In geometry, Jung's theorem is an inequality between the diameter of a set of points in any Euclidean space and the radius of the minimum enclosing ball...

measure theory) Helly's theorem (convex sets) Holditch's theorem (plane geometry) John ellipsoid (geometry) Jung's theorem (geometry) Kepler conjecture...

this is true only for a circle, and only in the Euclidean metric. Jung's theorem provides more general inequalities relating the diameter to the radius...

Hadwiger–Finsler inequality Hinge theorem Hitchin–Thorpe inequality Isoperimetric inequality Jordan's inequality Jung's theorem Loewner's torus inequality Łojasiewicz...

this is true only for a circle, and only in the Euclidean metric. Jung's theorem provides more general inequalities relating the diameter to the radius...

supervision of Troels Jørgensen and Mikhael Gromov. His thesis title is Jung's Theorem in Complex Projective Geometry. He moved to Bar-Ilan University in 1999...

Bounding sphere 1-center problem Circumscribed circle Closest string Jung's Theorem Minimum-diameter spanning tree Elzinga, J.; Hearn, D. W. (1972), "The...

enclosing a spatial figure) under Schottky he proved the eponymous Jung's Theorem. In 1902 he completed his Habilitation thesis in Marburg and remained...

{\displaystyle S} . Thus, injective spaces satisfy a particularly strong form of Jung's theorem. Every injective space is a complete space, and every metric map (or...

fact that every other compact convex set can be covered in this way. Jung's theorem, that (for sets in the plane) the radius of the smallest enclosing circle...

Teorema, known as Theorem in the United Kingdom, is a 1968 Italian surrealist psychological drama film written and directed by Pier Paolo Pasolini and...

Doignon's theorem in geometry is an analogue of Helly's theorem for the integer lattice. It states that, if a family of convex sets in d {\displaystyle...

Koopmans' theorem states that in closed-shell Hartree–Fock theory (HF), the first ionization energy of a molecular system is equal to the negative of...

(1932); Krausz (1943); Harary (1972), Theorem 8.3, p. 72. Harary gives a simplified proof of this theorem by Jung (1966). Paschos, Vangelis Th. (2010)...

to critique the epistemology of Jung's theory scientifically, and this contributed to a certain clarification of Jung's ideas, especially about synchronicity...

In graph theory, a branch of mathematics, Fleischner's theorem gives a sufficient condition for a graph to contain a Hamiltonian cycle. It states that...

important minimax theorems in combinatorics, including Dilworth's theorem and Mirsky's theorem on partially ordered sets, Kőnig's theorem on matchings, and...

theory, provides tamper-evidence for transactions through the no-cloning theorem. Protocols based on quantum cryptography typically authenticate part or...

of the reduction steps eventually terminates, then by the Church–Rosser theorem it will produce a β-normal form. Variable names are not needed if using...

found a different approach to resolution of singularities, generalizing Jung's method for surfaces, which was used by Bogomolov & Pantev (1996) and by...

(1999), theorem 6.3.1, p. 95. Brandstädt, Le & Spinrad (1999), theorem 6.6.1, p. 99. Brandstädt, Le & Spinrad (1999), corollary 6.4.1, p. 96; Jung (1978)...

History Faculty at the University of Oxford 25 October 2012 Fermat's Last Theorem Marcus du Sautoy, Professor of Mathematics & Simonyi Professor for the...

distributive lattices. Representation theorem Birkhoff's representation theorem Stone's representation theorem for Boolean algebras Stone duality Esakia...

them in her investigations of Fermat's Last Theorem. One attempt by Germain to prove Fermat’s Last Theorem was to let p be a prime number of the form 8k...

normal curve Riemann–Roch theorem for algebraic curves Weber's theorem (Algebraic curves) Riemann–Hurwitz formula Riemann–Roch theorem for Riemann surfaces...

developments around the classical Riemann–Roch theorem; it was also a precursor of the Atiyah–Singer index theorem and Grothendieck's powerful generalisation...

dimension at least 2 has a non-trivial invariant subspace. The spectral theorem shows that all normal operators admit invariant subspaces. Aronszajn &...

invented in 1901 by Karl Pearson, as an analogue of the principal axis theorem in mechanics; it was later independently developed and named by Harold...

The idea of polytheistic myth as having psychological value is one theorem of archetypal psychology as defined by James Hillman, and explored in current...

working at Caltech and made a similar inference. Zwicky applied the virial theorem to the Coma Cluster and obtained evidence of unseen mass he called dunkle...