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...haracteristic to [[numerical analysis]]. This area is also called "machine geometry", computer-aided geometric design, and [[geometric modelling]]. ...geometry topics]] for another flavor of computational geometry that states problems in terms of geometric objects as [[discrete mathematics|discrete]] entities ...

In [[solid geometry]], a '''prismatic surface''' is a [[polyhedral surface]] ...is a [[Prism (geometry)|prism]].<ref>{{citation|title=Solid Geometry with Problems and Applications|first1=H. E.|last1=Slaught|first2=N. J.|last2=Lennes|publi ...

...data in [[Computational geometry#Geometric query problems|geometric search problems]] ...

[[:Category:Geometry|Geometry]] | [[:Category:Algebraic geometry|Algebraic&nbsp;geometry]] | ...

*[[Hilbert's problems]] *[[Italian school of algebraic geometry]] ...

==Important problems== ==Arithmetic geometry== ...

...topics''' enumerates the topics of [[computational geometry]] that states problems in terms of geometric objects as [[discrete mathematics|discrete]] entities ...erical computational geometry topics]] for another flavor of computational geometry that deals with geometric objects as continuous entities and applies method ...

...cutive integers with the same number of divisors.<ref>R. K. Guy ''Unsolved Problems in Number Theory'', section B18.</ref><ref>D. Wells, ''[[The Penguin Dictio ...[[Face (geometry)|faces]], 40 [[Edge (geometry)|edges]], and 10 [[Vertex (geometry)|vertices]]. ...

...hébault's theorem]] is used by some authors to refer to the first of these problems and by others to refer to the third. ...m section of the [[American Mathematical Monthly]] alone comprise over 600 problems and solutions. In recognition of his contributions the French government be ...

...nes & Noble|year=1958|page=171}}.</ref> It looks like a rounded [[Square (geometry)|square]] with "sides" of length <math>2r</math> and centered on the origin {{algebraic-geometry-stub}} ...

...tribution = Approaching some problems in finite geometry through algebraic geometry ...th>PG(3,q)</math> the classical way, it is also an ovoid in the projective geometry sense. ...

{{Short description|Kind of homology class in differential geometry}} In [[differential geometry]], a '''Hodge cycle''' or '''Hodge class''' is a particular kind of [[homol ...

...[[Quadrant (plane geometry)|quadrant]] in the plane or an [[octant (solid geometry)|octant]] in three dimensions. ...be considered the intersection of ''n'' mutually orthogonal [[Half-space (geometry)|half-space]]s. By independent selections of half-space signs, there are 2< ...

...c unit, and its total surface area is 6 square units.<ref>{{citation|title=Geometry: Reteaching Masters|publisher=Holt Rinehart & Winston|isbn=9780030543289|ye [[Category:Euclidean solid geometry]] ...

{{Short description|Civil engineering geometry program}} ...delling horizontal and vertical alignments and solving coordinate geometry problems. Cogo alignments are used as controls for the [[geometric design of roads]] ...

A '''[[symmetric space]]''' is, in differential [[geometry]] and representation theory, a smooth manifold whose group of symmetries co *[[SL (complexity)]], the class of problems solvable in logarithmic symmetric space ...

==Application in solid geometry== ...sed in finding the [[volume]] of a [[frustum]] of a [[pyramid]] or [[cone (geometry)|cone]]. The volume is equal to the product of the height of the frustum an ...

{{Short description|Branch of geometry}} ...e geometry]], [[functional analysis]], [[geometry of numbers]], [[integral geometry]], [[linear programming]], [[probability theory]], [[game theory]], etc. ...

{{short description|Conjecture in algebraic geometry}} [[Category:Algebraic geometry]] ...

...]s'', which connect vertices on the same face (but not on the same [[edge (geometry)|edge]]) as each other.<ref>William F. Kern, James R Bland,''Solid Mensurat For example, a [[pyramid (geometry)|pyramid]] has no space diagonals, while a [[cube]] (shown at right) or mor ...