Extended Euclidean Algorithm Function

Extended Euclidean Algorithm Function
A function for finding the modular multiplicative inverse, based on an extended version of the Euclidean algorithm.
def EGCD(b,m,recLevel=0)
  if b % m == 0
          tmpVal = [0,1]
          return tmpVal
  else
          tmpVal = EGCD(m, b % m, recLevel+1)
          tmpVal2 = [tmpVal[1], tmpVal[0]-tmpVal[1] * ((b/m).to_i)]
          if recLevel == 0
                return tmpVal2[0] % m
          else
                return tmpVal2
          end
  end
end
Nathan Pakovskie is an esteemed senior developer and educator in the tech community, best known for his contributions to Geekpedia.com. With a passion for coding and a knack for simplifying complex tech concepts, Nathan has authored several popular tutorials on C# programming, ranging from basic operations to advanced coding techniques. His articles, often characterized by clarity and precision, serve as invaluable resources for both novice and experienced programmers. Beyond his technical expertise, Nathan is an advocate for continuous learning and enjoys exploring emerging technologies in AI and software development. When he’s not coding or writing, Nathan engages in mentoring upcoming developers, emphasizing the importance of both technical skills and creative problem-solving in the ever-evolving world of technology. Specialties: C# Programming, Technical Writing, Software Development, AI Technologies, Educational Outreach

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