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#23 | |
Jan 2020
1E16 Posts |
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Looking at the past three years, Oct20 seems somehow similar to Nov17, another "find-constrained-algorithm" challenge. Nov17 was actually solved by 23 people only. On the other hand, both Oct20 and July20 deal with linear-recurrenced sequences, candidate solutions can be analyzed with similar linear algebra methods. About CHAOS, I found it useful to know that the following kind of instruction is permitted: 30 CHAOS 30, 40, 50, ... so that the control flow graph has an edge from a one-line block to itself. Last fiddled with by 0scar on 2020-10-21 at 02:47 Reason: Typos |
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#24 | |
Oct 2017
103 Posts |
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#25 | |
Jan 2020
2×3×5 Posts |
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Had it been necessary, writing it would have been too spoiling. I only wrote that I found it useful (shorter code, faster reaching 1970) |
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#26 |
Oct 2017
103 Posts |
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#27 | |
Jan 2020
368 Posts |
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Of course I can remove all "tricky" edges from my solutions; the easiest way requires to keep the same number of incoming/outcoming edges by adding suitable nodes as new sources/destinations, which means some more CHAOS lines. As an example, the length of my 7-step bonus solution grows from 17 to 19, not a problem, but I judge the "tricky" version more efficient. So far, I found no "untricky" solutions which fit both the 6-step and the 20-line constraints. |
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#28 | |
Jan 2020
368 Posts |
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I don't fully understand the second block of code within published base solution.
I suppose that new code lines must be inserted as follows: Quote:
What about line 24? I argue that Gadi's program also computes the Answer to Life, the Universe, and Everything. But it won't be returned before seven and a half million years... Last fiddled with by 0scar on 2020-11-04 at 17:44 |
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#29 | |
Sep 2017
2·72 Posts |
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#30 | |
Sep 2017
2·72 Posts |
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#31 | |
Jan 2020
2·3·5 Posts |
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#32 | |
Oct 2017
103 Posts |
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#33 |
Jan 2020
1E16 Posts |
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