modular arithmetic การใช้

• Last year I did such computations for a project, using modular arithmetic.
• He further advanced modular arithmetic, greatly simplifying manipulations in number theory.
• The corresponding addition and multiplication of equivalence classes is known as modular arithmetic.
• Modular arithmetic is often used to calculate checksums that are used within identifiers.
• It was good for me to review " clock " or modular arithmetic.
• Considerations related to modular arithmetic have led to the notion of a valuation ring.
• In modular arithmetic, some numbers have a multiplicative inverse with respect to the modulus.
• Here the key is " subtracted " from the ciphertext, again using modular arithmetic:
• It should use ordinary 32-bit operations instead of simulated modular arithmetic on 1024-bit integers.
• :Because modular arithmetic is particularly clean and easy when done relative to a prime.
• Venkaiah and S . K . Sen, A floating-point-like modular arithmetic for polynomials, Proc.
• The beauty of modular arithmetic is that the normal approach works perfectly, with one modification.
• Below these are unlisted pairs that use modular arithmetic like in Tau Gnau or Baccarat.
• The notion of modular arithmetic is related to that of the remainder in Euclidean division.
• The way the bands emerge has to do with the modular arithmetic of the systems.
• Some method is based on modular arithmetic, while others may be based on high-dimension geometry.
• :I would second the suggestion of modular arithmetic.
• In the notation of modular arithmetic, we have
• Therefore it must be either 1 or 5 modulo 6 . ( See modular arithmetic ).
• Modular arithmetic was my first thought, but seemed too easy, so I went for finding patterns.