Posted by gmaxwell
May 12, 2025/21:42 UTC
The discussion revolves around the performance and reliability of certain algorithms, particularly focusing on loop states and their impact on runtime. It is noted that in most cases, looping states are exited almost immediately, which suggests they do not significantly affect the algorithm's runtime. This observation is compared to random number generation (RNG) code examples where loops are expected and do not raise concerns among programmers. However, the possibility of an attacker creating an inescapable loop is acknowledged, though mitigated by the fact that such code executions are limited by a time constraint. This time limit is low enough that even non-looping inputs for large data sets would encounter it, highlighting the efficiency of these algorithms for handling complex inputs quickly.
The susceptibility of these algorithms to errors or unfair outcomes due to potential inescapable loops is considered lower, given their speed and the ability to randomize execution. Despite this, the complexity of these algorithms means that implementation errors could lead to unintentional looping, a risk not unique to simple algorithms but magnified in more complex ones like those solving closure problems. The culture around rigorous testing, especially in communities like Bitcoin Core, and the relatively cheaper computing power nowadays, supports more extensive scrutiny of these algorithms than in the past.
The conversation also references a paper available at Wiley Online Library, which discusses an algorithm from the 1960s that has been preferred over more theoretically advanced options due to its practical effectiveness and modifications that have improved its worst-case performance. This example underscores the importance of considering both theoretical bounds and practical performance in algorithm selection. The paper suggests that despite the theoretical allure of optimizing for the best worst-case scenario, in practice, the actual run-to-completion capability for larger problems and the constant factors involved may be more critical considerations. This insight points to the nuanced trade-offs between theoretical optimization and practical applicability in algorithm selection and implementation.
TLDR
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