binary numeral systemの例文

• The BBS has nothing whatever to do with the binary numeral system.
• Leibniz also described the binary numeral system, a central ingredient of all modern computers.
• The most common representation of a positive integer is a string of bits, using the binary numeral system.
• Because two is the base of the binary numeral system, powers of two are common in computer science.
• In this binary numeral system ( base 2 ), x = 2, so powers of 2 are repeatedly factored out.
• In 1702, Gottfried Wilhelm Leibniz developed logic in a formal, mathematical sense with his writings on the binary numeral system.
• :: : As RSA numbers says, RSA-576 is a 576-bit number ( see binary numeral system ).
• These methods are similar to modern methods of converting numbers in and out of the binary numeral system, so they are not shown here.
• It was not a Chinese politician but legendary German mathematician Leibniz who invented the modern binary numeral system and attributed his invention to YinYang hexagrams.
• Not only is 0 divisible by 2, it is divisible by every power of 2, which is relevant to the binary numeral system used by computers.
• In computers, the main numeral systems are based on the positional system in base 2 ( binary numeral system ), with two binary digits, 0 and 1.
• Just as the powers of two form a complete sequence due to the binary numeral system, in fact any complete sequence can be used to encode integers as bit strings.
• In the binary numeral system, a special case signed-digit representation is the " non-adjacent form ", which can offer speed benefits with minimal space overhead.
• The Gray code, or reflected binary code, appearing in Gray's 1953 patent, is a binary numeral system often used in electronics, but with many applications in mathematics.
• The four best-known methods of extending the binary numeral system to represent signed numbers are : other bases, whether positive, negative, fractional, or other elaborations on such themes.
• For example, in base 2 ( the binary numeral system ) 0.111 & equals 1, and in base 3 ( the ternary numeral system ) 0.222 & equals 1.
• :: : Computers use Binary numeral system, because it's easy to distinguish between " 1 " ( I'm receiving energy in this cable ) and " 0 " ( I'm not receiving energy in this cable ).
• Originally, CORDIC was implemented only using the binary numeral system and despite Meggitt suggesting the use of the decimal system for his pseudo-multiplication approach, decimal CORDIC continued to remain mostly unheard of for several more years, so that Hermann Schmid and Anthony Bogacki still suggested it as a novelty as late as 1973
• "' Location arithmetic "'( Latin " arithmetic?localis " ) is the additive ( non-positional ) binary numeral systems, which John Napier explored as a computation technique in his treatise " Rabdology " ( 1617 ), both symbolically and on a chessboard-like grid.
• Other notable examples include Booth encoding and non-adjacent form, both of which use a base of " b " = 2, and both of which use numerals with the values  " 1, 0, and + 1 ( rather than 0 and 1 as in the standard binary numeral system ).