**Yuval Ranon**
**Definition**
Yuval Ranon is an Israeli mathematician known for his contributions to algebraic geometry and mathematical physics.
**Article**
### Early Life and Education
Czytaj dalej
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**Yuval Ranon**
**Definition**
Yuval Ranon is an Israeli mathematician known for his contributions to algebraic geometry and mathematical physics.
**Article**
### Early Life and Education
Czytaj dalej
**Serre’s Inequality on Height**
**Definition**
Serre’s inequality on height is a fundamental result in commutative algebra and algebraic geometry that provides an upper bound on Czytaj dalej
**Jean-Baptiste Mimiague**
**Definition:**
Jean-Baptiste Mimiague was a French mathematician known for his contributions to algebraic geometry and singularity theory during the late 20th and early Czytaj dalej
**Droz-Farny Line Theorem**
**Definition**
The Droz-Farny line theorem is a classical result in Euclidean geometry stating that, given any triangle and two perpendicular lines intersecting Czytaj dalej
Definition: **
Werner Rank is a German mathematician known for his contributions to algebraic geometry and commutative algebra.
****Werner Rank**
**Definition:**
Werner Rank is a Czytaj dalej
**Hemicircle**
A hemicircle is a two-dimensional geometric shape that represents half of a circle, formed by dividing a circle along its diameter. It consists of Czytaj dalej
**William Gardiner (mathematician)**
**Definition**
William Gardiner was a 19th-century English mathematician known for his contributions to mathematical education and his work in algebra and geometry. Czytaj dalej
**Liljequist Parhelion**
**Definition**
The Liljequist parhelion is a rare atmospheric optical phenomenon characterized by a bright spot or halo appearing on the parhelic circle, typically Czytaj dalej
**Moishezon manifold**
**Definition**
A Moishezon manifold is a complex manifold whose field of meromorphic functions has transcendence degree equal to its complex dimension. Equivalently, it Czytaj dalej
**Category of Manifolds**
**Definition**
In mathematics, the category of manifolds is a category whose objects are manifolds—topological spaces locally resembling Euclidean space—and whose morphisms are Czytaj dalej