There is a lot of work on combinational logic synthesis, but very little on
sequential logic synthesis and even less work on minimum complexity
sequential logic synthesis. This, despite the importance of Kolmogorov
Complexity to scientific induction (aka, Solomonoff Induction).

So, to take the simple example of an f/2 circuit, I'm interested in what
algorithms can, given this (Input, Output) sequence:

(0,0) (1,0) (0,1) (1,1) ... repeating...

synthesize anything like the top-left cyclic NOR logic
<http://www.falstad.com/circuit/circuitjs.html?ctz=CQAgjCAMB0l3BWcMBMcUHYMGZIA4UA2ATmIxAUgoqoQFMBaMMAKABkQHD9OwU9OhBIV78o4gGYBDADYBnOtUgsAshW6iB3AUzFUU0BCzAJsnACzERundjznN4s0iMmzVkB7QCPVM7WNTTjwqBlwHbBROcKdxVyCmYiibYNC+AT84wPdrdJBvR0yAtxBsBGS880IHFMyXFgB3QR4UhktcvUbo+0dEis6mhhDHD1qugpSy-oyuqpq84TSB5p08rhawEWVB7V5cpL2oLr7Dk6Y+I8G7ebEwnoYC7e6agtHHrreeUbBzBye7m62HrMKL-a7gC4eEGXZ7RSA1cEPHhPCZ5CYocxUFEtDFpA4PTEws643j4n5-WbVRxzaKgykIqKjSIwpmM3IXJ6szwiYbY1ZiCZUvmCBybEUwsVcUUiXxdMUeBVbcZfERTbkwtUeNXnOlNZlheGlZLYQgzK73GJDUIxJ76k06drRU1Ex1hZ1tb6-InDVo+oXHP01V3+wbBoPfDnKnQkibmMXCtqSn1xpWDZNJ61ob1LHQ+sAYVOpXgF0rlYuF7X51Vlphe-55ktWzj8GYlFDCfKEtUk-TUeJmduqk2lqLYYe9gJ6ssk7sYXUj0rDtU2rrLw2D-JzjXTrcbldNDeYKKHjsojuRfTnw1nkTlAQbhCRg8d8zDDc021l1+X29PheP48X15VcywQL01QA7col+AQ1W-I42w7MCIlAut8iyRCRBghdsLqCgukglMKAuTEsQIi57WI0cyyeXZKMIuAYV2UiqNKZ1aJ4cxmWYxiONg4c6PY7JWK4qJmOZCd8JKSCxxEOjx3Q+op1HYdHVkqCQGwwjXxhd8qTAA4PzlQz9IOFAMSODhhnBHTwSxEBpHkRQkGUNR5JEDAy3U-RDC6YZFnyJCNE-FTq1HITnywxj3wk8YXx08yIh6G8F0S0pkvGCzwWsjKmgM48LMPCy+M07ieCEQtdgqkBhmqp5ao7fzgtmLVhxkrMUpY5chKAA>
and then find its minimum complexity circuit that follows below-right:

[image: f2dividers.png]

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Artificial General Intelligence List: AGI
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