The Abe Wintner Judaica Collection, Los Angeles
By Appel Auction
May 3, 2023
Pomona NY 10970, United States


Abe Wintner, who owned the Abe Wintner Judaic Art Co. on Beverly Boulevard opened his store at 7319 Beverly Boulevard in 2010 and filled it with Judaic artworks and ceremonial pieces. Abe’s parents and relatives endured untold hardships during World War II while living in the former Czechoslovakian village, Kosice. Abe was born, while his parents were hiding from the nazis in 1945 in the mountains of Czechoslovakia. Wintner’s father and mother fled their village as the Nazis were advancing in 1943, and lived for approximately one year in the nearby Tatra Mountains.


His father, Eliezer, owned a successful textile business and had considerable wealth. Eliezer Wintner has been credited with saving the lives of over 10,000 Jews who otherwise would likely have perished. He used his money to bribe the Germans and Czech police to allow them to go into the mountains. They survived on very little food.


 The Wintner family moved to Belgium, Israel, and later Los Angeles. In the late 1950s and early 1960s, Wintner attended a rabbinical school in Baltimore, Ner Israel, where he began collecting antique Judaic art. He saved small increments of money sent by his family for clothing and food and used it to buy antique menorahs, candlesticks, spice boxes, and items used in religious ceremonies. It would turn into a personal desire for collecting artworks that he said represented the strength and resolve of the Jewish people. “It’s the only store specializing in antique Judaica west of New York, ” Wintner said. “I am addicted to it. Some people drink or fool around. This is my addiction — art. Wintner credited his love for art collecting with helping him put the memories of the past somewhat to rest, his store brought a renewed sense of peace to his life.


Abe married Yvonne in 1979 and has 2 children, Dahlia who lives in Raanana, and Yoni living in Los Angeles. Abe has been blessed with 7 grandchildren. Wintner regularly travels to auctions around the country. His collection has grown to include more than 800 pieces, from paintings, drawings, and sculptures to engraved silver and hand-carved wood pieces. Many of the artworks date back 300 to 400 years.


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LOT 24:

Seder Tashlich, colored manuscript. Gorizia , Italy 1911. Copy of Prof. Gino Fano.

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Seder Tashlich, colored manuscript. Gorizia , Italy 1911. Copy of Prof. Gino Fano.


A large part of colorful handwriting in 2 colors, With beautiful and special decorations.


Original binding, good paper, frame on each page, excellent condition.


Ownership inscriptions of the famous Italian Jewish Professor Gino Fano.


 26 pages, 19 Cm.


Gino Fano (5 January 1871 – 8 November 1952) was an Italian mathematician, best known as the founder of finite geometry. He was born to a wealthy Jewish family in Mantua, in Italy and died in Verona, also in Italy.


Fano made various contributions on projective and algebraic geometry. His work in the foundations of geometry predates the similar, but more popular, work of David Hilbert by about a decade.

He was the father of physicist Ugo Fano and electrical engineer Robert Fano and uncle to physicist and mathematician Giulio Racah.
Mathematical work

Fano was an early writer in the area of finite projective spaces. In his article on proving the independence of his set of axioms for projective n-space, among other things, he considered the consequences of having a fourth harmonic point be equal to its conjugate. This leads to a configuration of seven points and seven lines contained in a finite three-dimensional space with 15 points, 35 lines and 15 planes, in which each line contained only three points.[3]: 114 

All the planes in this space consist of seven points and seven lines and are now known as Fano planes:

Fano Plane (7 points and 7 lines).

Fano went on to describe finite projective spaces of arbitrary dimension and prime orders.

In 1907 Gino Fano contributed two articles to Part III of Klein's encyclopedia. The first (SS. 221–88) was a comparison of analytic geometry and synthetic geometry through their historic development in the 19th century. The second (SS. 282–388) was on continuous groups in geometry and group theory as a unifying principle in geometry.


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