영어에서 Congruence 을 사용하는 예와 한국어로 번역
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Linear congruence generator.
Let's talk a little bit about congruence.
A congruence of closed timelike curves.
Now what we're going to concern ourselves a lot with, is how do we prove congruence?
Congruences and the quadratic reciprocity law; continued fractions;
Dehn had solved the third of Hilbert 's 23 problems on the congruence of polyhedra.
Value congruence” is how much your behavior aligns with your values.
In the later lectures he covered such topics as divisibility, congruence, equality, time and space.
Love is in the air': congruence between background music and goods in a florist.
The third chapter starts by proving the author's sufficient condition for a lattice of congruences to be modular….
But congruence of line segments really just means that their lengths are equivalent.
Alhazen solved problems involving congruences using what is now called Wilson's theorem.
Transformational Leadership is the product of a leader's own personal competency,relational congruence and adaptive capacity.
Because it's cool, because if you can prove congruence of two triangles, then all of a sudden you can make all of these assumptions.
A Case Study of 2008 CollegeEntrance Examination System Reform: From the Viewpoint of Institutional Congruence of Educational Policy.
He wrote an important book Teoria sravneny on the theory of congruences which he submitted for his doctorate, defending it on 27 May 1849.
The book here announced proposes to treat of linear congruence groups, or more generally, of linear groups in a Galois field, a subject enriched by the labors of Galois, Betti, Mathieu[ Emile Mathieu], Jordan and many recent writers.
At Göttingen Witt joined Helmut Hasse 's seminar on congruence function fields and p-adic numbers.
Topics covered include:the fundamental theorem of arithmetic, congruences, the quadratic reciprocity theorem, the standard arithmetical functions, the prime number theorem, Fermat's last theorem, and the theory of partitions.
One of Weil's major achievements was his proof of the Riemann hypothesis for the congruence zeta functions of algebraic function fields.
The construction of a set of structure invariants for certain classes of Boolean algebras,the characterisation of the lattice of congruence relations of a lattice, the imbedding of finite lattices in finite partition lattices, the word problem for free modular lattices, and a construction of a dimension theory for continuous, non-complemented, modular lattices, have an intrinsic interest independent of the problems associated with other algebraic systems.
She also began research into the theory of groups, semigroups and algebraic congruences on her own and in collaboration with P Dubreil or R Croisot.
It gives us the opportunity to follow his own research about congruence properties of partitions, special series and infinite products, generating functions, and modular functions,….
Klein's new view on modular functions, uniting geometrical aspects such as the fundamental domain with group theory tools such as the congruence subgroups and with topological notions such as the genus of the Riemann surface, was fully exploited by Hurwitz.
His doctoral dissertation<<The Organization of Everyday Places and their Dimensional Features:The Priming Effect of Dimensions on the Congruence of Place and Behavior>> explored what kind of conceptions people had of everyday places, how the psychological meaning people attribute to places can be measured, and whether the measured results came from absolute characteristics of places or were results of peoples' responses to places.