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May 9, 2021 at 14:59 answer added Max Alekseyev timeline score: 1
S Apr 29, 2021 at 13:07 history bounty ended CommunityBot
S Apr 29, 2021 at 13:07 history notice removed CommunityBot
Apr 23, 2021 at 13:16 comment added joro @DavidESpeyer I am mainly interested in the relation with the discrete logarithm modulo p. Also curious what part of the multiplicative structure survive mixing the moduli.
Apr 23, 2021 at 11:42 comment added David E Speyer Why would you study that operation?
Apr 23, 2021 at 8:19 history edited joro CC BY-SA 4.0
addressed comments, added link
Apr 23, 2021 at 4:24 comment added joro @DavidESpeyer By mod p I don't mean congruence, but the reduction modulo $p$ operator. $A \bmod p$ is integer in the range [0,p-1], which breaks your example.
Apr 22, 2021 at 18:33 comment added David E Speyer What does $(x \bmod p)^{p-1} \bmod p^2$ mean?. If $x_1 \equiv x_2 \bmod p$, we do not necessarily have $x_1^{p-1} \equiv x_2^{p-1} \bmod p^2$.
S Apr 21, 2021 at 10:55 history bounty started joro
S Apr 21, 2021 at 10:55 history notice added joro Draw attention
Apr 21, 2021 at 10:54 comment added joro @MaxAlekseyev for g=2 I have stronger conjecture, check: mathoverflow.net/questions/390761/…
Apr 18, 2021 at 16:20 comment added joro @MaxAlekseyev For p=10^100+267 and 1000 random pairs D(n),D(n+1) the probability is about 1/2.
Apr 18, 2021 at 15:11 comment added joro @MaxAlekseyev I don't have rigorous statistics. I fix $g=2$ and p random prime. Then I compute D(i) for i in the range of first few hundreds. It works for random $i$ too.
Apr 18, 2021 at 14:48 comment added Max Alekseyev How do you measure probability in 4? Over $n$ or $p$, or both?
Apr 18, 2021 at 14:40 history edited joro CC BY-SA 4.0
DL modulo p
Apr 18, 2021 at 11:56 history edited LSpice CC BY-SA 4.0
\mod -> \bmod (better spacing)
Apr 18, 2021 at 11:44 history asked joro CC BY-SA 4.0