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Что (кто) такое expansion bit - определение
SPORTS TEAM ADDED AFTER THE FOUNDING OF ITS LEAGUE
Expansion Team; Expansion teams; Expansion franchise
Найдено результатов: 994
Laplace expansion
N×N DETERMINANT AS SUM OF N MINORS WEIGHTED BY COFACTOR FROM ROW AND COLUMN NOT IN MINOR
Determinant expansion; Expansion by minors; Cofactor expansion
In linear algebra, the Laplace expansion, named after Pierre-Simon Laplace, also called cofactor expansion, is an expression of the determinant of an matrix as a weighted sum of minors, which are the determinants of some submatrices of . Specifically, for every ,
Bit (horse)
TYPE OF HORSE TACK
Horse bit; Horse bits; Champing at the bit; Chomping at the bit; Horse's bit; Horsebit
The bit is an item of a horse's tack. It usually refers to the assembly of components that contacts and controls the horse's mouth, and includes the shanks, rings, cheekpads and mullen, all described here below, but it also sometimes simply refers to the mullen, the piece that fits inside the horse's mouth.
Boole's expansion theorem
THEOREM IN BOOLEAN ALGEBRA
Shannon's expansion theorem; Shannon cofactor; Shannon's Expansion Theorem; Shannon expansion; Shannon decomposition; Shannon's expansion; Fundamental theorem of Boolean algebra; Boole's expansion; Boole expansion; Boole–Shannon expansion; Boole-Shannon expansion
Boole's expansion theorem, often referred to as the Shannon expansion or decomposition, is the identity: F = x \cdot F_x + x' \cdot F_{x'}, where F is any Boolean function, x is a variable, x' is the complement of x, and F_xand F_{x'} are F with the argument x set equal to 1 and to 0 respectively.
Bit-length
NUMBER OF BINARY DIGITS (BITS), NECESSARY TO REPRESENT AN INTEGER IN THE BINARY NUMBER SYSTEM
Bit length; Bit width
Bit-length or bit width is the number of binary digits, called bits, necessary to represent an integer as a binary number. Formally, the bit-length of a natural number n>0 is a function, bitLength(n), of the binary logarithm of n:
most significant bit
![A diagram showing how manipulating the least significant bits of a color can have a very subtle and generally unnoticeable affect on the color. In this diagram, green is represented by its [[RGB]] value, both in decimal and in binary. The red box surrounding the last two bits illustrates the least significant bits changed in the binary representation.](https://commons.wikimedia.org/wiki/Special:FilePath/LeastSignificantBitDemonstration.jpg?width=200 "A diagram showing how manipulating the least significant bits of a color can have a very subtle and generally unnoticeable affect on the color. In this diagram, green is represented by its [[RGB]] value, both in decimal and in binary. The red box surrounding the last two bits illustrates the least significant bits changed in the binary representation.")
CONVENTION TO IDENTIFY BIT POSITIONS
Most significant bit; Least significant bit; Least-significant bit; Most significant byte; Least significant byte; Significant bit; Bit significance; High-order bit; LSB0; MSB0; Least significant bits; Most significant bits; Bit position; Least Significant Bit; Most Significant Bit; Lsbit; Msbit; Most-significant bit; LSB 0; LSB 1; MSB 0; MSB 1; Lowest significant bit first; Most significant bit first; LSB1; MSB1; LSB-0; LSB-1; MSB-0; MSB-1; Bit naming; Bit order; Bit ordering; High bit; Low bit; Lowest bit; Highest bit; Least-significant bit first; Least significant bit first; Most-significant bit first
¦ noun Computing the bit in a binary number which is of the greatest numerical value.
Bit array
ARRAY DATA STRUCTURE THAT COMPACTLY STORES BITS
Bit vector; Bitvector; Boolean array; Boolean vector; Bitstring; Bitset; Bit vectors; Bit string
A bit array (also known as bit map, bit set, bit string, or bit vector) is an array data structure that compactly stores bits. It can be used to implement a simple set data structure.
least significant bit
CONVENTION TO IDENTIFY BIT POSITIONS
Most significant bit; Least significant bit; Least-significant bit; Most significant byte; Least significant byte; Significant bit; Bit significance; High-order bit; LSB0; MSB0; Least significant bits; Most significant bits; Bit position; Least Significant Bit; Most Significant Bit; Lsbit; Msbit; Most-significant bit; LSB 0; LSB 1; MSB 0; MSB 1; Lowest significant bit first; Most significant bit first; LSB1; MSB1; LSB-0; LSB-1; MSB-0; MSB-1; Bit naming; Bit order; Bit ordering; High bit; Low bit; Lowest bit; Highest bit; Least-significant bit first; Least significant bit first; Most-significant bit first
Expansion of the universe
![metric]] seen on the left. This visualization can be confusing because it appears as if the universe is expanding into a pre-existing empty space over time. Instead, the expansion created, and continues to create, all of known space and time.](https://commons.wikimedia.org/wiki/Special:FilePath/CMB Timeline300 no WMAP.jpg?width=200 "metric]] seen on the left. This visualization can be confusing because it appears as if the universe is expanding into a pre-existing empty space over time. Instead, the expansion created, and continues to create, all of known space and time.")
![critical density]] (<math>\Omega_m</math>).](https://commons.wikimedia.org/wiki/Special:FilePath/Evolution of the universe.svg?width=200 "critical density]] (<math>\Omega_m</math>).")
![When an object is receding, its light gets stretched ([[redshift]]ed). When the object is approaching, its light gets compressed ([[blueshift]]ed).](https://commons.wikimedia.org/wiki/Special:FilePath/Redshift blueshift.svg?width=200 "When an object is receding, its light gets stretched ([[redshift]]ed). When the object is approaching, its light gets compressed ([[blueshift]]ed).")
.png?width=200 "The diagram depicts the expansion of the universe and the relative observer phenomenon. The blue galaxies have expanded further apart than the white galaxies. When choosing an arbitrary reference point such as the gold galaxy or the red galaxy, the increased distance to other galaxies the further away they are appear the same. This phenomenon of expansion indicates two factors: there is no centralized point in the universe, and that the Milky Way Galaxy is not the center of the universe. The appearance of centrality is due to an observer bias that is equivalent no matter what location an observer sits.")
INCREASE IN DISTANCE BETWEEN PARTS OF THE UNIVERSE OVER TIME
Expansion of space; Expanding universe; Expanding Universe; Universe expansion; Expansion of the Universe; Cosmic expansion; Metric expansion; Space expansion; Expansion of space in the Big Bang theory; Metric expansion of the universe; Universe's expansion; The Big Bang and The Great Expansion; Metric impansion of space; Quantum radiation; Cosmological expansion; Expansion of universe; Metric expansion of space
The expansion of the universe is the increase in distance between any two given gravitationally unbound parts of the observable universe with time. It is an intrinsic expansion whereby the scale of space itself changes.
bit string
ARRAY DATA STRUCTURE THAT COMPACTLY STORES BITS
Bit vector; Bitvector; Boolean array; Boolean vector; Bitstring; Bitset; Bit vectors; Bit string
<programming, data> An ordered sequence of bits. This is
very similar to a bit pattern except that the term "string"
suggests an arbitrary length sequence as opposed to a
pre-determined length "pattern".
Most Significant Bit
CONVENTION TO IDENTIFY BIT POSITIONS
Most significant bit; Least significant bit; Least-significant bit; Most significant byte; Least significant byte; Significant bit; Bit significance; High-order bit; LSB0; MSB0; Least significant bits; Most significant bits; Bit position; Least Significant Bit; Most Significant Bit; Lsbit; Msbit; Most-significant bit; LSB 0; LSB 1; MSB 0; MSB 1; Lowest significant bit first; Most significant bit first; LSB1; MSB1; LSB-0; LSB-1; MSB-0; MSB-1; Bit naming; Bit order; Bit ordering; High bit; Low bit; Lowest bit; Highest bit; Least-significant bit first; Least significant bit first; Most-significant bit first
Википедия
Expansion team
An expansion team is a new team in a sports league, usually from a city that has not hosted a team in that league before, formed with the intention of satisfying the demand for a local team from a population in a new area. Sporting leagues also hope that the expansion of their competition will grow the popularity of the sport generally. The term is most commonly used in reference to the North American major professional sports leagues but is applied to sports leagues in other countries with a closed franchise system of league membership. The term refers to the expansion of the sport into new areas. The addition of an expansion team sometimes results in the payment of an expansion fee to the league by the new team and an expansion draft to populate the new roster.
