The inverse of Ackermann function is computable in linear time
Claude Sureson

TL;DR
This paper provides a detailed proof demonstrating that the inverse of the Ackermann function can be computed efficiently in linear time, addressing a fundamental question in computational complexity.
Contribution
It offers a comprehensive proof establishing the linear-time computability of the inverse Ackermann function, which was previously not explicitly detailed.
Findings
Inverse Ackermann function is computable in linear time
Provides a detailed proof of the computational complexity
Clarifies the computational bounds of the inverse Ackermann function
Abstract
We propose a detailed proof of the fact that the inverse of Ackermann function is computable in linear time.
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