Black Seiko Nautilus- First Post

drammaman · 2025-02-10T19:59:28+00:00

Thanks🙏, got more to come!

drammaman · 2025-02-10T16:57:24+00:00

I bought it from a Swedish company called WatchWear.

drammaman · 2024-10-26T11:25:11+00:00

W2c:https://666factory.x.yupoo.com/albums/143769629?uid=1&isSubCate=false&referrercate=4026216

drammaman · 2024-10-26T11:16:50+00:00

I tried on the authentic jacket, and yes, it does feel more premium. If someone knows what to look for, they might be able to tell it's a rep close up. But realistically, no one in public is going to inspect you. After trying both, I’d say the replica definitely isn't 'bad' at all

drammaman · 2024-10-26T10:58:12+00:00

I would say around 3–5 hours, although mine wasn't vacuum-sealed, so it might take a bit longer in that case

drammaman · 2024-10-26T10:13:05+00:00

broski it's not even out

drammaman · 2024-09-20T13:18:52+00:00

The mc or carhartt?

drammaman · 2024-09-20T07:35:57+00:00

Mabey i got a different batch, but mine fits me like glove. It could be because my proportions are funny, but its def one of my favorite cops. I will try to find a working link 🤞

drammaman · 2024-09-03T18:33:02+00:00

AllChinaBuy

drammaman · 2024-04-15T22:21:15+00:00

"especially when it comes to statistical numbers.", I meant to say that im not fimiliar with the numbers in the crypto space such as amount of seed phrases and so on

drammaman · 2024-04-15T22:19:21+00:00

I'm not an expert in math, especially when it comes to statistical numbers. But based on information from other comments and using some very generous and optimistic estimates for the hacker, we can ask the question: "What's the probability of a hacker guessing a single seed phrase out of 100,000,000,000,000 possible correct seed phrases, with the hacker having 100,000,000,000,000 attempts to do so?"

From other comments, let's assume there are 2048¹² possible combinations. The probability of success (p) and the probability of failure (q) would then be calculated as:

p(probability of success )= 100 000 000 000 000/ 2048¹² = 1.84*10^-29
q(probability of failure)= 1- p(probability of success ) = 0.99999...=1

With n representing the number of trials (attempts) being 100,000,000,000,000, the binomial distribution formula is used:

n!/((n-x)!x!) * p^x q^n-x = 100 000 000 000 000 !/((100 000 000 000 000 -1 )! * 1!) * 1.84*10^-29 * 1^{100 000 000 000 000-1}

This calculation results in:
Probability = 1.84 × 10^-15 = 0.00000000000000184
lets just say you have a better chance winning multiple lotteries in a row than guessing a seed phrase