Alfred Oppenheim (chemist)
Alfred Oppenheim( 3 November 1878 in Berlin – 14 May 1943 at the same place) was a German chemist and gas mantle manufacturer.
Dorieium
Dorieium( Greek:) was an ancient city of Asia Minor.
Stephanus of Byzantium mentions it as a city of Phrygia.
He has also Darieium, a city of Phrygia, which some suppose may be the same place.
Pliny has also a Doron, or Dorio, as it is said to be written in some manuscripts, in Cilicia Tracheia, that may also be the same place.
Peter Dirck Keyser
Peter Dirck Keyser( born in Philadelphia, Pennsylvania, 8 February 1835; died same place, 8 March 1897) was a United States ophthalmologist.
Agnes Adler
Agnes Charlotte Dagmar Adler, born" Hansen"( 19 February 1865 in Copenhagen- 11 October 1935 at the same place was a Danish pianist.
She is buried at Gentofte Kirkegård.
Darren Annon
Darren Carlton Annon( born 17 February 1972 in Chelsea, England) is an English retired professional footballer.
He made appearances in the Football League for Brentford, but is probably best remembered for his long spells with non-league clubs Enfield, Farnborough Town and Margate.
Marie Misamu
Marie Misamu, whose real name is Marie Misamu Ngolo, is a cantor, Congolese composer born November 16, 1974 in Kinshasa and died January 16, 2016 still in the same place.
Hieronymus Payer
Hieronymus Payer( 13 February 1787 in Vienna- Meidling; died 17 August 1845 in the same place) was an Austrian composer and pianist.
Fritz Puempin
Fritz Pümpin( March 29, 1901 in Gelterkinden, Switzerland – July 5, 1972 same place) was a Swiss painter and archaeologist.
Daniel Franco
Daniel Franco( born November 11, 1971 in Los Angeles, California) is an American fashion designer.
He achieved notability for appearing in three seasons of" Project Runway".
He is also known for achieving the same place( 12th) 3 times.
Pierre Wantzel
Pierre Laurent Wantzel( 5 June 1814 in Paris – 21 May 1848 in Paris) was a French mathematician who proved that several ancient geometric problems were impossible to solve using only compass and straightedge.
In a paper from 1837, Wantzel proved that the problems of are impossible to solve if one uses only compass and straightedge.
In the same paper he also solved the problem of determining which regular polygons are constructible:
The solution to these problems had been sought for thousands of years, particularly by the ancient Greeks.
However, Wantzel's work was neglected by his contemporaries and essentially forgotten.
Indeed, it was only 50 years after its publication that Wantzel's article was mentioned either in a journal article or in a textbook.
Before that, it seems to have been mentioned only once, by Julius Petersen, in his doctoral thesis of 1871.
It was probably due to an article published about Wantzel by Florian Cajori more than 80 years after the publication of Wantzel's article that his name started to be well- known among mathematicians.
Wantzel was also the first person who proved, in 1843, that when a cubic polynomial with rational coefficients has three real roots but it is irreducible in( the so- called" casus irreducibilis"), then the roots can not be expressed from the coefficients using real radicals alone, that is, complex non-real numbers must be involved if one expresses the roots from the coefficients using radicals.
This theorem would be rediscovered decades later by( and sometimes attributed to) Vincenzo Mollame and Otto Hölder.

Question: Were both Darren Annon and Pierre Wantzel, born in the same place?
Answer: no