-2.40344144335793 - RIES (RILYBOT Inverse Equation Solver)

RIES command: ./ries --wide -l1 -s -2.40344144335793 Your target value: T = -2.40344144335793 mrob.com/ries

equation	root of equation	distance from your target	accurate to within	complexity
x = 1/pi-e	x = -2.39997194227525	= T + 0.0034695	1 part in 693	57
x = -sqrt(e^pi)/2	x = -2.40523869048268	= T - 0.00179725	1 part in 1337	76
x = 2*-sqrt(1/ln(2))	x = -2.4022448175729	= T + 0.00119663	1 part in 2009	81
x = -(piⁿ√(5 pi))	x = -2.40290600043955	= T + 0.000535443	1 part in 4489	78
x = -(atan2(1))-phi	x = -2.40343215214734	= T + 9.29121e-06	1 part in 258679	74
x = sinpi(1/sqrt(e))/3-e	x = -2.40344289457318	= T - 1.45122e-06	1 part in 1656158	101
x = -(1/(8^2)ⁿ√2)-sqrt(2)	x = -2.40344157556707	= T - 1.32209e-07	1 part in 18179087	104
x = xⁿ√(e/atan2(1))-3	x = -2.40344139963273	= T + 4.37252e-08	1 part in 54966959	107
x = atan2(1,ln(6))+7/x	x = -2.40344146865471	= T - 2.52968e-08	1 part in 95009760	107
x = 3/sqrt(8)-2 sqrt(3)	x = -2.40344144335793	= T - 3.55271e-15	1 part in 6.765e+14	109

Legend and Statistics: atan2(y,x) = Angle of ray from origin through point (y,x) pi = 3.14159... e = base of natural logarithms, 2.71828... sinpi(X) = sin(pi * x) ln(x) = natural logarithm or log base e sqrt(x) = square root phi = the golden ratio, (1+sqrt(5))/2 Aⁿ√B = Ath root of B --LHS-- --RHS-- -Total- max complexity: 63 56 119 dead-ends: 811001 1210841 2021842 Time: 0.083 expressions: 50771 75051 125822 distinct: 27371 29176 56547 Memory: 4032KiB Total equations tested: 798576296 (7.986e+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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