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| 1 | Arithmetic group |
| that sense tend to be arithmetic, except in well-defined circumstances. The exact relationship of... In mathematics, an arithmetic group ( arithmetic subgroup ) in a linear algebraic group G defined... a given matrix representation of G . Examples of arithmetic groups include therefore the groups GL n ... | |
| 2 | Subbayya Sivasankaranarayana Pillai |
| determination of exact values for the function g (n ). He also published in diophantine approximation. See also: Pillai's conjecture, Pillai's arithmetical function ... | |
| 3 | Sigma function |
| See divisor function for arithmetic functions σ a( n), busy beaver for Rado's sigma function ... | |
| 4 | Discretization error |
| not be confused with round-off error arising from floating point arithmetic. Discretization error would occur even if it were possible to use exact arithmetic. Discretization error is the principal ... | |
| 5 | Difference |
| Difference in arithmetic: see Subtraction Difference on a coat of arms: see Heraldry The set theoretic difference or complement ... | |
| 6 | Center frequency |
| center frequency it is sometimes possible to use this arithmetic mean for calculations, but this is... transmitter, which has 1500 kHz, is transmitting from 1495.5 kHz to 1504.5 kHz. The exact formula... Hz, we get (3300 + 300) / 2 = "1800 Hz" for the short arithmetic mean calculation, but the root of ... | |
| 7 | Arithmetic coding |
| produces exactly one unique output range, and the process can be reversed. Since arithmetic encoders are... has been revised to Wikipedia average. Arithmetic coding in data compression is the process of.... Arithmetic coding actually refers to half of an arithmetic coding data compression system. It has ... | |
| 8 | Tarski's indefinability theorem |
| the foundations of mathematics. Informally, the theorem states that arithmetic truth cannot be defined in arithmetic . Kurt Gödel discovered his incompleteness theorems (1931) partly by showing how to represent syntax within arithmetic. Each expression of the language of arithmetic is assigned a ... | |
| 9 | Arithmetic |
| Arithmetic is a branch of (or the forerunner of) mathematics which records elementary properties of certain operations on numerals. The traditional arithmetic operations are addition, subtraction.... Arithmetic is performed according to an order of operations. The arithmetic of natural numbers ... | |
| 10 | Prime factor |
| exactly, without leaving a remainder. Two positive integers (both greater than 1) are coprime if and only... the maximum power of each prime factor that divides the integer exactly. The fundamental theorem of arithmetic says that every positive integer has a unique prime factorization. For a positive ... | |
| 11 | Pointer arithmetic |
| ... | |
| 12 | Reverse mathematics |
| can be formalized in second order arithmetic, and the famous theorems proved in ACA 0, which is conservative over Peano arithmetic. Most relevant sets of real numbers, including all Borel sets, can be coded by real numbers with the membership relation expressible in second order arithmetic. The ... | |
| 13 | Arithmetic shift |
| In telecommunication, an arithmetic shift is a shift, applied to the representation of a number in... characters representing the fixed-point part of the number are moved. An arithmetic shift is usually... for the effect of any rounding; compare the logical shift with the arithmetic shift, especially in ... | |
| 14 | Fixed point |
| used by the renormalization group In computing, fixed-point arithmetic is a manner of doing arithmetic... remaining digits are rounded; see fixed-point arithmetic ... | |
| 15 | AGM |
| AGM can refer to: Annual General Meeting Missile Range Instrumentation Ship (US Navy hull classification symbol) Air-to-Ground Missile Attack Guidance Matrix Absorbed Glass Mat Area General Manager Association Genevoise des Malentendants Arithmetic geometric mean ... |