Sheet: 
(0, 0)		Dialog Box Curve Fitting and MO Calculation Demo with XLMATH v2.1
(0, 1)		
(0, 2)		
(0, 3)		
(0, 4)		
(0, 5)		
(0, 6)		
(0, 7)		
(0, 8)		
(0, 9)		
(1, 0)		Copyright 1992-93 Roy Kari
(1, 1)		
(1, 2)		
(1, 3)		
(1, 4)		
(1, 5)		
(1, 6)		
(1, 7)		
(1, 8)		
(1, 9)		
(2, 0)		This worksheet demonstrates the dialog box commands in XLMATH.XLL.
(2, 1)		
(2, 2)		
(2, 3)		
(2, 4)		
(2, 5)		
(2, 6)		
(2, 7)		
(2, 8)		
(2, 9)		
(3, 0)		Input values are hi-lited in green & output in magenta
(3, 1)		
(3, 2)		
(3, 3)		
(3, 4)		
(3, 5)		
(3, 6)		
(3, 7)		
(3, 8)		
(3, 9)		
(3, 13)		Name
(3, 14)		Definition
(3, 15)		Explanation
(3, 16)		
(3, 17)		
(3, 18)		
(4, 0)		
(4, 1)		
(4, 2)		
(4, 3)		
(4, 4)		
(4, 5)		
(4, 6)		
(4, 7)		
(4, 8)		
(4, 9)		
(4, 10)		For defined names see =>
(4, 13)		CustomFitMacro
(4, 14)		="[XLMATH.XLW]XLMCFIT.XLM!Example4b"
(4, 15)		Name of CustomFitMacro
(5, 0)		Polynomial Curve Fitting (view Polyde.xlc)
(5, 1)		
(5, 2)		
(5, 3)		
(5, 4)		
(5, 5)		
(5, 6)		
(5, 7)		
(5, 8)		
(5, 9)		
(5, 13)		CustomFitMacro1
(5, 14)		="[XLMATH.XLW]XLMCFIT.XLM!Example1"
(5, 15)		Name of CustomFitMacro for Example 1
(6, 0)		
(6, 1)		
(6, 2)		
(6, 3)		
(6, 4)		
(6, 5)		
(6, 6)		
(6, 7)		
(6, 8)		
(6, 9)		
(6, 13)		CustomFitMacro2
(6, 14)		="[XLMATH.XLW]XLMCFIT.XLM!Example2"
(6, 15)		Name of CustomFitMacro for Example 2
(7, 0)		
(7, 1)		
(7, 2)		
(7, 3)		
(7, 4)		
(7, 5)		
(7, 6)		Double click for Notes:
(7, 7)		
(7, 8)		
(7, 9)		
(7, 12)		Note:
(7, 13)		CustomFitMacro3
(7, 14)		="[XLMATH.XLW]XLMCFIT.XLM!Example3"
(7, 15)		Name of CustomFitMacro for Example 3
(8, 0)		3
(8, 1)		2-Jan-00
(8, 2)		Order <= 18 
(8, 3)		3.56133117063718
(8, 4)		1.23531885161779
(8, 5)		0.681950334438256
(8, 6)		scale vector
(8, 8)		0.000128205386189733
(8, 13)		CustomFitMacro4a
(8, 14)		="[XLMATH.XLW]XLMCFIT.XLM!Example4a"
(8, 15)		Name of CustomFitMacro for Example 4a
(9, 0)		4
(9, 1)		0.584433751929043
(9, 2)		56.34%
(9, 3)		0
(9, 4)		0
(9, 5)		0
(9, 8)		0.000440732868449617
(9, 9)		For horizonatl see =>
(9, 10)		
(9, 11)		
(9, 13)		CustomFitMacro4b
(9, 14)		="[XLMATH.XLW]XLMCFIT.XLM!Example4b"
(9, 15)		Name of CustomFitMacro for Example 4b
(10, 0)		5
(10, 1)		0.5149148475261
(10, 2)		53.74%
(10, 3)		
(10, 4)		0
(10, 5)		0
(10, 8)		0.00050435682497974
(10, 12)		Index
(10, 13)		0
(10, 14)		1
(10, 15)		2
(10, 16)		3
(10, 17)		4
(10, 18)		5
(10, 19)		6
(10, 20)		7
(10, 21)		8
(10, 22)		9
(10, 23)		10
(10, 24)		11
(10, 25)		12
(10, 26)		13
(10, 27)		14
(10, 28)		15
(10, 29)		16
(10, 30)		17
(10, 31)		18
(10, 32)		19
(11, 0)		Index
(11, 1)		IndVar
(11, 2)		DepVar
(11, 3)		Yest
(11, 4)		Resid
(11, 5)		
(11, 6)		For Order 2
(11, 7)		
(11, 8)		0.000649246585351449
(11, 12)		IndVarH
(11, 13)		IndVarH
(11, 14)		2
(11, 15)		2.1
(11, 16)		2.2
(11, 17)		2.3
(11, 18)		2.4
(11, 19)		2.5
(11, 20)		2.6
(11, 21)		2.7
(11, 22)		2.8
(11, 23)		2.9
(11, 24)		3
(11, 25)		3.1
(11, 26)		3.2
(11, 27)		3.3
(11, 28)		3.4
(11, 29)		3.5
(11, 30)		3.6
(11, 31)		3.7
(11, 32)		3.8
(11, 33)		3.9
(12, 0)		0
(12, 1)		200.00%
(12, 2)		41484.15%
(12, 3)		518.524791506787
(12, 4)		103.683294763031
(12, 5)		1385.47624400387
(12, 6)		polynomial
(12, 7)		
(12, 8)		0.000203895101169989
(12, 12)		DepVarH
(12, 13)		DepVarH
(12, 14)		414.841496743757
(12, 15)		573.596586386981
(12, 16)		432.314110195465
(12, 17)		384.33161237033
(12, 18)		889.992238606772
(12, 19)		884.364063025714
(12, 20)		365.843122938471
(12, 21)		412.530904761478
(12, 22)		743.297600023327
(12, 23)		812.530967058601
(12, 24)		397.261868835521
(12, 25)		784.136898881052
(12, 26)		699.318422419825
(12, 27)		1189.58915206698
(12, 28)		1142.2219582288
(12, 29)		1155.84057659792
(12, 30)		674.155962081212
(12, 31)		645.668253121156
(12, 32)		924.644884994502
(12, 33)		1807.03063415221
(13, 0)		1
(13, 1)		210.00%
(13, 2)		57359.66%
(13, 3)		519.384577721424
(13, 4)		-54.2120086655574
(13, 5)		-854.49819138655
(13, 6)		coefficients
(13, 7)		
(13, 8)		0.000497121082491684
(13, 12)		Yest
(13, 13)		
(13, 14)		518.524791506787
(13, 15)		519.384577721424
(13, 16)		524.454588587441
(13, 17)		533.734824104838
(13, 18)		547.225284273615
(13, 19)		564.925969093773
(13, 20)		586.83687856531
(13, 21)		612.958012688228
(13, 22)		643.289371462525
(13, 23)		677.830954888203
(13, 24)		716.582762965261
(13, 25)		759.544795693699
(13, 26)		806.717053073517
(13, 27)		858.099535104714
(13, 28)		913.692241787292
(13, 29)		973.495173121251
(13, 30)		1037.50832910659
(13, 31)		1105.73170974331
(13, 32)		1178.16531503141
(13, 33)		1254.80914497088
(14, 0)		2
(14, 1)		220.00%
(14, 2)		43231.41%
(14, 3)		524.454588587441
(14, 4)		92.1404783919761
(14, 5)		210.511232569005
(14, 6)		
(14, 7)		
(14, 8)		0.000100226837298003
(14, 12)		Resid
(14, 13)		
(14, 14)		103.683294763031
(14, 15)		-54.2120086655574
(14, 16)		92.1404783919761
(14, 17)		149.403211734508
(14, 18)		-342.766954333157
(14, 19)		-319.438093931941
(14, 20)		220.993755626839
(14, 21)		200.42710792675
(14, 22)		-100.008228560802
(14, 23)		-134.700012170398
(14, 24)		319.320894129739
(14, 25)		-24.5921031873528
(14, 26)		107.398630653692
(14, 27)		-331.489616962264
(14, 28)		-228.529716441505
(14, 29)		-182.34540347667
(14, 30)		363.352367025377
(14, 31)		460.063456622152
(14, 32)		253.520430036904
(14, 33)		-552.221489181321
(15, 0)		3
(15, 1)		230.00%
(15, 2)		38433.16%
(15, 3)		533.734824104838
(15, 4)		149.403211734508
(15, 5)		1845.75154329939
(15, 6)		standard 
(15, 7)		
(15, 8)		6.31207717125433e-06
(15, 12)		
(15, 13)		
(15, 14)		1385.47624400387
(15, 15)		-854.49819138655
(15, 16)		210.511232569005
(15, 17)		1845.75154329939
(15, 18)		1284.31115129902
(15, 19)		216.859076806686
(15, 20)		287.336230921233
(15, 21)		0.434047200030677
(15, 22)		0.65882258615706
(15, 23)		0
(15, 24)		0
(15, 25)		0
(15, 26)		0
(15, 27)		0
(15, 28)		0
(15, 29)		0
(15, 30)		0
(15, 31)		0
(15, 32)		0
(15, 33)		0
(16, 0)		4
(16, 1)		240.00%
(16, 2)		88999.22%
(16, 3)		547.225284273615
(16, 4)		-342.766954333157
(16, 5)		1284.31115129902
(16, 6)		errors of
(16, 7)		
(16, 8)		6.91392005858091e-05
(16, 13)		out3
(16, 14)		=$C$77
(16, 15)		Output range for Examle 3
(17, 0)		5
(17, 1)		250.00%
(17, 2)		88436.41%
(17, 3)		564.925969093773
(17, 4)		-319.438093931941
(17, 5)		216.859076806686
(17, 6)		coefficients
(17, 7)		
(17, 8)		0.000107264328773312
(17, 13)		out4a
(17, 14)		=$G$129
(17, 15)		Output range for Examle 4a
(18, 0)		6
(18, 1)		260.00%
(18, 2)		36584.31%
(18, 3)		586.83687856531
(18, 4)		220.993755626839
(18, 5)		287.336230921233
(18, 6)		see
(18, 7)		
(18, 8)		0.000503510899300901
(18, 13)		out4b
(18, 14)		=$M$129
(18, 15)		Output range for Examle 4b
(19, 0)		7
(19, 1)		270.00%
(19, 2)		41253.09%
(19, 3)		612.958012688228
(19, 4)		200.42710792675
(19, 5)		0.434047200030677
(19, 6)		rsqrval
(19, 7)		
(19, 8)		0.000225659385238547
(19, 13)		parm1
(19, 14)		=$A$22:$C$24
(19, 15)		Range of parameters for Example 1
(20, 0)		8
(20, 1)		280.00%
(20, 2)		74329.76%
(20, 3)		643.289371462525
(20, 4)		-100.008228560802
(20, 5)		0.65882258615706
(20, 6)		rval
(20, 7)		
(20, 8)		9.6398551381106e-05
(20, 13)		parm2
(20, 14)		=$A$55:$B$57
(20, 15)		Range of parameters for Example 2
(21, 0)		9
(21, 1)		290.00%
(21, 2)		81253.10%
(21, 3)		677.830954888203
(21, 4)		-134.700012170398
(21, 5)		0
(21, 6)		cferror
(21, 7)		
(21, 8)		0.00394964082271768
(21, 9)		SSQ
(21, 13)		parm3
(21, 14)		=$A$85:$C$87
(21, 15)		Range of parameters for Example 3
(22, 0)		10
(22, 1)		300.00%
(22, 2)		39726.19%
(22, 3)		716.582762965261
(22, 4)		319.320894129739
(22, 5)		0
(22, 6)		empty
(22, 7)		
(22, 8)		0
(22, 9)		SSQ as % of mean Y value
(22, 13)		parm4a
(22, 14)		=$G$152:$J$154
(22, 15)		Range of parameters for Example 4a
(23, 0)		11
(23, 1)		310.00%
(23, 2)		78413.69%
(23, 3)		759.544795693699
(23, 4)		-24.5921031873528
(23, 5)		0
(23, 6)		
(23, 7)		
(23, 13)		parm4b
(23, 14)		=$G$152:$H$154
(23, 15)		Range of parameters for Example 4b
(24, 0)		12
(24, 1)		320.00%
(24, 2)		69931.84%
(24, 3)		806.717053073517
(24, 4)		107.398630653692
(24, 5)		0
(24, 6)		
(24, 7)		
(25, 0)		13
(25, 1)		330.00%
(25, 2)		118958.92%
(25, 3)		858.099535104714
(25, 4)		-331.489616962264
(25, 5)		0
(25, 6)		
(25, 7)		
(26, 0)		14
(26, 1)		340.00%
(26, 2)		114222.20%
(26, 3)		913.692241787292
(26, 4)		-228.529716441505
(26, 5)		0
(26, 6)		
(26, 7)		
(27, 0)		15
(27, 1)		350.00%
(27, 2)		115584.06%
(27, 3)		973.495173121251
(27, 4)		-182.34540347667
(27, 5)		0
(27, 6)		
(27, 7)		
(28, 0)		16
(28, 1)		360.00%
(28, 2)		67415.60%
(28, 3)		1037.50832910659
(28, 4)		363.352367025377
(28, 5)		0
(28, 6)		
(28, 7)		
(29, 0)		17
(29, 1)		370.00%
(29, 2)		64566.83%
(29, 3)		1105.73170974331
(29, 4)		460.063456622152
(29, 5)		0
(29, 6)		
(29, 7)		
(30, 0)		18
(30, 1)		380.00%
(30, 2)		92464.49%
(30, 3)		1178.16531503141
(30, 4)		253.520430036904
(30, 5)		0
(30, 6)		
(30, 7)		
(31, 0)		19
(31, 1)		3 8/9
(31, 2)		1807 0/2
(31, 3)		1254.80914497088
(31, 4)		-552.221489181321
(31, 5)		0
(31, 6)		
(31, 7)		
(32, 0)		
(32, 1)		
(32, 2)		
(32, 3)		
(32, 4)		
(32, 5)		
(32, 6)		
(32, 7)		
(32, 8)		
(32, 9)		
(32, 10)		
(32, 11)		
(33, 0)		
(33, 1)		
(33, 2)		
(34, 0)		Cubic  Splines (view Splinede.xlc)
(34, 1)		
(34, 2)		
(35, 0)		Demo function is 3*cos(x) where x is from 0 to 2*pi
(35, 1)		
(35, 2)		
(35, 3)		
(35, 4)		
(35, 6)		SplineX contains 100 x-values
(35, 7)		
(35, 8)		
(35, 9)		
(35, 10)		
(35, 11)		
(36, 0)		X-values of 2.3 and 4.4 are altered
(36, 1)		
(36, 2)		
(36, 3)		
(36, 4)		
(36, 6)		SplineY contains interpolated Y values for the 100 x-values
(36, 7)		
(36, 8)		
(36, 9)		
(36, 10)		
(36, 11)		
(36, 13)		Note:
(37, 0)		
(37, 1)		
(37, 2)		
(37, 9)		For row vectors see =>
(37, 10)		
(37, 11)		Horizontal
(38, 0)		Ret4a
(38, 1)		3.67557190045051
(38, 11)		below
(39, 0)		Index
(39, 1)		IndVarS
(39, 2)		DepVarS
(39, 3)		CoefS
(39, 4)		
(39, 5)		
(39, 6)		
(39, 7)		SplineX
(39, 8)		Spline-Y
(39, 9)		Original-Y
(39, 10)		Diff
(39, 13)		Index
(39, 14)		0
(39, 15)		1
(39, 16)		2
(39, 17)		3
(39, 18)		4
(39, 19)		5
(39, 20)		6
(39, 21)		7
(39, 22)		8
(39, 23)		9
(39, 24)		10
(40, 0)		0
(40, 1)		0/2
(40, 2)		300.00%
(40, 3)		3
(40, 4)		-0.808900136250274
(40, 5)		0
(40, 6)		-0.260842636943966
(40, 7)		0
(40, 8)		3
(40, 9)		3
(40, 10)		0
(40, 11)		IndVarSH
(40, 12)		0
(40, 13)		0.628318530717959
(40, 14)		1.25663706143592
(40, 15)		1.88495559215388
(40, 16)		2.3
(40, 17)		3.14159265358979
(40, 18)		3.76991118430775
(40, 19)		4.4
(40, 20)		5.02654824574367
(40, 21)		5.65486677646163
(40, 22)		6.28318530717959
(40, 23)		5.65486677646163
(40, 24)		6.28318530717959
(41, 0)		1
(41, 1)		5/8
(41, 2)		242.71%
(41, 3)		2.42705098312484
(41, 4)		-1.11782977275915
(41, 5)		-0.491676787179693
(41, 6)		-2.43313890322795
(41, 7)		0.0628318530717959
(41, 8)		2.9491106034176
(41, 9)		
(41, 10)		0.0449695818672162
(41, 11)		DepVarSH
(41, 12)		3
(41, 13)		2.42705098312484
(41, 14)		0.927050983124842
(41, 15)		-0.927050983124842
(41, 16)		1.5
(41, 17)		-3
(41, 18)		-2.42705098312484
(41, 19)		2
(41, 20)		0.927050983124842
(41, 21)		2.42705098312484
(41, 22)		3
(41, 23)		2.42705098312484
(41, 24)		3
(42, 0)		2
(42, 1)		5/4
(42, 2)		92.71%
(42, 3)		0.927050983124842
(42, 4)		-4.61738325710813
(42, 5)		-5.07803556930637
(42, 6)		12.3032088681329
(42, 7)		0.125663706143592
(42, 8)		2.89783299440458
(42, 9)		
(42, 10)		0.0785111095388498
(42, 12)		3-Jan-00
(42, 13)		-0.80890.
(42, 14)		0.00000.
(42, 15)		-0.26084.
(42, 16)		0
(42, 17)		-0.260842636943966
(43, 0)		3
(43, 1)		17/9
(43, 2)		-92.71%
(43, 3)		-0.927050983124842
(43, 4)		3.57270557430518
(43, 5)		18.1129667881179
(43, 6)		-30.4344865161049
(43, 7)		0.188495559215388
(43, 8)		2.84577896053034
(43, 9)		
(43, 10)		0.101082791655723
(43, 12)		2.42705.
(43, 13)		-1.11783.
(43, 14)		-0.49167.
(43, 15)		-2.43313.
(43, 16)		-0.491676787179693
(43, 17)		-2.43313890322795
(44, 0)		4
(44, 1)		16/7
(44, 2)		150.00%
(44, 3)		1.5
(44, 4)		2.87997291367762
(44, 5)		-19.782023514415
(44, 6)		11.8900002347093
(44, 7)		0.251327412287183
(44, 8)		2.79256028936426
(44, 9)		
(44, 10)		0.11318919402163
(44, 12)		0.92705.
(44, 13)		-4.61738.
(44, 14)		-5.07803.
(44, 15)		12.30320.
(44, 16)		-5.07803556930637
(44, 17)		12.3032088681329
(45, 0)		5
(45, 1)		22/7
(45, 2)		-300.00%
(45, 3)		-3
(45, 4)		-5.15255471281126
(45, 5)		10.2375870317219
(45, 6)		-0.932241638944584
(45, 7)		0.314159265358979
(45, 8)		2.73778876847573
(45, 9)		
(45, 10)		0.115380780409728
(45, 12)		-0.92705.
(45, 13)		3.57270.
(45, 14)		18.11296.
(45, 15)		-30.43448.
(45, 16)		18.1129667881179
(45, 17)		-30.4344865161049
(46, 0)		6
(46, 1)		34/9
(46, 2)		-242.71%
(46, 3)		-2.42705098312484
(46, 4)		6.60827382901347
(46, 5)		8.48035294115462
(46, 6)		-12.406617132705
(46, 7)		0.376991118430775
(46, 8)		2.68107618543414
(46, 9)		
(46, 10)		0.108253272230619
(46, 12)		1.50000.
(46, 13)		2.87997.
(46, 14)		-19.78202.
(46, 15)		11.89000.
(46, 16)		-19.782023514415
(46, 17)		11.8900002347093
(46, 19)		NOTE:
(46, 20)		
(46, 21)		
(46, 22)		
(47, 0)		7
(47, 1)		22/5
(47, 2)		200.00%
(47, 3)		2
(47, 4)		2.518300407539
(47, 5)		-14.9714591465251
(47, 6)		13.1178145780794
(47, 7)		0.439822971502571
(47, 8)		2.62203432780886
(47, 9)		
(47, 10)		0.0924468295891971
(47, 12)		-3.00000.
(47, 13)		-5.15255.
(47, 14)		10.23758.
(47, 15)		-0.93224.
(47, 16)		10.2375870317219
(47, 17)		-0.932241638944584
(47, 19)		Returned array is always
(47, 20)		
(47, 21)		
(47, 22)		
(48, 0)		8
(48, 1)		10/2
(48, 2)		92.71%
(48, 3)		0.927050983124842
(48, 4)		-0.793688227772506
(48, 5)		9.685371989134
(48, 6)		-7.35714980429719
(48, 7)		0.502654824574367
(48, 8)		2.5602749831693
(48, 9)		
(48, 10)		0.0686450569622945
(48, 12)		-2.42705.
(48, 13)		6.60827.
(48, 14)		8.48035.
(48, 15)		-12.40661.
(48, 16)		8.48035294115462
(48, 17)		-12.406617132705
(48, 19)		an N x 4 array regardless of the input
(48, 20)		
(48, 21)		
(48, 22)		
(49, 0)		9
(49, 1)		17/3
(49, 2)		242.71%
(49, 3)		2.42705098312484
(49, 4)		2.66385019701075
(49, 5)		-4.18252867678979
(49, 6)		2.218900378449
(49, 7)		0.565486677646163
(49, 8)		2.49540993908483
(49, 9)		
(49, 10)		0.0375738374212173
(49, 12)		2.00000.
(49, 13)		2.51830.
(49, 14)		-14.97145.
(49, 15)		13.11781.
(49, 16)		-14.9714591465251
(49, 17)		13.1178145780794
(50, 0)		10
(50, 1)		6.28318530717959
(50, 2)		3
(50, 3)		
(50, 4)		
(50, 5)		
(50, 6)		
(50, 7)		0.628318530717959
(50, 8)		2.42705098312484
(50, 9)		2.42705098312484
(50, 10)		0
(50, 12)		0.92705.
(50, 13)		-0.79368.
(50, 14)		9.68537.
(50, 15)		-7.35715.
(50, 16)		9.685371989134
(50, 17)		-7.35714980429719
(51, 0)		11
(51, 1)		0.334
(51, 2)		34.04%
(51, 3)		0
(51, 4)		0
(51, 7)		0.691150383789754
(51, 8)		2.35427106430622
(51, 9)		
(51, 10)		-0.0427313359788473
(51, 12)		2.42705.
(51, 13)		2.66385.
(51, 14)		-4.18252.
(51, 15)		2.21890.
(51, 16)		-4.18252867678979
(51, 17)		2.218900378449
(52, 0)		12
(52, 1)		0.384
(52, 2)		0.377526082034109
(52, 3)		0
(52, 4)		0
(52, 7)		0.75398223686155
(52, 8)		2.27398777743577
(52, 9)		
(52, 10)		-0.08708189517154
(52, 13)		10
(53, 0)		13
(53, 7)		0.816814089933346
(53, 8)		2.18257987876783
(53, 9)		
(53, 10)		-0.128938560981769
(54, 0)		14
(54, 1)		4
(54, 2)		Initial parameters
(54, 7)		0.879645943005142
(54, 8)		2.07642612455671
(54, 9)		
(54, 10)		-0.164154155310644
(55, 0)		15
(55, 1)		10000
(55, 2)		Upper bounds
(55, 7)		0.942477796076938
(55, 8)		1.95190527105673
(55, 9)		
(55, 10)		-0.188549514179306
(56, 0)		16
(56, 1)		1e-06
(56, 2)		Lower bounds
(56, 7)		1.00530964914873
(56, 8)		1.80539607452219
(56, 9)		
(56, 10)		-0.197915689585197
(57, 0)		17
(57, 7)		1.06814150222053
(57, 8)		1.63327729120741
(57, 9)		
(57, 10)		-0.188016268902268
(58, 0)		18
(58, 7)		1.13097335529233
(58, 8)		1.43192767736672
(58, 9)		
(58, 10)		-0.154589802671503
(59, 0)		19
(59, 7)		1.19380520836412
(59, 8)		1.19772598925443
(59, 9)		
(59, 10)		-0.0933523312003917
(60, 0)		20
(60, 7)		1.25663706143592
(60, 8)		0.927050983124842
(60, 9)		0.927050983124842
(60, 10)		0
(61, 0)		21
(61, 7)		1.31946891450771
(61, 8)		0.619936769442335
(61, 9)		
(61, 10)		0.126132892052229
(62, 0)		22
(62, 7)		1.38230076757951
(62, 8)		0.291038875511457
(62, 9)		
(62, 10)		0.271105068245717
(63, 0)		23
(63, 7)		1.4451326206513
(63, 8)		-0.0413318171531903
(63, 9)		
(63, 10)		0.417331517846104
(64, 0)		24
(64, 7)		1.5079644737231
(64, 8)		-0.358864427037009
(64, 9)		
(64, 10)		0.54723598562495
(65, 0)		25
(65, 7)		1.5707963267949
(65, 8)		-0.643248072625396
(65, 9)		
(65, 10)		0.643248072625397
(66, 0)		26
(66, 7)		1.63362817986669
(66, 8)		-0.876171872403752
(66, 9)		
(66, 10)		0.687800313815811
(67, 0)		27
(67, 7)		1.69646003293849
(67, 8)		-1.03932494485747
(67, 9)		
(67, 10)		0.663325244164562
(68, 0)		28
(68, 7)		1.75929188601028
(68, 8)		-1.11439640847196
(68, 9)		
(68, 10)		0.55225246471479
(69, 0)		29
(69, 7)		1.82212373908208
(69, 8)		-1.08307538173262
(69, 9)		
(69, 10)		0.337005720238055
(70, 0)		30
(70, 7)		1.88495559215388
(70, 8)		-0.927050983124843
(70, 9)		-0.927050983124842
(70, 10)		1.22124532708767e-15
(71, 0)		31
(71, 7)		1.94778744522567
(71, 8)		-0.638613425596126
(71, 9)		
(71, 10)		-0.465760232457907
(72, 0)		32
(72, 7)		2.01061929829747
(72, 8)		-0.25245729994235
(72, 9)		
(72, 10)		-1.02488057475287
(73, 0)		33
(73, 5)		Test Function
(73, 6)		
(73, 7)		2.07345115136926
(73, 8)		0.186121708578504
(73, 9)		
(73, 10)		-1.63138273088365
(74, 0)		34
(74, 5)		131.824283938055
(74, 6)		
(74, 7)		2.13628300444106
(74, 8)		0.63182791470846
(74, 9)		
(74, 10)		-2.23930829964545
(75, 0)		35
(75, 1)		DepVar
(75, 2)		Fitted
(75, 6)		Deviations
(75, 7)		2.19911485751286
(75, 8)		1.03936563318954
(75, 9)		
(75, 10)		-2.80272139006696
(76, 0)		36
(76, 1)		127
(76, 2)		$97.39
(76, 3)		523 2/7
(76, 4)		-156 2/2
(76, 5)		1/5
(76, 6)		876.631699866956
(76, 7)		2.26194671058465
(76, 8)		1.36343917876376
(76, 9)		
(76, 10)		-3.27571114800983
(77, 0)		37
(77, 1)		151
(77, 2)		23761.55%
(77, 3)		158.95403078415
(77, 4)		180.767636151443
(77, 5)		0.170089466783302
(77, 6)		7502.24790037734
(77, 7)		2.3
(77, 8)		1.5
(77, 9)		1.5
(77, 10)		-3.49882806383947
(78, 0)		38
(78, 1)		379
(78, 2)		33167.33%
(78, 3)		2.43047593661772
(78, 4)		0.563443495276201
(78, 5)		0.00608056810607346
(78, 6)		2239.82094978945
(78, 7)		2.38761041672824
(78, 8)		1.60847258577238
(78, 9)		
(78, 10)		-3.79537846803661
(79, 0)		39
(79, 1)		421
(79, 2)		39476.44%
(79, 3)		2.44948974278319
(79, 4)		3.6437504585389
(79, 5)		2339.53195241212
(79, 6)		688.307750056773
(79, 7)		2.45044226980004
(79, 8)		1.52603031921609
(79, 9)		
(79, 10)		-3.83757004754345
(80, 0)		40
(80, 1)		460
(80, 2)		43708.40%
(80, 3)		0
(80, 4)		0
(80, 5)		0
(80, 6)		525.141759703495
(80, 7)		2.51327412287183
(80, 8)		1.32976587154036
(80, 9)		
(80, 10)		-3.7568168546652
(81, 0)		41
(81, 1)		426
(81, 2)		465.470787421812
(81, 3)		0
(81, 4)		0
(81, 5)		0
(81, 6)		1557.94305969789
(81, 7)		2.57610597594363
(81, 8)		1.0373751453215
(81, 9)		
(81, 10)		-3.57035892182754
(82, 0)		42
(82, 6)		13390.0931194919
(82, 7)		2.63893782901543
(82, 8)		0.6665540431358
(82, 9)		
(82, 10)		-3.29547408326739
(83, 0)		43
(83, 6)		0
(83, 7)		2.70176968208722
(83, 8)		0.234998467559568
(83, 9)		
(83, 10)		-2.94947962495763
(84, 0)		44
(84, 1)		-140
(84, 2)		-0.13
(84, 3)		Initial values
(84, 7)		2.76460153515902
(84, 8)		-0.239595678830905
(84, 9)		
(84, 10)		-2.54973377883385
(85, 0)		45
(85, 1)		18-May-27
(85, 2)		10000
(85, 3)		Upper bounds
(85, 7)		2.82743338823081
(85, 8)		-0.739532493459317
(85, 9)		
(85, 10)		-2.11363705542614
(86, 0)		46
(86, 1)		-1000
(86, 2)		-1000
(86, 3)		Lower bounds
(86, 7)		2.89026524130261
(86, 8)		-1.24711607374937
(86, 9)		
(86, 10)		-1.65863340963653
(87, 0)		47
(87, 7)		2.95309709437441
(87, 8)		-1.74465051712476
(87, 9)		
(87, 10)		-1.2022112350613
(88, 0)		48
(88, 7)		3.0159289474462
(88, 8)		-2.2144399210092
(88, 9)		
(88, 10)		-0.761904182934237
(89, 0)		49
(89, 7)		3.078760800518
(89, 8)		-2.63878838282638
(89, 9)		
(89, 10)		-0.355291802458438
(90, 0)		50
(90, 7)		3.14159265358979
(90, 8)		-3
(90, 9)		-3
(90, 10)		0
(91, 0)		51
(91, 7)		3.20442450666159
(91, 8)		-3.28355942978734
(91, 9)		
(91, 10)		0.289479244502525
(92, 0)		52
(92, 7)		3.26725635973339
(92, 8)		-3.48767356877995
(92, 9)		
(92, 10)		0.511329464836512
(93, 0)		53
(93, 7)		3.33008821280518
(93, 8)		-3.61372987340294
(93, 9)		
(93, 10)		0.666868121216872
(94, 0)		54
(94, 7)		3.39292006587698
(94, 8)		-3.66311580008144
(94, 9)		
(94, 10)		0.757366316695543
(95, 0)		55
(95, 7)		3.45575191894877
(95, 8)		-3.63721880524056
(95, 9)		
(95, 10)		0.784049256355104
(96, 0)		56
(96, 7)		3.51858377202057
(96, 8)		-3.53742634530544
(96, 9)		
(96, 10)		0.748096887640686
(97, 0)		57
(97, 7)		3.58141562509236
(97, 8)		-3.36512587670119
(97, 9)		
(97, 10)		0.650644719303128
(98, 0)		58
(98, 7)		3.64424747816416
(98, 8)		-3.12170485585292
(98, 9)		
(98, 10)		0.49278481572133
(99, 0)		59
(99, 7)		3.70707933123596
(99, 8)		-2.80855073918577
(99, 9)		
(99, 10)		0.275566962679722
(100, 0)		60
(100, 7)		3.76991118430775
(100, 8)		-2.42705098312485
(100, 9)		-2.42705098312484
(100, 10)		3.10862446895044e-15
(101, 0)		61
(101, 7)		3.83274303737955
(101, 8)		-1.98143926538562
(101, 9)		
(101, 10)		-0.330100462941753
(102, 0)		62
(102, 7)		3.89557489045134
(102, 8)		-1.48733414884494
(102, 9)		
(102, 10)		-0.699571733419299
(103, 0)		63
(103, 7)		3.95840674352314
(103, 8)		-0.963200417669988
(103, 9)		
(103, 10)		-1.09044090011608
(104, 0)		64
(104, 7)		4.02123859659494
(104, 8)		-0.427502856027976
(104, 9)		
(104, 10)		-1.48476911321809
(105, 0)		65
(105, 7)		4.08407044966673
(105, 8)		0.101293751913907
(105, 9)		
(105, 10)		-1.86464950879133
(106, 0)		66
(106, 7)		4.14690230273853
(106, 8)		0.604724621988479
(106, 9)		
(106, 10)		-2.21220500692547
(107, 0)		67
(107, 7)		4.20973415581032
(107, 8)		1.06432497002853
(107, 9)		
(107, 10)		-2.50958599233368
(108, 0)		68
(108, 7)		4.27256600888212
(108, 8)		1.46163001186688
(108, 9)		
(108, 10)		-2.7389678865621
(109, 0)		69
(109, 1)		
(109, 7)		4.33539786195391
(109, 8)		1.77817496333633
(109, 9)		
(109, 10)		-2.88254862139036
(110, 0)		70
(110, 1)		DepVar
(110, 2)		Fitted
(110, 3)		Diff^2
(110, 7)		4.4
(110, 8)		2
(110, 9)		2
(110, 10)		-2.92199860993526
(111, 0)		71
(111, 1)		127.0
(111, 2)		97.391981425188
(111, 3)		25-May-02
(111, 7)		4.46106156809751
(111, 8)		2.10093657979647
(111, 9)		
(111, 10)		-2.84700624129104
(112, 0)		72
(112, 1)		151.0
(112, 2)		237.615573142709
(112, 3)		15-Jul-20
(112, 7)		4.5238934211693
(112, 8)		2.10714155081519
(112, 9)		
(112, 10)		-2.66928549457236
(113, 0)		73
(113, 1)		379.0
(113, 2)		331.67330803301
(113, 3)		16-Feb-06
(113, 7)		4.5867252742411
(113, 8)		2.03363307195448
(113, 9)		
(113, 10)		-2.4096327726474
(114, 0)		74
(114, 1)		421.0
(114, 2)		394.764385535261
(114, 3)		18-Nov-01
(114, 7)		4.64955712731289
(114, 8)		1.89993440345029
(114, 9)		
(114, 10)		-2.08830596203823
(115, 0)		75
(115, 1)		460.0
(115, 2)		437.083967917693
(115, 3)		8-Jun-01
(115, 7)		4.71238898038469
(115, 8)		1.72556880553857
(115, 9)		
(115, 10)		-1.72556880553857
(116, 0)		76
(116, 1)		1-Mar-01
(116, 2)		465.4706609958
(116, 3)		1557.9330794454
(116, 7)		4.77522083345649
(116, 8)		1.53005953845525
(116, 9)		
(116, 10)		-1.34168797986731
(117, 0)		77
(117, 2)		SumSq
(117, 3)		13390.0931194899
(117, 7)		4.83805268652828
(117, 8)		1.33292986243627
(117, 9)		
(117, 10)		-0.956930161743357
(118, 0)		78
(118, 7)		4.90088453960008
(118, 8)		1.15370303771758
(118, 9)		
(118, 10)		-0.59155909396041
(119, 0)		79
(119, 3)		Initial
(119, 7)		4.96371639267187
(119, 8)		1.01190232453513
(119, 9)		
(119, 10)		-0.26583266304056
(120, 0)		80
(120, 1)		-156.94766022401
(120, 2)		-0.199664718818765
(120, 3)		400
(120, 4)		-140
(120, 5)		-0.13
(120, 7)		5.02654824574367
(120, 8)		0.927050983124842
(120, 9)		0.927050983124842
(120, 10)		0
(121, 0)		81
(121, 1)		
(121, 7)		5.08938009881546
(121, 8)		0.9135934544374
(121, 9)		
(121, 10)		0.190780203616633
(122, 0)		82
(122, 1)		
(122, 7)		5.15221195188726
(122, 8)		0.965658902282371
(122, 9)		
(122, 10)		0.311678972412845
(123, 0)		83
(123, 5)		Y=a*exp(-k1*x) + b*exp(-k2*x)
(123, 7)		5.21504380495906
(123, 8)		1.07229767118406
(123, 9)		
(123, 10)		0.37296335112109
(124, 0)		84
(124, 7)		5.27787565803085
(124, 8)		1.22256010566675
(124, 9)		
(124, 10)		0.384920279270239
(125, 0)		85
(125, 7)		5.34070751110265
(125, 8)		1.40549655025475
(125, 9)		
(125, 10)		0.357859206622665
(126, 0)		86
(126, 2)		4 parameters
(126, 3)		
(126, 4)		2 parameters
(126, 5)		
(126, 7)		5.40353936417444
(126, 8)		1.61015734947236
(126, 9)		
(126, 10)		0.302114619773705
(127, 0)		87
(127, 1)		DepVar
(127, 2)		Calulated
(127, 3)		Dev^2
(127, 4)		Calulated
(127, 5)		Dev^2
(127, 6)		4 Parameter Custom Fit
(127, 7)		5.46637121724624
(127, 8)		1.82559284784388
(127, 9)		
(127, 10)		0.228048469942187
(127, 11)		Dev^2
(127, 12)		2 Parameter CustomFit
(127, 13)		
(127, 14)		
(127, 15)		Dev^2
(128, 0)		88
(128, 1)		71.6158
(128, 2)		72.6621304059765
(128, 3)		1.09480731847099
(128, 4)		72.6515024745227
(128, 5)		1.07267961573243
(128, 6)		7270.33%
(128, 7)		5.52920307031804
(128, 8)		2.0408533898936
(128, 9)		
(128, 10)		0.146052492370635
(128, 11)		1
(128, 12)		7265.15%
(128, 13)		79.8976603828038
(128, 14)		1.06823073381798
(128, 15)		1.07267426064765
(128, 16)		Final Parameters
(129, 0)		89
(129, 1)		70.4396
(129, 2)		70.293118971964
(129, 3)		0.0214566915744771
(129, 4)		70.2850202809686
(129, 5)		0.023894889535832
(129, 6)		7032.26%
(129, 7)		5.59203492338983
(129, 8)		2.24498932014582
(129, 9)		
(129, 10)		0.0665504081815471
(129, 11)		0
(129, 12)		7028.50%
(129, 13)		0.652709069620837
(129, 14)		0.0163007969460103
(129, 15)		0.0238907800291452
(129, 16)		Std. Deviations
(130, 0)		90
(130, 1)		66.7535
(130, 2)		66.278657385127
(130, 3)		0.225475508899412
(130, 4)		66.2745262755079
(130, 5)		0.229415828753841
(130, 6)		6629.04%
(130, 7)		5.65486677646163
(130, 8)		2.42705098312484
(130, 9)		2.42705098312484
(130, 10)		0
(130, 11)		0
(130, 12)		6627.46%
(130, 13)		1.71750385221709
(130, 14)		0.282496147782912
(130, 15)		0.229378511052069
(130, 16)		Eigenvalues
(131, 0)		91
(131, 1)		64.1718
(131, 2)		64.5305601920555
(131, 3)		0.128708875403678
(131, 4)		64.5280268817227
(131, 5)		0.126897591261842
(131, 6)		6453.54%
(131, 7)		5.71769862953342
(131, 8)		2.57846406464673
(131, 9)		
(131, 10)		-0.0454802881406819
(131, 11)		0
(131, 12)		6452.81%
(131, 13)		2.31009239234217
(131, 14)		92.4996649634902
(131, 15)		0.126932949073928
(131, 16)		Scale Vectors
(132, 0)		92
(132, 1)		61.1031
(132, 2)		58.6108424727893
(132, 3)		6.21134758193831
(132, 4)		58.6131008903566
(132, 5)		6.20009556602489
(132, 6)		5859.62%
(132, 7)		5.78053048260522
(132, 8)		2.7001556156946
(132, 9)		
(132, 10)		-0.0712355755630099
(132, 11)		6
(132, 12)		5861.32%
(132, 13)		0
(132, 14)		0
(132, 15)		6.19968066376578
(133, 0)		93
(133, 1)		51.9672
(133, 2)		53.2346386396225
(133, 3)		1.60640070520816
(133, 4)		53.2403633273996
(133, 5)		1.62094485823521
(133, 6)		5320.76%
(133, 7)		5.84336233567702
(133, 8)		2.79542802854335
(133, 9)		
(133, 10)		-0.0809468711452945
(133, 11)		2
(133, 12)		5324.05%
(133, 13)		0
(133, 14)		0
(133, 15)		1.62122601579185
(134, 0)		94
(134, 1)		46.3415
(134, 2)		46.3284272103439
(134, 3)		0.000170897829392816
(134, 4)		46.3372364148426
(134, 5)		1.81781583940664e-05
(134, 6)		4629.28%
(134, 7)		5.90619418874881
(134, 8)		2.86758369546788
(134, 9)		
(134, 10)		-0.0782542378031206
(134, 11)		0
(134, 12)		4633.74%
(134, 13)		0
(134, 14)		0
(134, 15)		1.70059144631535e-05
(135, 0)		95
(135, 1)		41.7383
(135, 2)		41.0582262015136
(135, 3)		0.462500371387736
(135, 4)		41.0682364949517
(135, 5)		0.44898510079761
(135, 6)		4102.18%
(135, 7)		5.96902604182061
(135, 8)		2.91992500874306
(135, 9)		
(135, 10)		-0.0667554598575948
(135, 11)		1
(135, 12)		4106.84%
(135, 13)		0
(135, 14)		0
(135, 15)		0.44877404208858
(136, 0)		96
(136, 1)		37.2081
(136, 2)		37.8151942999241
(136, 3)		0.368563489000385
(136, 4)		37.8253935218664
(136, 5)		0.381051292138233
(136, 6)		3778.06%
(136, 7)		6.0318578948924
(136, 8)		2.95575436064378
(136, 9)		
(136, 10)		-0.050004877257892
(136, 11)		0
(136, 12)		3782.56%
(136, 13)		0
(136, 14)		0
(136, 15)		0.381256490320724
(137, 0)		97
(137, 1)		32.016
(137, 2)		32.5616452590159
(137, 3)		0.297728748686558
(137, 4)		32.5711636330454
(137, 5)		0.30820665945621
(137, 6)		3253.40%
(137, 7)		6.0946897479642
(137, 8)		2.97837414344495
(137, 9)		
(137, 10)		-0.0315123912588877
(137, 11)		0
(137, 12)		3257.13%
(137, 13)		0
(137, 14)		0
(137, 15)		0.308402281249502
(138, 0)		98
(138, 1)		27.6582
(138, 2)		27.7410816650925
(138, 3)		0.00686937040851073
(138, 4)		27.748773704519
(138, 5)		0.00820359595030004
(138, 6)		2772.37%
(138, 7)		6.15752160103599
(138, 8)		2.99108674942145
(138, 9)		
(138, 10)		-0.0147426454780191
(138, 11)		0
(138, 12)		2774.90%
(138, 13)		0
(138, 14)		0
(138, 15)		0.00823627974292995
(139, 0)		99
(139, 1)		23.5052
(139, 2)		23.8889711620967
(139, 3)		0.147280304857041
(139, 4)		23.8942616267497
(139, 5)		0.151368949409096
(139, 6)		2388.23%
(139, 7)		6.22035345410779
(139, 8)		2.99719457084817
(139, 9)		
(139, 10)		-0.00311438556335641
(139, 11)		0
(139, 12)		2389.44%
(139, 13)		0
(139, 14)		0
(139, 15)		0.151508622506022
(140, 0)		
(140, 1)		
(140, 2)		
(140, 3)		
(140, 4)		
(140, 5)		
(140, 6)		
(140, 7)		
(140, 8)		
(140, 9)		
(140, 10)		
(140, 11)		4
(140, 12)		2101.97%
(140, 13)		0
(140, 14)		0
(140, 15)		3.54854880806548
(141, 0)		Data Smoothing (view Smoothde.xlc)
(141, 1)		19.5513
(141, 2)		18.2940430436484
(141, 3)		1.5806950542945
(141, 4)		18.294104237691
(141, 5)		1.58054118476763
(141, 6)		1830.59%
(141, 7)		0
(141, 8)		0
(141, 9)		0
(141, 10)		0
(141, 11)		2
(141, 12)		1829.43%
(141, 13)		0
(141, 14)		0
(141, 15)		1.58011238021901
(142, 0)		1.55
(142, 1)		15.3837
(142, 2)		15.2598661133617
(142, 3)		0.0153348314799508
(142, 4)		15.2560840573995
(142, 5)		0.0162858288058167
(142, 6)		1528.25%
(142, 7)		0
(142, 8)		0
(142, 9)		0
(142, 10)		0
(142, 11)		0
(142, 12)		1525.62%
(142, 13)		0
(142, 14)		0
(142, 15)		0.0162447549206304
(143, 0)		Data Smoothing 
(143, 1)		13.1824
(143, 2)		12.3296008638212
(143, 3)		0.727266366667342
(143, 4)		12.3213161349579
(143, 5)		0.74146542263577
(143, 6)		1236.23%
(143, 7)		0
(143, 8)		0
(143, 9)		0
(143, 10)		0
(143, 11)		1
(143, 12)		1232.15%
(143, 13)		Note:
(143, 14)		0
(143, 15)		0.741210708463974
(144, 0)		1.98
(144, 1)		10.5895
(144, 2)		9.6504331380083
(144, 3)		0.881846571290928
(144, 4)		9.63725238328203
(144, 5)		0.906775523545045
(144, 6)		969.11%
(144, 7)		0
(144, 8)		0
(144, 9)		0
(144, 10)		0
(144, 11)		1
(144, 12)		963.74%
(144, 13)		0
(144, 14)		0
(144, 15)		0.906524600965044
(145, 0)		
(145, 1)		
(145, 2)		Smooth
(145, 3)		Smooth
(145, 4)		
(145, 5)		
(145, 6)		768.10%
(145, 7)		0
(145, 8)		0
(145, 9)		0
(145, 10)		0
(145, 11)		0
(145, 12)		761.90%
(145, 13)		0
(145, 14)		0
(145, 15)		0.0310651131427496
(146, 0)		Index
(146, 1)		Data
(146, 2)		SG
(146, 3)		Wts
(146, 4)		
(146, 5)		Weights
(146, 6)		559.80%
(146, 7)		2.0
(146, 8)		SmoothNum
(146, 9)		
(146, 10)		0
(146, 11)		0
(146, 12)		Index
(146, 13)		0
(146, 14)		1
(146, 15)		2
(146, 16)		3
(146, 17)		4
(146, 18)		5
(146, 19)		6
(146, 20)		7
(146, 21)		8
(146, 22)		9
(146, 23)		10
(146, 24)		11
(146, 25)		12
(146, 26)		13
(146, 27)		14
(146, 28)		15
(146, 29)		16
(146, 30)		17
(146, 31)		18
(146, 32)		19
(146, 33)		20
(146, 34)		21
(146, 35)		22
(146, 36)		23
(146, 37)		24
(146, 38)		25
(146, 39)		26
(146, 40)		27
(146, 41)		28
(146, 42)		29
(146, 43)		30
(146, 44)		31
(146, 45)		32
(146, 46)		33
(146, 47)		34
(146, 48)		35
(146, 49)		36
(146, 50)		37
(146, 51)		38
(146, 52)		39
(146, 53)		40
(146, 54)		41
(146, 55)		42
(146, 56)		43
(146, 57)		44
(146, 58)		45
(146, 59)		46
(146, 60)		47
(146, 61)		48
(146, 62)		49
(146, 63)		50
(146, 64)		51
(146, 65)		52
(146, 66)		53
(146, 67)		54
(146, 68)		55
(146, 69)		56
(146, 70)		57
(146, 71)		58
(146, 72)		59
(146, 73)		60
(146, 74)		61
(146, 75)		62
(146, 76)		63
(146, 77)		64
(146, 78)		65
(146, 79)		66
(146, 80)		67
(146, 81)		68
(146, 82)		69
(146, 83)		70
(146, 84)		71
(146, 85)		72
(146, 86)		73
(146, 87)		74
(146, 88)		75
(146, 89)		76
(146, 90)		77
(146, 91)		78
(146, 92)		79
(146, 93)		80
(146, 94)		81
(146, 95)		82
(146, 96)		83
(146, 97)		84
(146, 98)		85
(146, 99)		86
(146, 100)		87
(146, 101)		88
(146, 102)		89
(146, 103)		90
(146, 104)		91
(146, 105)		92
(146, 106)		93
(146, 107)		94
(146, 108)		95
(146, 109)		96
(146, 110)		97
(146, 111)		98
(146, 112)		99
(147, 0)		0
(147, 1)		0.840672719057329
(147, 2)		0.66374887075725
(147, 3)		0.782343745326858
(147, 4)		3.6069303838014
(147, 5)		1
(147, 6)		3.67557190045051
(147, 7)		0
(147, 8)		DerivNum
(147, 9)		
(147, 10)		0
(147, 11)		2.07553552474767
(147, 12)		DataH
(147, 13)		0.380507097109876
(147, 14)		0.125557946676618
(147, 15)		0.643412034310515
(147, 16)		0.759724886855731
(147, 17)		0.675707359343401
(147, 18)		0.305069380238562
(147, 19)		0.809095008149333
(147, 20)		0.425553740710439
(147, 21)		0.15266052327803
(147, 22)		0.294796290784616
(147, 23)		0.142821839750891
(147, 24)		0.917206469283782
(147, 25)		0.833969237829586
(147, 26)		0.964983531330508
(147, 27)		0.124777856505648
(147, 28)		0.289064948774544
(147, 29)		0.111922185409141
(147, 30)		0.888969194962975
(147, 31)		0.0817367026765295
(147, 32)		0.549315281503585
(147, 33)		0.0707093317633397
(147, 34)		0.815508414804778
(147, 35)		0.144379181341592
(147, 36)		0.167511255912398
(147, 37)		0.677098485819943
(147, 38)		0.508473413186781
(147, 39)		0.533128308486385
(147, 40)		0.695764304959313
(147, 41)		0.125829476284966
(147, 42)		0.283029148234305
(147, 43)		0.523316861664417
(147, 44)		0.307350707420057
(147, 45)		0.417577308597108
(147, 46)		0.945984704036091
(147, 47)		0.681341758740859
(147, 48)		-0.040762760567181
(147, 49)		0.383573721121279
(147, 50)		1.0385231203497
(147, 51)		0.9292589032459
(147, 52)		0.511854252369089
(147, 53)		0.195221839958954
(147, 54)		0.386153657819941
(147, 55)		0.252306374291098
(147, 56)		0.993318093087969
(147, 57)		0.511530124405196
(147, 58)		0.0550975594107065
(147, 59)		0.362514960167668
(147, 60)		0.81347693109492
(147, 61)		0.876917102386745
(147, 62)		0.130004587294834
(147, 63)		0.870938214783192
(147, 64)		0.0766132233020027
(147, 65)		0.743857280073373
(147, 66)		0.615092141442186
(147, 67)		0.793841459341638
(147, 68)		0.995698724752855
(147, 69)		0.323137483691723
(147, 70)		0.8870732247608
(147, 71)		0.41017462291219
(147, 72)		0.412379574039728
(147, 73)		0.373769330703793
(147, 74)		0.338901744086603
(147, 75)		0.114323045736928
(147, 76)		0.625164722536704
(147, 77)		0.744219983786515
(147, 78)		0.296556377374712
(147, 79)		-0.0225282475377479
(147, 80)		0.663397456351066
(147, 81)		0.983480499344193
(147, 82)		0.808187703931749
(147, 83)		0.877407308773146
(147, 84)		0.214814837199296
(147, 85)		0.302339407356129
(147, 86)		0.349830116504113
(147, 87)		0.924941492119954
(147, 88)		0.510294825033239
(147, 89)		0.647314787871694
(147, 90)		0.910960904004314
(147, 91)		0.0931635802712586
(147, 92)		0.52966962525387
(147, 93)		0.018744737277377
(147, 94)		0.792372573650337
(147, 95)		0.414037646303896
(147, 96)		0.821538271909802
(147, 97)		0.39734321498698
(147, 98)		0.271678739120684
(147, 99)		0.0861555370282248
(147, 100)		0.23207397276419
(147, 101)		0.957947563513833
(147, 102)		0.780864056863517
(147, 103)		-0.0124537422274136
(147, 104)		0.856786238936124
(147, 105)		0.214618524469812
(147, 106)		0.242690980921975
(147, 107)		1.02966880888471
(147, 108)		0.555672406226987
(147, 109)		0.348531257298383
(147, 110)		0.245034422529345
(147, 111)		0.199857527503977
(147, 112)		0.639072405339951
(148, 0)		1
(148, 1)		98.04%
(148, 2)		0.66374887075725
(148, 3)		0.782343745326858
(148, 4)		
(148, 5)		4/2
(148, 11)		19.8224139690267
(148, 12)		SmoothSG
(148, 13)		0.578355635244797
(148, 14)		0.578355635244797
(148, 15)		0.578355635244797
(148, 16)		0.578355635244797
(148, 17)		0.684476898598809
(148, 18)		0.619428125435608
(148, 19)		0.496355479777283
(148, 20)		0.424378475638962
(148, 21)		0.27628203317012
(148, 22)		0.218029540556698
(148, 23)		0.402408770376552
(148, 24)		0.73836449796416
(148, 25)		0.798381013244959
(148, 26)		0.743652070913327
(148, 27)		0.363002800828215
(148, 28)		0.34162386622756
(148, 29)		0.259171724388926
(148, 30)		0.452804952740536
(148, 31)		0.359076742947327
(148, 32)		0.445748251093624
(148, 33)		0.345204488118913
(148, 34)		0.363423772262764
(148, 35)		0.335077064622063
(148, 36)		0.42217690465863
(148, 37)		0.371694021204306
(148, 38)		0.612861144071784
(148, 39)		0.593572740300123
(148, 40)		0.418941611077992
(148, 41)		0.394821634399772
(148, 42)		0.332572184205121
(148, 43)		0.264391404868214
(148, 44)		0.469977098108052
(148, 45)		0.646309367371344
(148, 46)		0.581018571774652
(148, 47)		0.472020447886435
(148, 48)		0.445904981174948
(148, 49)		0.504176299033046
(148, 50)		0.705085946031288
(148, 51)		0.802508640369961
(148, 52)		0.634863541404614
(148, 53)		0.296933987932501
(148, 54)		0.334389708157566
(148, 55)		0.525206066429429
(148, 56)		0.559263128344393
(148, 57)		0.443638457684524
(148, 58)		0.418661502024053
(148, 59)		0.460368951610364
(148, 60)		0.52006193593956
(148, 61)		0.725535561260614
(148, 62)		0.564509047466292
(148, 63)		0.444831398541405
(148, 64)		0.434230409286081
(148, 65)		0.576198359393231
(148, 66)		0.683839136847624
(148, 67)		0.785487943225304
(148, 68)		0.755723667814666
(148, 69)		0.719795185653412
(148, 70)		0.595161834725522
(148, 71)		0.480450412318863
(148, 72)		0.494920218459948
(148, 73)		0.270147158811281
(148, 74)		0.290700483027735
(148, 75)		0.405750293359066
(148, 76)		0.511014449188068
(148, 77)		0.429078689509348
(148, 78)		0.384577357410317
(148, 79)		0.377067707906936
(148, 80)		0.499070160195057
(148, 81)		0.821703295793544
(148, 82)		0.89988834939241
(148, 83)		0.671946237266138
(148, 84)		0.392352077883334
(148, 85)		0.394015567545842
(148, 86)		0.425637190752058
(148, 87)		0.582511961778097
(148, 88)		0.76176040673586
(148, 89)		0.683526362999278
(148, 90)		0.573910353759742
(148, 91)		0.413751048358475
(148, 92)		0.350782516508651
(148, 93)		0.29143198486972
(148, 94)		0.534091067524501
(148, 95)		0.582252177406289
(148, 96)		0.647686021943606
(148, 97)		0.418685287059956
(148, 98)		0.248552857158216
(148, 99)		0.213651081355363
(148, 100)		0.489380278811197
(148, 101)		0.511782692888185
(148, 102)		0.657335420850857
(148, 103)		0.586042568370693
(148, 104)		0.30028213021746
(148, 105)		0.403703107820388
(148, 106)		0.60618008437754
(148, 107)		0.546841428926685
(148, 108)		0.609196730813992
(148, 109)		0.436619619536613
(148, 110)		0.436619619536613
(148, 111)		0.436619619536613
(148, 112)		0.436619619536613
(149, 0)		2
(149, 1)		91.49%
(149, 2)		0.66374887075725
(149, 3)		0.782343745326858
(149, 5)		6/2
(149, 6)		CustomFit Parameters
(149, 12)		SmoothWT
(149, 13)		0.528557358494391
(149, 14)		0.528557358494391
(149, 15)		0.528557358494391
(149, 16)		0.594226752754467
(149, 17)		0.623246406075404
(149, 18)		0.563343500363036
(149, 19)		0.524099905440826
(149, 20)		0.42222643955658
(149, 21)		0.316733164524936
(149, 22)		0.313123756489546
(149, 23)		0.426566755610787
(149, 24)		0.662775709458603
(149, 25)		0.725987490108209
(149, 26)		0.66874624452448
(149, 27)		0.425369105885086
(149, 28)		0.354949739605188
(149, 29)		0.322038822542738
(149, 30)		0.432511732370933
(149, 31)		0.36715673090391
(149, 32)		0.406368391462027
(149, 33)		0.351987919102763
(149, 34)		0.399280978671131
(149, 35)		0.349664967004712
(149, 36)		0.385496770005758
(149, 37)		0.451196920609574
(149, 38)		0.534349932116079
(149, 39)		0.534532035984028
(149, 40)		0.466301227315748
(149, 41)		0.376835611710326
(149, 42)		0.350055014775672
(149, 43)		0.36601300902045
(149, 44)		0.448094923894846
(149, 45)		0.551562374345433
(149, 46)		0.589153354848565
(149, 47)		0.517291132542087
(149, 48)		0.44356116693428
(149, 49)		0.528538060546181
(149, 50)		0.690258455731706
(149, 51)		0.718591890695056
(149, 52)		0.578800113520734
(149, 53)		0.395916290865769
(149, 54)		0.395409971935221
(149, 55)		0.469179398783696
(149, 56)		0.549875388209683
(149, 57)		0.471804779185745
(149, 58)		0.413353096840082
(149, 59)		0.468126787589577
(149, 60)		0.567155229455458
(149, 61)		0.639018613210067
(149, 62)		0.530646061180144
(149, 63)		0.516313849778152
(149, 64)		0.467169709817351
(149, 65)		0.586640249314814
(149, 66)		0.665887316801271
(149, 67)		0.741122319353343
(149, 68)		0.747024380725363
(149, 69)		0.659885825817367
(149, 70)		0.615102465142534
(149, 71)		0.502926253414794
(149, 72)		0.447889066466506
(149, 73)		0.349818699668129
(149, 74)		0.336714920190854
(149, 75)		0.376565709438634
(149, 76)		0.469782038679812
(149, 77)		0.463099661042395
(149, 78)		0.40240164261216
(149, 79)		0.397780378663225
(149, 80)		0.557426772663617
(149, 81)		0.749832319981512
(149, 82)		0.780505669064477
(149, 83)		0.662671879475761
(149, 84)		0.462439529365811
(149, 85)		0.426517436707589
(149, 86)		0.469906867855226
(149, 87)		0.604969839406932
(149, 88)		0.659576450621271
(149, 89)		0.644728988231267
(149, 90)		0.583755988731773
(149, 91)		0.425201258275468
(149, 92)		0.390684332057059
(149, 93)		0.356391092912855
(149, 94)		0.510432265030803
(149, 95)		0.542891398032925
(149, 96)		0.572380872342464
(149, 97)		0.430961872261559
(149, 98)		0.315071774007384
(149, 99)		0.291251423706137
(149, 100)		0.426330101706765
(149, 101)		0.55260228273308
(149, 102)		0.591382224984856
(149, 103)		0.49005616143341
(149, 104)		0.444249257675407
(149, 105)		0.428891675531437
(149, 106)		0.514345139404231
(149, 107)		0.583209220302249
(149, 108)		0.545682528277607
(149, 109)		0.430725973977389
(149, 110)		0.336291738751077
(149, 111)		0.336291738751077
(149, 112)		0.336291738751077
(150, 0)		3
(150, 1)		69.87%
(150, 2)		0.66374887075725
(150, 3)		0.649026882289187
(150, 4)		
(150, 5)		4/2
(150, 6)		a
(150, 7)		k1
(150, 8)		b
(150, 9)		For row vectors see =>
(150, 10)		
(150, 11)		DataH
(150, 12)		0.840672719057329
(150, 13)		0.980386523491798
(150, 14)		0.914864936193609
(150, 15)		0.698674280727284
(150, 16)		0.0977045718654018
(150, 17)		0.739693558811011
(150, 18)		0.253152768168283
(150, 19)		0.516814886817611
(150, 20)		0.428376441813782
(150, 21)		0.10083223040776
(150, 22)		0.221784878641725
(150, 23)		0.413211416160165
(150, 24)		0.0985525107845373
(150, 25)		0.437307221905276
(150, 26)		0.815742991303456
(150, 27)		0.257653798036776
(150, 28)		0.623010789794945
(150, 29)		0.290152867948983
(150, 30)		0.106589098259896
(150, 31)		0.624692305742617
(150, 32)		0.348464383293561
(150, 33)		0.64786949310476
(150, 34)		0.762529165465694
(150, 35)		0.018505338719517
(150, 36)		0.289985734539688
(150, 37)		0.67414308979352
(150, 38)		0.575022263278089
(150, 39)		0.136294314278759
(150, 40)		0.571051002559474
(150, 41)		0.803638690182338
(150, 42)		0.429628333301726
(150, 43)		0.192313657434653
(150, 44)		0.638709401950043
(150, 45)		0.684273523211159
(150, 46)		0.41583487708424
(150, 47)		0.416152489768261
(150, 48)		0.748247265493915
(150, 49)		0.49740240400452
(150, 50)		0.582703677269128
(150, 51)		0.992979934492181
(150, 52)		0.330545970854196
(150, 53)		0.404443179991413
(150, 54)		0.873703620313851
(150, 55)		0.735671282539902
(150, 56)		0.162203731835886
(150, 57)		0.320596136217456
(150, 58)		0.824037779249998
(150, 59)		0.429083138654642
(150, 60)		0.745481546416034
(150, 61)		0.301409398941259
(150, 62)		0.237593394328169
(150, 63)		0.997131534528263
(150, 64)		0.15419183317634
(150, 65)		0.510738165678343
(150, 66)		-0.0665545173580544
(150, 67)		0.0468115570734242
(150, 68)		0.302263704005056
(150, 69)		0.885682922002845
(150, 70)		0.75601123704072
(150, 71)		0.873766930329107
(150, 72)		0.658995448692507
(150, 73)		0.544606511243534
(150, 74)		0.34084129395389
(150, 75)		0.260880461321415
(150, 76)		0.108490588433177
(150, 77)		0.798164612250388
(150, 78)		0.271946466470427
(150, 79)		0.699563730632707
(150, 80)		0.172460219337051
(150, 81)		0.778017753789341
(150, 82)		0.578326960182241
(150, 83)		0.946711325916507
(150, 84)		0.257755099091782
(150, 85)		0.487338652344537
(150, 86)		0.396271980932736
(150, 87)		0.44702545536617
(150, 88)		0.278835287591649
(150, 89)		0.0737886536763469
(150, 90)		0.22449310930596
(150, 91)		0.316974275056406
(150, 92)		0.137710447983484
(150, 93)		0.154617418323451
(150, 94)		1.02065718095777
(150, 95)		0.431988107601526
(150, 96)		0.625179543415546
(150, 97)		0.852260236067845
(150, 98)		-0.0229629449005925
(150, 99)		0.579462949849065
(150, 100)		0.665091514078219
(150, 101)		0.641602549703545
(150, 102)		0.300284439686615
(150, 103)		0.258470816607527
(150, 104)		0.158855835322981
(150, 105)		0.597320869887949
(150, 106)		0.849808343713449
(150, 107)		0.146043959287309
(150, 108)		0.387553862722562
(150, 109)		0.486042293394705
(150, 110)		0.138157296204722
(150, 111)		0.681100815352741
(151, 0)		4
(151, 1)		9.77%
(151, 2)		0.467799492035926
(151, 3)		0.481985233226076
(151, 5)		1
(151, 6)		20
(151, 7)		0.1
(151, 8)		50
(151, 9)		3
(151, 11)		SmoothSG
(151, 12)		0.66374.
(151, 13)		0.66374.
(151, 14)		0.66374.
(151, 15)		0.66374.
(151, 16)		0.46779.
(151, 17)		0.39252.
(151, 18)		0.44239.
(151, 19)		0.45664.
(151, 20)		0.27731.
(151, 21)		0.31873.
(151, 22)		0.20520.
(151, 23)		0.18765.
(151, 24)		0.38993.
(151, 25)		0.42237.
(151, 26)		0.50656.
(151, 27)		0.58134.
(151, 28)		0.39480.
(151, 29)		0.32034.
(151, 30)		0.34945.
(151, 31)		0.34029.
(151, 32)		0.57450.
(151, 33)		0.58750.
(151, 34)		0.41207.
(151, 35)		0.40779.
(151, 36)		0.41095.
(151, 37)		0.36696.
(151, 38)		0.46793.
(151, 39)		0.51545.
(151, 40)		0.51990.
(151, 41)		0.48513.
(151, 42)		0.52244.
(151, 43)		0.48791.
(151, 44)		0.46796.
(151, 45)		0.50413.
(151, 46)		0.58546.
(151, 47)		0.52379.
(151, 48)		0.49334.
(151, 49)		0.67629.
(151, 50)		0.69601.
(151, 51)		0.56628.
(151, 52)		0.60006.
(151, 53)		0.65489.
(151, 54)		0.56227.
(151, 55)		0.53481.
(151, 56)		0.51901.
(151, 57)		0.40083.
(151, 58)		0.51977.
(151, 59)		0.64224.
(151, 60)		0.48337.
(151, 61)		0.49192.
(151, 62)		0.48922.
(151, 63)		0.49567.
(151, 64)		0.47348.
(151, 65)		0.29300.
(151, 66)		0.02300.
(151, 67)		0.19575.
(151, 68)		0.33381.
(151, 69)		0.67268.
(151, 70)		0.83570.
(151, 71)		0.83862.
(151, 72)		0.67241.
(151, 73)		0.54696.
(151, 74)		0.29416.
(151, 75)		0.31850.
(151, 76)		0.30779.
(151, 77)		0.46307.
(151, 78)		0.45976.
(151, 79)		0.51991.
(151, 80)		0.43494.
(151, 81)		0.65858.
(151, 82)		0.63397.
(151, 83)		0.68105.
(151, 84)		0.51820.
(151, 85)		0.46678.
(151, 86)		0.37851.
(151, 87)		0.37612.
(151, 88)		0.25382.
(151, 89)		0.22669.
(151, 90)		0.18868.
(151, 91)		0.11801.
(151, 92)		0.31035.
(151, 93)		0.40857.
(151, 94)		0.50544.
(151, 95)		0.74714.
(151, 96)		0.64793.
(151, 97)		0.44009.
(151, 98)		0.48348.
(151, 99)		0.50188.
(151, 100)		0.50440.
(151, 101)		0.59645.
(151, 102)		0.36289.
(151, 103)		0.25005.
(151, 104)		0.38674.
(151, 105)		0.47957.
(151, 106)		0.50281.
(151, 107)		0.52869.
(151, 108)		0.32916.
(151, 109)		0.32916.
(151, 110)		0.32916.
(151, 111)		0.32916.
(152, 0)		5
(152, 1)		73.97%
(152, 2)		0.392523033261861
(152, 3)		0.459587169338366
(152, 5)		9
(152, 6)		Divisor
(152, 7)		18-May-27
(152, 8)		18-May-27
(152, 9)		10000
(152, 11)		SmoothWt
(152, 12)		0.78234.
(152, 13)		0.78234.
(152, 14)		0.78234.
(152, 15)		0.64902.
(152, 16)		0.48198.
(152, 17)		0.45958.
(152, 18)		0.42206.
(152, 19)		0.41711.
(152, 20)		0.33281.
(152, 21)		0.28142.
(152, 22)		0.24670.
(152, 23)		0.26871.
(152, 24)		0.33713.
(152, 25)		0.42348.
(152, 26)		0.50652.
(152, 27)		0.48643.
(152, 28)		0.43188.
(152, 29)		0.35688.
(152, 30)		0.34677.
(152, 31)		0.41357.
(152, 32)		0.49551.
(152, 33)		0.53431.
(152, 34)		0.47319.
(152, 35)		0.38695.
(152, 36)		0.39920.
(152, 37)		0.43413.
(152, 38)		0.46744.
(152, 39)		0.46431.
(152, 40)		0.51085.
(152, 41)		0.52676.
(152, 42)		0.49895.
(152, 43)		0.46683.
(152, 44)		0.50164.
(152, 45)		0.53004.
(152, 46)		0.53725.
(152, 47)		0.52870.
(152, 48)		0.56337.
(152, 49)		0.61813.
(152, 50)		0.64529.
(152, 51)		0.63414.
(152, 52)		0.58254.
(152, 53)		0.59449.
(152, 54)		0.59934.
(152, 55)		0.55598.
(152, 56)		0.47743.
(152, 57)		0.45544.
(152, 58)		0.54212.
(152, 59)		0.56092.
(152, 60)		0.52878.
(152, 61)		0.47739.
(152, 62)		0.46772.
(152, 63)		0.50967.
(152, 64)		0.40548.
(152, 65)		0.30571.
(152, 66)		0.15243.
(152, 67)		0.22314.
(152, 68)		0.38458.
(152, 69)		0.63268.
(152, 70)		0.74979.
(152, 71)		0.76462.
(152, 72)		0.65673.
(152, 73)		0.52979.
(152, 74)		0.37788.
(152, 75)		0.33600.
(152, 76)		0.33959.
(152, 77)		0.45731.
(152, 78)		0.45469.
(152, 79)		0.50707.
(152, 80)		0.48031.
(152, 81)		0.60910.
(152, 82)		0.62385.
(152, 83)		0.64196.
(152, 84)		0.51288.
(152, 85)		0.46264.
(152, 86)		0.39934.
(152, 87)		0.36138.
(152, 88)		0.27765.
(152, 89)		0.22133.
(152, 90)		0.20795.
(152, 91)		0.21152.
(152, 92)		0.28905.
(152, 93)		0.39217.
(152, 94)		0.55534.
(152, 95)		0.62161.
(152, 96)		0.60463.
(152, 97)		0.53029.
(152, 98)		0.45387.
(152, 99)		0.50183.
(152, 100)		0.52385.
(152, 101)		0.52149.
(152, 102)		0.39166.
(152, 103)		0.32584.
(152, 104)		0.37091.
(152, 105)		0.46820.
(152, 106)		0.50917.
(152, 107)		0.44402.
(152, 108)		0.37942.
(152, 109)		0.37074.
(152, 110)		0.37074.
(152, 111)		0.37074.
(153, 0)		6
(153, 1)		25.32%
(153, 2)		0.442397622367484
(153, 3)		0.422061801049031
(153, 6)		1e-06
(153, 7)		1e-06
(153, 8)		1e-06
(153, 9)		1e-06
(154, 0)		7
(154, 1)		51.68%
(154, 2)		0.456641806393225
(154, 3)		0.417114318848415
(155, 0)		8
(155, 1)		42.84%
(155, 2)		0.277310513644589
(155, 3)		0.332817911855788
(156, 0)		9
(156, 1)		10.08%
(156, 2)		0.318736280315002
(156, 3)		0.28142729279023
(157, 0)		10
(157, 1)		22.18%
(157, 2)		0.205204698583276
(157, 3)		0.246707875739927
(158, 0)		11
(158, 1)		41.32%
(158, 2)		0.187651606684922
(158, 3)		0.26871649773845
(159, 0)		12
(159, 1)		9.86%
(159, 2)		0.389932902706232
(159, 3)		0.337135853158853
(160, 0)		13
(160, 1)		43.73%
(160, 2)		0.422377517694399
(160, 3)		0.423486431565417
(161, 0)		14
(161, 1)		81.57%
(161, 2)		0.506568018680793
(161, 3)		0.506523812708217
(162, 0)		15
(162, 1)		25.77%
(162, 2)		0.58134268211056
(162, 3)		0.486436560684599
(163, 0)		16
(163, 1)		62.30%
(163, 2)		0.394805368470164
(163, 3)		0.431886421213301
(164, 0)		17
(164, 1)		29.02%
(164, 2)		0.320347284100765
(164, 3)		0.35688938708178
(165, 0)		18
(165, 1)		10.66%
(165, 2)		0.349455888902443
(165, 3)		0.34677031280571
(166, 0)		19
(166, 1)		62.47%
(166, 2)		0.340293057245667
(166, 3)		0.41357847126539
(167, 0)		20
(167, 1)		34.85%
(167, 2)		0.574507612094236
(167, 3)		0.49551500125567
(168, 0)		21
(168, 1)		64.79%
(168, 2)		0.587499572003623
(168, 3)		0.534310357921658
(169, 0)		22
(169, 1)		76.25%
(169, 2)		0.412077748173
(169, 3)		0.473198586430987
(170, 0)		23
(170, 1)		1.85%
(170, 2)		0.40779482031526
(170, 3)		0.386950933229733
(171, 0)		24
(171, 1)		29.00%
(171, 2)		0.410957970681921
(171, 3)		0.399200609932102
(172, 0)		25
(172, 1)		67.41%
(172, 2)		0.366966106590752
(172, 3)		0.434138324223821
(173, 0)		26
(173, 1)		57.50%
(173, 2)		0.467933448613051
(173, 3)		0.467442037230887
(174, 0)		27
(174, 1)		13.63%
(174, 2)		0.515457952343878
(174, 3)		0.464312361609696
(175, 0)		28
(175, 1)		57.11%
(175, 2)		0.519904444760286
(175, 3)		0.51085217924227
(176, 0)		29
(176, 1)		80.36%
(176, 2)		0.485138449101311
(176, 3)		0.526764745998092
(177, 0)		30
(177, 1)		42.96%
(177, 2)		0.522440855112512
(177, 3)		0.498950011072075
(178, 0)		31
(178, 1)		19.23%
(178, 2)		0.487913661640298
(178, 3)		0.466836517355666
(179, 0)		32
(179, 1)		63.87%
(179, 2)		0.467966484227708
(179, 3)		0.501640641947525
(180, 0)		33
(180, 1)		68.43%
(180, 2)		0.504134646700061
(180, 3)		0.530041697211662
(181, 0)		34
(181, 1)		41.58%
(181, 2)		0.585468480805701
(181, 3)		0.537257036072835
(182, 0)		35
(182, 1)		41.62%
(182, 2)		0.523798186050259
(182, 3)		0.52869974240853
(183, 0)		36
(183, 1)		74.82%
(183, 2)		0.493341379464167
(183, 3)		0.563376682042297
(184, 0)		37
(184, 1)		49.74%
(184, 2)		0.676293241024493
(184, 3)		0.618137946866676
(185, 0)		38
(185, 1)		58.27%
(185, 2)		0.696019435304242
(185, 3)		0.645296549460988
(186, 0)		39
(186, 1)		99.30%
(186, 2)		0.566285352883689
(186, 3)		0.634142742635458
(187, 0)		40
(187, 1)		33.05%
(187, 2)		0.600068333454335
(187, 3)		0.58254349323475
(188, 0)		41
(188, 1)		40.44%
(188, 2)		0.65489231618259
(188, 3)		0.594497771038046
(189, 0)		42
(189, 1)		87.37%
(189, 2)		0.562271861144563
(189, 3)		0.599343276521585
(190, 0)		43
(190, 1)		73.57%
(190, 2)		0.534813978052188
(190, 3)		0.555985318680894
(191, 0)		44
(191, 1)		16.22%
(191, 2)		0.519009628418799
(191, 3)		0.477431936954024
(192, 0)		45
(192, 1)		32.06%
(192, 2)		0.400834045245779
(192, 3)		0.455447316890964
(193, 0)		46
(193, 1)		82.40%
(193, 2)		0.519773075036952
(193, 3)		0.54212857397179
(194, 0)		47
(194, 1)		42.91%
(194, 2)		0.642243822748891
(194, 3)		0.560921511383856
(195, 0)		48
(195, 1)		74.55%
(195, 2)		0.483369725225272
(195, 3)		0.528784543113119
(196, 0)		49
(196, 1)		30.14%
(196, 2)		0.491928582464289
(196, 3)		0.477399194610565
(197, 0)		50
(197, 1)		23.76%
(197, 2)		0.489227471010737
(197, 3)		0.467726158835103
(198, 0)		51
(198, 1)		99.71%
(198, 2)		0.49567717821275
(198, 3)		0.509679180357046
(199, 0)		52
(199, 1)		15.42%
(199, 2)		0.473487416778809
(199, 3)		0.405483752990261
(200, 0)		53
(200, 1)		51.07%
(200, 2)		0.293005053942701
(200, 3)		0.305714691141476
(201, 0)		54
(201, 1)		-6.66%
(201, 2)		0.0230073530231521
(201, 3)		0.152432381178974
(202, 0)		55
(202, 1)		4.68%
(202, 2)		0.195752054381211
(202, 3)		0.22314157024394
(203, 0)		56
(203, 1)		30.23%
(203, 2)		0.333817750929815
(203, 3)		0.38458186553893
(204, 0)		57
(204, 1)		88.57%
(204, 2)		0.672680176182536
(204, 3)		0.63268634838918
(205, 0)		58
(205, 1)		75.60%
(205, 2)		0.83570090927312
(205, 3)		0.749799174275959
(206, 0)		59
(206, 1)		87.38%
(206, 2)		0.838622234786874
(206, 3)		0.764622621744462
(207, 0)		60
(207, 1)		65.90%
(207, 2)		0.672411410315177
(207, 3)		0.656731751135268
(208, 0)		61
(208, 1)		54.46%
(208, 2)		0.546962121837471
(208, 3)		0.529793378963769
(209, 0)		62
(209, 1)		34.08%
(209, 2)		0.294162186632619
(209, 3)		0.377887096013028
(210, 0)		63
(210, 1)		26.09%
(210, 2)		0.318504003034677
(210, 3)		0.336008474692478
(211, 0)		64
(211, 1)		10.85%
(211, 2)		0.307796540856358
(211, 3)		0.339594408096384
(212, 0)		65
(212, 1)		79.82%
(212, 2)		0.463071626878801
(212, 3)		0.457312459834721
(213, 0)		66
(213, 1)		27.19%
(213, 2)		0.459764348365749
(213, 3)		0.454694099216411
(214, 0)		67
(214, 1)		69.96%
(214, 2)		0.519918963341055
(214, 3)		0.507076325505867
(215, 0)		68
(215, 1)		17.25%
(215, 2)		0.434941849786469
(215, 3)		0.480313005945324
(216, 0)		69
(216, 1)		77.80%
(216, 2)		0.658584256769732
(216, 3)		0.609100297439536
(217, 0)		70
(217, 1)		57.83%
(217, 2)		0.633976399468704
(217, 3)		0.62385048426525
(218, 0)		71
(218, 1)		94.67%
(218, 2)		0.681051259758178
(218, 3)		0.641961611381272
(219, 0)		72
(219, 1)		25.78%
(219, 2)		0.518204569916317
(219, 3)		0.512884910545824
(220, 0)		73
(220, 1)		48.73%
(220, 2)		0.466781852136149
(220, 3)		0.462645210929481
(221, 0)		74
(221, 1)		39.63%
(221, 2)		0.378517129221809
(221, 3)		0.399348282767006
(222, 0)		75
(222, 1)		44.70%
(222, 2)		0.376128919046508
(222, 3)		0.361379801018685
(223, 0)		76
(223, 1)		27.88%
(223, 2)		0.253828623014802
(223, 3)		0.277655463455408
(224, 0)		77
(224, 1)		7.38%
(224, 2)		0.226691680502637
(224, 3)		0.221335831694093
(225, 0)		78
(225, 1)		22.45%
(225, 2)		0.188684799851638
(225, 3)		0.207950102328724
(226, 0)		79
(226, 1)		31.70%
(226, 2)		0.118013073715812
(226, 3)		0.211526223527545
(227, 0)		80
(227, 1)		13.77%
(227, 2)		0.310353364018998
(227, 3)		0.289051668997099
(228, 0)		81
(228, 1)		15.46%
(228, 2)		0.408574740211546
(228, 3)		0.39217221061231
(229, 0)		82
(229, 1)		102.07%
(229, 2)		0.505449255914421
(229, 3)		0.555341398458032
(230, 0)		83
(230, 1)		43.20%
(230, 2)		0.747146431259937
(230, 3)		0.621612825104723
(231, 0)		84
(231, 1)		62.52%
(231, 2)		0.647936611321502
(231, 3)		0.604636617071395
(232, 0)		85
(232, 1)		85.23%
(232, 2)		0.44009414408783
(232, 3)		0.530296106964893
(233, 0)		86
(233, 1)		-2.30%
(233, 2)		0.483487159955641
(233, 3)		0.453869843847312
(234, 0)		87
(234, 1)		57.95%
(234, 2)		0.501889164529479
(234, 3)		0.501834308185982
(235, 0)		88
(235, 1)		66.51%
(235, 2)		0.504406474993834
(235, 3)		0.523858559569544
(236, 0)		89
(236, 1)		64.16%
(236, 2)		0.596451861382801
(236, 3)		0.521499258121877
(237, 0)		90
(237, 1)		30.03%
(237, 2)		0.3628907468763
(237, 3)		0.391660822342576
(238, 0)		91
(238, 1)		25.85%
(238, 2)		0.250052757595305
(238, 3)		0.325846268825918
(239, 0)		92
(239, 1)		15.89%
(239, 2)		0.386748871354867
(239, 3)		0.37091596248444
(240, 0)		93
(240, 1)		59.73%
(240, 2)		0.479576137442875
(240, 3)		0.468200638181282
(241, 0)		94
(241, 1)		84.98%
(241, 2)		0.502811916913231
(241, 3)		0.509173820837378
(242, 0)		95
(242, 1)		14.60%
(242, 2)		0.52869258001999
(242, 3)		0.444024383779623
(243, 0)		96
(243, 1)		38.76%
(243, 2)		0.329164195448721
(243, 3)		0.379422192605543
(244, 0)		97
(244, 1)		48.60%
(244, 2)		0.329164195448721
(244, 3)		0.370743774742081
(245, 0)		98
(245, 1)		13.82%
(245, 2)		0.329164195448721
(245, 3)		0.370743774742081
(246, 0)		99
(246, 1)		0.681100815352741
(246, 2)		0.329164195448721
(246, 3)		0.370743774742081
(247, 0)		
(247, 1)		
(247, 2)		
(247, 3)		
(247, 4)		
(247, 5)		
(247, 6)		
(247, 7)		
(247, 8)		
(247, 9)		
(247, 10)		
(249, 0)		Huckel MO Calculations with Diagonalize & MODensity
(251, 0)		Benzene
(252, 0)		0
(252, 1)		1
(252, 2)		0
(252, 3)		0
(252, 4)		0
(252, 5)		1
(253, 0)		1
(253, 1)		0.0
(253, 2)		1.0
(253, 3)		0.0
(253, 4)		0.0
(253, 5)		0.0
(254, 0)		0
(254, 1)		1.0
(254, 2)		0.0
(254, 3)		1.0
(254, 4)		0.0
(254, 5)		0.0
(255, 0)		0
(255, 1)		0.0
(255, 2)		1.0
(255, 3)		0.0
(255, 4)		1.0
(255, 5)		0.0
(256, 0)		0
(256, 1)		0.0
(256, 2)		0.0
(256, 3)		1.0
(256, 4)		0.0
(256, 5)		1.0
(257, 0)		1.0
(257, 1)		0.0
(257, 2)		0.0
(257, 3)		0.0
(257, 4)		1.0
(257, 5)		0-Jan-00
(258, 0)		Coefficients
(258, 6)		Charges & Bond Orders
(259, 0)		0-Jan-00
(259, 1)		0.203626199833971
(259, 2)		-0.540249669427505
(259, 3)		-0.571613228397566
(259, 4)		0.081189988689209
(259, 5)		0.40824809524386
(259, 6)		0-Jan-00
(259, 7)		0.666666679381651
(259, 8)		8.41062381127025e-09
(259, 9)		-0.333333323907086
(259, 10)		-1.30955694588016e-08
(259, 11)		0.6666666580932
(260, 0)		0.408248284693672
(260, 1)		-0.366056816023378
(260, 2)		-0.446470308990219
(260, 3)		0.356119505018703
(260, 4)		0.454436549455926
(260, 5)		-0.408247876680173
(260, 6)		0.666666679381651
(260, 7)		0.999999982644639
(260, 8)		0.666666661826276
(260, 9)		-1.30854195555313e-08
(260, 10)		-0.333333316440933
(260, 11)		4.67960771416859e-09
(261, 0)		0.408248292276417
(261, 1)		-0.569683050061691
(261, 2)		0.09377935496001
(261, 3)		0.215493545674241
(261, 4)		-0.535626779843116
(261, 5)		0.408248051307928
(261, 6)		8.41062381127025e-09
(261, 7)		0.666666661826276
(261, 8)		1.00000002618184
(261, 9)		0.666666658259792
(261, 10)		4.6790240028802e-09
(261, 11)		-0.333333359476103
(262, 0)		0.408248297915502
(262, 1)		-0.203626199110119
(262, 2)		0.540249658586594
(262, 3)		-0.571612873049227
(262, 4)		0.0811904718733303
(262, 5)		-0.408248497025432
(262, 6)		-0.333333323907086
(262, 7)		-1.30854195555313e-08
(262, 8)		0.666666658259792
(262, 9)		0.99999999063574
(262, 10)		0.666666679742695
(262, 11)		8.41173485927109e-09
(263, 0)		0.408248296115391
(263, 1)		0.366056816891078
(263, 2)		0.446470298136344
(263, 3)		0.356119149606617
(263, 4)		0.454436066401911
(263, 5)		0.408248724731766
(263, 6)		-1.30955694588016e-08
(263, 7)		-0.333333316440933
(263, 8)		4.6790240028802e-09
(263, 9)		0.666666679742695
(263, 10)		0.999999983183009
(263, 11)		0.666666661992868
(264, 0)		0.408248288674712
(264, 1)		0.56968.
(264, 2)		-0.09377.
(264, 3)		0.21549.
(264, 4)		-0.53562.
(264, 5)		-0.40824849757795
(264, 6)		0.6666666580932
(264, 7)		0.00000.
(264, 8)		-0.33333.
(264, 9)		0.00000.
(264, 10)		0.66666.
(264, 11)		1.00000002618014
(265, 0)		1.99999999964824
(265, 1)		0.999999999907418
(265, 2)		0.999999999740823
(265, 3)		-0.999999999760873
(265, 4)		-0.999999999887909
(265, 5)		-1.9999999996477
(265, 6)		2
(265, 7)		2
(265, 8)		2
(265, 9)		0
(265, 10)		0
(265, 11)		0
(266, 0)		Orbital Energies
(266, 1)		
(266, 2)		
(266, 3)		
(266, 4)		
(266, 5)		
(266, 6)		Occupancies
(266, 7)		
(266, 8)		
(266, 9)		
(266, 10)		
(266, 11)		
(267, 0)		allyl
(267, 4)		CycloPropene
(268, 0)		allyl
(268, 1)		1
(268, 2)		1
(268, 4)		0
(268, 5)		1
(268, 6)		1
(269, 0)		0
(269, 1)		1
(269, 2)		0
(269, 3)		
(269, 4)		1
(269, 5)		0
(269, 6)		1
(270, 0)		1
(270, 1)		0.0
(270, 2)		1.0
(270, 3)		
(270, 4)		1
(270, 5)		1
(270, 6)		0
(271, 0)		0.0
(271, 1)		1.0
(271, 2)		0-Jan-00
(271, 3)		
(272, 0)		0.577350269020386
(272, 1)		0.707106781
(272, 2)		-0.408248290380094
(272, 3)		
(272, 4)		0.577350269020386
(272, 5)		0.707106781
(272, 6)		-0.408248290380094
(272, 7)		0.999999999443051
(272, 8)		0.499999999706869
(272, 9)		0.499999999882748
(273, 0)		0-Jan-00
(273, 1)		-0.707106774939676
(273, 2)		0.499999999802189
(273, 3)		1-Jan-00
(273, 4)		0.707106786873777
(273, 5)		-1.05055558436568e-13
(273, 6)		-0.408248290380094
(273, 7)		0.499999999706869
(273, 8)		0.999999999443051
(273, 9)		0.499999999882748
(274, 0)		0.707106781000074
(274, 1)		8.70250165487772e-09
(274, 2)		-0.707106780999926
(274, 3)		0.707106786873777
(274, 4)		0.999999999472574
(274, 5)		0.707106774939676
(274, 6)		0.816496580903792
(274, 7)		0.499999999882748
(274, 8)		0.499999999882748
(274, 9)		1.00000000005863
(275, 0)		0.4999999913634
(275, 1)		0.70710.
(275, 2)		0.500000000066007
(275, 3)		-1.05055558436568e-13
(275, 4)		0.70710.
(275, 5)		0.999999991297394
(275, 6)		-0.999999999824121
(275, 7)		2
(275, 8)		0.5
(275, 9)		0.5
(276, 0)		1.41421356181345
(276, 1)		2.31121765184201e-16
(276, 2)		-1.41421356181345
(276, 3)		2
(276, 4)		1
(276, 5)		0
(277, 0)		Orbital energies
(277, 1)		
(277, 2)		
(277, 3)		Occupancies
(277, 4)		
(277, 5)		
(278, 0)		0
(278, 1)		1
(278, 2)		0
(278, 3)		0
(279, 0)		CycloPropene
(279, 1)		0
(279, 2)		1
(279, 3)		0
(280, 0)		0
(280, 1)		1
(280, 2)		1
(280, 3)		1
(281, 0)		1
(281, 1)		0.0
(281, 2)		1.0
(281, 3)		1
(282, 0)		1.0
(282, 1)		1.0
(282, 2)		0-Jan-00
(283, 0)		0.228013446618914
(283, 1)		-0.577352361078949
(283, 2)		-0.656536273861059
(283, 3)		Charges & Bond Orders
(283, 4)		0.770651761364948
(283, 5)		0.862087792050523
(283, 6)		0.26328399961506
(283, 7)		-0.367267694023921
(284, 0)		0-Jan-00
(284, 1)		0.707106781
(284, 2)		-0.408248290380094
(284, 3)		0.999999999443051
(284, 4)		0.499999999706869
(284, 5)		0.499999999882748
(284, 6)		0.494814871071277
(284, 7)		-0.103977829590517
(285, 0)		0.577350269020386
(285, 1)		-0.707106781
(285, 2)		-0.408248290380094
(285, 3)		0.499999999706869
(285, 4)		0.999999999443051
(285, 5)		0.499999999882748
(285, 6)		0.666666632583364
(285, 7)		0.758108597045527
(286, 0)		0.577350269223474
(286, 1)		0.00000.
(286, 2)		0.816496580903792
(286, 3)		0.50000.
(286, 4)		0.50000.
(286, 5)		1.00000000005863
(286, 6)		0.758108597045527
(286, 7)		1.52874796159303
(287, 0)		1.99999999929649
(287, 1)		-0.999999999472364
(287, 2)		-0.999999999824121
(287, 3)		2
(287, 4)		0.5
(287, 5)		0.5
(287, 6)		0
(287, 7)		0
(288, 0)		Orbital energies
(288, 1)		
(288, 2)		
(288, 3)		Occupancies
(288, 4)		
(288, 5)		
(289, 0)		Napthalene
(290, 0)		0
(290, 1)		1
(290, 2)		0
(290, 3)		0
(290, 4)		0
(290, 5)		0
(290, 6)		0
(290, 7)		0
(290, 8)		0
(290, 9)		1
(291, 0)		1
(291, 1)		0
(291, 2)		1
(291, 3)		0
(291, 4)		0
(291, 5)		0
(291, 6)		1
(291, 7)		0
(291, 8)		0
(291, 9)		0
(292, 0)		0
(292, 1)		1
(292, 2)		0
(292, 3)		1
(292, 4)		0
(292, 5)		0
(292, 6)		0
(292, 7)		0
(292, 8)		0
(292, 9)		0
(293, 0)		0
(293, 1)		0
(293, 2)		1
(293, 3)		0
(293, 4)		1
(293, 5)		0
(293, 6)		0
(293, 7)		0
(293, 8)		0
(293, 9)		0
(294, 0)		0
(294, 1)		0
(294, 2)		0
(294, 3)		1
(294, 4)		0
(294, 5)		1
(294, 6)		0
(294, 7)		0
(294, 8)		0
(294, 9)		0
(295, 0)		0
(295, 1)		0
(295, 2)		0
(295, 3)		0
(295, 4)		1
(295, 5)		0
(295, 6)		1
(295, 7)		0
(295, 8)		0
(295, 9)		0
(296, 0)		0
(296, 1)		1
(296, 2)		0
(296, 3)		0
(296, 4)		0
(296, 5)		1
(296, 6)		0
(296, 7)		1
(296, 8)		0
(296, 9)		0
(297, 0)		0
(297, 1)		0
(297, 2)		0
(297, 3)		0
(297, 4)		0
(297, 5)		0
(297, 6)		1
(297, 7)		0
(297, 8)		1
(297, 9)		0
(298, 0)		0
(298, 1)		0
(298, 2)		0
(298, 3)		0
(298, 4)		0
(298, 5)		0
(298, 6)		0
(298, 7)		1
(298, 8)		0
(298, 9)		1
(299, 0)		1
(299, 1)		0
(299, 2)		0
(299, 3)		0
(299, 4)		0
(299, 5)		0
(299, 6)		0
(299, 7)		0
(299, 8)		1
(299, 9)		0
(301, 0)		0.300552618865934
(301, 1)		-0.262866512094655
(301, 2)		-0.399585322649566
(301, 3)		2.30058878609385e-06
(301, 4)		-0.425323563420966
(301, 5)		0.425326445431614
(301, 6)		-3.54500086221116e-07
(301, 7)		-0.399585690347221
(301, 8)		0.2628649077223
(301, 9)		0.300551970672775
(302, 0)		0.461402539691213
(302, 1)		-2.97516697197637e-06
(302, 2)		-0.34704704983851
(302, 3)		-0.408248204097254
(302, 4)		1.57949672129329e-06
(302, 5)		2.02549766481687e-08
(302, 6)		-0.408247799660767
(302, 7)		0.34704671198592
(302, 8)		7.29001071033264e-07
(302, 9)		-0.461401949116648
(303, 0)		0.300550474014292
(303, 1)		0.262864596602443
(303, 2)		-0.399586162539279
(303, 3)		-1.35969525165464e-06
(303, 4)		0.425325197656539
(303, 5)		-0.425326412198027
(303, 6)		8.73068648329465e-07
(303, 7)		-0.399585710425002
(303, 8)		-0.262866204048332
(303, 9)		0.300551248950804
(304, 0)		0.230699686519935
(304, 1)		0.425328323819759
(304, 2)		-0.173524180331249
(304, 3)		0.408246209276469
(304, 4)		0.262866117424042
(304, 5)		0.262864923732129
(304, 6)		0.408247838927576
(304, 7)		0.173523778018905
(304, 8)		0.425325961513728
(304, 9)		-0.230699644917767
(305, 0)		0.230700853130142
(305, 1)		0.425328352464161
(305, 2)		0.173522878145634
(305, 3)		0.408245021233485
(305, 4)		-0.262863700073908
(305, 5)		0.262866171152701
(305, 6)		-0.40824949819074
(305, 7)		0.173523261248824
(305, 8)		-0.425325789456966
(305, 9)		0.230700610002743
(306, 0)		0.300552641345381
(306, 1)		0.262866502786915
(306, 2)		0.39958530473089
(306, 3)		-1.44970849585181e-06
(306, 4)		-0.425325767867047
(306, 5)		-0.425324395859488
(306, 6)		-3.49923909577093e-07
(306, 7)		-0.399585772162524
(306, 8)		0.262866158794155
(306, 9)		-0.300550558899737
(307, 0)		0.461402549702341
(307, 1)		-2.92195281427554e-06
(307, 2)		0.347047037217096
(307, 3)		-0.408246852415492
(307, 4)		6.47280744295921e-07
(307, 5)		-3.44433098358331e-09
(307, 6)		0.4082487809003
(307, 7)		0.347047366011477
(307, 8)		-1.15698521318189e-06
(307, 9)		0.461401785006816
(308, 0)		0.300550474194068
(308, 1)		-0.262864612572209
(308, 2)		0.399586163231124
(308, 3)		2.49465493213104e-06
(308, 4)		0.42532708790978
(308, 5)		0.425324363149224
(308, 6)		8.67596645815026e-07
(308, 7)		-0.399585791480509
(308, 8)		-0.262864953156517
(308, 9)		-0.300552444869523
(309, 0)		0.230699673503724
(309, 1)		-0.425322457931089
(309, 2)		0.173524158135268
(309, 3)		0.408250850971854
(309, 4)		0.262866141964759
(309, 5)		-0.262866207423982
(309, 6)		-0.408248739032502
(309, 7)		0.17352331073357
(309, 8)		0.425325019066698
(309, 9)		0.230701280703807
(310, 0)		0.230700830274267
(310, 1)		-0.425322482493543
(310, 2)		-0.173522869330885
(310, 3)		0.408252604610218
(310, 4)		-0.262866264324419
(310, 5)		-0.262864921843203
(310, 6)		0.408247085956782
(310, 7)		0.173523728124415
(310, 8)		-0.425324846938212
(310, 9)		-0.230702198844143
(311, 0)		2.30277563734986
(311, 1)		1.61803398865332
(311, 2)		1.3027756375402
(311, 3)		0.999999999941212
(311, 4)		0.618033988690257
(311, 5)		-0.618033988683726
(311, 6)		-0.999999999902701
(311, 7)		-1.30277563753934
(311, 8)		-1.61803398869346
(311, 9)		-2.30277563735562
(313, 0)		2
(313, 1)		2
(313, 2)		2
(313, 3)		2
(313, 4)		2
(313, 5)		0
(313, 6)		0
(313, 7)		0
(313, 8)		0
(313, 9)		0
(314, 0)		0.999998487142679
(314, 1)		0.554699640206477
(314, 2)		1.73881153146195e-06
(314, 3)		-0.169863353992125
(314, 4)		-1.9307237657177e-06
(314, 5)		0.0849314620260603
(314, 6)		7.91790300820006e-07
(314, 7)		-0.362281725248254
(314, 8)		9.80746224692465e-07
(314, 9)		0.724564246795275
(315, 0)		0.554699640206477
(315, 1)		1.00000110919019
(315, 2)		0.554700791415948
(315, 3)		-3.11734741208945e-07
(315, 4)		-0.240883241524374
(315, 5)		-2.23390387057895e-08
(315, 6)		0.51823340433594
(315, 7)		-2.31533019541244e-08
(315, 8)		-0.240883256049801
(315, 9)		-1.98712586649e-06
(316, 0)		1.73881153146195e-06
(316, 1)		0.554700791415948
(316, 2)		0.999998017266942
(316, 3)		0.724563095978965
(316, 4)		1.1305747474228e-06
(316, 5)		-0.362281977542051
(316, 6)		-7.52959188807888e-07
(316, 7)		0.0849320266011869
(316, 8)		-2.67738059657758e-07
(316, 9)		-0.169863684707216
(317, 0)		-0.169863353992125
(317, 1)		-3.11734741208945e-07
(317, 2)		0.724563095978965
(317, 3)		1.0000014652831
(317, 4)		0.603165833298165
(317, 5)		-1.36787218675297e-07
(317, 6)		-0.240883863364895
(317, 7)		7.44688539165752e-07
(317, 8)		0.155950962836806
(317, 9)		5.36572674558582e-07
(318, 0)		-1.9307237657177e-06
(318, 1)		-0.240883241524374
(318, 2)		1.1305747474228e-06
(318, 3)		0.603165833298165
(318, 4)		0.999997204926543
(318, 5)		0.724563265401816
(318, 6)		8.09467449529762e-07
(318, 7)		-0.169862428618721
(318, 8)		-5.33667340370711e-07
(318, 9)		0.155952144018844
(319, 0)		0.0849314620260603
(319, 1)		-2.23390387057895e-08
(319, 2)		-0.362281977542051
(319, 3)		-1.36787218675297e-07
(319, 4)		0.724563265401816
(319, 5)		1.00000222615556
(319, 6)		0.554700399218222
(319, 7)		-1.74799840563759e-06
(319, 8)		-0.169864525519006
(319, 9)		1.45124654632036e-06
(320, 0)		7.91790300820006e-07
(320, 1)		0.51823340433594
(320, 2)		-7.52959188807888e-07
(320, 3)		-0.240883863364895
(320, 4)		8.09467449529762e-07
(320, 5)		0.554700399218222
(320, 6)		0.999998902858198
(320, 7)		0.554699948237408
(320, 8)		1.50110338218608e-06
(320, 9)		-0.240882829164587
(321, 0)		-0.362281725248254
(321, 1)		-2.31533019541244e-08
(321, 2)		0.0849320266011869
(321, 3)		7.44688539165752e-07
(321, 4)		-0.169862428618721
(321, 5)		-1.74799840563759e-06
(321, 6)		0.554699948237408
(321, 7)		1.00000125128565
(321, 8)		0.724564162168815
(321, 9)		-1.97667885261077e-06
(322, 0)		9.80746224692465e-07
(322, 1)		-0.240883256049801
(322, 2)		-2.67738059657758e-07
(322, 3)		0.155950962836806
(322, 4)		-5.33667340370711e-07
(322, 5)		-0.169864525519006
(322, 6)		1.50110338218608e-06
(322, 7)		0.724564162168815
(322, 8)		0.999999063885002
(322, 9)		0.603164465117817
(323, 0)		0.724564246795275
(323, 1)		-1.98712586649e-06
(323, 2)		-0.169863684707216
(323, 3)		5.36572674558582e-07
(323, 4)		0.155952144018844
(323, 5)		1.45124654632036e-06
(323, 6)		-0.240882829164587
(323, 7)		-1.97667885261077e-06
(323, 8)		0.603164465117817
(323, 9)		1.00000227095086
Sheet: 
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