2.91163921624582 - RIES (RILYBOT Inverse Equation Solver)

RIES command: ./ries --wide -l1 -s 2.91163921624582 Your target value: T = 2.91163921624582 mrob.com/ries

equation	root of equation	distance from your target	accurate to within	complexity
x = 1/ln(sqrt(2))	x = 2.88539008177793	= T - 0.0262491	1 part in 111	57
x = 1/5+e	x = 2.91828182845905	= T + 0.00664261	1 part in 438	59
x = e^sqrt(ln(pi))	x = 2.91514774950122	= T + 0.00350853	1 part in 830	64
x = e^sqrt(pi-2)	x = 2.91087403940721	= T - 0.000765177	1 part in 3805	69
x = (3/pi)^2+2	x = 2.91189065278104	= T + 0.000251437	1 part in 11580	75
x = xⁿ√(pi^e)	x = 2.91163069367063	= T - 8.52258e-06	1 part in 341638	73
x = 1/atan2(1,pi)-1/3	x = 2.91163864383057	= T - 5.72415e-07	1 part in 5086586	82
x = e^sqrt(ln(2)+2)/sqrt(pi)	x = 2.91163901560197	= T - 2.00644e-07	1 part in 14511480	108
x = 9/ln(5^2-3)	x = 2.91163907833805	= T - 1.37908e-07	1 part in 21112946	105
x = (atan2(1,2)+1)^2/(2/e)	x = 2.91163909093716	= T - 1.25309e-07	1 part in 23235738	109
x = sqrt(phi)+1/5+piⁿ√pi	x = 2.91163914536166	= T - 7.08842e-08	1 part in 41076020	109
sinpi((log_3(x))^2) = log_7(ln(4))	x = 2.91163919513632	= T - 2.11095e-08	1 part in 1.379e+08	117

Legend and Statistics: 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) sinpi(X) = sin(pi * x) e = base of natural logarithms, 2.71828... sqrt(x) = square root ln(x) = natural logarithm or log base e Aⁿ√B = Ath root of B phi = the golden ratio, (1+sqrt(5))/2 --LHS-- --RHS-- -Total- max complexity: 62 56 118 dead-ends: 800660 1210834 2011494 Time: 0.132 expressions: 54995 75058 130053 distinct: 33426 29180 62606 Memory: 4416KiB Total equations tested: 975370680 (9.754e+08)

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This page was written in the "embarrassingly readable" markup language RHTF, and was last updated on 2013 Feb 09.

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