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Mathematics

Mathematics

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To boost the channel, please use this link: https://t.me/boost/worldmath Regards🌹🌹 Admin : @world_math Challenge channel: @worldmathgame

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📈 Analytical overview of Telegram channel Mathematics

Channel Mathematics (@worldmath) in the English language segment is an active participant. Currently, the community unites 21 367 subscribers, ranking 8 726 in the Education category and 33 007 in the Russia region.

📊 Audience metrics and dynamics

Since its creation on невідомо, the project has demonstrated rapid growth, gathering an audience of 21 367 subscribers.

According to the latest data from 19 December, 2024, the channel demonstrates stable activity. Although there has been a change in the number of participants by 126 over the last 30 days and by 0 over the last 24 hours, overall reach remains high.

  • Verification status: Not verified
  • Engagement rate (ER): The average audience engagement rate is 0%. Within the first 24 hours after publication, content typically collects N/A% reactions from the total number of subscribers.
  • Post reach: On average, each post receives 0 views. Within the first day, a publication typically gains 0 views.
  • Reactions and interaction: The audience actively supports content: the average number of reactions per post is 0.

📝 Description and content policy

The author describes the resource as a platform for expressing subjective opinions:
To boost the channel, please use this link: https://t.me/boost/worldmath Regards🌹🌹 Admin : @world_math Challenge channel: @worldmathgame

Thanks to the high frequency of updates (latest data received on 20 December, 2024), the channel maintains relevance and a high level of publication reach. Analytics show that the audience actively interacts with content, making it an important point of influence in the Education category.

21 367
Subscribers
No data24 hours
+587 days
+12630 days
Posts Archive
2⃣ #Combinatorics📦💡 #Argentina🇦🇷
2⃣ #Combinatorics📦💡 #Argentina🇦🇷

1⃣ #Algebra📈📉 #Serbia🇷🇸
1⃣ #Algebra📈📉 #Serbia🇷🇸

1⃣ #Algebra📈📉 #Serbia🇷🇸 2⃣ #Combinatorics📦💡 #Argentina🇦🇷 3⃣ #Geometry📐📏 #Brasil🇧🇷 4⃣ #Number_Theory➕➖ #Estonia🇪🇪

problem 29.pdf1.58 KB

👇This is problem number 29👇 @worldmath

🔵🔵His research topics include: ✅Riemannian geometry ✅Geometric topology ✅Proof of the soul conjecture ✅Proof of the Poincaré conjecture 🔴🔴Awards 🏅Saint Petersburg Mathematical Society  🏅Prize (1991) 🏅EMS Prize (1996), declined❌ 🏅Fields Medal (2006), declined❌ 🏅Millennium Prize (2010), declined❌ ⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️ His mathematical education continued at theLeningrad Secondary School, aspecialized school with advanced mathematics and physics programs. 🏅1982: as a member of theSoviet Union team competing in theInternational Mathematical Olympiad, an international competition for high school students, he won a gold medal, achieving a perfect score. 🏅1994: Perelman proved the soul conjecture. 🏅2003: he proved (confirmed in 2006)Thurston's geometrization conjecture. This consequently solved in the affirmative thePoincaré conjecture. 🏅August 2006: Perelman was offered theFields Medal for "his contributions to geometry and his revolutionary insights into the analytical and geometric structure of theRicci flow", but he declined the award, stating: ⭐️ I'm not interested in money or fame; I don't want to be on display like an animal in a zoo⭐️ 🏅22 December 2006: the scientific journal Science recognized Perelman's proof of the Poincaré conjecture as the scientific "Breakthrough of the Year", the first such recognition in the area of mathematics. 🏅18 March 2010: it was announced that he had met the criteria to receive the first ClayMillennium Prize for resolution of the Poincaré conjecture. 🏅1 July 2010: he turned down the prize of one million dollars, saying that he considered the decision of the board of CMI and the award very unfair and that his contribution to solving the Poincaré conjecture was no greater than that ofRichard S. Hamilton, the mathematician who pioneered the Ricci flow with the aim of attacking the conjecture. 🏅 He also turned down the prestigious prize of the European Mathematical Society.

Grigori Perelman Born: 13 June 1966 Leningrad, Soviet Union(now Saint Petersburg, Russia)🇷🇺
Grigori Perelman Born: 13 June 1966 Leningrad, Soviet Union(now Saint Petersburg, Russia)🇷🇺

4⃣ #Number_Theory➕➖ #Russia🇷🇺
4⃣ #Number_Theory➕➖ #Russia🇷🇺

3⃣ #Geometry📐📏 #Korea🇰🇷
3⃣ #Geometry📐📏 #Korea🇰🇷

2⃣ #Combinatorics📦💡 #Colombia🇨🇴
2⃣ #Combinatorics📦💡 #Colombia🇨🇴

1⃣ #Algebra📈📉 #Poland🇵🇱
1⃣ #Algebra📈📉 #Poland🇵🇱

🔵🔵Her research topics include: ✅Teichmüller theory ✅hyperbolic geometry ✅ergodic theory ✅symplectic geometry 🔴🔴Awards and honors 🏅1995-99: IPM Fellowship, Tehran, Iran 🏅2003: Merit fellowship Harvard University 🏅2003: Harvard Junior Fellowship Harvard University 🏅2004: Clay Mathematics Institute Research Fellow "Simple geodesics on hyperbolic surfaces and the volume of the moduli space of curves" 🏅2009: AMS Blumenthal Award 🏅2010: Invited to talk at the International Congress of Mathematicians, on the topic of "Topology and Dynamical Systems & ODE" 🏅2013: The 2013 AMS Ruth Lyttle Satter Prize in Mathematics. 🏅2014: Named one of Nature's ten "people who mattered" 🏅2014: Clay Research Award 🏅2014: Plenary speaker at the International Congress of Mathematicians (ICM) 🏅🎖2014: Fields Medal On 13 August 2014, Mirzakhani became both the first woman and the first Iranian honored with the Fields Medal, the most prestigious award in mathematics. her work in "the dynamics and geometry of Riemann surfaces and their moduli spaces". 🏅2015: Elected foreign associate to the French Academy of Science 🏅2015: Elected to the American Philosophical Society 🏅2016: National Academy of Sciences 🏅2017: Elected to the American Academy of Arts and Sciences

Maryam Mirzakhani Born: 3 May 1977, Iran🇮🇷 Died: Today,15 July 2017, USA🇺🇸
Maryam Mirzakhani Born: 3 May 1977, Iran🇮🇷 Died: Today,15 July 2017, USA🇺🇸

1⃣ #Algebra📈📉 #Poland🇵🇱 2⃣ #Combinatorics📦💡 #Colombia🇨🇴 3⃣ #Geometry📐📏 #Korea🇰🇷 4⃣ #Number_Theory➕➖ #Russia🇷🇺

Problem 28.pdf1.56 KB

👇This is problem number 28👇 @worldmath

A An other prove ----------------------- Sent from Obidah ali Alsharafy from Yemen
A An other prove ----------------------- Sent from Obidah ali Alsharafy from Yemen

C Sent by Pooria Iranian from Iran
C Sent by Pooria Iranian from Iran

B Sent by Pooria Iranian from Iran
B Sent by Pooria Iranian from Iran

A Sent by Pooria Iranian from Iran
A Sent by Pooria Iranian from Iran