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ECCC
Electronic Colloquium on Computational Complexity

Under the auspices of the Computational Complexity Foundation (CCF)

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About the ECCC

What we do and why

The Electronic Colloquium on Computational Complexity (ECCC) was established in 1994 as a forum and repository for the rapid and widespread interchange of ideas, techniques, and research in computational complexity. Posting on the ECCC has the status of a technical report. The Electronic Colloquium on Computational Complexity welcomes papers, short notes, and surveys, with
  • relevance to the theory of computation,
  • clear mathematical profile, and
  • strictly mathematical format.

Central topics

  • models of computation and their complexity.
  • complexity bounds and trade-offs (with the emphasis on lower bounds).
  • complexity theoretic aspects of specific areas including coding theory, combinatorics, cryptography, game theory, logic, machine learning, optimization, property testing, and quantum computation.
For more details see the Call for Papers.

More reading

Here are some papers on the idea and concept of electronic colloquia and ECCC.

Latest News
9th April 2023 12:21

Service Interruption

In the last few days, a Denial of Service attack was launched on universities in Israel, leading the administrators of the Israel Academic network to block access to it from the global internet. Consequently, websites such as ECCC have been accessible only from within the Israeli and European academic networks.

It seems that this blocking was just removed, and we hope it will not be put back in the future.

Needless to say, deciding on such blocking is not in our control, but we do apologize for this disruption of service.


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Latest Report Titles
Latest Reports
TR25-211 | 24th November 2025
Jinqiao Hu, Zhenjian Lu, Igor Oliveira

Equivalence Between Coding and Complexity Lower Bounds

The classical coding theorem in Kolmogorov complexity [Lev74] states that if a string $x$ is sampled with probability $\geq \delta$ by an algorithm with prefix-free domain, then $K(x) \leq \log(1/\delta) + O(1)$. Motivated by applications in algorithms, average-case complexity, learning, and cryptography, computationally efficient variants of this result have been ... more >>>


TR25-210 | 25th November 2025
Surendra Ghentiyala, Zeyong Li, Noah Stephens-Davidowitz

Range avoidance, Arthur-Merlin, and TFNP

Range avoidance (Avoid) is the computational problem in which the input is an expanding circuit $C : \{0,1\}^n \to \{0,1\}^{n+1}$ and the goal is to find a string $y \in \{0,1\}^{n+1}$ that is not in the image of $C$. Avoid was introduced recently by Kleinberg, Korten, Mitropolsky, and Papadimitriou ... more >>>


TR25-209 | 8th December 2025
Johan Håstad

Efficiently finding small representations for LTFs

It is well known that any Linear Threshold Function, $f$,
on $\{ 0, 1\}^n$ has a representation with
integer coefficients with $O(n \log n)$ bits.
We study the problem of finding a small representation
in polynomial time. Given a representation of $f$
with arbitrary size coefficients, we give a polynomial
more >>>


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