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On 4/3/2025 2:03 AM, Mikko wrote:For that sort of system paraconsistency is possible, depending onOn 2025-04-02 15:59:47 +0000, olcott said:When it is stipulated that {cats} <are> {Animals}
On 4/2/2025 4:20 AM, Mikko wrote:But a proof of paraconsistency is required.On 2025-04-01 17:51:29 +0000, olcott said:When we define a system that cannot possibly be inconsistent
All we have to do is make a C program that does thisThere already are programs that check proofs. But you can make your own
with pairs of finite strings then it becomes self-evidently
correct needing no proof.
if you think the logic used by the existing ones is not correct.
If the your logic system is sufficiently weak there may also be a way to
make a C program that can construct the proof or determine that there is
none.
then a proof of consistency not needed.
When it is stipulated that {Animals} <are> {Living Things}
Then the complete proof of those is their stipulation.
AND {Cats} <are> {Living Things} is semantically entailed.
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