Azat Gabdulvaleev / Wednesday, May 16, 2018 / Categories: Lectures and presentations, II Round Table, Videos Participation of Azat Gabdulvaleev in the second round table of mathematicians Discussions. Presentation. In May 2018, Azat Gabdulvaleev participated in the Mathematicians Roundtable II. You can listen and see for yourself™ how it happened. Open presentation "Analysis of election results in the city of Grozny using graphical visualization and turnout counting based on videos from polling stations" Print 21926 Tags: Video Theoretic depthObservation Related articles Sergey Shpilkin. II Round Table of Mathematicians. 2018 Alexander Shen. II Roundtable of Mathematicians. 2018 Alexey Kupriyanov. II Round Table of Mathematicians. 2018 Mateusz Bayek at the Second Roundtable of Mathematicians. 2018 г. II Round Table of Mathematicians. Boris Ovchinnikov. Please login or register to post comments.
Roman Udot "Elections in Figures. Using Open Data to Detect Falsification" Roman Udot "Elections in Figures. Using Open Data to Detect Falsification" Presentation at the II Round Table of Mathematicians Roman Udot / Tuesday, May 15, 2018 0 27656 How to explain statistical methods to an eight-year-old child. An introduction to researchers and their methods. Read more
World debut of Electoral.Graphics tools World debut of Electoral.Graphics tools Episode of the broadcast of the press conference of the Golos Movement EG / Monday, March 19, 2018 0 34702 Electoral.Graphics tools debut in front of the world's press at the Voice press conference on 03/19/2018 Read more
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Getting "Saratov 62%" with our own hands Getting "Saratov 62%" with our own hands Gabdulvaleev plotter video lesson Roman Udot / Saturday, March 17, 2018 0 35473 Utilizing Gabdulwaleev's Plotter to reveal drawn data. Read more
Moscow of a healthy person and Moscow of a smoker Moscow of a healthy person and Moscow of a smoker Scatter Plotter Tool video lesson Roman Udot / Saturday, March 17, 2018 0 35658 The falsifications that caused people to take to the streets of Moscow can be proved with math. Read more