In mathematical logic, Tarski's high school algebra problem was a question posed by Alfred Tarski. It asks whether there are identities involving addition...

of algebra Binary operation Gaussian elimination Mathematics education Number line Polynomial Cancelling out Tarski's high school algebra problem Leonhard...

the related problem of polynomial identity testing becomes a decidable (exponentiation-free) variation of Tarski's high school algebra problem, sometimes...

circle-squaring problem Tarski's plank problem Tarski's exponential function problem Tarski monster group Tarski's high school algebra problem This disambiguation...

Constant problem – Problem of deciding whether an expression equals zero Elementary function – A kind of mathematical function Tarski's high school algebra problem –...

(differential algebra) – Says when antiderivatives of elementary functions can be expressed as elementary functions Tarski's high school algebra problem – Mathematical...

algorithm – Method for evaluating indefinite integrals Tarski's high school algebra problem – Mathematical problem Transcendental function – Analytic function that...

integration – Computation of an antiderivatives Tarski's high school algebra problem – Mathematical problem Transcendental function – Analytic function that...

Tarski's high school algebra problem Tarski–Kuratowski algorithm Tarski monster group Tarski's plank problem Tarski's problems for free groups Tarski–Vaught...

Mathematical technique used in proof theory Tarski's high school algebra problem – Mathematical problem C. Smoryński, "Nonstandard Models and Related...

Boolean algebra is to classical sentential logic. This work culminated in the two monographs by Tarski, Henkin, and Monk (1971, 1985). Tarski's student...

Symbolic regression – Type of regression analysis Tarski's high school algebra problem – Mathematical problem Term (logic) – Components of a mathematical or...

theories Tarski's exponential function problem: is the theory of the real numbers with the exponential function decidable? The universality problem for C-free...

Algebraic geometry is a branch of mathematics which uses abstract algebraic techniques, mainly from commutative algebra, to solve geometrical problems...

mathematics and mathematical logic, Boolean algebra is a branch of algebra. It differs from elementary algebra in two ways. First, the values of the variables...

number theory, algebraic number theory, geometry of numbers (method oriented), diophantine equations, and transcendence theory (problem oriented). Geometry...

1936: Alfred Tarski proved his truth undefinability theorem. 1936: Alan Turing proved that a general algorithm to solve the halting problem for all possible...

adopted Tarski–Grothendieck set theory, an extension of ZFC, so that proofs involving Grothendieck universes (encountered in category theory and algebraic geometry)...

book}}: CS1 maint: publisher location (link) Tarski, Alfred (1948). A decision method for elementary algebra and geometry. Santa Monica CA: RAND Corporation...

assistant professor at Yale University. In 1980 Wilkie solved Tarski's high school algebra problem. In October 1982 Wilkie was appointed as a research fellow...

The notions of angle and distance become primitive concepts. Tarski's axioms: Alfred Tarski (1902–1983) and his students defined elementary Euclidean geometry...

that bear Banach's name include Banach spaces, Banach algebras, Banach measures, the Banach–Tarski paradox, the Hahn–Banach theorem, the Banach–Steinhaus...

with his high school, and dropped out. Smullyan studied mathematics on his own, including analytic geometry, calculus, and modern higher algebra – particularly...

proven using finistic methods, while the latter – in general – cannot. Tarski's undefinability theorem shows that Gödel numbering can be used to prove...

superseded theories, and conversely, a lack of superseded theories can indicate problems in following the use of the scientific method. Fringe science includes...

languages instead expand their intermediate representations to contain algebraic data types. Nonetheless Church encoding is often used in theoretical arguments...

F {\displaystyle {\mathsf {ZF}}} . Also, when restricted to the Borel algebra of the reals, Z F {\displaystyle {\mathsf {ZF}}} alone does not prove the...

also be defined in terms of NOR. Algebraically, classical negation corresponds to complementation in a Boolean algebra, and intuitionistic negation to...

Henkin was always grateful to Tarski, as it was thanks to him that he was able to settle in Berkeley. After Tarski's death in 1983, he wrote in a personal...

dimension theory in algebras of operators, von Neumann used results on equivalence by finite decomposition, and reformulated the problem of measure in terms...