of the reals, and *no* otherwise.

🔗 https://www.nature.com/articles/d41586-019-00083-3

The claim that there are at most finitely many cardinals intermediate in size between the integers and the reals is a variant of the Continuum Hypothesis, which is *also* independent of the usual axioms of set theory.

Let me call this variant Axiom Q.
There's an unknown probability measure P on some finite subset of the interval [0,1]. You get to see some number N of independent and identically distributed samples from P.

Your task: find a finite subset of [0,1] whose P-measure is at least 2/3.

Can you?

You can always succeed in doing this task if we assume Axiom Q , but you cannot if we assume the negation of Axiom Q.

So, your ability to carry out this task cannot be determined using the standard axioms of set theory!

Read the paper for details!
🧷 https://www.nature.com/articles/s42256-018-0002-3


The surprise is not that a question coming up in machine learning turns out to be independent of the standard axioms of set theory. Lots of interesting math questions are!

The surprise is that it could be settled by a variant of the Continuum Hypothesis!

🖇 https://threadreaderapp.com/thread/1083047483368890368.html
This free course on #fractals starts in 5 days, open to anyone with basic #math skills.

You don't even have to be an academic. That's part of our ethos: making a world-class #complex #systems education available to anyone with an internet connection.

https://t.co/s1DWIcJZln
🎞 These “excitable” bee waves obey the same math as electrical waves in nerve & heart tissue and BZ chem reaction. https://t.co/5rs9CmwneL
🍓 "Principal components regression meets the lasso". We have just uploaded our new R package ``pcLasso'' to CRAN!
https://t.co/wbgav1zdbf We hope that people find it useful and promise to respond to help requests, bug reports and suggestions for new features.

Rob Tibshirani
🧰 Causal Inference
https://www.coursera.org/learn/causal-inference

This course offers a rigorous mathematical survey of causal inference at the Master’s level. Inferences about causation are of great importance in science, medicine, policy, and business. This course provides an introduction to the statistical literature on causal inference that has emerged in the last 35-40 years and that has revolutionized the way in which statisticians and applied researchers in many disciplines use data to make inferences about causal relationships. We will study methods for collecting data to estimate causal relationships. Students will learn how to distinguish between relationships that are causal and non-causal; this is not always obvious. We shall then study and evaluate the various methods students can use — such as matching, sub-classification on the propensity score, inverse probability of treatment weighting, and machine learning — to estimate a variety of effects — such as the average treatment effect and the effect of treatment on the treated. At the end, we discuss methods for evaluating some of the assumptions we have made, and we offer a look forward to the extensions we take up in the sequel to this course.
💡 "Econophysics: Still fringe after 30 years?" (by Jean-Philippe Bouchaud): https://t.co/I8VDyxZEx0

"Some personal reflections on the past and future of "econophysics", to appear in Europhysics News"
🔺 The emergence of consensus: a 10-page review / introduction to micro-macro connection, role of social networks, social contagion, committed minorities, etc. With models and empirical results.

https://arxiv.org/ct?url=https%3A%2F%2Fdx.doi.org%2F10.1098%252Frsos.172189&v=1ca06282