noether's theorem in a sentence

• 15 theorem    The "'15 theorem "'says that a quadratic form with integer matrix is universal if it takes the numbers from 1 to 15 as values. By the 15 theorem, to verify this, it is sufficient to check ...
• 290 theorem    The "'290 theorem "'says a positive definite integral quadratic form is universal if it takes the numbers from 1 to 290 as values. Recently, the 15 and 290 theorems have completely charact...
• 6 theorem    This result was later improved independently by and with the "'6 theorem " '. The " 6 theorem " states that Dehn filling along slopes of length greater than 6 results in a " hyperbolike " ...
• aas theorem    :: : OK, then the topology should be the topology of uniform convergence; but in fact on equicontinuous families it coincides with the topology of pointwise convergence ( the one induced b...
• abel theorem    Theorem 1 ( abel theorem ) if the power series is convergent at , then for any that , the power series absolutely converges at point ; if the power series is divergent at , then for any th...
• abelian theorem    Partial converses to abelian theorems are called "'tauberian theorems " '.
• absolute convergence theorem    *PM : proof of absolute convergence theorem, id = 4373-- WP guess : proof of absolute convergence theorem-- Status: *PM : proof of absolute convergence theorem, id = 4373-- WP guess : proo...
• acl2 theorem prover    Clozure CL is also commonly used as an underlying Common Lisp implementation for the ACL2 theorem prover. John Cowles developed a formal proof that Knuth's generalized function was total, ...
• acoustic reciprocity theorem    Acoustic reciprocity theorem
• acoustical reciprocal theorem    Acoustical reciprocal theorem
• addition theorem    Euler and Legendre had shown that the elliptic integrals satisfied different addition theorems. Therefore the old conclusions about the scope of global algebraic addition theorems can be s...
• additional theorem    Additional theorems are shown allowing less factoring.
• adiabatic theorem    In 1989 Nenciu and Rasche proved it using the adiabatic theorem. This is done by assuming that H'( t ) obeys the adiabatic theorem. In 1999 J . E . Avron and A . Elgart reformulated the ad...
• adjoint functor theorem    This shows that the " solution set condition " in Freyd's adjoint functor theorem is necessary. Conversely, by the order theoretical Adjoint Functor Theorem, mappings that preserve all sup...
• advance theorem    :And perhaps it is because RSA use modular arithmetic and rely on some very slightly advanced theorem in this field, for example, fermat's little theorem.
• ahlfors finiteness theorem    He published almost 100 papers and three other mathematical books, including his proof of the " Ahlfors finiteness theorem " in 1964.
• alaoglu theorem    Its importance comes from the Banach Alaoglu theorem. The Banach Alaoglu theorem depends on Tychonoff's theorem about infinite products of compact spaces. Under the weak topology the bou...
• alexandrov theorem    The breakthrough result came with the method introduced by Robert Jensen in 1988 to prove the comparison principle using a regularized approximation of the solution which has a second deri...
• algebraic addition theorem    Therefore the old conclusions about the scope of global algebraic addition theorems can be said to hold. An "'algebraic addition theorem "'is one in which " G " can be taken to be a vector...
• almgren regularity theorem    He wrote one of the longest papers in mathematics, proving what is now called the Almgren regularity theorem : the singular set of an-dimensional mass-minimizing hypersurface has dimension...
• alternate interior angles theorem    As the proof only requires the use of Proposition 27 ( the Alternate Interior Angle Theorem ), it is a valid construction in absolute geometry. By the alternate interior angle theorem, " l...
• alternate segment theorem    This is due to the "'alternate segment theorem "', which states that the angle between the tangent and chord equals the angle in the alternate segment.
• alternating theorem    Alternate theorems give more precise quantitative results, and, in time frequency analysis, rather than interpreting the ( 1-dimensional ) time and frequency domains separately, one inste...
• alternation theorem    All conditions for the Parks McClellan algorithm are based on Chebyshev's alternation theorem. But this is true due to a special property of polynomials of best approximation known from t...
• ampere circuital theorem    Ampere circuital theorem