Previsão de Preço Avail - Projeção AVAIL
$0.006904
2.7785%
Add to portfolio
Add to favorites
Sentiment
Altista 57.58%
Baixista 42.42%
SMA 50
$0.007015
SMA 200
$0.013268
RSI (14)
53.88
Momentum (10)
0
MACD (12, 26)
0
Hull Moving Average (9)
0.006795
Previsão de Preço Avail até $0.00712 até 2026
| Ano | Preço Mínimo | Preço Máximo |
|---|---|---|
| 2026 | $0.002385 | $0.00712 |
| 2027 | $0.002296 | $0.006032 |
| 2028 | $0.004144 | $0.01015 |
| 2029 | $0.0091036 | $0.029946 |
| 2030 | $0.007742 | $0.022385 |
| 2031 | $0.009153 | $0.020435 |
| 2032 | $0.013972 | $0.0379061 |
| 2033 | $0.032469 | $0.100968 |
| 2034 | $0.0261036 | $0.058475 |
| 2035 | $0.030862 | $0.068898 |
Calculadora de lucro do investimento
Se você abrir um short de $10,000.00 em Avail hoje e fechar em Apr 06, 2026, nossa previsão mostra que pode lucrar cerca de $3,955.79, com um retorno de 39.56% nos próximos 90 dias.
$
≈ $3,955.79
(39.56% ROI)
Previsão de preço de longo prazo de Avail para os anos 2027, 2028, 2029, 2030, 2031, 2032 e 2037
[
'name' => 'Avail'
'name_with_ticker' => 'Avail <small>AVAIL</small>'
'name_lang' => 'Avail'
'name_lang_with_ticker' => 'Avail <small>AVAIL</small>'
'name_with_lang' => 'Avail'
'name_with_lang_with_ticker' => 'Avail <small>AVAIL</small>'
'image' => '/uploads/coins/avail.png?1762828548'
'price_for_sd' => 0.006904
'ticker' => 'AVAIL'
'marketcap' => '$25.12M'
'low24h' => '$0.006651'
'high24h' => '$0.006991'
'volume24h' => '$2.63M'
'current_supply' => '3.64B'
'max_supply' => '10.65B'
'algo' => null
'proof' => null
'ico_price_and_roi' => '—'
'price' => '$0.006904'
'change_24h_pct' => '2.7785%'
'ath_price' => '$0.2395'
'ath_days' => 531
'ath_exchange' => null
'ath_pair' => null
'ath_date' => '24 de jul. de 2024'
'ath_pct' => '-97.12%'
'fdv' => '$73.51M'
'new_prediction' => true
'change_24h_pct_is_increased' => true
'change_30d_pct' => '-94.84%'
'change_30d_pct_is_increased' => false
'max_price' => '$0.340421'
'max_price_year' => 2037
'next_week_prediction_price' => '$0.006963'
'next_week_prediction_price_date' => '13 de janeiro de 2026'
'next_week_prediction_price_change_pct' => '0.86%'
'next_week_prediction_price_is_increased' => true
'next_month_prediction_price' => '$0.006102'
'next_month_prediction_price_date' => '5 de fevereiro 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' => '$0.002385'
'current_year_max_price_prediction' => '$0.00712'
'current_year_max_price_prediction_is_increased' => true
'grand_prediction_year' => 2030
'grand_prediction_min_price' => '$0.007742'
'grand_prediction_max_price' => '$0.022385'
'grand_prediction_max_price_is_increased' => true
'prediction_table' => [
0 => [
'items' => [
106 => 0.0070349596319276
107 => 0.0070612256175029
108 => 0.0071204042241785
109 => 0.0066147295094839
110 => 0.0068417626105522
111 => 0.006975123287305
112 => 0.0063725948980328
113 => 0.0069632132383255
114 => 0.0066059268377258
115 => 0.0064846584671006
116 => 0.0066479303522545
117 => 0.0065843031398229
118 => 0.0065296001988895
119 => 0.0064990750179328
120 => 0.0066189638707295
121 => 0.0066133709124483
122 => 0.0064172094798495
123 => 0.0061613248875872
124 => 0.0062472081558758
125 => 0.0062160059593466
126 => 0.0061029251739614
127 => 0.0061791279698849
128 => 0.00584356942199
129 => 0.0052662583811522
130 => 0.005647647738245
131 => 0.0056329646628688
201 => 0.0056255607904396
202 => 0.0059121643514672
203 => 0.0058846140321436
204 => 0.0058346099327977
205 => 0.0061020068094632
206 => 0.0060044033524847
207 => 0.0063051942086256
208 => 0.0065033145204128
209 => 0.0064530648008229
210 => 0.0066393979116573
211 => 0.0062491867329174
212 => 0.0063787992339396
213 => 0.0064055121907651
214 => 0.0060987071735121
215 => 0.0058891216051055
216 => 0.0058751446371432
217 => 0.0055117521441966
218 => 0.0057058734807269
219 => 0.0058766922235869
220 => 0.0057948833018269
221 => 0.0057689850411697
222 => 0.0059012936382199
223 => 0.0059115751493573
224 => 0.005677155605841
225 => 0.0057258988520395
226 => 0.0059291662915777
227 => 0.0057207770340937
228 => 0.0053159107469942
301 => 0.0052154983100792
302 => 0.0052021014400263
303 => 0.0049297749473019
304 => 0.0052222083492546
305 => 0.0050945533325743
306 => 0.0054978140007253
307 => 0.0052674736698078
308 => 0.0052575441585173
309 => 0.0052425342458592
310 => 0.0050081315839056
311 => 0.0050594508698071
312 => 0.0052300439922918
313 => 0.0052909135402634
314 => 0.0052845643477204
315 => 0.0052292079929248
316 => 0.0052545498486799
317 => 0.0051729149016051
318 => 0.0051440879027085
319 => 0.0050531019647001
320 => 0.0049193777713348
321 => 0.0049379729406004
322 => 0.004673030322705
323 => 0.0045286755229066
324 => 0.004488720016888
325 => 0.0044352898443845
326 => 0.0044947550970446
327 => 0.0046722797735568
328 => 0.004458147349722
329 => 0.0040910323287003
330 => 0.0041130965669973
331 => 0.0041626683595194
401 => 0.0040702916521046
402 => 0.0039828648511259
403 => 0.0040588753614163
404 => 0.0039033238874176
405 => 0.0041814660119962
406 => 0.0041739430470106
407 => 0.0042776172308599
408 => 0.0043424468256293
409 => 0.0041930355985164
410 => 0.0041554590789484
411 => 0.0041768643722519
412 => 0.003823082554825
413 => 0.0042487057086682
414 => 0.004252386515377
415 => 0.0042208692136535
416 => 0.0044475004034344
417 => 0.0049257629019127
418 => 0.0047458213119207
419 => 0.0046761424895125
420 => 0.0045436829971795
421 => 0.0047201774060468
422 => 0.0047066253891875
423 => 0.0046453380294998
424 => 0.0046082712431325
425 => 0.004676567933544
426 => 0.0045998085273845
427 => 0.0045860204288309
428 => 0.0045024795531949
429 => 0.0044726592614605
430 => 0.0044505815046404
501 => 0.004426276063697
502 => 0.0044798878098796
503 => 0.0043583965398173
504 => 0.0042118899780583
505 => 0.004199709542671
506 => 0.0042333407956902
507 => 0.0042184614697815
508 => 0.0041996383061831
509 => 0.00416369976069
510 => 0.0041530375619477
511 => 0.0041876845352966
512 => 0.0041485701224298
513 => 0.0042062855692871
514 => 0.0041905901612833
515 => 0.0041029168880474
516 => 0.0039936435287923
517 => 0.0039926707666863
518 => 0.003969128000679
519 => 0.0039391427484901
520 => 0.0039308015373008
521 => 0.0040524739682502
522 => 0.004304332258966
523 => 0.0042548864500404
524 => 0.0042906161143995
525 => 0.0044663707000976
526 => 0.0045222377977663
527 => 0.0044825846551258
528 => 0.0044283049877802
529 => 0.0044306930176694
530 => 0.0046161830725621
531 => 0.004627751859759
601 => 0.0046569824527734
602 => 0.0046945520253616
603 => 0.004488982915793
604 => 0.0044210107310953
605 => 0.0043888017390323
606 => 0.0042896105099268
607 => 0.0043965797465038
608 => 0.0043342533532298
609 => 0.0043426633130552
610 => 0.0043371863156861
611 => 0.0043401771266026
612 => 0.0041813882656038
613 => 0.0042392425808549
614 => 0.0041430485607209
615 => 0.004014255566047
616 => 0.0040138238067682
617 => 0.0040453457097538
618 => 0.0040265952484058
619 => 0.0039761382390368
620 => 0.0039833054190673
621 => 0.0039205133803389
622 => 0.0039909295094555
623 => 0.0039929487920775
624 => 0.0039658347467752
625 => 0.0040743205092325
626 => 0.0041187672146272
627 => 0.0041009201691701
628 => 0.0041175150183414
629 => 0.0042569411466357
630 => 0.0042796736891362
701 => 0.0042897699828874
702 => 0.0042762422867633
703 => 0.0041200634720185
704 => 0.004126990666576
705 => 0.0040761635091786
706 => 0.0040332199172117
707 => 0.0040349374356809
708 => 0.0040570160242281
709 => 0.0041534345153057
710 => 0.0043563415455981
711 => 0.0043640417190746
712 => 0.004373374553958
713 => 0.0043354132241801
714 => 0.0043239637238782
715 => 0.0043390685701433
716 => 0.0044152697823762
717 => 0.0046112799886668
718 => 0.0045419968906822
719 => 0.0044856686535651
720 => 0.0045350837035005
721 => 0.0045274766438909
722 => 0.0044632654053117
723 => 0.004461463209707
724 => 0.0043382213132987
725 => 0.0042926615902788
726 => 0.0042545884756372
727 => 0.0042130136283724
728 => 0.0041883666653123
729 => 0.004226235602417
730 => 0.0042348966763849
731 => 0.0041520955835698
801 => 0.0041408101005797
802 => 0.0042084272603582
803 => 0.0041786714693615
804 => 0.0042092760383097
805 => 0.0042163765608268
806 => 0.0042152332131627
807 => 0.0041841647499313
808 => 0.0042039668619201
809 => 0.0041571289637729
810 => 0.0041061997843626
811 => 0.0040737101408989
812 => 0.0040453586178509
813 => 0.0040610896906381
814 => 0.0040050112885322
815 => 0.0039870706790632
816 => 0.0041972583519399
817 => 0.0043525262457921
818 => 0.0043502685891227
819 => 0.0043365256847696
820 => 0.0043161065165472
821 => 0.0044137759930376
822 => 0.0043797499003912
823 => 0.0044045067257667
824 => 0.0044108083768654
825 => 0.0044298815768054
826 => 0.004436698606387
827 => 0.0044160928082599
828 => 0.004346937232959
829 => 0.0041746081144238
830 => 0.0040943884445521
831 => 0.0040679146173302
901 => 0.0040688768906687
902 => 0.0040423330962139
903 => 0.0040501514332902
904 => 0.0040396141976429
905 => 0.0040196592225578
906 => 0.0040598575271583
907 => 0.0040644900072903
908 => 0.0040551072426626
909 => 0.0040573172233935
910 => 0.0039796319397073
911 => 0.0039855381831024
912 => 0.0039526514693494
913 => 0.003946485606976
914 => 0.0038633508583821
915 => 0.0037160656006736
916 => 0.00379767593077
917 => 0.0036991021281625
918 => 0.0036617707354782
919 => 0.003838491742223
920 => 0.0038207538546236
921 => 0.0037903943015277
922 => 0.0037454861950137
923 => 0.0037288293414696
924 => 0.0036276275722551
925 => 0.0036216480318395
926 => 0.0036718063613398
927 => 0.0036486600181182
928 => 0.0036161537860293
929 => 0.0034984195085072
930 => 0.0033660472000927
1001 => 0.003370042688021
1002 => 0.0034121478564533
1003 => 0.0035345743123258
1004 => 0.0034867401780173
1005 => 0.0034520359647429
1006 => 0.0034455369088015
1007 => 0.0035268862006041
1008 => 0.0036420124917082
1009 => 0.0036960271716887
1010 => 0.0036425002642783
1011 => 0.0035810114351385
1012 => 0.0035847539752565
1013 => 0.0036096514179736
1014 => 0.0036122677871723
1015 => 0.003572244880556
1016 => 0.003583511094333
1017 => 0.0035663966854016
1018 => 0.0034613655893806
1019 => 0.0034594659099108
1020 => 0.003433689585092
1021 => 0.0034329090882206
1022 => 0.0033890571294983
1023 => 0.0033829219373388
1024 => 0.003295851211672
1025 => 0.0033531614269803
1026 => 0.0033147207434728
1027 => 0.0032567815661865
1028 => 0.0032467928301838
1029 => 0.0032464925567178
1030 => 0.0033059831368278
1031 => 0.0033524662449146
1101 => 0.0033153894356203
1102 => 0.0033069477648478
1103 => 0.003397082723487
1104 => 0.0033856122284018
1105 => 0.0033756788536347
1106 => 0.0036317041950561
1107 => 0.0034290401594145
1108 => 0.0033406670722161
1109 => 0.0032312885952139
1110 => 0.00326690277886
1111 => 0.0032744072106354
1112 => 0.0030113716903976
1113 => 0.0029046582125961
1114 => 0.0028680381684272
1115 => 0.0028469628152766
1116 => 0.0028565671183549
1117 => 0.002760512472091
1118 => 0.0028250627829776
1119 => 0.0027418875786102
1120 => 0.0027279429849225
1121 => 0.002876670553762
1122 => 0.0028973651261122
1123 => 0.0028090756511667
1124 => 0.0028657717868493
1125 => 0.0028452129799156
1126 => 0.0027433133787618
1127 => 0.0027394215635204
1128 => 0.0026882919256056
1129 => 0.0026082839429178
1130 => 0.0025717181479286
1201 => 0.0025526743644195
1202 => 0.0025605322006513
1203 => 0.0025565590381988
1204 => 0.0025306314656452
1205 => 0.0025580451763078
1206 => 0.0024880144736921
1207 => 0.0024601276836348
1208 => 0.0024475318675346
1209 => 0.0023853755881463
1210 => 0.0024842938696759
1211 => 0.002503782017277
1212 => 0.0025233085625489
1213 => 0.0026932738078029
1214 => 0.0026847828244668
1215 => 0.0027615371785484
1216 => 0.002758554645491
1217 => 0.0027366630603688
1218 => 0.0026443060637293
1219 => 0.0026811179164847
1220 => 0.0025678167555358
1221 => 0.0026527096890487
1222 => 0.0026139680994071
1223 => 0.0026396111186204
1224 => 0.0025935026579371
1225 => 0.0026190209838509
1226 => 0.0025084033800358
1227 => 0.0024051102180249
1228 => 0.0024466784017335
1229 => 0.0024918677713231
1230 => 0.0025898498386306
1231 => 0.0025314925276767
]
'min_raw' => 0.0023853755881463
'max_raw' => 0.0071204042241785
'avg_raw' => 0.0047528899061624
'max_pct' => '3.13%'
'is_grow' => true
'min' => '$0.002385'
'max' => '$0.00712'
'avg' => '$0.004752'
'bar_min_pct' => 50.898974802884
'bar_max_pct' => 51.045822849954
'min_diff' => -0.0045187544118537
'max_diff' => 0.00021627422417845
'year' => 2026
]
1 => [
'items' => [
101 => 0.00255248002343
102 => 0.002482175425921
103 => 0.0023371169597445
104 => 0.0023379379749097
105 => 0.0023156238901589
106 => 0.0022963412630245
107 => 0.0025381955668435
108 => 0.0025081171610129
109 => 0.0024601911578862
110 => 0.0025243420175749
111 => 0.0025413045230877
112 => 0.0025417874217731
113 => 0.0025885902330287
114 => 0.0026135689017857
115 => 0.0026179715004178
116 => 0.0026916167351701
117 => 0.0027163016464549
118 => 0.0028179753024977
119 => 0.0026114496362579
120 => 0.0026071963760696
121 => 0.0025252447517277
122 => 0.0024732697359662
123 => 0.0025288035255235
124 => 0.002577998881953
125 => 0.0025267733885835
126 => 0.0025334623565884
127 => 0.0024646963170164
128 => 0.0024892769404205
129 => 0.0025104490846636
130 => 0.0024987590710537
131 => 0.0024812585548765
201 => 0.0025739654237423
202 => 0.0025687345388797
203 => 0.0026550653064892
204 => 0.0027223663134132
205 => 0.002842981749315
206 => 0.0027171132541266
207 => 0.00271252610588
208 => 0.0027573662157924
209 => 0.0027162947816677
210 => 0.0027422505102968
211 => 0.0028387998801589
212 => 0.0028408398162036
213 => 0.002806668259146
214 => 0.0028045889167936
215 => 0.0028111519381223
216 => 0.0028495917590372
217 => 0.0028361597044732
218 => 0.0028517036180727
219 => 0.0028711415200458
220 => 0.002951544924106
221 => 0.0029709299126205
222 => 0.0029238344404945
223 => 0.0029280866343218
224 => 0.0029104716349471
225 => 0.0028934557662664
226 => 0.0029317049540925
227 => 0.0030016060966345
228 => 0.0030011712452546
301 => 0.0030173869516403
302 => 0.0030274892023804
303 => 0.0029841229469043
304 => 0.0029558931092108
305 => 0.0029667182252937
306 => 0.0029840278216507
307 => 0.0029611049564881
308 => 0.0028196144138001
309 => 0.0028625336060008
310 => 0.0028553897537773
311 => 0.002845216039489
312 => 0.0028883716191311
313 => 0.0028842091581958
314 => 0.0027595272928585
315 => 0.0027675090213481
316 => 0.0027600126882042
317 => 0.0027842348741974
318 => 0.0027149867041337
319 => 0.0027362869748517
320 => 0.0027496463049684
321 => 0.0027575150530384
322 => 0.0027859423667182
323 => 0.0027826067495647
324 => 0.0027857350200725
325 => 0.002827885221727
326 => 0.0030410664774931
327 => 0.0030526694628865
328 => 0.0029955321192168
329 => 0.0030183573610286
330 => 0.0029745378880816
331 => 0.0030039541938359
401 => 0.0030240800831398
402 => 0.0029331350593614
403 => 0.0029277498852815
404 => 0.0028837495537823
405 => 0.0029073928396238
406 => 0.0028697746718375
407 => 0.0028790048543846
408 => 0.00285319645931
409 => 0.0028996464320441
410 => 0.0029515847191568
411 => 0.0029647063815865
412 => 0.0029301889369647
413 => 0.002905196032248
414 => 0.0028613167247401
415 => 0.0029342889910398
416 => 0.0029556283054954
417 => 0.0029341769047054
418 => 0.00292920614642
419 => 0.0029197865684511
420 => 0.0029312045544153
421 => 0.002955512087006
422 => 0.0029440491035259
423 => 0.0029516206060663
424 => 0.0029227658460818
425 => 0.0029841373029394
426 => 0.0030816099462746
427 => 0.0030819233367613
428 => 0.0030704602914914
429 => 0.0030657698603417
430 => 0.0030775316404244
501 => 0.0030839119236257
502 => 0.0031219473636714
503 => 0.0031627609062392
504 => 0.0033532199010594
505 => 0.0032997397774479
506 => 0.0034687263281087
507 => 0.0036023727495241
508 => 0.0036424474676568
509 => 0.0036055806126359
510 => 0.0034794610931176
511 => 0.0034732730678051
512 => 0.0036617488762531
513 => 0.0036084958276276
514 => 0.0036021615469434
515 => 0.0035347755023996
516 => 0.003574609000649
517 => 0.0035658968302597
518 => 0.0035521442430862
519 => 0.0036281437829205
520 => 0.0037704081369644
521 => 0.00374823490324
522 => 0.0037316836128514
523 => 0.0036591606763769
524 => 0.0037028356827189
525 => 0.0036872838495002
526 => 0.003754104394445
527 => 0.003714521383876
528 => 0.0036080923834085
529 => 0.0036250415525275
530 => 0.0036224797197121
531 => 0.0036752020575185
601 => 0.0036593761203579
602 => 0.0036193894514843
603 => 0.0037699218928684
604 => 0.0037601471534304
605 => 0.003774005499137
606 => 0.0037801063715006
607 => 0.003871732815892
608 => 0.0039092692384399
609 => 0.0039177906635259
610 => 0.0039534473617753
611 => 0.0039169034923909
612 => 0.0040631050252658
613 => 0.0041603205135316
614 => 0.0042732413058157
615 => 0.0044382489335903
616 => 0.0045002933280394
617 => 0.00448908556352
618 => 0.0046141924636927
619 => 0.0048390067823329
620 => 0.0045345269650046
621 => 0.004855144951986
622 => 0.0047536409990204
623 => 0.0045129769525169
624 => 0.0044974810251648
625 => 0.004660461511624
626 => 0.0050219365443
627 => 0.0049313911484305
628 => 0.0050220846441306
629 => 0.0049162858639278
630 => 0.0049110320627486
701 => 0.0050169462335235
702 => 0.0052644204666198
703 => 0.0051468547349086
704 => 0.0049782954302006
705 => 0.0051027569977238
706 => 0.0049949368695609
707 => 0.0047519879438562
708 => 0.0049313219100727
709 => 0.0048114063940011
710 => 0.0048464041166502
711 => 0.0050984486953461
712 => 0.0050681220248101
713 => 0.0051073675446577
714 => 0.0050381002293608
715 => 0.0049733936344205
716 => 0.0048526139697896
717 => 0.0048168570654579
718 => 0.0048267389874165
719 => 0.0048168521684681
720 => 0.0047492770561295
721 => 0.0047346842170539
722 => 0.0047103621792675
723 => 0.0047179005957956
724 => 0.0046721680490942
725 => 0.0047584748135461
726 => 0.004774494109561
727 => 0.0048373009753422
728 => 0.0048438217925014
729 => 0.0050187380197024
730 => 0.0049223971011079
731 => 0.0049870309069758
801 => 0.004981249451022
802 => 0.0045181928721619
803 => 0.004581997983146
804 => 0.0046812587126905
805 => 0.0046365418885754
806 => 0.0045733227614021
807 => 0.0045222699266145
808 => 0.0044449196614909
809 => 0.0045537886742721
810 => 0.0046969398491506
811 => 0.0048474523425317
812 => 0.0050282832413599
813 => 0.0049879238898452
814 => 0.0048440718346615
815 => 0.004850524932773
816 => 0.0048904154460981
817 => 0.0048387536069068
818 => 0.0048235175219704
819 => 0.0048883222419939
820 => 0.0048887685164846
821 => 0.0048293253269532
822 => 0.0047632650997779
823 => 0.004762988305014
824 => 0.0047512335256542
825 => 0.0049183770130625
826 => 0.0050102890310244
827 => 0.0050208265957601
828 => 0.0050095797689588
829 => 0.005013908226224
830 => 0.0049604266481151
831 => 0.0050826696762028
901 => 0.0051948519673585
902 => 0.0051647847169037
903 => 0.0051197096341604
904 => 0.0050838051596453
905 => 0.0051563267637685
906 => 0.0051530974908965
907 => 0.005193872152911
908 => 0.0051920223787161
909 => 0.0051783113934933
910 => 0.0051647852065661
911 => 0.0052184150088013
912 => 0.0052029704870259
913 => 0.0051875019756422
914 => 0.0051564775079516
915 => 0.0051606942483726
916 => 0.0051156269484779
917 => 0.0050947767534073
918 => 0.004781239846158
919 => 0.004697452539427
920 => 0.0047238137317725
921 => 0.0047324925207607
922 => 0.004696028177495
923 => 0.0047483086788168
924 => 0.0047401608180645
925 => 0.0047718593779124
926 => 0.0047520554939109
927 => 0.0047528682522182
928 => 0.0048111072524333
929 => 0.0048280142819621
930 => 0.0048194152302873
1001 => 0.0048254377113221
1002 => 0.004964223244839
1003 => 0.0049444923800844
1004 => 0.0049340107514343
1005 => 0.0049369142342031
1006 => 0.004972376913612
1007 => 0.004982304527656
1008 => 0.0049402405293506
1009 => 0.0049600781541205
1010 => 0.0050445442426215
1011 => 0.0050741025932302
1012 => 0.0051684386595602
1013 => 0.0051283630218934
1014 => 0.0052019235892639
1015 => 0.0054280236947153
1016 => 0.0056086481038872
1017 => 0.0054425384325933
1018 => 0.0057742321576576
1019 => 0.0060325033012591
1020 => 0.0060225904245946
1021 => 0.0059775548767885
1022 => 0.0056835200462918
1023 => 0.0054129448114564
1024 => 0.0056392924846276
1025 => 0.0056398694913953
1026 => 0.0056204260255321
1027 => 0.0054996643289428
1028 => 0.0056162237802569
1029 => 0.0056254758462205
1030 => 0.0056202971496038
1031 => 0.0055277094399696
1101 => 0.0053863451204271
1102 => 0.0054139673700874
1103 => 0.0054592131785094
1104 => 0.005373553423902
1105 => 0.0053461799419974
1106 => 0.0053970724528761
1107 => 0.0055610587268031
1108 => 0.005530058071625
1109 => 0.0055292485192348
1110 => 0.0056618824684104
1111 => 0.0055669451849984
1112 => 0.0054143157751143
1113 => 0.0053757748361839
1114 => 0.0052389804672686
1115 => 0.0053334648251232
1116 => 0.0053368651489552
1117 => 0.0052851170317649
1118 => 0.0054185148496241
1119 => 0.0054172855652483
1120 => 0.0055439269396606
1121 => 0.005786017683209
1122 => 0.0057144195377797
1123 => 0.0056311586845016
1124 => 0.005640211447826
1125 => 0.0057394979173706
1126 => 0.0056794670513943
1127 => 0.0057010545693494
1128 => 0.0057394652420767
1129 => 0.0057626393546164
1130 => 0.0056368770496609
1201 => 0.0056075558404693
1202 => 0.0055475749368094
1203 => 0.0055319270386411
1204 => 0.0055807802331295
1205 => 0.0055679091423907
1206 => 0.0053365793649038
1207 => 0.0053124041160497
1208 => 0.0053131455364178
1209 => 0.0052523557237037
1210 => 0.005159636668088
1211 => 0.0054032968102789
1212 => 0.0053837274908395
1213 => 0.0053621244767234
1214 => 0.0053647707226875
1215 => 0.0054705353320042
1216 => 0.0054091865173597
1217 => 0.005572292395965
1218 => 0.0055387627307352
1219 => 0.0055043731561114
1220 => 0.0054996194693663
1221 => 0.0054863824171167
1222 => 0.0054409876396628
1223 => 0.0053861707180839
1224 => 0.0053499758382972
1225 => 0.0049350699121763
1226 => 0.0050120740386676
1227 => 0.0051006602670488
1228 => 0.005131239878099
1229 => 0.005078931337353
1230 => 0.0054430530996757
1231 => 0.0055095816544167
]
'min_raw' => 0.0022963412630245
'max_raw' => 0.0060325033012591
'avg_raw' => 0.0041644222821418
'max_pct' => '-12.62%'
'is_grow' => false
'min' => '$0.002296'
'max' => '$0.006032'
'avg' => '$0.004164'
'bar_min_pct' => 50.865420500042
'bar_max_pct' => 50.886035342412
'min_diff' => -8.9034325121794E-5
'max_diff' => -0.0010879009229193
'year' => 2027
]
2 => [
'items' => [
101 => 0.0053080623225561
102 => 0.005270366283545
103 => 0.0054455244457176
104 => 0.0053398826617131
105 => 0.0053874531505818
106 => 0.0052846317733139
107 => 0.0054935568737631
108 => 0.0054919652145429
109 => 0.0054106886316808
110 => 0.0054793830429579
111 => 0.005467445698512
112 => 0.0053756846366361
113 => 0.0054964658630958
114 => 0.0054965257690773
115 => 0.0054182988251777
116 => 0.0053269468807831
117 => 0.0053106153107619
118 => 0.0052983116665887
119 => 0.0053844272083423
120 => 0.0054616381338022
121 => 0.0056053085238714
122 => 0.0056414306734591
123 => 0.0057824178280875
124 => 0.0056984668420462
125 => 0.005735681226811
126 => 0.0057760827057694
127 => 0.0057954526604972
128 => 0.0057638903587173
129 => 0.0059829014424832
130 => 0.0060013926882792
131 => 0.006007592643046
201 => 0.0059337433378521
202 => 0.0059993388055094
203 => 0.0059686488584861
204 => 0.0060484955747278
205 => 0.0060610165593686
206 => 0.0060504117308248
207 => 0.0060543860889801
208 => 0.0058674987651886
209 => 0.0058578076715408
210 => 0.005725668922005
211 => 0.0057795164391611
212 => 0.0056788510868163
213 => 0.0057107731070129
214 => 0.0057248440293514
215 => 0.0057174941780396
216 => 0.005782560896989
217 => 0.0057272408936295
218 => 0.0055812423093132
219 => 0.0054352039477803
220 => 0.0054333705551115
221 => 0.0053949212323111
222 => 0.0053671294142711
223 => 0.0053724831043933
224 => 0.0053913502066767
225 => 0.0053660328239878
226 => 0.0053714355712084
227 => 0.0054611571733861
228 => 0.0054791502008377
229 => 0.0054180028632277
301 => 0.0051724874792047
302 => 0.0051122373881367
303 => 0.0051555439587851
304 => 0.0051348462073155
305 => 0.0041442216476186
306 => 0.0043769541937776
307 => 0.0042386724177004
308 => 0.0043023990221554
309 => 0.0041612491366729
310 => 0.0042286132603245
311 => 0.0042161735664299
312 => 0.0045904006135969
313 => 0.0045845575729879
314 => 0.0045873543273206
315 => 0.0044538579561153
316 => 0.0046665213002668
317 => 0.0047712869107224
318 => 0.0047518975844735
319 => 0.0047567774601637
320 => 0.0046729250280042
321 => 0.0045881662021562
322 => 0.004494155620001
323 => 0.0046688156615863
324 => 0.0046493964465083
325 => 0.0046939371390841
326 => 0.0048072166610097
327 => 0.0048238975009203
328 => 0.0048463167189206
329 => 0.0048382810251761
330 => 0.0050297238512083
331 => 0.0050065388617954
401 => 0.0050624080155038
402 => 0.0049474809275226
403 => 0.0048174300184925
404 => 0.0048421484446146
405 => 0.004839767861406
406 => 0.0048094603048545
407 => 0.0047820999979422
408 => 0.0047365527956519
409 => 0.004880670883416
410 => 0.0048748199522433
411 => 0.0049695397269657
412 => 0.0049527970867247
413 => 0.0048409856375764
414 => 0.0048449790053567
415 => 0.0048718363228264
416 => 0.0049647898052408
417 => 0.004992384727577
418 => 0.0049796016600833
419 => 0.005009858232669
420 => 0.0050337717939808
421 => 0.0050128614077901
422 => 0.0053089083801491
423 => 0.0051859690369028
424 => 0.0052458888173946
425 => 0.0052601793319741
426 => 0.0052235744793759
427 => 0.005231512761183
428 => 0.0052435370950683
429 => 0.0053165464958142
430 => 0.0055081442888116
501 => 0.0055930016470799
502 => 0.0058482991962183
503 => 0.0055859554247472
504 => 0.0055703890310345
505 => 0.0056163758288817
506 => 0.0057662625162161
507 => 0.0058877315981599
508 => 0.0059280299003601
509 => 0.0059333559862484
510 => 0.0060089582801564
511 => 0.0060522921051253
512 => 0.0059997781731383
513 => 0.0059552781142172
514 => 0.0057958844267124
515 => 0.0058143346800557
516 => 0.005941438629355
517 => 0.0061209804441255
518 => 0.0062750459993406
519 => 0.0062210976116309
520 => 0.0066326857282291
521 => 0.0066734930088031
522 => 0.0066678547620852
523 => 0.0067608198201704
524 => 0.0065763031118761
525 => 0.0064974186442374
526 => 0.005964899532053
527 => 0.0061145156814045
528 => 0.0063319915411353
529 => 0.0063032077956073
530 => 0.0061452710131244
531 => 0.0062749261901285
601 => 0.0062320581339187
602 => 0.0061982463193888
603 => 0.0063531447964932
604 => 0.0061828275580381
605 => 0.0063302924963958
606 => 0.0061411671876226
607 => 0.0062213440433217
608 => 0.0061758317823088
609 => 0.0062052837929571
610 => 0.0060331079405105
611 => 0.0061260098511581
612 => 0.0060292429155945
613 => 0.0060291970354676
614 => 0.0060270609000017
615 => 0.0061409067705621
616 => 0.0061446192803138
617 => 0.0060604870099582
618 => 0.0060483622354068
619 => 0.0060931938817747
620 => 0.0060407077653047
621 => 0.0060652656888573
622 => 0.0060414515997916
623 => 0.0060360905467414
624 => 0.0059933727639298
625 => 0.0059749687685446
626 => 0.0059821854493477
627 => 0.0059575511973129
628 => 0.0059427081694021
629 => 0.0060241082481567
630 => 0.0059806194697479
701 => 0.0060174429691486
702 => 0.0059754779440854
703 => 0.0058300088839251
704 => 0.0057463480891195
705 => 0.0054715705194657
706 => 0.005549497097359
707 => 0.0056011624991232
708 => 0.0055840870841483
709 => 0.0056207716828227
710 => 0.0056230238192413
711 => 0.0056110972822571
712 => 0.0055972878803133
713 => 0.0055905662271549
714 => 0.0056406639228505
715 => 0.0056697473214126
716 => 0.0056063478133841
717 => 0.0055914941957064
718 => 0.005655594598706
719 => 0.0056946958075061
720 => 0.0059833971642151
721 => 0.005962009235217
722 => 0.0060156887398332
723 => 0.0060096452513925
724 => 0.0060659099240459
725 => 0.0061578788846095
726 => 0.005970880272858
727 => 0.0060033367659326
728 => 0.0059953791833606
729 => 0.0060822579832915
730 => 0.0060825292094217
731 => 0.0060304410289452
801 => 0.0060586788766158
802 => 0.0060429172847109
803 => 0.0060714006115899
804 => 0.0059617235863857
805 => 0.0060952983641812
806 => 0.0061710266558227
807 => 0.0061720781432256
808 => 0.0062079727524468
809 => 0.0062444437542911
810 => 0.0063144466663764
811 => 0.0062424914110671
812 => 0.0061130509114688
813 => 0.0061223960974495
814 => 0.0060465051798954
815 => 0.0060477809199303
816 => 0.0060409709196425
817 => 0.0060614082431392
818 => 0.0059662084296028
819 => 0.0059885516355571
820 => 0.0059572710163794
821 => 0.0060032687679755
822 => 0.0059537827909588
823 => 0.0059953753459733
824 => 0.0060133253139025
825 => 0.0060795610819965
826 => 0.0059439997141567
827 => 0.0056675809084335
828 => 0.0057256874926506
829 => 0.0056397432904198
830 => 0.0056476977535489
831 => 0.0056637670350132
901 => 0.0056116812362459
902 => 0.0056216175652385
903 => 0.005621262569646
904 => 0.0056182034094141
905 => 0.0056046538815058
906 => 0.0055850043853463
907 => 0.0056632819302498
908 => 0.005676582810467
909 => 0.0057061490195593
910 => 0.0057941180028669
911 => 0.005785327826983
912 => 0.0057996649685506
913 => 0.0057683670690082
914 => 0.0056491495733442
915 => 0.0056556236569314
916 => 0.0055748917308585
917 => 0.0057040845226995
918 => 0.00567348996433
919 => 0.0056537654535198
920 => 0.005648383437999
921 => 0.0057365704794011
922 => 0.0057629574243511
923 => 0.0057465148510202
924 => 0.0057127906534122
925 => 0.0057775510824837
926 => 0.0057948782412801
927 => 0.0057987571531335
928 => 0.0059135002168676
929 => 0.0058051700157598
930 => 0.0058312461718761
1001 => 0.0060346848981279
1002 => 0.0058501940460427
1003 => 0.0059479229650292
1004 => 0.0059431396430016
1005 => 0.0059931344509887
1006 => 0.0059390386095075
1007 => 0.005939709192296
1008 => 0.0059841011948469
1009 => 0.0059217606334039
1010 => 0.0059063242336934
1011 => 0.0058849989580508
1012 => 0.0059315619172467
1013 => 0.0059594743054232
1014 => 0.0061844276547354
1015 => 0.0063297577775101
1016 => 0.0063234486135995
1017 => 0.0063811025614823
1018 => 0.0063551289299115
1019 => 0.0062712532220715
1020 => 0.0064144188278015
1021 => 0.0063691152398451
1022 => 0.0063728500125924
1023 => 0.0063727110041642
1024 => 0.0064028339296468
1025 => 0.0063814890762168
1026 => 0.0063394161791021
1027 => 0.0063673461316667
1028 => 0.006450288105643
1029 => 0.0067077425378359
1030 => 0.0068518174489086
1031 => 0.0066990690472835
1101 => 0.0068044328493419
1102 => 0.0067412521130682
1103 => 0.0067297702938232
1104 => 0.0067959465478397
1105 => 0.0068622386346285
1106 => 0.0068580161152886
1107 => 0.0068098914644163
1108 => 0.0067827070702563
1109 => 0.0069885564102759
1110 => 0.0071402226974503
1111 => 0.0071298800734487
1112 => 0.0071755290521903
1113 => 0.0073095558656453
1114 => 0.0073218095977889
1115 => 0.0073202659091877
1116 => 0.007289893755525
1117 => 0.0074218605589525
1118 => 0.0075319495881067
1119 => 0.007282863479488
1120 => 0.0073777122088734
1121 => 0.0074202928593297
1122 => 0.0074828138873093
1123 => 0.0075882973412518
1124 => 0.0077028803503377
1125 => 0.0077190836441612
1126 => 0.0077075866317944
1127 => 0.0076320160571457
1128 => 0.0077573941529471
1129 => 0.0078308377009894
1130 => 0.0078745716531229
1201 => 0.0079854736790976
1202 => 0.0074205558229307
1203 => 0.0070206788860966
1204 => 0.006958232328117
1205 => 0.0070852198593582
1206 => 0.0071187054586399
1207 => 0.0071052074555568
1208 => 0.0066551096079294
1209 => 0.0069558626560991
1210 => 0.0072794476478952
1211 => 0.0072918778652714
1212 => 0.0074538712780077
1213 => 0.0075066229735289
1214 => 0.0076370489037436
1215 => 0.0076288907262975
1216 => 0.0076606473647749
1217 => 0.0076533470635373
1218 => 0.00789493363484
1219 => 0.00816143949894
1220 => 0.008152211248303
1221 => 0.0081138978771843
1222 => 0.0081707997666961
1223 => 0.0084458623789513
1224 => 0.0084205390214034
1225 => 0.0084451385062227
1226 => 0.0087694528279211
1227 => 0.0091911075793034
1228 => 0.0089952066138415
1229 => 0.0094202553399096
1230 => 0.0096878009821047
1231 => 0.010150493505545
]
'min_raw' => 0.0041442216476186
'max_raw' => 0.010150493505545
'avg_raw' => 0.007147357576582
'max_pct' => '47.02%'
'is_grow' => true
'min' => '$0.004144'
'max' => '$0.01015'
'avg' => '$0.007147'
'bar_min_pct' => 51.561829867501
'bar_max_pct' => 51.49087294937
'min_diff' => 0.0018478803845941
'max_diff' => 0.0041179902042862
'year' => 2028
]
3 => [
'items' => [
101 => 0.010092562122802
102 => 0.010272684926783
103 => 0.0099888528570466
104 => 0.0093371170530069
105 => 0.0092339773672732
106 => 0.0094404656300249
107 => 0.00994809687517
108 => 0.0094244785156091
109 => 0.0095304058277862
110 => 0.0094998987547531
111 => 0.0094982731624779
112 => 0.0095603154078615
113 => 0.0094703198950266
114 => 0.0091036619858538
115 => 0.0092716991448991
116 => 0.0092068119279845
117 => 0.0092788091328137
118 => 0.0096673483533707
119 => 0.0094955659023443
120 => 0.0093146070446611
121 => 0.009541569610181
122 => 0.009830570948887
123 => 0.0098124857644961
124 => 0.0097773929477572
125 => 0.0099752093183145
126 => 0.010301944007717
127 => 0.010390259081336
128 => 0.010455451463159
129 => 0.010464440391179
130 => 0.010557031936363
131 => 0.010059143861831
201 => 0.010849305022786
202 => 0.010985744027522
203 => 0.010960099149449
204 => 0.011111745360981
205 => 0.011067127198655
206 => 0.01100248248182
207 => 0.011242873983173
208 => 0.010967284525466
209 => 0.010576119985998
210 => 0.010361519383289
211 => 0.010644122768273
212 => 0.010816698793984
213 => 0.010930760569083
214 => 0.010965275593309
215 => 0.010097793495751
216 => 0.0096302687579305
217 => 0.0099299467546917
218 => 0.010295574593411
219 => 0.010057112780726
220 => 0.010066460032315
221 => 0.0097264761540886
222 => 0.010325655622662
223 => 0.010238360213983
224 => 0.01069124894863
225 => 0.010583163417447
226 => 0.010952476599513
227 => 0.010855224061642
228 => 0.011258913909026
301 => 0.011419956718614
302 => 0.011690372660223
303 => 0.011889291727662
304 => 0.012006100808777
305 => 0.011999088029687
306 => 0.01246194380312
307 => 0.012189013924476
308 => 0.011846149672265
309 => 0.011839948339665
310 => 0.012017522594309
311 => 0.012389669516925
312 => 0.012486161799442
313 => 0.01254008782165
314 => 0.01245749824146
315 => 0.012161252419253
316 => 0.012033334975224
317 => 0.012142324343661
318 => 0.012009039711625
319 => 0.012239126379582
320 => 0.012555084518548
321 => 0.012489840412285
322 => 0.012707941677578
323 => 0.012933653542233
324 => 0.013256431646045
325 => 0.013340817794819
326 => 0.013480304889826
327 => 0.013623882929712
328 => 0.013669996326587
329 => 0.013758041109368
330 => 0.013757577069902
331 => 0.014022905948909
401 => 0.014315571919004
402 => 0.014426046547483
403 => 0.014680076864062
404 => 0.014245058849204
405 => 0.014575025010601
406 => 0.014872662747769
407 => 0.014517806767353
408 => 0.015006893065517
409 => 0.015025883178181
410 => 0.015312611333312
411 => 0.015021957417619
412 => 0.014849368050281
413 => 0.015347627086948
414 => 0.015588718939778
415 => 0.015516100111635
416 => 0.014963467243832
417 => 0.014641811211232
418 => 0.013799975331103
419 => 0.01479716629572
420 => 0.015282868926125
421 => 0.014962209391356
422 => 0.015123931409043
423 => 0.016006234298998
424 => 0.016342158114611
425 => 0.016272288309248
426 => 0.0162840951562
427 => 0.016465353549656
428 => 0.017269153087062
429 => 0.016787497772321
430 => 0.017155705213161
501 => 0.017351001112111
502 => 0.017532402827015
503 => 0.017086937547812
504 => 0.016507393764753
505 => 0.016323827921065
506 => 0.014930326120132
507 => 0.014857788299722
508 => 0.014817070623005
509 => 0.014560351430933
510 => 0.01435864046727
511 => 0.014198232419917
512 => 0.013777273801764
513 => 0.013919334978021
514 => 0.013248414801577
515 => 0.013677645754515
516 => 0.012606840952977
517 => 0.013498639010834
518 => 0.013013273873025
519 => 0.01333918350921
520 => 0.013338046441192
521 => 0.01273794347123
522 => 0.012391816601986
523 => 0.012612382114527
524 => 0.012848845852485
525 => 0.012887211298409
526 => 0.013193792707005
527 => 0.013279352988199
528 => 0.013020101341754
529 => 0.012584650903556
530 => 0.012685796108782
531 => 0.01238976689763
601 => 0.011870987091684
602 => 0.012243583805341
603 => 0.012370804705304
604 => 0.012426992702343
605 => 0.011916832345459
606 => 0.011756528885206
607 => 0.011671184668043
608 => 0.012518795607802
609 => 0.012565229648455
610 => 0.01232766653136
611 => 0.013401474347289
612 => 0.013158438567116
613 => 0.013429969078781
614 => 0.012676618241562
615 => 0.012705397258065
616 => 0.012348748898743
617 => 0.012548448148711
618 => 0.012407307155441
619 => 0.01253231442278
620 => 0.012607243263399
621 => 0.012963833100235
622 => 0.013502710693973
623 => 0.012910570469835
624 => 0.012652566494574
625 => 0.012812630709757
626 => 0.013238902807803
627 => 0.013884726856811
628 => 0.013502386021378
629 => 0.013672062391575
630 => 0.013709129130086
701 => 0.013427205153065
702 => 0.013895121795976
703 => 0.014145882126259
704 => 0.014403110337592
705 => 0.01462645438612
706 => 0.014300367733416
707 => 0.014649327194495
708 => 0.014368127468502
709 => 0.014115862244394
710 => 0.014116244826608
711 => 0.013957995166518
712 => 0.013651366509352
713 => 0.013594819480443
714 => 0.01388898426593
715 => 0.014124876566381
716 => 0.014144305786095
717 => 0.014274907884209
718 => 0.014352196860564
719 => 0.015109733898114
720 => 0.015414421561291
721 => 0.015786987868382
722 => 0.015932123441681
723 => 0.016368929483327
724 => 0.016016173129046
725 => 0.015939852072855
726 => 0.01488030349399
727 => 0.015053804514422
728 => 0.015331596388492
729 => 0.014884884179676
730 => 0.015168220257193
731 => 0.015224156800774
801 => 0.014869705069757
802 => 0.015059033054248
803 => 0.014556234059275
804 => 0.013513670338072
805 => 0.01389628246743
806 => 0.014178013780488
807 => 0.013775948459534
808 => 0.014496634985267
809 => 0.014075624794923
810 => 0.013942184776638
811 => 0.013421587690503
812 => 0.013667289475539
813 => 0.013999604657911
814 => 0.013794272510992
815 => 0.014220367546626
816 => 0.014823831752479
817 => 0.015253896282485
818 => 0.015286911296966
819 => 0.015010408616258
820 => 0.015453505926709
821 => 0.015456733406875
822 => 0.014956917830581
823 => 0.014650783573086
824 => 0.014581229225671
825 => 0.014754989622446
826 => 0.014965966822071
827 => 0.015298619063219
828 => 0.015499633845628
829 => 0.01602377378815
830 => 0.016165591028326
831 => 0.01632140517898
901 => 0.016529620935557
902 => 0.016779637336752
903 => 0.016232615684379
904 => 0.016254349874403
905 => 0.015744970885743
906 => 0.015200626384024
907 => 0.015613716007329
908 => 0.01615377573879
909 => 0.01602988543968
910 => 0.016015945250181
911 => 0.016039388782232
912 => 0.015945979542582
913 => 0.015523493013552
914 => 0.015311322923579
915 => 0.015585076470007
916 => 0.015730564296565
917 => 0.015956203227685
918 => 0.015928388466764
919 => 0.016509610121477
920 => 0.016735455281268
921 => 0.016677674424934
922 => 0.016688307493073
923 => 0.017097189367103
924 => 0.017551950103996
925 => 0.017977893545061
926 => 0.018411181508008
927 => 0.017888835957158
928 => 0.017623621100231
929 => 0.017897255134425
930 => 0.017752061064204
1001 => 0.018586389259053
1002 => 0.018644156333048
1003 => 0.019478424196473
1004 => 0.020270243741632
1005 => 0.019772916072238
1006 => 0.020241873664346
1007 => 0.020749089534884
1008 => 0.021727591241962
1009 => 0.021398066291124
1010 => 0.021145655343095
1011 => 0.02090712821685
1012 => 0.021403465301452
1013 => 0.022041995031615
1014 => 0.02217952821973
1015 => 0.022402384526198
1016 => 0.022168078369519
1017 => 0.022450274327262
1018 => 0.023446550061282
1019 => 0.023177347563581
1020 => 0.022795036740384
1021 => 0.023581500749054
1022 => 0.02386611901649
1023 => 0.025863719073102
1024 => 0.028385771661317
1025 => 0.027341625329106
1026 => 0.026693490006311
1027 => 0.026845817181143
1028 => 0.027766785409491
1029 => 0.028062571174366
1030 => 0.027258523501968
1031 => 0.027542526732795
1101 => 0.029107412457235
1102 => 0.029946923440851
1103 => 0.028806754763732
1104 => 0.025661074603307
1105 => 0.022760613833708
1106 => 0.023529946639257
1107 => 0.023442728174284
1108 => 0.025124002661724
1109 => 0.023170927173042
1110 => 0.02320381195533
1111 => 0.02491985341867
1112 => 0.024462042976649
1113 => 0.023720448692508
1114 => 0.02276602829268
1115 => 0.021001693910397
1116 => 0.019438973745905
1117 => 0.022503827861434
1118 => 0.022371665778897
1119 => 0.02218027549806
1120 => 0.022606193857472
1121 => 0.024674332511739
1122 => 0.024626655221847
1123 => 0.024323356628718
1124 => 0.024553405938455
1125 => 0.023680119936239
1126 => 0.023905185623362
1127 => 0.022760154385904
1128 => 0.023277756325963
1129 => 0.023718857564241
1130 => 0.02380741516844
1201 => 0.024006939972565
1202 => 0.022302022366892
1203 => 0.023067480318088
1204 => 0.023517115150705
1205 => 0.021485648619085
1206 => 0.023476959589038
1207 => 0.022272343544476
1208 => 0.021863478766226
1209 => 0.022413961326301
1210 => 0.022199437737278
1211 => 0.022015002952684
1212 => 0.021912085173888
1213 => 0.022316298811464
1214 => 0.022297441762132
1215 => 0.021636069796571
1216 => 0.020773337028467
1217 => 0.02106289846368
1218 => 0.020957698079614
1219 => 0.02057643831664
1220 => 0.020833361363405
1221 => 0.019702002291228
1222 => 0.017755557810474
1223 => 0.019041438655667
1224 => 0.018991933641896
1225 => 0.018966970969079
1226 => 0.019933274885105
1227 => 0.019840387060004
1228 => 0.019671794747884
1229 => 0.020573341986616
1230 => 0.020244265116957
1231 => 0.021258402488983
]
'min_raw' => 0.0091036619858538
'max_raw' => 0.029946923440851
'avg_raw' => 0.019525292713352
'max_pct' => '333.75%'
'is_grow' => true
'min' => '$0.0091036'
'max' => '$0.029946'
'avg' => '$0.019525'
'bar_min_pct' => 53.43089062365
'bar_max_pct' => 54.398511072434
'min_diff' => 0.0049594403382352
'max_diff' => 0.019796429935306
'year' => 2029
]
4 => [
'items' => [
101 => 0.021926378952492
102 => 0.021756958514571
103 => 0.022385193607112
104 => 0.021069569374316
105 => 0.021506566970768
106 => 0.021596631569744
107 => 0.020562217033633
108 => 0.019855584656954
109 => 0.019808460333628
110 => 0.018583257172405
111 => 0.019237750811636
112 => 0.019813678129372
113 => 0.019537853637942
114 => 0.019450535843977
115 => 0.019896623516423
116 => 0.019931288349055
117 => 0.01914092649144
118 => 0.019305267749143
119 => 0.019990598113225
120 => 0.019287999182345
121 => 0.017922964228527
122 => 0.017584416686896
123 => 0.017539248204173
124 => 0.016621080420724
125 => 0.017607040052456
126 => 0.017176642251129
127 => 0.018536263748561
128 => 0.017759655241025
129 => 0.017726177200452
130 => 0.017675570231967
131 => 0.016885265291719
201 => 0.017058291847134
202 => 0.017633458470023
203 => 0.017838684400785
204 => 0.01781727765484
205 => 0.017630639839789
206 => 0.017716081675779
207 => 0.017440843752147
208 => 0.01734365151273
209 => 0.0170368860703
210 => 0.016586025616043
211 => 0.016648720527495
212 => 0.015755447993558
213 => 0.015268745707508
214 => 0.015134032929362
215 => 0.014953889372391
216 => 0.015154380623465
217 => 0.015752917464703
218 => 0.015030955047496
219 => 0.013793201122969
220 => 0.013867592242863
221 => 0.014034727002344
222 => 0.013723272483759
223 => 0.013428506920315
224 => 0.013684781662643
225 => 0.0131603290078
226 => 0.014098104600079
227 => 0.014072740398394
228 => 0.014422285147542
301 => 0.014640862652565
302 => 0.014137112268795
303 => 0.014010420409563
304 => 0.014082589850405
305 => 0.012889789752693
306 => 0.014324807931935
307 => 0.014337218028739
308 => 0.014230955245511
309 => 0.014995058124741
310 => 0.016607553529582
311 => 0.016000867895804
312 => 0.015765940881234
313 => 0.015319344454807
314 => 0.015914407676749
315 => 0.015868716105737
316 => 0.015662081493603
317 => 0.015537108235445
318 => 0.01576737529549
319 => 0.015508575598453
320 => 0.015462088061525
321 => 0.015180424166681
322 => 0.015079882971112
323 => 0.015005446272573
324 => 0.014923498781481
325 => 0.015104254526788
326 => 0.014694638227523
327 => 0.014200681125791
328 => 0.014159613937472
329 => 0.014273004055085
330 => 0.014222837368943
331 => 0.014159373758679
401 => 0.0140382044434
402 => 0.01400225609593
403 => 0.01411907078555
404 => 0.013987193811689
405 => 0.014181785470332
406 => 0.014128867306428
407 => 0.013833270744561
408 => 0.01346484798461
409 => 0.013461568249254
410 => 0.013382192169957
411 => 0.013281094798699
412 => 0.013252971822809
413 => 0.013663198918653
414 => 0.014512356729986
415 => 0.014345646732997
416 => 0.014466111790949
417 => 0.015058680647423
418 => 0.015247040467729
419 => 0.015113347128823
420 => 0.014930339440682
421 => 0.01493839085018
422 => 0.015563783520753
423 => 0.015602788494495
424 => 0.015701341479657
425 => 0.015828009916662
426 => 0.015134919311375
427 => 0.014905746345
428 => 0.0147971514795
429 => 0.01446272132526
430 => 0.014823375574733
501 => 0.01461323778832
502 => 0.014641592555036
503 => 0.014623126476014
504 => 0.014633210203831
505 => 0.014097842472689
506 => 0.014292902335818
507 => 0.013968577480884
508 => 0.013534342907301
509 => 0.013532887200748
510 => 0.013639165497453
511 => 0.013575947007903
512 => 0.013405827678019
513 => 0.013429992325889
514 => 0.013218284583316
515 => 0.01345569747893
516 => 0.013462505631272
517 => 0.013371088734493
518 => 0.013736856056851
519 => 0.01388671122726
520 => 0.01382653866746
521 => 0.013882489360056
522 => 0.014352574286022
523 => 0.014429218640198
524 => 0.014463258999481
525 => 0.014417649427525
526 => 0.013891081649556
527 => 0.013914437169648
528 => 0.013743069859844
529 => 0.013598282541302
530 => 0.013604073274734
531 => 0.013678512777498
601 => 0.014003594451891
602 => 0.014687709671038
603 => 0.014713671343523
604 => 0.01474513764793
605 => 0.014617148374209
606 => 0.014578545584562
607 => 0.014629472628331
608 => 0.014886390335574
609 => 0.015547252431078
610 => 0.015313659629031
611 => 0.015123745044879
612 => 0.015290351335785
613 => 0.015264703603203
614 => 0.015048210929248
615 => 0.015042134700941
616 => 0.014626616042727
617 => 0.014473008255687
618 => 0.014344642091492
619 => 0.014204469591276
620 => 0.014121370634523
621 => 0.014249048399896
622 => 0.014278249815476
623 => 0.013999080150062
624 => 0.013961030356233
625 => 0.014189006331306
626 => 0.014088682604478
627 => 0.014191868045429
628 => 0.014215807952839
629 => 0.014211953076363
630 => 0.014107203583447
701 => 0.014173967786557
702 => 0.014016050542836
703 => 0.013844339258692
704 => 0.0137347981574
705 => 0.013639209018004
706 => 0.013692247428214
707 => 0.013503175180245
708 => 0.013442687162847
709 => 0.014151349576785
710 => 0.014674846121366
711 => 0.014667234274281
712 => 0.014620899112755
713 => 0.014552054461473
714 => 0.014881353920525
715 => 0.014766632573542
716 => 0.014850101938762
717 => 0.014871348395408
718 => 0.014935655020654
719 => 0.014958639111839
720 => 0.014889165224802
721 => 0.014656002374387
722 => 0.014074982719611
723 => 0.01380451650188
724 => 0.013715258145058
725 => 0.013718502516802
726 => 0.013629008260569
727 => 0.013655368329881
728 => 0.01361984130421
729 => 0.013552561712499
730 => 0.013688093103015
731 => 0.01370371183321
801 => 0.013672077187184
802 => 0.013679528291514
803 => 0.013417606933752
804 => 0.01343752024572
805 => 0.013326640394224
806 => 0.013305851758746
807 => 0.013025557149579
808 => 0.012528974620086
809 => 0.012804129545857
810 => 0.012471781088163
811 => 0.012345915691333
812 => 0.01294174290384
813 => 0.012881938377379
814 => 0.01277957902448
815 => 0.012628168207984
816 => 0.012572008463316
817 => 0.012230799632727
818 => 0.012210639194738
819 => 0.012379751504591
820 => 0.012301711992393
821 => 0.012192114961393
822 => 0.011795165624782
823 => 0.011348863145023
824 => 0.01136233421153
825 => 0.011504294726588
826 => 0.011917064070104
827 => 0.011755787946611
828 => 0.011638780268585
829 => 0.011616868247729
830 => 0.011891143064668
831 => 0.012279299392986
901 => 0.012461413657725
902 => 0.012280943952262
903 => 0.012073630071804
904 => 0.012086248307107
905 => 0.012170191773512
906 => 0.012179013044934
907 => 0.012044073020968
908 => 0.012082057847299
909 => 0.012024355422697
910 => 0.011670235749425
911 => 0.011663830847461
912 => 0.011576924168689
913 => 0.011574292668995
914 => 0.011426442728516
915 => 0.011405757499805
916 => 0.011112192469135
917 => 0.011305417861319
918 => 0.011175812413031
919 => 0.010980466431626
920 => 0.010946788710801
921 => 0.010945776317846
922 => 0.011146352962187
923 => 0.011303074006448
924 => 0.011178066955293
925 => 0.011149605272904
926 => 0.011453501578978
927 => 0.011414828003954
928 => 0.011381336937401
929 => 0.012244544251121
930 => 0.011561248305405
1001 => 0.011263292271903
1002 => 0.010894515100129
1003 => 0.011014590806795
1004 => 0.011039892522468
1005 => 0.010153049901433
1006 => 0.009793257960528
1007 => 0.0096697909248827
1008 => 0.0095987339003012
1009 => 0.0096311154786809
1010 => 0.009307260532481
1011 => 0.0095248964123938
1012 => 0.0092444654037618
1013 => 0.0091974502325632
1014 => 0.0096988956147329
1015 => 0.0097686688102604
1016 => 0.0094709946813074
1017 => 0.0096621496611592
1018 => 0.009592834208212
1019 => 0.009249272588519
1020 => 0.0092361510617149
1021 => 0.0090637639177279
1022 => 0.0087940114181168
1023 => 0.0086707272873687
1024 => 0.0086065198416732
1025 => 0.0086330130851453
1026 => 0.0086196172905392
1027 => 0.0085322006694694
1028 => 0.0086246279089326
1029 => 0.0083885145056764
1030 => 0.0082944922460047
1031 => 0.0082520245726109
1101 => 0.0080424603370405
1102 => 0.0083759702294716
1103 => 0.0084416758797274
1104 => 0.0085075109904117
1105 => 0.0090805606813799
1106 => 0.0090519327382407
1107 => 0.0093107154018449
1108 => 0.009300659583408
1109 => 0.0092268505757469
1110 => 0.0089154625134171
1111 => 0.0090395762451032
1112 => 0.0086575734705296
1113 => 0.0089437959229039
1114 => 0.0088131759485757
1115 => 0.0088996331781917
1116 => 0.008744175283808
1117 => 0.0088302121012591
1118 => 0.008457257126922
1119 => 0.0081089970195041
1120 => 0.0082491470530754
1121 => 0.0084015061676678
1122 => 0.0087318595484845
1123 => 0.0085351038002262
1124 => 0.0086058646074585
1125 => 0.0083688277484466
1126 => 0.0078797530020738
1127 => 0.0078825211120249
1128 => 0.007807287617368
1129 => 0.0077422748937143
1130 => 0.0085577035647683
1201 => 0.0084562921195031
1202 => 0.0082947062538748
1203 => 0.0085109953561853
1204 => 0.0085681856278059
1205 => 0.0085698137544389
1206 => 0.0087276127002549
1207 => 0.008811830025924
1208 => 0.0088266736945919
1209 => 0.0090749737453053
1210 => 0.0091582006471476
1211 => 0.0095010004771239
1212 => 0.0088046847742347
1213 => 0.0087903446105569
1214 => 0.0085140389874084
1215 => 0.0083388015929886
1216 => 0.0085260376417265
1217 => 0.0086919032206388
1218 => 0.0085191928932937
1219 => 0.008541745215931
1220 => 0.0083098957124224
1221 => 0.0083927710003936
1222 => 0.0084641543629014
1223 => 0.0084247406658447
1224 => 0.0083657364537064
1225 => 0.0086783041346741
1226 => 0.0086606678411513
1227 => 0.0089517380515684
1228 => 0.0091786480952189
1229 => 0.0095853114584628
1230 => 0.0091609370390773
1231 => 0.0091454711484993
]
'min_raw' => 0.0077422748937143
'max_raw' => 0.022385193607112
'avg_raw' => 0.015063734250413
'max_pct' => '224.23%'
'is_grow' => true
'min' => '$0.007742'
'max' => '$0.022385'
'avg' => '$0.015063'
'bar_min_pct' => 52.917825637622
'bar_max_pct' => 53.28786768811
'min_diff' => -0.0013613870921394
'max_diff' => -0.0075617298337392
'year' => 2030
]
5 => [
'items' => [
101 => 0.0092966527097057
102 => 0.0091581775020383
103 => 0.0092456890532824
104 => 0.0095712119946341
105 => 0.0095780897814325
106 => 0.0094628779910311
107 => 0.0094558673431147
108 => 0.0094779950277402
109 => 0.0096075975677373
110 => 0.0095623104579785
111 => 0.0096147178479207
112 => 0.0096802540915338
113 => 0.0099513397819093
114 => 0.010016697624103
115 => 0.0098579119517289
116 => 0.0098722485200965
117 => 0.0098128583198646
118 => 0.0097554881305976
119 => 0.0098844479378265
120 => 0.010120124520249
121 => 0.010118658388461
122 => 0.010173330774685
123 => 0.010207391218372
124 => 0.010061178860299
125 => 0.0099659999915708
126 => 0.01000249762623
127 => 0.010060858138865
128 => 0.0099835720985457
129 => 0.009506526855319
130 => 0.0096512319083458
131 => 0.0096271459118066
201 => 0.0095928445237774
202 => 0.009738346573567
203 => 0.0097243125459102
204 => 0.0093039389319155
205 => 0.0093308498867845
206 => 0.0093055754762129
207 => 0.0093872422674278
208 => 0.0091537672273051
209 => 0.0092255825771684
210 => 0.0092706244913756
211 => 0.009297154524872
212 => 0.009392999197675
213 => 0.0093817529315566
214 => 0.0093923001139826
215 => 0.0095344124616939
216 => 0.010253167949349
217 => 0.010292288224698
218 => 0.010099645681313
219 => 0.010176602577689
220 => 0.010028862165271
221 => 0.010128041293902
222 => 0.010195897134835
223 => 0.0098892696375871
224 => 0.0098711131471961
225 => 0.0097227629575412
226 => 0.0098024779464775
227 => 0.0096756456673694
228 => 0.0097067658722577
301 => 0.0096197510663792
302 => 0.0097763603924855
303 => 0.0099514739537014
304 => 0.0099957145547086
305 => 0.0098793365802349
306 => 0.0097950712570337
307 => 0.0096471291082154
308 => 0.009893160198806
309 => 0.0099651071873563
310 => 0.0098927822919039
311 => 0.0098760230332974
312 => 0.0098442642685214
313 => 0.009882760805378
314 => 0.0099647153486053
315 => 0.0099260670994821
316 => 0.0099515949489225
317 => 0.0098543091110598
318 => 0.010061227262673
319 => 0.010389863085
320 => 0.010390919702907
321 => 0.010352271245455
322 => 0.010336457129358
323 => 0.010376112792088
324 => 0.010397624362359
325 => 0.010525863504022
326 => 0.0106634692123
327 => 0.011305615010759
328 => 0.01112530304014
329 => 0.011695052993957
330 => 0.012145651234654
331 => 0.012280765944766
401 => 0.012156466769101
402 => 0.011731246003662
403 => 0.011710382644287
404 => 0.01234584199143
405 => 0.01216629561998
406 => 0.012144939150408
407 => 0.011917742396485
408 => 0.012052043816919
409 => 0.012022670126187
410 => 0.011976302318357
411 => 0.012232540073026
412 => 0.012712194275265
413 => 0.012637435669678
414 => 0.012581631838559
415 => 0.012337115694845
416 => 0.012484369028018
417 => 0.012431934936527
418 => 0.01265722506907
419 => 0.012523768185339
420 => 0.012164935379627
421 => 0.012222080686665
422 => 0.012213443288467
423 => 0.012391200331337
424 => 0.012337842079269
425 => 0.012203024233381
426 => 0.012710554869347
427 => 0.012677598652881
428 => 0.01272432303299
429 => 0.012744892550113
430 => 0.013053817504533
501 => 0.013180374173863
502 => 0.013209104753487
503 => 0.013329323801106
504 => 0.013206113594065
505 => 0.013699042269618
506 => 0.014026811075674
507 => 0.014407531410738
508 => 0.014963866148245
509 => 0.015173053155931
510 => 0.015135265395353
511 => 0.01555707204397
512 => 0.0163150492153
513 => 0.015288474253076
514 => 0.016369460181017
515 => 0.016027232516813
516 => 0.0152158168814
517 => 0.015163571280441
518 => 0.015713071369472
519 => 0.01693180967952
520 => 0.016626529555669
521 => 0.016932309008439
522 => 0.01657560103435
523 => 0.016557887476866
524 => 0.016914984498325
525 => 0.017749361153308
526 => 0.017352980080667
527 => 0.016784670616409
528 => 0.017204301480942
529 => 0.01684077839108
530 => 0.016021659125915
531 => 0.016626296113711
601 => 0.016221992579042
602 => 0.016339989844416
603 => 0.01718977573868
604 => 0.017087527251627
605 => 0.017219846261828
606 => 0.016986306672215
607 => 0.016768143869704
608 => 0.016360926797834
609 => 0.016240369898412
610 => 0.016273687488229
611 => 0.016240353387869
612 => 0.016012519178676
613 => 0.015963318402893
614 => 0.015881314954386
615 => 0.015906731252026
616 => 0.015752540777877
617 => 0.016043530059973
618 => 0.016097540234919
619 => 0.016309297967935
620 => 0.016331283358257
621 => 0.016921025630526
622 => 0.016596205497176
623 => 0.016814122886248
624 => 0.016794630303852
625 => 0.015233402718647
626 => 0.01544852610506
627 => 0.015783190584882
628 => 0.015632424690349
629 => 0.015419276989266
630 => 0.015247148792384
701 => 0.014986356973097
702 => 0.015353416450681
703 => 0.01583606063128
704 => 0.016343524011161
705 => 0.01695320801177
706 => 0.016817133640338
707 => 0.016332126392857
708 => 0.016353883463681
709 => 0.016488377114423
710 => 0.016314195616675
711 => 0.016262826092562
712 => 0.016481319730642
713 => 0.016482824376246
714 => 0.01628240751255
715 => 0.01605968084445
716 => 0.016058747611579
717 => 0.016019115552275
718 => 0.016582651489657
719 => 0.016892539275308
720 => 0.016928067410524
721 => 0.016890147948735
722 => 0.016904741644608
723 => 0.016724424770049
724 => 0.017136575673982
725 => 0.017514806100931
726 => 0.017413432266795
727 => 0.017261458478284
728 => 0.017140404035686
729 => 0.017384915687284
730 => 0.017374027968335
731 => 0.017511502588113
801 => 0.017505265945268
802 => 0.017459038401319
803 => 0.017413433917726
804 => 0.017594250540275
805 => 0.017542178256807
806 => 0.0174900250907
807 => 0.017385423931822
808 => 0.017399640966555
809 => 0.017247693418461
810 => 0.017177395530066
811 => 0.016120283956828
812 => 0.015837789202341
813 => 0.015926667802814
814 => 0.015955928945821
815 => 0.015832986866642
816 => 0.016009254226956
817 => 0.015981783145564
818 => 0.016088657053214
819 => 0.01602188687564
820 => 0.016024627147018
821 => 0.016220984002361
822 => 0.016277987232828
823 => 0.01624899492974
824 => 0.016269300145025
825 => 0.016737225260974
826 => 0.016670701272889
827 => 0.016635361730091
828 => 0.01664515102496
829 => 0.016764715924513
830 => 0.016798187568386
831 => 0.016656365861285
901 => 0.016723249798215
902 => 0.01700803311283
903 => 0.017107691155606
904 => 0.017425751789571
905 => 0.017290633979186
906 => 0.01753864856791
907 => 0.018300960859245
908 => 0.018909948665561
909 => 0.018349898311387
910 => 0.019468226863558
911 => 0.020339006056126
912 => 0.020305584100356
913 => 0.020153743606647
914 => 0.019162384646771
915 => 0.018250121351564
916 => 0.01901326833475
917 => 0.019015213753353
918 => 0.018949658750695
919 => 0.018542502259332
920 => 0.018935490587359
921 => 0.018966684573714
922 => 0.018949224236505
923 => 0.018637058309206
924 => 0.018160438636127
925 => 0.018253568979381
926 => 0.018406118381437
927 => 0.018117310538205
928 => 0.018025018932808
929 => 0.018196606586437
930 => 0.018749497758138
1001 => 0.018644976884809
1002 => 0.018642247422404
1003 => 0.019089432042256
1004 => 0.018769344362923
1005 => 0.018254743651254
1006 => 0.018124800184808
1007 => 0.017663588419332
1008 => 0.017982149028526
1009 => 0.017993613457728
1010 => 0.017819141067683
1011 => 0.018268901124134
1012 => 0.018264756506035
1013 => 0.018691736741684
1014 => 0.019507962585793
1015 => 0.019266564439656
1016 => 0.018985844659742
1017 => 0.019016366683334
1018 => 0.019351117947363
1019 => 0.019148719691503
1020 => 0.019221503515481
1021 => 0.019351007780328
1022 => 0.019429140918721
1023 => 0.01900512452712
1024 => 0.018906266023189
1025 => 0.018704036218766
1026 => 0.018651278237591
1027 => 0.018815990193629
1028 => 0.018772594412573
1029 => 0.017992649916846
1030 => 0.017911141377473
1031 => 0.017913641128008
1101 => 0.017708684030233
1102 => 0.017396075260787
1103 => 0.018217592441992
1104 => 0.018151613115215
1105 => 0.018078777044849
1106 => 0.018087699047872
1107 => 0.018444291812432
1108 => 0.018237450000621
1109 => 0.018787372858027
1110 => 0.018674325250739
1111 => 0.018558378398891
1112 => 0.018542351012138
1113 => 0.018497721366297
1114 => 0.018344669704749
1115 => 0.018159850626451
1116 => 0.018037817062204
1117 => 0.016638932764481
1118 => 0.016898557553202
1119 => 0.017197232207083
1120 => 0.017300333500739
1121 => 0.017123971603548
1122 => 0.018351633547389
1123 => 0.018575939214573
1124 => 0.017896502717575
1125 => 0.017769407890195
1126 => 0.018359965863113
1127 => 0.018003787212668
1128 => 0.018164174437154
1129 => 0.017817504984936
1130 => 0.018521910547785
1201 => 0.018516544157598
1202 => 0.018242514483929
1203 => 0.01847412248764
1204 => 0.018433874897402
1205 => 0.018124496070734
1206 => 0.018531718408419
1207 => 0.018531920385618
1208 => 0.01826817278263
1209 => 0.017960173324115
1210 => 0.017905110295555
1211 => 0.017863627700212
1212 => 0.018153972261629
1213 => 0.018414294287512
1214 => 0.018898689038376
1215 => 0.019020477387679
1216 => 0.019495825422917
1217 => 0.019212778812209
1218 => 0.019338249708669
1219 => 0.019474466115718
1220 => 0.01953977327045
1221 => 0.019433358766389
1222 => 0.020171769926172
1223 => 0.02023411445239
1224 => 0.020255018032754
1225 => 0.020006029944299
1226 => 0.020227189643234
1227 => 0.020123716344142
1228 => 0.02039292512267
1229 => 0.020435140496574
1230 => 0.020399385576733
1231 => 0.020412785402734
]
'min_raw' => 0.0091537672273051
'max_raw' => 0.020435140496574
'avg_raw' => 0.01479445386194
'max_pct' => '195.98%'
'is_grow' => true
'min' => '$0.009153'
'max' => '$0.020435'
'avg' => '$0.014794'
'bar_min_pct' => 53.449773750392
'bar_max_pct' => 53.001449945884
'min_diff' => 0.0014114923335908
'max_diff' => -0.0019500531105381
'year' => 2031
]
6 => [
'items' => [
101 => 0.019782681742515
102 => 0.019750007543671
103 => 0.019304492523978
104 => 0.019486043187584
105 => 0.019146642923923
106 => 0.01925427024374
107 => 0.019301711340804
108 => 0.019276930803956
109 => 0.019496307789708
110 => 0.019309792536062
111 => 0.018817548115744
112 => 0.018325169583763
113 => 0.018318988172377
114 => 0.018189353596109
115 => 0.018095651541224
116 => 0.018113701881254
117 => 0.018177313633862
118 => 0.018091954310523
119 => 0.018110170049985
120 => 0.018412672695889
121 => 0.018473337444175
122 => 0.018267174926252
123 => 0.017439402667682
124 => 0.017236265279119
125 => 0.017382276405629
126 => 0.017312492491478
127 => 0.013972532625262
128 => 0.014757206653504
129 => 0.014290979990935
130 => 0.014505838687104
131 => 0.01402994199343
201 => 0.014257064839534
202 => 0.014215123543057
203 => 0.015476856160278
204 => 0.015457155940917
205 => 0.015466585393413
206 => 0.015016493057475
207 => 0.015733502369963
208 => 0.016086726940115
209 => 0.016021354472947
210 => 0.016037807314539
211 => 0.015755092985123
212 => 0.015469322686104
213 => 0.015152359444759
214 => 0.015741237969338
215 => 0.015675764729897
216 => 0.015825936784648
217 => 0.016207866601744
218 => 0.016264107218121
219 => 0.016339695176869
220 => 0.016312602274375
221 => 0.016958065128454
222 => 0.016879895317924
223 => 0.017068262070312
224 => 0.01668077736923
225 => 0.016242301649571
226 => 0.016325641549027
227 => 0.016317615246532
228 => 0.016215431203612
229 => 0.016123184018622
301 => 0.015969618446096
302 => 0.016455522640996
303 => 0.016435795818049
304 => 0.016755150151649
305 => 0.016698701171142
306 => 0.016321721063913
307 => 0.016335184982192
308 => 0.016425736303159
309 => 0.016739135458924
310 => 0.016832173666197
311 => 0.016789074661657
312 => 0.016891086808576
313 => 0.01697171305013
314 => 0.016901212223171
315 => 0.017899355259819
316 => 0.017484856680713
317 => 0.017686880404107
318 => 0.017735061871744
319 => 0.01761164605554
320 => 0.017638410526885
321 => 0.017678951408092
322 => 0.01792510770006
323 => 0.018571093036082
324 => 0.018857195544035
325 => 0.019717949055261
326 => 0.018833438713489
327 => 0.018780955530276
328 => 0.018936003229913
329 => 0.019441356661015
330 => 0.019850898151489
331 => 0.019986766690895
401 => 0.020004723961323
402 => 0.020259622373617
403 => 0.020405725389971
404 => 0.020228671001871
405 => 0.020078635946324
406 => 0.019541229000389
407 => 0.019603435317692
408 => 0.020031975156869
409 => 0.020637312920577
410 => 0.021156755696498
411 => 0.020974864940779
412 => 0.022362563012054
413 => 0.022500147607583
414 => 0.022481137865123
415 => 0.022794576049071
416 => 0.022172465084511
417 => 0.02190650059433
418 => 0.020111075228303
419 => 0.020615516521708
420 => 0.02134875156647
421 => 0.021251705158805
422 => 0.02071921026987
423 => 0.021156351751375
424 => 0.021011819106911
425 => 0.020897820213558
426 => 0.021420071243782
427 => 0.020845834783161
428 => 0.021343023118507
429 => 0.020705373935671
430 => 0.02097569580243
501 => 0.02082224803686
502 => 0.020921547547034
503 => 0.020341044639577
504 => 0.020654269917529
505 => 0.020328013438225
506 => 0.020327858750174
507 => 0.02032065662031
508 => 0.020704495921369
509 => 0.020717012907197
510 => 0.020433355083765
511 => 0.02039247555984
512 => 0.020543628585615
513 => 0.020366667979473
514 => 0.02044946673331
515 => 0.020369175869378
516 => 0.020351100704723
517 => 0.020207074717513
518 => 0.020145024362146
519 => 0.020169355905326
520 => 0.020086299804682
521 => 0.020036255499774
522 => 0.020310701548467
523 => 0.020164076095772
524 => 0.020288229094937
525 => 0.020146741083031
526 => 0.019656281990375
527 => 0.019374213779678
528 => 0.018447782019233
529 => 0.01871051691726
530 => 0.018884710426471
531 => 0.018827139472716
601 => 0.018950824158384
602 => 0.018958417393558
603 => 0.018918206241432
604 => 0.018871646878637
605 => 0.018848984355722
606 => 0.019017892234469
607 => 0.01911594894326
608 => 0.018902193075529
609 => 0.018852113066482
610 => 0.019068232050543
611 => 0.019200064505972
612 => 0.020173441286601
613 => 0.020101330390726
614 => 0.020282314588323
615 => 0.020261938545103
616 => 0.020451638817228
617 => 0.020761718588835
618 => 0.020131239713489
619 => 0.02024066904593
620 => 0.020213839500708
621 => 0.020506757440359
622 => 0.020507671898194
623 => 0.020332052961036
624 => 0.020427258835961
625 => 0.020374117528415
626 => 0.02047015105363
627 => 0.020100367305748
628 => 0.020550723994979
629 => 0.020806047217429
630 => 0.02080959238062
701 => 0.020930613561691
702 => 0.021053578090733
703 => 0.021289597796276
704 => 0.021046995629245
705 => 0.020610577947602
706 => 0.020642085894596
707 => 0.020386214367528
708 => 0.020390515614125
709 => 0.020367555222696
710 => 0.020436461085753
711 => 0.020115488267776
712 => 0.020190819946604
713 => 0.020085355155104
714 => 0.02024043978607
715 => 0.020073594359558
716 => 0.020213826562689
717 => 0.020274346132789
718 => 0.020497664649351
719 => 0.020040610033087
720 => 0.019108644730646
721 => 0.019304555136207
722 => 0.019014788257953
723 => 0.019041607285756
724 => 0.019095785990134
725 => 0.018920175083075
726 => 0.018953676110007
727 => 0.018952479217581
728 => 0.018942165045276
729 => 0.018896481865935
730 => 0.018830232217749
731 => 0.019094150425555
801 => 0.019138995271845
802 => 0.019238679810047
803 => 0.019535273379067
804 => 0.019505636687363
805 => 0.019553975361146
806 => 0.019448452307689
807 => 0.019046502197558
808 => 0.019068330022379
809 => 0.0187961366971
810 => 0.019231719214745
811 => 0.019128567525159
812 => 0.019062064959841
813 => 0.019043919118752
814 => 0.019341247885862
815 => 0.019430213313038
816 => 0.01937477602907
817 => 0.019261072542286
818 => 0.019479416850329
819 => 0.019537836575955
820 => 0.019550914598086
821 => 0.01993777884857
822 => 0.019572536012162
823 => 0.019660453593087
824 => 0.020346361462283
825 => 0.019724337673738
826 => 0.020053837547316
827 => 0.020037710243139
828 => 0.020206271228794
829 => 0.020023883322389
830 => 0.020026144239079
831 => 0.02017581497503
901 => 0.019965629419646
902 => 0.019913584520287
903 => 0.019841684864575
904 => 0.019998675132426
905 => 0.020092783697943
906 => 0.020851229620891
907 => 0.021341220276451
908 => 0.021319948489835
909 => 0.021514332800391
910 => 0.021426760888129
911 => 0.021143968083132
912 => 0.021626660918354
913 => 0.021473916708564
914 => 0.021486508755635
915 => 0.021486040079014
916 => 0.021587601625394
917 => 0.021515635961804
918 => 0.021373784251746
919 => 0.021467952036825
920 => 0.02174759669291
921 => 0.022615622285942
922 => 0.023101380907613
923 => 0.022586379006981
924 => 0.022941620421887
925 => 0.022728602158402
926 => 0.022689890403183
927 => 0.022913008263878
928 => 0.023136516662852
929 => 0.023122280144091
930 => 0.022960024523718
1001 => 0.022868370440854
1002 => 0.023562405862672
1003 => 0.024073759338883
1004 => 0.024038888459963
1005 => 0.0241927971789
1006 => 0.024644677937917
1007 => 0.024685992251367
1008 => 0.024680787597471
1009 => 0.024578385760881
1010 => 0.025023321052265
1011 => 0.025394493900229
1012 => 0.024554682694384
1013 => 0.024874471807634
1014 => 0.025018035443534
1015 => 0.025228829454446
1016 => 0.025584474284032
1017 => 0.025970798899096
1018 => 0.026025429435499
1019 => 0.025986666455609
1020 => 0.025731874987012
1021 => 0.026154595990625
1022 => 0.026402216040515
1023 => 0.02654966811354
1024 => 0.026923582037046
1025 => 0.025018922043674
1026 => 0.023670709032622
1027 => 0.023460166102514
1028 => 0.02388831343008
1029 => 0.024001212465948
1030 => 0.023955703006153
1031 => 0.022438166688049
1101 => 0.02345217658786
1102 => 0.024543165979684
1103 => 0.024585075325418
1104 => 0.025131247426477
1105 => 0.025309103450932
1106 => 0.025748843580699
1107 => 0.025721337715853
1108 => 0.025828407439658
1109 => 0.025803793964344
1110 => 0.026618319956527
1111 => 0.027516863084186
1112 => 0.027485749392867
1113 => 0.027356573187186
1114 => 0.027548421880438
1115 => 0.028475814681915
1116 => 0.028390435213922
1117 => 0.028473374094472
1118 => 0.029566822472981
1119 => 0.030988460906261
1120 => 0.030327967123837
1121 => 0.03176104857973
1122 => 0.032663097391831
1123 => 0.034223097538772
1124 => 0.034027777837212
1125 => 0.034635074446606
1126 => 0.033678114806968
1127 => 0.031480742040908
1128 => 0.031132999389474
1129 => 0.031829188983891
1130 => 0.03354070316858
1201 => 0.031775287311454
1202 => 0.032132428640068
1203 => 0.032029571913401
1204 => 0.032024091115549
1205 => 0.032233270877512
1206 => 0.031929844722703
1207 => 0.030693631982689
1208 => 0.03126018099639
1209 => 0.031041409214282
1210 => 0.031284152817047
1211 => 0.032594139926098
1212 => 0.032014963398994
1213 => 0.031404847976171
1214 => 0.032170068111842
1215 => 0.033144456302718
1216 => 0.033083480840877
1217 => 0.03296516295914
1218 => 0.033632114663572
1219 => 0.034733723480779
1220 => 0.035031483917448
1221 => 0.035251284584352
1222 => 0.035281591382756
1223 => 0.035593770241881
1224 => 0.033915105837161
1225 => 0.036579189358612
1226 => 0.037039202988944
1227 => 0.036952739492053
1228 => 0.037464025281835
1229 => 0.037313592032413
1230 => 0.037095637856253
1231 => 0.037906134586664
]
'min_raw' => 0.013972532625262
'max_raw' => 0.037906134586664
'avg_raw' => 0.025939333605963
'max_pct' => '449.04%'
'is_grow' => true
'min' => '$0.013972'
'max' => '$0.0379061'
'avg' => '$0.025939'
'bar_min_pct' => 55.26581844176
'bar_max_pct' => 55.567535276936
'min_diff' => 0.0048187653979567
'max_diff' => 0.01747099409009
'year' => 2032
]
7 => [
'items' => [
101 => 0.036976965488962
102 => 0.03565812693391
103 => 0.03493458601894
104 => 0.035887403062153
105 => 0.036469255181711
106 => 0.036853822419994
107 => 0.036970192233937
108 => 0.034045415776354
109 => 0.032469123481256
110 => 0.033479508770186
111 => 0.034712248555748
112 => 0.033908257905409
113 => 0.033939772816747
114 => 0.032793493434389
115 => 0.034813668846057
116 => 0.034519346280927
117 => 0.036046292269471
118 => 0.035681874354798
119 => 0.036927039532754
120 => 0.036599145811369
121 => 0.037960214316548
122 => 0.038503181392722
123 => 0.039414907619697
124 => 0.040085577143653
125 => 0.040479407115983
126 => 0.040455763041663
127 => 0.04201631359735
128 => 0.041096111456145
129 => 0.039940120691799
130 => 0.039919212465977
131 => 0.040517916463347
201 => 0.041772635795416
202 => 0.042097966262797
203 => 0.042279781611665
204 => 0.042001325075836
205 => 0.04100251160304
206 => 0.040571229009586
207 => 0.040938694274668
208 => 0.040489315832122
209 => 0.041265069097278
210 => 0.042330344022293
211 => 0.042110368962831
212 => 0.042845712606108
213 => 0.043606715916493
214 => 0.044694984829141
215 => 0.044979498621388
216 => 0.045449789100882
217 => 0.045933872486657
218 => 0.046089347023754
219 => 0.046386196155989
220 => 0.046384631614534
221 => 0.047279206454775
222 => 0.048265950206238
223 => 0.048638423129244
224 => 0.049494904077422
225 => 0.04802821046834
226 => 0.04914071441899
227 => 0.050144220830257
228 => 0.048947799117032
301 => 0.050596787718206
302 => 0.050660814208901
303 => 0.051627538202646
304 => 0.050647578233078
305 => 0.050065681131291
306 => 0.051745596260749
307 => 0.052558454275063
308 => 0.052313614825894
309 => 0.050450374528501
310 => 0.049365888757283
311 => 0.046527580312322
312 => 0.049889679271178
313 => 0.051527259600266
314 => 0.050446133591059
315 => 0.050991390664758
316 => 0.053966136458663
317 => 0.055098727056455
318 => 0.054863156129521
319 => 0.054902963738345
320 => 0.05551408906694
321 => 0.058224155326797
322 => 0.056600220805047
323 => 0.057841657899259
324 => 0.058500111657695
325 => 0.059111720204557
326 => 0.057609802914331
327 => 0.055655830587293
328 => 0.055036925529142
329 => 0.050338636916108
330 => 0.050094070590166
331 => 0.049956788100297
401 => 0.049091241420666
402 => 0.048411158823664
403 => 0.047870331892681
404 => 0.046451040521187
405 => 0.046930009695331
406 => 0.044667955478302
407 => 0.046115137604078
408 => 0.04250484445449
409 => 0.045511603869907
410 => 0.04387516142067
411 => 0.044973988513354
412 => 0.044970154809144
413 => 0.042946865748066
414 => 0.041779874842601
415 => 0.042523526867529
416 => 0.043320780869422
417 => 0.043450132648945
418 => 0.044483793272858
419 => 0.044772265734532
420 => 0.04389818070817
421 => 0.042430029153607
422 => 0.042771047274761
423 => 0.041772964121261
424 => 0.040023861785466
425 => 0.041280097619431
426 => 0.041709031765937
427 => 0.041898473520873
428 => 0.04017843225938
429 => 0.039637957951106
430 => 0.0393502139644
501 => 0.042207993426102
502 => 0.042364549036086
503 => 0.041563588400673
504 => 0.045184006422944
505 => 0.044364594321875
506 => 0.045280078399608
507 => 0.042740103454649
508 => 0.042837133918076
509 => 0.041634669074228
510 => 0.042307969038053
511 => 0.041832102325093
512 => 0.042253573054656
513 => 0.042506200872167
514 => 0.043708468403366
515 => 0.045525331833884
516 => 0.043528889726294
517 => 0.04265901131044
518 => 0.043198678987254
519 => 0.044635885127185
520 => 0.04681332599841
521 => 0.045524237177563
522 => 0.046096312906107
523 => 0.046221286002916
524 => 0.045270759631086
525 => 0.046848373261556
526 => 0.047693829222635
527 => 0.048561092096241
528 => 0.04931411214924
529 => 0.048214688233003
530 => 0.049391229419604
531 => 0.048443144910681
601 => 0.047592615095003
602 => 0.04759390499765
603 => 0.047060355220017
604 => 0.046026535294254
605 => 0.0458358830383
606 => 0.046827680150498
607 => 0.047623007510945
608 => 0.047688514481712
609 => 0.048128848573851
610 => 0.048389433753777
611 => 0.050943522765423
612 => 0.05197079849444
613 => 0.053226931810547
614 => 0.053716266528965
615 => 0.055188988595198
616 => 0.053999645918077
617 => 0.053742324148565
618 => 0.0501699821396
619 => 0.050754952943442
620 => 0.051691547641679
621 => 0.050185426241205
622 => 0.051140713608447
623 => 0.051329307570494
624 => 0.050134248812341
625 => 0.050772581330511
626 => 0.049077359414653
627 => 0.045562283039143
628 => 0.0468522865464
629 => 0.047802163338226
630 => 0.046446572037326
701 => 0.048876416975561
702 => 0.047456951724825
703 => 0.04700704938669
704 => 0.04525181996386
705 => 0.04608022068646
706 => 0.047200644525331
707 => 0.04650835285616
708 => 0.047944962017806
709 => 0.049979583720366
710 => 0.051429576309427
711 => 0.051540888735785
712 => 0.050608640642978
713 => 0.05210257416123
714 => 0.052113455835946
715 => 0.05042829272446
716 => 0.049396139701702
717 => 0.049161632363263
718 => 0.049747477672556
719 => 0.050458802031047
720 => 0.051580362287116
721 => 0.052258097660413
722 => 0.054025272070907
723 => 0.054503418797526
724 => 0.05502875708505
725 => 0.055730771045511
726 => 0.056573718797729
727 => 0.054729397104918
728 => 0.054802675444019
729 => 0.053085268620046
730 => 0.051249973127579
731 => 0.052642733633549
801 => 0.054463582723939
802 => 0.054045877930744
803 => 0.053998877608575
804 => 0.054077919113661
805 => 0.053762983340555
806 => 0.052338540510862
807 => 0.051623194239275
808 => 0.05254617343392
809 => 0.053036695798797
810 => 0.053797453208674
811 => 0.053703673800266
812 => 0.055663303188729
813 => 0.056424755912969
814 => 0.056229943721709
815 => 0.056265793853318
816 => 0.057644367638832
817 => 0.059177625213646
818 => 0.060613723263616
819 => 0.062074583881892
820 => 0.0603134593882
821 => 0.059419268981361
822 => 0.060341845232164
823 => 0.059852313287287
824 => 0.062665309047156
825 => 0.062860074770299
826 => 0.065672867118557
827 => 0.068342541998136
828 => 0.066665767038466
829 => 0.068246890301832
830 => 0.069957004022033
831 => 0.073256090844253
901 => 0.072145074465803
902 => 0.071294053331757
903 => 0.070489842472187
904 => 0.072163277606073
905 => 0.074316125172038
906 => 0.074779827918029
907 => 0.075531203514617
908 => 0.074741223948642
909 => 0.075692667322465
910 => 0.079051680517463
911 => 0.078144045501345
912 => 0.076855057868847
913 => 0.079506676183242
914 => 0.080466286543316
915 => 0.087201334602164
916 => 0.095704610987419
917 => 0.0921841987284
918 => 0.089998965236234
919 => 0.090512546941325
920 => 0.093617655623149
921 => 0.094614917980527
922 => 0.091904015116223
923 => 0.092861551837429
924 => 0.098137673314208
925 => 0.10096814320826
926 => 0.097123984909315
927 => 0.086518104624065
928 => 0.07673899863566
929 => 0.079332857902667
930 => 0.079038794758613
1001 => 0.084707329075853
1002 => 0.078122398706385
1003 => 0.078233272045812
1004 => 0.08401902564965
1005 => 0.082475485781074
1006 => 0.079975148875631
1007 => 0.076757253862108
1008 => 0.070808677310349
1009 => 0.065539857170127
1010 => 0.075873226801914
1011 => 0.075427633113378
1012 => 0.074782347419093
1013 => 0.076218360904519
1014 => 0.083191234770211
1015 => 0.083030487458617
1016 => 0.082007895076253
1017 => 0.08278352238556
1018 => 0.079839177658206
1019 => 0.080598002335929
1020 => 0.076737449575308
1021 => 0.078482580654034
1022 => 0.07996978427559
1023 => 0.080268362421044
1024 => 0.080941074228528
1025 => 0.075192825487453
1026 => 0.077773620412479
1027 => 0.07928959564315
1028 => 0.07244036439933
1029 => 0.079154208363417
1030 => 0.07509276126557
1031 => 0.073714245119673
1101 => 0.075570235504432
1102 => 0.074846954246481
1103 => 0.074225119493396
1104 => 0.073878125016697
1105 => 0.07524095951708
1106 => 0.075177381658698
1107 => 0.072947519901293
1108 => 0.070038756139552
1109 => 0.071015032734908
1110 => 0.070660342295173
1111 => 0.069374898385597
1112 => 0.070241132375562
1113 => 0.066426676274747
1114 => 0.059864102811471
1115 => 0.064199539858373
1116 => 0.064032630248115
1117 => 0.063948466853875
1118 => 0.067206427971943
1119 => 0.066893250184392
1120 => 0.066324829433342
1121 => 0.069364458892743
1122 => 0.068254953251276
1123 => 0.071674188205872
1124 => 0.07392631748922
1125 => 0.073355104654213
1126 => 0.075473243130687
1127 => 0.071037524175864
1128 => 0.0725108920825
1129 => 0.072814551166058
1130 => 0.069326950337044
1201 => 0.066944489943571
1202 => 0.066785606997363
1203 => 0.062654748998346
1204 => 0.0648614199983
1205 => 0.066803199160009
1206 => 0.065873237629701
1207 => 0.065578839591016
1208 => 0.067082855323514
1209 => 0.067199730226953
1210 => 0.064534970042702
1211 => 0.065089058066988
1212 => 0.06739969723773
1213 => 0.065030835888374
1214 => 0.060428525237882
1215 => 0.059287088564636
1216 => 0.059134799871574
1217 => 0.056039133085248
1218 => 0.059363364821134
1219 => 0.057912248584548
1220 => 0.062496307388882
1221 => 0.059877917584647
1222 => 0.059765044033496
1223 => 0.059594419105981
1224 => 0.056929850822606
1225 => 0.057513221934517
1226 => 0.059452436360437
1227 => 0.060144369914419
1228 => 0.060072195575894
1229 => 0.059442933151815
1230 => 0.059731006267213
1231 => 0.058803022391188
]
'min_raw' => 0.032469123481256
'max_raw' => 0.10096814320826
'avg_raw' => 0.066718633344756
'max_pct' => '1362.43%'
'is_grow' => true
'min' => '$0.032469'
'max' => '$0.100968'
'avg' => '$0.066718'
'bar_min_pct' => 62.236615494192
'bar_max_pct' => 64.829887174949
'min_diff' => 0.018496590855994
'max_diff' => 0.063062008621593
'year' => 2033
]
8 => [
'items' => [
101 => 0.058475331970249
102 => 0.057441050863416
103 => 0.055920943363818
104 => 0.056132323634999
105 => 0.053120592920533
106 => 0.051479642182645
107 => 0.05102544864578
108 => 0.050418082066231
109 => 0.051094052317081
110 => 0.053112061065823
111 => 0.050677914370401
112 => 0.04650474059664
113 => 0.046755555451185
114 => 0.047319061961749
115 => 0.046268971307281
116 => 0.045275148630256
117 => 0.046139196816547
118 => 0.044370968074627
119 => 0.047532743957398
120 => 0.047447226780543
121 => 0.048625741306732
122 => 0.04936269062551
123 => 0.047664261035901
124 => 0.047237110587157
125 => 0.047480434895667
126 => 0.043458826087586
127 => 0.048297090068669
128 => 0.048338931576491
129 => 0.047980659183806
130 => 0.050556885389091
131 => 0.055993526227347
201 => 0.053948043255624
202 => 0.053155970423923
203 => 0.051650239391857
204 => 0.053656536590622
205 => 0.053502484268869
206 => 0.052805801247292
207 => 0.052384445182059
208 => 0.053160806651733
209 => 0.052288245404355
210 => 0.052131509427946
211 => 0.051181859941333
212 => 0.050842878280911
213 => 0.050591909754783
214 => 0.050315618067174
215 => 0.05092504868244
216 => 0.049543998730973
217 => 0.0478785878755
218 => 0.047740126982863
219 => 0.048122429681041
220 => 0.047953289196186
221 => 0.047739317203294
222 => 0.04733078639706
223 => 0.04720958403373
224 => 0.047603432915525
225 => 0.047158800490795
226 => 0.047814879853867
227 => 0.047636462569638
228 => 0.046639838123409
301 => 0.045397675065779
302 => 0.045386617209041
303 => 0.04511899521583
304 => 0.044778138370241
305 => 0.044683319793546
306 => 0.046066429088324
307 => 0.048929423935537
308 => 0.048367349541369
309 => 0.048773505894856
310 => 0.050771393166297
311 => 0.051406461451321
312 => 0.050955705025028
313 => 0.050338681827271
314 => 0.050365827716527
315 => 0.052474382768885
316 => 0.052605890761094
317 => 0.05293816903132
318 => 0.05336524051039
319 => 0.051028437144622
320 => 0.050255764488144
321 => 0.049889629317258
322 => 0.048762074703072
323 => 0.049978045685245
324 => 0.049269551467002
325 => 0.049365151542652
326 => 0.04930289186797
327 => 0.049336889860327
328 => 0.047531860176601
329 => 0.048189518123784
330 => 0.047096034231736
331 => 0.045631982049612
401 => 0.045627074033335
402 => 0.045985398730788
403 => 0.045772253179496
404 => 0.045198683981442
405 => 0.045280156778855
406 => 0.044566369343809
407 => 0.045366823497009
408 => 0.04538977765796
409 => 0.045081559207945
410 => 0.046314769272338
411 => 0.046820016441923
412 => 0.046617140455444
413 => 0.046805782121885
414 => 0.04839070627006
415 => 0.048649118061302
416 => 0.048763887509246
417 => 0.048610111653039
418 => 0.046834751625828
419 => 0.046913496392448
420 => 0.04633571954296
421 => 0.045847558989767
422 => 0.04586708285183
423 => 0.046118060832601
424 => 0.047214096394293
425 => 0.049520638619046
426 => 0.049608170210415
427 => 0.049714261052631
428 => 0.049282736280354
429 => 0.0491525842799
430 => 0.049324288363581
501 => 0.05019050435097
502 => 0.05241864704588
503 => 0.051631072604852
504 => 0.050990762324969
505 => 0.051552487066838
506 => 0.051466013945772
507 => 0.050736093780496
508 => 0.050715607352531
509 => 0.049314657185774
510 => 0.048796757807215
511 => 0.048363962322395
512 => 0.047891360951384
513 => 0.047611187016907
514 => 0.04804166151704
515 => 0.048140116128444
516 => 0.047198876110498
517 => 0.047070588574054
518 => 0.047839225490785
519 => 0.047500977041404
520 => 0.047848873959751
521 => 0.047929589029012
522 => 0.047916592043835
523 => 0.047563421815094
524 => 0.047788521987206
525 => 0.047256092974571
526 => 0.046677156391582
527 => 0.046307830920659
528 => 0.045985545463364
529 => 0.046164368166412
530 => 0.045526897881781
531 => 0.045322958307986
601 => 0.047712263113808
602 => 0.049477268263225
603 => 0.049451604389334
604 => 0.049295382157233
605 => 0.049063267608854
606 => 0.050173523726004
607 => 0.049786732695061
608 => 0.050068155487544
609 => 0.050139789399508
610 => 0.05035660367627
611 => 0.050434096144396
612 => 0.05019986008374
613 => 0.049413735254655
614 => 0.047454786923081
615 => 0.046542891186653
616 => 0.046241950404807
617 => 0.046252889030659
618 => 0.045951152897479
619 => 0.046040027711566
620 => 0.045920245864097
621 => 0.045693408023332
622 => 0.046150361568957
623 => 0.046203021208273
624 => 0.046096362790536
625 => 0.046121484709004
626 => 0.045238398564547
627 => 0.045305537686148
628 => 0.044931698525447
629 => 0.044861608189514
630 => 0.043916575345163
701 => 0.042242312676694
702 => 0.043170016719636
703 => 0.042049480690691
704 => 0.041625116717638
705 => 0.043633989763932
706 => 0.043432354627549
707 => 0.043087242922749
708 => 0.042576750783767
709 => 0.04238740428367
710 => 0.041236994888901
711 => 0.041169022564663
712 => 0.041739196524377
713 => 0.041476080860457
714 => 0.041106566818619
715 => 0.039768224416119
716 => 0.038263484445768
717 => 0.038308903087014
718 => 0.038787532874901
719 => 0.040179213535201
720 => 0.039635459824902
721 => 0.039240960269225
722 => 0.039167082361059
723 => 0.040091819055624
724 => 0.04140051521676
725 => 0.042014526175139
726 => 0.041406059963175
727 => 0.040707086741019
728 => 0.040749630002322
729 => 0.041032651260051
730 => 0.041062392792533
731 => 0.040607433080518
801 => 0.040735501574509
802 => 0.040540953821308
803 => 0.039347014619026
804 => 0.039325420044879
805 => 0.039032408109768
806 => 0.039023535824824
807 => 0.038525049427948
808 => 0.038455307735151
809 => 0.037465532738193
810 => 0.038117005638506
811 => 0.037680031820838
812 => 0.037021409205911
813 => 0.036907862418847
814 => 0.036904449065316
815 => 0.037580707225525
816 => 0.038109103168167
817 => 0.037687633167481
818 => 0.037591672618178
819 => 0.038616280231469
820 => 0.038485889573172
821 => 0.038372972104016
822 => 0.041283335829435
823 => 0.038979555842253
824 => 0.037974976272676
825 => 0.03673161829084
826 => 0.037136461919281
827 => 0.037221768420184
828 => 0.034231716605988
829 => 0.033018652957356
830 => 0.032602375226485
831 => 0.032362801507066
901 => 0.032471978259382
902 => 0.031380078697439
903 => 0.032113853261417
904 => 0.031168360536746
905 => 0.031009845604556
906 => 0.03270050372034
907 => 0.03293574892047
908 => 0.031932119811761
909 => 0.032576612172345
910 => 0.032342910283283
911 => 0.031184568295782
912 => 0.031140328152047
913 => 0.030559112860408
914 => 0.029649623474451
915 => 0.029233962420211
916 => 0.029017482534228
917 => 0.029106806354293
918 => 0.029061641497514
919 => 0.028766910256344
920 => 0.029078535147258
921 => 0.028282462323268
922 => 0.027965459710361
923 => 0.027822276984515
924 => 0.027115716532982
925 => 0.02824016842023
926 => 0.02846169960749
927 => 0.028683667279623
928 => 0.030615744321773
929 => 0.030519223212741
930 => 0.031391727030711
1001 => 0.031357823136776
1002 => 0.031108970914266
1003 => 0.030059104321701
1004 => 0.030477562433425
1005 => 0.029189613408368
1006 => 0.030154632389961
1007 => 0.029714238026918
1008 => 0.03000573461282
1009 => 0.029481597468181
1010 => 0.029771676605116
1011 => 0.028514232870254
1012 => 0.027340049603351
1013 => 0.027812575226499
1014 => 0.028326264618721
1015 => 0.029440074106681
1016 => 0.028776698364381
1017 => 0.029015273366326
1018 => 0.028216087046782
1019 => 0.026567137393278
1020 => 0.026576470269242
1021 => 0.026322815289371
1022 => 0.026103620352529
1023 => 0.028852895048399
1024 => 0.028510979280367
1025 => 0.027966181252836
1026 => 0.028695415062099
1027 => 0.028888236055765
1028 => 0.02889372539838
1029 => 0.029425755561369
1030 => 0.029709700154729
1031 => 0.029759746619994
1101 => 0.030596907576731
1102 => 0.030877512887009
1103 => 0.032033286447294
1104 => 0.029685609439793
1105 => 0.029637260576755
1106 => 0.028705676877267
1107 => 0.028114851767296
1108 => 0.02874613117802
1109 => 0.029305358557688
1110 => 0.028723053630794
1111 => 0.028799090361118
1112 => 0.028017393572823
1113 => 0.028296813392386
1114 => 0.028537487382908
1115 => 0.028404601351505
1116 => 0.028205664530738
1117 => 0.0292595082899
1118 => 0.029200046294961
1119 => 0.030181409831255
1120 => 0.030946452885776
1121 => 0.032317546807282
1122 => 0.030886738823448
1123 => 0.030834594493571
1124 => 0.031344313682337
1125 => 0.030877434851657
1126 => 0.031172486156537
1127 => 0.032270009480591
1128 => 0.032293198418973
1129 => 0.031904753823805
1130 => 0.031881116934887
1201 => 0.031955721968507
1202 => 0.032392685980668
1203 => 0.032239997328271
1204 => 0.032416692502428
1205 => 0.032637652523364
1206 => 0.033551636855064
1207 => 0.033771995383157
1208 => 0.033236638402688
1209 => 0.033284975143886
1210 => 0.033084736937313
1211 => 0.032891309338741
1212 => 0.033326106332499
1213 => 0.034120706384549
1214 => 0.034115763218865
1215 => 0.034300094986123
1216 => 0.034414932150038
1217 => 0.033921966976574
1218 => 0.03360106477548
1219 => 0.033724119098917
1220 => 0.033920885641867
1221 => 0.033660310360992
1222 => 0.032051919017218
1223 => 0.032539802206482
1224 => 0.032458594587519
1225 => 0.032342945062933
1226 => 0.032833515382427
1227 => 0.032786198678357
1228 => 0.031368879689226
1229 => 0.03145961185243
1230 => 0.031374397412584
1231 => 0.031649742700958
]
'min_raw' => 0.026103620352529
'max_raw' => 0.058475331970249
'avg_raw' => 0.042289476161389
'max_pct' => '746.96%'
'is_grow' => true
'min' => '$0.0261036'
'max' => '$0.058475'
'avg' => '$0.042289'
'bar_min_pct' => 59.837652853322
'bar_max_pct' => 58.588675081881
'min_diff' => -0.0063655031287271
'max_diff' => -0.042492811238007
'year' => 2034
]
9 => [
'items' => [
101 => 0.030862565302478
102 => 0.03110469576853
103 => 0.031256557727006
104 => 0.031346005587206
105 => 0.031669152593223
106 => 0.031631235021816
107 => 0.031666795583746
108 => 0.032145937286022
109 => 0.034569271594557
110 => 0.034701168334185
111 => 0.034051660549292
112 => 0.034311126098382
113 => 0.033813008983006
114 => 0.034147398339653
115 => 0.034376179044901
116 => 0.033342363029882
117 => 0.033281147154883
118 => 0.032780974132983
119 => 0.033049738783704
120 => 0.032622114899544
121 => 0.032727038843068
122 => 0.032433662349869
123 => 0.032961681626951
124 => 0.033552089224628
125 => 0.033701249499704
126 => 0.033308873033516
127 => 0.033024766613126
128 => 0.032525969329394
129 => 0.033355480328662
130 => 0.033598054623738
131 => 0.033354206189157
201 => 0.033297701178671
202 => 0.033190624285903
203 => 0.033320418047657
204 => 0.033596733512031
205 => 0.033466428241778
206 => 0.033552497168464
207 => 0.033224491173829
208 => 0.033922130168558
209 => 0.035030148788155
210 => 0.035033711249196
211 => 0.034903405276549
212 => 0.034850086880023
213 => 0.034983788715587
214 => 0.035056316476644
215 => 0.035488683696134
216 => 0.035952630948916
217 => 0.038117670341608
218 => 0.037509735943685
219 => 0.039430687691651
220 => 0.040949911119926
221 => 0.041405459798477
222 => 0.040986376449432
223 => 0.039552714950787
224 => 0.03948237267802
225 => 0.041624868233267
226 => 0.041019515106397
227 => 0.040947510278173
228 => 0.040181500559952
301 => 0.04063430717557
302 => 0.040535271726462
303 => 0.040378939425065
304 => 0.041242862904882
305 => 0.042860050536119
306 => 0.042607996677901
307 => 0.042419850165184
308 => 0.041595446915081
309 => 0.042091921808775
310 => 0.041915136608481
311 => 0.042674718019605
312 => 0.042224758818443
313 => 0.04101492896108
314 => 0.041207598353516
315 => 0.041178476762446
316 => 0.041777797043084
317 => 0.04159789597088
318 => 0.04114334819079
319 => 0.042854523164606
320 => 0.042743408979862
321 => 0.04290094348959
322 => 0.042970295052689
323 => 0.044011857104966
324 => 0.044438551751516
325 => 0.044535418906624
326 => 0.044940745819098
327 => 0.044525334003797
328 => 0.046187277448604
329 => 0.047292372862312
330 => 0.048575998053024
331 => 0.050451719462579
401 => 0.051157008063965
402 => 0.051029603990918
403 => 0.05245175455633
404 => 0.055007327509745
405 => 0.05154615835143
406 => 0.055190777879511
407 => 0.054036933416077
408 => 0.051301188950049
409 => 0.051125039258746
410 => 0.052977717173786
411 => 0.057086778475704
412 => 0.056057505224161
413 => 0.057088461998016
414 => 0.055885796158821
415 => 0.055826073663041
416 => 0.057030051202607
417 => 0.059843210349202
418 => 0.058506783888348
419 => 0.056590688851503
420 => 0.058005503608969
421 => 0.056779860131127
422 => 0.05401814233954
423 => 0.056056718158303
424 => 0.054693580563593
425 => 0.05509141658211
426 => 0.057956529054776
427 => 0.057611791141917
428 => 0.058057913923027
429 => 0.057270518891434
430 => 0.056534967771126
501 => 0.055162006982328
502 => 0.054755540978914
503 => 0.054867873559143
504 => 0.054755485312466
505 => 0.053987326369294
506 => 0.053821442518653
507 => 0.053544962166714
508 => 0.053630654988716
509 => 0.053110791039889
510 => 0.054091881720697
511 => 0.054273980796397
512 => 0.054987936777716
513 => 0.055062062056154
514 => 0.057050419301601
515 => 0.055955265543795
516 => 0.056689989235557
517 => 0.056624268633079
518 => 0.051360480828131
519 => 0.05208578434486
520 => 0.053214129004108
521 => 0.052705811264551
522 => 0.051987168908852
523 => 0.051406826675459
524 => 0.050527548848828
525 => 0.051765115504775
526 => 0.053392384056805
527 => 0.055103332272036
528 => 0.057158924446868
529 => 0.056700140203176
530 => 0.055064904406168
531 => 0.055138259889481
601 => 0.055591714623005
602 => 0.055004449542384
603 => 0.054831253605333
604 => 0.055567920160859
605 => 0.055572993178562
606 => 0.054897273729952
607 => 0.054146335218175
608 => 0.054143188758392
609 => 0.054009566503427
610 => 0.055909567261135
611 => 0.056954375566131
612 => 0.057074161154506
613 => 0.056946313041632
614 => 0.056995516706167
615 => 0.05638756577427
616 => 0.057777161322338
617 => 0.059052391614002
618 => 0.058710602654515
619 => 0.058198212416079
620 => 0.057790068911108
621 => 0.058614457015731
622 => 0.058577748311139
623 => 0.059041253589891
624 => 0.05902022631311
625 => 0.058864366921181
626 => 0.058710608220744
627 => 0.059320244087882
628 => 0.059144678748599
629 => 0.058968840707851
630 => 0.058616170597675
701 => 0.058664104322878
702 => 0.058151802555842
703 => 0.057914788317077
704 => 0.05435066284273
705 => 0.053398212054824
706 => 0.053697872461623
707 => 0.05379652844822
708 => 0.053382020644725
709 => 0.053976318356619
710 => 0.053883697687737
711 => 0.054244030529077
712 => 0.054018910213641
713 => 0.054028149229912
714 => 0.054690180076896
715 => 0.054882370448256
716 => 0.054784620874216
717 => 0.054853081325214
718 => 0.056430723523124
719 => 0.056206433252738
720 => 0.056087283516867
721 => 0.056120288807987
722 => 0.056523410214583
723 => 0.056636262198817
724 => 0.056158100411649
725 => 0.056383604274698
726 => 0.057343771102859
727 => 0.057679775151979
728 => 0.058752138785678
729 => 0.058296579654339
730 => 0.059132778156049
731 => 0.061702967269229
801 => 0.063756212176395
802 => 0.06186796330583
803 => 0.06563848609868
804 => 0.068574378942284
805 => 0.068461694484961
806 => 0.067949753659254
807 => 0.06460731771156
808 => 0.06153155831958
809 => 0.064104561654614
810 => 0.064111120769258
811 => 0.063890097500895
812 => 0.062517340963505
813 => 0.063842328549016
814 => 0.063947501251905
815 => 0.063888632505966
816 => 0.062836143287348
817 => 0.061229186783039
818 => 0.06154318223747
819 => 0.062057513197163
820 => 0.061083777389787
821 => 0.060772609798597
822 => 0.061351129552675
823 => 0.063215240739694
824 => 0.062862841317849
825 => 0.062853638744786
826 => 0.064361352912051
827 => 0.063282154953371
828 => 0.061547142725704
829 => 0.061109029256218
830 => 0.059554021588139
831 => 0.060628070923228
901 => 0.060666724046705
902 => 0.060078478202394
903 => 0.061594875633961
904 => 0.061580901764673
905 => 0.063020495439974
906 => 0.065772457860456
907 => 0.064958567156873
908 => 0.064012100819663
909 => 0.064115007953183
910 => 0.065243645211445
911 => 0.064561245360817
912 => 0.064806641104964
913 => 0.065243273775596
914 => 0.065506705106768
915 => 0.064077104238605
916 => 0.063743795890522
917 => 0.063061963985678
918 => 0.0628840867687
919 => 0.063439424628306
920 => 0.063293112722676
921 => 0.060663475401349
922 => 0.060388663670106
923 => 0.060397091753563
924 => 0.059706064588768
925 => 0.058652082296933
926 => 0.061421884829862
927 => 0.061199430923107
928 => 0.060953859026613
929 => 0.06098394018272
930 => 0.062186217584947
1001 => 0.061488835975191
1002 => 0.063342939283325
1003 => 0.062961791382619
1004 => 0.062570868476464
1005 => 0.06251683102303
1006 => 0.062366359056135
1007 => 0.0618503346935
1008 => 0.061227204267361
1009 => 0.060815759585391
1010 => 0.056099323508635
1011 => 0.056974666610234
1012 => 0.05798166905859
1013 => 0.058329282268454
1014 => 0.05773466581888
1015 => 0.061873813775159
1016 => 0.062630075992593
1017 => 0.060339308406221
1018 => 0.059910799322235
1019 => 0.061901906759366
1020 => 0.060701025571791
1021 => 0.061241782297025
1022 => 0.060072962035184
1023 => 0.062447914570356
1024 => 0.062429821411172
1025 => 0.061505911234254
1026 => 0.062286793789121
1027 => 0.062151096228637
1028 => 0.061108003914387
1029 => 0.062480982457248
1030 => 0.062481663437476
1031 => 0.061592419979732
1101 => 0.060553978301511
1102 => 0.060368329456343
1103 => 0.060228467989921
1104 => 0.06120738494995
1105 => 0.062085078835317
1106 => 0.063718249557219
1107 => 0.064128867479884
1108 => 0.06573153656843
1109 => 0.064777225158743
1110 => 0.065200259046256
1111 => 0.065659522172948
1112 => 0.065879709804726
1113 => 0.065520925874663
1114 => 0.068010530654089
1115 => 0.068220729576992
1116 => 0.068291207457628
1117 => 0.067451726733609
1118 => 0.068197382099448
1119 => 0.067848514647282
1120 => 0.068756170839648
1121 => 0.068898502920147
1122 => 0.068777952711575
1123 => 0.068823131160485
1124 => 0.066698692677623
1125 => 0.06658852933498
1126 => 0.06508644434122
1127 => 0.065698555079029
1128 => 0.064554243393926
1129 => 0.064917116416989
1130 => 0.065077067387974
1201 => 0.064993518077869
1202 => 0.065733162901741
1203 => 0.065104313701995
1204 => 0.063444677271485
1205 => 0.06178458867414
1206 => 0.061763747614079
1207 => 0.061326675589395
1208 => 0.061010752569283
1209 => 0.061071610550928
1210 => 0.061286082016076
1211 => 0.060998287097841
1212 => 0.061059702735219
1213 => 0.062079611525946
1214 => 0.06228414696027
1215 => 0.061589055637285
1216 => 0.058798163674302
1217 => 0.058113271786163
1218 => 0.058605558493361
1219 => 0.058370277154645
1220 => 0.047109369277146
1221 => 0.049754952547557
1222 => 0.048183036803797
1223 => 0.048907447898887
1224 => 0.047302928970118
1225 => 0.048068689502969
1226 => 0.047927281493648
1227 => 0.052181301103969
1228 => 0.052114880438967
1229 => 0.0521466724964
1230 => 0.050629154761342
1231 => 0.053046601718386
]
'min_raw' => 0.030862565302478
'max_raw' => 0.068898502920147
'avg_raw' => 0.049880534111313
'max_pct' => '897.93%'
'is_grow' => true
'min' => '$0.030862'
'max' => '$0.068898'
'avg' => '$0.04988'
'bar_min_pct' => 61.631153054957
'bar_max_pct' => 60.119598047091
'min_diff' => 0.0047589449499491
'max_diff' => 0.010423170949898
'year' => 2035
]
10 => [
'items' => [
101 => 0.054237523018006
102 => 0.05401711518079
103 => 0.054072587084917
104 => 0.053119395984808
105 => 0.052155901469821
106 => 0.051087237771958
107 => 0.053072682831763
108 => 0.05285193523379
109 => 0.053358250801061
110 => 0.054645953844889
111 => 0.0548355730096
112 => 0.055090423089901
113 => 0.054999077477577
114 => 0.057175300554881
115 => 0.056911745581038
116 => 0.05754683723806
117 => 0.056240405515045
118 => 0.054762054012815
119 => 0.055043040302437
120 => 0.055015979063198
121 => 0.054671458428233
122 => 0.054360440603545
123 => 0.053842683554168
124 => 0.055480943472022
125 => 0.055414433111171
126 => 0.056491158543511
127 => 0.056300836864592
128 => 0.055029822113156
129 => 0.055075216653656
130 => 0.055380516754389
131 => 0.05643716388888
201 => 0.05675084870042
202 => 0.056605537397536
203 => 0.056949478473134
204 => 0.057221315475679
205 => 0.056983617015378
206 => 0.060348925951558
207 => 0.058951415052735
208 => 0.059632552141003
209 => 0.059794999323063
210 => 0.059378894282114
211 => 0.059469132565891
212 => 0.059605818977354
213 => 0.060435752101808
214 => 0.062613736763461
215 => 0.063578351344064
216 => 0.066480441903053
217 => 0.063498253531228
218 => 0.063321302814766
219 => 0.063844056959179
220 => 0.065547891334789
221 => 0.066928689063197
222 => 0.067386779329841
223 => 0.067447323520824
224 => 0.068306731314315
225 => 0.068799327834537
226 => 0.068202376603516
227 => 0.067696522938625
228 => 0.065884617899853
229 => 0.066094350841745
301 => 0.067539202829226
302 => 0.0695801413629
303 => 0.071331478948256
304 => 0.070718221566141
305 => 0.075396942499432
306 => 0.075860818569106
307 => 0.075796725895186
308 => 0.07685350461592
309 => 0.074756014064507
310 => 0.073859296216813
311 => 0.067805894242658
312 => 0.069506653282338
313 => 0.071978806428589
314 => 0.071651607689584
315 => 0.069856263993933
316 => 0.07133011701907
317 => 0.070842815117314
318 => 0.070458459889225
319 => 0.072219265700028
320 => 0.070283187381134
321 => 0.071959492566335
322 => 0.069809613827158
323 => 0.070721022874206
324 => 0.070203663019206
325 => 0.07053845825063
326 => 0.068581252168718
327 => 0.069637313062026
328 => 0.06853731656355
329 => 0.068536795021986
330 => 0.068512512538315
331 => 0.06980665354064
401 => 0.069848855432265
402 => 0.068892483276208
403 => 0.068754655107179
404 => 0.069264278086746
405 => 0.068667643048143
406 => 0.068946804827529
407 => 0.068676098574054
408 => 0.068615156894451
409 => 0.068129563223
410 => 0.067920356117662
411 => 0.068002391614268
412 => 0.067722362172156
413 => 0.067553634304175
414 => 0.068478948318555
415 => 0.067984590367733
416 => 0.0684031808725
417 => 0.067926144161984
418 => 0.066272527088335
419 => 0.065321514422596
420 => 0.062197985060855
421 => 0.063083814113119
422 => 0.063671119691226
423 => 0.063477015201165
424 => 0.063894026754282
425 => 0.063919627876816
426 => 0.063784053169968
427 => 0.063627075027634
428 => 0.063550666749381
429 => 0.064120151455348
430 => 0.064450756495135
501 => 0.063730063663124
502 => 0.063561215416148
503 => 0.064289875659853
504 => 0.06473435798758
505 => 0.068016165762468
506 => 0.067773038842405
507 => 0.068383239700515
508 => 0.068314540448188
509 => 0.068954128160107
510 => 0.069999583759161
511 => 0.067873880212302
512 => 0.068242828846738
513 => 0.068152371161843
514 => 0.069139964446254
515 => 0.069143047604689
516 => 0.068550936096741
517 => 0.068871929351111
518 => 0.068692759722511
519 => 0.069016543457619
520 => 0.06776979173416
521 => 0.069288200754802
522 => 0.070149040825389
523 => 0.070160993590605
524 => 0.070569024952014
525 => 0.070983608446788
526 => 0.071779365362396
527 => 0.07096141521831
528 => 0.069490002534941
529 => 0.069596233778046
530 => 0.068733545060156
531 => 0.068748047013361
601 => 0.068670634450613
602 => 0.068902955378765
603 => 0.06782077311335
604 => 0.068074759128008
605 => 0.067719177220147
606 => 0.068242055881114
607 => 0.067679524876853
608 => 0.068152327540408
609 => 0.068356373496342
610 => 0.069109307466533
611 => 0.067568315917264
612 => 0.064426129832346
613 => 0.065086655442719
614 => 0.06410968618181
615 => 0.064200108406492
616 => 0.064382775690938
617 => 0.06379069125703
618 => 0.063903642308295
619 => 0.063899606901919
620 => 0.063864831949878
621 => 0.063710807921233
622 => 0.063487442606971
623 => 0.06437726127077
624 => 0.064528458801004
625 => 0.064864552181303
626 => 0.065864538106755
627 => 0.065764615931511
628 => 0.065927593145066
629 => 0.065571814802953
630 => 0.064216611943385
701 => 0.064290205978737
702 => 0.063372487178632
703 => 0.064841084048271
704 => 0.064493300925009
705 => 0.064269082882979
706 => 0.064207902912845
707 => 0.065210367609988
708 => 0.065510320759082
709 => 0.065323410085673
710 => 0.064940050841457
711 => 0.065676213920338
712 => 0.06587318010402
713 => 0.065917273568713
714 => 0.06722161339922
715 => 0.06599017167583
716 => 0.066286591938128
717 => 0.068599178207682
718 => 0.066501981576288
719 => 0.067612913405003
720 => 0.067558539072998
721 => 0.068126854204685
722 => 0.067511920644324
723 => 0.067519543482795
724 => 0.068024168818732
725 => 0.067315513544068
726 => 0.06714004053222
727 => 0.066897625823113
728 => 0.067426929471883
729 => 0.067744223070976
730 => 0.070301376453196
731 => 0.071953414158473
801 => 0.071881694844747
802 => 0.072537075119269
803 => 0.072241820303001
804 => 0.071288364616989
805 => 0.072915797211478
806 => 0.07240080944391
807 => 0.072443264409758
808 => 0.072441684233809
809 => 0.072784106078229
810 => 0.072541468818956
811 => 0.072063205874725
812 => 0.072380699136703
813 => 0.073323540618859
814 => 0.07625014950938
815 => 0.077887918616927
816 => 0.076151553752663
817 => 0.07734927498518
818 => 0.076631069037381
819 => 0.07650054965189
820 => 0.077252807096814
821 => 0.078006381268814
822 => 0.077958381851848
823 => 0.077411325699439
824 => 0.077102307559978
825 => 0.079442296440644
826 => 0.081166360387248
827 => 0.08104879078436
828 => 0.081567704775821
829 => 0.083091252304154
830 => 0.083230546396425
831 => 0.083212998542437
901 => 0.082867743600907
902 => 0.084367874000197
903 => 0.085619309171568
904 => 0.082787827057317
905 => 0.083866018379601
906 => 0.084350053201329
907 => 0.085060759926287
908 => 0.086259841299568
909 => 0.087562361711577
910 => 0.087746552379245
911 => 0.087615860286199
912 => 0.086756813060851
913 => 0.088182046437972
914 => 0.089016914724454
915 => 0.089514059683433
916 => 0.090774736582371
917 => 0.084353042435603
918 => 0.079807448139613
919 => 0.079097587951117
920 => 0.080541116558297
921 => 0.080921763540086
922 => 0.080768325219018
923 => 0.075651845571528
924 => 0.079070650744653
925 => 0.082748997649632
926 => 0.082890297934791
927 => 0.08473175530603
928 => 0.085331409309994
929 => 0.086814023859176
930 => 0.086721285915452
1001 => 0.087082278964628
1002 => 0.086999292914151
1003 => 0.089745524165185
1004 => 0.092775025054362
1005 => 0.092670123071793
1006 => 0.092234596475546
1007 => 0.092881427739293
1008 => 0.09600819731797
1009 => 0.095720334480627
1010 => 0.095999968707007
1011 => 0.099686606257279
1012 => 0.10447975949071
1013 => 0.10225285858906
1014 => 0.10708459277216
1015 => 0.11012591332119
1016 => 0.11538556273234
1017 => 0.11472702872174
1018 => 0.11677457164041
1019 => 0.11354811540258
1020 => 0.10613951970614
1021 => 0.10496708107822
1022 => 0.1073143329022
1023 => 0.11308482246998
1024 => 0.10713259965028
1025 => 0.10833672657452
1026 => 0.10798993793933
1027 => 0.10797145904672
1028 => 0.10867672321864
1029 => 0.10765370075316
1030 => 0.10348572319059
1031 => 0.10539588274547
1101 => 0.10465827840793
1102 => 0.10547670541248
1103 => 0.10989341841102
1104 => 0.10794068431307
1105 => 0.10588363756813
1106 => 0.10846363068151
1107 => 0.11174884849666
1108 => 0.11154326546989
1109 => 0.11114434847092
1110 => 0.11339302270749
1111 => 0.11710717374658
1112 => 0.11811109384778
1113 => 0.11885216714224
1114 => 0.11895434862901
1115 => 0.12000688144818
1116 => 0.11434714720706
1117 => 0.12332929080001
1118 => 0.1248802588718
1119 => 0.12458874115534
1120 => 0.12631257689242
1121 => 0.12580538068908
1122 => 0.12507053296709
1123 => 0.12780317928074
1124 => 0.12467042079532
1125 => 0.1202238645286
1126 => 0.11778439581776
1127 => 0.12099688500252
1128 => 0.12295864004723
1129 => 0.12425523534072
1130 => 0.12464758429311
1201 => 0.114786496265
1202 => 0.10947191673887
1203 => 0.11287850128334
1204 => 0.11703476953751
1205 => 0.11432405892705
1206 => 0.11443031365093
1207 => 0.11056555268264
1208 => 0.11737671512722
1209 => 0.11638438604994
1210 => 0.12153259105828
1211 => 0.12030393061611
1212 => 0.12450209194825
1213 => 0.12339657537379
1214 => 0.12798551286577
1215 => 0.12981616427184
1216 => 0.13289011290078
1217 => 0.13515132202545
1218 => 0.13647914727349
1219 => 0.13639942962615
1220 => 0.1416609347788
1221 => 0.13855840901327
1222 => 0.13466090544258
1223 => 0.13459041189945
1224 => 0.13660898422677
1225 => 0.14083935805654
1226 => 0.14193623244117
1227 => 0.14254923558381
1228 => 0.14161039993205
1229 => 0.13824283057359
1230 => 0.13678873119857
1231 => 0.1380276659954
]
'min_raw' => 0.051087237771958
'max_raw' => 0.14254923558381
'avg_raw' => 0.096818236677886
'max_pct' => '1964.7%'
'is_grow' => true
'min' => '$0.051087'
'max' => '$0.142549'
'avg' => '$0.096818'
'bar_min_pct' => 69.253210997108
'bar_max_pct' => 70.937188834135
'min_diff' => 0.02022467246948
'max_diff' => 0.073650732663668
'year' => 2036
]
11 => [
'items' => [
101 => 0.13651255520176
102 => 0.13912806149659
103 => 0.1427197102814
104 => 0.14197804901026
105 => 0.14445731144362
106 => 0.14702308723614
107 => 0.15069226185564
108 => 0.15165151997032
109 => 0.15323713715657
110 => 0.15486925808933
111 => 0.15539345134604
112 => 0.15639429892071
113 => 0.15638902395996
114 => 0.15940514549106
115 => 0.16273202094136
116 => 0.16398783940651
117 => 0.16687552472088
118 => 0.16193046481658
119 => 0.16568134955875
120 => 0.16906474148691
121 => 0.16503092214928
122 => 0.17059060234684
123 => 0.17080647213041
124 => 0.17406584956983
125 => 0.17076184611381
126 => 0.16879993940838
127 => 0.17446389055528
128 => 0.17720449810247
129 => 0.17637900480545
130 => 0.17009696005551
131 => 0.16644054056147
201 => 0.15687098547492
202 => 0.16820653684895
203 => 0.17372775326068
204 => 0.17008266143883
205 => 0.17192103373144
206 => 0.18195059686571
207 => 0.18576920514112
208 => 0.18497496131392
209 => 0.18510917544635
210 => 0.18716962715912
211 => 0.19630680476501
212 => 0.19083159614544
213 => 0.19501718798295
214 => 0.19723721080129
215 => 0.19929929171818
216 => 0.19423547271366
217 => 0.18764751859106
218 => 0.18556083697693
219 => 0.16972022889406
220 => 0.16889565645107
221 => 0.16843279895172
222 => 0.1655145478908
223 => 0.16322160193316
224 => 0.16139816617602
225 => 0.15661292622527
226 => 0.15822780423645
227 => 0.15060113051216
228 => 0.15548040608824
301 => 0.14330805067179
302 => 0.1534455499661
303 => 0.14792816999574
304 => 0.15163294225638
305 => 0.15162001665497
306 => 0.14479835632402
307 => 0.14086376500954
308 => 0.14337103973171
309 => 0.14605903726159
310 => 0.1464951558173
311 => 0.14998021477871
312 => 0.15095281982374
313 => 0.1480057811307
314 => 0.14305580566142
315 => 0.14420557206602
316 => 0.14084046503005
317 => 0.13494324438649
318 => 0.13917873120829
319 => 0.14062491263046
320 => 0.14126362873363
321 => 0.13546438953106
322 => 0.133642142666
323 => 0.13267199372518
324 => 0.1423071967041
325 => 0.14283503487352
326 => 0.14013454016994
327 => 0.15234103230154
328 => 0.14957832719326
329 => 0.1526649456784
330 => 0.14410124281608
331 => 0.14442838779798
401 => 0.14037419362353
402 => 0.14264427145987
403 => 0.14103985361317
404 => 0.14246087160404
405 => 0.14331262392869
406 => 0.14736615284976
407 => 0.15349183475511
408 => 0.14676069080223
409 => 0.14382783499021
410 => 0.14564736224098
411 => 0.15049300308429
412 => 0.15783439700569
413 => 0.1534881440449
414 => 0.15541693730473
415 => 0.15583829282597
416 => 0.15263352679971
417 => 0.15795256130031
418 => 0.16080307510093
419 => 0.16372711242966
420 => 0.16626597211252
421 => 0.16255918761961
422 => 0.16652597837371
423 => 0.16332944525873
424 => 0.16046182460308
425 => 0.16046617359991
426 => 0.15866727327336
427 => 0.15518167721465
428 => 0.15453887982279
429 => 0.15788279303163
430 => 0.16056429475536
501 => 0.16078515608085
502 => 0.16226977321564
503 => 0.16314835434324
504 => 0.1717596437668
505 => 0.17522317560928
506 => 0.17945831678496
507 => 0.18110814295237
508 => 0.18607352822085
509 => 0.18206357634768
510 => 0.18119599803614
511 => 0.16915159753996
512 => 0.17112386744647
513 => 0.17428166186253
514 => 0.16920366840679
515 => 0.17242448646148
516 => 0.17306034417173
517 => 0.16903112013228
518 => 0.17118330278425
519 => 0.16546774373832
520 => 0.15361641832349
521 => 0.15796575521337
522 => 0.1611683311353
523 => 0.15659786041995
524 => 0.16479025227556
525 => 0.16000442607881
526 => 0.15848754893461
527 => 0.15256967038933
528 => 0.15536268126267
529 => 0.15914026846092
530 => 0.15680615876405
531 => 0.16164978685339
601 => 0.16850965597632
602 => 0.17339840722559
603 => 0.17377370484264
604 => 0.17063056531025
605 => 0.17566746647015
606 => 0.17570415479619
607 => 0.17002250971148
608 => 0.16654253373263
609 => 0.16575187586831
610 => 0.167727094231
611 => 0.17012537396873
612 => 0.1739067926769
613 => 0.17619182480595
614 => 0.18214997671111
615 => 0.18376208178304
616 => 0.18553329649738
617 => 0.18790018557812
618 => 0.19074224277746
619 => 0.18452398342372
620 => 0.18477104646013
621 => 0.17898068944759
622 => 0.17279286255849
623 => 0.1774886518438
624 => 0.18362777167968
625 => 0.1822194508062
626 => 0.18206098593855
627 => 0.18232747989145
628 => 0.18126565194431
629 => 0.17646304349258
630 => 0.17405120359404
701 => 0.17716309238914
702 => 0.1788169227895
703 => 0.18138186951128
704 => 0.18106568568837
705 => 0.18767271298852
706 => 0.19024000401123
707 => 0.18958318110705
708 => 0.18970405232874
709 => 0.19435201009555
710 => 0.19952149505766
711 => 0.2043633998983
712 => 0.20928879346685
713 => 0.20335103927858
714 => 0.20033621389154
715 => 0.20344674413334
716 => 0.20179625300316
717 => 0.21128046460465
718 => 0.21193713083833
719 => 0.22142065662338
720 => 0.23042165187062
721 => 0.22476828802541
722 => 0.23009915549835
723 => 0.23586492330233
724 => 0.24698802485834
725 => 0.2432421555697
726 => 0.24037287839987
727 => 0.23766142533862
728 => 0.24330352872803
729 => 0.25056200460369
730 => 0.2521254107865
731 => 0.25465872606976
801 => 0.25199525480846
802 => 0.25520311257096
803 => 0.26652826007671
804 => 0.26346810525082
805 => 0.25912219345361
806 => 0.26806230973067
807 => 0.27129770305751
808 => 0.29400538781396
809 => 0.32267477782664
810 => 0.31080546210803
811 => 0.30343779482106
812 => 0.3051693713969
813 => 0.31563846210944
814 => 0.31900080177397
815 => 0.30986080349778
816 => 0.3130892054064
817 => 0.3308780173324
818 => 0.34042114419728
819 => 0.32746029610184
820 => 0.2917018302412
821 => 0.25873089164592
822 => 0.2674762692621
823 => 0.26648481484109
824 => 0.2855966740561
825 => 0.26339512157028
826 => 0.26376893877508
827 => 0.28327601099884
828 => 0.27807185856543
829 => 0.26964179812078
830 => 0.25879244041643
831 => 0.23873639925582
901 => 0.22097220429579
902 => 0.25581188146219
903 => 0.25430953123093
904 => 0.25213390546024
905 => 0.25697552518561
906 => 0.2804850562543
907 => 0.27994308547024
908 => 0.27649534385798
909 => 0.27911042548388
910 => 0.26918336166802
911 => 0.27174179204841
912 => 0.25872566888079
913 => 0.26460950015388
914 => 0.26962371099719
915 => 0.27063038806065
916 => 0.27289848288682
917 => 0.25351786092638
918 => 0.26221919120145
919 => 0.26733040753367
920 => 0.24423774619707
921 => 0.26687393986761
922 => 0.25318048741604
923 => 0.24853272398522
924 => 0.25479032514855
925 => 0.25235173188948
926 => 0.25025517260434
927 => 0.24908525649977
928 => 0.25368014816788
929 => 0.25346579097948
930 => 0.24594765638041
1001 => 0.2361405562743
1002 => 0.239432140977
1003 => 0.23823627739574
1004 => 0.23390231350777
1005 => 0.23682288188346
1006 => 0.22396217682275
1007 => 0.20183600220706
1008 => 0.21645323090124
1009 => 0.215890483497
1010 => 0.21560672073722
1011 => 0.22659116411037
1012 => 0.22553526333426
1013 => 0.22361879308623
1014 => 0.23386711602875
1015 => 0.23012634029534
1016 => 0.24165452966812
1017 => 0.24924774078557
1018 => 0.24732185683154
1019 => 0.25446330858868
1020 => 0.23950797244048
1021 => 0.24447553520497
1022 => 0.24549934300599
1023 => 0.23374065331445
1024 => 0.22570802175978
1025 => 0.22517233681379
1026 => 0.21124486066281
1027 => 0.218684806004
1028 => 0.2252316500184
1029 => 0.22209621979112
1030 => 0.22110363624948
1031 => 0.22617453029862
1101 => 0.22656858219551
1102 => 0.21758415718669
1103 => 0.21945230364576
1104 => 0.2272427849336
1105 => 0.21925600350563
1106 => 0.20373899182442
1107 => 0.19989055838801
1108 => 0.19937710642689
1109 => 0.18893984972425
1110 => 0.20014772911223
1111 => 0.19525518940688
1112 => 0.21071066371446
1113 => 0.20188257967934
1114 => 0.20150201862106
1115 => 0.20092674476529
1116 => 0.19194296676367
1117 => 0.19390984319715
1118 => 0.20044804002577
1119 => 0.20278094231228
1120 => 0.20253760149089
1121 => 0.20041599929441
1122 => 0.20138725791559
1123 => 0.19825849548781
1124 => 0.197153664355
1125 => 0.19366651339211
1126 => 0.1885413648267
1127 => 0.18925404816908
1128 => 0.17909978779294
1129 => 0.17356720781263
1130 => 0.17203586259231
1201 => 0.16998808376438
1202 => 0.17226716465986
1203 => 0.17907102204911
1204 => 0.1708641265188
1205 => 0.15679397977888
1206 => 0.15763961957231
1207 => 0.15953952111544
1208 => 0.15599906715892
1209 => 0.15264832461684
1210 => 0.15556152340284
1211 => 0.14959981674567
1212 => 0.16025996488257
1213 => 0.15997163775019
1214 => 0.16394508175649
1215 => 0.16642975783691
1216 => 0.16070338389498
1217 => 0.15926321633434
1218 => 0.16008360122885
1219 => 0.14652446635264
1220 => 0.16283701116167
1221 => 0.16297808272657
1222 => 0.16177014234085
1223 => 0.17045606885834
1224 => 0.18878608301866
1225 => 0.18188959436844
1226 => 0.1792190655156
1227 => 0.1741423882142
1228 => 0.18090675929504
1229 => 0.18038736113666
1230 => 0.17803844568856
1231 => 0.17661781429648
]
'min_raw' => 0.13267199372518
'max_raw' => 0.34042114419728
'avg_raw' => 0.23654656896123
'max_pct' => '4830.69%'
'is_grow' => true
'min' => '$0.132671'
'max' => '$0.340421'
'avg' => '$0.236546'
'bar_min_pct' => 100
'bar_max_pct' => 100
'min_diff' => 0.081584755953221
'max_diff' => 0.19787190861347
'year' => 2037
]
]
'prediction_periods' => [
0 => [
'items' => [
0 => [
'year' => 2027
'avg' => 0.0041644222821418
]
1 => [
'year' => 2028
'avg' => 0.007147357576582
]
2 => [
'year' => 2029
'avg' => 0.019525292713352
]
3 => [
'year' => 2030
'avg' => 0.015063734250413
]
4 => [
'year' => 2031
'avg' => 0.01479445386194
]
5 => [
'year' => 2032
'avg' => 0.025939333605963
]
]
'min_year' => 2027
'max_year' => 2032
'min_raw' => 0.0041644222821418
'min' => '$0.004164'
'max_raw' => 0.025939333605963
'max' => '$0.025939'
'max_pct' => '275.71%'
'is_grow' => true
]
1 => [
'items' => [
0 => [
'year' => 2032
'avg' => 0.025939333605963
]
1 => [
'year' => 2033
'avg' => 0.066718633344756
]
2 => [
'year' => 2034
'avg' => 0.042289476161389
]
3 => [
'year' => 2035
'avg' => 0.049880534111313
]
4 => [
'year' => 2036
'avg' => 0.096818236677886
]
5 => [
'year' => 2037
'avg' => 0.23654656896123
]
]
'min_year' => 2032
'max_year' => 2037
'min_raw' => 0.025939333605963
'min' => '$0.025939'
'max_raw' => 0.23654656896123
'max' => '$0.236546'
'max_pct' => '3326.16%'
'is_grow' => true
]
2 => [
'items' => [
0 => [
'year' => 2037
'avg' => 0.23654656896123
]
]
]
]
'prediction_2025_max_price' => '$0.00712'
'last_price' => 0.00690413
'sma_50day_nextmonth' => '$0.00647'
'sma_200day_nextmonth' => '$0.011064'
'sma_50day_ts_nextmonth' => 1770163200
'sma_200day_ts_nextmonth' => 1770163200
'sma_200day_direction' => 'increase'
'sma_200day_direction_label' => 'aumentar'
'sma_200day_date_nextmonth' => '4 de fev. de 2026'
'sma_50day_date_nextmonth' => '4 de fev. de 2026'
'daily_sma3' => '$0.006764'
'daily_sma3_action' => 'BUY'
'daily_sma5' => '$0.006686'
'daily_sma5_action' => 'BUY'
'daily_sma10' => '$0.006627'
'daily_sma10_action' => 'BUY'
'daily_sma21' => '$0.006651'
'daily_sma21_action' => 'BUY'
'daily_sma50' => '$0.007015'
'daily_sma50_action' => 'SELL'
'daily_sma100' => '$0.008498'
'daily_sma100_action' => 'SELL'
'daily_sma200' => '$0.013268'
'daily_sma200_action' => 'SELL'
'daily_ema3' => '$0.006788'
'daily_ema3_action' => 'BUY'
'daily_ema5' => '$0.006728'
'daily_ema5_action' => 'BUY'
'daily_ema10' => '$0.006673'
'daily_ema10_action' => 'BUY'
'daily_ema21' => '$0.006699'
'daily_ema21_action' => 'BUY'
'daily_ema50' => '$0.007245'
'daily_ema50_action' => 'SELL'
'daily_ema100' => '$0.009266'
'daily_ema100_action' => 'SELL'
'daily_ema200' => '$0.017636'
'daily_ema200_action' => 'SELL'
'weekly_sma21' => '$0.009812'
'weekly_sma21_action' => 'SELL'
'weekly_sma50' => '$0.027688'
'weekly_sma50_action' => 'SELL'
'weekly_sma100' => '—'
'weekly_sma100_action' => '—'
'weekly_sma200' => '—'
'weekly_sma200_action' => '—'
'weekly_ema3' => '$0.006802'
'weekly_ema3_action' => 'BUY'
'weekly_ema5' => '$0.006878'
'weekly_ema5_action' => 'BUY'
'weekly_ema10' => '$0.007648'
'weekly_ema10_action' => 'SELL'
'weekly_ema21' => '$0.011759'
'weekly_ema21_action' => 'SELL'
'weekly_ema50' => '$0.037265'
'weekly_ema50_action' => 'SELL'
'weekly_ema100' => '$0.049432'
'weekly_ema100_action' => 'SELL'
'weekly_ema200' => '$0.024716'
'weekly_ema200_action' => 'SELL'
'rsi_14' => '53.88'
'rsi_14_action' => 'NEUTRAL'
'stoch_rsi_14' => 126.84
'stoch_rsi_14_action' => 'SELL'
'momentum_10' => 0
'momentum_10_action' => 'BUY'
'vwma_10' => '0.006649'
'vwma_10_action' => 'BUY'
'hma_9' => '0.006795'
'hma_9_action' => 'BUY'
'stochastic_fast_14' => 100
'stochastic_fast_14_action' => 'SELL'
'cci_20' => 172.89
'cci_20_action' => 'SELL'
'adx_14' => 11.81
'adx_14_action' => 'NEUTRAL'
'ao_5_34' => '0.000045'
'ao_5_34_action' => 'BUY'
'macd_12_26' => 0
'macd_12_26_action' => 'BUY'
'williams_percent_r_14' => -0
'williams_percent_r_14_action' => 'SELL'
'ultimate_oscillator' => 70.86
'ultimate_oscillator_action' => 'SELL'
'ichimoku_cloud' => '-0.001295'
'ichimoku_cloud_action' => 'SELL'
'sell_signals' => 14
'buy_signals' => 19
'sell_pct' => 42.42
'buy_pct' => 57.58
'overall_action' => 'bullish'
'overall_action_label' => 'Altista'
'overall_action_dir' => 1
'last_updated' => 1767710874
'last_updated_date' => '6 de janeiro de 2026'
]
Previsão de preço de Avail para 2026
A previsão de preço para Avail em 2026 sugere que o preço médio poderia variar entre $0.002385 na extremidade inferior e $0.00712 na extremidade superior. No mercado de criptomoedas, comparado ao preço médio de hoje, Avail poderia potencialmente ganhar 3.13% até 2026 se AVAIL atingir a meta de preço prevista.
Previsão de preço de Avail 2027-2032
A previsão de preço de AVAIL para 2027-2032 está atualmente dentro de uma faixa de preço entre $0.004164 na extremidade inferior e $0.025939 na extremidade superior. Considerando a volatilidade de preços no mercado, se Avail atingir a meta de preço superior, poderia ganhar 275.71% até 2032 em comparação com o preço de hoje.
| Previsão de Preço de Avail | Potencial Mínimo ($) | Preço Médio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2027 | $0.002296 | $0.004164 | $0.006032 |
| 2028 | $0.004144 | $0.007147 | $0.01015 |
| 2029 | $0.0091036 | $0.019525 | $0.029946 |
| 2030 | $0.007742 | $0.015063 | $0.022385 |
| 2031 | $0.009153 | $0.014794 | $0.020435 |
| 2032 | $0.013972 | $0.025939 | $0.0379061 |
Previsão de preço de Avail 2032-2037
A previsão de preço de Avail para 2032-2037 é atualmente estimada entre $0.025939 na extremidade inferior e $0.236546 na extremidade superior. Comparado ao preço atual, Avail poderia potencialmente ganhar 3326.16% até 2037 se atingir a meta de preço superior. Por favor, note que esta informação é apenas para fins gerais e não deve ser considerada como aconselhamento de investimento a longo prazo.
| Previsão de Preço de Avail | Potencial Mínimo ($) | Preço Médio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2032 | $0.013972 | $0.025939 | $0.0379061 |
| 2033 | $0.032469 | $0.066718 | $0.100968 |
| 2034 | $0.0261036 | $0.042289 | $0.058475 |
| 2035 | $0.030862 | $0.04988 | $0.068898 |
| 2036 | $0.051087 | $0.096818 | $0.142549 |
| 2037 | $0.132671 | $0.236546 | $0.340421 |
Avail Histograma de preços potenciais
Previsão de preço de Avail baseada na análise técnica
Indicador de Sentimento de Mercado
Altista 57.58%
Baixista 42.42%
Em 6 de janeiro de 2026, o sentimento geral de previsão de preço para Avail é Altista, com 19 indicadores técnicos mostrando sinais de alta e 14 indicando sinais de baixa. A previsão de preço de AVAIL foi atualizada pela última vez em 6 de janeiro de 2026.
Médias Móveis Simples de 50 e 200 dias e Índice de Força Relativa de 14 dias - RSI (14) de Avail
De acordo com nossos indicadores técnicos, o SMA de 200 dias de Avail está projetado para aumentar no próximo mês, alcançando $0.011064 até 4 de fev. de 2026. O SMA de 50 dias de curto prazo para Avail é esperado para alcançar $0.00647 até 4 de fev. de 2026.
O oscilador de momentum Índice de Força Relativa (RSI) é uma ferramenta comumente usada para identificar se uma criptomoeda está sobrevendida (abaixo de 30) ou sobrecomprada (acima de 70). No momento, o RSI está em 53.88, sugerindo que o mercado de AVAIL está em um estado NEUTRAL.
Médias Móveis e Osciladores Populares de AVAIL para Sábado, 19 de Outubro de 2024
Médias móveis (MA) são indicadores amplamente utilizados nos mercados financeiros, projetados para suavizar movimentos de preços ao longo de um período definido. Como indicadores atrasados, eles se baseiam em dados históricos de preços. A tabela abaixo destaca dois tipos: a média móvel simples (SMA) e a média móvel exponencial (EMA).
Média Móvel Simples Diária (SMA)
| Período | Valor | Ação |
|---|---|---|
| SMA 3 | $0.006764 | BUY |
| SMA 5 | $0.006686 | BUY |
| SMA 10 | $0.006627 | BUY |
| SMA 21 | $0.006651 | BUY |
| SMA 50 | $0.007015 | SELL |
| SMA 100 | $0.008498 | SELL |
| SMA 200 | $0.013268 | SELL |
Média Móvel Exponencial Diária (EMA)
| Período | Valor | Ação |
|---|---|---|
| EMA 3 | $0.006788 | BUY |
| EMA 5 | $0.006728 | BUY |
| EMA 10 | $0.006673 | BUY |
| EMA 21 | $0.006699 | BUY |
| EMA 50 | $0.007245 | SELL |
| EMA 100 | $0.009266 | SELL |
| EMA 200 | $0.017636 | SELL |
Média Móvel Simples Semanal (SMA)
| Período | Valor | Ação |
|---|---|---|
| SMA 21 | $0.009812 | SELL |
| SMA 50 | $0.027688 | SELL |
| SMA 100 | — | — |
| SMA 200 | — | — |
Média Móvel Exponencial Semanal (EMA)
| Período | Valor | Ação |
|---|---|---|
| EMA 21 | $0.011759 | SELL |
| EMA 50 | $0.037265 | SELL |
| EMA 100 | $0.049432 | SELL |
| EMA 200 | $0.024716 | SELL |
Osciladores de Avail
Um oscilador é uma ferramenta de análise técnica que define limites altos e baixos entre dois extremos, criando um indicador de tendência que flutua dentro desses limites. Os traders usam esse indicador para identificar condições de sobrecompra ou sobrevenda de curto prazo.
| Período | Valor | Ação |
|---|---|---|
| RSI (14) | 53.88 | NEUTRAL |
| Stoch RSI (14) | 126.84 | SELL |
| Estocástico Rápido (14) | 100 | SELL |
| Índice de Canal de Commodities (20) | 172.89 | SELL |
| Índice Direcional Médio (14) | 11.81 | NEUTRAL |
| Oscilador Impressionante (5, 34) | 0.000045 | BUY |
| Momentum (10) | 0 | BUY |
| MACD (12, 26) | 0 | BUY |
| Williams Percent Range (14) | -0 | SELL |
| Oscilador Ultimate (7, 14, 28) | 70.86 | SELL |
| VWMA (10) | 0.006649 | BUY |
| Média Móvel de Hull (9) | 0.006795 | BUY |
| Nuvem Ichimoku B/L (9, 26, 52, 26) | -0.001295 | SELL |
Previsão do preço de Avail com base nos fluxos financeiros mundiais
Definições dos fluxos financeiros mundiais, usadas na previsão do preço do Avail
M0: o total de todas as moedas físicas, mais as contas no Banco Central que podem ser trocadas por moedas físicas.
M1: o valor de M0, mais o valor em contas de demanda, incluindo contas 'correntes'.
M2: o valor de M1, mais a maioria das contas de poupança, do mercado de moedas e de certificados de depósito (CD) de menos de US$ 100.000.
Previsões de preço de Avail por empresas de Internet ou nichos tecnológicos
| Comparação | 2027 | 2028 | 2029 | 2030 | 2031 | 2032 |
|---|---|---|---|---|---|---|
| Facebook stock | $0.0097014 | $0.013632 | $0.019155 | $0.026916 | $0.037822 | $0.053146 |
| Amazon.com stock | $0.0144058 | $0.030058 | $0.062719 | $0.130867 | $0.273062 | $0.569762 |
| Apple stock | $0.009792 | $0.01389 | $0.0197027 | $0.027946 | $0.03964 | $0.056226 |
| Netflix stock | $0.010893 | $0.017188 | $0.02712 | $0.042792 | $0.067519 | $0.106534 |
| Google stock | $0.00894 | $0.011578 | $0.014993 | $0.019416 | $0.025144 | $0.032562 |
| Tesla stock | $0.015651 | $0.035479 | $0.08043 | $0.182329 | $0.413327 | $0.936981 |
| Kodak stock | $0.005177 | $0.003882 | $0.002911 | $0.002183 | $0.001637 | $0.001227 |
| Nokia stock | $0.004573 | $0.003029 | $0.0020071 | $0.001329 | $0.00088 | $0.000583 |
Este cálculo mostra quanto a criptomoeda pode custar, se assumirmos que sua capitalização se comportará da mesma forma que a de algumas empresas de Internet ou nichos tecnológicos. Se você extrapolar os dados, poderá obter uma imagem em potencial do preço futuro para 2024, 2025, 2026, 2027, 2028, 2029 e 2030.
Visão geral da previsão para Avail
Você pode fazer perguntas como: 'Devo investir em Avail agora?', 'Devo comprar AVAIL hoje?', 'Avail será um bom ou mau investimento no curto ou no longo prazo?'.
Atualizamos a previsão para Avail regularmente com novos valores. Veja nossas previsões semelhantes. Fazemos previsões de preços futuros para uma enorme quantidade de moedas digitais, como Avail, com métodos de análise técnica.
Se você estiver tentando encontrar criptomoedas com bom retorno, você deve explorar o máximo de fontes de informações disponíveis sobre Avail para poder tomar sozinho uma decisão de tão grande responsabilidade sobre o seu investimento.
O preço de Avail é de $0.006904 USD hoje, mas o preço pode tanto subir quanto descer e seu investimento pode ser perdido, porque criptomoedas são ativos de alto risco
Previsão de curto prazo para Avail
com base no histórico de preços de 4 horas
Previsão de longo prazo para Avail
com base no histórico de preços de 1 mês
Previsão do preço de Avail com base no padrão de crescimento do Bitcoin
| 2027 | 2028 | 2029 | 2030 | |
|---|---|---|---|---|
| Se Avail tiver 1% da média anterior do crescimento anual do Bitcoin | $0.007083 | $0.007267 | $0.007456 | $0.00765 |
| Se Avail tiver 2% da média anterior do crescimento anual do Bitcoin | $0.007263 | $0.00764 | $0.008037 | $0.008455 |
| Se Avail tiver 5% da média anterior do crescimento anual do Bitcoin | $0.0078014 | $0.008815 | $0.009961 | $0.011255 |
| Se Avail tiver 10% da média anterior do crescimento anual do Bitcoin | $0.008698 | $0.010959 | $0.0138086 | $0.017397 |
| Se Avail tiver 20% da média anterior do crescimento anual do Bitcoin | $0.010493 | $0.015948 | $0.024239 | $0.03684 |
| Se Avail tiver 50% da média anterior do crescimento anual do Bitcoin | $0.015877 | $0.036512 | $0.083965 | $0.193091 |
| Se Avail tiver 100% da média anterior do crescimento anual do Bitcoin | $0.02485 | $0.089443 | $0.321936 | $1.15 |
Perguntas Frequentes sobre Avail
AVAIL é um bom investimento?
A decisão de adquirir Avail depende inteiramente da sua tolerância individual ao risco. Como você pode perceber, o valor de Avail experimentou uma escalada de 2.7785% nas últimas 24 horas, e Avail registrou um declínio de -94.84% durante os últimos 30 dias. Consequentemente, a decisão de investir ou não em Avail dependerá de quão alinhado esse investimento está com suas aspirações de negociação.
Avail pode subir?
Parece que o valor médio de Avail pode potencialmente subir para $0.00712 até o final deste ano. Observando as perspectivas de Avail em um horizonte de cinco anos mais longo, a moeda digital poderia potencialmente crescer até $0.022385. No entanto, dada a imprevisibilidade do mercado, é vital conduzir uma pesquisa aprofundada antes de investir quaisquer fundos em um projeto, rede ou ativo específico.
Qual será o preço de Avail na próxima semana?
Com base na nossa nova previsão experimental de Avail, o preço de Avail aumentará 0.86% na próxima semana e atingirá $0.006963 até 13 de janeiro de 2026.
Qual será o preço de Avail no próximo mês?
Com base na nossa nova previsão experimental de Avail, o preço de Avail diminuirá -11.62% no próximo mês e atingirá $0.006102 até 5 de fevereiro de 2026.
Até onde o preço de Avail pode subir este ano em 2026?
De acordo com nossa previsão mais recente sobre o valor de Avail em 2026, espera-se que AVAIL fluctue dentro do intervalo de $0.002385 e $0.00712. No entanto, é crucial lembrar que o mercado de criptomoedas é excepcionalmente instável, e essa previsão de preço de Avail não considera flutuações repentinas e extremas de preço.
Onde estará Avail em 5 anos?
O futuro de Avail parece seguir uma tendência de alta, com um preço máximo de $0.022385 projetada após um período de cinco anos. Com base na previsão de Avail para 2030, o valor de Avail pode potencialmente atingir seu pico mais alto de aproximadamente $0.022385, enquanto seu pico mais baixo está previsto para cerca de $0.007742.
Quanto será Avail em 2026?
Com base na nossa nova simulação experimental de previsão de preços de Avail, espera-se que o valor de AVAIL em 2026 aumente 3.13% para $0.00712 se o melhor cenário ocorrer. O preço ficará entre $0.00712 e $0.002385 durante 2026.
Quanto será Avail em 2027?
De acordo com nossa última simulação experimental para previsão de preços de Avail, o valor de AVAIL pode diminuir -12.62% para $0.006032 em 2027, assumindo as condições mais favoráveis. O preço está projetado para flutuar entre $0.006032 e $0.002296 ao longo do ano.
Quanto será Avail em 2028?
Nosso novo modelo experimental de previsão de preços de Avail sugere que o valor de AVAIL em 2028 pode aumentar 47.02%, alcançando $0.01015 no melhor cenário. O preço é esperado para variar entre $0.01015 e $0.004144 durante o ano.
Quanto será Avail em 2029?
Com base no nosso modelo de previsão experimental, o valor de Avail pode experimentar um 333.75% crescimento em 2029, potencialmente alcançando $0.029946 sob condições ótimas. A faixa de preço prevista para 2029 está entre $0.029946 e $0.0091036.
Quanto será Avail em 2030?
Usando nossa nova simulação experimental para previsões de preços de Avail, espera-se que o valor de AVAIL em 2030 aumente 224.23%, alcançando $0.022385 no melhor cenário. O preço está previsto para variar entre $0.022385 e $0.007742 ao longo de 2030.
Quanto será Avail em 2031?
Nossa simulação experimental indica que o preço de Avail poderia aumentar 195.98% em 2031, potencialmente atingindo $0.020435 sob condições ideais. O preço provavelmente oscilará entre $0.020435 e $0.009153 durante o ano.
Quanto será Avail em 2032?
Com base nos achados da nossa mais recente previsão experimental de preços de Avail, AVAIL poderia ver um 449.04% aumento em valor, atingindo $0.0379061 se o cenário mais positivo se desenrolar em 2032. O preço é esperado para permanecer dentro de uma faixa de $0.0379061 e $0.013972 ao longo do ano.
Quanto será Avail em 2033?
De acordo com nossa previsão experimental de preços de Avail, espera-se que o valor de AVAIL seja aumentar 1362.43% em 2033, com o preço potencial mais alto sendo $0.100968. Ao longo do ano, o preço de AVAIL poderia variar entre $0.100968 e $0.032469.
Quanto será Avail em 2034?
Os resultados da nossa nova simulação de previsão de preços de Avail sugerem que AVAIL pode aumentar 746.96% em 2034, atingindo potencialmente $0.058475 nas melhores circunstâncias. A faixa de preço prevista para o ano é entre $0.058475 e $0.0261036.
Quanto será Avail em 2035?
Com base em nossa previsão experimental para o preço de Avail, AVAIL poderia aumentar 897.93%, com o valor potencialmente atingindo $0.068898 em 2035. A faixa de preço esperada para o ano está entre $0.068898 e $0.030862.
Quanto será Avail em 2036?
Nossa recente simulação de previsão de preços de Avail sugere que o valor de AVAIL pode aumentar 1964.7% em 2036, possivelmente atingindo $0.142549 se as condições forem ideais. A faixa de preço esperada para 2036 está entre $0.142549 e $0.051087.
Quanto será Avail em 2037?
De acordo com a simulação experimental, o valor de Avail poderia aumentar 4830.69% em 2037, com um pico de $0.340421 sob condições favoráveis. O preço é esperado para cair entre $0.340421 e $0.132671 ao longo do ano.
Previsões relacionadas
Como ler e prever os movimentos de preço de Avail?
Traders de Avail utilizam indicadores e padrões de gráfico para prever a direção do mercado. Eles também identificam níveis-chave de suporte e resistência para avaliar quando uma tendência de baixa pode desacelerar ou uma tendência de alta pode estagnar.
Indicadores de Previsão de Preço de Avail
Médias móveis são ferramentas populares para a previsão de preço de Avail. Uma média móvel simples (SMA) calcula o preço médio de fechamento de AVAIL em um período específico, como uma SMA de 12 dias. Uma média móvel exponencial (EMA) dá mais peso aos preços recentes, reagindo mais rapidamente às mudanças de preço.
Médias móveis comumente usadas no mercado de criptomoedas incluem as de 50 dias, 100 dias e 200 dias, que ajudam a identificar níveis-chave de resistência e suporte. Um movimento de preço de AVAIL acima dessas médias é visto como altista, enquanto uma queda abaixo indica fraqueza.
Traders também usam RSI e níveis de retração de Fibonacci para avaliar a direção futura de AVAIL.
Como ler gráficos de Avail e prever movimentos de preço?
A maioria dos traders prefere gráficos de velas em vez de gráficos de linha simples porque eles fornecem informações mais detalhadas. Velas podem representar a ação de preço de Avail em diferentes períodos de tempo, como 5 minutos para tendências de curto prazo e semanal para tendências de longo prazo. Opções populares incluem gráficos de 1 hora, 4 horas e 1 dia.
Por exemplo, um gráfico de velas de 1 hora mostra os preços de abertura, fechamento, máximo e mínimo de AVAIL dentro de cada hora. A cor da vela é crucial: verde indica que o preço fechou mais alto do que abriu, enquanto vermelho significa o oposto. Alguns gráficos usam velas vazias e preenchidas para transmitir a mesma informação.
O que afeta o preço de Avail?
A ação de preço de Avail é impulsionada pela oferta e demanda, influenciada por fatores como reduções pela metade das recompensas de bloco, hard forks e atualizações de protocolo. Eventos do mundo real, como regulamentações, adoção por empresas e governos e hacks de exchanges de criptomoedas, também impactam o preço de AVAIL. A capitalização de mercado de Avail pode mudar rapidamente.
Traders frequentemente monitoram a atividade de "baleias" de AVAIL, grandes detentores de Avail, pois suas ações podem influenciar significativamente os movimentos de preço no relativamente pequeno mercado de Avail.
Padrões de previsão de preço altistas e baixistas
Traders frequentemente identificam padrões de velas para ganhar vantagem em previsões de preço de criptomoedas. Certas formações indicam tendências altistas, enquanto outras sugerem movimentos baixistas.
Padrões de velas altistas comumente seguidos:
- Martelo
- Engolfo de Alta
- Linha de Perfuração
- Estrela da Manhã
- Três Soldados Brancos
Padrões de velas baixistas comuns:
- Harami de Baixa
- Nuvem Negra
- Estrela da Noite
- Estrela Cadente
- Homem Enforcado