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  1. 9 cze 2024 · This Web application can evaluate and factor expressions resulting in quotients of polynomials modulo a prime number or a power of a prime number. It can also evaluate, factor, and find exact roots of quotients of polynomials by entering zero in the Modulus input box.

  2. 9 cze 2024 · Quadratic modular equation solver. a ⁢ x ² + b ⁢ x + c ≡ 0 (mod n ) a b c n. Actions. Functions. Category: This Web application can solve equations of the form a⁢x² + b⁢x + c ≡ 0 (mod n) where the integer unknown x is in the range 0 ≤ x < n.

  3. 3 dni temu · Galois Field GF(2 m) Calculator. See addition and multiplication tables. Binary values expressed as polynomials in GF(2 m) can readily be manipulated using the definition of this finite field. Addition operations take place as bitwise XOR on m-bit coefficients. Multiplication is defined modulo P(x), where P(x) is a primitive polynomial of degree m.

  4. 3 dni temu · Galois Field GF (2) Calculator. Binary values representing polynomials in GF (2) can readily be manipulated using the rules of modulo 2 arithmetic on 1-bit coefficients. This online tool serves as a polynomial calculator in GF (2).

  5. 21 cze 2024 · Modular Inverse. The modular inverse of a mod m exists only if a and m are relatively prime i.e. gcd(a, m) = 1. Hence, for finding the inverse of a under modulo m, if (a x b) mod m = 1 then b is the modular inverse of a. Example: a = 5, m = 7 (5 x 3) % 7 = 1 hence, 3 is modulo inverse of 5 under 7. Modular Exponentiation

  6. 10 cze 2024 · Modulus on Negative Numbers. Last Updated : 10 Jun, 2024. The modulus operator, denoted as %, returns the remainder when one number (the dividend) is divided by another number (the divisor).

  7. 4 dni temu · Multiplication Table. Values in GF (2 4) are 4-bits each, spanning the decimal range [0..15]. Multiplication takes place on 4-bit binary values (with modulo 2 addition) and then the result is computed modulo P (x) = ( 10011) = 19 (decimal). For example: 6 × 14 = (0110) × (1110) = ( 100100 ) = ( 0010 ) mod ( 10011) = 2 (highlighted below)

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