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Mapping the Multiverse

Posted on 2020/05/19 by Carl Robitaille
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Posted in physique | Leave a reply

How to hydroxychloroquine

Posted on 2020/05/19 by Carl Robitaille
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How to hydroxychloroquine pic.twitter.com/yMObDCFGXS

— Sarah Cooper (@sarahcpr) May 19, 2020
Posted in drôle, médecine, politique américaine | Leave a reply

Ring built from the Julia sets that lie along the main cardioid of the Mandelbrot set

Posted on 2020/05/19 by Carl Robitaille
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a ring built from the Julia sets that lie along the main cardioid of the Mandelbrot set pic.twitter.com/PXSS9qBptL

— Matt Henderson (@matthen2) May 18, 2020
Posted in mathématiques | Leave a reply

Are Matt and James anti-psychic?

Posted on 2020/05/19 by Carl Robitaille
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Posted in créativité, mathématiques | Leave a reply

Hair colours in human populations before european expansion

Posted on 2020/05/19 by Carl Robitaille
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Hair colours in human populations before european expansion

Map shows hair colours in human populations before european expansion (naturally the dark blue colour indicates jet black hair?). Source: https://t.co/BxUpTZpBuD pic.twitter.com/0URQWUpjtq

— Simon Kuestenmacher (@simongerman600) July 27, 2019
Posted in biologie | Leave a reply

150-foot iceberg passes through Iceberg Alley near Ferryland, Newfoundland, Canada

Posted on 2020/05/17 by Carl Robitaille
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150-foot iceberg passes through Iceberg Alley near Ferryland, Newfoundland, Canada pic.twitter.com/SqG3m1AL7j

— ⧼D̼⧽⧼i̼⧽⧼a̼⧽⧼n̼⧽⧼e̼⧽ 🐈‍⬛ (@Zegdie) May 15, 2020
Posted in écologie | Leave a reply

Gauss-Lucas Theorem

Posted on 2020/05/16 by Carl Robitaille
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Gauss-Lucas Theorem: The convex hull of the zeros of a polynomial with complex coefficients contains the zeros of its derivative.

Zeros of P (in red) are bouncing around and the zeros of P', P'', P''', … nicely dance in the nested convex hulls. pic.twitter.com/dWbVv0wICp

— Tamás Görbe (@TamasGorbe) May 16, 2020
Posted in mathématiques | Leave a reply

Matrix Factorization

Posted on 2020/05/16 by Carl Robitaille
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New Video

Matrix Factorization – Numberphilehttps://t.co/EMiESFrspm pic.twitter.com/OrwZ2PrJbf

— Numberphile (@numberphile) May 16, 2020
Posted in mathématiques | Leave a reply

Posted on 2020/05/16 by Carl Robitaille
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A toy example of why test sensitivity and specificity matter in serosurveys.

Imagine population seroprevalence is 4%. Test sensitivity is 80%. Specificity is 99.9%. For a random sample of 3000 participants, you would expect ~100 positives, 3% of which will be false positives. pic.twitter.com/TMyCZGNXkq

— Natalie E. Dean, PhD (@nataliexdean) April 21, 2020

EPI 101 thread on sensitivity and specificity, plus its application to #COVID19 screening. For those who want a refresher!

The way we summarize the accuracy of a test (such as RT-PCR on a #coronavirus throat swab) is with two quantities: sensitivity and specificity. 1/12

— Natalie E. Dean, PhD (@nataliexdean) March 13, 2020
Posted in mathématiques, médecine | Leave a reply

Test gives wrong result: prevalence and accuracy

Posted on 2020/05/16 by Carl Robitaille
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Here is the math, assuming 5% prevalence of antibodies in the population, and a 90% accurate test. Under these assumptions, the test gives the wrong result about 68% of the time among the people who test positive for antibodies. pic.twitter.com/k67i1jkwX5

— Steven Strogatz (@stevenstrogatz) May 16, 2020
Posted in mathématiques, médecine | Leave a reply

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