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rattlesnake wrote: January 24th, 2025, 9:38 pm 800/(9*pi^pi) (roughly 2.437839, larger by 8.55941e-5

(pi^2)-sqrt(ln((609/63)×10^23)) +0.000201589

slightly necropost, but..

e^.9 + 248^(sin(ln(248)) = 2.4380476991 (+0.000007109227)

rutabaga wrote: April 4th, 2025, 6:34 pm slightly necropost, but..

e^.9 + 248^(sin(ln(248)) = 2.4380476991 (+0.000007109227)

slightly more necropost

Assumedly you mean e^.9 - 248^(sin(ln(248))?

Anyway:

Take n to be sin(e) + (1/(pi^2+e))
Then:
sin(e) + cos(ine) = 2.43805577... (+0.0000080965...)

By the way, this is my smallest increase on this thread yet, with 5 zeros after the decimal point.

eRroR_6o6 wrote: June 19th, 2025, 7:36 pm Take n to be sin(e) + (1/(pi^2+e))
Then:
sin(e) + cos(ine) = 2.43805577... (+0.0000080965...)

By the way, this is my smallest increase on this thread yet, with 5 zeros after the decimal point.

Unsure if this breaks the rules or not, but
3.3204293251037598 + 1.1749275922775269π - 0.4633941948413849π^2 = 2.438055832656990... (+6.26570...*10^-8)

EDIT: Better solution but with the truncated version of the previous number:
-1.0157347931294956 - 1.408117929470999π + sqrt(4.906810432205029π) + cbrt(3.3540127092646848π)+ 4rt(3.0471450767839223π) = 2.438055770000000539116... (+5.39116...*10^-16)
where 4rt = 4th root, cbrt = cube root, sqrt = square root

Sylvani wrote: June 19th, 2025, 8:19 pm -1.0157347931294956 - 1.408117929470999π + sqrt(4.906810432205029π) + cbrt(3.3540127092646848π)+ 4rt(3.0471450767839223π) = 2.438055770000000539116... (+5.39116...*10^-16)

(2.2!)/(sin(11)^(6!)) = 2.44111803 (+0.0030622)

22/9 (+0.00332641444)

JoshM wrote: March 15th, 2026, 10:52 pm 22/9 (+0.00332641444)

(pi - 2)*(pi - 1) (+0.000381995)

π²÷3-0.84
(assuming π is truncated at 39)

B468S02357 wrote: March 17th, 2026, 11:22 pm π²÷3-0.84 (Quote edit: The difference for this is +0.00504169.)
(assuming π is truncated at 39)

e^(e - 1)π^(2 - e) (+0.0000219334)

270.5^(16%) = 2.4498910048... (+0.00000093774...)

tan(e)*51.6 = 2.4498955234... (+0.0000045186...)

2.449900043

27/11 = 2.4545454545454545454545454545 (+0.0046454115454545...)

2.4545454546 = -26/23 cos^4(1/2 (3375/68921 + (7637 π)/3362 + (1805 π^2)/164 + (6859 π^3)/216 - (15/41 + (19 π)/6)^3)) (1 + cosh(π)) + 2.4545454546 + 19/33 e^(e^sinh(π)) sin^2(484/289 - (-22/17 + (9 π)/23)^2 - (5 π)/391 + (81 π^2)/529) = 2.4545454546 (+5.45452572e-11)
this took forever

24545454544/9999999999 = 2. 4545454546 4545454546 4545454546... (+0.0000000000 4545454546 4545454546 4545454546...)

tan(18/13)

sqrt(sqrt(sqrt(631075)))
Difference from last number ≈ 0.000053

sqrt(sqrt(sqrt(631075.01)))

ln(202.1416)
(+0.00000025571137 from last number)

e^1.66939754933
Difference from last number = 3.4804159554*10^(-11)

Ignoring the RIDICULOUS jump in the last few posts:
e-(26371/99990)=2.45454545482... (+0.00000000017622...)

tan(ln(3.26715837651))
Difference from last number = 6.0316196482*10^(-12)

3√93 − √701 ≈ 2.454547693231 (+0.000002238416).

(725751461691/295676251756)-(43^.7)*(cos(6))^1511
≈ 2.454547693231411892857950908746155344567
(+0.000000000000000000000000000007436398361 or 7.436*10^-30)

idk what is up with all these huge jumps before the thread went dormant :/

1351119567990/550454316317
=2.45455349869925725300759645746258790890170735418152...
(+1.3*10^-26)