In other words, all programs' code size by definition is length O(n).
If I take this bet, as defined, then I will win trivially.
Something's amiss.
In other words, all programs' code size by definition is length O(n).
If I take this bet, as defined, then I will win trivially.
Something's amiss.
I said k^n (simplified to 2^n), not k*n. The size of the in-script interpreter grows exponentially with the size of the longest script it can interpret. But I already think I jumped the gun here :x it'd be (2^k * n) for k ops which indeed is O(n)
Fields the transaction did not carry are omitted. Open the payload to see the bytes as stored.
1486QpNpWYjokSfc3DxChCQG6gS2cTvVpL VerifiedAnyway I'll send you 10 BSV anyway if you promise to give a thorough review/analysis of this short upcoming paper
Man proving a negative is hard and not even a good goal usually
Eval+reentry (eval arbitrary code read from PUSHTX) is what could cause exponential blowup. Maybe you could do the same static analysis we do for SCALL but I shudder to think how that would look in bitcoin script...
I think you could do it at runtime with O(n^2) by examining reentry stack
Well most languages have a stack depth limit, and in any case it would be depth^2 not n^2. But yeah it gets pretty unwieldy pretty quick.
Yeah that's totally what I was thinking of but forgot when I had to explain myself mhmm