Re: My number is larger [GAME]
Posted: July 31st, 2022, 3:42 pm
2
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well, the original idea was to eventually get to enormous (i.e. googological) numbers. Though as it's been going right now is fine as well imo.hotdogPi wrote: July 30th, 2022, 8:10 am I feel like the game works much better the way we've done it. Restricting it to integers makes it pointless.
I'm getting about 2.351, not 1.877, for this.toroidalet wrote: June 19th, 2022, 6:56 pm π-√(5/8)=1.8766815 (+.0001386)
Who will be the first to get 4 leading 0s?
8/5 instead of 5/8 gives the correct number.
Code: Select all
$ ./ries 2.061 -x -s --one-sided
Your target value: T = 2.061 mrob.com/ries
x = ln(8) for x = 2.07944154167984 {47}
x = 1/ln(phi) for x = 2.07808692123503 {53}
x = e"/7 for x = 2.04594613090996 {56}
x = (pi"/pi)^2 for x = 2.07250429282447 {59}
x = (1+pi)/2 for x = 2.0707963267949 {61}
x = atan2(6,-pi) for x = 2.05314423389592 {63}
x = sqrt(phi)^3 for x = 2.05817102727149 {63}
x = 1/4^2+2 for x = 2.0625 {64}
x = sqrt(3 sqrt(2)) for x = 2.05976714390712 {65}
x = phi/atan2(1) for x = 2.06014485920194 {67}
x = sqrt(1/4+4) for x = 2.06155281280883 {67}
x = sqrt(e^2-pi) for x = 2.06093751611757 {68}
x = tanpi(log_7(2)) for x = 2.06100166352446 {71}
(for more results, use the option '-l3')
atan2(y,x) = Angle of ray from origin through point (y,x) pi = 3.14159...
log_A(B) = logarithm to base A of B = ln(B) / ln(A) tanpi(X) = tan(pi * x)
e = base of natural logarithms, 2.71828... sqrt(x) = square root
ln(x) = natural logarithm or log base e A"/B = Ath root of B
phi = the golden ratio, (1+sqrt(5))/2
--LHS-- --RHS-- -Total-
max complexity: 15 63 78
dead-ends: 77 7819251 7819328 Time: 0.507
expressions: 1 520036 520037
distinct: 1 163176 163177 Memory: 11520KiB
Total equations tested: 163176 (1.632e+05)
I'm assuming you meant 2+1/(10phi) here.
It's in the sandbox, so it should still be unlocked.HotWheels9232 wrote: August 10th, 2022, 2:57 pm Lock this thread not CA-related and generates a lot of posts.
No it isn't, or why did nobody play word chains but someone plays Cellular automata only word chains?Smurf wrote: August 14th, 2022, 5:02 amIt's in the sandbox, so it should still be unlocked.HotWheels9232 wrote: August 10th, 2022, 2:57 pm Lock this thread not CA-related and generates a lot of posts.
2.8+1/G(1)get_Snacked wrote: September 2nd, 2022, 4:30 pm this is boring, but since i don't want to waste my time coming up with a cool formula, i choose 2.08.