There's something happening here
But what it is ain't exactly clear
There's a man with a gun over there
Are tellin' me I got to beware
I think it's time we stop
Children, what's that sound?
Everybody look what's going down
There's battle lines being drawn
Oh, nobody's right if everybody's wrong
Young people speaking their minds
Are getting so much resistance from behind
Time we stop, hey, what's that sound?
Everybody look what's goin' down
What a field day for the heat
A thousand people in the street
Singing songs and are carrying signs
Mostly say, "Hooray for our side"
It's time we stop, hey, what's that sound?
Everybody look what's going down
Paranoia strikes deep
Into your life it will creep
It starts when you're always afraid
Step out of line, the man come and take you away
We better stop, hey, what's that sound?
Everybody look what's going down?

Z- VK ~

Doing a little research on how hard it would be to randomly check all 24-word crypto wallet passphrase combinations.

ChatGTP
To estimate what the number of tries would look like time-wise for a quantum computer that's 1 million times more powerful than current capabilities, we first need to establish a baseline for current computational capabilities. Let's assume a highly optimistic scenario where a current advanced conventional (non-quantum) computer could attempt, for example, 1 billion (or 109109) passphrase guesses per second. This is purely hypothetical and likely far beyond current real-world capabilities for this specific task, but it helps to illustrate the scale.
Hypothetical Baseline:

Current Capability: 1 billion guesses per second (109109 guesses/second).

Quantum Computer 1 Million Times More Powerful:

Enhanced Capability: 109×106=1015109×106=1015 guesses per second.

Given the average number of tries needed is approximately 2.96×10702.96×1070, let's calculate how long it would take for such a quantum computer to make these guesses.
Time Calculation:

Number of Tries Needed: 2.96×10702.96×1070 tries.
Guesses Per Second: 10151015 guesses/second.

Now, let's calculate the time in seconds it would take to attempt 2.96×10702.96×1070 guesses at a rate of 10151015 guesses per second, and then convert that time into years for a more comprehensible scale.

For a quantum computer that's 1 million times more powerful than our highly optimistic hypothetical current capabilities, attempting 2.96×10702.96×1070 guesses would take about 2.96×10552.96×1055 seconds. This translates to approximately 9.39×10479.39×1047 years.

To put this number into perspective, it's vastly greater than the age of the universe, which is about 13.8 billion years (or 1.38×10101.38×1010 years). This illustrates the scale of difficulty in brute-forcing a 24-word passphrase, even with a quantum computer 1 million times more powerful than what we've optimistically assumed current technology could achieve. The sheer vastness of these numbers underscores the robustness of current cryptographic methods against even theoretically advanced quantum attacks.

https://x.com/vks_host/status/1754924334177452529?s=46

Interesting... About 7 weeks (+4) from now would 31st March>Zero day and new years eve using the old Roman calendar.
https://twitter.com/Sangiov8se/status/1755043218079543649

9:34 pm eastern


https://x.com/Breaking911/status/1755057462313390453?t=OoiRtikQfzjyuflTmbzDew&s=35