Updated on March 16, 2024
| euclidean | Euclidean geometry is a branch of mathematics that deals with the measurement of distances, angles, and volumes of objects in space. |
| solid | Solid geometry is the branch of mathematics that deals with three-dimensional shapes. |
| analytic | Analytic geometry is the study of geometric figures using algebraic equations. |
| projective | Projective geometry is a branch of mathematics that studies the properties of geometric figures that are invariant under projection. |
| descriptive | Descriptive geometry is the branch of mathematics that deals with the representation of three-dimensional objects in two dimensions. |
| differential | Differential geometry studies differentiable manifolds and their properties using differential calculus and abstract algebra techniques. |
| analytical | Analytical geometry is a branch of mathematics that deals with the application of geometry to algebra. |
| dimensional | The complex system incorporated many-dimensional geometry in its design. |
| simple | With simple geometry it's easy to calculate the area of the circle. |
| elementary | Elementary geometry is the study of plane figures and their properties. |
| fractal | Fractal geometry is the study of self-similar patterns across scales. |
| complex | The complex geometry of the snowflake was fascinating. |
| spherical | Spherical geometry is the study of geometry on a sphere. |
| pure | The architecture of the building was pure geometry |
| computational | Computational geometry algorithms are useful for solving problems in computer graphics and robotics. |
| practical | The practical geometry lessons helped me understand the real-world applications of geometric concepts. |
| cylindrical | The cylindrical geometry of the object allows for efficient heat transfer. |
| molecular | The molecular geometry of water is bent. |
| riemannian | Riemannian geometry is the study of Riemannian manifolds, which are smooth manifolds with a Riemannian metric. |
| basic | Using basic geometry we designed the optimal shape for the spaceship. |
| particular | The intricate patterns found in nature often exhibit a particular geometry |
| variable | The variable geometry of the intake manifold allows for greater control over the engine's air flow. |
| hyperbolic | In hyperbolic geometry the sum of the angles of a triangle is less than 180 degrees. |
| euclidian | Euclidian geometry is the study of figures and their dimensions in a two-dimensional plane. |
| greek | The principles of Greek geometry are still used in architecture and engineering today. |
| modern | Modern geometry deals with the properties and relationships of figures in Euclidean and non-Euclidean spaces. |
| classical | Classical geometry is the study of the properties and relationships between points, lines, angles, circles, and other geometric shapes. |
| actual | The actual geometry of the room was very different from the plan. |
| synthetic | Synthetic geometry is a branch of geometry that uses algebraic equations to describe geometric figures. |
| algebraic | Algebraic geometry studies the solution sets of polynomial equations. |
| ordinary | The dense fog made it difficult to understand ordinary geometry |
| ordinate | Ordinate geometry is the study of curves and surfaces in two or three dimensions. |
| internal | The internal geometry of molecules is determined by the arrangement of atoms. |
| overall | The overall geometry of the molecular system resembles a cylinder. |
| structural | The structural geometry of the protein was determined using X-ray crystallography. |
| complicated | The computer scientist's research involves complicated geometry |
| initial | The initial geometry of this building was designed by the renowned architectural firm. |
| constructive | We utilized constructive geometry to design the intricate framework of the skyscraper. |
| planar | Planar geometry is the study of two-dimensional figures. |
| experimental | The experimental geometry class used physical models to demonstrate abstract mathematical concepts. |
| sacred | The ancient art of sacred geometry holds profound spiritual and mathematical significance. |
| spatial | The concept of spatial geometry is useful in understanding the three-dimensional world around us. |
| demonstrative | Demonstrative geometry is a branch of mathematics that uses logic and axioms to prove theorems. |
| hydraulic | Hydraulic geometry can be used to estimate the average velocity, depth, and width of a river. |
| cartesian | René Descartes transformed geometry with the creation of cartesian geometry using two lines intersecting at right angles to create a coordinate system. |
| joint | The joint geometry between the two bones was abnormal. |
| abstract | The painting featured abstract geometry in its composition. |
| parallel | The concept of parallel geometry offers an intriguing perspective on geometric relationships. |
| typical | "What is the area of a typical geometry?", asked the curious student. |
| metric | Metric geometry is the study of geometric figures in Euclidean space. |
| sectional | The sectional geometry of the manifold is hyperbolic. |
| elliptic | Elliptic geometry is a non-Euclidean geometry in which the angles of a triangle add up to more than 180 degrees. |
| tetrahedral | The tetrahedral geometry of the molecule allows for efficient packing in a crystal structure. |
| arbitrary | The architectural design features an arbitrary geometry that defies conventional norms. |
| intuitive | Her intuitive geometry let her know where the next move should be made.} |
| noneuclidean | The study of noneuclidean geometry is fascinating. |
| linear | Linear geometry is the study of geometric shapes that can be represented by linear equations. |
| ideal | The trapezoid has the ideal geometry for loading heavy objects. |
| standard | The area of the rectangle is calculated using standard geometry formulas. |
| flat | The flat geometry of the painting created an illusion of depth. |
| exact | The architect used exact geometry to design the building's façade. |
| epipolar | Epipolar geometry describes the geometric relationship between two images taken from different viewpoints. |
| rectangular | The architects used rectangular geometry to design the building's facade. |
| circular | The class studied the abstract theorems of circular geometry |
| intrinsic | The intrinsic geometry of a surface is determined by its metric tensor. |
| precise | The precise geometry of the snowflake was stunning. |
| metrical | The geometers made early attempts to determine the metrical geometry of the sphere. |
| finite | The study of finite geometry is a branch of mathematics that deals with the properties of geometric figures in a finite space. |
| irregular | The irregular geometry of clouds can tell us a lot about the weather. |
| detailed | The detailed geometry of the building was captured using photogrammetry. |
| time | The time geometry of the universe is fascinating. |
| correct | The sculpture had correct geometry |
| fixed | The mechanical parts have fixed geometry |
| optical | The optical geometry of the lens determines the path of light rays passing through it. |
| magnetic | The magnetic geometry of the rock is complex. |
| dynamic | Dynamic geometry software allows students to explore and discover geometric concepts in an interactive and visual way. |
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