Peter J. Freyd
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Peter J. Freyd
Summary
Peter J. Freyd is a human[1]. Born in Evanston[2], he… he was born on +1936-02-05T00:00:00Z[3]. He worked as a mathematician[4]. He ranks in the top 0.73% of human entities by monthly Wikipedia readership (33 views/month, #7,278 of 1,000,298).[5]
Key Facts
- Peter J. Freyd was born in Evanston[2].
- Peter J. Freyd was born on +1936-02-05T00:00:00Z[3].
- Peter J. Freyd held citizenship in United States[6].
- Peter J. Freyd worked as a mathematician[4].
- Peter J. Freyd's field of work was category theory[7].
- Peter J. Freyd was employed by University of Pennsylvania[8].
- Peter J. Freyd was educated at Princeton University[9].
- Peter J. Freyd's doctoral advisor was Norman Steenrod[10].
- Peter J. Freyd's doctoral advisor was David Buchsbaum[11].
- Peter J. Freyd received the Fellow of the American Mathematical Society[12].
- Peter J. Freyd was a member of American Mathematical Society[13].
- Peter J. Freyd's image is recorded as Peter Freyd.jpg[14].
- Peter J. Freyd is recorded as male[15].
- Peter J. Freyd's instance of is recorded as human[16].
- Peter J. Freyd supervised Marta Bunge as a doctoral student[17].
- Peter J. Freyd supervised David Joyce as a doctoral student[18].
- Peter J. Freyd supervised David N. Yetter as a doctoral student[19].
- Peter J. Freyd supervised Douglas James Howe as a doctoral student[20].
- Peter J. Freyd supervised Preston Kohn as a doctoral student[21].
- Peter J. Freyd supervised Stacy Finkelstein as a doctoral student[22].
- Peter J. Freyd supervised Orville Kean as a doctoral student[23].
- Peter J. Freyd supervised Murray Adelman as a doctoral student[24].
- Peter J. Freyd's ISNI is recorded as 0000000116109463[25].
- Peter J. Freyd's VIAF cluster ID is recorded as 27148678[26].
- Peter J. Freyd's GND ID is recorded as 172080975[27].
Body
Origins and Family
Peter J. Freyd's place of birth was Evanston[2]. He was born on +1936-02-05T00:00:00Z[3].
Education
Peter J. Freyd's education included a stint at Princeton University[9]. Doctoral advisors include Norman Steenrod[10], a mathematician[28], 1910–1971[29], of United States[30], awarded the Guggenheim Fellowship[31], specialised in topology[32] and David Buchsbaum[11], a mathematician[33], 1929–2021[34], of United States[35], awarded the Guggenheim Fellowship[36], specialised in mathematics[37].
Career and Affiliations
Peter J. Freyd's professions included mathematician[4]. His field of work was category theory[7]. Among his employers was University of Pennsylvania[8]. Doctoral students include Marta Bunge[17], a mathematician[38], 1938–2022[39], of Argentina[40], specialised in category theory[41]; David Joyce[18]; David N. Yetter[19], a professor of mathematics[42], b. 1957[43]; Douglas James Howe[20]; Preston Kohn[21]; and Stacy Finkelstein[22].
Recognition
Peter J. Freyd received the Fellow of the American Mathematical Society[12].
Works and Contributions
Things named for Peter J. Freyd include HOMFLY polynomial[44], a knot polynomial[45].
Why It Matters
Peter J. Freyd ranks in the top 0.73% of human entities by monthly Wikipedia readership (33 views/month, #7,278 of 1,000,298).[5] He has Wikipedia articles in 5 language editions, a strong signal of global cultural recognition.[46] He is known by 6 alternative names across languages and contexts.[47]
He is credited with the discovery of HOMFLY polynomial[48], a knot polynomial[49]. Entities named for him include HOMFLY polynomial[44], a knot polynomial[45].
His notable doctoral advisees include Marta Bunge[50], a mathematician[51], 1938–2022[52], of Argentina[53], specialised in category theory[54].
FAQs
Where was Peter J. Freyd born?
Peter J. Freyd was born in Evanston[2].
What did Peter J. Freyd do for work?
Peter J. Freyd worked as mathematician[4].
Where did Peter J. Freyd go to school?
Peter J. Freyd was educated at Princeton University[9].
What awards did Peter J. Freyd receive?
Honors received include Fellow of the American Mathematical Society[12].
What did Peter J. Freyd discover?
Peter J. Freyd is credited as discoverer of HOMFLY polynomial[48].