Free online binary to negabinary converter. Just load your binary numbers and they will automatically get converted to base -2. There are no ads, popups or nonsense, just an awesome negabinary encoder. Load a binary – get a negabinary. Created for developers by developers from team Browserling.
Free online binary to negabinary converter. Just load your binary numbers and they will automatically get converted to base -2. There are no ads, popups or nonsense, just an awesome negabinary encoder. Load a binary – get a negabinary. Created for developers by developers from team Browserling.
This browser utility converts binary numbers to negabinary numbers. It takes a value in base 2 and returns this value in base -2. Let's review how to convert a base 10 number to the binary base. To find a decimal number's representations in a binary base, write it as a sum of powers of two and then copy the coefficients before the powers. The coefficients create the binary number. Let's do it for the number 6 as an example: 6 = 1×(-2)2 + 1×(-2)1 + 0×(-2)0. The coefficients are 110, therefore 610 = 1102. The negabinary numeral system uses the same sum formula to convert a number, except instead of powers of two, it's decomposed as powers of negative two. For the number 6, it looks like this: 6 = 1×(-2)4 + 1×(-2)3 + 0×(-2)2 + 1×(-2)1 + 0×(-2)0. Now, extracting the coefficients, we get 610 = 11010-2. The biggest advantage of the negabinary system is that it can express negative numbers without using a special sign bit or a special signed number representation, such as two's complement or offset binary (see encode negative binary tool). Base -2 uses the same decomposition formula. For example, -6 can be decomposed as 1×(-2)3 + 1×(-2)2 + 1×(-2)1 + 0×(-2)0 and from the coefficients we find that -610 = 1110-2. An interesting fact about the negabinary base is that positive numbers have an odd number of bits and negative ones have an even number of bits. This tool can also show the number representation formula in base -2 and print the decimal value next to the binary. To convert multiple numbers, enter each of them on a new line and use the "-" sign to work with negative binaries. Simple and easy!
This browser utility converts binary numbers to negabinary numbers. It takes a value in base 2 and returns this value in base -2. Let's review how to convert a base 10 number to the binary base. To find a decimal number's representations in a binary base, write it as a sum of powers of two and then copy the coefficients before the powers. The coefficients create the binary number. Let's do it for the number 6 as an example: 6 = 1×(-2)2 + 1×(-2)1 + 0×(-2)0. The coefficients are 110, therefore 610 = 1102. The negabinary numeral system uses the same sum formula to convert a number, except instead of powers of two, it's decomposed as powers of negative two. For the number 6, it looks like this: 6 = 1×(-2)4 + 1×(-2)3 + 0×(-2)2 + 1×(-2)1 + 0×(-2)0. Now, extracting the coefficients, we get 610 = 11010-2. The biggest advantage of the negabinary system is that it can express negative numbers without using a special sign bit or a special signed number representation, such as two's complement or offset binary (see encode negative binary tool). Base -2 uses the same decomposition formula. For example, -6 can be decomposed as 1×(-2)3 + 1×(-2)2 + 1×(-2)1 + 0×(-2)0 and from the coefficients we find that -610 = 1110-2. An interesting fact about the negabinary base is that positive numbers have an odd number of bits and negative ones have an even number of bits. This tool can also show the number representation formula in base -2 and print the decimal value next to the binary. To convert multiple numbers, enter each of them on a new line and use the "-" sign to work with negative binaries. Simple and easy!
In this example, we convert four numbers from the binary base to the negabinary base. We also show their decimal values so that they were easier to understand. The second and fourth numbers in the input are negative because they start with the minus sign. In the output, there's no minus sign as it's not needed in the negabinary base because the base is made out of a sum of powers of -2 so the sign value is included in the base itself.
This example finds the representation formulas for six base -2 binaries and prints the full sums. Positive numbers have an odd number of addends in the sum and negative numbers have an even number of addends. This is simply because the largest power dominates the entire sum. If the number of terms is odd, then the top power is positive and the entire sum is positive, if the number of terms is an even number, then the top power is negative and the entire sum is negative.
You can pass input to this tool via ?input query argument and it will automatically compute output. Here's how to type it in your browser's address bar. Click to try!
View and edit binary values in your browser.
Convert binary numbers to a binary file.
Create a binary dump of files in your browser.
Convert binary numbers to ternary numbers.
Convert ternary numbers to binary numbers.
Convert binary values to any base (up to base 64).
Convert binary numbers to Roman numerals.
Convert Roman numerals to binary values.
Find the sum of set bits in binary numbers.
Swap pairs of adjacent bits in a binary number.
Create a list of increasing of decreasing binary numbers.
Create a binary number with alternating bits.
Create a list of all binary choices of a specific length.
Calculate bitwise sheffer stroke operator of binary values.
Encode every binary bit as a binary coded decimal.
Decode binary coded decimals to binary bits.
Perform division operation on several binary numbers.
Rotate bits of a binary number to the right.
Rotate bits of a binary number to the left.
Extract n-th bit from a binary number.
Count parity of a binary number.
Convert EBCDIC characters to binary values.
Convert binary bits to EBCDIC symbols.
Change endianness of a binary number.
Convert a binary number from little endian to big endian.
Convert a binary number from big endian to little endian.
Find the binary representation of a floating point number.
Decode a binary number to a floating point number.
Convert any image to binary colors.
Convert a binary string to a bitmap image.
Convert a bitmap image to zeros and ones.
Replace each bit with two bits in each byte.
Group bits together to create bytes.
Expand bytes into individual bits.
Split a binary number into smaller binary numbers.
Join multiple smaller binary numbers into a single binary.
Extract a part of a binary number.
Substitute ones and zeros with any other values.
Add signed or unsigned padding to binary numbers.
Drop leading or trailing bits and make a binary value shorter.
Introduce random errors in binary values.
Print the same binary numbers in the same colors.
Use two different colors for binary zeros and ones.
See the difference between two binary blobs of bytes.
Create visualizations of and, or, xor, not binary ops.
Make binary bits go in a zigzag.
Make binary bits go in a spiral.
Make binary bits go in a circle.
Create a sqaure shape from binary bits.
Create a sequence of random binary bits.
Create a sequence of random binary nybbles.
Create a sequence of random binary octets.
Create a sequence of random binary words.
Create a sequence of random binary long words.
Create a look-and-say sequence in base-2.
Apply run length encoding algorithm on a binary sequence.
Decode a previously RLE-encoded binary sequence.
Spell a binary number in words.
Print statistics of the input binary values.
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We're Browserling — a friendly and fun cross-browser testing company powered by alien technology. At Browserling we love to make people's lives easier, so we created this collection of binary tools. Our tools have the simplest user interface that doesn't require advanced computer skills and they are used by millions of people every month. Our binary tools are actually powered by our programmer tools that we created over the last couple of years. Check them out!
