Paul Erdős
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Paul Erdős
Summary
Paul Erdős is a human[1]. His place of birth was Budapest[2]. He was born on March 26, 1913[3]. He died in Warsaw[4]. He died on September 20, 1996[5]. He worked as a mathematician[6]. He has Wikipedia articles in 28 language editions, a strong signal of global cultural recognition.[7]
Key Facts
- Paul Erdős was born in Budapest[2].
- Paul Erdős died in Warsaw[4].
- Paul Erdős was born on March 26, 1913[3].
- Paul Erdős died on September 20, 1996[5].
- Burial took place at Kozma Street Jewish Cemetery[8].
- Paul Erdős's father was Lajos Erdős[9].
- Paul Erdős held citizenship in Hungary[10].
- Hungarian was Paul Erdős's native language[11].
- Paul Erdős is identified as part of the Ashkenazi Jews ethnic group[12].
- Paul Erdős's professions included mathematician[6].
- Paul Erdős's field of work was probability theory[13].
- Paul Erdős's field of work was combinatorics[14].
- Paul Erdős's field of work was graph theory[15].
- Paul Erdős's field of work was number theory[16].
- Paul Erdős's field of work was set theory[17].
- Paul Erdős's field of work was real analysis[18].
- Among Paul Erdős's employers was Institute for Advanced Study[19].
- Paul Erdős was employed by Victoria University of Manchester[20].
- Among Paul Erdős's employers was Purdue University[21].
- Among Paul Erdős's employers was University of Notre Dame[22].
- Among Paul Erdős's employers was Technion – Israel Institute of Technology[23].
- Paul Erdős's education included a stint at Eötvös Loránd University[24].
- Paul Erdős was educated at Stephen I of Hungary High School[25].
- Paul Erdős's doctoral advisor was Lipót Fejér[26].
- Paul Erdős received the Guggenheim Fellowship[27].
Body
Origins and Family
Born in Budapest[2], Paul Erdős… he was born on March 26, 1913[3]. His father was Lajos Erdős[9]. He is identified as part of the Ashkenazi Jews ethnic group[12]. Hungarian was his native language[11].
Education
Educated at Eötvös Loránd University[24], a public research university[28], in Hungary[29], founded in 1635[30], headquartered in Budapest[31] and Stephen I of Hungary High School[25], a Gymnasium[32], in Hungary[33], founded in 1902[34], headquartered in Budapest[35]. Paul Erdős's doctoral advisor was Lipót Fejér[26]. He earned the academic degree of Doctor[36].
Career and Affiliations
Paul Erdős's professions included mathematician[6]. Fields of work include probability theory[13], a branch of mathematics[37]; combinatorics[14], a branch of mathematics[38]; graph theory[15], an academic discipline[39]; number theory[16], a branch of mathematics[40]; set theory[17], a branch of mathematics[41]; and real analysis[18], a mathematical theory[42]. Employers include Institute for Advanced Study[19], a research institute[43], in United States[44], founded in 1930[45], headquartered in Princeton[46]; Victoria University of Manchester[20], a university[47], in United Kingdom[48], founded in 1851[49], headquartered in Manchester[50]; Purdue University[21], a public research university[51], in United States[52], founded in 1869[53]; University of Notre Dame[22], a private university[54], in United States[55], founded in 1842[56]; and Technion – Israel Institute of Technology[23], a university[57], in Israel[58], founded in 1924[59], headquartered in Haifa[60]. Doctoral students include Joseph Kruskal[61], Alexander Soifer[62], Béla Bollobás[63], George B. Purdy[64], Géza Fodor[65], and Bonifac Vazahabe Donat[66].
Recognition
Awards received include Guggenheim Fellowship[27], a fellowship grant[67], in United States[68], founded in 1925[69]; Cole Prize in Number Theory[70], a science award[71], founded in 1931[72]; Kossuth Prize[73], an award[74], in Hungary[75], founded in 1948[76]; Wolf Prize in Mathematics[77]; honorary doctor of the University of Limoges[78]; and Foreign Member of the Royal Society[79].
Death and Burial
Paul Erdős died on September 20, 1996[5]. He passed away in Warsaw[4]. The cause of death was myocardial infarction[80]. Burial took place at Kozma Street Jewish Cemetery[8].
Works and Contributions
Things named for Paul Erdős include Erdős conjecture[81], Erdős–Straus conjecture[82], Hadwiger–Nelson problem[83], Erdős conjecture on arithmetic progressions[84], Rado graph[85], De Bruijn–Erdős theorem[86], list of things named after him[87], and Erdős–Kac theorem[88].
Why It Matters
Paul Erdős has Wikipedia articles in 28 language editions, a strong signal of global cultural recognition.[7] He is known by 107 alternative names across languages and contexts.[89]
He has been cited as an influence by Oliver Sin[90], a painter[91], b. 1985[92], of Hungary[93].
He is credited with the discovery of Erdős conjecture on arithmetic progressions[94], a conjecture[95]; weakly compact cardinal[96]; and Barrow's inequality[97], an inequality[98]. Entities named for him include Erdős conjecture[81], Erdős–Straus conjecture[82], Hadwiger–Nelson problem[83], Erdős conjecture on arithmetic progressions[84], Rado graph[85], and De Bruijn–Erdős theorem[86].
His notable doctoral advisees include Béla Bollobás[99], a mathematician[100], b. 1943[101], of Hungary[102], awarded the honorary doctor of the Adam Mickiewicz University in Poznań[103], specialised in combinatorics[104]; Joseph Kruskal[105]; Géza Fodor[106]; Alexander Soifer[107]; and George B. Purdy[108].
FAQs
Where was Paul Erdős born?
Paul Erdős was born in Budapest[2].
Where did Paul Erdős die?
Paul Erdős died in Warsaw[4].
Who were Paul Erdős's parents?
Paul Erdős's father was Lajos Erdős[9].
What did Paul Erdős do for work?
Paul Erdős worked as mathematician[6].
Where did Paul Erdős go to school?
Paul Erdős was educated at Eötvös Loránd University[24] and Stephen I of Hungary High School[25].
What awards did Paul Erdős receive?
Honors received include Guggenheim Fellowship[27], Cole Prize in Number Theory[70], Kossuth Prize[73], and Wolf Prize in Mathematics[77].
Who did Paul Erdős influence?
Paul Erdős has been cited as an influence by Oliver Sin[90].
What did Paul Erdős discover?
Paul Erdős is credited as discoverer of Erdős conjecture on arithmetic progressions[94], weakly compact cardinal[96], and Barrow's inequality[97].