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mathematics,
general topology is the branch of
topology that deals with the basic set-theoretic definitions and constructions used in
topology. It is the foundation of most other branches of
topology, including differential
topology, geometric
topology, and algebraic
topology.Another name for
general topology is point-set
topology.. The fundamental concepts in point-set
topology are ... Physics (also known as "natural philosophy") is the analysis of nature that is conducted in order to model phenomena to describe how the universe behaves and gain partial understanding of it. One must keep in mind that physical laws and theories are never proven nor refuted but examined on how...
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Idyller A geometry in which Euclid's fifth postulate holds, sometimes also called parabolic geometry. Two-dimensional
Euclidean geometry is called plane geometry, and three-dimensional
Euclidean geometry is called solid geometry. Hilbert proved the consistency of
Euclidean geometry.
Martin Gardner's Scientific American Puzzle Collections Martin is most famously associated with the puzzles posed in his 300-odd Scientific American columns, and the fifteen resulting
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Differential geometry is the study of Riemannian manifolds.
Differential geometry deals with metrical notions on manifolds, while
differential topology deals with nonmetrical notions of manifolds. Precalculus Edit. Note that any autodidactic education requires a minimum amount of fundamentals, and to grasp the higher levels of math you absolutely need to understand the basic concepts known as precalculus, which is generally the math you will see up to high school.
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topology (from the Greek τόπος, place, and λόγος, study) is concerned with the properties of space that are preserved under continuous deformations, such as stretching, twisting, crumpling and bending, but not tearing or gluing.. An n-dimensional topological space is a space (not necessarily Euclidean) with certain properties of connectedness and compactness.
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