EUCLIDEAN vs EUCLIDIAN: NOUN
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- The kind of space to which the axioms and definitions of Euclid, relative to straight lines and parallel lines, apply; -- called also flat space, and homaloidal space.
- Related to Euclid, or to the geometry of Euclid.
EUCLIDEAN vs EUCLIDIAN: ADJECTIVE
- Alternative spelling of Euclidean.
- Relating to geometry as developed by Euclid
- Relating to geometry as developed by Euclid
EUCLIDEAN vs EUCLIDIAN: RELATED WORDS
- Combinatorics, Isomorphic, Differential calculus, Analytic geometry, Spherical geometry, Geometry, Euclidean geometry, Geometrical, Polynomial, Quadratic, Trigonometric, Algebraic, Geometric, Topological, Euclidian
- Hermeneutical, Originary, Variational, Polynomial, Equilateral, Monistic, Geometrical, Isomorphic, Einsteinian, Geocentric, Commutative, Aristotelian, Trigonometric, Newtonian, Euclidean
EUCLIDEAN vs EUCLIDIAN: DESCRIBE WORDS
- Combinatorics, Isomorphic, Differential calculus, Analytic geometry, Spherical geometry, Geometry, Euclidean geometry, Geometrical, Polynomial, Quadratic, Trigonometric, Algebraic, Geometric, Topological, Euclidian
- Hermeneutical, Originary, Variational, Polynomial, Equilateral, Monistic, Geometrical, Isomorphic, Einsteinian, Geocentric, Commutative, Aristotelian, Trigonometric, Newtonian, Euclidean
EUCLIDEAN vs EUCLIDIAN: SENTENCE EXAMPLES
- Euclidean, which is flat like a road map.
- Euclidean geometries; Euclidean geometries in the plane; polyhedra, analytic, and transformational geometry; projective geometry; fractals; geometry in the real world; and topology.
- The Euclidean algorithm for polynomials is similar to the Euclidean algorithm for finding the greatest common divisor of nonzero integers.
- Euclidean and VDM distance measures with a heterogeneous function using the Euclidean and overlap distance measures.
- Lobachevskian geometry has been linked to the consistency of Euclidean geometry by mapping the Lobachevskian plane onto a negatively curved surface in Euclidean space.
- Since traditional "Euclidean" space never reaches infinity, the projective equivalent, called extended Euclidean space, must be formed by adding the required 'plane at infinity'.
- Initially applied to the Euclidean space, further explorations led to non-Euclidean space, and metric and topological spaces.
- On the other hand, I will show that Putnam fails to distinguish between applied Euclidean geometry and pure Euclidean geometry in the quoted passage.
- Euclidean Distance Similarity: Euclidean distance is another famous distance measuring formula used in mathematics.
- Euclidean Geometry, inference rule, some basic theorems of Euclidean Geometry, and rigorous proofs will be offered.
- Can we use the extended euclidian algorithm to simplify factorization process of two products of large prime numbers with one common factor?
- The problem they faced was to know when to apply which Euclidian axiom in order toprove various theorems.
- That depends on a metric like Euclidian distance, Manhattan distance, Minkowski distance, etc.
- Euclidian geometry and its major impact on twentieth century science and mathematics are covered.
- Euclidian distance, was perfonned in order to assess whether the predicted emotionallabor styles could be empirically verified.
- Like deriving the geometrical theorems from the axioms of Euclidian geometry.
- Euclidian algorithm could conceivably result in exponential growth of the coefficients.
- I really enjoyed your presentation on Non-Euclidian Geometry.
- Euclidian zoning treats these housing types as different uses.
- Euclidian geometry, and how gravity could be suspended.
EUCLIDEAN vs EUCLIDIAN: QUESTIONS
- What is the basic formulation of a Euclidean graph?
- Are properties 2 through 4 of the Euclidean metric?
- Is the configuration of points Euclidean or non-Gramian?
- What is Euclidean distance used for in machine learning?
- What is the standard tesseract in Euclidean 4 space?
- How to analyze Euclidean distance matrices using linear algebra?
- Does Euclidean geometry require a complete metric space?
- What constructions could be accomplished in Euclidean geometry?
- How are concentric circles defined in Euclidean geometry?
- Why are the Euclidean isometries called rigid motions?
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