Predicción del precio de Stafi - Pronóstico de FIS
$0.01819
0.5355%
Add to portfolio
Add to favorites
Sentiment
Alcista 38.24%
Bajista 61.76%
SMA 50
$0.03104
SMA 200
$0.080144
RSI (14)
39.03
Momentum (10)
0
MACD (12, 26)
0
Hull Moving Average (9)
0.018824
Predicción de precio de Stafi hasta $0.018761 para el año 2026
| Año | Precio min. | Precio max. |
|---|---|---|
| 2026 | $0.006285 | $0.018761 |
| 2027 | $0.00605 | $0.015894 |
| 2028 | $0.010919 | $0.026744 |
| 2029 | $0.023986 | $0.0789054 |
| 2030 | $0.020399 | $0.058981 |
| 2031 | $0.024118 | $0.053843 |
| 2032 | $0.036815 | $0.099876 |
| 2033 | $0.085551 | $0.266035 |
| 2034 | $0.068778 | $0.154073 |
| 2035 | $0.081317 | $0.181536 |
Calculadora de ganancias de inversión
Si abres una posición corta de $10,000.00 en Stafi hoy y la cierras el Apr 06, 2026, nuestra previsión indica que podrías obtener una ganancia de alrededor de $3,954.80, equivalente a un ROI del 39.55% en los próximos 90 días.
$
≈ $3,954.80
(39.55% ROI)
Predicción del precio a largo plazo de Stafi para 2027, 2028, 2029, 2030, 2031, 2032 y 2037
[
'name' => 'Stafi'
'name_with_ticker' => 'Stafi <small>FIS</small>'
'name_lang' => 'Stafi'
'name_lang_with_ticker' => 'Stafi <small>FIS</small>'
'name_with_lang' => 'Stafi'
'name_with_lang_with_ticker' => 'Stafi <small>FIS</small>'
'image' => '/uploads/coins/stafi.png?1717202875'
'price_for_sd' => 0.01819
'ticker' => 'FIS'
'marketcap' => '$2.84M'
'low24h' => '$0.01772'
'high24h' => '$0.01872'
'volume24h' => '$312.07K'
'current_supply' => '155.35M'
'max_supply' => '155.35M'
'algo' => null
'proof' => null
'ico_price_and_roi' => '—'
'price' => '$0.01819'
'change_24h_pct' => '0.5355%'
'ath_price' => '$4.7'
'ath_days' => 1754
'ath_exchange' => null
'ath_pair' => null
'ath_date' => '19 mar. 2021'
'ath_pct' => '-99.61%'
'fdv' => '$2.84M'
'new_prediction' => true
'change_24h_pct_is_increased' => true
'change_30d_pct' => null
'change_30d_pct_is_increased' => false
'max_price' => '$0.896955'
'max_price_year' => 2037
'next_week_prediction_price' => '$0.018346'
'next_week_prediction_price_date' => '13 de enero de 2026'
'next_week_prediction_price_change_pct' => '0.86%'
'next_week_prediction_price_is_increased' => true
'next_month_prediction_price' => '$0.0160778'
'next_month_prediction_price_date' => '5 de febrero de 2026'
'next_month_prediction_price_change_pct' => '-11.62%'
'next_month_prediction_price_is_increased' => false
'current_year' => '2026'
'current_year_min_price_prediction' => '$0.006285'
'current_year_max_price_prediction' => '$0.018761'
'current_year_max_price_prediction_is_increased' => true
'grand_prediction_year' => 2030
'grand_prediction_min_price' => '$0.020399'
'grand_prediction_max_price' => '$0.058981'
'grand_prediction_max_price_is_increased' => true
'prediction_table' => [
0 => [
'items' => [
106 => 0.018536005376881
107 => 0.018605212092389
108 => 0.018761138356209
109 => 0.01742876550392
110 => 0.018026961798186
111 => 0.018378346077655
112 => 0.016790779119547
113 => 0.01834696498331
114 => 0.017405571856824
115 => 0.017086048890444
116 => 0.017516244470725
117 => 0.01734859683471
118 => 0.017204463241865
119 => 0.017124034220528
120 => 0.017439922375732
121 => 0.017425185815724
122 => 0.016908331482561
123 => 0.016234116074627
124 => 0.016460404895896
125 => 0.01637819204566
126 => 0.016080242070736
127 => 0.016281024379218
128 => 0.015396880706266
129 => 0.013875757470742
130 => 0.014880658073394
131 => 0.014841970493313
201 => 0.014822462461094
202 => 0.015577617490575
203 => 0.015505026758881
204 => 0.015373273870046
205 => 0.016077822325611
206 => 0.015820652661816
207 => 0.016613188968839
208 => 0.017135204638679
209 => 0.017002804579369
210 => 0.017493762839974
211 => 0.016465618133299
212 => 0.016807126562851
213 => 0.016877510976871
214 => 0.016069128307033
215 => 0.015516903500331
216 => 0.015480076401548
217 => 0.014522594687991
218 => 0.015034073690851
219 => 0.015484154046928
220 => 0.015268600484013
221 => 0.015200362665474
222 => 0.015548974881414
223 => 0.015576065036254
224 => 0.014958406635011
225 => 0.015086837375327
226 => 0.015622414912279
227 => 0.015073342195547
228 => 0.014006583597454
301 => 0.013742012716035
302 => 0.013706714083445
303 => 0.012989176869657
304 => 0.013759692607426
305 => 0.013423341839352
306 => 0.014485869885598
307 => 0.013878959564035
308 => 0.013852796873088
309 => 0.013813248128491
310 => 0.013195634207494
311 => 0.01333085240478
312 => 0.013780338286871
313 => 0.013940719913422
314 => 0.013923990795805
315 => 0.013778135560833
316 => 0.013844907340504
317 => 0.013629812173354
318 => 0.013553857593015
319 => 0.013314124044511
320 => 0.012961781956293
321 => 0.0130107772847
322 => 0.012312695412618
323 => 0.011932343358699
324 => 0.011827066923134
325 => 0.011686286873691
326 => 0.01184296840432
327 => 0.012310717834384
328 => 0.011746512783149
329 => 0.01077922279719
330 => 0.010837358573528
331 => 0.010967972402293
401 => 0.010724574396486
402 => 0.010494218610837
403 => 0.010694494277104
404 => 0.010284640758494
405 => 0.011017501241918
406 => 0.010997679419659
407 => 0.011270844488092
408 => 0.011441660211294
409 => 0.01104798527156
410 => 0.010948977088827
411 => 0.011005376649383
412 => 0.010073217544971
413 => 0.011194667202245
414 => 0.011204365545451
415 => 0.011121322442892
416 => 0.011718459764517
417 => 0.012978605764946
418 => 0.012504488150329
419 => 0.012320895479668
420 => 0.011971885678538
421 => 0.012436920516393
422 => 0.012401213096519
423 => 0.012239730602213
424 => 0.012142065485801
425 => 0.012322016457367
426 => 0.012119767568995
427 => 0.012083438111216
428 => 0.011863321123913
429 => 0.01178474937413
430 => 0.011726577978623
501 => 0.011662536987973
502 => 0.011803795455327
503 => 0.011483685184203
504 => 0.011097663578025
505 => 0.011065570058283
506 => 0.011154183087982
507 => 0.011114978418805
508 => 0.01106538236141
509 => 0.010970689981162
510 => 0.010942596774725
511 => 0.011033886066759
512 => 0.010930825778549
513 => 0.011082896847788
514 => 0.011041541931431
515 => 0.010810536730387
516 => 0.010522618720807
517 => 0.010520055646593
518 => 0.010458024183709
519 => 0.010379017789234
520 => 0.010357040017712
521 => 0.010677627619105
522 => 0.011341234359609
523 => 0.011210952477684
524 => 0.011305094489199
525 => 0.011768180010078
526 => 0.011915380971698
527 => 0.011810901215786
528 => 0.011667882881863
529 => 0.011674174962725
530 => 0.012162911904334
531 => 0.012193393827885
601 => 0.012270411814858
602 => 0.012369401693398
603 => 0.011827759620146
604 => 0.011648663669784
605 => 0.011563798072638
606 => 0.011302444880546
607 => 0.011584291891488
608 => 0.011420071708104
609 => 0.011442230621403
610 => 0.011427799600048
611 => 0.011435679913529
612 => 0.011017296392477
613 => 0.011169733357958
614 => 0.010916277337211
615 => 0.010576928177203
616 => 0.010575790559828
617 => 0.010658845785984
618 => 0.010609441287515
619 => 0.010476495052441
620 => 0.010495379437645
621 => 0.010329932352176
622 => 0.010515467709337
623 => 0.010520788199503
624 => 0.010449346980816
625 => 0.010735189797469
626 => 0.010852299832676
627 => 0.010805275692118
628 => 0.010849000493618
629 => 0.011216366278066
630 => 0.011276262930224
701 => 0.011302865066562
702 => 0.011267221727977
703 => 0.010855715265775
704 => 0.010873967327234
705 => 0.010740045810679
706 => 0.010626896241492
707 => 0.010631421630868
708 => 0.010689595217845
709 => 0.010943642684007
710 => 0.01147827059963
711 => 0.01149855933822
712 => 0.011523149881255
713 => 0.011423127784514
714 => 0.011392960163054
715 => 0.011432759042683
716 => 0.011633537178391
717 => 0.012149993054162
718 => 0.011967443054737
719 => 0.011819027063643
720 => 0.011949227900496
721 => 0.01192918450221
722 => 0.011759998049717
723 => 0.011755249549489
724 => 0.011430526654973
725 => 0.011310483994453
726 => 0.011210167362285
727 => 0.01110062421879
728 => 0.011035683371407
729 => 0.011135462028075
730 => 0.011158282587401
731 => 0.010940114810764
801 => 0.010910379348966
802 => 0.011088539864846
803 => 0.011010138064301
804 => 0.011090776260433
805 => 0.011109485013637
806 => 0.011106472473472
807 => 0.011024611989313
808 => 0.011076787420801
809 => 0.010953376971087
810 => 0.010819186642673
811 => 0.010733581573498
812 => 0.010658879796777
813 => 0.010700328684195
814 => 0.01055257096882
815 => 0.010505300301897
816 => 0.011059111558598
817 => 0.011468217888397
818 => 0.011462269320337
819 => 0.011426058942125
820 => 0.011372257665108
821 => 0.01162960127987
822 => 0.011539947910235
823 => 0.011605178227434
824 => 0.011621782080869
825 => 0.011672036944456
826 => 0.011689998738636
827 => 0.011635705721354
828 => 0.011453491724019
829 => 0.010999431767049
830 => 0.010788065631368
831 => 0.010718311286012
901 => 0.010720846723983
902 => 0.01065090802604
903 => 0.010671508107017
904 => 0.01064374415856
905 => 0.010591165957003
906 => 0.01069708212841
907 => 0.010709287980487
908 => 0.010684565880477
909 => 0.010690388829982
910 => 0.010485700400844
911 => 0.010501262417551
912 => 0.010414611130999
913 => 0.010398365059367
914 => 0.010179318152552
915 => 0.0097912448057724
916 => 0.010006275111079
917 => 0.009746548740105
918 => 0.0096481864279203
919 => 0.010113818315325
920 => 0.010067081788448
921 => 0.0099870891703137
922 => 0.0098687634161712
923 => 0.0098248752429608
924 => 0.0095582245958417
925 => 0.0095424694530841
926 => 0.0096746287139694
927 => 0.0096136417623933
928 => 0.0095279929848158
929 => 0.0092177817945072
930 => 0.008869001709205
1001 => 0.0088795291876269
1002 => 0.0089904696434773
1003 => 0.0093130439812213
1004 => 0.009187008606872
1005 => 0.0090955684966923
1006 => 0.0090784445127353
1007 => 0.0092927870234463
1008 => 0.0095961265822467
1009 => 0.0097384467163957
1010 => 0.0095974117857808
1011 => 0.0094353984513502
1012 => 0.0094452594523195
1013 => 0.0095108602739619
1014 => 0.0095177539927708
1015 => 0.0094122999672964
1016 => 0.009441984657767
1017 => 0.0093968908985172
1018 => 0.009120150581238
1019 => 0.0091151452264515
1020 => 0.0090472286895507
1021 => 0.0090451722038051
1022 => 0.0089296292319628
1023 => 0.0089134639714912
1024 => 0.0086840463879412
1025 => 0.0088350497361742
1026 => 0.0087337646182111
1027 => 0.0085811040546967
1028 => 0.0085547853160056
1029 => 0.0085539941429398
1030 => 0.0087107424073916
1031 => 0.0088332180414408
1101 => 0.008735526516202
1102 => 0.0087132840495758
1103 => 0.0089507754021059
1104 => 0.0089205524627147
1105 => 0.008894379592119
1106 => 0.0095689658518135
1107 => 0.009034978188643
1108 => 0.0088021290885505
1109 => 0.0085139341103411
1110 => 0.0086077718484513
1111 => 0.0086275448386343
1112 => 0.0079344878670901
1113 => 0.0076533147400493
1114 => 0.0075568267186347
1115 => 0.0075012964981702
1116 => 0.0075266023169405
1117 => 0.0072735135242855
1118 => 0.0074435933786519
1119 => 0.0072244398772757
1120 => 0.0071876980795828
1121 => 0.0075795716879527
1122 => 0.007634098611265
1123 => 0.0074014698162277
1124 => 0.0075508551618225
1125 => 0.0074966859588982
1126 => 0.0072281966350481
1127 => 0.0072179423177508
1128 => 0.007083223812899
1129 => 0.0068724154394486
1130 => 0.006776070356038
1201 => 0.0067258930000914
1202 => 0.0067465971550921
1203 => 0.0067361285007661
1204 => 0.0066678134500185
1205 => 0.0067400442395083
1206 => 0.0065555244201848
1207 => 0.006482047141353
1208 => 0.0064488591591646
1209 => 0.0062850871989505
1210 => 0.0065457212173724
1211 => 0.0065970694023824
1212 => 0.006648518759179
1213 => 0.0070963502841265
1214 => 0.0070739778866989
1215 => 0.0072762134636451
1216 => 0.0072683549610124
1217 => 0.0072106740984682
1218 => 0.0069673280274355
1219 => 0.0070643214341225
1220 => 0.006765790804462
1221 => 0.0069894702503132
1222 => 0.0068873922923037
1223 => 0.006954957590029
1224 => 0.0068334690926016
1225 => 0.0069007058432151
1226 => 0.0066092459619403
1227 => 0.0063370848257571
1228 => 0.0064466104118361
1229 => 0.006565677249674
1230 => 0.0068238444917726
1231 => 0.0066700822122121
]
'min_raw' => 0.0062850871989505
'max_raw' => 0.018761138356209
'avg_raw' => 0.01252311277758
'max_pct' => '3.13%'
'is_grow' => true
'min' => '$0.006285'
'max' => '$0.018761'
'avg' => '$0.012523'
'bar_min_pct' => 50.898974802884
'bar_max_pct' => 51.045822849954
'min_diff' => -0.011906202801049
'max_diff' => 0.00056984835620929
'year' => 2026
]
1 => [
'items' => [
101 => 0.0067253809423376
102 => 0.006540139453313
103 => 0.0061579333498398
104 => 0.006160096594878
105 => 0.0061013025126713
106 => 0.0060504958415681
107 => 0.0066877436596884
108 => 0.0066084918201079
109 => 0.0064822143859607
110 => 0.0066512417496325
111 => 0.0066959352674123
112 => 0.0066972076290318
113 => 0.006820525630339
114 => 0.0068863404697426
115 => 0.0068979406204454
116 => 0.007091984159964
117 => 0.0071570249949145
118 => 0.007424918989152
119 => 0.0068807565404419
120 => 0.0068695498729068
121 => 0.0066536203112712
122 => 0.0065166743695706
123 => 0.0066629971170618
124 => 0.0067926190962921
125 => 0.0066576480274858
126 => 0.0066752723996771
127 => 0.0064940847673461
128 => 0.0065588508202339
129 => 0.0066146360699104
130 => 0.0065838347339445
131 => 0.0065377236432019
201 => 0.0067819915721848
202 => 0.0067682090183379
203 => 0.0069956769295021
204 => 0.0071730044326411
205 => 0.0074908070193489
206 => 0.0071591634526958
207 => 0.0071470770429631
208 => 0.0072652236368206
209 => 0.0071570069072865
210 => 0.0072253961448376
211 => 0.0074797884558859
212 => 0.0074851633645522
213 => 0.0073951267192131
214 => 0.0073896479811616
215 => 0.007406940503792
216 => 0.0075082233489601
217 => 0.0074728320107509
218 => 0.0075137877633257
219 => 0.0075650035590571
220 => 0.0077768538052499
221 => 0.0078279301823914
222 => 0.0077038410660029
223 => 0.0077150449238459
224 => 0.0076686321879942
225 => 0.0076237980667113
226 => 0.0077245786238576
227 => 0.0079087570728892
228 => 0.0079076113083166
301 => 0.0079503371285745
302 => 0.0079769549606353
303 => 0.0078626917399862
304 => 0.0077883105849188
305 => 0.0078168330527675
306 => 0.0078624410999962
307 => 0.0078020429777411
308 => 0.0074292377880512
309 => 0.0075423230677154
310 => 0.0075235001475916
311 => 0.0074966940203901
312 => 0.007610402143555
313 => 0.007599434717683
314 => 0.0072709177329082
315 => 0.0072919483244027
316 => 0.0072721966728325
317 => 0.0073360182998637
318 => 0.0071535603299821
319 => 0.0072096831726445
320 => 0.0072448828934434
321 => 0.0072656157994109
322 => 0.0073405172724524
323 => 0.0073317284491005
324 => 0.0073399709468527
325 => 0.0074510300581175
326 => 0.0080127289320096
327 => 0.0080433009623969
328 => 0.0078927531035753
329 => 0.0079528940037493
330 => 0.0078374366267843
331 => 0.0079149439374381
401 => 0.0079679724709152
402 => 0.0077283467249327
403 => 0.0077141576434139
404 => 0.0075982237327836
405 => 0.007660520049524
406 => 0.0075614021303264
407 => 0.0075857222006999
408 => 0.0075177211637501
409 => 0.0076401094913883
410 => 0.0077769586589113
411 => 0.007811532162965
412 => 0.0077205841586291
413 => 0.0076547318097243
414 => 0.0075391167781599
415 => 0.0077313871523006
416 => 0.0077876128690328
417 => 0.0077310918225466
418 => 0.0077179946610665
419 => 0.0076931755637277
420 => 0.0077232601498944
421 => 0.0077873066517044
422 => 0.007757103504204
423 => 0.007777053215239
424 => 0.0077010254888262
425 => 0.0078627295658668
426 => 0.0081195545564126
427 => 0.0081203802907523
428 => 0.0080901769804457
429 => 0.0080778184366076
430 => 0.0081088088658723
501 => 0.0081256199024545
502 => 0.0082258372680239
503 => 0.0083333744941158
504 => 0.0088352038061194
505 => 0.0086942921434112
506 => 0.0091395449629801
507 => 0.0094916821344165
508 => 0.0095972726750381
509 => 0.0095001343460851
510 => 0.0091678293700466
511 => 0.0091515249025775
512 => 0.0096481288323212
513 => 0.0095078154762677
514 => 0.0094911256490385
515 => 0.0093135740852283
516 => 0.0094185290496291
517 => 0.0093955738593182
518 => 0.0093593379684061
519 => 0.0095595847292567
520 => 0.0099344287894173
521 => 0.0098760058273759
522 => 0.0098323957963753
523 => 0.0096413093352195
524 => 0.0097563860655415
525 => 0.0097154094460234
526 => 0.0098914710078784
527 => 0.0097871760388766
528 => 0.0095067524645935
529 => 0.0095514108430863
530 => 0.0095446608190173
531 => 0.0096835758360454
601 => 0.0096418769960163
602 => 0.0095365184512592
603 => 0.0099331476131704
604 => 0.0099073927215632
605 => 0.0099439072694743
606 => 0.0099599821027147
607 => 0.01020140328418
608 => 0.010300305817611
609 => 0.010322758424232
610 => 0.010416708181594
611 => 0.010320420868682
612 => 0.01070563877202
613 => 0.010961786199652
614 => 0.011259314618072
615 => 0.011694083605484
616 => 0.011857560766589
617 => 0.011828030080663
618 => 0.012157666964969
619 => 0.01275001711865
620 => 0.011947760982661
621 => 0.012792538641887
622 => 0.012525091788403
623 => 0.011890980109956
624 => 0.01185015079355
625 => 0.012279578584382
626 => 0.013232008093555
627 => 0.012993435303874
628 => 0.013232398313173
629 => 0.012953635269558
630 => 0.012939792334843
701 => 0.013218859414355
702 => 0.013870914856791
703 => 0.013561147758023
704 => 0.013117020663929
705 => 0.013444957198825
706 => 0.013160868223205
707 => 0.012520736249635
708 => 0.012993252871757
709 => 0.012677294463043
710 => 0.012769507923979
711 => 0.013433605503831
712 => 0.013353699526038
713 => 0.013457105260396
714 => 0.013274596845854
715 => 0.013104105207738
716 => 0.012785869904317
717 => 0.012691656119785
718 => 0.012717693420373
719 => 0.012691643216992
720 => 0.012513593489462
721 => 0.012475143667754
722 => 0.012411058947049
723 => 0.012430921481677
724 => 0.012310423458105
725 => 0.012537828124747
726 => 0.012580036434759
727 => 0.012745522587166
728 => 0.012762703908489
729 => 0.013223580487394
730 => 0.012969737412449
731 => 0.013140037262879
801 => 0.013124804041332
802 => 0.011904723232823
803 => 0.012072839603371
804 => 0.012334375918121
805 => 0.012216554162831
806 => 0.012049981766894
807 => 0.011915465626129
808 => 0.011711659917887
809 => 0.011998512538495
810 => 0.012375693231219
811 => 0.012772269833299
812 => 0.01324873063597
813 => 0.013142390131429
814 => 0.012763362730012
815 => 0.01278036562236
816 => 0.012885470812463
817 => 0.012749350041466
818 => 0.012709205368706
819 => 0.012879955550889
820 => 0.012881131413551
821 => 0.012724508015775
822 => 0.012550449770925
823 => 0.012549720460524
824 => 0.012518748477056
825 => 0.012959145116612
826 => 0.013201318739245
827 => 0.013229083554798
828 => 0.01319944994594
829 => 0.013210854745873
830 => 0.013069939250795
831 => 0.013392030285352
901 => 0.013687612870165
902 => 0.013608390423234
903 => 0.013489624713151
904 => 0.013395022104538
905 => 0.013586105055159
906 => 0.01357759643216
907 => 0.013685031214147
908 => 0.013680157351863
909 => 0.013644031075507
910 => 0.013608391713417
911 => 0.013749697755613
912 => 0.013709003884766
913 => 0.013668246805098
914 => 0.013586502242227
915 => 0.013597612685954
916 => 0.013478867482446
917 => 0.013423930517891
918 => 0.012597810383208
919 => 0.012377044088966
920 => 0.012446501659247
921 => 0.012469368894848
922 => 0.012373291120675
923 => 0.012511041968484
924 => 0.012489573644767
925 => 0.012573094333801
926 => 0.01252091423334
927 => 0.012523055722864
928 => 0.01267650627235
929 => 0.012721053619691
930 => 0.012698396479292
1001 => 0.012714264763786
1002 => 0.013079942682366
1003 => 0.013027954976066
1004 => 0.013000337543247
1005 => 0.013007987760879
1006 => 0.013101426309299
1007 => 0.013127584001301
1008 => 0.01301675202222
1009 => 0.013069021024267
1010 => 0.013291575801058
1011 => 0.013369457377425
1012 => 0.013618017983913
1013 => 0.013512425020464
1014 => 0.01370624547483
1015 => 0.014301983473289
1016 => 0.014777900208391
1017 => 0.0143402275107
1018 => 0.015214187987085
1019 => 0.015894691580136
1020 => 0.015868572718796
1021 => 0.015749911177016
1022 => 0.014975175928453
1023 => 0.014262253002073
1024 => 0.014858643302296
1025 => 0.01486016362382
1026 => 0.014808933168118
1027 => 0.014490745207644
1028 => 0.014797860916806
1029 => 0.014822238646519
1030 => 0.014808593600442
1031 => 0.014564639637177
1101 => 0.014192167025501
1102 => 0.014264947282249
1103 => 0.01438416282748
1104 => 0.014158462929391
1105 => 0.014086338136312
1106 => 0.014220431848948
1107 => 0.014652509730597
1108 => 0.014570827909928
1109 => 0.014568694867488
1110 => 0.014918164334792
1111 => 0.014668019616434
1112 => 0.014265865274362
1113 => 0.014164315999224
1114 => 0.013803884484275
1115 => 0.014052835815464
1116 => 0.014061795130673
1117 => 0.013925447030803
1118 => 0.014276929171209
1119 => 0.014273690201408
1120 => 0.014607370182511
1121 => 0.015245240981902
1122 => 0.015056591198807
1123 => 0.014837212026104
1124 => 0.014861064624902
1125 => 0.015122668760479
1126 => 0.014964496928267
1127 => 0.015021376621944
1128 => 0.01512258266625
1129 => 0.015183642785585
1130 => 0.014852279013391
1201 => 0.014775022267132
1202 => 0.014616982077717
1203 => 0.014575752342259
1204 => 0.01470447277892
1205 => 0.01467055949162
1206 => 0.014061042134922
1207 => 0.013997344179825
1208 => 0.013999297705168
1209 => 0.013839126168403
1210 => 0.013594826129262
1211 => 0.014236832045726
1212 => 0.014185269985767
1213 => 0.014128349462159
1214 => 0.014135321901517
1215 => 0.014413994910254
1216 => 0.014252350491862
1217 => 0.014682108671157
1218 => 0.014593763309207
1219 => 0.014503152222081
1220 => 0.014490627009759
1221 => 0.01445574947179
1222 => 0.014336141416735
1223 => 0.014191707502925
1224 => 0.014096339722377
1225 => 0.013003128264195
1226 => 0.013206021951915
1227 => 0.013439432645295
1228 => 0.013520005081316
1229 => 0.01338218035406
1230 => 0.014341583577018
1231 => 0.014516875790892
]
'min_raw' => 0.0060504958415681
'max_raw' => 0.015894691580136
'avg_raw' => 0.010972593710852
'max_pct' => '-12.62%'
'is_grow' => false
'min' => '$0.00605'
'max' => '$0.015894'
'avg' => '$0.010972'
'bar_min_pct' => 50.865420500042
'bar_max_pct' => 50.886035342412
'min_diff' => -0.00023459135738244
'max_diff' => -0.0028664467760736
'year' => 2027
]
2 => [
'items' => [
101 => 0.01398590424104
102 => 0.013886581143488
103 => 0.014348095182758
104 => 0.014069745799282
105 => 0.014195086509618
106 => 0.013924168451574
107 => 0.014474653029725
108 => 0.014470459259554
109 => 0.014256308325395
110 => 0.014437307228504
111 => 0.014405854214924
112 => 0.014164078337689
113 => 0.014482317756282
114 => 0.014482475599063
115 => 0.014276359980978
116 => 0.014035662063565
117 => 0.013992630960963
118 => 0.013960212805567
119 => 0.014187113630659
120 => 0.014390552200937
121 => 0.014769100943525
122 => 0.014864277091507
123 => 0.015235755933319
124 => 0.015014558369997
125 => 0.01511261238483
126 => 0.015219063888518
127 => 0.015270100654011
128 => 0.015186938983424
129 => 0.01576399853155
130 => 0.015812720038059
131 => 0.015829055937753
201 => 0.015634474704914
202 => 0.015807308381979
203 => 0.01572644522813
204 => 0.015936828690015
205 => 0.015969819503149
206 => 0.015941877458106
207 => 0.01595234926292
208 => 0.015459930738875
209 => 0.015434396240688
210 => 0.015086231546072
211 => 0.015228111232631
212 => 0.014962873959078
213 => 0.015046983430769
214 => 0.015084058084465
215 => 0.015064692389342
216 => 0.015236132897235
217 => 0.015090373442544
218 => 0.014705690276543
219 => 0.01432090230387
220 => 0.014316071604314
221 => 0.014214763723181
222 => 0.014141536680586
223 => 0.014155642806859
224 => 0.014205354635735
225 => 0.014138647338721
226 => 0.014152882722684
227 => 0.014389284946351
228 => 0.014436693726363
229 => 0.014275580168074
301 => 0.013628685982967
302 => 0.01346993652733
303 => 0.013584042487903
304 => 0.013529507188114
305 => 0.01091936823555
306 => 0.011532581665717
307 => 0.011168231068272
308 => 0.011336140586539
309 => 0.010964232974678
310 => 0.011141726780407
311 => 0.011108950155524
312 => 0.012094979204928
313 => 0.01207958371756
314 => 0.012086952722652
315 => 0.011735210909774
316 => 0.01229554516852
317 => 0.012571585973346
318 => 0.01252049816696
319 => 0.012533355867184
320 => 0.012312417977744
321 => 0.012089091884368
322 => 0.011841388877175
323 => 0.012301590447523
324 => 0.012250423888803
325 => 0.01236778156536
326 => 0.012666255179619
327 => 0.012710206553109
328 => 0.012769277644791
329 => 0.01274810486339
330 => 0.01325252641495
331 => 0.013191437636775
401 => 0.013338644015735
402 => 0.01303582932564
403 => 0.012693165760364
404 => 0.012758294901607
405 => 0.01275202244157
406 => 0.012672166826102
407 => 0.012600076747044
408 => 0.012480067076665
409 => 0.012859795431832
410 => 0.012844379154078
411 => 0.013093950771459
412 => 0.013049836563878
413 => 0.012755231089071
414 => 0.012765752981238
415 => 0.012836517762712
416 => 0.013081435479369
417 => 0.013154143732943
418 => 0.013120462372965
419 => 0.013200183653751
420 => 0.013263192103585
421 => 0.013208096544955
422 => 0.013988133468913
423 => 0.013664207754101
424 => 0.013822086893639
425 => 0.013859740138141
426 => 0.013763292144112
427 => 0.013784208260473
428 => 0.01381589047746
429 => 0.01400825869499
430 => 0.01451308855998
501 => 0.014736674270691
502 => 0.01540934291289
503 => 0.01471810858988
504 => 0.014677093605765
505 => 0.014798261540872
506 => 0.01519318924305
507 => 0.015513241051992
508 => 0.01561942070125
509 => 0.015633454094735
510 => 0.015832654175432
511 => 0.015946831946827
512 => 0.015808466046153
513 => 0.015691215432846
514 => 0.015271238289663
515 => 0.015319851787546
516 => 0.015654750580276
517 => 0.016127814850447
518 => 0.016533753208202
519 => 0.016391607743696
520 => 0.017476077298816
521 => 0.017583598025546
522 => 0.017568742137673
523 => 0.017813690354392
524 => 0.017327518027042
525 => 0.017119669937955
526 => 0.015716566346294
527 => 0.016110781223699
528 => 0.016683795699435
529 => 0.016607955084877
530 => 0.016191816655877
531 => 0.016533437529888
601 => 0.016420486985467
602 => 0.016331398204761
603 => 0.016739531179888
604 => 0.016290772208557
605 => 0.016679318985413
606 => 0.016181003725093
607 => 0.016392257052205
608 => 0.016272339446563
609 => 0.016349940833962
610 => 0.015896284708881
611 => 0.016141066542095
612 => 0.015886100979852
613 => 0.015885980092978
614 => 0.01588035171406
615 => 0.016180317567349
616 => 0.016190099443055
617 => 0.015968424224252
618 => 0.015936477362004
619 => 0.016054601655761
620 => 0.015916309044573
621 => 0.015981015286945
622 => 0.015918268930737
623 => 0.015904143404315
624 => 0.015791588806518
625 => 0.015743097191035
626 => 0.015762112002941
627 => 0.015697204647098
628 => 0.0156580956174
629 => 0.015872571943693
630 => 0.015757985894505
701 => 0.01585500998826
702 => 0.01574443878801
703 => 0.015361150834364
704 => 0.015140717879026
705 => 0.014416722465401
706 => 0.014622046666592
707 => 0.014758176824404
708 => 0.014713185808059
709 => 0.01480984392038
710 => 0.014815777943452
711 => 0.014784353405824
712 => 0.014747967816983
713 => 0.014730257324584
714 => 0.014862256824989
715 => 0.014938886977873
716 => 0.014771839306927
717 => 0.01473270237487
718 => 0.014901596793151
719 => 0.015004622290734
720 => 0.015765304679868
721 => 0.015708950871509
722 => 0.015850387871613
723 => 0.015834464235929
724 => 0.015982712744719
725 => 0.016225036402097
726 => 0.015732324651888
727 => 0.015817842375034
728 => 0.015796875404211
729 => 0.016025787293818
730 => 0.016026501931751
731 => 0.015889257818935
801 => 0.015963660079024
802 => 0.015922130778561
803 => 0.015997179837519
804 => 0.015708198232041
805 => 0.016060146633876
806 => 0.016259678698663
807 => 0.016262449201576
808 => 0.016357025816701
809 => 0.016453121135175
810 => 0.016637567730849
811 => 0.01644797701973
812 => 0.016106921786712
813 => 0.016131544872934
814 => 0.015931584314603
815 => 0.015934945687714
816 => 0.01591700241461
817 => 0.015970851527902
818 => 0.01572001508421
819 => 0.01577888589618
820 => 0.015696466414675
821 => 0.015817663211177
822 => 0.015687275492689
823 => 0.015796865293303
824 => 0.015844160618288
825 => 0.01601868138568
826 => 0.015661498633447
827 => 0.014933178822499
828 => 0.015086280476784
829 => 0.01485983110422
830 => 0.014880789855805
831 => 0.014923129869566
901 => 0.014785892032176
902 => 0.014812072686689
903 => 0.014811137329479
904 => 0.014803076926367
905 => 0.014767376064486
906 => 0.014715602751557
907 => 0.01492185169528
908 => 0.014956897409843
909 => 0.015034799692071
910 => 0.015266584042359
911 => 0.015243423319914
912 => 0.015281199419151
913 => 0.01519873440662
914 => 0.014884615171221
915 => 0.014901673356976
916 => 0.014688957507267
917 => 0.015029360069544
918 => 0.014948748249702
919 => 0.01489677728504
920 => 0.014882596525824
921 => 0.015114955424684
922 => 0.015184480849003
923 => 0.015141157270245
924 => 0.015052299346262
925 => 0.015222932828796
926 => 0.015268587150273
927 => 0.015278807469185
928 => 0.01558113728451
929 => 0.015295704347397
930 => 0.015364410892319
1001 => 0.015900439742656
1002 => 0.015414335542326
1003 => 0.015671835778658
1004 => 0.015659232482056
1005 => 0.015790960889631
1006 => 0.015648426907771
1007 => 0.015650193787301
1008 => 0.015767159689173
1009 => 0.015602902174906
1010 => 0.015562229704415
1011 => 0.015506040977734
1012 => 0.015628727006819
1013 => 0.015702271732644
1014 => 0.016294988210145
1015 => 0.016677910085766
1016 => 0.016661286437261
1017 => 0.016813195466433
1018 => 0.016744759057464
1019 => 0.016523759840289
1020 => 0.016900978556023
1021 => 0.016781610770864
1022 => 0.01679145130604
1023 => 0.01679108504083
1024 => 0.016870454182648
1025 => 0.016814213871595
1026 => 0.016703358445559
1027 => 0.016776949450767
1028 => 0.016995488426971
1029 => 0.017673840114701
1030 => 0.018053454706119
1031 => 0.017650986839639
1101 => 0.017928603784677
1102 => 0.017762132542686
1103 => 0.017731879765926
1104 => 0.017906243723141
1105 => 0.018080912881381
1106 => 0.018069787211117
1107 => 0.017942986371595
1108 => 0.017871359794801
1109 => 0.018413740230947
1110 => 0.018813356897089
1111 => 0.018786105719522
1112 => 0.018906383554745
1113 => 0.01925952299901
1114 => 0.019291809644106
1115 => 0.019287742268924
1116 => 0.01920771645029
1117 => 0.019555428094121
1118 => 0.01984549526481
1119 => 0.019189192785445
1120 => 0.019439104177957
1121 => 0.019551297453697
1122 => 0.01971603046873
1123 => 0.019993962677548
1124 => 0.020295870774202
1125 => 0.020338563889323
1126 => 0.020308271081091
1127 => 0.020109154575623
1128 => 0.020439506017495
1129 => 0.020633018144448
1130 => 0.020748250187603
1201 => 0.02104045947626
1202 => 0.019551990321173
1203 => 0.018498377871486
1204 => 0.018333841073119
1205 => 0.018668433122688
1206 => 0.018756662377838
1207 => 0.018721097275717
1208 => 0.01753516067334
1209 => 0.018327597362342
1210 => 0.019180192609739
1211 => 0.019212944265495
1212 => 0.019639771273268
1213 => 0.019778763643229
1214 => 0.020122415329981
1215 => 0.020100919823408
1216 => 0.02018459354044
1217 => 0.020165358401921
1218 => 0.020801900787229
1219 => 0.021504101565682
1220 => 0.021479786585586
1221 => 0.021378836915621
1222 => 0.021528764389996
1223 => 0.022253510845768
1224 => 0.022186787805946
1225 => 0.022251603555678
1226 => 0.023106120471954
1227 => 0.024217114016727
1228 => 0.023700945973252
1229 => 0.02482088210424
1230 => 0.025525822533433
1231 => 0.026744944113522
]
'min_raw' => 0.01091936823555
'max_raw' => 0.026744944113522
'avg_raw' => 0.018832156174536
'max_pct' => '47.02%'
'is_grow' => true
'min' => '$0.010919'
'max' => '$0.026744'
'avg' => '$0.018832'
'bar_min_pct' => 51.561829867501
'bar_max_pct' => 51.49087294937
'min_diff' => 0.0048688723939819
'max_diff' => 0.010850252533386
'year' => 2028
]
3 => [
'items' => [
101 => 0.026592304087395
102 => 0.027066899172196
103 => 0.026319046583692
104 => 0.024601825874541
105 => 0.024330069124061
106 => 0.024874133020499
107 => 0.026211661020912
108 => 0.024832009503908
109 => 0.025111111208936
110 => 0.025030729899111
111 => 0.025026446720709
112 => 0.025189918219367
113 => 0.024952794284464
114 => 0.023986708715891
115 => 0.02442946003879
116 => 0.024258492490354
117 => 0.024448193731819
118 => 0.025471933093263
119 => 0.02501931351867
120 => 0.024542515564665
121 => 0.025140526008924
122 => 0.025901998803148
123 => 0.025854347204184
124 => 0.02576188318537
125 => 0.026283098018166
126 => 0.027143992220329
127 => 0.02737668846382
128 => 0.0275484600735
129 => 0.02757214447637
130 => 0.027816108545703
131 => 0.026504252258038
201 => 0.028586201877421
202 => 0.028945697063991
203 => 0.028878126868465
204 => 0.029277690638468
205 => 0.029160128841378
206 => 0.028989800242277
207 => 0.029623193807382
208 => 0.028897059197214
209 => 0.027866402535886
210 => 0.027300963907404
211 => 0.028045579106022
212 => 0.028500289624329
213 => 0.028800824351909
214 => 0.028891765978887
215 => 0.026606087927274
216 => 0.02537423422697
217 => 0.026163838325633
218 => 0.027127209821566
219 => 0.026498900680736
220 => 0.02652352920951
221 => 0.025627725491425
222 => 0.027206468573443
223 => 0.026976458985712
224 => 0.028169749133739
225 => 0.027884960863161
226 => 0.02885804265562
227 => 0.028601797608144
228 => 0.029665456473752
301 => 0.030089778792657
302 => 0.030802282006594
303 => 0.031326402271176
304 => 0.031634175715362
305 => 0.031615698152202
306 => 0.032835249870187
307 => 0.032116122829983
308 => 0.031212729782257
309 => 0.031196390252192
310 => 0.031664270312788
311 => 0.032644818563171
312 => 0.032899060458098
313 => 0.033041146993046
314 => 0.032823536518706
315 => 0.032042975656864
316 => 0.031705933434254
317 => 0.031993103172971
318 => 0.031641919259297
319 => 0.032248161219101
320 => 0.033080660916207
321 => 0.032908753020815
322 => 0.033483415341238
323 => 0.034078130386637
324 => 0.034928599611881
325 => 0.035150943760144
326 => 0.035518470182232
327 => 0.035896775596701
328 => 0.036018277100211
329 => 0.036250261170115
330 => 0.036249038499557
331 => 0.036948138108542
401 => 0.037719266626565
402 => 0.038010349790453
403 => 0.038679679475393
404 => 0.037533475846042
405 => 0.038402884465543
406 => 0.039187112803042
407 => 0.038252123449136
408 => 0.039540788448915
409 => 0.039590824390679
410 => 0.040346307705905
411 => 0.039580480632833
412 => 0.039125734961449
413 => 0.040438568675636
414 => 0.041073807556057
415 => 0.040882468435529
416 => 0.039426368280732
417 => 0.038578855535567
418 => 0.03636075120847
419 => 0.038988191598892
420 => 0.04026794116958
421 => 0.039423054038509
422 => 0.039849165963272
423 => 0.042173894457523
424 => 0.04305900055311
425 => 0.042874904672587
426 => 0.042906013845919
427 => 0.043383601029286
428 => 0.045501485612401
429 => 0.044232400078018
430 => 0.045202568417326
501 => 0.045717142206293
502 => 0.046195107018994
503 => 0.045021376501331
504 => 0.043494370343376
505 => 0.043010703393794
506 => 0.039339046664229
507 => 0.039147920986258
508 => 0.039040636351512
509 => 0.038364221905153
510 => 0.037832745435825
511 => 0.037410095614959
512 => 0.036300936271086
513 => 0.036675244989929
514 => 0.034907476495342
515 => 0.03603843213231
516 => 0.033217030930686
517 => 0.035566777689788
518 => 0.034287917358684
519 => 0.035146637676182
520 => 0.035143641681891
521 => 0.033562465319853
522 => 0.032650475792538
523 => 0.033231631014506
524 => 0.033854675544615
525 => 0.033955762423452
526 => 0.034763555919864
527 => 0.03498899372125
528 => 0.034305906658367
529 => 0.033158563661946
530 => 0.033425065271907
531 => 0.032645075145918
601 => 0.031278172452009
602 => 0.032259905830606
603 => 0.032595112769828
604 => 0.032743159250507
605 => 0.031398967440883
606 => 0.030976593190475
607 => 0.030751724683621
608 => 0.032985045378961
609 => 0.033107391728089
610 => 0.032481450507923
611 => 0.035310764177252
612 => 0.034670403355903
613 => 0.03538584328556
614 => 0.033400883044141
615 => 0.033476711198466
616 => 0.03253699920978
617 => 0.033063175131866
618 => 0.032691290949577
619 => 0.033020665317134
620 => 0.033218090954986
621 => 0.034157648746182
622 => 0.035577505930531
623 => 0.034017310143668
624 => 0.033337510496917
625 => 0.033759254374423
626 => 0.03488241389698
627 => 0.036584058067133
628 => 0.035576650469622
629 => 0.036023720854507
630 => 0.036121385844827
701 => 0.035378560778679
702 => 0.036611447086876
703 => 0.037272160875389
704 => 0.037949916506949
705 => 0.038538392731552
706 => 0.037679206003539
707 => 0.038598658962092
708 => 0.037857742182794
709 => 0.037193063237195
710 => 0.037194071280788
711 => 0.036777108468803
712 => 0.035969190479888
713 => 0.035820198007047
714 => 0.036595275666444
715 => 0.037216814549154
716 => 0.037268007468504
717 => 0.037612123329793
718 => 0.037815767551829
719 => 0.039811757768671
720 => 0.040614561545582
721 => 0.041596214807691
722 => 0.041978624076229
723 => 0.043129538873218
724 => 0.04220008170192
725 => 0.04199898779635
726 => 0.039207244960217
727 => 0.039664392693237
728 => 0.040396330321998
729 => 0.039219314342125
730 => 0.039965860069622
731 => 0.04011324401023
801 => 0.03917931978952
802 => 0.039678169068285
803 => 0.038353373282389
804 => 0.035606382858414
805 => 0.036614505272487
806 => 0.037356822699579
807 => 0.03629744420404
808 => 0.038196339153685
809 => 0.037087043925251
810 => 0.036735450593398
811 => 0.035363759653769
812 => 0.036011144976048
813 => 0.036886742894095
814 => 0.036345725179925
815 => 0.037468418171045
816 => 0.039058450857755
817 => 0.040191602838388
818 => 0.040278592177057
819 => 0.039550051368797
820 => 0.04071754266352
821 => 0.040726046563022
822 => 0.039409111613233
823 => 0.038602496289212
824 => 0.038419231590461
825 => 0.038877062739101
826 => 0.039432954273843
827 => 0.040309440288427
828 => 0.040839082430319
829 => 0.042220108235887
830 => 0.04259377422176
831 => 0.043004319851787
901 => 0.043552935421087
902 => 0.044211689074176
903 => 0.042770373584084
904 => 0.042827639735453
905 => 0.041485506707451
906 => 0.040051245085684
907 => 0.04113967087337
908 => 0.042562642803554
909 => 0.042236211470526
910 => 0.042199481277173
911 => 0.042261251274286
912 => 0.042015132709433
913 => 0.040901947562184
914 => 0.040342912950143
915 => 0.041064210224615
916 => 0.04144754762475
917 => 0.042042070501823
918 => 0.041968783008368
919 => 0.043500210092614
920 => 0.044095276349601
921 => 0.043943032936743
922 => 0.043971049388651
923 => 0.045048388422856
924 => 0.046246611000564
925 => 0.047368904563982
926 => 0.048510549780321
927 => 0.047134251912853
928 => 0.046435452734004
929 => 0.047156435112651
930 => 0.04677387171398
1001 => 0.048972194478423
1002 => 0.049124401577
1003 => 0.051322565377687
1004 => 0.053408884577015
1005 => 0.052098504868208
1006 => 0.053334133912815
1007 => 0.054670567466871
1008 => 0.057248764621175
1009 => 0.056380518521675
1010 => 0.055715455616609
1011 => 0.055086974384882
1012 => 0.05639474405952
1013 => 0.058077168853811
1014 => 0.058439547040437
1015 => 0.059026738141892
1016 => 0.058409378497023
1017 => 0.059152920189334
1018 => 0.061777949091964
1019 => 0.061068643110702
1020 => 0.060061314590684
1021 => 0.062133522798855
1022 => 0.062883446893887
1023 => 0.068146806931116
1024 => 0.074792016396677
1025 => 0.072040856043137
1026 => 0.070333122032305
1027 => 0.070734480032843
1028 => 0.073161085575129
1029 => 0.073940434258702
1030 => 0.071821895879151
1031 => 0.072570199450044
1101 => 0.076693425697252
1102 => 0.078905404289943
1103 => 0.075901240252709
1104 => 0.067612870820855
1105 => 0.059970615678876
1106 => 0.061997685877763
1107 => 0.061767879024521
1108 => 0.066197771244196
1109 => 0.061051726397632
1110 => 0.061138372595081
1111 => 0.065659870294521
1112 => 0.064453612226405
1113 => 0.062499628641918
1114 => 0.059984881921451
1115 => 0.05533614002275
1116 => 0.051218619683313
1117 => 0.059294025277252
1118 => 0.058945799103869
1119 => 0.058441516000583
1120 => 0.059563743477815
1121 => 0.065012961557426
1122 => 0.064887339443293
1123 => 0.064088195646147
1124 => 0.064694339172952
1125 => 0.062393368751008
1126 => 0.062986381220866
1127 => 0.059969405106617
1128 => 0.061333204310309
1129 => 0.062495436270724
1130 => 0.062728771543916
1201 => 0.063254487828811
1202 => 0.058762299734016
1203 => 0.060779160304865
1204 => 0.06196387693596
1205 => 0.056611284096314
1206 => 0.061858073385418
1207 => 0.058684100733502
1208 => 0.057606806743972
1209 => 0.059057241178183
1210 => 0.058492005468577
1211 => 0.058006048997213
1212 => 0.057734876936399
1213 => 0.058799915906277
1214 => 0.058750230565335
1215 => 0.057007620095459
1216 => 0.054734455775395
1217 => 0.055497404335284
1218 => 0.055220217970795
1219 => 0.054215658828136
1220 => 0.054892610399355
1221 => 0.051911658277058
1222 => 0.046783085087055
1223 => 0.050171177628816
1224 => 0.050040739751494
1225 => 0.049974967058861
1226 => 0.052521024963995
1227 => 0.052276280243966
1228 => 0.051832066180567
1229 => 0.054207500488505
1230 => 0.053340435012008
1231 => 0.056012526504254
]
'min_raw' => 0.023986708715891
'max_raw' => 0.078905404289943
'avg_raw' => 0.051446056502917
'max_pct' => '333.75%'
'is_grow' => true
'min' => '$0.023986'
'max' => '$0.0789054'
'avg' => '$0.051446'
'bar_min_pct' => 53.43089062365
'bar_max_pct' => 54.398511072435
'min_diff' => 0.013067340480341
'max_diff' => 0.052160460176421
'year' => 2029
]
4 => [
'items' => [
101 => 0.057772538781089
102 => 0.057326142737251
103 => 0.058981442790492
104 => 0.055514981129164
105 => 0.056666400642755
106 => 0.056903706608707
107 => 0.054178187997874
108 => 0.052316323506972
109 => 0.052192158372238
110 => 0.048963941925745
111 => 0.050688429094209
112 => 0.052205906438329
113 => 0.051479152551495
114 => 0.051249083982078
115 => 0.052424454407445
116 => 0.052515790755863
117 => 0.050433312332541
118 => 0.050866325540265
119 => 0.052672062598928
120 => 0.05082082559943
121 => 0.047224174507253
122 => 0.046332155308802
123 => 0.046213143504553
124 => 0.043793916691417
125 => 0.046391764296998
126 => 0.045257734199174
127 => 0.048840121690432
128 => 0.046793881168155
129 => 0.046705671829009
130 => 0.046572330475393
131 => 0.044490002020326
201 => 0.044945899613108
202 => 0.046461372646682
203 => 0.047002110498087
204 => 0.04694570711005
205 => 0.046453946002054
206 => 0.04667907171907
207 => 0.045953863345561
208 => 0.045697777174968
209 => 0.044889498778525
210 => 0.04370155282836
211 => 0.043866743998827
212 => 0.041513112228584
213 => 0.040230728723463
214 => 0.039875781870789
215 => 0.039401132105142
216 => 0.039929394824813
217 => 0.041506444685497
218 => 0.03960418796372
219 => 0.036342902242028
220 => 0.036538911070862
221 => 0.036979284713709
222 => 0.036158651343627
223 => 0.035381990729383
224 => 0.036057234121001
225 => 0.03467538436795
226 => 0.0371462746545
227 => 0.037079443996839
228 => 0.038000439096835
301 => 0.038576356233584
302 => 0.037249053688764
303 => 0.03691524068815
304 => 0.037105395744255
305 => 0.033962556242461
306 => 0.037743602059075
307 => 0.037776300700308
308 => 0.037496315082147
309 => 0.039509605252801
310 => 0.043758275473833
311 => 0.042159754834317
312 => 0.041540759327155
313 => 0.040364048415555
314 => 0.041931945839081
315 => 0.041811555779964
316 => 0.041267106276064
317 => 0.040937821517319
318 => 0.041544538781728
319 => 0.040862642534016
320 => 0.040740155230672
321 => 0.039998015439902
322 => 0.039733105299807
323 => 0.039536976378457
324 => 0.03932105770728
325 => 0.039797320492315
326 => 0.038718046363838
327 => 0.037416547567441
328 => 0.037308342024932
329 => 0.037607107041326
330 => 0.037474925762012
331 => 0.037307709191821
401 => 0.036988447220604
402 => 0.036893729013696
403 => 0.037201517235404
404 => 0.036854042278264
405 => 0.037366760505465
406 => 0.03722732951766
407 => 0.036448479354072
408 => 0.035477743682978
409 => 0.035469102099318
410 => 0.035259958691307
411 => 0.034993583116282
412 => 0.034919483525158
413 => 0.036000367005966
414 => 0.038237763463118
415 => 0.03779850900222
416 => 0.038115915366827
417 => 0.039677240532068
418 => 0.040173538851412
419 => 0.039821278059812
420 => 0.039339081761769
421 => 0.039360295951696
422 => 0.041008106672853
423 => 0.041110878606285
424 => 0.041370550126588
425 => 0.041704301413339
426 => 0.039878117347127
427 => 0.039274282846403
428 => 0.038988152560497
429 => 0.038106982026264
430 => 0.039057248901582
501 => 0.038503569087819
502 => 0.038578279411092
503 => 0.03852962421505
504 => 0.038556193242139
505 => 0.037145583990308
506 => 0.037659535862236
507 => 0.036804991192551
508 => 0.035660851806985
509 => 0.035657016250577
510 => 0.035937042744294
511 => 0.035770472028394
512 => 0.035322234514831
513 => 0.035385904538011
514 => 0.034828088138206
515 => 0.035453633548539
516 => 0.035471571952598
517 => 0.035230702895931
518 => 0.036194441909182
519 => 0.036589286569247
520 => 0.036430741396234
521 => 0.036578162617259
522 => 0.037816762008185
523 => 0.038018707752786
524 => 0.038108398712751
525 => 0.037988224708173
526 => 0.036600801940397
527 => 0.036662340039925
528 => 0.036210814296758
529 => 0.035829322624393
530 => 0.035844580290628
531 => 0.036040716600669
601 => 0.036897255369863
602 => 0.038699790713914
603 => 0.038768195612584
604 => 0.038851104345285
605 => 0.038513872862802
606 => 0.038412160620815
607 => 0.038546345322153
608 => 0.039223282824573
609 => 0.040964549867535
610 => 0.040349069799236
611 => 0.039848674923192
612 => 0.040287656134973
613 => 0.040220078418268
614 => 0.039649654481465
615 => 0.039633644581415
616 => 0.038538818671127
617 => 0.038134086460074
618 => 0.037795861930836
619 => 0.037426529574484
620 => 0.037207576973506
621 => 0.037543987680786
622 => 0.037620928789835
623 => 0.036885360898914
624 => 0.036785105713398
625 => 0.03738578633146
626 => 0.037121449187082
627 => 0.037393326495321
628 => 0.037456404362953
629 => 0.037446247373457
630 => 0.037170249035799
701 => 0.037346162145833
702 => 0.036930075198379
703 => 0.036477643137261
704 => 0.036189019669782
705 => 0.035937157414058
706 => 0.036076905231854
707 => 0.035578729778356
708 => 0.035419353424491
709 => 0.037286566742324
710 => 0.038665897296133
711 => 0.038645841283606
712 => 0.038523755465334
713 => 0.038342360703586
714 => 0.039210012667913
715 => 0.03890774007279
716 => 0.039127668641462
717 => 0.039183649692562
718 => 0.039353087473828
719 => 0.039413646916961
720 => 0.039230594218575
721 => 0.038616247004787
722 => 0.037085352158408
723 => 0.036372716474847
724 => 0.036137534829385
725 => 0.036146083235524
726 => 0.035910280032446
727 => 0.035979734643711
728 => 0.035886126553071
729 => 0.03570885547563
730 => 0.036065959242358
731 => 0.036107112124822
801 => 0.036023759838595
802 => 0.036043392319399
803 => 0.035353270989668
804 => 0.035405739415503
805 => 0.035113588553091
806 => 0.03505881378832
807 => 0.034320281848627
808 => 0.033011865465544
809 => 0.033736855152823
810 => 0.032861169559567
811 => 0.032529534156598
812 => 0.034099444574363
813 => 0.033941869110957
814 => 0.033672168414012
815 => 0.03327322487268
816 => 0.033125252832527
817 => 0.032226221558811
818 => 0.032173101995015
819 => 0.032618686170155
820 => 0.032413064404943
821 => 0.032124293571533
822 => 0.031078394885155
823 => 0.02990245847651
824 => 0.029937952605014
825 => 0.03031199609753
826 => 0.031399577998654
827 => 0.030974640934527
828 => 0.030666344218912
829 => 0.030608609511442
830 => 0.03133128025122
831 => 0.032354010752208
901 => 0.032833853020966
902 => 0.032358343905653
903 => 0.03181210463721
904 => 0.031845351690452
905 => 0.032066529440722
906 => 0.03208977209499
907 => 0.031734226485538
908 => 0.031834310491979
909 => 0.031682273734322
910 => 0.030749224433224
911 => 0.030732348530098
912 => 0.030503363184156
913 => 0.030496429598885
914 => 0.030106868402366
915 => 0.030052366098064
916 => 0.029278868697701
917 => 0.029787987028986
918 => 0.029446497182272
919 => 0.028931791433963
920 => 0.02884305596895
921 => 0.028840388473721
922 => 0.029368876191135
923 => 0.029781811342307
924 => 0.02945243754436
925 => 0.02937744551521
926 => 0.030178164191382
927 => 0.030076265441127
928 => 0.029988021780582
929 => 0.032262436453251
930 => 0.030462059765043
1001 => 0.029676992767076
1002 => 0.028705323276912
1003 => 0.029021703762492
1004 => 0.029088369779401
1005 => 0.026751679812147
1006 => 0.025803684983448
1007 => 0.02547836888267
1008 => 0.025291144867378
1009 => 0.025376465202158
1010 => 0.024523158667626
1011 => 0.025096594771219
1012 => 0.02435770344052
1013 => 0.024233825904368
1014 => 0.025555055134729
1015 => 0.025738896463624
1016 => 0.024954572239532
1017 => 0.025458235361957
1018 => 0.025275600112325
1019 => 0.024370369611638
1020 => 0.024335796464937
1021 => 0.023881583620083
1022 => 0.023170828470825
1023 => 0.022845994295507
1024 => 0.022676817836662
1025 => 0.022746623340765
1026 => 0.022711327541806
1027 => 0.022480998578606
1028 => 0.022724529728364
1029 => 0.022102408274752
1030 => 0.021854674499151
1031 => 0.021742778900092
1101 => 0.021190610302037
1102 => 0.022069356092032
1103 => 0.022242480082809
1104 => 0.022415945181329
1105 => 0.023925840434288
1106 => 0.02385041033437
1107 => 0.024532261701681
1108 => 0.024505766211391
1109 => 0.024311291156174
1110 => 0.023490832887808
1111 => 0.023817852930316
1112 => 0.022811336069673
1113 => 0.023565486938161
1114 => 0.023221323975876
1115 => 0.023449125094415
1116 => 0.023039518143283
1117 => 0.023266211542296
1118 => 0.022283534203499
1119 => 0.021365923931174
1120 => 0.021735197091471
1121 => 0.022136639248223
1122 => 0.023007068129619
1123 => 0.022488647868742
1124 => 0.022675091398194
1125 => 0.0220505367848
1126 => 0.020761902222162
1127 => 0.020769195753841
1128 => 0.020570967400809
1129 => 0.020399669161976
1130 => 0.022548194671991
1201 => 0.022280991561659
1202 => 0.021855238376023
1203 => 0.022425125933756
1204 => 0.022575813249352
1205 => 0.022580103105386
1206 => 0.022995878356581
1207 => 0.023217777682675
1208 => 0.023256888400666
1209 => 0.023911119741841
1210 => 0.024130409457882
1211 => 0.025033632763216
1212 => 0.023198951075181
1213 => 0.023161167013161
1214 => 0.022433145420386
1215 => 0.021971422616683
1216 => 0.022464759975777
1217 => 0.02290178952867
1218 => 0.02244672514681
1219 => 0.022506146948147
1220 => 0.021895260195627
1221 => 0.02211362346476
1222 => 0.022301707328846
1223 => 0.022197858474156
1224 => 0.022042391712344
1225 => 0.022865958089152
1226 => 0.02281948924659
1227 => 0.023586413190382
1228 => 0.024184285247826
1229 => 0.02525577885718
1230 => 0.024137619417594
1231 => 0.024096869243335
]
'min_raw' => 0.020399669161976
'max_raw' => 0.058981442790492
'avg_raw' => 0.039690555976234
'max_pct' => '224.23%'
'is_grow' => true
'min' => '$0.020399'
'max' => '$0.058981'
'avg' => '$0.03969'
'bar_min_pct' => 52.917825637622
'bar_max_pct' => 53.28786768811
'min_diff' => -0.0035870395539141
'max_diff' => -0.01992396149945
'year' => 2030
]
5 => [
'items' => [
101 => 0.024495208733257
102 => 0.024130348474182
103 => 0.024360927563369
104 => 0.025218629001173
105 => 0.025236750881005
106 => 0.024933186045087
107 => 0.024914714097233
108 => 0.024973017044606
109 => 0.025314499228433
110 => 0.025195174860717
111 => 0.025333260039962
112 => 0.025505937671043
113 => 0.026220205566994
114 => 0.026392413138565
115 => 0.025974038019036
116 => 0.026011812607982
117 => 0.025855328828624
118 => 0.025704167458501
119 => 0.026043956143193
120 => 0.026664926643032
121 => 0.026661063617781
122 => 0.026805116703802
123 => 0.026894860582992
124 => 0.026509614156971
125 => 0.026258832899534
126 => 0.026354998391261
127 => 0.026508769106745
128 => 0.0263051326207
129 => 0.025048193895233
130 => 0.025429468810983
131 => 0.025366006021611
201 => 0.025275627292207
202 => 0.025659002168306
203 => 0.025622024726257
204 => 0.024514406775765
205 => 0.024585312883298
206 => 0.024518718811013
207 => 0.024733897882432
208 => 0.024118728098168
209 => 0.024307950180576
210 => 0.024426628496815
211 => 0.02449653093681
212 => 0.024749066482623
213 => 0.024719434351076
214 => 0.024747224507721
215 => 0.025121668055249
216 => 0.02701547502514
217 => 0.027118550760061
218 => 0.026610968143129
219 => 0.026813737386969
220 => 0.026424464779554
221 => 0.026685786088811
222 => 0.026864575491764
223 => 0.026056660559048
224 => 0.026008821080057
225 => 0.02561794180612
226 => 0.0258279781874
227 => 0.025493795202634
228 => 0.025575792017871
301 => 0.025346521774114
302 => 0.025759162565626
303 => 0.026220559088434
304 => 0.026337126071196
305 => 0.02603048852479
306 => 0.025808462732794
307 => 0.025418658581891
308 => 0.026066911572195
309 => 0.026256480501712
310 => 0.02606591584731
311 => 0.026021757852965
312 => 0.025938078533474
313 => 0.026039510816173
314 => 0.02625544806861
315 => 0.026153616048095
316 => 0.026220877891694
317 => 0.025964545104007
318 => 0.026509741689568
319 => 0.027375645076141
320 => 0.027378429097118
321 => 0.027276596527692
322 => 0.027234928834296
323 => 0.027339415230244
324 => 0.02739609481379
325 => 0.027733984658761
326 => 0.028096553924539
327 => 0.029788506486563
328 => 0.029313412977604
329 => 0.03081461394534
330 => 0.03200186900427
331 => 0.032357874884071
401 => 0.032030366226025
402 => 0.030909976798518
403 => 0.030855005148105
404 => 0.032529339969015
405 => 0.032056263692715
406 => 0.031999992774965
407 => 0.031401365281325
408 => 0.031755228271524
409 => 0.03167783324471
410 => 0.031555661408591
411 => 0.032230807343581
412 => 0.033494620263189
413 => 0.033297643167706
414 => 0.033150608903432
415 => 0.032506347558415
416 => 0.032894336789096
417 => 0.032756181255494
418 => 0.033349785103514
419 => 0.032998147333883
420 => 0.032052679674638
421 => 0.032203248515675
422 => 0.032180490338255
423 => 0.032648852016902
424 => 0.032508261466424
425 => 0.032153037776876
426 => 0.033490300688024
427 => 0.033403466272821
428 => 0.033526577620468
429 => 0.033580775043047
430 => 0.034394743411846
501 => 0.034728200208461
502 => 0.034803900739276
503 => 0.035120658905585
504 => 0.034796019507538
505 => 0.036094808563696
506 => 0.036958427499599
507 => 0.037961565335074
508 => 0.039427419330735
509 => 0.039978593993011
510 => 0.039879029223643
511 => 0.040990422993593
512 => 0.042987572893297
513 => 0.040282710319075
514 => 0.04313093717765
515 => 0.042229221438585
516 => 0.040091269642437
517 => 0.039953610751561
518 => 0.041401456530043
519 => 0.044612639116725
520 => 0.043808274299693
521 => 0.04461395476941
522 => 0.043674085705247
523 => 0.043627413284373
524 => 0.044568307426791
525 => 0.04676675787602
526 => 0.045722356475274
527 => 0.044224950969575
528 => 0.045330611892773
529 => 0.044372786077011
530 => 0.042214536435533
531 => 0.043807659217077
601 => 0.042742383382583
602 => 0.043053287504267
603 => 0.04529233886055
604 => 0.045022930277567
605 => 0.04537156993051
606 => 0.044756230068554
607 => 0.044181405607297
608 => 0.043108453063335
609 => 0.042790804710989
610 => 0.042878591287787
611 => 0.042790761208322
612 => 0.042190454120918
613 => 0.042060817862549
614 => 0.041844751752439
615 => 0.041911719674696
616 => 0.04150545217532
617 => 0.042272162885792
618 => 0.042414471149887
619 => 0.042972419266602
620 => 0.043030347291001
621 => 0.044584224854156
622 => 0.043728375204222
623 => 0.044302553039902
624 => 0.044251193169907
625 => 0.040137605540696
626 => 0.04070442162151
627 => 0.041586209566573
628 => 0.041188965292557
629 => 0.040627354829944
630 => 0.040173824269736
701 => 0.03948667909514
702 => 0.04045382273293
703 => 0.041725513772363
704 => 0.043062599474371
705 => 0.044669020336007
706 => 0.04431048590049
707 => 0.043032568553765
708 => 0.04308989499242
709 => 0.043444264479062
710 => 0.042985323795998
711 => 0.042849973228976
712 => 0.043425669389603
713 => 0.043429633892664
714 => 0.042901567171964
715 => 0.042314717647096
716 => 0.042312258726159
717 => 0.042207834521502
718 => 0.043692662539276
719 => 0.044509167816006
720 => 0.044602778830119
721 => 0.044502867048903
722 => 0.044541319128136
723 => 0.044066212698073
724 => 0.045152165108762
725 => 0.046148742430373
726 => 0.045881638419412
727 => 0.045481211535909
728 => 0.045162252236028
729 => 0.045806501745032
730 => 0.045777814328539
731 => 0.046140038196864
801 => 0.04612360562989
802 => 0.046001803366901
803 => 0.045881642769355
804 => 0.046358065956289
805 => 0.046220863729574
806 => 0.046083448389905
807 => 0.045807840888962
808 => 0.045845300525696
809 => 0.045444942781541
810 => 0.04525971896997
811 => 0.042474397258018
812 => 0.041730068283572
813 => 0.041964249331146
814 => 0.042041347812516
815 => 0.041717414888953
816 => 0.042181851489801
817 => 0.042109469537519
818 => 0.042391065371823
819 => 0.04221513652002
820 => 0.042222356701464
821 => 0.042739725942631
822 => 0.042889920434388
823 => 0.042813530303663
824 => 0.042867031332722
825 => 0.044099939966034
826 => 0.043924659784576
827 => 0.04383154568164
828 => 0.043857338924506
829 => 0.044172373514177
830 => 0.044260565999033
831 => 0.043886888243519
901 => 0.044063116833225
902 => 0.044813475801455
903 => 0.045076058973696
904 => 0.045914098412415
905 => 0.045558084363884
906 => 0.04621156355789
907 => 0.048220135812792
908 => 0.049824722312636
909 => 0.048349078255038
910 => 0.051295697019143
911 => 0.053590062394355
912 => 0.053502000829789
913 => 0.053101925156994
914 => 0.050489851176173
915 => 0.048086181755194
916 => 0.050096953291038
917 => 0.050102079161202
918 => 0.049929352103008
919 => 0.048856559179095
920 => 0.049892021234669
921 => 0.049974212452395
922 => 0.049928207226877
923 => 0.04910569940741
924 => 0.047849881991937
925 => 0.048095265708918
926 => 0.048497209243026
927 => 0.047736246278755
928 => 0.047493072503299
929 => 0.047945178817576
930 => 0.049401959562268
1001 => 0.04912656360104
1002 => 0.04911937189953
1003 => 0.050297632607725
1004 => 0.049454252225233
1005 => 0.048098360783417
1006 => 0.047755980312348
1007 => 0.046540760295172
1008 => 0.0473801170895
1009 => 0.04741032404625
1010 => 0.046950616908015
1011 => 0.048135663484094
1012 => 0.048124743071272
1013 => 0.049249768424354
1014 => 0.051400394359219
1015 => 0.050764348444405
1016 => 0.050024696247074
1017 => 0.050105116949255
1018 => 0.05098713355697
1019 => 0.050453846181465
1020 => 0.050645620039908
1021 => 0.050986843284267
1022 => 0.051192711739685
1023 => 0.050075495646655
1024 => 0.049815019132747
1025 => 0.049282175600124
1026 => 0.049143166668458
1027 => 0.049577156607635
1028 => 0.049462815591752
1029 => 0.047407785268502
1030 => 0.047193023165642
1031 => 0.047199609612727
1101 => 0.046659580093703
1102 => 0.045835905455257
1103 => 0.048000473226037
1104 => 0.047826628140937
1105 => 0.047634716621527
1106 => 0.047658224687623
1107 => 0.04859779019291
1108 => 0.048052794750648
1109 => 0.049501754456898
1110 => 0.049203891901009
1111 => 0.048898390294499
1112 => 0.048856160666673
1113 => 0.048738568612339
1114 => 0.048335301703952
1115 => 0.04784833267949
1116 => 0.047526793549006
1117 => 0.043840954792156
1118 => 0.04452502502589
1119 => 0.045311985474836
1120 => 0.045583641068267
1121 => 0.045118955377709
1122 => 0.048353650327308
1123 => 0.048944660264895
1124 => 0.047154452613318
1125 => 0.046819577855404
1126 => 0.048375604660686
1127 => 0.04743713028056
1128 => 0.047859725236467
1129 => 0.046946306088879
1130 => 0.048802303277722
1201 => 0.048788163688788
1202 => 0.048066138862731
1203 => 0.048676389301502
1204 => 0.04857034327024
1205 => 0.04775517901989
1206 => 0.04882814543844
1207 => 0.048828677616397
1208 => 0.04813374441949
1209 => 0.047322214585941
1210 => 0.047177132219181
1211 => 0.047067832144902
1212 => 0.047832844118411
1213 => 0.048518751461729
1214 => 0.049795054976793
1215 => 0.050115948004703
1216 => 0.051368414855697
1217 => 0.050622631827434
1218 => 0.050953227784356
1219 => 0.051312136461248
1220 => 0.051484210479379
1221 => 0.051203825100835
1222 => 0.053149421656351
1223 => 0.053313689617175
1224 => 0.053368767243527
1225 => 0.052712723031782
1226 => 0.053295443840871
1227 => 0.053022808071983
1228 => 0.053732130602231
1229 => 0.053843361432059
1230 => 0.053749152876346
1231 => 0.053784459297393
]
'min_raw' => 0.024118728098168
'max_raw' => 0.053843361432059
'avg_raw' => 0.038981044765113
'max_pct' => '195.98%'
'is_grow' => true
'min' => '$0.024118'
'max' => '$0.053843'
'avg' => '$0.038981'
'bar_min_pct' => 53.449773750392
'bar_max_pct' => 53.001449945884
'min_diff' => 0.0037190589361913
'max_diff' => -0.0051380813584335
'year' => 2031
]
6 => [
'items' => [
101 => 0.052124235864012
102 => 0.052038144520614
103 => 0.050864282944632
104 => 0.051342640213591
105 => 0.050448374227532
106 => 0.050731955183671
107 => 0.050856954967079
108 => 0.050791662173902
109 => 0.051369685815857
110 => 0.050878247637767
111 => 0.049581261485871
112 => 0.048283921970966
113 => 0.048267634930146
114 => 0.047926068335816
115 => 0.047679178249158
116 => 0.047726738038745
117 => 0.047894344940569
118 => 0.047669436631331
119 => 0.047717432222248
120 => 0.048514478824414
121 => 0.048674320836203
122 => 0.048131115225841
123 => 0.045950066316042
124 => 0.045414831442831
125 => 0.045799547655526
126 => 0.045615678084755
127 => 0.036815412372102
128 => 0.038882904265103
129 => 0.037654470787672
130 => 0.038220589451579
131 => 0.036966676972429
201 => 0.037565109730663
202 => 0.037454601051483
203 => 0.040779066833896
204 => 0.040727159873357
205 => 0.040752004988512
206 => 0.039566082908566
207 => 0.041455288983214
208 => 0.042385979829239
209 => 0.042213733723174
210 => 0.042257084357174
211 => 0.041512176837537
212 => 0.040759217321589
213 => 0.039924069338765
214 => 0.041475671063442
215 => 0.041303159438383
216 => 0.041698839038545
217 => 0.04270516366778
218 => 0.042853348792091
219 => 0.043052511101909
220 => 0.042981125591178
221 => 0.04468181806985
222 => 0.044475852989153
223 => 0.044972169573436
224 => 0.043951208703935
225 => 0.042795894569601
226 => 0.043015482016473
227 => 0.042994333979528
228 => 0.042725095196638
229 => 0.042482038461923
301 => 0.042077417479434
302 => 0.043357698140668
303 => 0.043305721083889
304 => 0.044147169216423
305 => 0.043998435085607
306 => 0.043005152158598
307 => 0.043040627452655
308 => 0.043279215854032
309 => 0.044104973035353
310 => 0.044350113988605
311 => 0.044236554931881
312 => 0.044505340796012
313 => 0.044717778183739
314 => 0.044532019661167
315 => 0.04716196861073
316 => 0.046069830447471
317 => 0.046602130989195
318 => 0.046729081531899
319 => 0.046403900386244
320 => 0.046474420532873
321 => 0.046581239339426
322 => 0.047229822215548
323 => 0.048931891351458
324 => 0.049685726185377
325 => 0.051953675476776
326 => 0.049623130696308
327 => 0.049484845813788
328 => 0.049893371966676
329 => 0.051224898287541
330 => 0.052303975306694
331 => 0.052661967407394
401 => 0.052709281973307
402 => 0.053380898953085
403 => 0.053765857280978
404 => 0.053299346986459
405 => 0.052904028357519
406 => 0.051488046097407
407 => 0.051651949899607
408 => 0.052781084561182
409 => 0.054376053776356
410 => 0.055744703291239
411 => 0.055265449933379
412 => 0.058921814753713
413 => 0.059284328390738
414 => 0.05923424072757
415 => 0.060060100741976
416 => 0.058420936796848
417 => 0.057720162452999
418 => 0.052989500732153
419 => 0.054318623714527
420 => 0.056250582026063
421 => 0.055994880099059
422 => 0.054591840331828
423 => 0.055743638959762
424 => 0.055362818313294
425 => 0.055062449269161
426 => 0.056438498089737
427 => 0.054925475886544
428 => 0.056235488472184
429 => 0.054555383780755
430 => 0.055267639122348
501 => 0.054863328542546
502 => 0.055124967038119
503 => 0.053595433739151
504 => 0.054420732779952
505 => 0.053561098585722
506 => 0.053560691007186
507 => 0.053541714534703
508 => 0.054553070352013
509 => 0.054586050628907
510 => 0.053838657151841
511 => 0.053730946075315
512 => 0.054129210378891
513 => 0.05366294718499
514 => 0.053881108798791
515 => 0.053669555078028
516 => 0.053621929879481
517 => 0.053242444194699
518 => 0.053078951327519
519 => 0.053143061093433
520 => 0.05292422141152
521 => 0.052792362587391
522 => 0.053515484495746
523 => 0.053129149630766
524 => 0.053456273136865
525 => 0.053083474615388
526 => 0.051791192519361
527 => 0.051047987420301
528 => 0.048606986335521
529 => 0.049299251215112
530 => 0.049758223546481
531 => 0.049606533193701
601 => 0.049932422767845
602 => 0.049952429740932
603 => 0.049846479718327
604 => 0.049723803165189
605 => 0.04966409100356
606 => 0.050109136535085
607 => 0.050367500445679
608 => 0.049804287560191
609 => 0.049672334661307
610 => 0.050241773984371
611 => 0.050589131642486
612 => 0.053153825426597
613 => 0.052963824627218
614 => 0.053440689347885
615 => 0.053387001698424
616 => 0.05388683189619
617 => 0.054703843025536
618 => 0.053042630959671
619 => 0.053330959933914
620 => 0.053260268327918
621 => 0.054032060745847
622 => 0.054034470197532
623 => 0.053571742089093
624 => 0.053822594503584
625 => 0.053682575567591
626 => 0.053935608709625
627 => 0.052961287050705
628 => 0.054147905659745
629 => 0.054820641947057
630 => 0.054829982891059
701 => 0.05514885455208
702 => 0.055472846627478
703 => 0.056094721202442
704 => 0.055455502883105
705 => 0.054305611353268
706 => 0.054388629807595
707 => 0.05371444882438
708 => 0.053725781928509
709 => 0.053665284930479
710 => 0.053846840975568
711 => 0.053001128392819
712 => 0.053199615445604
713 => 0.052921732409367
714 => 0.053330355870463
715 => 0.052890744574202
716 => 0.053260234238285
717 => 0.053419693728528
718 => 0.054008102680439
719 => 0.052803836093584
720 => 0.050348255001305
721 => 0.050864447917945
722 => 0.050100958048156
723 => 0.050171621942416
724 => 0.050314374254896
725 => 0.049851667304497
726 => 0.049939937209062
727 => 0.049936783586925
728 => 0.049909607375074
729 => 0.049789239426685
730 => 0.049614682087448
731 => 0.050310064801053
801 => 0.050428223874516
802 => 0.050690876858011
803 => 0.051472353977674
804 => 0.05139426598492
805 => 0.051521630740941
806 => 0.05124359419367
807 => 0.050184519260416
808 => 0.050242032124655
809 => 0.049524845786014
810 => 0.050672536790878
811 => 0.050400748412145
812 => 0.050225524676288
813 => 0.050177713256523
814 => 0.05096112750681
815 => 0.05119553732901
816 => 0.051049468858473
817 => 0.050749878163904
818 => 0.051325180863515
819 => 0.051479107595859
820 => 0.051513566114631
821 => 0.05253289219499
822 => 0.051570535119223
823 => 0.051802184032367
824 => 0.053609442725617
825 => 0.051970508475491
826 => 0.052838688500378
827 => 0.052796195605951
828 => 0.053240327129073
829 => 0.052759763857827
830 => 0.052765721015524
831 => 0.053160079719981
901 => 0.052606274042538
902 => 0.052469143968617
903 => 0.052279699753638
904 => 0.052693344266366
905 => 0.052941305444214
906 => 0.054939690430252
907 => 0.056230738268659
908 => 0.056174690477097
909 => 0.056686862374902
910 => 0.056456124243984
911 => 0.055711009953607
912 => 0.056982829190273
913 => 0.056580372368615
914 => 0.056613550420007
915 => 0.056612315531278
916 => 0.056879914134294
917 => 0.056690295999005
918 => 0.056316539190448
919 => 0.056564656402468
920 => 0.057301475818642
921 => 0.059588585894825
922 => 0.060868482993636
923 => 0.059511534482391
924 => 0.060447539395183
925 => 0.059886269980159
926 => 0.059784270631131
927 => 0.060372150886584
928 => 0.060961060148602
929 => 0.060923549174536
930 => 0.060496031291136
1001 => 0.060254537286669
1002 => 0.062083210794926
1003 => 0.06343054628517
1004 => 0.063338667037387
1005 => 0.063744192156368
1006 => 0.064934826448118
1007 => 0.065043683126241
1008 => 0.065029969686839
1009 => 0.064760157052092
1010 => 0.06593249113572
1011 => 0.066910472853538
1012 => 0.064697703222785
1013 => 0.065540296930894
1014 => 0.065918564393138
1015 => 0.066473973254611
1016 => 0.06741104110125
1017 => 0.06842894532767
1018 => 0.068572888146038
1019 => 0.068470753828108
1020 => 0.06779941862805
1021 => 0.068913221578722
1022 => 0.069565661225332
1023 => 0.069954174104073
1024 => 0.070939378122181
1025 => 0.065920900444208
1026 => 0.062368572509214
1027 => 0.061813825205927
1028 => 0.062941925661521
1029 => 0.063239396755228
1030 => 0.063119486530352
1031 => 0.05912101847599
1101 => 0.061792774099123
1102 => 0.064667358502021
1103 => 0.06477778299605
1104 => 0.066216860052865
1105 => 0.066685482532326
1106 => 0.067844128187205
1107 => 0.067771654586027
1108 => 0.068053766364911
1109 => 0.06798891375244
1110 => 0.070135060846476
1111 => 0.072502579797124
1112 => 0.072420600144112
1113 => 0.072080241283744
1114 => 0.0725857322312
1115 => 0.075029265507019
1116 => 0.074804304119804
1117 => 0.075022834945318
1118 => 0.077903898389009
1119 => 0.081649690692303
1120 => 0.079909394096024
1121 => 0.083685336953093
1122 => 0.086062092827488
1123 => 0.090172446351109
1124 => 0.089657809846033
1125 => 0.091257940309611
1126 => 0.088736503094069
1127 => 0.082946773580646
1128 => 0.082030526722953
1129 => 0.083864876135121
1130 => 0.088374445171738
1201 => 0.083722853757964
1202 => 0.084663864642725
1203 => 0.084392853444609
1204 => 0.084378412409584
1205 => 0.084929567980523
1206 => 0.084130088078535
1207 => 0.080872863134148
1208 => 0.082365630131214
1209 => 0.081789201105088
1210 => 0.082428792085205
1211 => 0.085880400817513
1212 => 0.084354362320885
1213 => 0.082746804729987
1214 => 0.08476303869456
1215 => 0.08733039738462
1216 => 0.087169736691783
1217 => 0.08685798779672
1218 => 0.088615299995551
1219 => 0.091517864903856
1220 => 0.092302416535121
1221 => 0.092881556509868
1222 => 0.092961410127736
1223 => 0.093783952020519
1224 => 0.089360936955776
1225 => 0.096380375454607
1226 => 0.09759243857528
1227 => 0.097364620943463
1228 => 0.098711778090678
1229 => 0.098315410283889
1230 => 0.097741135520055
1231 => 0.099876666146934
]
'min_raw' => 0.036815412372102
'max_raw' => 0.099876666146934
'avg_raw' => 0.068346039259518
'max_pct' => '449.04%'
'is_grow' => true
'min' => '$0.036815'
'max' => '$0.099876'
'avg' => '$0.068346'
'bar_min_pct' => 55.26581844176
'bar_max_pct' => 55.567535276936
'min_diff' => 0.012696684273934
'max_diff' => 0.046033304714875
'year' => 2032
]
7 => [
'items' => [
101 => 0.097428452611653
102 => 0.093953521719835
103 => 0.092047105906244
104 => 0.094557628035758
105 => 0.096090716295104
106 => 0.097103990111805
107 => 0.097410606156502
108 => 0.089704283024543
109 => 0.085551002268692
110 => 0.088213207615731
111 => 0.091461281874718
112 => 0.089342893739268
113 => 0.089425930543538
114 => 0.086405665764994
115 => 0.091728508290341
116 => 0.09095301490655
117 => 0.094976275953481
118 => 0.094016092415944
119 => 0.097296905617622
120 => 0.096432957549596
121 => 0.10001915767728
122 => 0.10144979000071
123 => 0.10385204433189
124 => 0.10561915239683
125 => 0.10665683205196
126 => 0.10659453365771
127 => 0.11070633742127
128 => 0.10828175039738
129 => 0.10523589766408
130 => 0.10518080779768
131 => 0.10675829808832
201 => 0.11006428497418
202 => 0.11092147927353
203 => 0.11140053394627
204 => 0.11066684503896
205 => 0.10803512959624
206 => 0.10689876821117
207 => 0.1078669810348
208 => 0.10668293995098
209 => 0.10872692704492
210 => 0.11153375789698
211 => 0.11095415842544
212 => 0.11289167256039
213 => 0.11489679585763
214 => 0.11776421222841
215 => 0.11851386104785
216 => 0.11975300203979
217 => 0.12102848515711
218 => 0.12143813595916
219 => 0.12222028644746
220 => 0.1222161641283
221 => 0.12457322726957
222 => 0.12717314090656
223 => 0.12815454811639
224 => 0.13041123988027
225 => 0.12654673431853
226 => 0.12947800617935
227 => 0.1321220867723
228 => 0.12896970488674
301 => 0.13331452890521
302 => 0.13348322857626
303 => 0.13603039331971
304 => 0.13344835387451
305 => 0.13191514709411
306 => 0.13634145762061
307 => 0.13848320985691
308 => 0.13783809665318
309 => 0.13292875331962
310 => 0.13007130492784
311 => 0.12259281132594
312 => 0.13145141004428
313 => 0.13576617507111
314 => 0.13291757912057
315 => 0.13435424522509
316 => 0.14219222965082
317 => 0.14517642664823
318 => 0.14455573453388
319 => 0.14466062128374
320 => 0.14627083981654
321 => 0.15341143555449
322 => 0.14913262507059
323 => 0.15240361536156
324 => 0.15413853681746
325 => 0.15575002855392
326 => 0.15179271416637
327 => 0.14664430629266
328 => 0.14501358940359
329 => 0.13263434239298
330 => 0.13198994882573
331 => 0.13162823118931
401 => 0.12934765265766
402 => 0.12755574263482
403 => 0.1261307492553
404 => 0.1223911410884
405 => 0.12365314906738
406 => 0.11769299416623
407 => 0.12150609005707
408 => 0.11199353892185
409 => 0.11991587417424
410 => 0.11560410728075
411 => 0.11849934278513
412 => 0.1184892415812
413 => 0.11315819508238
414 => 0.11008335871796
415 => 0.11204276412379
416 => 0.11414340225664
417 => 0.11448422372629
418 => 0.11720775589779
419 => 0.11796783518473
420 => 0.1156647594606
421 => 0.11179641244324
422 => 0.11269494122777
423 => 0.11006515006083
424 => 0.10545654219421
425 => 0.10876652482259
426 => 0.10989669842158
427 => 0.11039584746746
428 => 0.10586381093284
429 => 0.10443974665836
430 => 0.10368158678768
501 => 0.11121138343749
502 => 0.11162388269553
503 => 0.10951347816992
504 => 0.11905270674243
505 => 0.11689368552469
506 => 0.11930584119795
507 => 0.11261340915851
508 => 0.11286906907497
509 => 0.10970076449651
510 => 0.11147480335426
511 => 0.11022096986955
512 => 0.11133147854595
513 => 0.11199711286778
514 => 0.11516489755863
515 => 0.11995204518693
516 => 0.11469173616213
517 => 0.11239974419101
518 => 0.11382168311924
519 => 0.11760849386604
520 => 0.12334570599071
521 => 0.11994916094075
522 => 0.12145648995684
523 => 0.12178577429046
524 => 0.11928128771755
525 => 0.12343804998301
526 => 0.12566569265055
527 => 0.12795079308174
528 => 0.12993488175908
529 => 0.12703807371909
530 => 0.130138073563
531 => 0.12764002091244
601 => 0.12539900944095
602 => 0.12540240813031
603 => 0.12399658889829
604 => 0.12127263699163
605 => 0.12077029846712
606 => 0.12338352690997
607 => 0.12547908864749
608 => 0.12565168914925
609 => 0.12681189980099
610 => 0.12749850051357
611 => 0.13422812088524
612 => 0.13693482986907
613 => 0.14024454237911
614 => 0.14153386192695
615 => 0.1454142515193
616 => 0.14228052177364
617 => 0.14160251963108
618 => 0.1321899637458
619 => 0.13373126924471
620 => 0.13619904806233
621 => 0.13223065650956
622 => 0.13474768755197
623 => 0.13524460279775
624 => 0.13209581208312
625 => 0.13377771725502
626 => 0.12931107576859
627 => 0.12004940576541
628 => 0.12344836086931
629 => 0.1259511359017
630 => 0.12237936734055
701 => 0.12878162423989
702 => 0.1250415579287
703 => 0.1238561364629
704 => 0.11923138469154
705 => 0.1214140895046
706 => 0.12436622901759
707 => 0.12254215002162
708 => 0.1263273878251
709 => 0.13168829404088
710 => 0.13550879505773
711 => 0.13580208568645
712 => 0.13334575948631
713 => 0.1372820378981
714 => 0.137310709389
715 => 0.13287057126032
716 => 0.1301510113793
717 => 0.12953312165233
718 => 0.13107673133472
719 => 0.13295095845521
720 => 0.13590609224768
721 => 0.1376918177075
722 => 0.14234804263112
723 => 0.14360788359102
724 => 0.14499206684603
725 => 0.14684176254104
726 => 0.14906279647514
727 => 0.14420330067086
728 => 0.1443963774984
729 => 0.13987128228975
730 => 0.13503556909502
731 => 0.13870527262966
801 => 0.14350292184101
802 => 0.14240233581099
803 => 0.14227849739969
804 => 0.1424867592576
805 => 0.14165695333274
806 => 0.13790377188869
807 => 0.13601894766364
808 => 0.13845085178389
809 => 0.13974330059221
810 => 0.14174777598052
811 => 0.14150068207957
812 => 0.14666399541493
813 => 0.14867030284656
814 => 0.14815700355081
815 => 0.14825146297447
816 => 0.1518837867457
817 => 0.15592367782367
818 => 0.15970756892877
819 => 0.16355670548278
820 => 0.15891642113256
821 => 0.15656037091248
822 => 0.15899121333947
823 => 0.15770137413112
824 => 0.16511317281344
825 => 0.16562634967305
826 => 0.17303761239796
827 => 0.18007178324065
828 => 0.17565374656462
829 => 0.17981975615737
830 => 0.18432563519169
831 => 0.1930182069014
901 => 0.19009085455793
902 => 0.18784854854029
903 => 0.18572958018836
904 => 0.19013881695197
905 => 0.19581122960907
906 => 0.19703301296571
907 => 0.19901276876064
908 => 0.19693129761529
909 => 0.19943820034334
910 => 0.20828866856223
911 => 0.20589719392424
912 => 0.20250091548957
913 => 0.20948751014037
914 => 0.2120159315848
915 => 0.22976171742638
916 => 0.25216650509323
917 => 0.24289077588139
918 => 0.23713303143369
919 => 0.23848623795442
920 => 0.24666770796043
921 => 0.24929533645948
922 => 0.2421525364012
923 => 0.24467549413535
924 => 0.25857723930227
925 => 0.26603507956295
926 => 0.25590633076738
927 => 0.22796151455241
928 => 0.20219511777601
929 => 0.20902952647708
930 => 0.20825471662677
1001 => 0.2231904075306
1002 => 0.20584015804504
1003 => 0.20613229174918
1004 => 0.22137683692373
1005 => 0.21730985362883
1006 => 0.21072186155095
1007 => 0.20224321740889
1008 => 0.18656965953262
1009 => 0.17268715223212
1010 => 0.1999139459989
1011 => 0.19873987714296
1012 => 0.19703965145231
1013 => 0.20082331974322
1014 => 0.21919573895089
1015 => 0.21877219522243
1016 => 0.21607782611592
1017 => 0.21812148133613
1018 => 0.21036359890992
1019 => 0.21236298185485
1020 => 0.20219103624712
1021 => 0.20678918047979
1022 => 0.21070772667877
1023 => 0.21149443284328
1024 => 0.21326692200215
1025 => 0.19812119620599
1026 => 0.20492118243332
1027 => 0.20891553726933
1028 => 0.19086889680436
1029 => 0.20855881321171
1030 => 0.19785754281608
1031 => 0.19422537091611
1101 => 0.19911561187715
1102 => 0.19720988021872
1103 => 0.19557144404712
1104 => 0.19465716851145
1105 => 0.19824802175704
1106 => 0.19808050416114
1107 => 0.19220517129677
1108 => 0.18454103908441
1109 => 0.18711337342145
1110 => 0.18617882024104
1111 => 0.18279187895548
1112 => 0.1850742684411
1113 => 0.17502378023734
1114 => 0.1577324376617
1115 => 0.16915562821532
1116 => 0.16871584780504
1117 => 0.16849409057973
1118 => 0.17707830256697
1119 => 0.17625312865587
1120 => 0.17475542992708
1121 => 0.18276437254382
1122 => 0.17984100075323
1123 => 0.18885014377881
1124 => 0.19478414805029
1125 => 0.19327909262212
1126 => 0.19886005232098
1127 => 0.18717263480919
1128 => 0.1910547260888
1129 => 0.19185481972118
1130 => 0.18266554343513
1201 => 0.17638813731282
1202 => 0.17596950589213
1203 => 0.16508534875591
1204 => 0.17089957764423
1205 => 0.17601585845682
1206 => 0.17356555698702
1207 => 0.17278986474236
1208 => 0.17675270819322
1209 => 0.17706065506882
1210 => 0.17003943367059
1211 => 0.17149936793244
1212 => 0.17758753649826
1213 => 0.17134596170521
1214 => 0.15921960143778
1215 => 0.15621209643141
1216 => 0.15581083982424
1217 => 0.14765424771873
1218 => 0.15641307229688
1219 => 0.15258961064661
1220 => 0.1646678801877
1221 => 0.15776883740289
1222 => 0.15747143345738
1223 => 0.15702186377407
1224 => 0.15000114800428
1225 => 0.1515382385681
1226 => 0.15664776170774
1227 => 0.15847089712686
1228 => 0.15828072916614
1229 => 0.15662272225686
1230 => 0.15738174932956
1231 => 0.15493665866584
]
'min_raw' => 0.085551002268692
'max_raw' => 0.26603507956295
'avg_raw' => 0.17579304091582
'max_pct' => '1362.43%'
'is_grow' => true
'min' => '$0.085551'
'max' => '$0.266035'
'avg' => '$0.175793'
'bar_min_pct' => 62.236615494192
'bar_max_pct' => 64.829887174949
'min_diff' => 0.04873558989659
'max_diff' => 0.16615841341601
'year' => 2033
]
8 => [
'items' => [
101 => 0.15407324626232
102 => 0.15134807921652
103 => 0.1473428365058
104 => 0.14789979007031
105 => 0.13996435623161
106 => 0.13564071071094
107 => 0.13444398261555
108 => 0.13284366779168
109 => 0.13462474243318
110 => 0.13994187614458
111 => 0.13352828479579
112 => 0.1225326322894
113 => 0.12319348974072
114 => 0.12467824022348
115 => 0.12191141752146
116 => 0.11929285203582
117 => 0.12156948227465
118 => 0.11691047935457
119 => 0.12524125846772
120 => 0.12501593423945
121 => 0.12812113352091
122 => 0.13006287835671
123 => 0.12558778515755
124 => 0.1244623113199
125 => 0.12510343236776
126 => 0.11450712956141
127 => 0.12725518951632
128 => 0.12736543526818
129 => 0.12642144420858
130 => 0.13320939258237
131 => 0.14753408086526
201 => 0.14214455692399
202 => 0.1400575703547
203 => 0.13609020736091
204 => 0.14137648299143
205 => 0.14097057950175
206 => 0.1391349299871
207 => 0.13802472343307
208 => 0.14007031304967
209 => 0.13777125224203
210 => 0.13735827774701
211 => 0.13485610162789
212 => 0.13396293859512
213 => 0.13330167624351
214 => 0.13257369136867
215 => 0.13417944460003
216 => 0.13054059652335
217 => 0.12615250246356
218 => 0.12578767992232
219 => 0.1267949870342
220 => 0.12634932862239
221 => 0.1257855462813
222 => 0.12470913225518
223 => 0.12438978320758
224 => 0.12542751268616
225 => 0.12425597660823
226 => 0.12598464190808
227 => 0.12551454059794
228 => 0.12288859289382
301 => 0.11961568980413
302 => 0.11958655410148
303 => 0.11888141249944
304 => 0.1179833086505
305 => 0.11773347670556
306 => 0.12137775082597
307 => 0.1289212891913
308 => 0.12744031210861
309 => 0.12851046982749
310 => 0.13377458663034
311 => 0.13544789106445
312 => 0.13426021921151
313 => 0.13263446072679
314 => 0.13270598584925
315 => 0.1382616947421
316 => 0.13860819749098
317 => 0.13948369815136
318 => 0.14060896391642
319 => 0.13445185683708
320 => 0.13241598665951
321 => 0.1314512784236
322 => 0.12848035044607
323 => 0.13168424156172
324 => 0.12981747141293
325 => 0.13006936248395
326 => 0.1299053180935
327 => 0.12999489742332
328 => 0.12523892984518
329 => 0.12697175446436
330 => 0.12409059744811
331 => 0.12023305162841
401 => 0.1202201197822
402 => 0.12116424865659
403 => 0.12060264385833
404 => 0.11909137978641
405 => 0.11930604771486
406 => 0.11742533077742
407 => 0.11953440080255
408 => 0.11959488138425
409 => 0.11878277454276
410 => 0.12203208791204
411 => 0.12336333425063
412 => 0.12282878813054
413 => 0.12332582906985
414 => 0.1275018533926
415 => 0.12818272756993
416 => 0.12848512690347
417 => 0.12807995185676
418 => 0.12340215912844
419 => 0.12360963912745
420 => 0.12208728855984
421 => 0.12080106275156
422 => 0.12085250503853
423 => 0.12151379230164
424 => 0.1244016725636
425 => 0.13047904632507
426 => 0.13070967821681
427 => 0.13098921079761
428 => 0.12985221130967
429 => 0.12950928138449
430 => 0.12996169447353
501 => 0.1322440365252
502 => 0.13811483993193
503 => 0.13603970591022
504 => 0.13435258964918
505 => 0.13583264545339
506 => 0.13560480246339
507 => 0.13368157833474
508 => 0.13362759983894
509 => 0.1299363178441
510 => 0.12857173493703
511 => 0.12743138732263
512 => 0.12618615749722
513 => 0.12544794351624
514 => 0.12658217570328
515 => 0.1268415880243
516 => 0.12436156952435
517 => 0.12402355216679
518 => 0.12604878880877
519 => 0.12515755767106
520 => 0.12607421099766
521 => 0.12628688243234
522 => 0.12625263743311
523 => 0.12532208976811
524 => 0.12591519310045
525 => 0.12451232690685
526 => 0.12298692062499
527 => 0.12201380645334
528 => 0.1211646352737
529 => 0.12163580479828
530 => 0.11995617147531
531 => 0.11941882297096
601 => 0.1257142630367
602 => 0.13036477230065
603 => 0.13029715205415
604 => 0.12988553119409
605 => 0.12927394609028
606 => 0.13219929526553
607 => 0.13118016210708
608 => 0.13192166663128
609 => 0.13211041065353
610 => 0.13268168196284
611 => 0.13288586235349
612 => 0.13226868740055
613 => 0.13019737287691
614 => 0.12503585401868
615 => 0.12263315305692
616 => 0.12184022171938
617 => 0.12186904326751
618 => 0.12107401630508
619 => 0.12130818737612
620 => 0.12099258116303
621 => 0.12039489934876
622 => 0.12159889963047
623 => 0.1217376494469
624 => 0.12145662139442
625 => 0.12152281367414
626 => 0.11919602142823
627 => 0.11937292238916
628 => 0.11838791535921
629 => 0.11820323841553
630 => 0.1157132264182
701 => 0.11130180923193
702 => 0.11374616257975
703 => 0.11079372746367
704 => 0.10967559554852
705 => 0.11496865812966
706 => 0.11443738145322
707 => 0.11352806672357
708 => 0.11218300072062
709 => 0.11168410265616
710 => 0.10865295594847
711 => 0.10847385963044
712 => 0.10997617778662
713 => 0.10928290964915
714 => 0.10830929862298
715 => 0.10478297817954
716 => 0.10081822647654
717 => 0.10093789740891
718 => 0.10219901115881
719 => 0.10586586947099
720 => 0.10443316449113
721 => 0.10339372058984
722 => 0.1031990639927
723 => 0.10563559884712
724 => 0.10908380613596
725 => 0.1107016278466
726 => 0.10909841566534
727 => 0.10725673183457
728 => 0.10736882659581
729 => 0.10811454282299
730 => 0.1081929070546
731 => 0.10699416020893
801 => 0.10733160042429
802 => 0.10681899788098
803 => 0.10367315701891
804 => 0.10361625873328
805 => 0.10284421865219
806 => 0.10282084158536
807 => 0.10150740881301
808 => 0.10132365048882
809 => 0.098715749999633
810 => 0.10043227799907
811 => 0.099280921138811
812 => 0.09754555477278
813 => 0.097246376957177
814 => 0.097237383310772
815 => 0.099019216547867
816 => 0.10041145624026
817 => 0.099300949484334
818 => 0.099048108622279
819 => 0.10174778754339
820 => 0.10140422879256
821 => 0.10110670913005
822 => 0.10877505699352
823 => 0.10270496129094
824 => 0.10005805309567
825 => 0.096782001569781
826 => 0.097848700465894
827 => 0.098073469596373
828 => 0.090195156229293
829 => 0.08699892547745
830 => 0.085902099530832
831 => 0.085270860691711
901 => 0.085558524157297
902 => 0.082681541600163
903 => 0.084614921459457
904 => 0.082123697750261
905 => 0.081706035988271
906 => 0.086160652583711
907 => 0.086780486459474
908 => 0.084136082578179
909 => 0.085834217960071
910 => 0.085218450464749
911 => 0.082166402630509
912 => 0.082049836852586
913 => 0.080518426534033
914 => 0.078122065924968
915 => 0.077026864823686
916 => 0.076456474581167
917 => 0.076691828711915
918 => 0.076572826461453
919 => 0.075796256280969
920 => 0.076617338555178
921 => 0.074519812639194
922 => 0.073684560918535
923 => 0.073307297094006
924 => 0.071445622114483
925 => 0.074408374897525
926 => 0.07499207451956
927 => 0.075576924210165
928 => 0.080667641473036
929 => 0.080413323624801
930 => 0.082712233115033
1001 => 0.082622901719666
1002 => 0.081967215493187
1003 => 0.079200983158821
1004 => 0.080303554063949
1005 => 0.076910012195528
1006 => 0.079452684501766
1007 => 0.078292315045733
1008 => 0.079060362421455
1009 => 0.077679343987867
1010 => 0.078443656609868
1011 => 0.075130491353773
1012 => 0.072036704255125
1013 => 0.073281734496896
1014 => 0.074635224756181
1015 => 0.077569936501213
1016 => 0.075822046396718
1017 => 0.076450653773337
1018 => 0.074344924289268
1019 => 0.070000202891743
1020 => 0.070024793543017
1021 => 0.069356452810909
1022 => 0.068778908839022
1023 => 0.076022812601298
1024 => 0.075121918659287
1025 => 0.073686462068776
1026 => 0.075607877757952
1027 => 0.076115930563137
1028 => 0.076130394112263
1029 => 0.077532209400168
1030 => 0.078280358470613
1031 => 0.078412222986942
1101 => 0.080618009630685
1102 => 0.081357360218639
1103 => 0.084402640653607
1104 => 0.078216883249012
1105 => 0.078089491645915
1106 => 0.07563491601703
1107 => 0.074078185347886
1108 => 0.075741506697788
1109 => 0.077214982347794
1110 => 0.075680701012773
1111 => 0.07588104576468
1112 => 0.073821398427806
1113 => 0.074557625435324
1114 => 0.075191763314686
1115 => 0.074841629650604
1116 => 0.074317462608812
1117 => 0.077094174147788
1118 => 0.076937501200739
1119 => 0.079523238822156
1120 => 0.081539006205922
1121 => 0.085151621719152
1122 => 0.081381669101191
1123 => 0.081244277043588
1124 => 0.082587306445036
1125 => 0.081357154607835
1126 => 0.082134568105548
1127 => 0.085026368385904
1128 => 0.085087467568989
1129 => 0.084063977530469
1130 => 0.08400169806861
1201 => 0.084198270526262
1202 => 0.085349601550559
1203 => 0.084947291113841
1204 => 0.085412854936465
1205 => 0.085995049625623
1206 => 0.088403253705413
1207 => 0.088983863556114
1208 => 0.087573282630604
1209 => 0.087700642294573
1210 => 0.087173046307119
1211 => 0.086663395193998
1212 => 0.087809016467727
1213 => 0.089902661862709
1214 => 0.089889637403367
1215 => 0.090375322440352
1216 => 0.090677900194761
1217 => 0.089379014972382
1218 => 0.088533488453947
1219 => 0.088857717123365
1220 => 0.089376165826547
1221 => 0.088689591196401
1222 => 0.08445173452683
1223 => 0.085737229525046
1224 => 0.085523260299849
1225 => 0.085218542103621
1226 => 0.086511117264766
1227 => 0.086386445237215
1228 => 0.082652033985718
1229 => 0.082891098877771
1230 => 0.082666572313611
1231 => 0.083392063576224
]
'min_raw' => 0.068778908839022
'max_raw' => 0.15407324626232
'avg_raw' => 0.11142607755067
'max_pct' => '746.96%'
'is_grow' => true
'min' => '$0.068778'
'max' => '$0.154073'
'avg' => '$0.111426'
'bar_min_pct' => 59.837652853322
'bar_max_pct' => 58.588675081881
'min_diff' => -0.016772093429669
'max_diff' => -0.11196183330062
'year' => 2034
]
9 => [
'items' => [
101 => 0.081317975698795
102 => 0.081955951160697
103 => 0.082356083389754
104 => 0.082591764346629
105 => 0.083443205570806
106 => 0.083343298770447
107 => 0.08343699522382
108 => 0.084699457787126
109 => 0.091084560207492
110 => 0.091432087244299
111 => 0.089720737013023
112 => 0.090404387675527
113 => 0.089091927901484
114 => 0.089972990940515
115 => 0.090575791895246
116 => 0.087851850292777
117 => 0.087690556149313
118 => 0.086372679386915
119 => 0.087080831710673
120 => 0.085954110445621
121 => 0.086230568433028
122 => 0.085457567799064
123 => 0.086848815037308
124 => 0.08840444562763
125 => 0.088797459348459
126 => 0.087763609452003
127 => 0.087015033992941
128 => 0.085700782082914
129 => 0.087886412299303
130 => 0.08852555718045
131 => 0.087883055143335
201 => 0.087734173382389
202 => 0.087452042714419
203 => 0.087794028737316
204 => 0.088522076260164
205 => 0.088178742493316
206 => 0.088405520495081
207 => 0.087541276604811
208 => 0.089379444957438
209 => 0.092298898680714
210 => 0.092308285201813
211 => 0.091964949584268
212 => 0.091824464046837
213 => 0.092176747225786
214 => 0.092367846398953
215 => 0.093507065601986
216 => 0.094729493195336
217 => 0.10043402938655
218 => 0.09883221845113
219 => 0.10389362232436
220 => 0.10789653564704
221 => 0.10909683432633
222 => 0.1079926160198
223 => 0.10421514484187
224 => 0.1040298040845
225 => 0.10967494083152
226 => 0.10807993113685
227 => 0.10789020980894
228 => 0.1058718954193
301 => 0.10706496919668
302 => 0.10680402646023
303 => 0.10639211558499
304 => 0.10866841724199
305 => 0.11292945073705
306 => 0.11226532870713
307 => 0.11176959241952
308 => 0.10959742031391
309 => 0.11090555309369
310 => 0.11043975206644
311 => 0.11244112888414
312 => 0.11125555759326
313 => 0.10806784736968
314 => 0.10857550072961
315 => 0.10849876994551
316 => 0.11007788404504
317 => 0.10960387318838
318 => 0.10840621171815
319 => 0.1129148869878
320 => 0.11262211869436
321 => 0.11303719719831
322 => 0.11321992759248
323 => 0.11596427877734
324 => 0.11708855164834
325 => 0.11734378127322
326 => 0.11841175354628
327 => 0.11731720915017
328 => 0.12169616713156
329 => 0.12460791866991
330 => 0.12799006791906
331 => 0.13293229700808
401 => 0.13479062086373
402 => 0.13445493129242
403 => 0.13820207298284
404 => 0.14493560330625
405 => 0.13581597028978
406 => 0.14541896600032
407 => 0.14237876843028
408 => 0.13517051468254
409 => 0.13470638812091
410 => 0.13958790124843
411 => 0.15041462753704
412 => 0.14770265539745
413 => 0.15041906335192
414 => 0.14725022918253
415 => 0.14709286985699
416 => 0.15026516014928
417 => 0.15767738932977
418 => 0.15415611708938
419 => 0.1491075098814
420 => 0.15283532287874
421 => 0.14960594626764
422 => 0.14232925691722
423 => 0.14770058160347
424 => 0.14410892975229
425 => 0.14515716470518
426 => 0.15270628267846
427 => 0.15179795283143
428 => 0.15297341576257
429 => 0.15089875445633
430 => 0.14896069365224
501 => 0.14534315923912
502 => 0.14427218564168
503 => 0.14456816421442
504 => 0.1442720389694
505 => 0.14224806171212
506 => 0.14181098401611
507 => 0.14108250204062
508 => 0.14130828906606
509 => 0.13993852982722
510 => 0.14252354851761
511 => 0.14300335076566
512 => 0.14488451179585
513 => 0.14507982017452
514 => 0.15031882686696
515 => 0.1474332700187
516 => 0.14936915067951
517 => 0.14919598729199
518 => 0.13532673939859
519 => 0.13723779938889
520 => 0.14021080901013
521 => 0.13887147220558
522 => 0.13697796332049
523 => 0.13544885337226
524 => 0.13313209544116
525 => 0.13639288773978
526 => 0.14068048286587
527 => 0.14518856066253
528 => 0.15060472075425
529 => 0.14939589687283
530 => 0.14508730931701
531 => 0.14528058940734
601 => 0.14647537087284
602 => 0.14492802031768
603 => 0.14447167643109
604 => 0.14641267623046
605 => 0.14642604282933
606 => 0.14464562901205
607 => 0.14266702486643
608 => 0.14265873444281
609 => 0.14230666094615
610 => 0.14731286227545
611 => 0.15006576682253
612 => 0.15038138289232
613 => 0.15004452334633
614 => 0.15017416721611
615 => 0.14857231271628
616 => 0.15223367708769
617 => 0.15559370710631
618 => 0.15469314728475
619 => 0.15334308009011
620 => 0.15226768654153
621 => 0.1544398187412
622 => 0.1543430971136
623 => 0.15556436017532
624 => 0.15550895662848
625 => 0.15509829179486
626 => 0.15469316195088
627 => 0.15629945598844
628 => 0.15583686910191
629 => 0.15537356369019
630 => 0.15444433375846
701 => 0.15457063153905
702 => 0.15322079745255
703 => 0.15259630243992
704 => 0.14320539582313
705 => 0.14069583871839
706 => 0.14148539647029
707 => 0.14174533938307
708 => 0.140653176915
709 => 0.14221905734069
710 => 0.14197501653502
711 => 0.14292443655077
712 => 0.14233128014396
713 => 0.1423556234898
714 => 0.14409997000796
715 => 0.14460636122316
716 => 0.14434880656403
717 => 0.14452918901883
718 => 0.14868602655497
719 => 0.14809505718551
720 => 0.14778111648644
721 => 0.14786808020559
722 => 0.14893024131968
723 => 0.14922758843978
724 => 0.14796770779771
725 => 0.14856187479179
726 => 0.15109176244157
727 => 0.15197707993975
728 => 0.15480258841744
729 => 0.15360226219671
730 => 0.15580551292376
731 => 0.1625775545152
801 => 0.16798752992808
802 => 0.16301229296171
803 => 0.17294702385124
804 => 0.18068263690124
805 => 0.18038573118805
806 => 0.17903684812483
807 => 0.17023005832931
808 => 0.16212591905764
809 => 0.16890537567832
810 => 0.16892265790745
811 => 0.16834029657133
812 => 0.16472330032835
813 => 0.16821443294237
814 => 0.16849154637134
815 => 0.16833643654153
816 => 0.16556329400253
817 => 0.16132921790789
818 => 0.16215654624184
819 => 0.16351172692988
820 => 0.16094608716711
821 => 0.16012620980531
822 => 0.16165051780895
823 => 0.16656215579886
824 => 0.16563363908805
825 => 0.1656093917643
826 => 0.16958198000551
827 => 0.166738464163
828 => 0.1621669815016
829 => 0.16101262183915
830 => 0.15691542270729
831 => 0.15974537274139
901 => 0.15984721760505
902 => 0.15829728289277
903 => 0.16229275016133
904 => 0.16225593122706
905 => 0.16604903275174
906 => 0.17330001824304
907 => 0.17115554503394
908 => 0.16866175600977
909 => 0.16893290002197
910 => 0.17190668059531
911 => 0.17010866497586
912 => 0.17075524392882
913 => 0.17190570192063
914 => 0.17259980179135
915 => 0.16883302973216
916 => 0.16795481497963
917 => 0.16615829580744
918 => 0.16568961748904
919 => 0.16715284486918
920 => 0.1667673361511
921 => 0.15983865793863
922 => 0.15911457251462
923 => 0.15913677918082
924 => 0.15731603195377
925 => 0.15453895540312
926 => 0.16183694676761
927 => 0.16125081592571
928 => 0.16060377283919
929 => 0.16068303192531
930 => 0.16385084262476
1001 => 0.1620133524408
1002 => 0.16689862125356
1003 => 0.16589435685028
1004 => 0.16486433685449
1005 => 0.1647219567159
1006 => 0.1643254868947
1007 => 0.16296584435787
1008 => 0.16132399429281
1009 => 0.16023990266524
1010 => 0.14781283995947
1011 => 0.15011923051276
1012 => 0.15277252261021
1013 => 0.15368842840985
1014 => 0.15212170816082
1015 => 0.16302770802258
1016 => 0.16502033929015
1017 => 0.15898452920455
1018 => 0.15785547557804
1019 => 0.16310172859036
1020 => 0.15993759669558
1021 => 0.16136240509406
1022 => 0.15828274866508
1023 => 0.16454037276885
1024 => 0.16449270015756
1025 => 0.16205834304635
1026 => 0.16411584500699
1027 => 0.16375830340869
1028 => 0.16100992022568
1029 => 0.16462750141795
1030 => 0.16462929569309
1031 => 0.16228627990103
1101 => 0.15955015040802
1102 => 0.15906099507916
1103 => 0.15869248224764
1104 => 0.16127177352775
1105 => 0.16358435802427
1106 => 0.16788750443397
1107 => 0.16896941768161
1108 => 0.17319219711418
1109 => 0.17067773756548
1110 => 0.17179236491572
1111 => 0.17300245057806
1112 => 0.17358261014402
1113 => 0.17263727126437
1114 => 0.17919698588851
1115 => 0.17975082678725
1116 => 0.17993652484989
1117 => 0.17772462598645
1118 => 0.17968930987856
1119 => 0.17877009934893
1120 => 0.18116162978298
1121 => 0.18153665229163
1122 => 0.18121902156862
1123 => 0.18133805963219
1124 => 0.17574050041345
1125 => 0.17545023743848
1126 => 0.17149248117866
1127 => 0.17310529610879
1128 => 0.17009021590113
1129 => 0.17104632889375
1130 => 0.17146777439072
1201 => 0.17124763517992
1202 => 0.17319648224509
1203 => 0.17153956411655
1204 => 0.16716668475275
1205 => 0.16279261400089
1206 => 0.16273770110564
1207 => 0.16158608548544
1208 => 0.16075367832096
1209 => 0.16091402947207
1210 => 0.16147912784351
1211 => 0.16072083377632
1212 => 0.16088265426204
1213 => 0.16356995252926
1214 => 0.16410887103182
1215 => 0.16227741539108
1216 => 0.15492385671572
1217 => 0.15311927497178
1218 => 0.15441637254291
1219 => 0.15379644344769
1220 => 0.12412573318255
1221 => 0.13109642644748
1222 => 0.12695467721184
1223 => 0.12886338581234
1224 => 0.12463573234351
1225 => 0.12665339016914
1226 => 0.12628080244181
1227 => 0.13748947093401
1228 => 0.13731446299252
1229 => 0.1373982300329
1230 => 0.13339981094192
1231 => 0.13976940112276
]
'min_raw' => 0.081317975698795
'max_raw' => 0.18153665229163
'avg_raw' => 0.13142731399521
'max_pct' => '897.93%'
'is_grow' => true
'min' => '$0.081317'
'max' => '$0.181536'
'avg' => '$0.131427'
'bar_min_pct' => 61.631153054958
'bar_max_pct' => 60.119598047091
'min_diff' => 0.012539066859772
'max_diff' => 0.027463406029314
'year' => 2035
]
10 => [
'items' => [
101 => 0.14290729028889
102 => 0.14232655051645
103 => 0.14247271020563
104 => 0.13996120249539
105 => 0.13742254691742
106 => 0.13460678718515
107 => 0.13983812072928
108 => 0.13925648574101
109 => 0.14059054713843
110 => 0.14398344088524
111 => 0.1444830573778
112 => 0.14515454701042
113 => 0.14491386577702
114 => 0.15064786920742
115 => 0.14995344355782
116 => 0.15162680957345
117 => 0.14818456872072
118 => 0.14428934645535
119 => 0.14502970086359
120 => 0.14495839878052
121 => 0.14405064142635
122 => 0.14323115867558
123 => 0.14186695078339
124 => 0.14618350641908
125 => 0.14600826214323
126 => 0.1488452632701
127 => 0.14834379576376
128 => 0.14499487302656
129 => 0.14511448045727
130 => 0.14591889791023
131 => 0.14870299589958
201 => 0.14952950573866
202 => 0.14914663345047
203 => 0.15005286375742
204 => 0.15076911124205
205 => 0.15014281341395
206 => 0.15900986991458
207 => 0.15532764984649
208 => 0.15712233828695
209 => 0.15755036090509
210 => 0.15645398996909
211 => 0.15669175356701
212 => 0.15705190063115
213 => 0.1592386430806
214 => 0.164977288007
215 => 0.16751889478062
216 => 0.17516544415974
217 => 0.16730784971895
218 => 0.16684161258279
219 => 0.16821898702964
220 => 0.17270832098463
221 => 0.17634650449346
222 => 0.17755349985518
223 => 0.17771302421755
224 => 0.17997742775567
225 => 0.1812753416351
226 => 0.17970246960642
227 => 0.17836962524868
228 => 0.17359554219799
229 => 0.17414815531051
301 => 0.17795511165567
302 => 0.18333266172183
303 => 0.18794715911731
304 => 0.18633132296088
305 => 0.19865901223188
306 => 0.199881252269
307 => 0.19971237821562
308 => 0.2024968229139
309 => 0.19697026723013
310 => 0.19460755760334
311 => 0.17865780132725
312 => 0.18313903225873
313 => 0.18965276459109
314 => 0.18879064769166
315 => 0.18406020115933
316 => 0.18794357064943
317 => 0.18665960725181
318 => 0.18564689204842
319 => 0.19028633671965
320 => 0.18518507672575
321 => 0.1896018756204
322 => 0.18393728535208
323 => 0.18633870396434
324 => 0.18497554261647
325 => 0.18585767507131
326 => 0.18070074676524
327 => 0.18348330010184
328 => 0.18058498339825
329 => 0.18058360921876
330 => 0.18051962871689
331 => 0.18392948546556
401 => 0.18404068077171
402 => 0.18152079148244
403 => 0.18115763606778
404 => 0.18250041197322
405 => 0.18092837306152
406 => 0.18166392017401
407 => 0.18095065203425
408 => 0.18079008035226
409 => 0.17951061787118
410 => 0.17895939025477
411 => 0.17917554080655
412 => 0.17843770754008
413 => 0.17799313630844
414 => 0.18043119230922
415 => 0.1791286373389
416 => 0.18023155707875
417 => 0.17897464083562
418 => 0.17461762152462
419 => 0.17211185364421
420 => 0.16388184806162
421 => 0.16621586743555
422 => 0.16776332469519
423 => 0.16725189008011
424 => 0.16835064953222
425 => 0.16841810443883
426 => 0.16806088654042
427 => 0.16764727397651
428 => 0.16744595025461
429 => 0.16894645233623
430 => 0.16981754429919
501 => 0.1679186327335
502 => 0.16747374432226
503 => 0.16939364875695
504 => 0.17056478935302
505 => 0.17921183350735
506 => 0.17857123254682
507 => 0.18017901524618
508 => 0.17999800358767
509 => 0.18168321599646
510 => 0.18443782606095
511 => 0.17883693359876
512 => 0.17980905486591
513 => 0.17957071318076
514 => 0.18217286520264
515 => 0.18218098883722
516 => 0.18062086871297
517 => 0.18146663514238
518 => 0.18099455152387
519 => 0.18184767042845
520 => 0.17856267693043
521 => 0.18256344441788
522 => 0.1848316217795
523 => 0.18486311542437
524 => 0.1859382134924
525 => 0.18703057539501
526 => 0.1891272689424
527 => 0.18697209974996
528 => 0.18309516017425
529 => 0.18337506268918
530 => 0.18110201443446
531 => 0.18114022478628
601 => 0.18093625493366
602 => 0.18154838381551
603 => 0.17869700479701
604 => 0.17936621775339
605 => 0.17842931569555
606 => 0.17980701822381
607 => 0.17832483804578
608 => 0.17957059824519
609 => 0.18010822704965
610 => 0.18209208891241
611 => 0.17803182003562
612 => 0.16975265693981
613 => 0.1714930373977
614 => 0.16891887799655
615 => 0.16915712624964
616 => 0.16963842563781
617 => 0.16807837684938
618 => 0.16837598499542
619 => 0.16836535233821
620 => 0.16827372584257
621 => 0.16786789690076
622 => 0.16727936464432
623 => 0.16962389601331
624 => 0.17002227757909
625 => 0.17090783045079
626 => 0.17354263512072
627 => 0.17327935600122
628 => 0.17370877516847
629 => 0.17277135553745
630 => 0.16920061045774
701 => 0.16939451909494
702 => 0.16697647528186
703 => 0.17084599563399
704 => 0.16992964213943
705 => 0.16933886308026
706 => 0.16917766354043
707 => 0.17181899938151
708 => 0.17260932846303
709 => 0.17211684841644
710 => 0.17110675747295
711 => 0.17304643069104
712 => 0.17356540541595
713 => 0.17368158471781
714 => 0.17711831376482
715 => 0.17387365969424
716 => 0.17465468017812
717 => 0.18074797904119
718 => 0.17522219779015
719 => 0.17814932735845
720 => 0.17800605959813
721 => 0.17950348003661
722 => 0.17788322741575
723 => 0.17790331238884
724 => 0.17923292029416
725 => 0.17736572578718
726 => 0.17690338216884
727 => 0.17626465777147
728 => 0.17765928912587
729 => 0.17849530754908
730 => 0.18523300205229
731 => 0.18958585997756
801 => 0.18939689093518
802 => 0.19112371424733
803 => 0.19034576452932
804 => 0.18783355967709
805 => 0.19212158702909
806 => 0.19076467575624
807 => 0.19087653787292
808 => 0.19087237435935
809 => 0.19177460173256
810 => 0.19113529095072
811 => 0.1898751437758
812 => 0.19071168827912
813 => 0.19319592638384
814 => 0.20090707768662
815 => 0.20522234011482
816 => 0.20064729347003
817 => 0.20380309938329
818 => 0.20191074036396
819 => 0.20156684243734
820 => 0.20354892176309
821 => 0.20553447045632
822 => 0.20540799958832
823 => 0.20396659319609
824 => 0.20315237929946
825 => 0.20931787970645
826 => 0.21386051537977
827 => 0.21355073808106
828 => 0.21491799433257
829 => 0.21893230097464
830 => 0.21929931886506
831 => 0.21925308304667
901 => 0.21834339091091
902 => 0.22229599712361
903 => 0.22559333076574
904 => 0.21813282346501
905 => 0.22097368697992
906 => 0.22224904213866
907 => 0.22412164189253
908 => 0.22728103156146
909 => 0.23071296672864
910 => 0.23119827999053
911 => 0.23085392700684
912 => 0.22859047350872
913 => 0.23234573792015
914 => 0.23454548374057
915 => 0.23585538203635
916 => 0.23917706616815
917 => 0.22225691829794
918 => 0.21027999664949
919 => 0.20840962738524
920 => 0.21221309683273
921 => 0.21321604139394
922 => 0.2128117556989
923 => 0.1993306414895
924 => 0.20833865210891
925 => 0.21803051412035
926 => 0.21840281801156
927 => 0.22325476678177
928 => 0.22483476018945
929 => 0.22874121490893
930 => 0.22849686510261
1001 => 0.22944802466153
1002 => 0.22922936955073
1003 => 0.23646525431747
1004 => 0.24444750975448
1005 => 0.24417110963071
1006 => 0.24302356596988
1007 => 0.24472786399148
1008 => 0.25296640703295
1009 => 0.25220793400965
1010 => 0.25294472594521
1011 => 0.26265843249504
1012 => 0.27528763276846
1013 => 0.26942010129048
1014 => 0.282150956261
1015 => 0.29016435463132
1016 => 0.30402269851192
1017 => 0.30228756560429
1018 => 0.30768251717978
1019 => 0.29918131556646
1020 => 0.27966083828595
1021 => 0.27657164803492
1022 => 0.28275628514823
1023 => 0.29796061200324
1024 => 0.28227744678796
1025 => 0.28545013068521
1026 => 0.28453639750937
1027 => 0.28448770855154
1028 => 0.28634596803941
1029 => 0.28365046573196
1030 => 0.27266850441977
1031 => 0.27770147257204
1101 => 0.27575800186547
1102 => 0.27791442750975
1103 => 0.28955176733436
1104 => 0.28440662199837
1105 => 0.27898662934457
1106 => 0.28578450292509
1107 => 0.29444053199588
1108 => 0.29389885325301
1109 => 0.29284777008769
1110 => 0.29877267085767
1111 => 0.30855887109663
1112 => 0.31120404169709
1113 => 0.31315665255621
1114 => 0.31342588460405
1115 => 0.31619914202361
1116 => 0.30128663792778
1117 => 0.32495316490814
1118 => 0.32903972034303
1119 => 0.32827161729164
1120 => 0.33281365166898
1121 => 0.33147726993488
1122 => 0.32954106247403
1123 => 0.33674115308054
1124 => 0.32848683021753
1125 => 0.31677085810384
1126 => 0.31034324408661
1127 => 0.31880764472533
1128 => 0.32397655882851
1129 => 0.32739288224604
1130 => 0.32842665964799
1201 => 0.30244425317029
1202 => 0.28844117712913
1203 => 0.29741698832592
1204 => 0.30836809746339
1205 => 0.30122580396359
1206 => 0.30150576834663
1207 => 0.29132273477762
1208 => 0.30926906998082
1209 => 0.30665443989415
1210 => 0.32021914540899
1211 => 0.31698181957431
1212 => 0.32804331034283
1213 => 0.32513044911256
1214 => 0.33722157322355
1215 => 0.34204504998555
1216 => 0.35014441818315
1217 => 0.35610234639966
1218 => 0.35960095580541
1219 => 0.35939091241964
1220 => 0.37325414588548
1221 => 0.36507948145516
1222 => 0.3548101763102
1223 => 0.35462443697937
1224 => 0.35994305563112
1225 => 0.37108942123343
1226 => 0.37397951166108
1227 => 0.37559467793675
1228 => 0.37312099456122
1229 => 0.36424798220559
1230 => 0.36041666045762
1231 => 0.36368105759096
]
'min_raw' => 0.13460678718515
'max_raw' => 0.37559467793675
'avg_raw' => 0.25510073256095
'max_pct' => '1964.7%'
'is_grow' => true
'min' => '$0.1346067'
'max' => '$0.375594'
'avg' => '$0.25510073'
'bar_min_pct' => 69.253210997108
'bar_max_pct' => 70.937188834135
'min_diff' => 0.05328881148636
'max_diff' => 0.19405802564512
'year' => 2036
]
11 => [
'items' => [
101 => 0.35968898040973
102 => 0.36658042560357
103 => 0.37604385178798
104 => 0.37408969170335
105 => 0.38062215588224
106 => 0.38738256907212
107 => 0.39705026356281
108 => 0.39957775689636
109 => 0.40375560726476
110 => 0.40805598764621
111 => 0.40943715392622
112 => 0.4120742289055
113 => 0.41206033021867
114 => 0.42000733316435
115 => 0.42877312351163
116 => 0.43208200643922
117 => 0.43969060027834
118 => 0.42666114996578
119 => 0.43654413769939
120 => 0.44545884002234
121 => 0.43483036440288
122 => 0.44947924192709
123 => 0.45004802464628
124 => 0.45863596841618
125 => 0.44993044215444
126 => 0.44476112844924
127 => 0.45968474342448
128 => 0.46690581062154
129 => 0.46473076641479
130 => 0.44817857260628
131 => 0.43854448585273
201 => 0.41333022254216
202 => 0.44319760660865
203 => 0.4577451381439
204 => 0.44814089801402
205 => 0.45298471809025
206 => 0.47941102981219
207 => 0.48947245833893
208 => 0.48737975154006
209 => 0.48773338454018
210 => 0.49316234874537
211 => 0.51723736581635
212 => 0.50281105753289
213 => 0.51383942967213
214 => 0.51968883848904
215 => 0.52512209538927
216 => 0.51177973364077
217 => 0.4944215170442
218 => 0.48892344119971
219 => 0.44718594561199
220 => 0.4450133277099
221 => 0.44379377144439
222 => 0.43610464170003
223 => 0.43006309195085
224 => 0.42525862728195
225 => 0.41265027725614
226 => 0.41690522526785
227 => 0.39681014689388
228 => 0.4096662659117
301 => 0.37759403561421
302 => 0.40430474203743
303 => 0.38976731891806
304 => 0.39952880755998
305 => 0.39949475064569
306 => 0.38152075517314
307 => 0.37115372969229
308 => 0.37776000181935
309 => 0.3848424499461
310 => 0.38599155332645
311 => 0.39517413219359
312 => 0.39773679257654
313 => 0.38997181197704
314 => 0.37692940992863
315 => 0.37995886245896
316 => 0.37109233793345
317 => 0.35555409474844
318 => 0.36671393227562
319 => 0.37052439147081
320 => 0.37220730732848
321 => 0.35692722973531
322 => 0.35212589760891
323 => 0.3495697086719
324 => 0.37495694379035
325 => 0.37634771383859
326 => 0.36923233763676
327 => 0.40139451277666
328 => 0.39411522200299
329 => 0.40224797326672
330 => 0.37968397139505
331 => 0.38054594665301
401 => 0.36986378656279
402 => 0.37584508243112
403 => 0.37161769529755
404 => 0.37536185283327
405 => 0.37760608542245
406 => 0.38828649267531
407 => 0.40442669513208
408 => 0.38669119599192
409 => 0.37896358503953
410 => 0.38375775141266
411 => 0.39652524823217
412 => 0.41586865946985
413 => 0.40441697069471
414 => 0.40949903571083
415 => 0.41060924083152
416 => 0.40216518949329
417 => 0.41618000368716
418 => 0.4236906564698
419 => 0.43139503211418
420 => 0.4380845256145
421 => 0.42831773505897
422 => 0.43876960096782
423 => 0.43034724204798
424 => 0.42279151540943
425 => 0.42280297432787
426 => 0.41806315663596
427 => 0.4088791626024
428 => 0.40718549319487
429 => 0.41599617533973
430 => 0.42306150804521
501 => 0.42364344268749
502 => 0.42755517390315
503 => 0.42987009614254
504 => 0.45255948107272
505 => 0.46168533938807
506 => 0.47284426619243
507 => 0.47719129706538
508 => 0.49027430149615
509 => 0.47970871286864
510 => 0.47742278130841
511 => 0.4456876919775
512 => 0.45088431107761
513 => 0.45920459965603
514 => 0.44582489047161
515 => 0.45431123636459
516 => 0.45598662080925
517 => 0.44537025307333
518 => 0.45104091378726
519 => 0.4359813201648
520 => 0.40475495311993
521 => 0.41621476756021
522 => 0.42465304832009
523 => 0.41261058124323
524 => 0.43419623737066
525 => 0.4215863426794
526 => 0.41758961144397
527 => 0.40199693795696
528 => 0.40935607962578
529 => 0.41930942410563
530 => 0.41315941441758
531 => 0.42592160794888
601 => 0.4439962775419
602 => 0.45687736345907
603 => 0.45786621329071
604 => 0.44958453801171
605 => 0.46285597549926
606 => 0.4629526434326
607 => 0.44798240773122
608 => 0.43881322171875
609 => 0.43672996336458
610 => 0.44193435118015
611 => 0.44825343877124
612 => 0.45821687867341
613 => 0.46423757673657
614 => 0.47993636415377
615 => 0.48418400590936
616 => 0.48885087639424
617 => 0.49508725457159
618 => 0.50257562554805
619 => 0.48619149616476
620 => 0.486842468169
621 => 0.47158579374099
622 => 0.45528184908622
623 => 0.4676545107638
624 => 0.48383012004101
625 => 0.48011941740036
626 => 0.47970188755051
627 => 0.48040405694483
628 => 0.477606308334
629 => 0.4649521950566
630 => 0.45859737858763
701 => 0.46679671311919
702 => 0.47115429451231
703 => 0.47791252323202
704 => 0.47707942889342
705 => 0.4944879002946
706 => 0.50125230587626
707 => 0.49952168146323
708 => 0.49984015800503
709 => 0.51208679120049
710 => 0.52570756602605
711 => 0.53846521906973
712 => 0.55144285169971
713 => 0.53579780903865
714 => 0.52785422122745
715 => 0.53604997618604
716 => 0.53170119324141
717 => 0.5566905899741
718 => 0.55842080158515
719 => 0.58340839130002
720 => 0.60712458940628
721 => 0.59222887029556
722 => 0.60627486249904
723 => 0.62146674825365
724 => 0.65077436066893
725 => 0.6409045878617
726 => 0.63334449657042
727 => 0.62620024683026
728 => 0.64106629642183
729 => 0.66019123173044
730 => 0.66431055961957
731 => 0.67098544450431
801 => 0.66396761921409
802 => 0.67241981678806
803 => 0.70225978830799
804 => 0.69419676459859
805 => 0.6827459747355
806 => 0.70630176638916
807 => 0.71482651581779
808 => 0.77465767175389
809 => 0.85019697762499
810 => 0.81892320897653
811 => 0.79951057157822
812 => 0.80407300184074
813 => 0.83165739917799
814 => 0.8405166321177
815 => 0.81643418302683
816 => 0.82494051117482
817 => 0.87181121559395
818 => 0.89695584472258
819 => 0.86280606099167
820 => 0.76858816207813
821 => 0.68171495639414
822 => 0.70475764249297
823 => 0.70214531698716
824 => 0.75250204164607
825 => 0.69400446414974
826 => 0.69498941332938
827 => 0.74638746172553
828 => 0.73267534359907
829 => 0.71046346834959
830 => 0.68187712766459
831 => 0.6290326329919
901 => 0.58222679038255
902 => 0.67402382648128
903 => 0.67006537136262
904 => 0.66433294174063
905 => 0.67708984355071
906 => 0.7390337376307
907 => 0.73760573037934
908 => 0.72852147682187
909 => 0.73541180308027
910 => 0.70925556084225
911 => 0.71599662003356
912 => 0.68170119523451
913 => 0.69720415954713
914 => 0.71041581164116
915 => 0.71306824640089
916 => 0.71904431735124
917 => 0.66797944538869
918 => 0.690906073714
919 => 0.70437331992055
920 => 0.64352781161672
921 => 0.70317059985461
922 => 0.6670905195769
923 => 0.65484439842603
924 => 0.6713321872519
925 => 0.66490687991156
926 => 0.65938277796704
927 => 0.65630023416588
928 => 0.66840704658875
929 => 0.66784224931845
930 => 0.6480331543636
1001 => 0.622192997517
1002 => 0.63086580232895
1003 => 0.62771489103279
1004 => 0.61629558201986
1005 => 0.62399081752195
1006 => 0.59010489484031
1007 => 0.53180592610355
1008 => 0.57032001059676
1009 => 0.56883726023903
1010 => 0.56808959027129
1011 => 0.59703186031683
1012 => 0.59424972886373
1013 => 0.58920013303364
1014 => 0.6162028422325
1015 => 0.60634649013723
1016 => 0.63672144484624
1017 => 0.6567283545465
1018 => 0.65165395509078
1019 => 0.67047055036566
1020 => 0.63106560623522
1021 => 0.6441543480234
1022 => 0.64685191956573
1023 => 0.61586963299251
1024 => 0.59470491997666
1025 => 0.59329347491389
1026 => 0.55659677922152
1027 => 0.57619985785501
1028 => 0.59344975582197
1029 => 0.58518839334195
1030 => 0.58257309278196
1031 => 0.59593409615346
1101 => 0.59697236054468
1102 => 0.57329982239452
1103 => 0.57822209268773
1104 => 0.59874877806974
1105 => 0.57770487288215
1106 => 0.53682000260506
1107 => 0.52667998949878
1108 => 0.52532712483289
1109 => 0.49782660507409
1110 => 0.5273575936609
1111 => 0.51446652576147
1112 => 0.55518925479708
1113 => 0.53192865037231
1114 => 0.53092593220594
1115 => 0.5294101766307
1116 => 0.50573934324214
1117 => 0.51092175139429
1118 => 0.52814886539511
1119 => 0.53429569374793
1120 => 0.53365452919125
1121 => 0.52806444313828
1122 => 0.53062355590746
1123 => 0.52237976202395
1124 => 0.51946870682395
1125 => 0.51028061586394
1126 => 0.49677666042764
1127 => 0.49865446825563
1128 => 0.47189959903417
1129 => 0.45732212629394
1130 => 0.45328727396744
1201 => 0.44789170080837
1202 => 0.45389671831283
1203 => 0.47182380585124
1204 => 0.45019993483613
1205 => 0.41312732471892
1206 => 0.41535545175562
1207 => 0.42036139167023
1208 => 0.41103285575696
1209 => 0.40220417939973
1210 => 0.40987999719919
1211 => 0.39417184357294
1212 => 0.42225964698937
1213 => 0.42149995062211
1214 => 0.43196934679764
1215 => 0.43851607507984
1216 => 0.42342798591783
1217 => 0.41963337229611
1218 => 0.42179495667061
1219 => 0.38606878194879
1220 => 0.42904975612787
1221 => 0.42942145737739
1222 => 0.42623872561259
1223 => 0.44912476747425
1224 => 0.49742145413781
1225 => 0.47925029788526
1226 => 0.47221387695817
1227 => 0.45883763563217
1228 => 0.47666068299644
1229 => 0.47529215104172
1230 => 0.46910313054212
1231 => 0.46535999163304
]
'min_raw' => 0.3495697086719
'max_raw' => 0.89695584472258
'avg_raw' => 0.62326277669724
'max_pct' => '4830.69%'
'is_grow' => true
'min' => '$0.349569'
'max' => '$0.896955'
'avg' => '$0.623262'
'bar_min_pct' => 100
'bar_max_pct' => 100
'min_diff' => 0.21496292148674
'max_diff' => 0.52136116678583
'year' => 2037
]
]
'prediction_periods' => [
0 => [
'items' => [
0 => [
'year' => 2027
'avg' => 0.010972593710852
]
1 => [
'year' => 2028
'avg' => 0.018832156174536
]
2 => [
'year' => 2029
'avg' => 0.051446056502917
]
3 => [
'year' => 2030
'avg' => 0.039690555976234
]
4 => [
'year' => 2031
'avg' => 0.038981044765113
]
5 => [
'year' => 2032
'avg' => 0.068346039259518
]
]
'min_year' => 2027
'max_year' => 2032
'min_raw' => 0.010972593710852
'min' => '$0.010972'
'max_raw' => 0.068346039259518
'max' => '$0.068346'
'max_pct' => '275.71%'
'is_grow' => true
]
1 => [
'items' => [
0 => [
'year' => 2032
'avg' => 0.068346039259518
]
1 => [
'year' => 2033
'avg' => 0.17579304091582
]
2 => [
'year' => 2034
'avg' => 0.11142607755067
]
3 => [
'year' => 2035
'avg' => 0.13142731399521
]
4 => [
'year' => 2036
'avg' => 0.25510073256095
]
5 => [
'year' => 2037
'avg' => 0.62326277669724
]
]
'min_year' => 2032
'max_year' => 2037
'min_raw' => 0.068346039259518
'min' => '$0.068346'
'max_raw' => 0.62326277669724
'max' => '$0.623262'
'max_pct' => '3326.16%'
'is_grow' => true
]
2 => [
'items' => [
0 => [
'year' => 2037
'avg' => 0.62326277669724
]
]
]
]
'prediction_2025_max_price' => '$0.018761'
'last_price' => 0.01819129
'sma_50day_nextmonth' => '$0.017151'
'sma_200day_nextmonth' => '$0.068454'
'sma_50day_ts_nextmonth' => 1770163200
'sma_200day_ts_nextmonth' => 1770163200
'sma_200day_direction' => 'increase'
'sma_200day_direction_label' => 'aumentar'
'sma_200day_date_nextmonth' => '4 feb. 2026'
'sma_50day_date_nextmonth' => '4 feb. 2026'
'daily_sma3' => '$0.018667'
'daily_sma3_action' => 'SELL'
'daily_sma5' => '$0.017753'
'daily_sma5_action' => 'BUY'
'daily_sma10' => '$0.017372'
'daily_sma10_action' => 'BUY'
'daily_sma21' => '$0.017861'
'daily_sma21_action' => 'BUY'
'daily_sma50' => '$0.03104'
'daily_sma50_action' => 'SELL'
'daily_sma100' => '$0.051229'
'daily_sma100_action' => 'SELL'
'daily_sma200' => '$0.080144'
'daily_sma200_action' => 'SELL'
'daily_ema3' => '$0.018171'
'daily_ema3_action' => 'BUY'
'daily_ema5' => '$0.01794'
'daily_ema5_action' => 'BUY'
'daily_ema10' => '$0.017877'
'daily_ema10_action' => 'BUY'
'daily_ema21' => '$0.020113'
'daily_ema21_action' => 'SELL'
'daily_ema50' => '$0.031036'
'daily_ema50_action' => 'SELL'
'daily_ema100' => '$0.049497'
'daily_ema100_action' => 'SELL'
'daily_ema200' => '$0.084047'
'daily_ema200_action' => 'SELL'
'weekly_sma21' => '$0.066392'
'weekly_sma21_action' => 'SELL'
'weekly_sma50' => '$0.1209077'
'weekly_sma50_action' => 'SELL'
'weekly_sma100' => '$0.276032'
'weekly_sma100_action' => 'SELL'
'weekly_sma200' => '$0.333241'
'weekly_sma200_action' => 'SELL'
'weekly_ema3' => '$0.01950046'
'weekly_ema3_action' => 'SELL'
'weekly_ema5' => '$0.023022'
'weekly_ema5_action' => 'SELL'
'weekly_ema10' => '$0.035175'
'weekly_ema10_action' => 'SELL'
'weekly_ema21' => '$0.061298'
'weekly_ema21_action' => 'SELL'
'weekly_ema50' => '$0.128836'
'weekly_ema50_action' => 'SELL'
'weekly_ema100' => '$0.235244'
'weekly_ema100_action' => 'SELL'
'weekly_ema200' => '$0.485699'
'weekly_ema200_action' => 'SELL'
'rsi_14' => '39.03'
'rsi_14_action' => 'NEUTRAL'
'stoch_rsi_14' => 185.34
'stoch_rsi_14_action' => 'SELL'
'momentum_10' => 0
'momentum_10_action' => 'BUY'
'vwma_10' => '0.017749'
'vwma_10_action' => 'BUY'
'hma_9' => '0.018824'
'hma_9_action' => 'BUY'
'stochastic_fast_14' => 64.15
'stochastic_fast_14_action' => 'NEUTRAL'
'cci_20' => 36.67
'cci_20_action' => 'NEUTRAL'
'adx_14' => 33.87
'adx_14_action' => 'SELL'
'ao_5_34' => '-0.005220'
'ao_5_34_action' => 'NEUTRAL'
'macd_12_26' => 0
'macd_12_26_action' => 'BUY'
'williams_percent_r_14' => -35.85
'williams_percent_r_14_action' => 'NEUTRAL'
'ultimate_oscillator' => 55.48
'ultimate_oscillator_action' => 'NEUTRAL'
'ichimoku_cloud' => '-0.009432'
'ichimoku_cloud_action' => 'SELL'
'sell_signals' => 21
'buy_signals' => 13
'sell_pct' => 61.76
'buy_pct' => 38.24
'overall_action' => 'bearish'
'overall_action_label' => 'Bajista'
'overall_action_dir' => -1
'last_updated' => 1767683215
'last_updated_date' => '6 de enero de 2026'
]
Predicción de precio de Stafi para 2026
La previsión del precio de Stafi para 2026 sugiere que el precio medio podría oscilar entre $0.006285 en el extremo inferior y $0.018761 en el extremo superior. En el mercado de criptomonedas, en comparación con el precio medio de hoy, Stafi podría potencialmente ganar 3.13% para 2026 si FIS alcanza el objetivo de precio previsto.
Predicción de precio de Stafi 2027-2032
La predicción del precio de FIS para 2027-2032 está actualmente dentro de un rango de precios de $0.010972 en el extremo inferior y $0.068346 en el extremo superior. Considerando la volatilidad de precios en el mercado, si Stafi alcanza el objetivo de precio superior, podría ganar 275.71% para 2032 en comparación con el precio de hoy.
| Predicción de Precio de Stafi | Potencial Mínimo ($) | Precio Medio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2027 | $0.00605 | $0.010972 | $0.015894 |
| 2028 | $0.010919 | $0.018832 | $0.026744 |
| 2029 | $0.023986 | $0.051446 | $0.0789054 |
| 2030 | $0.020399 | $0.03969 | $0.058981 |
| 2031 | $0.024118 | $0.038981 | $0.053843 |
| 2032 | $0.036815 | $0.068346 | $0.099876 |
Predicción de precio de Stafi 2032-2037
La predicción de precio de Stafi para 2032-2037 se estima actualmente entre $0.068346 en el extremo inferior y $0.623262 en el extremo superior. Comparado con el precio actual, Stafi podría potencialmente ganar 3326.16% para 2037 si alcanza el objetivo de precio superior. Tenga en cuenta que esta información es solo para fines generales y no debe considerarse como consejo de inversión a largo plazo.
| Predicción de Precio de Stafi | Potencial Mínimo ($) | Precio Medio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2032 | $0.036815 | $0.068346 | $0.099876 |
| 2033 | $0.085551 | $0.175793 | $0.266035 |
| 2034 | $0.068778 | $0.111426 | $0.154073 |
| 2035 | $0.081317 | $0.131427 | $0.181536 |
| 2036 | $0.1346067 | $0.25510073 | $0.375594 |
| 2037 | $0.349569 | $0.623262 | $0.896955 |
Stafi Histograma de precios potenciales
Pronóstico de precio de Stafi basado en análisis técnico
Indicador de Sentimiento del Mercado
Alcista 38.24%
Bajista 61.76%
A fecha de 6 de enero de 2026, el sentimiento general de predicción de precio para Stafi es Bajista, con 13 indicadores técnicos mostrando señales alcistas y 21 indicando señales bajistas. La predicción de precio de FIS se actualizó por última vez el 6 de enero de 2026.
Promedios Móviles Simples de 50 y 200 días y el Índice de Fuerza Relativa de 14 días - RSI (14) de Stafi
Según nuestros indicadores técnicos, se proyecta que el SMA de 200 días de Stafi aumentar durante el próximo mes, alcanzando $0.068454 para el 4 feb. 2026. Se espera que el SMA de 50 días a corto plazo para Stafi alcance $0.017151 para el 4 feb. 2026.
El oscilador de momento del Índice de Fuerza Relativa (RSI) es una herramienta comúnmente utilizada para identificar si una criptomoneda está sobrevendida (por debajo de 30) o sobrecomprada (por encima de 70). Actualmente, el RSI se encuentra en 39.03, lo que sugiere que el mercado de FIS está en un estado NEUTRAL.
Promedios Móviles y Osciladores Populares de FIS para Sáb, 19 de Oct de 2024
Los promedios móviles (MA) son indicadores ampliamente utilizados en los mercados financieros, diseñados para suavizar los movimientos de precios durante un período establecido. Como indicadores rezagados, se basan en datos históricos de precios. La tabla a continuación resalta dos tipos: el promedio móvil simple (SMA) y el promedio móvil exponencial (EMA).
Promedio Móvil Simple Diario (SMA)
| Período | Valor | Acción |
|---|---|---|
| SMA 3 | $0.018667 | SELL |
| SMA 5 | $0.017753 | BUY |
| SMA 10 | $0.017372 | BUY |
| SMA 21 | $0.017861 | BUY |
| SMA 50 | $0.03104 | SELL |
| SMA 100 | $0.051229 | SELL |
| SMA 200 | $0.080144 | SELL |
Promedio Móvil Exponencial Diario (EMA)
| Período | Valor | Acción |
|---|---|---|
| EMA 3 | $0.018171 | BUY |
| EMA 5 | $0.01794 | BUY |
| EMA 10 | $0.017877 | BUY |
| EMA 21 | $0.020113 | SELL |
| EMA 50 | $0.031036 | SELL |
| EMA 100 | $0.049497 | SELL |
| EMA 200 | $0.084047 | SELL |
Promedio Móvil Simple Semanal (SMA)
| Período | Valor | Acción |
|---|---|---|
| SMA 21 | $0.066392 | SELL |
| SMA 50 | $0.1209077 | SELL |
| SMA 100 | $0.276032 | SELL |
| SMA 200 | $0.333241 | SELL |
Promedio Móvil Exponencial Semanal (EMA)
| Período | Valor | Acción |
|---|---|---|
| EMA 21 | $0.061298 | SELL |
| EMA 50 | $0.128836 | SELL |
| EMA 100 | $0.235244 | SELL |
| EMA 200 | $0.485699 | SELL |
Osciladores de Stafi
Un oscilador es una herramienta de análisis técnico que establece límites altos y bajos entre dos extremos, creando un indicador de tendencia que fluctúa dentro de estos límites. Los traders utilizan este indicador para identificar condiciones de sobrecompra o sobreventa a corto plazo.
| Período | Valor | Acción |
|---|---|---|
| RSI (14) | 39.03 | NEUTRAL |
| Stoch RSI (14) | 185.34 | SELL |
| Estocástico Rápido (14) | 64.15 | NEUTRAL |
| Índice de Canal de Materias Primas (20) | 36.67 | NEUTRAL |
| Índice Direccional Medio (14) | 33.87 | SELL |
| Oscilador Asombroso (5, 34) | -0.005220 | NEUTRAL |
| Momentum (10) | 0 | BUY |
| MACD (12, 26) | 0 | BUY |
| Rango Percentil de Williams (14) | -35.85 | NEUTRAL |
| Oscilador Ultimate (7, 14, 28) | 55.48 | NEUTRAL |
| VWMA (10) | 0.017749 | BUY |
| Promedio Móvil de Hull (9) | 0.018824 | BUY |
| Nube Ichimoku B/L (9, 26, 52, 26) | -0.009432 | SELL |
Predicción de precios de Stafi basada en flujos de dinero globales
Definiciones de flujos de dinero globales utilizadas para la predicción de precios de Stafi
M0: El total de toda la moneda física, además de cuentas en el banco central que pueden cambiarse por moneda física.
M1: Medir M0 más la cantidad en cuentas a la vista, incluyendo cuentas "de cheques" o "corrientes".
M2: Medir M1 más la mayoría de cuentas de ahorro, cuentas del mercado monetario, y cuentas de certificados de depósito (CD) inferiores a 100 000 $.
Predicciones de precios de Stafi por parte de empresas de Internet o nichos tecnológicos
| Comparación | 2027 | 2028 | 2029 | 2030 | 2031 | 2032 |
|---|---|---|---|---|---|---|
| Facebook acción | $0.025561 | $0.035918 | $0.050471 | $0.070921 | $0.099655 | $0.140033 |
| Amazon.com acción | $0.037957 | $0.079199 | $0.165255 | $0.344815 | $0.719477 | $1.50 |
| Apple acción | $0.0258029 | $0.036599 | $0.051913 | $0.073635 | $0.104446 | $0.148149 |
| Netflix acción | $0.028703 | $0.045288 | $0.071458 | $0.11275 | $0.1779028 | $0.2807027 |
| Google acción | $0.023557 | $0.030507 | $0.0395064 | $0.05116 | $0.066252 | $0.085797 |
| Tesla acción | $0.041238 | $0.093484 | $0.211921 | $0.4804095 | $1.08 | $2.46 |
| Kodak acción | $0.013641 | $0.010229 | $0.007671 | $0.005752 | $0.004313 | $0.003234 |
| Nokia acción | $0.01205 | $0.007983 | $0.005288 | $0.0035034 | $0.00232 | $0.001537 |
Este cálculo muestra cuánto puede costar la criptomoneda si asumimos que su capitalización se comportará como la capitalización de algunas empresas de Internet o nichos tecnológicos. Si extrapola los datos, puede obtener una imagen potencial del precio futuro en 2024, 2025, 2026, 2027, 2028, 2029 y 2030.
Resumen de pronósticos y predicciones de Stafi
Podría preguntarse cosas como: "¿Debo invertir en Stafi ahora?", "¿Debería comprar FIS hoy?", "¿Será Stafi una buena o mala inversión a corto plazo?, ¿Lo será a largo plazo?".
Actualizamos el pronóstico de Stafi regularmente con valores actualizados. Aquí hay algunas predicciones similares. Hacemos un pronóstico de precios futuros para una gran cantidad de monedas digitales, como Stafi, con métodos de análisis técnico.
Si está tratando de encontrar criptomonedas que ofrezcan un buen rendimiento, debería explorar el máximo de fuentes de información disponibles acerca de Stafi a fin de tomar una decisión responsable sobre la inversión por sus propios medios.
El precio de Stafi es de $0.01819 USD hoy, pero dicho precio puede subir y bajar, y su inversión puede perderse porque estos son activos de criptomonedas conllevan un alto riesgo
Pronóstico a corto plazo de Stafi
basado en el historial de precios de las últimas 4 horas
Pronóstico a largo plazo de Stafi
basado en el historial de precios del último mes
Predicción de precios de Stafi basada en el patrón de crecimiento del Bitcoin
| 2027 | 2028 | 2029 | 2030 | |
|---|---|---|---|---|
| Si Stafi ofrece un 1 % del crecimiento medio anterior anual del Bitcoin | $0.018664 | $0.019149 | $0.019647 | $0.020157 |
| Si Stafi ofrece un 2 % del crecimiento medio anterior anual del Bitcoin | $0.019136 | $0.020131 | $0.021178 | $0.022279 |
| Si Stafi ofrece un 5 % del crecimiento medio anterior anual del Bitcoin | $0.020555 | $0.023227 | $0.026245 | $0.029656 |
| Si Stafi ofrece un 10 % del crecimiento medio anterior anual del Bitcoin | $0.022919 | $0.028877 | $0.036383 | $0.04584 |
| Si Stafi ofrece un 20 % del crecimiento medio anterior anual del Bitcoin | $0.027648 | $0.042021 | $0.063867 | $0.097069 |
| Si Stafi ofrece un 50 % del crecimiento medio anterior anual del Bitcoin | $0.041833 | $0.0962035 | $0.221235 | $0.508766 |
| Si Stafi ofrece un 100 % del crecimiento medio anterior anual del Bitcoin | $0.065476 | $0.23567 | $0.848252 | $3.05 |
Cuadro de preguntas
¿Es FIS una buena inversión?
La decisión de adquirir Stafi depende completamente de su tolerancia individual al riesgo. Como puede discernir, el valor de Stafi ha experimentado un aumento de 0.5355% durante las últimas 24 horas, y Stafi ha sufrido un declive de durante el período previo de 30 días. Por lo tanto, la determinación de si invertir o no en Stafi dependerá de si dicha inversión se alinea con sus aspiraciones comerciales.
¿Puede Stafi subir?
Parece que el valor medio de Stafi podría potencialmente aumentar hasta $0.018761 para el final de este año. Mirando las perspectivas de Stafi en un horizonte de cinco años más extendido, la moneda digital podría potencialmente crecer hasta $0.058981. Sin embargo, dada la imprevisibilidad del mercado, es vital realizar una investigación exhaustiva antes de invertir cualquier fondo en un proyecto, red o activo en particular.
¿Cuál será el precio de Stafi la próxima semana?
Basado en nuestro nuevo pronóstico experimental de Stafi, el precio de Stafi aumentará en un 0.86% durante la próxima semana y alcanzará $0.018346 para el 13 de enero de 2026.
¿Cuál será el precio de Stafi el próximo mes?
Basado en nuestro nuevo pronóstico experimental de Stafi, el precio de Stafi disminuirá en un -11.62% durante el próximo mes y alcanzará $0.0160778 para el 5 de febrero de 2026.
¿Hasta qué punto puede subir el precio de Stafi este año en 2026?
Según nuestra predicción más reciente sobre el valor de Stafi en 2026, se anticipa que FIS fluctúe dentro del rango de $0.006285 y $0.018761. Sin embargo, es crucial tener en cuenta que el mercado de criptomonedas es excepcionalmente inestable, y esta predicción de precios proyectada de Stafi no considera fluctuaciones de precios repentinas y extremas.
¿Dónde estará Stafi en 5 años?
El futuro de Stafi parece estar en una tendencia alcista, con un precio máximo de $0.058981 proyectada después de un período de cinco años. Basado en el pronóstico de Stafi para 2030, el valor de Stafi podría potencialmente alcanzar su punto más alto de aproximadamente $0.058981, mientras que su punto más bajo se anticipa que esté alrededor de $0.020399.
¿Cuánto será Stafi en 2026?
Basado en nuestra nueva simulación experimental de predicción de precios de Stafi, se espera que el valor de FIS en 2026 crezca en un 3.13% hasta $0.018761 si ocurre lo mejor. El precio estará entre $0.018761 y $0.006285 durante 2026.
¿Cuánto será Stafi en 2027?
Según nuestra última simulación experimental para la predicción de precios de Stafi, el valor de FIS podría disminuir en un -12.62% hasta $0.015894 en 2027, asumiendo las condiciones más favorables. Se proyecta que el precio fluctúe entre $0.015894 y $0.00605 a lo largo del año.
¿Cuánto será Stafi en 2028?
Nuestro nuevo modelo experimental de predicción de precios de Stafi sugiere que el valor de FIS en 2028 podría aumentar en un 47.02% , alcanzando $0.026744 en el mejor escenario. Se espera que el precio oscile entre $0.026744 y $0.010919 durante el año.
¿Cuánto será Stafi en 2029?
Basado en nuestro modelo de pronóstico experimental, el valor de Stafi podría experimentar un 333.75% crecimiento en 2029, potencialmente alcanzando $0.0789054 bajo condiciones óptimas. El rango de precios previsto para 2029 se encuentra entre $0.0789054 y $0.023986.
¿Cuánto será Stafi en 2030?
Usando nuestra nueva simulación experimental para las predicciones de precios de Stafi, se espera que el valor de FIS en 2030 aumente en un 224.23% , alcanzando $0.058981 en el mejor escenario. Se pronostica que el precio oscile entre $0.058981 y $0.020399 durante el transcurso de 2030.
¿Cuánto será Stafi en 2031?
Nuestra simulación experimental indica que el precio de Stafi podría crecer en un 195.98% en 2031, potencialmente alcanzando $0.053843 bajo condiciones ideales. Es probable que el precio fluctúe entre $0.053843 y $0.024118 durante el año.
¿Cuánto será Stafi en 2032?
Basado en los hallazgos de nuestra última predicción experimental de precios de Stafi, FIS podría experimentar un 449.04% aumento en valor, alcanzando $0.099876 si se desarrolla el escenario más positivo en 2032. Se espera que el precio se mantenga dentro de un rango de $0.099876 y $0.036815 a lo largo del año.
¿Cuánto será Stafi en 2033?
Según nuestra predicción experimental de precios de Stafi, se anticipa que el valor de FIS aumente en un 1362.43% en 2033, con el precio potencial más alto siendo $0.266035. A lo largo del año, el precio de FIS podría oscilar entre $0.266035 y $0.085551.
¿Cuánto será Stafi en 2034?
Los resultados de nuestra nueva simulación de predicción de precios de Stafi sugieren que FIS podría aumentar en un 746.96% en 2034, alcanzando potencialmente $0.154073 bajo las mejores circunstancias. El rango de precios previsto para el año está entre $0.154073 y $0.068778.
¿Cuánto será Stafi en 2035?
Basado en nuestra predicción experimental para el precio de Stafi, FIS podría crecer en un 897.93% , con el valor potencialmente alcanzando $0.181536 en 2035. El rango de precios esperado para el año está entre $0.181536 y $0.081317.
¿Cuánto será Stafi en 2036?
Nuestra reciente simulación de predicción de precios de Stafi sugiere que el valor de FIS podría aumentar en un 1964.7% en 2036, posiblemente alcanzando $0.375594 si las condiciones son óptimas. El rango de precios esperado para 2036 está entre $0.375594 y $0.1346067.
¿Cuánto será Stafi en 2037?
Según la simulación experimental, el valor de Stafi podría aumentar en un 4830.69% en 2037, con un máximo de $0.896955 bajo condiciones favorables. Se espera que el precio caiga entre $0.896955 y $0.349569 durante el transcurso del año.
Predicciones relacionadas
Predicción de precios de Pangolin- Predicción de precios de StakeWise Staked ETH
- Predicción de precios de BENQI
- Predicción de precios de Velo
- Predicción de precios de Dimitra
- Predicción de precios de IX Swap
- Predicción de precios de BitMart Token
- Predicción de precios de LON
- Predicción de precios de Moon Tropica
- Predicción de precios de Kinesis Silver
- Predicción de precios de Perpetual Protocol
- Predicción de precios de USDX
- Predicción de precios de Metadium
- Predicción de precios de ARPA
- Predicción de precios de Storj
- Predicción de precios de Ozone Chain
- Predicción de precios de Humanscape
- Predicción de precios de Ordiswap
- Predicción de precios de Guild of Guardians
- Predicción de precios de Lyra Finance
- Predicción de precios de Bazaars
- Predicción de precios de PlatON Network
- Predicción de precios de Saitama Inu
- Predicción de precios de Nuls
- Predicción de precios de Across Protocol
Predicción de precios de Pangolin
Predicción de precios de StakeWise Staked ETH
Predicción de precios de BENQI
Predicción de precios de Velo
Predicción de precios de Dimitra
Predicción de precios de IX Swap
Predicción de precios de BitMart Token
Predicción de precios de LON
Predicción de precios de Moon Tropica
Predicción de precios de Kinesis Silver
Predicción de precios de Perpetual Protocol
Predicción de precios de USDX
Predicción de precios de Metadium
Predicción de precios de ARPA
Predicción de precios de Storj
Predicción de precios de Ozone Chain
Predicción de precios de Humanscape
Predicción de precios de Ordiswap
Predicción de precios de Guild of Guardians
Predicción de precios de Lyra Finance
Predicción de precios de Bazaars
Predicción de precios de PlatON Network
Predicción de precios de Saitama Inu
Predicción de precios de Nuls
Predicción de precios de Across Protocol¿Cómo leer y predecir los movimientos de precio de Stafi?
Los traders de Stafi utilizan indicadores y patrones de gráficos para predecir la dirección del mercado. También identifican niveles clave de soporte y resistencia para estimar cuándo una tendencia bajista podría desacelerar o una tendencia alcista podría estancarse.
Indicadores de predicción de precio de Stafi
Las medias móviles son herramientas populares para la predicción de precios de Stafi. Una media móvil simple (SMA) calcula el precio de cierre promedio de FIS durante un período específico, como una SMA de 12 días. Una media móvil exponencial (EMA) da más peso a los precios recientes, reaccionando más rápido a los cambios de precio.
Las medias móviles comúnmente utilizadas en el mercado de criptomonedas incluyen las de 50 días, 100 días y 200 días, que ayudan a identificar niveles clave de resistencia y soporte. Un movimiento de precio de FIS por encima de estas medias se considera alcista, mientras que una caída por debajo indica debilidad.
Los traders también utilizan RSI y niveles de retroceso de Fibonacci para evaluar la dirección futura de FIS.
¿Cómo leer gráficos de Stafi y predecir movimientos de precio?
La mayoría de los traders prefieren gráficos de velas sobre gráficos lineales simples porque proporcionan información más detallada. Las velas pueden representar la acción del precio de Stafi en diferentes marcos de tiempo, como 5 minutos para tendencias a corto plazo y semanal para tendencias a largo plazo. Las opciones populares incluyen gráficos de 1 hora, 4 horas y 1 día.
Por ejemplo, un gráfico de velas de 1 hora muestra los precios de apertura, cierre, máximo y mínimo de FIS dentro de cada hora. El color de la vela es crucial: el verde indica que el precio cerró más alto de lo que abrió, mientras que el rojo significa lo contrario. Algunos gráficos usan velas huecas y llenas para transmitir la misma información.
¿Qué afecta el precio de Stafi?
La acción del precio de Stafi está impulsada por la oferta y la demanda, influenciada por factores como reducciones a la mitad de recompensas de bloque, hard forks y actualizaciones de protocolo. Los eventos del mundo real, como regulaciones, adopción por empresas y gobiernos y hacks de exchanges de criptomonedas, también impactan el precio de FIS. La capitalización de mercado de Stafi puede cambiar rápidamente.
Los traders a menudo monitorean la actividad de las "ballenas" de FIS, grandes poseedores de Stafi, ya que sus acciones pueden influir significativamente en los movimientos de precios en el relativamente pequeño mercado de Stafi.
Patrones de predicción de precios alcistas y bajistas
Los traders a menudo identifican patrones de velas para obtener una ventaja en las predicciones de precios de criptomonedas. Ciertas formaciones indican tendencias alcistas, mientras que otras sugieren movimientos bajistas.
Patrones de velas alcistas comúnmente seguidos:
- Martillo
- Envolvente Alcista
- Línea Penetrante
- Estrella de la Mañana
- Tres Soldados Blancos
Patrones de velas bajistas comunes:
- Harami Bajista
- Cubierta de Nube Oscura
- Estrella de la Tarde
- Estrella Fugaz
- Hombre Colgado