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non_inertial_reference_frame | Non Inertial Reference Frame | A non-inertial reference frame (also known as an accelerated reference frame) is a frame of reference that undergoes acceleration with respect to an inertial frame. An accelerometer at rest in a non-inertial frame will, in general, detect a non-zero acceleration. While the laws of motion are the same in all inertial fr... | https://en.wikipedia.org/wiki/Non-inertial_reference_frame | Non Inertial Reference Frame: A non-inertial reference frame (also known as an accelerated reference frame) is a frame of reference that undergoes acceleration with respect to an inertial frame. An accelerometer at rest in a non-inertial frame will, in general, detect a non-zero acceleration. While the laws of motion a... |
non_measurable_set | Non Measurable Set | In mathematics, a non-measurable set is a set which cannot be assigned a meaningful "volume". The existence of such sets is construed to provide information about the notions of length, area and volume in formal set theory. In Zermelo鈥揊raenkel set theory, the axiom of choice entails that non-measurable subsets of R {\d... | https://en.wikipedia.org/wiki/Non-measurable_set | Non Measurable Set: In mathematics, a non-measurable set is a set which cannot be assigned a meaningful "volume". The existence of such sets is construed to provide information about the notions of length, area and volume in formal set theory. In Zermelo鈥揊raenkel set theory, the axiom of choice entails that non-measura... |
non_integer_base_of_numeration | Non Integer Base Of Numeration | A non-integer representation uses non-integer numbers as the radix, or base, of a positional numeral system. For a non-integer radix 尾 > 1, the value of | https://en.wikipedia.org/wiki/Non-integer_base_of_numeration | Non Integer Base Of Numeration: A non-integer representation uses non-integer numbers as the radix, or base, of a positional numeral system. For a non-integer radix 尾 > 1, the value of |
non_positive_curvature | Non Positive Curvature | In mathematics, spaces of non-positive curvature occur in many contexts and form a generalization of hyperbolic geometry. In the category of Riemannian manifolds, one can consider the sectional curvature of the manifold and require that this curvature be everywhere less than or equal to zero. The notion of curvature ex... | https://en.wikipedia.org/wiki/Non-positive_curvature | Non Positive Curvature: In mathematics, spaces of non-positive curvature occur in many contexts and form a generalization of hyperbolic geometry. In the category of Riemannian manifolds, one can consider the sectional curvature of the manifold and require that this curvature be everywhere less than or equal to zero. Th... |
nonagon | Nonagon | In geometry, a nonagon (/藞n蓲n蓹伞蓲n/) or enneagon (/藞蓻ni蓹伞蓲n/) is a nine-sided polygon or 9-gon. | https://en.wikipedia.org/wiki/Nonagon | Nonagon: In geometry, a nonagon (/藞n蓲n蓹伞蓲n/) or enneagon (/藞蓻ni蓹伞蓲n/) is a nine-sided polygon or 9-gon. |
non_uniform_random_numbers | Non Uniform Random Numbers | Non-uniform random variate generation or pseudo-random number sampling is the numerical practice of generating pseudo-random numbers (PRN) that follow a given probability distribution. Methods are typically based on the availability of a uniformly distributed PRN generator. Computational algorithms are then used to man... | https://en.wikipedia.org/wiki/Non-uniform_random_variate_generation | Non Uniform Random Numbers: Non-uniform random variate generation or pseudo-random number sampling is the numerical practice of generating pseudo-random numbers (PRN) that follow a given probability distribution. Methods are typically based on the availability of a uniformly distributed PRN generator. Computational alg... |
noncommutative_geometry | Noncommutative Geometry | Noncommutative geometry (NCG) is a branch of mathematics concerned with a geometric approach to noncommutative algebras, and with the construction of spaces that are locally presented by noncommutative algebras of functions, possibly in some generalized sense. A noncommutative algebra is an associative algebra in which... | https://en.wikipedia.org/wiki/Noncommutative_geometry | Noncommutative Geometry: Noncommutative geometry (NCG) is a branch of mathematics concerned with a geometric approach to noncommutative algebras, and with the construction of spaces that are locally presented by noncommutative algebras of functions, possibly in some generalized sense. A noncommutative algebra is an ass... |
noncommutative_algebraic_geometry | Noncommutative Algebraic Geometry | Noncommutative algebraic geometry is a branch of mathematics, and more specifically a direction in noncommutative geometry, that studies the geometric properties of formal duals of non-commutative algebraic objects such as rings as well as geometric objects derived from them (e.g. by gluing along localizations or takin... | https://en.wikipedia.org/wiki/Noncommutative_algebraic_geometry | Noncommutative Algebraic Geometry: Noncommutative algebraic geometry is a branch of mathematics, and more specifically a direction in noncommutative geometry, that studies the geometric properties of formal duals of non-commutative algebraic objects such as rings as well as geometric objects derived from them (e.g. by ... |
noncommutative_logic | Noncommutative Logic | Noncommutative logic is an extension of linear logic that combines the commutative connectives of linear logic with the noncommutative multiplicative connectives of the Lambek calculus. Its sequent calculus relies on the structure of order varieties (a family of cyclic orders that may be viewed as a species of structur... | https://en.wikipedia.org/wiki/Noncommutative_logic | Noncommutative Logic: Noncommutative logic is an extension of linear logic that combines the commutative connectives of linear logic with the noncommutative multiplicative connectives of the Lambek calculus. Its sequent calculus relies on the structure of order varieties (a family of cyclic orders that may be viewed as... |
noncommutative_ring | Noncommutative Ring | In mathematics, a noncommutative ring is a ring whose multiplication is not commutative; that is, there exist a and b in the ring such that ab and ba are different. Equivalently, a noncommutative ring is a ring that is not a commutative ring. | https://en.wikipedia.org/wiki/Noncommutative_ring | Noncommutative Ring: In mathematics, a noncommutative ring is a ring whose multiplication is not commutative; that is, there exist a and b in the ring such that ab and ba are different. Equivalently, a noncommutative ring is a ring that is not a commutative ring. |
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