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Re: My number is larger [GAME]
Posted: August 12th, 2024, 1:43 pm
by hotdogPi
26sin(1)/9 ≈ 2.43091618 (+0.000138864514)
[radians]
Re: My number is larger [GAME]
Posted: August 18th, 2024, 2:05 pm
by rutabaga
log_9(91) + sqrt(1/7) = 2.43094510733 (+0.000028928992)
Re: My number is larger [GAME]
Posted: September 6th, 2024, 12:22 am
by CARuler
RAYO(RAYO(.....{×RAYO}RAYO(RAYO))
Re: My number is larger [GAME]
Posted: September 7th, 2024, 11:52 am
by hotdogPi
9cos(1)/2 ≈ 2.43136038 (+0.00041527267)
[again, radians]
Re: My number is larger [GAME]
Posted: September 11th, 2024, 10:27 am
by eRroR_6o6
9((x^x)+x)=100
x is about 2.4317837983 to 10 decimal places (+0.000423421893371) (3 zeros, nice)
also I'm in both "my number is larger" threads and I can definitely tell you that this one is at least civilized
Re: My number is larger [GAME]
Posted: September 11th, 2024, 1:01 pm
by confocaloid
eRroR_6o6 wrote: September 11th, 2024, 10:27 am
9((x^x)+x)=100
x is about 2.4317837983 to 10 decimal places (+0.000423421893371) (3 zeros, nice)
(2289 + 955) / (2289 - 955) ~ 2.4317841079...
Re: My number is larger [GAME]
Posted: September 12th, 2024, 2:10 pm
by hotdogPi
√(106/9)-1 ≈ 2.4318767137 (+0.00009260571631)
Re: My number is larger [GAME]
Posted: September 13th, 2024, 7:59 am
by Antonin Duda
3.47^(5/7) = 2.431921906630056010802... (+0.0000451929677225722)
Re: My number is larger [GAME]
Posted: September 13th, 2024, 9:30 am
by CARuler
3.47^(5/7)+(TREE(3)+1)/TREE(3)-1
(+1/TREE(3))
edit oops
Re: My number is larger [GAME]
Posted: September 13th, 2024, 9:57 am
by get_Snacked
CARuler wrote: September 13th, 2024, 9:30 am
3.47^(5/7)+(TREE(3)+1)/TREE(3)
(+1/TREE(3))
(TREE(3)+1)/TREE(3) = 1+1/TREE(3), not 1/TREE(3)
so that is:
(+1+1/TREE(3))
Re: My number is larger [GAME]
Posted: September 13th, 2024, 2:52 pm
by rutabaga
get_Snacked wrote: September 13th, 2024, 9:57 am
CARuler wrote: September 13th, 2024, 9:30 am
3.47^(5/7)+(TREE(3)+1)/TREE(3)
(+1/TREE(3))
(TREE(3)+1)/TREE(3) = 1+1/TREE(3), not 1/TREE(3)
so that is:
(+1+1/TREE(3))
No. The 1 gets divided too, you can't just divide the TREE(3) and keep the other 1. Let's represent really small numbers (1/TREE(3) in this case) as q right now: [edit: I misunderstood what you wrote but I think we're saying the same thing here]
(TREE(3)+1)/TREE(3) + 1/TREE(3) = 1+2q
Hence:
3.47^(5/7)+(TREE(3)+1)/TREE(3) (+1/TREE(3)) is approximately 3.4319219066... which is WAY too large of a jump for this thread.
My number is (12.04 + (.03^2))^(5/14) + 1/SCG(13). Since 1/SCG(13) is practically zero, and the rest of my expression simplifies to the previous valid number, then mine is ever-so-slightly bigger than the last one.
Of course, this isn't allowed, so I'll actually go with:
ln(8.735 + sqrt7) = 2.43192344682 (+0.000001540193)
Re: My number is larger [GAME]
Posted: September 14th, 2024, 9:02 am
by Antonin Duda
rutabaga wrote: September 13th, 2024, 2:52 pm
ln(8.735 + sqrt7) = 2.43192344682 (+0.000001540193)
log_pi(sqrt(261.8555555555555...)) ~ 2.43192438054 (+0.00000093372)
Re: My number is larger [GAME]
Posted: September 14th, 2024, 12:09 pm
by hotdogPi
5.6/ln(10) ≈ 2.4320490987 (+0.000124718118)
Re: My number is larger [GAME]
Posted: September 14th, 2024, 1:11 pm
by C_R_116
(462+115π-30π^2)/69π ≈ 2.432049098684 (+2.61017874E-11)
Re: My number is larger [GAME]
Posted: September 14th, 2024, 2:52 pm
by confocaloid
C_R_116 wrote: September 14th, 2024, 1:11 pm
(462+115π-30π^2)/69π ≈ 2.432049098684 (+2.61017874E-11)
√√√n ≈ 2.4320509966079,
where n = u v (u + v),
where u = a^b, v = b^a,
where a = 2, b = 3.
Re: My number is larger [GAME]
Posted: October 21st, 2024, 9:33 am
by hotdogPi
11.2^(1/e) ≈ 2.4321241484 (+.0000731518332)
Re: My number is larger [GAME]
Posted: December 1st, 2024, 7:58 am
by confocaloid
(2 x 3 x 53 x 103 / 11) ^ (1/9) ≈ 2.4321241490 (approx. + 5.657237523965651e-10)
Re: My number is larger [GAME]
Posted: December 1st, 2024, 9:31 am
by hotdogPi
(17+√13)/(2φ³) ≈ 2.43215541 (+.0000312584266)
Re: My number is larger [GAME]
Posted: December 13th, 2024, 11:07 pm
by eRroR_6o6
log_(pi^pi)((e^e^e)-(pi^pi))*y, where y is the Euler-Mascheroni constant, is approximately equal to 2.43231457948. (+0.000159172047005)
Re: My number is larger [GAME]
Posted: December 14th, 2024, 2:42 am
by confocaloid
eRroR_6o6 wrote: December 13th, 2024, 11:07 pm
log_(pi^pi)((e^e^e)-(pi^pi))*y, where y is the Euler-Mascheroni constant, is approximately equal to 2.43231457948. (+0.000159172047005)
Code: Select all
1 + 17 * 38
----------- ~ 2.432330827
0 + 7 * 38
Re: My number is larger [GAME]
Posted: December 14th, 2024, 10:11 am
by CARuler
eRroR_6o6 wrote: December 13th, 2024, 11:07 pm
log_(pi^pi)((e^e^e)-(pi^pi))*y, where y is the Euler-Mascheroni constant, is approximately equal to 2.43231457948. (+0.000159172047005)
Are you sure?
https://en.m.wikipedia.org/wiki/Euler%27s_constant
Re: My number is larger [GAME]
Posted: December 14th, 2024, 12:16 pm
by confocaloid
I checked that expression by eRroR_6o6 before posting my reply above and got a
slightly different result, presumably due to accumulated error in one or both of computations. However, this is insignificant for this game, because eRroR_6o6's number remains larger than hotdogPi's number, and my number remains larger than eRroR_6o6's number.
Code: Select all
2.432314558428849
%e
%e %pi
%gamma log(%e - %pi )
---------------------------
%pi log(%pi)
Re: My number is larger [GAME]
Posted: January 14th, 2025, 9:54 am
by hotdogPi
confocaloid December 14 was the most recent play, right?
2+√3/4 ≈ 2.4330127019 (+0.0006818748246)
Re: My number is larger [GAME]
Posted: January 15th, 2025, 10:17 pm
by rutabaga
ln(10ln(pi))=2.43775379461 (+0.00474109272)
Re: My number is larger [GAME]
Posted: January 24th, 2025, 9:38 pm
by rattlesnake
800/(9*pi^pi) (roughly 2.437839, larger by 8.55941e-5