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Russian Social Democratic Labour Party
Russian Social Democratic Labour Party (RSDLP) was a Russian political party.
It was founded in 1898. The RSDLP program was based on Marxism and socialism. The party wanted to head the workers of Russia and to throw down the Tsar. Some members of the party wanted democracy. They were called "Mensheviks". Other members of the party spoke for the dictatorship of the working class. They were called "Bolsheviks". The leaders of the Menshevik group were Martov and Potresov. The leaders of the Bolshevik group were Plekhanov and Lenin.
The Russian Social Democratic Labour Party was an illegal party. It fought against the autocracy, organized meetings and strikes, and printed illegal newspapers blaming the Tsar and his government. Many members of the party were arrested, put into prison or condemned to penal servitude.
In 1917 Lenin and most Bolsheviks became a separate political party, RSDLP(B), which later became the Russian Communist Party.
During the Russian Civil War, the RSDLP was banned by Communists. Some Social Democrats became Communists, some fled from Russia, others became political prisoners.
Signed number representations
Signed Number representations are used to solve the problem of representing negative integers in binary. The problem of trying to store the negative sign (−) of a binary number is that there are no states left to use with which to represent the negative assignment. It is not possible to just use 'off' for minus and 'on' for plus because the computer would have no way of knowing whether it was a digit or a sign.
To overcome this issue computer designers invented two methods for storing negative binary numbers: sign-and-magnitude and 2's complement. These produce alternative representations for signed numbers.
Sign and Magnitude works by changing the most significant bit (MSB - the first digit) to a 1 if the number is negative, and reduce the number by one, for example:
will become...
This method of storing negative binary numbers does not work because:
1's Complement works by swapping 1s for 0s and the 0s for 1s for example:
will become...
Much like the sign-and-magnitude method this is easily defined as a negative number because its most significant bit is 1
2's Complement is a more difficult way of storing negatives. There are three steps for it:
This method is liked because:
Kingpin
The Kingpin (Wilson Fisk) is a fictional character in the Marvel Universe. The character first appears in "The Amazing Spider-Man" #50 (July 1967), and was created by writer Stan Lee and artist John Romita, Sr. The Kingpin often appears as an adversary of Spider-Man, Daredevil and the Punisher.
Kingpin is the main antagonist of both the 2003 movie Daredevil played by Michael Clarke Duncan and the 2015 Netflix original television series Daredevil set in the Marvel Cinematic Universe in which he is played by Vincent D'Onofrio. Kingpin is also the villain of the animated movie .
Centre Pompidou-Metz
The Centre Pompidou Metz is a museum of modern and contemporary art. It is in Metz, France. It shows sculptures, modern and contemporary paintings and graphic art.
The architecture of the building is inspired by a traditional Chinese hat. The carpentry is an innovative assembly made of sixteen kilometers of wood.
Some elements of the inaugural exhibition were borrow by the Centre Georges Pompidou of Paris, especially:
Floating point
Real numbers in binary have to be stored in a special way in a computer. Computers represent numbers as binary integers (whole numbers that are powers of two), so there is no direct way for them to represent non-integer numbers like decimals as there is no radix point. One way computers bypass this problem is floating-point representation, with "floating" referring to how the radix point can move higher or lower when multiplied by an exponent (power).
In mathematics and science, very large and very small numbers are often made simpler and multiplied to a power of ten to make them easier to understand. For example, it can be much easier to read 1.2 trillion as formula_1 than 1,200,000,000,000. This can also be used with negative powers of ten to make small numbers, meaning you can represent 0.000001 as formula_2. This process is called scientific notation.
Since computers are limited to integers and binary, this means they cannot easily represent fractional decimal numbers. In order to represent fractional numbers, computers use three sets of binary numbers to make a scientific notation representation. They are: the signed bit, which determines if the number is positive (0) or negative (1); the significand, which is an integer (whole) version of the number; and the exponent, which is the power you multiply the base by.
The significand is found by taking your number and moving the radix point until there is no fractional part, making it into an integer. In decimal this is making 1.45 into 145 by moving the point right 2 steps, and in binary this would be making 1101.0111 (13.4375) into 1101 0111 (215) by moving the point right 4 steps; in both cases these numbers aren't related to one another outside using the same digits in a similar ordering.
Similarly to how scientific notation makes the significand as basic as possible, the aim in floating point numbers is to make it an integer so it can be represented in bytes and used in calculations.
The exponent is the number of digits the radix point has moved past: if it moves left then the exponent is negative, but if it moves right then it is positive. As above, making 1.45 into 145 requires you to multiply by 100, so the exponent is 2 as formula_3. Equally, turning 1101.0111 (13.4375) into 1101 0111 (215) requires you to move the radix point four columns to the right, so the exponent is 4; this can be verified in decimal as formula_4.
Since the process is inverted to most cases of scientific notation, as it involves making a faction into an integer rather than turning a large integer into a fraction, exponents are generally negative to move the decimal place to the left; in decimal this would be turning your integer 145 back into the fractional number 1.45 by multiplying it by formula_5. Instead of using an signed leftmost bit the exponent is instead biased, giving 32-bit float exponents a range of formula_6 to formula_7. The output value of the biased exponent can be found by adding 127 to it:
formula_8
formula_9
formula_10
Let's assume, for example, we want to represent the decimal number 37.40625 to its binary counterpoint: a bicimal (or binary decimal/fraction). First, we need to take our decimal number, which is in powers of 10, and convert it to binary, which is in powers of 2. One way to do this is to subtract the largest power of two possible until you reach zero:
formula_11
formula_12
formula_13
formula_14
formula_15
formula_16
Using the powers of two above, we can represent our decimal number formula_17 as follows: