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The modular multiplicative inverse of an integer \( a \) with respect to a modulus \( m \) is another integer \( x \) such that the product \( ax \equiv 1 \mod m \). In other words, when \( a \) is multiplied by \( x \) and then divided by \( m \), the remainder is 1.

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  1. Binary operations
  2. Abstract algebra
  3. Algebra
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