Previsão de Preço Pandora Finance - Projeção PNDR
$0.00192
-0.0712%
Add to portfolio
Add to favorites
Sentiment
Altista 32.35%
Baixista 67.65%
SMA 50
$0.002076
SMA 200
$0.002741
RSI (14)
22.26
Momentum (10)
-0
MACD (12, 26)
0
Hull Moving Average (9)
0.001914
Previsão de Preço Pandora Finance até $0.001981 até 2026
| Ano | Preço Mínimo | Preço Máximo |
|---|---|---|
| 2026 | $0.000663 | $0.001981 |
| 2027 | $0.000638 | $0.001678 |
| 2028 | $0.001153 | $0.002824 |
| 2029 | $0.002532 | $0.008332 |
| 2030 | $0.002154 | $0.006228 |
| 2031 | $0.002546 | $0.005685 |
| 2032 | $0.003887 | $0.010546 |
| 2033 | $0.009033 | $0.028091 |
| 2034 | $0.007262 | $0.016269 |
| 2035 | $0.008586 | $0.019169 |
Calculadora de lucro do investimento
Se você abrir um short de $10,000.00 em Pandora Finance hoje e fechar em Apr 06, 2026, nossa previsão mostra que pode lucrar cerca de $3,955.99, com um retorno de 39.56% nos próximos 90 dias.
$
≈ $3,955.99
(39.56% ROI)
Previsão de preço de longo prazo de Pandora Protocol para os anos 2027, 2028, 2029, 2030, 2031, 2032 e 2037
[
'name' => 'Pandora Finance'
'name_with_ticker' => 'Pandora Finance <small>PNDR</small>'
'name_lang' => 'Pandora Protocol'
'name_lang_with_ticker' => 'Pandora Protocol <small>PNDR</small>'
'name_with_lang' => 'Pandora Protocol/Pandora Finance'
'name_with_lang_with_ticker' => 'Pandora Protocol/Pandora Finance <small>PNDR</small>'
'image' => '/uploads/coins/pandora-protocol.png?1717109695'
'price_for_sd' => 0.00192
'ticker' => 'PNDR'
'marketcap' => '$0'
'low24h' => '$0.001905'
'high24h' => '$0.001931'
'volume24h' => '$1.4'
'current_supply' => '0'
'max_supply' => '100M'
'algo' => null
'proof' => null
'ico_price_and_roi' => '—'
'price' => '$0.00192'
'change_24h_pct' => '-0.0712%'
'ath_price' => '$0.7663'
'ath_days' => 1589
'ath_exchange' => null
'ath_pair' => null
'ath_date' => '31 de ago. de 2021'
'ath_pct' => '-99.75%'
'fdv' => '$192.09K'
'new_prediction' => true
'change_24h_pct_is_increased' => false
'change_30d_pct' => null
'change_30d_pct_is_increased' => false
'max_price' => '$0.094714'
'max_price_year' => 2037
'next_week_prediction_price' => '$0.001937'
'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' => '$0.001697'
'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' => '$0.000663'
'current_year_max_price_prediction' => '$0.001981'
'current_year_max_price_prediction_is_increased' => true
'grand_prediction_year' => 2030
'grand_prediction_min_price' => '$0.002154'
'grand_prediction_max_price' => '$0.006228'
'grand_prediction_max_price_is_increased' => true
'prediction_table' => [
0 => [
'items' => [
106 => 0.0019573102341013
107 => 0.0019646181200119
108 => 0.0019810831601182
109 => 0.0018403911951343
110 => 0.001903557756913
111 => 0.0019406621940515
112 => 0.0017730229971887
113 => 0.0019373485061307
114 => 0.0018379420610353
115 => 0.0018042020205353
116 => 0.0018496285401563
117 => 0.0018319257812812
118 => 0.0018167059887414
119 => 0.0018082130829949
120 => 0.0018415693054625
121 => 0.0018400131978151
122 => 0.0017854359436942
123 => 0.001714242140547
124 => 0.0017381371177402
125 => 0.0017294558485093
126 => 0.0016979938089106
127 => 0.001719195424859
128 => 0.0016258342381147
129 => 0.0014652111688133
130 => 0.0015713236884115
131 => 0.0015672384718352
201 => 0.0015651785203876
202 => 0.0016449191461309
203 => 0.0016372539248949
204 => 0.0016233414732936
205 => 0.0016977382958267
206 => 0.0016705824548236
207 => 0.0017542703580742
208 => 0.0018093926237493
209 => 0.0017954118341556
210 => 0.001847254591452
211 => 0.0017386876097536
212 => 0.0017747492061226
213 => 0.001782181451155
214 => 0.0016968202505849
215 => 0.0016385080498865
216 => 0.0016346192909077
217 => 0.0015335139708129
218 => 0.0015875236167139
219 => 0.0016350498700358
220 => 0.0016122884828809
221 => 0.0016050829076847
222 => 0.0016418946286633
223 => 0.0016447552146544
224 => 0.0015795335509059
225 => 0.0015930952001007
226 => 0.0016496495316795
227 => 0.0015916701760484
228 => 0.001479025758931
301 => 0.001451088386055
302 => 0.0014473610255254
303 => 0.0013715926545447
304 => 0.0014529552948984
305 => 0.0014174383220008
306 => 0.0015296360138255
307 => 0.0014655492939835
308 => 0.0014627866435796
309 => 0.0014586104923015
310 => 0.0013933935254464
311 => 0.0014076718964332
312 => 0.0014551353762506
313 => 0.0014720708805638
314 => 0.0014703043687155
315 => 0.0014549027793059
316 => 0.0014619535480687
317 => 0.001439240565233
318 => 0.0014312201382639
319 => 0.001405905464557
320 => 0.0013686998875651
321 => 0.0013738735512409
322 => 0.001300159567851
323 => 0.001259996277403
324 => 0.0012488796079507
325 => 0.0012340139329614
326 => 0.0012505587254968
327 => 0.0012999507453977
328 => 0.0012403734902956
329 => 0.0011382324652815
330 => 0.0011443713149246
331 => 0.0011581634874321
401 => 0.0011324618652088
402 => 0.0011081374367482
403 => 0.0011292855537915
404 => 0.0010860070549916
405 => 0.0011633934872466
406 => 0.001161300401127
407 => 0.0011901452775268
408 => 0.001208182570696
409 => 0.001166612449584
410 => 0.0011561576765418
411 => 0.0011621131904096
412 => 0.001063681812247
413 => 0.0011821013339607
414 => 0.0011831254309019
415 => 0.0011743564911436
416 => 0.0012374112306635
417 => 0.0013704763983171
418 => 0.0013204119297119
419 => 0.0013010254542614
420 => 0.0012641717502585
421 => 0.0013132771226859
422 => 0.0013095065962466
423 => 0.0012924548457585
424 => 0.0012821418938586
425 => 0.0013011438239465
426 => 0.0012797873444356
427 => 0.0012759511338786
428 => 0.0012527078717416
429 => 0.0012444110846598
430 => 0.001238268473809
501 => 0.0012315060628227
502 => 0.0012464222563706
503 => 0.0012126201994025
504 => 0.0011718582323554
505 => 0.001168469315846
506 => 0.001177826412285
507 => 0.0011736865936647
508 => 0.0011684494959872
509 => 0.0011584504502822
510 => 0.0011554839470174
511 => 0.0011651236434854
512 => 0.0011542409882022
513 => 0.0011702989388814
514 => 0.0011659320648236
515 => 0.0011415390613182
516 => 0.0011111363475039
517 => 0.0011108656995791
518 => 0.0011043154847583
519 => 0.0010959728013526
520 => 0.0010936520576838
521 => 0.001127504518361
522 => 0.0011975780988438
523 => 0.0011838209782764
524 => 0.0011937619077728
525 => 0.0012426614419955
526 => 0.0012582051334646
527 => 0.0012471725894324
528 => 0.0012320705627033
529 => 0.0012327349752353
530 => 0.0012843431722629
531 => 0.0012875619122076
601 => 0.001295694629643
602 => 0.0013061474698532
603 => 0.0012489527533195
604 => 0.00123004110923
605 => 0.0012210797230823
606 => 0.0011934821222404
607 => 0.0012232437687089
608 => 0.0012059029318325
609 => 0.0012082428031745
610 => 0.0012067189588934
611 => 0.0012075510809128
612 => 0.0011633718561616
613 => 0.0011794684436692
614 => 0.0011527047449533
615 => 0.0011168711567388
616 => 0.0011167510299863
617 => 0.0011255212499364
618 => 0.0011203043799313
619 => 0.0011062659168857
620 => 0.0011082600143017
621 => 0.00109078962265
622 => 0.0011103812361598
623 => 0.0011109430535331
624 => 0.0011033992151695
625 => 0.001133582798903
626 => 0.001145949037786
627 => 0.0011409835217704
628 => 0.0011456006439453
629 => 0.0011843926487456
630 => 0.0011907174381419
701 => 0.0011935264917996
702 => 0.0011897627320266
703 => 0.0011463096905816
704 => 0.0011482370177463
705 => 0.0011340955698135
706 => 0.0011221475364993
707 => 0.0011226253951727
708 => 0.0011287682374318
709 => 0.0011555943898501
710 => 0.0012120484461264
711 => 0.0012141908362947
712 => 0.0012167874756766
713 => 0.001206225638344
714 => 0.0012030400871413
715 => 0.0012072426514382
716 => 0.0012284438267623
717 => 0.0012829790057589
718 => 0.0012637026312193
719 => 0.0012480306386641
720 => 0.0012617792012739
721 => 0.0012596627178249
722 => 0.0012417974675618
723 => 0.001241296049489
724 => 0.001207006922368
725 => 0.001194331012797
726 => 0.0011837380739842
727 => 0.0011721708613362
728 => 0.0011653134299419
729 => 0.0011758495612103
730 => 0.0011782592990912
731 => 0.0011552218639329
801 => 0.0011520819466471
802 => 0.0011708948134949
803 => 0.0011626159722096
804 => 0.0011711309657769
805 => 0.0011731065173248
806 => 0.0011727884080248
807 => 0.001164144346904
808 => 0.0011696538136928
809 => 0.0011566222822862
810 => 0.0011424524491543
811 => 0.001133412978428
812 => 0.0011255248413074
813 => 0.0011299016382431
814 => 0.0011142991563389
815 => 0.0011093076083619
816 => 0.0011677873303117
817 => 0.001210986929679
818 => 0.0012103587903953
819 => 0.0012065351540499
820 => 0.0012008540060371
821 => 0.0012280282153995
822 => 0.0012185612642231
823 => 0.0012254492621941
824 => 0.0012272025467661
825 => 0.0012325092111101
826 => 0.0012344058874898
827 => 0.0012286728141438
828 => 0.0012094319197586
829 => 0.0011614854403202
830 => 0.0011391662247125
831 => 0.0011318005118061
901 => 0.0011320682414807
902 => 0.0011246830618555
903 => 0.0011268583282356
904 => 0.0011239265929805
905 => 0.0011183745956701
906 => 0.0011295588180543
907 => 0.0011308476954959
908 => 0.0011282371643499
909 => 0.0011288520389374
910 => 0.001107237956021
911 => 0.0011088812278018
912 => 0.0010997312817093
913 => 0.0010980157771213
914 => 0.0010748855101765
915 => 0.001033906889498
916 => 0.0010566130232448
917 => 0.0010291872066442
918 => 0.0010188006343286
919 => 0.0010679690522272
920 => 0.0010630339067898
921 => 0.0010545870830572
922 => 0.0010420924702843
923 => 0.001037458096867
924 => 0.0010093011110481
925 => 0.0010076374461143
926 => 0.0010215928085887
927 => 0.0010151528889814
928 => 0.0010061088028646
929 => 0.00097335203973368
930 => 0.00093652259258299
1001 => 0.00093763424209082
1002 => 0.00094934900399323
1003 => 0.00098341125417537
1004 => 0.0009701025437463
1005 => 0.00096044692163015
1006 => 0.00095863871385473
1007 => 0.0009812722199035
1008 => 0.0010133033728286
1009 => 0.0010283316731244
1010 => 0.0010134390839475
1011 => 0.00099633127937509
1012 => 0.00099737255216948
1013 => 0.0010042996735721
1014 => 0.0010050276160873
1015 => 0.00099389219402139
1016 => 0.00099702675010685
1017 => 0.00099226507278322
1018 => 0.00096304266783751
1019 => 0.00096251412719729
1020 => 0.00095534247774868
1021 => 0.00095512532305357
1022 => 0.00094292455828969
1023 => 0.00094121758695932
1024 => 0.00091699222798714
1025 => 0.00093293743262377
1026 => 0.00092224222651433
1027 => 0.00090612202816334
1028 => 0.00090334289989156
1029 => 0.00090325935593982
1030 => 0.00091981119523589
1031 => 0.00093274401474464
1101 => 0.00092242827420362
1102 => 0.00092007958004466
1103 => 0.00094515748897738
1104 => 0.00094196609647548
1105 => 0.0009392023711511
1106 => 0.0010104353344049
1107 => 0.00095404888561209
1108 => 0.00092946117551243
1109 => 0.00089902921518459
1110 => 0.0009089380149186
1111 => 0.00091102594461311
1112 => 0.00083784256579781
1113 => 0.00080815207812685
1114 => 0.0007979634216206
1115 => 0.0007920997057548
1116 => 0.00079477187470675
1117 => 0.00076804695345603
1118 => 0.00078600654252592
1119 => 0.00076286501972415
1120 => 0.0007589852681174
1121 => 0.00080036517757153
1122 => 0.00080612295023415
1123 => 0.00078155850325567
1124 => 0.00079733285483858
1125 => 0.00079161285567473
1126 => 0.00076326171471239
1127 => 0.0007621789096645
1128 => 0.00074795330372039
1129 => 0.00072569298503796
1130 => 0.000715519422076
1201 => 0.00071022094215449
1202 => 0.00071240719823542
1203 => 0.00071130176026036
1204 => 0.00070408802972604
1205 => 0.0007117152428505
1206 => 0.00069223086509957
1207 => 0.00068447202888286
1208 => 0.0006809675425674
1209 => 0.00066367403583451
1210 => 0.00069119569550388
1211 => 0.00069661780916748
1212 => 0.00070205060606997
1213 => 0.00074933939397819
1214 => 0.00074697697977102
1215 => 0.00076833205366143
1216 => 0.00076750223475951
1217 => 0.0007614114217567
1218 => 0.00073571528358798
1219 => 0.00074595730627241
1220 => 0.00071443395241344
1221 => 0.00073805339250428
1222 => 0.00072727446641822
1223 => 0.00073440902675196
1224 => 0.00072158044397453
1225 => 0.00072868031136276
1226 => 0.00069790359346428
1227 => 0.00066916472733078
1228 => 0.0006807300860027
1229 => 0.00069330295353827
1230 => 0.00072056413386246
1231 => 0.00070432759976123
]
'min_raw' => 0.00066367403583451
'max_raw' => 0.0019810831601182
'avg_raw' => 0.0013223785979763
'max_pct' => '3.13%'
'is_grow' => true
'min' => '$0.000663'
'max' => '$0.001981'
'avg' => '$0.001322'
'bar_min_pct' => 50.898974802884
'bar_max_pct' => 51.045822849954
'min_diff' => -0.0012572359641655
'max_diff' => 6.0173160118165E-5
'year' => 2026
]
1 => [
'items' => [
101 => 0.00071016687139536
102 => 0.00069060628890329
103 => 0.00065024722001798
104 => 0.00065047564796489
105 => 0.00064426728448699
106 => 0.00063890235200618
107 => 0.0007061925610186
108 => 0.00069782395982712
109 => 0.00068448968908394
110 => 0.00070233814035654
111 => 0.00070705755416603
112 => 0.00070719190924247
113 => 0.00072021367855576
114 => 0.00072716339917253
115 => 0.00072838831755306
116 => 0.00074887835292145
117 => 0.00075574634250684
118 => 0.00078403461961477
119 => 0.0007265737639332
120 => 0.0007253903954236
121 => 0.00070258930466855
122 => 0.00068812849244072
123 => 0.00070357944885356
124 => 0.00071726688696945
125 => 0.0007030146115244
126 => 0.00070487565781557
127 => 0.00068574314248427
128 => 0.00069258211644669
129 => 0.00069847276213241
130 => 0.0006952202938209
131 => 0.00069035119133734
201 => 0.00071614467313344
202 => 0.00071468930380503
203 => 0.00073870878704314
204 => 0.00075743369187697
205 => 0.00079099206881631
206 => 0.00075597215304235
207 => 0.00075469588811999
208 => 0.0007671715824554
209 => 0.00075574443254304
210 => 0.00076296599683584
211 => 0.00078982856316379
212 => 0.00079039612686082
213 => 0.00078088870367102
214 => 0.00078031017610588
215 => 0.0007821361807293
216 => 0.00079283114684286
217 => 0.00078909399705966
218 => 0.00079341872140183
219 => 0.00079882685541424
220 => 0.00082119719069085
221 => 0.00082659060279163
222 => 0.0008134874075503
223 => 0.00081467047937034
224 => 0.00080976952465933
225 => 0.00080503526381727
226 => 0.00081567719080694
227 => 0.00083512552154815
228 => 0.00083500453449198
301 => 0.00083951616920241
302 => 0.00084232688025061
303 => 0.0008302612508655
304 => 0.00082240696980128
305 => 0.00082541880094219
306 => 0.00083023478452565
307 => 0.00082385704237428
308 => 0.00078449066335842
309 => 0.0007964319080178
310 => 0.00079444430100945
311 => 0.00079161370692829
312 => 0.00080362072077221
313 => 0.00080246261499566
314 => 0.00076777285076104
315 => 0.00076999357691667
316 => 0.00076790790047383
317 => 0.00077464714774989
318 => 0.00075538049107381
319 => 0.00076130678490446
320 => 0.00076502370083949
321 => 0.00076721299287991
322 => 0.00077512221694154
323 => 0.00077419416078583
324 => 0.00077506452766785
325 => 0.00078679181899351
326 => 0.00084610443419827
327 => 0.00084933268897796
328 => 0.00083343558176407
329 => 0.00083978616253944
330 => 0.00082759443617007
331 => 0.0008357788237593
401 => 0.00084137837388694
402 => 0.00081607508359168
403 => 0.00081457678695739
404 => 0.00080233474099646
405 => 0.00080891292307094
406 => 0.00079844656240241
407 => 0.00080101464121271
408 => 0.00079383406897802
409 => 0.0008067576693628
410 => 0.00082120826271745
411 => 0.00082485905327006
412 => 0.0008152553950903
413 => 0.00080830171365624
414 => 0.00079609333974309
415 => 0.00081639613764201
416 => 0.00082233329446421
417 => 0.00081636495228475
418 => 0.00081498195699091
419 => 0.00081236118340812
420 => 0.0008155379664957
421 => 0.00082230095943309
422 => 0.00081911165685669
423 => 0.00082121824739668
424 => 0.00081319009656496
425 => 0.00083026524509087
426 => 0.0008573846903083
427 => 0.00085747188375915
428 => 0.00085428256399122
429 => 0.00085297756305704
430 => 0.00085624999868304
501 => 0.00085802516076781
502 => 0.00086860761752024
503 => 0.00087996301523928
504 => 0.00093295370164583
505 => 0.00091807412894853
506 => 0.00096509061835847
507 => 0.0010022745571547
508 => 0.0010134243945431
509 => 0.0010031670687861
510 => 0.00096807731146148
511 => 0.00096635564056261
512 => 0.001018794552519
513 => 0.001003978158037
514 => 0.0010022157950588
515 => 0.00098346723052933
516 => 0.00099454995422111
517 => 0.00099212599997597
518 => 0.00098829966961612
519 => 0.0010094447343908
520 => 0.0010490264080161
521 => 0.001042857232987
522 => 0.0010382522300076
523 => 0.001018074447448
524 => 0.0010302259794198
525 => 0.0010258990516319
526 => 0.0010444902793449
527 => 0.0010334772478938
528 => 0.0010038659092765
529 => 0.0010085816125516
530 => 0.0010078688434882
531 => 0.0010225375803045
601 => 0.0010181343896127
602 => 0.0010070090498369
603 => 0.0010488911221587
604 => 0.0010461715333425
605 => 0.0010500272884994
606 => 0.0010517247111626
607 => 0.00107721759054
608 => 0.0010876612075398
609 => 0.00109003209144
610 => 0.0010999527198514
611 => 0.0010897852571676
612 => 0.0011304623571809
613 => 0.0011575102551151
614 => 0.0011889277804379
615 => 0.001234837229169
616 => 0.0012520996065781
617 => 0.0012489813126087
618 => 0.0012837893326794
619 => 0.0013463385710077
620 => 0.001261624302026
621 => 0.001350828632966
622 => 0.0013225875717039
623 => 0.0012556285234866
624 => 0.0012513171501767
625 => 0.00129666259504
626 => 0.0013972344274096
627 => 0.0013720423240773
628 => 0.0013972756326658
629 => 0.0013678396378512
630 => 0.0013663778926026
701 => 0.0013958459921
702 => 0.0014646998127982
703 => 0.0014319899435314
704 => 0.0013850923251484
705 => 0.0014197207967546
706 => 0.0013897224099355
707 => 0.0013221276484123
708 => 0.0013720230601506
709 => 0.0013386594192607
710 => 0.0013483967033811
711 => 0.0014185221140647
712 => 0.0014100844391224
713 => 0.0014210035718053
714 => 0.0014017315884234
715 => 0.0013837285170318
716 => 0.0013501244473538
717 => 0.0013401759389827
718 => 0.0013429253487866
719 => 0.0013401745765117
720 => 0.0013213734083642
721 => 0.0013173132978928
722 => 0.0013105462692297
723 => 0.0013126436543735
724 => 0.0012999196607227
725 => 0.001323932465653
726 => 0.0013283894538482
727 => 0.0013458639707747
728 => 0.0013476782330915
729 => 0.0013963445139977
730 => 0.0013695399442782
731 => 0.0013875227638412
801 => 0.0013859142111986
802 => 0.001257079729099
803 => 0.0012748319840161
804 => 0.0013024489217026
805 => 0.0012900075287087
806 => 0.0012724183098529
807 => 0.0012582140725527
808 => 0.0012366932005849
809 => 0.0012669834146078
810 => 0.0013068118250427
811 => 0.001348688347307
812 => 0.0013990002449491
813 => 0.0013877712150905
814 => 0.0013477478013768
815 => 0.0013495432224789
816 => 0.0013606418092597
817 => 0.0013462681309656
818 => 0.0013420290526291
819 => 0.0013600594249918
820 => 0.0013601835902569
821 => 0.0013436449362625
822 => 0.0013252652488893
823 => 0.0013251882373281
824 => 0.0013219177494868
825 => 0.0013684214503727
826 => 0.0013939937838055
827 => 0.0013969256106217
828 => 0.0013937964485012
829 => 0.0013950007388094
830 => 0.0013801207614328
831 => 0.0014141319771955
901 => 0.00144534403214
902 => 0.0014369785346666
903 => 0.0014244374647284
904 => 0.0014144478984628
905 => 0.0014346253103274
906 => 0.0014337268419392
907 => 0.0014450714220688
908 => 0.0014445567663847
909 => 0.0014407420107784
910 => 0.0014369786709035
911 => 0.0014518998881186
912 => 0.0014476028171881
913 => 0.0014432990717195
914 => 0.0014346672513118
915 => 0.0014358404590646
916 => 0.0014233015545189
917 => 0.0014175004835349
918 => 0.0013302662946502
919 => 0.0013069544689209
920 => 0.0013142888438513
921 => 0.0013167035105154
922 => 0.001306558174083
923 => 0.0013211039804039
924 => 0.0013188370318966
925 => 0.0013276564024179
926 => 0.0013221464426088
927 => 0.0013223725732813
928 => 0.0013385761902327
929 => 0.0013432801691689
930 => 0.0013408876875162
1001 => 0.0013425632996563
1002 => 0.0013811770741924
1003 => 0.0013756874302523
1004 => 0.0013727711663218
1005 => 0.0013735789913607
1006 => 0.0013834456386433
1007 => 0.0013862077611835
1008 => 0.0013745044538899
1009 => 0.0013800238012656
1010 => 0.0014035244818817
1011 => 0.001411748390074
1012 => 0.0014379951573241
1013 => 0.0014268450640972
1014 => 0.0014473115427799
1015 => 0.0015102185207138
1016 => 0.0015604729675191
1017 => 0.0015142569013841
1018 => 0.0016065427930769
1019 => 0.0016784005973847
1020 => 0.0016756425751699
1021 => 0.0016631125048879
1022 => 0.0015813043051221
1023 => 0.001506023180006
1024 => 0.001568999037771
1025 => 0.0015691595761836
1026 => 0.001563749894151
1027 => 0.0015301508236533
1028 => 0.0015625807193279
1029 => 0.0015651548866785
1030 => 0.0015637140374885
1031 => 0.0015379537089151
1101 => 0.001498622448488
1102 => 0.0015063076826297
1103 => 0.0015188962529284
1104 => 0.0014950634631022
1105 => 0.001487447442673
1106 => 0.001501607073658
1107 => 0.0015472323549677
1108 => 0.0015386071598254
1109 => 0.0015383819211231
1110 => 0.001575284163594
1111 => 0.0015488701219872
1112 => 0.0015064046180438
1113 => 0.0014956815182469
1114 => 0.0014576217379135
1115 => 0.0014839097637541
1116 => 0.0014848558230044
1117 => 0.0014704581399087
1118 => 0.0015075729106769
1119 => 0.0015072308915303
1120 => 0.0015424658425701
1121 => 0.0016098218353149
1122 => 0.0015899013538732
1123 => 0.0015667360012986
1124 => 0.0015692547174291
1125 => 0.0015968788166585
1126 => 0.0015801766556675
1127 => 0.0015861828692115
1128 => 0.0015968697255349
1129 => 0.0016033173712946
1130 => 0.0015683270004279
1201 => 0.0015601690711959
1202 => 0.0015434808110315
1203 => 0.0015391271554557
1204 => 0.0015527193951477
1205 => 0.0015491383202097
1206 => 0.0014847763103878
1207 => 0.0014780501222545
1208 => 0.0014782564048418
1209 => 0.0014613430849679
1210 => 0.0014355462124984
1211 => 0.001503338853097
1212 => 0.0014978941552996
1213 => 0.0014918836303173
1214 => 0.0014926198853321
1215 => 0.0015220463729101
1216 => 0.0015049775240416
1217 => 0.0015503578562879
1218 => 0.0015410290242357
1219 => 0.0015314609428423
1220 => 0.0015301383425429
1221 => 0.0015264554475167
1222 => 0.0015138254301273
1223 => 0.0014985739251831
1224 => 0.0014885035605563
1225 => 0.0013730658526127
1226 => 0.0013944904197367
1227 => 0.0014191374313022
1228 => 0.001427645480928
1229 => 0.0014130918733041
1230 => 0.0015144000952616
1231 => 0.0015329100836435
]
'min_raw' => 0.00063890235200618
'max_raw' => 0.0016784005973847
'avg_raw' => 0.0011586514746954
'max_pct' => '-12.62%'
'is_grow' => false
'min' => '$0.000638'
'max' => '$0.001678'
'avg' => '$0.001158'
'bar_min_pct' => 50.865420500042
'bar_max_pct' => 50.886035342412
'min_diff' => -2.4771683828332E-5
'max_diff' => -0.00030268256273346
'year' => 2027
]
2 => [
'items' => [
101 => 0.0014768421214579
102 => 0.0014663540949728
103 => 0.0015150876885319
104 => 0.0014856953741762
105 => 0.0014989307315308
106 => 0.0014703231282836
107 => 0.001528451569478
108 => 0.0015280087281479
109 => 0.0015053954516329
110 => 0.0015245080380943
111 => 0.001521186755859
112 => 0.0014956564223676
113 => 0.0015292609265873
114 => 0.0015292775940022
115 => 0.0015075128070115
116 => 0.0014820963007309
117 => 0.001477552429719
118 => 0.0014741292332947
119 => 0.0014980888350562
120 => 0.0015195709390759
121 => 0.0015595438087912
122 => 0.0015695939379696
123 => 0.0016088202612279
124 => 0.0015854628956226
125 => 0.0015958169132669
126 => 0.001607057664085
127 => 0.0016124468933922
128 => 0.0016036654334382
129 => 0.0016646000596571
130 => 0.0016697448090987
131 => 0.0016714697990845
201 => 0.0016509229859683
202 => 0.001669173365057
203 => 0.0016606346170704
204 => 0.001682850067199
205 => 0.0016863337334402
206 => 0.0016833831920689
207 => 0.0016844889627198
208 => 0.0016324920088466
209 => 0.0016297956924825
210 => 0.0015930312275361
211 => 0.001608013018751
212 => 0.0015800052781707
213 => 0.0015888868212204
214 => 0.0015928017207702
215 => 0.001590756799414
216 => 0.0016088600667477
217 => 0.0015934685912609
218 => 0.0015528479568581
219 => 0.0015122162553907
220 => 0.0015117061574766
221 => 0.0015010085476894
222 => 0.0014932761351781
223 => 0.0014947656721499
224 => 0.0015000149947216
225 => 0.0014929710350075
226 => 0.0014944742209504
227 => 0.0015194371232768
228 => 0.0015244432553111
229 => 0.0015074304626365
301 => 0.0014391216451137
302 => 0.0014223584899539
303 => 0.001434407513455
304 => 0.001428648856278
305 => 0.0011530311284879
306 => 0.0012177834253366
307 => 0.0011793098093293
308 => 0.0011970402216714
309 => 0.0011577686224226
310 => 0.001176511087985
311 => 0.0011730500389609
312 => 0.0012771698161339
313 => 0.0012755441290254
314 => 0.0012763222594148
315 => 0.0012391800685215
316 => 0.0012983485871349
317 => 0.0013274971270349
318 => 0.0013221025080627
319 => 0.0013234602174355
320 => 0.0013001302721043
321 => 0.0012765481442823
322 => 0.0012503919352643
323 => 0.0012989869386147
324 => 0.0012935840037865
325 => 0.0013059763923678
326 => 0.0013374937256831
327 => 0.0013421347727364
328 => 0.0013483723870411
329 => 0.0013461366463365
330 => 0.0013994010603834
331 => 0.0013929503883924
401 => 0.0014084946519057
402 => 0.0013765189225127
403 => 0.0013403353495404
404 => 0.0013472126638323
405 => 0.0013465503231621
406 => 0.0013381179662315
407 => 0.0013305056114307
408 => 0.001317833185455
409 => 0.0013579306164082
410 => 0.001356302733938
411 => 0.0013826562589241
412 => 0.0013779980173983
413 => 0.0013468891404242
414 => 0.0013480002000512
415 => 0.0013554726100002
416 => 0.001381334706152
417 => 0.0013890123371156
418 => 0.0013854557525526
419 => 0.001393873924407
420 => 0.0014005273042043
421 => 0.0013947094864723
422 => 0.0014770775168649
423 => 0.0014428725679668
424 => 0.0014595438220632
425 => 0.0014635198179325
426 => 0.0014533353881196
427 => 0.0014555440262689
428 => 0.0014588895112473
429 => 0.0014792026409228
430 => 0.0015325101708428
501 => 0.0015561197129678
502 => 0.001627150185325
503 => 0.001554159269155
504 => 0.0015498282902559
505 => 0.0015626230232422
506 => 0.001604325429855
507 => 0.0016381213135068
508 => 0.0016493333578453
509 => 0.0016508152145954
510 => 0.0016718497551372
511 => 0.0016839063615048
512 => 0.0016692956086521
513 => 0.001656914525419
514 => 0.0016125670220746
515 => 0.001617700366341
516 => 0.0016530640178436
517 => 0.0017030172584996
518 => 0.0017458823357314
519 => 0.0017308724796836
520 => 0.0018453870860214
521 => 0.0018567407414895
522 => 0.0018551720334115
523 => 0.0018810373502184
524 => 0.0018296999637368
525 => 0.0018077522364008
526 => 0.0016595914561452
527 => 0.0017012185919974
528 => 0.0017617260786344
529 => 0.0017537176858866
530 => 0.001709775531721
531 => 0.0017458490016671
601 => 0.0017339219843812
602 => 0.0017245146509954
603 => 0.001767611468937
604 => 0.0017202247472905
605 => 0.001761253359837
606 => 0.0017086337398595
607 => 0.0017309410434417
608 => 0.0017182783390456
609 => 0.0017264726606726
610 => 0.0016785688238788
611 => 0.0017044165714128
612 => 0.0016774934726018
613 => 0.0016774807075475
614 => 0.0016768863786491
615 => 0.0017085612850048
616 => 0.0017095942025639
617 => 0.0016861863989089
618 => 0.0016828129687036
619 => 0.0016952863082589
620 => 0.0016806832944124
621 => 0.0016875159526809
622 => 0.0016808902486708
623 => 0.0016793986631395
624 => 0.0016675134558533
625 => 0.0016623929817638
626 => 0.0016644008515927
627 => 0.001657546956739
628 => 0.0016534172371734
629 => 0.0016760648734839
630 => 0.0016639651550063
701 => 0.0016742104180928
702 => 0.0016625346477504
703 => 0.0016220613408526
704 => 0.0015987847140582
705 => 0.0015223343892057
706 => 0.0015440156064976
707 => 0.0015583902759929
708 => 0.0015536394478104
709 => 0.0015638460650728
710 => 0.001564472668478
711 => 0.0015611543931618
712 => 0.0015573122554431
713 => 0.0015554421152852
714 => 0.0015693806078453
715 => 0.0015774723719244
716 => 0.001559832966385
717 => 0.0015557003004686
718 => 0.0015735347133673
719 => 0.0015844136949328
720 => 0.0016647379824413
721 => 0.0016587872997786
722 => 0.0016737223454994
723 => 0.0016720408885482
724 => 0.001687695195803
725 => 0.0017132833721606
726 => 0.0016612554550589
727 => 0.0016702857024777
728 => 0.0016680716943495
729 => 0.0016922436545494
730 => 0.0016923191167707
731 => 0.0016778268191519
801 => 0.0016856833288017
802 => 0.0016812980406473
803 => 0.0016892228490497
804 => 0.0016587078247837
805 => 0.0016958718304463
806 => 0.0017169414268614
807 => 0.001717233978228
808 => 0.0017272207997101
809 => 0.0017373679887336
810 => 0.0017568446344303
811 => 0.0017368247956561
812 => 0.0017008110545933
813 => 0.0017034111303744
814 => 0.0016822962871662
815 => 0.0016826512314953
816 => 0.0016807565108494
817 => 0.0016864427101356
818 => 0.0016599556257643
819 => 0.0016661720915246
820 => 0.0016574690030566
821 => 0.0016702667836631
822 => 0.0016564984872795
823 => 0.0016680706266877
824 => 0.0016730647784339
825 => 0.0016914933058934
826 => 0.0016537765787899
827 => 0.0015768696190279
828 => 0.0015930363943766
829 => 0.0015691244637631
830 => 0.0015713376039805
831 => 0.0015758084994383
901 => 0.0015613168644735
902 => 0.0015640814117409
903 => 0.0015639826426586
904 => 0.0015631315040675
905 => 0.0015593616701197
906 => 0.0015538946650563
907 => 0.0015756735305732
908 => 0.0015793741842135
909 => 0.001587600278842
910 => 0.0016120755566432
911 => 0.0016096298992241
912 => 0.001613618867944
913 => 0.0016049109716255
914 => 0.0015717415383158
915 => 0.0015735427981275
916 => 0.0015510810594128
917 => 0.0015870258816822
918 => 0.0015785136733203
919 => 0.0015730257972142
920 => 0.0015715283793739
921 => 0.0015960643266547
922 => 0.0016034058666349
923 => 0.0015988311115917
924 => 0.001589448155531
925 => 0.0016074662049894
926 => 0.001612287074904
927 => 0.0016133662898911
928 => 0.0016452908189132
929 => 0.0016151505164261
930 => 0.0016224055868036
1001 => 0.0016790075748375
1002 => 0.0016276773822312
1003 => 0.0016548681300547
1004 => 0.0016535372844425
1005 => 0.0016674471509443
1006 => 0.0016523962693908
1007 => 0.001652582843106
1008 => 0.0016649338622235
1009 => 0.001647589083391
1010 => 0.0016432942722318
1011 => 0.0016373610213755
1012 => 0.0016503160575566
1013 => 0.0016580820158413
1014 => 0.001720669936148
1015 => 0.0017611045870221
1016 => 0.0017593492121889
1017 => 0.0017753900522408
1018 => 0.0017681635068801
1019 => 0.0017448270856443
1020 => 0.0017846595111205
1021 => 0.0017720548650403
1022 => 0.0017730939767485
1023 => 0.0017730553009589
1024 => 0.0017814362886849
1025 => 0.0017754975907747
1026 => 0.0017637918075991
1027 => 0.0017715626527571
1028 => 0.0017946392847485
1029 => 0.0018662698585273
1030 => 0.0019063552765929
1031 => 0.0018638566660271
1101 => 0.0018931716385163
1102 => 0.0018755931010155
1103 => 0.0018723985578354
1104 => 0.0018908105269181
1105 => 0.0019092547237153
1106 => 0.0019080799081157
1107 => 0.0018946903683609
1108 => 0.0018871269571005
1109 => 0.0019443996410935
1110 => 0.0019865971790449
1111 => 0.0019837195898525
1112 => 0.0019964203327056
1113 => 0.0020337101065416
1114 => 0.0020371194161305
1115 => 0.0020366899214843
1116 => 0.0020282395919436
1117 => 0.0020649562169741
1118 => 0.0020955858715421
1119 => 0.0020262835848084
1120 => 0.0020526729883631
1121 => 0.0020645200418322
1122 => 0.0020819150311873
1123 => 0.0021112632939681
1124 => 0.0021431432915903
1125 => 0.0021476514728004
1126 => 0.0021444527024955
1127 => 0.0021234269870833
1128 => 0.002158310460889
1129 => 0.0021787443817262
1130 => 0.0021909123139628
1201 => 0.002221768165564
1202 => 0.0020645932052012
1203 => 0.001953336956154
1204 => 0.0019359626863056
1205 => 0.0019712939472518
1206 => 0.0019806105190018
1207 => 0.0019768550206114
1208 => 0.0018516259973331
1209 => 0.0019353033814148
1210 => 0.0020253332108924
1211 => 0.0020287916233006
1212 => 0.0020738624383721
1213 => 0.0020885393432745
1214 => 0.0021248272569737
1215 => 0.0021225574380917
1216 => 0.0021313929676107
1217 => 0.0021293618323843
1218 => 0.0021965775511905
1219 => 0.0022707264706645
1220 => 0.0022681589293622
1221 => 0.0022574991448976
1222 => 0.0022733307425909
1223 => 0.0023498603737692
1224 => 0.0023428147516927
1225 => 0.0023496589733954
1226 => 0.0024398917215756
1227 => 0.0025572071296687
1228 => 0.0025027023443351
1229 => 0.0026209620451796
1230 => 0.0026954002581838
1231 => 0.0028241334505198
]
'min_raw' => 0.0011530311284879
'max_raw' => 0.0028241334505198
'avg_raw' => 0.0019885822895038
'max_pct' => '47.02%'
'is_grow' => true
'min' => '$0.001153'
'max' => '$0.002824'
'avg' => '$0.001988'
'bar_min_pct' => 51.561829867501
'bar_max_pct' => 51.49087294937
'min_diff' => 0.0005141287764817
'max_diff' => 0.0011457328531351
'year' => 2028
]
3 => [
'items' => [
101 => 0.002808015420815
102 => 0.0028581303079035
103 => 0.0027791607837091
104 => 0.0025978307937845
105 => 0.0025691346287756
106 => 0.002626585077826
107 => 0.0027678214008836
108 => 0.0026221370433956
109 => 0.0026516087991757
110 => 0.0026431209315283
111 => 0.0026426686491325
112 => 0.0026599304286152
113 => 0.0026348913171617
114 => 0.0025328774726499
115 => 0.0025796298164183
116 => 0.0025615764912574
117 => 0.002581608001488
118 => 0.0026897098005793
119 => 0.002641915418376
120 => 0.0025915679192251
121 => 0.0026547148561648
122 => 0.0027351226065307
123 => 0.0027300908340194
124 => 0.0027203270922298
125 => 0.002775364793485
126 => 0.0028662709514252
127 => 0.0028908425206259
128 => 0.0029089807506663
129 => 0.0029114817061409
130 => 0.0029372431018651
131 => 0.0027987175843488
201 => 0.0030185611382347
202 => 0.0030565220469352
203 => 0.003049386969418
204 => 0.0030915789217993
205 => 0.0030791649791022
206 => 0.003061179123822
207 => 0.0031280623428321
208 => 0.0030513861294345
209 => 0.0029425538977834
210 => 0.0028828463830422
211 => 0.0029614740549213
212 => 0.0030094892304103
213 => 0.0030412242070697
214 => 0.0030508271918321
215 => 0.002809470925942
216 => 0.0026793932848594
217 => 0.0027627715614502
218 => 0.0028644988133521
219 => 0.0027981524843281
220 => 0.0028007531348157
221 => 0.002706160705136
222 => 0.0028728681444479
223 => 0.0028485802727704
224 => 0.0029745857939976
225 => 0.0029445135650993
226 => 0.003047266176154
227 => 0.0030202079700483
228 => 0.0031325250707891
301 => 0.0031773314031387
302 => 0.0032525682087025
303 => 0.0033079127091441
304 => 0.003340412058375
305 => 0.0033384609193492
306 => 0.0034672395321135
307 => 0.0033913032833484
308 => 0.0032959094580997
309 => 0.0032941840847647
310 => 0.0033435898986019
311 => 0.0034471309305817
312 => 0.0034739776137133
313 => 0.003488981247092
314 => 0.0034660026602922
315 => 0.0033835793046577
316 => 0.0033479893175906
317 => 0.003378313017713
318 => 0.0033412297382086
319 => 0.0034052458823637
320 => 0.0034931537213992
321 => 0.0034750011002636
322 => 0.0035356825911268
323 => 0.0035984815502911
324 => 0.0036882868823738
325 => 0.003711765321662
326 => 0.0037505742890004
327 => 0.0037905214644733
328 => 0.0038033514206286
329 => 0.0038278477878307
330 => 0.0038277186798838
331 => 0.003901540131243
401 => 0.0039829674781522
402 => 0.004013704416563
403 => 0.004084382311594
404 => 0.0039633488932022
405 => 0.0040551541313841
406 => 0.0041379647542583
407 => 0.0040392345157864
408 => 0.0041753111483246
409 => 0.0041805946956098
410 => 0.0042603699866997
411 => 0.0041795024460836
412 => 0.004131483558604
413 => 0.0042701122875132
414 => 0.0043371903626683
415 => 0.0043169859005321
416 => 0.0041632289460583
417 => 0.0040737358036085
418 => 0.0038395149878794
419 => 0.0041169596616968
420 => 0.0042520948691411
421 => 0.0041628789785173
422 => 0.0042078742843695
423 => 0.0044533540833223
424 => 0.0045468168971236
425 => 0.0045273772852073
426 => 0.0045306622596179
427 => 0.004581093097475
428 => 0.0048047312053031
429 => 0.0046707220672017
430 => 0.0047731670320536
501 => 0.0048275034720182
502 => 0.0048779741856601
503 => 0.0047540340643885
504 => 0.0045927897876563
505 => 0.0045417169566409
506 => 0.0041540082164478
507 => 0.004133826292787
508 => 0.0041224975674613
509 => 0.004051071556763
510 => 0.0039949502775851
511 => 0.0039503205527332
512 => 0.003833198827158
513 => 0.0038727239713954
514 => 0.0036860563860324
515 => 0.0038054796920546
516 => 0.0035075537185689
517 => 0.0037556753222059
518 => 0.0036206340140512
519 => 0.0037113106205527
520 => 0.0037109942584149
521 => 0.0035440298768014
522 => 0.0034477283059444
523 => 0.0035090954150077
524 => 0.0035748858272507
525 => 0.0035855601002916
526 => 0.0036708590870701
527 => 0.0036946642007844
528 => 0.0036225335948756
529 => 0.0035013798649721
530 => 0.0035295211132063
531 => 0.0034471580244471
601 => 0.0033028198794472
602 => 0.0034064860550884
603 => 0.0034418822453323
604 => 0.0034575152194205
605 => 0.003315575231161
606 => 0.0032709746051827
607 => 0.0032472296061474
608 => 0.0034830571948939
609 => 0.0034959763625561
610 => 0.00342988007421
611 => 0.0037286415650416
612 => 0.0036610226383279
613 => 0.0037365695465063
614 => 0.0035269675898917
615 => 0.0035349746669008
616 => 0.0034357457416191
617 => 0.0034913073092977
618 => 0.0034520381840954
619 => 0.0034868184836993
620 => 0.0035076656518774
621 => 0.0036068782946689
622 => 0.0037568081712191
623 => 0.003592059234286
624 => 0.003520275763216
625 => 0.0035648098249422
626 => 0.0036834098999493
627 => 0.0038630950846111
628 => 0.00375671783879
629 => 0.0038039262540826
630 => 0.0038142391926679
701 => 0.003735800549899
702 => 0.0038659872292537
703 => 0.0039357553283546
704 => 0.0040073229615582
705 => 0.0040694631321894
706 => 0.0039787372750507
707 => 0.0040758269472298
708 => 0.0039975898100877
709 => 0.0039274030100647
710 => 0.0039275094544685
711 => 0.0038834802495485
712 => 0.0037981681169792
713 => 0.0037824352508105
714 => 0.0038642796074621
715 => 0.0039299110308073
716 => 0.0039353167491874
717 => 0.0039716536774156
718 => 0.0039931574972409
719 => 0.0042039241645545
720 => 0.0042886962617013
721 => 0.0043923539774388
722 => 0.0044327344995473
723 => 0.0045542653938755
724 => 0.0044561193264488
725 => 0.0044348848073934
726 => 0.0041400906102057
727 => 0.0041883631434805
728 => 0.0042656521268601
729 => 0.0041413650770744
730 => 0.0042201966032281
731 => 0.0042357596163708
801 => 0.0041371418506817
802 => 0.0041898178603584
803 => 0.0040499259960055
804 => 0.0037598574315816
805 => 0.0038663101584864
806 => 0.0039446951970888
807 => 0.0038328300821977
808 => 0.0040333439708622
809 => 0.0039162078965512
810 => 0.0038790813845178
811 => 0.0037342376245182
812 => 0.0038025983036904
813 => 0.0038950571011014
814 => 0.0038379283137903
815 => 0.0039564791253915
816 => 0.0041243786909653
817 => 0.0042440339199853
818 => 0.0042532195627045
819 => 0.0041762892667224
820 => 0.0042995705569963
821 => 0.0043004685266067
822 => 0.0041614067275589
823 => 0.0040762321499415
824 => 0.004056880306698
825 => 0.0041052250052727
826 => 0.004163924394266
827 => 0.0042564769702667
828 => 0.0043124045535651
829 => 0.0044582340291094
830 => 0.0044976913039329
831 => 0.0045410428862657
901 => 0.0045989739693953
902 => 0.0046685350879171
903 => 0.004516339320708
904 => 0.0045223863422676
905 => 0.0043806637511364
906 => 0.0042292128374371
907 => 0.0043441452023119
908 => 0.0044944039805739
909 => 0.0044599344508194
910 => 0.0044560559245735
911 => 0.0044625785299057
912 => 0.0044365896301404
913 => 0.0043190427996956
914 => 0.0042600115173283
915 => 0.0043361769320684
916 => 0.0043766554602701
917 => 0.0044394341274125
918 => 0.0044316953315903
919 => 0.0045934064362122
920 => 0.0046562424815784
921 => 0.0046401663322677
922 => 0.004643124730635
923 => 0.0047568863893297
924 => 0.0048834127506676
925 => 0.0050019213846845
926 => 0.0051224734572708
927 => 0.0049771432285406
928 => 0.0049033535011138
929 => 0.0049794856644165
930 => 0.0049390888669303
1001 => 0.0051712208477545
1002 => 0.0051872931624572
1003 => 0.0054194083574971
1004 => 0.0056397133173532
1005 => 0.0055013437192409
1006 => 0.0056318200179572
1007 => 0.0057729407729076
1008 => 0.0060451856052243
1009 => 0.0059535031233888
1010 => 0.0058832757791504
1011 => 0.0058169112781811
1012 => 0.0059550052696303
1013 => 0.0061326609835242
1014 => 0.0061709263227316
1015 => 0.0062329307907324
1016 => 0.0061677406741752
1017 => 0.0062462549891125
1018 => 0.0065234450217794
1019 => 0.0064485458281287
1020 => 0.0063421769324985
1021 => 0.0065609918416753
1022 => 0.0066401801066849
1023 => 0.0071959648217389
1024 => 0.007897665982816
1025 => 0.0076071570945119
1026 => 0.0074268288528782
1027 => 0.0074692102671052
1028 => 0.0077254477770472
1029 => 0.0078077431326686
1030 => 0.0075840359871795
1031 => 0.0076630531328776
1101 => 0.0080984453744681
1102 => 0.0083320193430259
1103 => 0.0080147945205552
1104 => 0.0071395838166776
1105 => 0.0063325995772543
1106 => 0.0065466481365233
1107 => 0.0065223816726023
1108 => 0.006990156319903
1109 => 0.0064467595071309
1110 => 0.0064559089158392
1111 => 0.0069333566474642
1112 => 0.0068059817781929
1113 => 0.0065996508029143
1114 => 0.0063341060217134
1115 => 0.0058432219337442
1116 => 0.0054084322077144
1117 => 0.0062611549865527
1118 => 0.0062243840297534
1119 => 0.0061711342351576
1120 => 0.006289635890801
1121 => 0.0068650462933236
1122 => 0.0068517812211237
1123 => 0.0067673955996875
1124 => 0.0068314013498062
1125 => 0.0065884302854552
1126 => 0.0066510494610868
1127 => 0.0063324717468278
1128 => 0.0064764821786534
1129 => 0.0065992081093093
1130 => 0.0066238471568769
1201 => 0.0066793601891477
1202 => 0.0062050074064054
1203 => 0.0064179778795907
1204 => 0.0065430780799523
1205 => 0.0059778708235342
1206 => 0.0065319057497728
1207 => 0.0061967499797975
1208 => 0.0060829930775972
1209 => 0.0062361517600777
1210 => 0.0061764656725634
1211 => 0.0061251510794032
1212 => 0.0060965166547231
1213 => 0.0062089794876299
1214 => 0.0062037329620526
1215 => 0.006019721939322
1216 => 0.0057796870614186
1217 => 0.0058602506453193
1218 => 0.0058309811400005
1219 => 0.0057249046768841
1220 => 0.0057963874053036
1221 => 0.0054816136459253
1222 => 0.0049400617534312
1223 => 0.0052978275217958
1224 => 0.0052840539288881
1225 => 0.0052771086587613
1226 => 0.0055459597457678
1227 => 0.005520115917202
1228 => 0.0054732091152916
1229 => 0.0057240431966823
1230 => 0.0056324853827802
1231 => 0.0059146449914924
]
'min_raw' => 0.0025328774726499
'max_raw' => 0.0083320193430259
'avg_raw' => 0.0054324484078379
'max_pct' => '333.75%'
'is_grow' => true
'min' => '$0.002532'
'max' => '$0.008332'
'avg' => '$0.005432'
'bar_min_pct' => 53.43089062365
'bar_max_pct' => 54.398511072434
'min_diff' => 0.001379846344162
'max_diff' => 0.0055078858925061
'year' => 2029
]
4 => [
'items' => [
101 => 0.0061004935587296
102 => 0.0060533563505069
103 => 0.0062281478262775
104 => 0.0058621066675768
105 => 0.0059836908574749
106 => 0.0060087491905045
107 => 0.0057209479430539
108 => 0.0055243442871714
109 => 0.0055112330647698
110 => 0.0051703494191222
111 => 0.0053524467111105
112 => 0.0055126847923622
113 => 0.0054359431864201
114 => 0.0054116490865691
115 => 0.0055357623739606
116 => 0.0055454070393493
117 => 0.0053255076463902
118 => 0.0053712316934945
119 => 0.0055619085709099
120 => 0.0053664271254101
121 => 0.0049866386085169
122 => 0.0048924458053404
123 => 0.0048798787490788
124 => 0.0046244203963386
125 => 0.004898740218849
126 => 0.004778992265009
127 => 0.0051572746163889
128 => 0.0049412017660496
129 => 0.0049318872973309
130 => 0.0049178071117269
131 => 0.0046979235546717
201 => 0.0047460640793378
202 => 0.0049060905153366
203 => 0.0049631897505278
204 => 0.0049572338324971
205 => 0.0049053062984981
206 => 0.0049290784576509
207 => 0.0048525000502505
208 => 0.0048254586207557
209 => 0.004740108430939
210 => 0.0046146672305002
211 => 0.0046321105987968
212 => 0.0043835787572519
213 => 0.0042481654193951
214 => 0.0042106847921954
215 => 0.0041605641310808
216 => 0.0042163460542343
217 => 0.0043828746977712
218 => 0.0041820058226431
219 => 0.0038376302255494
220 => 0.0038583277857222
221 => 0.0039048290582697
222 => 0.0038181742445141
223 => 0.0037361627356817
224 => 0.0038074650888075
225 => 0.0036615486084956
226 => 0.0039224623677912
227 => 0.0039154053818046
228 => 0.0040126578964714
301 => 0.004073471889715
302 => 0.0039333153240525
303 => 0.0038980663268121
304 => 0.0039181457576178
305 => 0.0035862774938834
306 => 0.0039855371791279
307 => 0.0039889899934655
308 => 0.0039594249008425
309 => 0.0041720183574754
310 => 0.0046206568605327
311 => 0.0044518610092406
312 => 0.0043864981537387
313 => 0.0042622433176495
314 => 0.0044278055092162
315 => 0.0044150929160764
316 => 0.0043576017487904
317 => 0.0043228309114325
318 => 0.0043868972453965
319 => 0.0043148923836637
320 => 0.0043019583319352
321 => 0.0042235920508476
322 => 0.0041956188539379
323 => 0.004174908612591
324 => 0.0041521086718144
325 => 0.0042023996597764
326 => 0.0040884336647241
327 => 0.0039510018469153
328 => 0.0039395758782974
329 => 0.0039711239822329
330 => 0.0039571662947216
331 => 0.0039395090542595
401 => 0.0039057965735541
402 => 0.003895794800682
403 => 0.003928295710346
404 => 0.0038916040782561
405 => 0.0039457445801014
406 => 0.0039310213593301
407 => 0.0038487786449466
408 => 0.003746273772672
409 => 0.0037453612642975
410 => 0.0037232767577076
411 => 0.0036951488181376
412 => 0.0036873242688293
413 => 0.0038014602035057
414 => 0.0040377181724847
415 => 0.00399133508
416 => 0.0040248516178507
417 => 0.0041897198115392
418 => 0.0042421264525532
419 => 0.0042049294600808
420 => 0.0041540119225739
421 => 0.0041562520358134
422 => 0.004330252675261
423 => 0.0043411048817098
424 => 0.0043685249063515
425 => 0.0044037673869141
426 => 0.0042109314069134
427 => 0.0041471694784968
428 => 0.0041169555394359
429 => 0.0040239083013943
430 => 0.0041242517703549
501 => 0.0040657859281273
502 => 0.0040736749677214
503 => 0.0040685372203363
504 => 0.0040713427778215
505 => 0.003922389437078
506 => 0.0039766602056878
507 => 0.0038864245268853
508 => 0.0037656090823991
509 => 0.0037652040666658
510 => 0.0037947734755447
511 => 0.0037771844340924
512 => 0.0037298527758
513 => 0.0037365760144613
514 => 0.0036776733692641
515 => 0.0037437278620551
516 => 0.003745622068554
517 => 0.0037201874908169
518 => 0.0038219535507249
519 => 0.0038636471885024
520 => 0.0038469056045744
521 => 0.0038624725543444
522 => 0.0039932625068999
523 => 0.0040145869759321
524 => 0.0040240578964609
525 => 0.0040113681176089
526 => 0.0038648631545826
527 => 0.00387136127268
528 => 0.0038236823936503
529 => 0.0037833987651466
530 => 0.0037850098990269
531 => 0.003805720920583
601 => 0.0038961671664035
602 => 0.0040865059586354
603 => 0.0040937291766647
604 => 0.0041024839276325
605 => 0.0040668739556615
606 => 0.0040561336473735
607 => 0.0040703028863141
608 => 0.0041417841291382
609 => 0.0043256532926497
610 => 0.0042606616500562
611 => 0.0042078224329725
612 => 0.0042541766717056
613 => 0.0042470407999891
614 => 0.0041868068614151
615 => 0.0041851162953747
616 => 0.004069508109296
617 => 0.0040267703951737
618 => 0.0039910555623907
619 => 0.003952055897351
620 => 0.0039289355886348
621 => 0.0039644588908152
622 => 0.0039725834903232
623 => 0.0038949111692647
624 => 0.0038843247189135
625 => 0.0039477536129634
626 => 0.0039198409215596
627 => 0.0039485498168699
628 => 0.0039552105268422
629 => 0.0039541379991275
630 => 0.0039249939435497
701 => 0.0039435694954867
702 => 0.0038996327775171
703 => 0.0038518581958067
704 => 0.0038213809891371
705 => 0.0037947855841031
706 => 0.00380954226055
707 => 0.0037569374034794
708 => 0.0037401080509759
709 => 0.0039372765164536
710 => 0.0040829269818202
711 => 0.0040808091663698
712 => 0.0040679175094738
713 => 0.0040487631223033
714 => 0.0041403828664113
715 => 0.0041084643795587
716 => 0.0041316877456228
717 => 0.0041375990669677
718 => 0.0041554908563027
719 => 0.0041618856331387
720 => 0.0041425561760822
721 => 0.0040776841573064
722 => 0.0039160292543633
723 => 0.0038407784606643
724 => 0.0038159444453425
725 => 0.0038168471146329
726 => 0.0037919474659095
727 => 0.0037992815283826
728 => 0.0037893969782825
729 => 0.0037706780317224
730 => 0.0038083864183485
731 => 0.0038127319586292
801 => 0.003803930370609
802 => 0.0038060034632099
803 => 0.0037331300736102
804 => 0.0037386704791488
805 => 0.0037078207970692
806 => 0.0037020368535778
807 => 0.0036240515436698
808 => 0.0034858892630164
809 => 0.0035624445782355
810 => 0.0034699765227572
811 => 0.0034349574690278
812 => 0.0036007322228022
813 => 0.0035840930353992
814 => 0.0035556139794462
815 => 0.0035134875201363
816 => 0.0034978624065984
817 => 0.003402929163052
818 => 0.0033973200005741
819 => 0.0034443714794889
820 => 0.0034226588409122
821 => 0.0033921660731314
822 => 0.0032817243592314
823 => 0.0031575513068129
824 => 0.0031612993107415
825 => 0.003200796448394
826 => 0.0033156397030334
827 => 0.0032707684566373
828 => 0.0032382138525387
829 => 0.0032321173537789
830 => 0.0033084277996432
831 => 0.003416423068074
901 => 0.0034670920317637
902 => 0.0034168806275865
903 => 0.0033592004700416
904 => 0.0033627111939673
905 => 0.0033860664674125
906 => 0.0033885207764258
907 => 0.0033509769234802
908 => 0.00336154529817
909 => 0.0033454909706237
910 => 0.0032469655921061
911 => 0.0032451835804361
912 => 0.0032210038636115
913 => 0.0032202717113957
914 => 0.003179135981164
915 => 0.0031733808081468
916 => 0.0030917033190115
917 => 0.0031454636897025
918 => 0.0031094040555891
919 => 0.0030550536813725
920 => 0.0030456836563716
921 => 0.0030454019821055
922 => 0.0031012076639047
923 => 0.0031448115678191
924 => 0.003110031328363
925 => 0.0031021125420255
926 => 0.0031866644628758
927 => 0.0031759044602398
928 => 0.0031665863673515
929 => 0.0034067532762885
930 => 0.0032166424274072
1001 => 0.0031337432461471
1002 => 0.0030311397672102
1003 => 0.0030645479773237
1004 => 0.0030715875780634
1005 => 0.0028248447068872
1006 => 0.0027247411547809
1007 => 0.0026903893880208
1008 => 0.0026706194605877
1009 => 0.0026796288647741
1010 => 0.0025895239269029
1011 => 0.0026500759353505
1012 => 0.0025720526755348
1013 => 0.002558971822117
1014 => 0.0026984870758947
1015 => 0.0027178998084215
1016 => 0.0026350790603987
1017 => 0.0026882633880905
1018 => 0.002668978011552
1019 => 0.002573390160384
1020 => 0.002569739407566
1021 => 0.0025217767839254
1022 => 0.0024467245653217
1023 => 0.0024124236875
1024 => 0.0023945594925166
1025 => 0.0024019306075329
1026 => 0.0023982035462208
1027 => 0.0023738819500778
1028 => 0.0023995976316419
1029 => 0.0023339046916988
1030 => 0.0023077452336895
1031 => 0.0022959296134015
1101 => 0.0022376233480575
1102 => 0.0023304145451337
1103 => 0.0023486955799104
1104 => 0.002367012633973
1105 => 0.0025264500840033
1106 => 0.0025184850395653
1107 => 0.0025904851621505
1108 => 0.0025876873697865
1109 => 0.0025671517685006
1110 => 0.0024805154446176
1111 => 0.0025150471391734
1112 => 0.0024087639507476
1113 => 0.0024883985420705
1114 => 0.0024520566402108
1115 => 0.0024761113084951
1116 => 0.0024328588459979
1117 => 0.0024567965445943
1118 => 0.0023530306914377
1119 => 0.002256135597785
1120 => 0.002295129012015
1121 => 0.0023375193127207
1122 => 0.0024294322854986
1123 => 0.0023746896771777
1124 => 0.0023943771891771
1125 => 0.0023284273196288
1126 => 0.0021923539011017
1127 => 0.0021931240618731
1128 => 0.0021721921309533
1129 => 0.0021541038865266
1130 => 0.0023809775242643
1201 => 0.0023527622010702
1202 => 0.0023078047762905
1203 => 0.0023679820758951
1204 => 0.0023838939090528
1205 => 0.0023843468965734
1206 => 0.002428250700964
1207 => 0.0024516821692375
1208 => 0.0024558120670785
1209 => 0.0025248956518916
1210 => 0.0025480515582865
1211 => 0.0026434274595803
1212 => 0.002449694172861
1213 => 0.0024457043633108
1214 => 0.0023688288939088
1215 => 0.002320073255861
1216 => 0.0023721672341582
1217 => 0.0024183153873924
1218 => 0.0023702628456673
1219 => 0.0023765374931721
1220 => 0.002312030881943
1221 => 0.0023350889601392
1222 => 0.0023549496833404
1223 => 0.0023439837593481
1224 => 0.0023275672403748
1225 => 0.0024145317650938
1226 => 0.0024096248857924
1227 => 0.0024906082505165
1228 => 0.0025537405744948
1229 => 0.0026668849853169
1230 => 0.0025488128942725
1231 => 0.0025445098779808
]
'min_raw' => 0.0021541038865266
'max_raw' => 0.0062281478262775
'avg_raw' => 0.0041911258564021
'max_pct' => '224.23%'
'is_grow' => true
'min' => '$0.002154'
'max' => '$0.006228'
'avg' => '$0.004191'
'bar_min_pct' => 52.917825637622
'bar_max_pct' => 53.28786768811
'min_diff' => -0.00037877358612331
'max_diff' => -0.0021038715167484
'year' => 2030
]
5 => [
'items' => [
101 => 0.0025865725524578
102 => 0.0025480451187101
103 => 0.0025723931269169
104 => 0.002662962144776
105 => 0.0026648757254066
106 => 0.0026328207843351
107 => 0.0026308702382577
108 => 0.0026370267403331
109 => 0.0026730855652837
110 => 0.0026604855038702
111 => 0.0026750666139324
112 => 0.0026933005153391
113 => 0.0027687236625712
114 => 0.0027869079280249
115 => 0.0027427295904329
116 => 0.0027467183996736
117 => 0.0027301944886917
118 => 0.0027142325977272
119 => 0.0027501125975684
120 => 0.0028156840025015
121 => 0.0028152760861946
122 => 0.0028304873776131
123 => 0.0028399638861497
124 => 0.0027992837742824
125 => 0.002772802517306
126 => 0.002782957116277
127 => 0.0027991945411698
128 => 0.0027776915382267
129 => 0.002644965042902
130 => 0.0026852257829822
131 => 0.0026785244271832
201 => 0.0026689808816128
202 => 0.0027094633670905
203 => 0.0027055587326085
204 => 0.0025885997705295
205 => 0.0025960871038094
206 => 0.002589055100065
207 => 0.0026117769427755
208 => 0.0025468180646371
209 => 0.0025667989780477
210 => 0.0025793308196295
211 => 0.0025867121705952
212 => 0.0026133786717234
213 => 0.0026102496655996
214 => 0.0026131841683094
215 => 0.0026527235497872
216 => 0.0028527001730246
217 => 0.0028635844594039
218 => 0.0028099862525317
219 => 0.0028313976789992
220 => 0.0027902924223457
221 => 0.0028178866565185
222 => 0.002836765930722
223 => 0.0027514541208722
224 => 0.002746402509162
225 => 0.0027051275964923
226 => 0.0027273063966304
227 => 0.0026920183308985
228 => 0.002700676787905
301 => 0.0026764669872842
302 => 0.0027200398082784
303 => 0.0027687609926818
304 => 0.00278106988792
305 => 0.002748690483861
306 => 0.0027252456614155
307 => 0.0026840842764059
308 => 0.0027525365770182
309 => 0.0027725541157633
310 => 0.0027524314334089
311 => 0.0027477685682181
312 => 0.0027389324471071
313 => 0.0027496431930828
314 => 0.0027724450959483
315 => 0.0027616921396419
316 => 0.002768794656725
317 => 0.0027417271856882
318 => 0.0027992972410922
319 => 0.0028907323440619
320 => 0.0028910263228691
321 => 0.0028802733086003
322 => 0.0028758734068385
323 => 0.0028869066520257
324 => 0.0028928917349324
325 => 0.0029285712267167
326 => 0.002966856742935
327 => 0.0031455185418463
328 => 0.0030953510236387
329 => 0.0032538704002708
330 => 0.0033792386460219
331 => 0.0034168311012337
401 => 0.0033822478113005
402 => 0.0032639402445919
403 => 0.0032581355109531
404 => 0.0034349369637821
405 => 0.0033849824553384
406 => 0.0033790405255129
407 => 0.003315828431219
408 => 0.0033531946079169
409 => 0.0033450220769443
410 => 0.0033321213369902
411 => 0.0034034133991794
412 => 0.0035368657753113
413 => 0.0035160659709827
414 => 0.0035005398819265
415 => 0.003432509079259
416 => 0.0034734788176947
417 => 0.0034588902785614
418 => 0.0035215719007938
419 => 0.0034844406963513
420 => 0.0033846040008053
421 => 0.0034005033236371
422 => 0.003398100172976
423 => 0.0034475568432908
424 => 0.0034327111784523
425 => 0.0033952013186519
426 => 0.0035364096495978
427 => 0.0035272403660282
428 => 0.0035402403137399
429 => 0.0035459632927593
430 => 0.0036319143154361
501 => 0.0036671256993009
502 => 0.0036751192999002
503 => 0.0037085673912256
504 => 0.0036742870809175
505 => 0.0038114327635967
506 => 0.0039026266399059
507 => 0.0040085530200331
508 => 0.0041633399317256
509 => 0.004221541242381
510 => 0.0042110276965509
511 => 0.0043283853664376
512 => 0.0045392744905096
513 => 0.0042536544180766
514 => 0.0045544130478883
515 => 0.0044591963381153
516 => 0.0042334392321189
517 => 0.0042189031359942
518 => 0.0043717884692688
519 => 0.0047108734238039
520 => 0.0046259364885626
521 => 0.0047110123502021
522 => 0.0046117668385291
523 => 0.0046068384623677
524 => 0.0047061922172203
525 => 0.0049383376809245
526 => 0.0048280540729612
527 => 0.0046699354782957
528 => 0.0047866877879989
529 => 0.0046855461324178
530 => 0.0044576456746267
531 => 0.0046258715388889
601 => 0.0045133836942536
602 => 0.0045462136275009
603 => 0.0047826463456203
604 => 0.0047541981354528
605 => 0.0047910127536429
606 => 0.0047260359161437
607 => 0.0046653373040126
608 => 0.0045520388369319
609 => 0.0045184967463762
610 => 0.0045277665734878
611 => 0.0045184921527103
612 => 0.0044551027016453
613 => 0.0044414137557232
614 => 0.0044185982461265
615 => 0.0044256697265736
616 => 0.0043827698936191
617 => 0.004463730741962
618 => 0.004478757788839
619 => 0.0045376743426886
620 => 0.0045437912547574
621 => 0.0047078730186038
622 => 0.0046174995403593
623 => 0.0046781298720364
624 => 0.0046727065244964
625 => 0.0042383320731613
626 => 0.004298185040037
627 => 0.0043912974736
628 => 0.0043493504484908
629 => 0.0042900471690786
630 => 0.0042421565913126
701 => 0.0041695974689341
702 => 0.0042717230403073
703 => 0.0044060073068194
704 => 0.004547196925359
705 => 0.004716827000924
706 => 0.0046789675427696
707 => 0.0045440258090885
708 => 0.0045500791966864
709 => 0.0045874988568967
710 => 0.0045390369969898
711 => 0.0045247446484154
712 => 0.0045855353076765
713 => 0.0045859539395368
714 => 0.0045301927129026
715 => 0.0044682243136953
716 => 0.00446796466384
717 => 0.0044569379857448
718 => 0.0046137284600663
719 => 0.0046999473676383
720 => 0.0047098322264427
721 => 0.0046992820378823
722 => 0.0047033423867372
723 => 0.0046531735041251
724 => 0.0047678446926563
725 => 0.0048730783150578
726 => 0.0048448734562658
727 => 0.0048025903633796
728 => 0.0047689098432661
729 => 0.0048369393961094
730 => 0.0048339101472097
731 => 0.0048721591911699
801 => 0.0048704239935987
802 => 0.0048575622787342
803 => 0.0048448739155981
804 => 0.0048951818412051
805 => 0.0048806939665509
806 => 0.0048661835882256
807 => 0.0048370808030666
808 => 0.0048410363549158
809 => 0.0047987605628017
810 => 0.0047792018469611
811 => 0.00448508568864
812 => 0.0044064882406138
813 => 0.0044312165977615
814 => 0.004439357815006
815 => 0.0044051521048996
816 => 0.0044541943064661
817 => 0.0044465511313005
818 => 0.004476286254762
819 => 0.0044577090405722
820 => 0.0044584714559226
821 => 0.0045131030817749
822 => 0.0045289628751793
823 => 0.0045208964562496
824 => 0.0045265458995673
825 => 0.0046567349363434
826 => 0.0046382262185249
827 => 0.0046283938310762
828 => 0.0046311174695952
829 => 0.004664383559776
830 => 0.0046736962487654
831 => 0.0046342377311262
901 => 0.0046528465961518
902 => 0.0047320807816143
903 => 0.0047598082622597
904 => 0.0048483010705339
905 => 0.0048107077527448
906 => 0.0048797119145474
907 => 0.0050918071826765
908 => 0.0052612435587342
909 => 0.0051054228650571
910 => 0.0054165711920948
911 => 0.0056588447962702
912 => 0.0056495459318141
913 => 0.0056072999250367
914 => 0.00533147786786
915 => 0.0050776622985709
916 => 0.0052899897998596
917 => 0.0052905310663259
918 => 0.0052722919456613
919 => 0.0051590103336661
920 => 0.005268349991116
921 => 0.005277028976061
922 => 0.0052721710524202
923 => 0.0051853183061062
924 => 0.0050527102155555
925 => 0.0050786215190302
926 => 0.005121064762698
927 => 0.0050407108478466
928 => 0.0050150329032362
929 => 0.0050627730876958
930 => 0.0052166019090871
1001 => 0.0051875214614727
1002 => 0.0051867620534622
1003 => 0.0053111805403853
1004 => 0.0052221237549384
1005 => 0.0050789483435465
1006 => 0.0050427946639184
1007 => 0.0049144734572754
1008 => 0.0050031053717681
1009 => 0.0050062950765824
1010 => 0.0049577522828109
1011 => 0.0050828873237264
1012 => 0.0050817341822948
1013 => 0.0052005312797512
1014 => 0.0054276267119357
1015 => 0.0053604634179512
1016 => 0.0052823598143929
1017 => 0.0052908518416777
1018 => 0.0053839884208827
1019 => 0.005327675918994
1020 => 0.0053479262872979
1021 => 0.005383957769525
1022 => 0.0054056964573639
1023 => 0.0052877239790371
1024 => 0.0052602189510631
1025 => 0.0052039533167815
1026 => 0.0051892746630452
1027 => 0.0052351018481466
1028 => 0.0052230280039707
1029 => 0.0050060269942439
1030 => 0.0049833491813452
1031 => 0.0049840446774904
1101 => 0.0049270202386854
1102 => 0.0048400442820744
1103 => 0.0050686119029836
1104 => 0.0050502547242228
1105 => 0.0050299898196037
1106 => 0.0050324721547896
1107 => 0.0051316856121508
1108 => 0.0050741367964816
1109 => 0.0052271397550036
1110 => 0.0051956869464214
1111 => 0.0051634274919814
1112 => 0.0051589682527308
1113 => 0.0051465511150187
1114 => 0.0051039681295905
1115 => 0.0050525466158452
1116 => 0.0050185936784154
1117 => 0.0046293873864801
1118 => 0.0047016218103544
1119 => 0.0047847209306469
1120 => 0.0048134064139731
1121 => 0.0047643379097687
1122 => 0.0051059056532125
1123 => 0.0051683133713684
1124 => 0.0049792763223195
1125 => 0.0049439152087744
1126 => 0.0051082239219296
1127 => 0.0050091256819737
1128 => 0.005053749613358
1129 => 0.0049572970816907
1130 => 0.0051532811795759
1201 => 0.0051517881091132
1202 => 0.0050755458685342
1203 => 0.0051399852881873
1204 => 0.0051287873532463
1205 => 0.005042710051409
1206 => 0.0051560099835775
1207 => 0.0051560661789303
1208 => 0.0050826846800223
1209 => 0.0049969911545734
1210 => 0.0049816711762139
1211 => 0.0049701296304695
1212 => 0.0050509111006145
1213 => 0.0051233395141493
1214 => 0.0052581108352113
1215 => 0.0052919955474139
1216 => 0.0054242498349736
1217 => 0.0053454988460762
1218 => 0.0053804081394584
1219 => 0.0054183071156458
1220 => 0.0054364772785187
1221 => 0.005406869973182
1222 => 0.0056123153197987
1223 => 0.005629661201736
1224 => 0.0056354771259082
1225 => 0.0055662021109542
1226 => 0.0056277345382525
1227 => 0.0055989455532594
1228 => 0.005673846494401
1229 => 0.0056855919183552
1230 => 0.0056756439621216
1231 => 0.0056793721450735
]
'min_raw' => 0.0025468180646371
'max_raw' => 0.0056855919183552
'avg_raw' => 0.0041162049914961
'max_pct' => '195.98%'
'is_grow' => true
'min' => '$0.002546'
'max' => '$0.005685'
'avg' => '$0.004116'
'bar_min_pct' => 53.449773750392
'bar_max_pct' => 53.001449945884
'min_diff' => 0.00039271417811047
'max_diff' => -0.00054255590792233
'year' => 2031
]
6 => [
'items' => [
101 => 0.0055040607847788
102 => 0.0054949699659064
103 => 0.0053710160055264
104 => 0.0054215281606027
105 => 0.0053270981077982
106 => 0.0053570428502798
107 => 0.0053702422074417
108 => 0.0053633476123173
109 => 0.0054243840420628
110 => 0.0053724906078603
111 => 0.0052355353029293
112 => 0.0050985426846171
113 => 0.005096822853886
114 => 0.0050607551156049
115 => 0.0050346847469635
116 => 0.0050397068248599
117 => 0.0050574052824065
118 => 0.0050336560804369
119 => 0.0050387241767922
120 => 0.0051228883448401
121 => 0.0051397668685107
122 => 0.005082407050213
123 => 0.0048520991027656
124 => 0.0047955809547782
125 => 0.0048362050787479
126 => 0.0048167893640191
127 => 0.0038875249517595
128 => 0.0041058418414461
129 => 0.0039761253589354
130 => 0.0040359046820447
131 => 0.0039034977433216
201 => 0.0039666892745225
202 => 0.0039550201060949
203 => 0.0043060672042444
204 => 0.0043005860866563
205 => 0.0043032096075915
206 => 0.0041779821178098
207 => 0.0043774729093289
208 => 0.004475749246688
209 => 0.0044575609121828
210 => 0.0044621385241255
211 => 0.0043834799845966
212 => 0.0043039711941932
213 => 0.0042157837093206
214 => 0.0043796251559112
215 => 0.0043614087839171
216 => 0.0044031905872279
217 => 0.0045094534769703
218 => 0.0045251010911384
219 => 0.0045461316432627
220 => 0.0045385936873828
221 => 0.0047181783781445
222 => 0.0046964294871553
223 => 0.0047488380568562
224 => 0.0046410296527336
225 => 0.0045190342102012
226 => 0.0045422215554951
227 => 0.0045399884276825
228 => 0.0045115581475626
229 => 0.004485892561874
301 => 0.0044431665929365
302 => 0.0045783578809084
303 => 0.004572869361505
304 => 0.0046617221109399
305 => 0.0046460165244077
306 => 0.0045411307737369
307 => 0.0045448767888413
308 => 0.0045700705406911
309 => 0.0046572664035008
310 => 0.0046831520723298
311 => 0.0046711607991626
312 => 0.0046995432533079
313 => 0.0047219755878185
314 => 0.0047023604091482
315 => 0.0049800699743689
316 => 0.0048647456010459
317 => 0.0049209538981817
318 => 0.0049343592458501
319 => 0.0049000217296817
320 => 0.0049074683074043
321 => 0.0049187478435832
322 => 0.0049872349785017
323 => 0.0051669650374399
324 => 0.0052465662570798
325 => 0.0054860504538213
326 => 0.0052399564838911
327 => 0.0052253542861536
328 => 0.0052684926217166
329 => 0.0054090951971806
330 => 0.0055230403784658
331 => 0.0055608425687533
401 => 0.005565838752246
402 => 0.0056367581742675
403 => 0.0056774078644012
404 => 0.0056281466910681
405 => 0.0055864030045281
406 => 0.0054368823007588
407 => 0.0054541897293515
408 => 0.0055734207494037
409 => 0.0057418415878995
410 => 0.0058863641885306
411 => 0.0058357574109107
412 => 0.0062218514013329
413 => 0.0062601310434308
414 => 0.0062548420346219
415 => 0.0063420487560953
416 => 0.0061689611733105
417 => 0.0060949628782561
418 => 0.005595428463369
419 => 0.0057357772582083
420 => 0.0059397824739029
421 => 0.0059127816186254
422 => 0.0057646275779129
423 => 0.0058862518004054
424 => 0.0058460390289083
425 => 0.0058143215475991
426 => 0.0059596254782128
427 => 0.0057998578377466
428 => 0.0059381886694733
429 => 0.0057607779469346
430 => 0.0058359885784081
501 => 0.0057932953864548
502 => 0.0058209231139294
503 => 0.0056594119836401
504 => 0.0057465594690831
505 => 0.0056557863617313
506 => 0.0056557433234594
507 => 0.0056537395020835
508 => 0.0057605336603334
509 => 0.0057640162139999
510 => 0.0056850951696962
511 => 0.0056737214142336
512 => 0.0057157761494053
513 => 0.0056665410686719
514 => 0.0056895778530651
515 => 0.0056672388294032
516 => 0.0056622098446451
517 => 0.005622138038481
518 => 0.0056048740025883
519 => 0.0056116436759013
520 => 0.0055885352908784
521 => 0.0055746116530353
522 => 0.0056509697400637
523 => 0.0056101746944409
524 => 0.0056447173142386
525 => 0.0056053516393529
526 => 0.0054688930593908
527 => 0.0053904142870313
528 => 0.0051326566792
529 => 0.0052057564170337
530 => 0.0052542216188445
531 => 0.0052382038699352
601 => 0.0052726161926385
602 => 0.0052747288297671
603 => 0.0052635410328642
604 => 0.0052505869972961
605 => 0.0052442816891847
606 => 0.0052912762900053
607 => 0.0053185582375472
608 => 0.005259085750227
609 => 0.0052451521785564
610 => 0.0053052821468031
611 => 0.0053419613926977
612 => 0.0056127803360952
613 => 0.0055927171940346
614 => 0.0056430717434138
615 => 0.0056374025939073
616 => 0.0056901821837654
617 => 0.0057764545068646
618 => 0.005601038751883
619 => 0.0056314848615274
620 => 0.005624020178546
621 => 0.0057055176299925
622 => 0.0057057720561401
623 => 0.0056569102628983
624 => 0.0056833990337068
625 => 0.0056686137285229
626 => 0.005695332773344
627 => 0.0055924492385405
628 => 0.0057177502783399
629 => 0.0057887878936855
630 => 0.0057897742510435
701 => 0.0058234455169279
702 => 0.0058576574731747
703 => 0.005923324343957
704 => 0.0058558260597894
705 => 0.0057344032173972
706 => 0.0057431695544245
707 => 0.0056719793863569
708 => 0.0056731761059437
709 => 0.0056667879230009
710 => 0.0056859593408922
711 => 0.0055966562866653
712 => 0.0056176155349959
713 => 0.0055882724645958
714 => 0.005631421075423
715 => 0.0055850003028938
716 => 0.0056240165788498
717 => 0.0056408547101424
718 => 0.005702987777111
719 => 0.0055758231983837
720 => 0.0053165260140736
721 => 0.0053710334258901
722 => 0.0052904126823487
723 => 0.0052978744391083
724 => 0.0053129483752924
725 => 0.0052640888162347
726 => 0.0052734096803612
727 => 0.0052730766735047
728 => 0.0052702070003202
729 => 0.0052574967419636
730 => 0.0052390643526985
731 => 0.0053124933183403
801 => 0.0053249703304601
802 => 0.0053527051828278
803 => 0.0054352252907437
804 => 0.0054269795860048
805 => 0.005440428672545
806 => 0.0054110693921411
807 => 0.0052992363319218
808 => 0.0053053094051368
809 => 0.0052295780848314
810 => 0.0053507685627003
811 => 0.0053220690579048
812 => 0.0053035663004618
813 => 0.0052985176516667
814 => 0.005381242310969
815 => 0.0054059948255824
816 => 0.0053905707195548
817 => 0.0053589354280991
818 => 0.0054196845398284
819 => 0.0054359384393279
820 => 0.0054395770880051
821 => 0.0055472128665025
822 => 0.0054455927323387
823 => 0.0054700537086492
824 => 0.0056608912631301
825 => 0.0054878279349983
826 => 0.0055795034396825
827 => 0.0055750164007845
828 => 0.005621914486851
829 => 0.0055711693888745
830 => 0.0055717984351814
831 => 0.0056134407584569
901 => 0.005554961625649
902 => 0.0055404813699719
903 => 0.0055204770004635
904 => 0.0055641558094398
905 => 0.0055903392799986
906 => 0.0058013588230617
907 => 0.0059376870715408
908 => 0.0059317687027342
909 => 0.0059858515149048
910 => 0.0059614867126802
911 => 0.0058828063391867
912 => 0.0060171041426907
913 => 0.0059746066984033
914 => 0.0059781101360759
915 => 0.0059779797379508
916 => 0.0060062368232109
917 => 0.0059862140885803
918 => 0.0059467472233318
919 => 0.0059729471703252
920 => 0.0060507516462432
921 => 0.0062922591268255
922 => 0.0064274099125079
923 => 0.0062841228798271
924 => 0.0063829603562805
925 => 0.0063236930898022
926 => 0.0063129224644346
927 => 0.0063749997036795
928 => 0.006437185600914
929 => 0.0064332246280972
930 => 0.0063880808599861
1001 => 0.0063625802908609
1002 => 0.0065556791435946
1003 => 0.0066979510889357
1004 => 0.0066882490960667
1005 => 0.0067310705373335
1006 => 0.0068567956133102
1007 => 0.0068682903386196
1008 => 0.0068668422674338
1009 => 0.006838351391404
1010 => 0.0069621440561673
1011 => 0.0070654140750375
1012 => 0.0068317565767837
1013 => 0.0069207302933175
1014 => 0.0069606734612237
1015 => 0.0070193218823138
1016 => 0.0071182715993095
1017 => 0.007225757237083
1018 => 0.0072409568847842
1019 => 0.0072301720073701
1020 => 0.0071592823398894
1021 => 0.0072768944073115
1022 => 0.0073457887980651
1023 => 0.0073868138311387
1024 => 0.0074908464890988
1025 => 0.0069609201366304
1026 => 0.0065858119253046
1027 => 0.0065272333614778
1028 => 0.0066463551745078
1029 => 0.0066777666466251
1030 => 0.0066651047216012
1031 => 0.0062428863264075
1101 => 0.0065250104690072
1102 => 0.0068285523247728
1103 => 0.0068402126036659
1104 => 0.006992172003423
1105 => 0.0070416562130102
1106 => 0.0071640034475886
1107 => 0.0071563505947541
1108 => 0.0071861401994043
1109 => 0.0071792920851792
1110 => 0.0074059145739859
1111 => 0.0076559128329048
1112 => 0.0076472561881442
1113 => 0.0076113159805795
1114 => 0.0076646933175292
1115 => 0.0079227183121751
1116 => 0.0078989635054344
1117 => 0.0079220392767534
1118 => 0.0082262652870924
1119 => 0.0086218023761784
1120 => 0.0084380356870235
1121 => 0.0088367565250494
1122 => 0.0090877301573032
1123 => 0.0095217631031283
1124 => 0.0094674200406537
1125 => 0.0096363858813825
1126 => 0.0093701346170847
1127 => 0.0087587678959985
1128 => 0.0086620167721688
1129 => 0.0088557149722045
1130 => 0.0093319030961984
1201 => 0.0088407181135703
1202 => 0.0089400841958353
1203 => 0.0089114667574583
1204 => 0.0089099418557834
1205 => 0.0089681411504883
1206 => 0.0088837200380478
1207 => 0.0085397732388971
1208 => 0.0086974020300566
1209 => 0.0086365339838337
1210 => 0.0087040716191315
1211 => 0.0090685443821944
1212 => 0.0089074022856988
1213 => 0.0087376521771616
1214 => 0.0089505564838319
1215 => 0.0092216568280804
1216 => 0.0092046918557515
1217 => 0.0091717727186251
1218 => 0.0093573361710167
1219 => 0.0096638326293774
1220 => 0.0097466773904698
1221 => 0.0098078316994216
1222 => 0.0098162638454155
1223 => 0.0099031201897027
1224 => 0.0094360717358537
1225 => 0.010177289626767
1226 => 0.010305277480797
1227 => 0.010281221068792
1228 => 0.010423474181994
1229 => 0.010381619707477
1230 => 0.010320979140667
1231 => 0.010546480583197
]
'min_raw' => 0.0038875249517595
'max_raw' => 0.010546480583197
'avg_raw' => 0.0072170027674783
'max_pct' => '449.04%'
'is_grow' => true
'min' => '$0.003887'
'max' => '$0.010546'
'avg' => '$0.007217'
'bar_min_pct' => 55.26581844176
'bar_max_pct' => 55.567535276936
'min_diff' => 0.0013407068871225
'max_diff' => 0.0048608886648418
'year' => 2032
]
7 => [
'items' => [
101 => 0.010287961376365
102 => 0.0099210259089294
103 => 0.0097197178543338
104 => 0.0099848165396829
105 => 0.010146703056156
106 => 0.010253699745629
107 => 0.010286076879214
108 => 0.0094723273778096
109 => 0.0090337615291688
110 => 0.0093148772099799
111 => 0.0096578577421373
112 => 0.0094341664616801
113 => 0.0094429347363704
114 => 0.0091240097554728
115 => 0.0096860755262546
116 => 0.0096041872711689
117 => 0.010029023683411
118 => 0.0099276330641044
119 => 0.010274070666233
120 => 0.010182842035205
121 => 0.010561526982082
122 => 0.010712594659877
123 => 0.010966260802701
124 => 0.011152858649969
125 => 0.011262432474934
126 => 0.011255854073484
127 => 0.011690040157454
128 => 0.011434015793043
129 => 0.011112388851033
130 => 0.011106571634372
131 => 0.011273146785128
201 => 0.011622242603452
202 => 0.011712758070006
203 => 0.011763343867462
204 => 0.011685869957753
205 => 0.011407973859617
206 => 0.011287979733406
207 => 0.011390218205502
208 => 0.011265189339581
209 => 0.011481024239064
210 => 0.011777411655902
211 => 0.011716208826368
212 => 0.011920800709459
213 => 0.012132531784765
214 => 0.01243531673189
215 => 0.012514475929163
216 => 0.0126453230721
217 => 0.012780007763229
218 => 0.012823264856166
219 => 0.012905856068469
220 => 0.012905420772012
221 => 0.013154314949319
222 => 0.013428852934499
223 => 0.013532484668336
224 => 0.013770780126006
225 => 0.013362707505615
226 => 0.013672235275782
227 => 0.013951437072455
228 => 0.013618561180322
301 => 0.014077353047492
302 => 0.014095166896049
303 => 0.014364134859692
304 => 0.014091484300513
305 => 0.013929585268804
306 => 0.01439698170707
307 => 0.014623140120697
308 => 0.014555019365975
309 => 0.014036617058998
310 => 0.013734884681017
311 => 0.012945192848012
312 => 0.013880616936355
313 => 0.014336234723093
314 => 0.014035437119
315 => 0.014187141934153
316 => 0.015014794215174
317 => 0.01532991061727
318 => 0.015264368608464
319 => 0.015275444129039
320 => 0.015445475219843
321 => 0.0161994867143
322 => 0.015747665548972
323 => 0.016093065900449
324 => 0.016276265001439
325 => 0.016446430536235
326 => 0.016028557764145
327 => 0.015484911427426
328 => 0.015312715811867
329 => 0.014005528725346
330 => 0.013937483960667
331 => 0.013899288372285
401 => 0.013658470590411
402 => 0.013469253779399
403 => 0.013318781546114
404 => 0.012923897471159
405 => 0.013057159254513
406 => 0.012427796457747
407 => 0.01283044047187
408 => 0.011825962251735
409 => 0.012662521561695
410 => 0.012207220362968
411 => 0.012512942872627
412 => 0.012511876235591
413 => 0.0119489441659
414 => 0.011624256696195
415 => 0.011831160188917
416 => 0.012052977157134
417 => 0.012088966213945
418 => 0.012376557703254
419 => 0.012456818306162
420 => 0.012213624932342
421 => 0.011805146673289
422 => 0.01190002685647
423 => 0.011622333952311
424 => 0.011135687819076
425 => 0.011485205567992
426 => 0.011604546294682
427 => 0.01165725395828
428 => 0.01117869337793
429 => 0.011028319253528
430 => 0.010948261331457
501 => 0.011743370511872
502 => 0.011786928387633
503 => 0.011564080136779
504 => 0.012571375361978
505 => 0.012343393429561
506 => 0.012598105105001
507 => 0.011891417474333
508 => 0.011918413893506
509 => 0.011583856643976
510 => 0.011771186348589
511 => 0.011638787751287
512 => 0.011756051959685
513 => 0.0118263396427
514 => 0.012160841994677
515 => 0.012666341041236
516 => 0.012110878497962
517 => 0.011868855513488
518 => 0.012019005211867
519 => 0.012418873645146
520 => 0.013024694790452
521 => 0.012666036479144
522 => 0.01282520294729
523 => 0.012859973739756
524 => 0.01259551237925
525 => 0.013034445858038
526 => 0.01326967387521
527 => 0.013510969147248
528 => 0.013720479071019
529 => 0.013414590509399
530 => 0.013741935117736
531 => 0.013478153147518
601 => 0.013241513450955
602 => 0.013241872335694
603 => 0.013093424797285
604 => 0.012805788986025
605 => 0.012752744529304
606 => 0.013028688491945
607 => 0.013249969417993
608 => 0.013268195174927
609 => 0.013390707665411
610 => 0.013463209295301
611 => 0.014173823829408
612 => 0.014459638873537
613 => 0.014809128099297
614 => 0.014945273848863
615 => 0.015355023744107
616 => 0.015024117425438
617 => 0.014952523761896
618 => 0.013958604544205
619 => 0.014121358760421
620 => 0.01438194396403
621 => 0.013962901498233
622 => 0.014228687492501
623 => 0.014281159277887
624 => 0.013948662595593
625 => 0.01412626343994
626 => 0.013654608252336
627 => 0.012676621835441
628 => 0.013035534636492
629 => 0.013299815266809
630 => 0.01292265422178
701 => 0.013598700796845
702 => 0.013203768344126
703 => 0.013078593716715
704 => 0.012590242867208
705 => 0.012820725669828
706 => 0.013132456960566
707 => 0.012939843265542
708 => 0.013339545603809
709 => 0.013905630711514
710 => 0.014309056670216
711 => 0.014340026705965
712 => 0.01408065084196
713 => 0.014496302319343
714 => 0.014499329886579
715 => 0.014030473322105
716 => 0.013743301286968
717 => 0.01367805519637
718 => 0.013841052722934
719 => 0.014038961811185
720 => 0.014351009282986
721 => 0.014539573034816
722 => 0.015031247293102
723 => 0.015164280249989
724 => 0.015310443136535
725 => 0.015505761827925
726 => 0.015740291995624
727 => 0.015227153340509
728 => 0.015247541295887
729 => 0.014769713685132
730 => 0.01425908635563
731 => 0.014646588848127
801 => 0.01515319680977
802 => 0.015036980383617
803 => 0.015023903661589
804 => 0.015045895080861
805 => 0.014958271690815
806 => 0.014561954345112
807 => 0.014362926255178
808 => 0.014619723268674
809 => 0.014756199452627
810 => 0.014967862111964
811 => 0.014941770221544
812 => 0.015486990501086
813 => 0.01569884661511
814 => 0.015644644755308
815 => 0.015654619201953
816 => 0.016038174576827
817 => 0.016464767037866
818 => 0.016864327171463
819 => 0.017270776900864
820 => 0.016780785888068
821 => 0.016531998670214
822 => 0.016788683574167
823 => 0.016652482951028
824 => 0.017435132131314
825 => 0.017489321062468
826 => 0.01827191364831
827 => 0.019014687201666
828 => 0.018548164440974
829 => 0.01898807439166
830 => 0.019463872869712
831 => 0.020381765329395
901 => 0.02007265144082
902 => 0.019835875046603
903 => 0.019612122498164
904 => 0.020077716031749
905 => 0.020676694674669
906 => 0.020805708937407
907 => 0.021014761330285
908 => 0.020794968300884
909 => 0.02105968479539
910 => 0.021994250343316
911 => 0.021741722482628
912 => 0.021383092324572
913 => 0.02212084206803
914 => 0.022387830832259
915 => 0.024261697802713
916 => 0.026627532258495
917 => 0.025648061258894
918 => 0.025040072002111
919 => 0.025182963899153
920 => 0.026046886553854
921 => 0.02632435109101
922 => 0.025570106831259
923 => 0.025836518654781
924 => 0.027304473995419
925 => 0.028091984938026
926 => 0.027022439301136
927 => 0.024071605307752
928 => 0.021350801602697
929 => 0.022072481264665
930 => 0.021990665187325
1001 => 0.023567800069682
1002 => 0.021735699776667
1003 => 0.021766547646919
1004 => 0.023376296008428
1005 => 0.022946842743651
1006 => 0.02225118345493
1007 => 0.021355880685367
1008 => 0.019700830710346
1009 => 0.018234906792987
1010 => 0.021109921177044
1011 => 0.020985945328929
1012 => 0.020806409928667
1013 => 0.02120594653419
1014 => 0.023145982880167
1015 => 0.023101258763107
1016 => 0.022816746748819
1017 => 0.023032546604083
1018 => 0.022213352696926
1019 => 0.022424477619498
1020 => 0.021350370613489
1021 => 0.021835911838876
1022 => 0.022249690882533
1023 => 0.022332763151651
1024 => 0.022519929215748
1025 => 0.020920615690478
1026 => 0.021638660509946
1027 => 0.022060444569683
1028 => 0.020154808843159
1029 => 0.022022776278455
1030 => 0.020892775200155
1031 => 0.020509235862133
1101 => 0.021025621053314
1102 => 0.02082438524211
1103 => 0.0206513745086
1104 => 0.020554831546599
1105 => 0.020934007839649
1106 => 0.020916318812364
1107 => 0.020295912801989
1108 => 0.019486618452437
1109 => 0.019758244200328
1110 => 0.019659560019615
1111 => 0.019301915818195
1112 => 0.019542924827826
1113 => 0.01848164312128
1114 => 0.016655763105791
1115 => 0.01786199537224
1116 => 0.01781555674211
1117 => 0.017792140278975
1118 => 0.0186985904894
1119 => 0.018611456217032
1120 => 0.018453306659463
1121 => 0.019299011277548
1122 => 0.018990317715615
1123 => 0.019941638536143
1124 => 0.020568239956116
1125 => 0.020409313567578
1126 => 0.02099863523169
1127 => 0.019764501908953
1128 => 0.020174431493931
1129 => 0.020258917413257
1130 => 0.019288575413836
1201 => 0.0186257124616
1202 => 0.018581507059876
1203 => 0.017432194048839
1204 => 0.018046147782405
1205 => 0.018586401660811
1206 => 0.018327661978449
1207 => 0.018245752724641
1208 => 0.018664209338395
1209 => 0.018696727001122
1210 => 0.017955320844875
1211 => 0.018109482662038
1212 => 0.018752363066878
1213 => 0.018093283725297
1214 => 0.016812800224605
1215 => 0.016495222612363
1216 => 0.016452851904774
1217 => 0.015591556232977
1218 => 0.01651644466697
1219 => 0.016112706080063
1220 => 0.01738811143857
1221 => 0.016659606737927
1222 => 0.016628202356326
1223 => 0.016580730027515
1224 => 0.015839377263124
1225 => 0.0160016864031
1226 => 0.016541226704759
1227 => 0.016733740762747
1228 => 0.016713659969278
1229 => 0.016538582662935
1230 => 0.016618732157238
1231 => 0.016360542710154
]
'min_raw' => 0.0090337615291688
'max_raw' => 0.028091984938026
'avg_raw' => 0.018562873233597
'max_pct' => '1362.43%'
'is_grow' => true
'min' => '$0.009033'
'max' => '$0.028091'
'avg' => '$0.018562'
'bar_min_pct' => 62.236615494192
'bar_max_pct' => 64.829887174949
'min_diff' => 0.0051462365774092
'max_diff' => 0.017545504354829
'year' => 2033
]
8 => [
'items' => [
101 => 0.01626937064264
102 => 0.015981606518713
103 => 0.015558672753409
104 => 0.015617484287478
105 => 0.01477954183177
106 => 0.014322986308929
107 => 0.014196617757511
108 => 0.01402763244925
109 => 0.014215705097732
110 => 0.014777168046075
111 => 0.014099924609364
112 => 0.012938838240226
113 => 0.013008621509406
114 => 0.013165403796415
115 => 0.012873241041792
116 => 0.012596733513903
117 => 0.012837134375638
118 => 0.012345166774703
119 => 0.013224855730585
120 => 0.013201062609628
121 => 0.013528956252781
122 => 0.013733994876899
123 => 0.013261447230349
124 => 0.013142602775147
125 => 0.01321030197801
126 => 0.012091384956527
127 => 0.01343751686075
128 => 0.013449158265357
129 => 0.013349477491409
130 => 0.014066251173248
131 => 0.015578867209246
201 => 0.015009760211665
202 => 0.014789384780851
203 => 0.014370450925781
204 => 0.014928655413831
205 => 0.014885794018495
206 => 0.014691958534086
207 => 0.014574726228311
208 => 0.014790730346239
209 => 0.014547960927688
210 => 0.014504352869259
211 => 0.014240135481213
212 => 0.014145821894806
213 => 0.014075995870162
214 => 0.013999124277992
215 => 0.014168683855111
216 => 0.01378443954594
217 => 0.013321078577015
218 => 0.013282555126084
219 => 0.013388921761121
220 => 0.013341862443182
221 => 0.013282329824175
222 => 0.013168665841746
223 => 0.013134944166207
224 => 0.01324452325228
225 => 0.013120814852961
226 => 0.013303353334901
227 => 0.013253712968128
228 => 0.012976425914581
301 => 0.012630823581046
302 => 0.012627746995352
303 => 0.012553287539493
304 => 0.012458452227403
305 => 0.012432071213117
306 => 0.012816888485595
307 => 0.013613448723013
308 => 0.013457064888337
309 => 0.01357006823575
310 => 0.0141259328615
311 => 0.014302625510594
312 => 0.014177213253462
313 => 0.014005541220809
314 => 0.014013093918995
315 => 0.01459974922323
316 => 0.014636338194949
317 => 0.014728786722433
318 => 0.014847609206202
319 => 0.014197449236251
320 => 0.013982471442879
321 => 0.013880603037865
322 => 0.013566887778457
323 => 0.013905202789815
324 => 0.01370808112079
325 => 0.013734679568576
326 => 0.013717357294562
327 => 0.013726816427501
328 => 0.013224609839594
329 => 0.013407587525026
330 => 0.013103351633889
331 => 0.012696013927739
401 => 0.012694648388917
402 => 0.012794343715422
403 => 0.012735041034138
404 => 0.012575459043615
405 => 0.012598126912163
406 => 0.012399532531429
407 => 0.012622239865651
408 => 0.012628626315112
409 => 0.012542871860486
410 => 0.012885983236545
411 => 0.013026556247268
412 => 0.012970110828195
413 => 0.013022595886194
414 => 0.013463563342698
415 => 0.013535460278867
416 => 0.013567392148668
417 => 0.013524607673297
418 => 0.013030655961804
419 => 0.013052564820653
420 => 0.012891812151171
421 => 0.012755993085158
422 => 0.012761425135522
423 => 0.012831253790695
424 => 0.013136199623234
425 => 0.013777940150274
426 => 0.013802293734169
427 => 0.013831810988294
428 => 0.013711749481585
429 => 0.013675537782328
430 => 0.013723310360681
501 => 0.013964314361523
502 => 0.014584242083637
503 => 0.014365118223062
504 => 0.014186967113548
505 => 0.014343253665786
506 => 0.014319194576083
507 => 0.014116111646781
508 => 0.014110411785344
509 => 0.013720630714474
510 => 0.013576537527459
511 => 0.013456122475201
512 => 0.01332463238165
513 => 0.013246680646605
514 => 0.013366449940064
515 => 0.013393842594547
516 => 0.01313196494119
517 => 0.013096271984708
518 => 0.013310126929462
519 => 0.013216017341592
520 => 0.013312811386521
521 => 0.013335268435229
522 => 0.013331652333157
523 => 0.013233391115004
524 => 0.013296019885263
525 => 0.013147884173065
526 => 0.012986808835314
527 => 0.012884052805176
528 => 0.012794384540272
529 => 0.012844137705191
530 => 0.012666776756824
531 => 0.012610035419871
601 => 0.013274802667091
602 => 0.013765873380065
603 => 0.013758733017413
604 => 0.013715267896122
605 => 0.01365068754246
606 => 0.013959589906406
607 => 0.013851974499505
608 => 0.013930273699594
609 => 0.013950204132224
610 => 0.014010527549131
611 => 0.014032087985703
612 => 0.013966917371697
613 => 0.013748196831175
614 => 0.013203166039518
615 => 0.012949452734719
616 => 0.012865723118206
617 => 0.012868766530741
618 => 0.012784815626632
619 => 0.012809542930307
620 => 0.012776216479528
621 => 0.012713104244285
622 => 0.012840240702511
623 => 0.012854891994963
624 => 0.012825216826446
625 => 0.012832206402888
626 => 0.012586508681995
627 => 0.012605188546087
628 => 0.0125011766891
629 => 0.012481675719797
630 => 0.012218742802682
701 => 0.011752919027276
702 => 0.012011030617459
703 => 0.0116992681125
704 => 0.011581198927899
705 => 0.012140120084274
706 => 0.012084019902233
707 => 0.011988000776743
708 => 0.011845968478005
709 => 0.011793287316801
710 => 0.011473213258157
711 => 0.011454301575244
712 => 0.011612938921434
713 => 0.011539733244545
714 => 0.011436924749035
715 => 0.011064562799827
716 => 0.010645904684112
717 => 0.010658541341034
718 => 0.010791708698232
719 => 0.011178910749349
720 => 0.011027624209314
721 => 0.010917864088706
722 => 0.010897309317493
723 => 0.01115459531355
724 => 0.011518708901053
725 => 0.011689542849727
726 => 0.011520251594895
727 => 0.011325778916633
728 => 0.011337615567459
729 => 0.011416359502493
730 => 0.011424634376685
731 => 0.011298052655251
801 => 0.011333684668378
802 => 0.011279556382178
803 => 0.010947371189684
804 => 0.010941363012922
805 => 0.010859839409474
806 => 0.010857370907162
807 => 0.010718678920681
808 => 0.01069927495304
809 => 0.01042389359588
810 => 0.010605150439094
811 => 0.010483572865077
812 => 0.010300326783784
813 => 0.010268735090299
814 => 0.010267785405845
815 => 0.010455938158259
816 => 0.010602951764634
817 => 0.010485687759029
818 => 0.01045898901802
819 => 0.010744061722394
820 => 0.010707783622267
821 => 0.010676367021526
822 => 0.011486106522925
823 => 0.010845134522806
824 => 0.010565634145352
825 => 0.01021969935257
826 => 0.010332337465454
827 => 0.010356071970837
828 => 0.0095241611536296
829 => 0.0091866550386964
830 => 0.009070835658701
831 => 0.009004179968068
901 => 0.0090345558032989
902 => 0.0087307607143402
903 => 0.0089349160384275
904 => 0.0086718551705488
905 => 0.0086277521599749
906 => 0.0090981375787301
907 => 0.0091635889617981
908 => 0.0088843530274791
909 => 0.0090636677015033
910 => 0.0089986457080417
911 => 0.0086763645940982
912 => 0.0086640558260849
913 => 0.008502346491837
914 => 0.0082493026968363
915 => 0.0081336548924495
916 => 0.0080734245118246
917 => 0.0080982767407371
918 => 0.0080857106933082
919 => 0.0080037087338323
920 => 0.0080904109496373
921 => 0.0078689226160847
922 => 0.0077807241770112
923 => 0.00774088698827
924 => 0.0075443033438493
925 => 0.0078571553432662
926 => 0.0079187911283569
927 => 0.0079805483549846
928 => 0.008518102849329
929 => 0.0084912481459048
930 => 0.0087340015860887
1001 => 0.008724568633798
1002 => 0.0086553314203126
1003 => 0.0083632310055863
1004 => 0.0084796570247069
1005 => 0.0081213158344741
1006 => 0.008389809419029
1007 => 0.0082672801595983
1008 => 0.0083483821531621
1009 => 0.0082025534560624
1010 => 0.0082832610781567
1011 => 0.0079334072595388
1012 => 0.0076067186862895
1013 => 0.007738187704799
1014 => 0.0078811095632248
1015 => 0.0081910005681041
1016 => 0.0080064320421432
1017 => 0.0080728098633874
1018 => 0.0078504552737325
1019 => 0.007391674242826
1020 => 0.0073942708936374
1021 => 0.0073236974271205
1022 => 0.0072627116481551
1023 => 0.0080276319575994
1024 => 0.0079325020255194
1025 => 0.0077809249290475
1026 => 0.0079838168961095
1027 => 0.0080374647525292
1028 => 0.0080389920315814
1029 => 0.0081870167733502
1030 => 0.0082660176045671
1031 => 0.0082799418434782
1101 => 0.0085128619729376
1102 => 0.0085909337280416
1103 => 0.0089125002381865
1104 => 0.0082593149359864
1105 => 0.0082458630145281
1106 => 0.0079866720021655
1107 => 0.0078222889644774
1108 => 0.0079979274493919
1109 => 0.008153519169982
1110 => 0.0079915066706345
1111 => 0.0080126620827787
1112 => 0.0077951735393123
1113 => 0.0078729154598144
1114 => 0.0079398772747185
1115 => 0.007902904896362
1116 => 0.0078475554564791
1117 => 0.0081407624232382
1118 => 0.0081242185370862
1119 => 0.0083972596053313
1120 => 0.0086101146433825
1121 => 0.0089915889239595
1122 => 0.0085935006254734
1123 => 0.0085789927056189
1124 => 0.0087208099493403
1125 => 0.0085909120165605
1126 => 0.0086730030261531
1127 => 0.0089783627931921
1128 => 0.00898481456389
1129 => 0.0088767390920629
1130 => 0.0088701626897803
1201 => 0.0088909197663608
1202 => 0.0090124946122284
1203 => 0.0089700126254646
1204 => 0.00901917385606
1205 => 0.0090806507277029
1206 => 0.0093349451344718
1207 => 0.0093962546550341
1208 => 0.0092473043054095
1209 => 0.0092607528542543
1210 => 0.0092050413347162
1211 => 0.0091512247049056
1212 => 0.0092721966294321
1213 => 0.0094932751992132
1214 => 0.0094918998809046
1215 => 0.0095431858119405
1216 => 0.0095751365221003
1217 => 0.0094379806847452
1218 => 0.009348697277987
1219 => 0.0093829342173889
1220 => 0.009437679829076
1221 => 0.0093651809533616
1222 => 0.0089176843077062
1223 => 0.0090534262038017
1224 => 0.0090308321148518
1225 => 0.008998655384652
1226 => 0.009135144910837
1227 => 0.0091219801630681
1228 => 0.0087276448566047
1229 => 0.0087528889235067
1230 => 0.008729180031924
1231 => 0.0088057883110107
]
'min_raw' => 0.0072627116481551
'max_raw' => 0.01626937064264
'avg_raw' => 0.011766041145398
'max_pct' => '746.96%'
'is_grow' => true
'min' => '$0.007262'
'max' => '$0.016269'
'avg' => '$0.011766'
'bar_min_pct' => 59.837652853322
'bar_max_pct' => 58.588675081881
'min_diff' => -0.0017710498810137
'max_diff' => -0.011822614295385
'year' => 2034
]
9 => [
'items' => [
101 => 0.0085867749180829
102 => 0.0086541419626697
103 => 0.0086963939415078
104 => 0.0087212806816384
105 => 0.0088111886519877
106 => 0.0088006389893811
107 => 0.0088105328701477
108 => 0.0089438426553515
109 => 0.0096180778025184
110 => 0.0096547749339626
111 => 0.0094740648373857
112 => 0.0095462549566191
113 => 0.0094076657139345
114 => 0.0095007016010159
115 => 0.0095643543921017
116 => 0.0092767196689129
117 => 0.0092596878073395
118 => 0.0091205265575514
119 => 0.0091953039306915
120 => 0.0090763277533422
121 => 0.0091055203456537
122 => 0.0090238953125864
123 => 0.0091708041207257
124 => 0.0093350709955463
125 => 0.0093765712952214
126 => 0.0092674018737785
127 => 0.0091883560180383
128 => 0.0090495775346823
129 => 0.0092803692453836
130 => 0.0093478597748427
131 => 0.009280014746364
201 => 0.0092642935708223
202 => 0.0092345019715784
203 => 0.0092706139994359
204 => 0.0093474922069249
205 => 0.0093112378639907
206 => 0.009335184496218
207 => 0.0092439246278272
208 => 0.0094380260890344
209 => 0.009746305922492
210 => 0.0097472970925654
211 => 0.0097110425542068
212 => 0.0096962079782253
213 => 0.0097334073346907
214 => 0.0097535864595756
215 => 0.0098738823571891
216 => 0.010002964648128
217 => 0.010605335376926
218 => 0.010436192086705
219 => 0.01097065123249
220 => 0.011393339025971
221 => 0.011520084613339
222 => 0.011403484636801
223 => 0.011004602415672
224 => 0.010985031350936
225 => 0.011581129793032
226 => 0.011412704680101
227 => 0.011392671048843
228 => 0.011179547059603
301 => 0.011305529733163
302 => 0.011277975474401
303 => 0.011234479728945
304 => 0.011474845894069
305 => 0.011924789897545
306 => 0.011854661905055
307 => 0.011802314611805
308 => 0.011572944010853
309 => 0.011711076344405
310 => 0.011661890066177
311 => 0.011873225531825
312 => 0.011748035083629
313 => 0.01141142869422
314 => 0.011465034371203
315 => 0.011456931980967
316 => 0.011623678597887
317 => 0.011573625402393
318 => 0.011447158291221
319 => 0.011923252037856
320 => 0.011892337158122
321 => 0.011936167389459
322 => 0.011955462812789
323 => 0.012245252686653
324 => 0.012363970325733
325 => 0.012390921308249
326 => 0.012503693883424
327 => 0.012388115423845
328 => 0.012850511668204
329 => 0.013157978189134
330 => 0.013515116375276
331 => 0.014036991254925
401 => 0.014233221037285
402 => 0.014197773883486
403 => 0.01459345346116
404 => 0.015304480866777
405 => 0.014341492851213
406 => 0.01535552156992
407 => 0.015034491785102
408 => 0.014273335940378
409 => 0.014224326477415
410 => 0.014739790052664
411 => 0.015883038651034
412 => 0.015596667843761
413 => 0.015883507051085
414 => 0.015548893879379
415 => 0.015532277515063
416 => 0.015867255636206
417 => 0.016649950274964
418 => 0.01627812139096
419 => 0.015745013509557
420 => 0.016138652073108
421 => 0.015797645919831
422 => 0.015029263614887
423 => 0.015596448861401
424 => 0.015217188239563
425 => 0.015327876651619
426 => 0.016125026067964
427 => 0.016029110941193
428 => 0.016153233996736
429 => 0.015934160052569
430 => 0.015729510443928
501 => 0.015347516751919
502 => 0.015234427251776
503 => 0.015265681121082
504 => 0.015234411763911
505 => 0.015020689803935
506 => 0.014974536567027
507 => 0.014897612483493
508 => 0.014921454473536
509 => 0.014776814691559
510 => 0.015049779844253
511 => 0.015100444581954
512 => 0.01529908585668
513 => 0.015319709452789
514 => 0.01587292257542
515 => 0.015568222083844
516 => 0.015772641480168
517 => 0.015754356285291
518 => 0.014289832495559
519 => 0.014491630952181
520 => 0.014805566022841
521 => 0.014664138699038
522 => 0.014464193552077
523 => 0.014302727125526
524 => 0.01405808897851
525 => 0.014402412472575
526 => 0.014855161252548
527 => 0.015331191908999
528 => 0.01590311155196
529 => 0.01577546574553
530 => 0.015320500269093
531 => 0.015340909688013
601 => 0.015467072684969
602 => 0.015303680140794
603 => 0.015255492489716
604 => 0.015460452441683
605 => 0.015461863888228
606 => 0.015273861019506
607 => 0.015064930235083
608 => 0.015064054807468
609 => 0.015026877592412
610 => 0.015555507623348
611 => 0.015846200689839
612 => 0.015879528181437
613 => 0.015843957484115
614 => 0.015857647233763
615 => 0.015688499343357
616 => 0.016075121261577
617 => 0.016429923766681
618 => 0.016334829116063
619 => 0.016192268716286
620 => 0.016078712491224
621 => 0.016308078878307
622 => 0.016297865554147
623 => 0.016426824876321
624 => 0.016420974536562
625 => 0.01637761036692
626 => 0.016334830664734
627 => 0.016504447348305
628 => 0.016455600467397
629 => 0.016406677713791
630 => 0.016308555641736
701 => 0.016321892060963
702 => 0.016179356276249
703 => 0.016113412700247
704 => 0.015121779537933
705 => 0.014856782754414
706 => 0.014940156137016
707 => 0.014967604819357
708 => 0.014852277879568
709 => 0.015017627086166
710 => 0.014991857587466
711 => 0.015092111632256
712 => 0.015029477257596
713 => 0.01503204779418
714 => 0.015216242134999
715 => 0.015269714535758
716 => 0.015242518041157
717 => 0.015261565533734
718 => 0.015700506960733
719 => 0.01563810352637
720 => 0.015604952945612
721 => 0.015614135883037
722 => 0.015726294828645
723 => 0.015757693209764
724 => 0.015624656062638
725 => 0.015687397150301
726 => 0.015954540738542
727 => 0.016048025875409
728 => 0.016346385556876
729 => 0.016219637061269
730 => 0.016452289410503
731 => 0.017167383415019
801 => 0.017738649986567
802 => 0.017213289638782
803 => 0.018262347947072
804 => 0.019079190318552
805 => 0.019047838547812
806 => 0.01890540318644
807 => 0.017975449863388
808 => 0.017119692950692
809 => 0.01783556994552
810 => 0.017837394863201
811 => 0.017775900394466
812 => 0.017393963530554
813 => 0.017762609819498
814 => 0.017791871623187
815 => 0.017775492794463
816 => 0.0174826626964
817 => 0.017035565260707
818 => 0.017122927029442
819 => 0.01726602738876
820 => 0.016995108554708
821 => 0.016908533571677
822 => 0.017069492936696
823 => 0.017588137548002
824 => 0.017490090788538
825 => 0.01748753039141
826 => 0.017907016006693
827 => 0.017606754836812
828 => 0.017124028941117
829 => 0.017002134286081
830 => 0.016569490378784
831 => 0.016868319066579
901 => 0.016879073379058
902 => 0.016715407960708
903 => 0.017137309487804
904 => 0.017133421590958
905 => 0.01753395429918
906 => 0.018299622404087
907 => 0.018073176669227
908 => 0.01780984491681
909 => 0.017838476379696
910 => 0.018152492859074
911 => 0.017962631327343
912 => 0.018030906857915
913 => 0.018152389515881
914 => 0.018225683019677
915 => 0.017827930572422
916 => 0.017735195450269
917 => 0.017545491935947
918 => 0.017496001830044
919 => 0.017650511384165
920 => 0.017609803575558
921 => 0.016878169520737
922 => 0.016801709691235
923 => 0.016804054605046
924 => 0.016611792728296
925 => 0.016318547218115
926 => 0.017089178910092
927 => 0.017027286400242
928 => 0.016958961859468
929 => 0.016967331225859
930 => 0.017301836324215
1001 => 0.017107806474256
1002 => 0.017623666631238
1003 => 0.017517621291138
1004 => 0.017408856288211
1005 => 0.017393821651743
1006 => 0.01735195640501
1007 => 0.01720838489659
1008 => 0.017035013672862
1009 => 0.016920538973799
1010 => 0.015608302787023
1011 => 0.015851846190362
1012 => 0.016132020676224
1013 => 0.016228735786014
1014 => 0.016063297898236
1015 => 0.017214917392755
1016 => 0.017425329371685
1017 => 0.016787977762672
1018 => 0.01666875529952
1019 => 0.017222733597591
1020 => 0.016888616962761
1021 => 0.017039069662967
1022 => 0.01671387321835
1023 => 0.017374647287543
1024 => 0.017369613296235
1025 => 0.01711255725906
1026 => 0.017329819261436
1027 => 0.017292064641968
1028 => 0.017001849009098
1029 => 0.017383847640753
1030 => 0.017384037107308
1031 => 0.017136626260407
1101 => 0.016847704556426
1102 => 0.01679605217978
1103 => 0.016757139052498
1104 => 0.017029499419073
1105 => 0.017273696872097
1106 => 0.01772808779049
1107 => 0.017842332463436
1108 => 0.018288237027643
1109 => 0.018022722570357
1110 => 0.018140421690284
1111 => 0.018268200734522
1112 => 0.018329462707249
1113 => 0.01822963961019
1114 => 0.018922312940044
1115 => 0.018980795792046
1116 => 0.019000404586448
1117 => 0.018766839036903
1118 => 0.018974299911596
1119 => 0.01887723583871
1120 => 0.019129769591185
1121 => 0.019169370108086
1122 => 0.0191358298791
1123 => 0.019148399708216
1124 => 0.018557325217134
1125 => 0.018526674886605
1126 => 0.018108755454995
1127 => 0.01827906071248
1128 => 0.017960683196554
1129 => 0.018061643986506
1130 => 0.018106146540727
1201 => 0.0180829009319
1202 => 0.018288689516215
1203 => 0.018113727179717
1204 => 0.017651972807228
1205 => 0.017190092630069
1206 => 0.017184294100685
1207 => 0.017062689202901
1208 => 0.016974791134851
1209 => 0.016991723421109
1210 => 0.017051395006395
1211 => 0.016971322913838
1212 => 0.016988410354543
1213 => 0.017272175723271
1214 => 0.017329082844247
1215 => 0.017135690212122
1216 => 0.016359190887716
1217 => 0.016168636005805
1218 => 0.016305603076055
1219 => 0.016240141638284
1220 => 0.013107061793182
1221 => 0.013843132429159
1222 => 0.013405784251858
1223 => 0.01360733441338
1224 => 0.013160915175118
1225 => 0.013373969834454
1226 => 0.013334626418385
1227 => 0.014518206219122
1228 => 0.014499726248494
1229 => 0.014508571632495
1230 => 0.014086358407592
1231 => 0.014758955539201
]
'min_raw' => 0.0085867749180829
'max_raw' => 0.019169370108086
'avg_raw' => 0.013878072513084
'max_pct' => '897.93%'
'is_grow' => true
'min' => '$0.008586'
'max' => '$0.019169'
'avg' => '$0.013878'
'bar_min_pct' => 61.631153054958
'bar_max_pct' => 60.119598047091
'min_diff' => 0.0013240632699278
'max_diff' => 0.0028999994654458
'year' => 2035
]
10 => [
'items' => [
101 => 0.015090301072042
102 => 0.015028977832389
103 => 0.015044411570652
104 => 0.014779208812867
105 => 0.014511139374895
106 => 0.014213809112594
107 => 0.014766211988819
108 => 0.014704794218814
109 => 0.014845664485788
110 => 0.015203937237593
111 => 0.015256694261242
112 => 0.015327600236036
113 => 0.015302185491503
114 => 0.015907667814609
115 => 0.01583433991018
116 => 0.016011039061976
117 => 0.015647555500534
118 => 0.015236239348587
119 => 0.015314417102134
120 => 0.015306887955801
121 => 0.015211033281438
122 => 0.015124499967375
123 => 0.014980446380071
124 => 0.015436253246222
125 => 0.015417748319858
126 => 0.015717321568078
127 => 0.015664369086556
128 => 0.01531073945528
129 => 0.015323369406743
130 => 0.015408311900076
131 => 0.01570229883936
201 => 0.015789574179096
202 => 0.015749144764409
203 => 0.01584483819016
204 => 0.015920470372138
205 => 0.015854336427763
206 => 0.016790653615967
207 => 0.016401829439618
208 => 0.016591339637749
209 => 0.016636536703345
210 => 0.016520765370214
211 => 0.016545872026909
212 => 0.016583901770649
213 => 0.016814810927645
214 => 0.017420783369708
215 => 0.017689164439303
216 => 0.01849660212887
217 => 0.017666879127518
218 => 0.017617646798353
219 => 0.017763090708526
220 => 0.018237142108261
221 => 0.018621316242363
222 => 0.018748768966182
223 => 0.01876561394765
224 => 0.019004723730431
225 => 0.019141776998788
226 => 0.01897568951359
227 => 0.018834947759969
228 => 0.018330828268009
229 => 0.018389181471875
301 => 0.018791177180425
302 => 0.019359019796181
303 => 0.019846287834455
304 => 0.019675663550457
305 => 0.020977406395387
306 => 0.021106468881319
307 => 0.021088636618853
308 => 0.021382660168879
309 => 0.020799083298932
310 => 0.02054959288076
311 => 0.018865377724589
312 => 0.019338573485229
313 => 0.020026391313133
314 => 0.019935356044425
315 => 0.019435844352378
316 => 0.019845908910044
317 => 0.019710328743375
318 => 0.019603391040698
319 => 0.020093293387558
320 => 0.019554625633106
321 => 0.020021017690223
322 => 0.019422865052762
323 => 0.019676442947814
324 => 0.0195324998704
325 => 0.019625648682487
326 => 0.019081102630369
327 => 0.019374926461984
328 => 0.019068878592971
329 => 0.019068733486432
330 => 0.019061977462761
331 => 0.019422041423431
401 => 0.019433783096261
402 => 0.0191676952853
403 => 0.019129347874668
404 => 0.019271138350467
405 => 0.019105138838291
406 => 0.01918280896525
407 => 0.019107491387313
408 => 0.019090535814088
409 => 0.018955430921882
410 => 0.018897224019533
411 => 0.018920048445751
412 => 0.018842136912271
413 => 0.018795192395165
414 => 0.019052639016733
415 => 0.018915095672196
416 => 0.019031558526533
417 => 0.018898834405232
418 => 0.018438754775656
419 => 0.018174158115433
420 => 0.017305110344569
421 => 0.017551571214336
422 => 0.017714975025973
423 => 0.017660970067202
424 => 0.017776993615788
425 => 0.017784116519367
426 => 0.017746396081001
427 => 0.017702720645662
428 => 0.017681461859141
429 => 0.017839907436866
430 => 0.017931890427769
501 => 0.017731374784532
502 => 0.017684396774834
503 => 0.017887129160918
504 => 0.018010795799315
505 => 0.018923880774954
506 => 0.018856236490733
507 => 0.019026010369607
508 => 0.019006896436239
509 => 0.019184846508399
510 => 0.019475719669069
511 => 0.018884293204012
512 => 0.018986944388357
513 => 0.018961776688518
514 => 0.01923655103604
515 => 0.01923740885156
516 => 0.019072667904224
517 => 0.019161976644392
518 => 0.019112126955687
519 => 0.019202212080766
520 => 0.018855333060076
521 => 0.019277794263999
522 => 0.019517302543825
523 => 0.019520628116523
524 => 0.019634153140305
525 => 0.019749501139393
526 => 0.019970901578951
527 => 0.019743326401299
528 => 0.019333940810702
529 => 0.019363497128036
530 => 0.019123474506057
531 => 0.019127509329696
601 => 0.019105971124896
602 => 0.019170608898822
603 => 0.018869517416556
604 => 0.018940182985631
605 => 0.018841250775109
606 => 0.018986729329052
607 => 0.018830218453476
608 => 0.018961764551891
609 => 0.019018535487144
610 => 0.019228021460421
611 => 0.018799277204895
612 => 0.017925038644442
613 => 0.018108814188967
614 => 0.017836995723357
615 => 0.017862153557235
616 => 0.017912976385508
617 => 0.01774824297088
618 => 0.017779668915044
619 => 0.017778546159178
620 => 0.017768870855682
621 => 0.017726017332231
622 => 0.017663871244915
623 => 0.017911442129223
624 => 0.017953509246703
625 => 0.018047019237846
626 => 0.018325241543054
627 => 0.01829744057383
628 => 0.018342785108086
629 => 0.018243798244404
630 => 0.01786674527394
701 => 0.017887221064293
702 => 0.017631887630491
703 => 0.018040489787875
704 => 0.017943727403722
705 => 0.017881344065182
706 => 0.017864322193283
707 => 0.018143234157772
708 => 0.018226688988957
709 => 0.018174685538608
710 => 0.01806802494476
711 => 0.018272844816323
712 => 0.018327645973296
713 => 0.018339913931354
714 => 0.018702815473448
715 => 0.018360196096223
716 => 0.018442667985665
717 => 0.01908609012445
718 => 0.018502595030758
719 => 0.01881168539538
720 => 0.01879655703046
721 => 0.018954677201953
722 => 0.018783586561216
723 => 0.018785707434758
724 => 0.018926107435056
725 => 0.018728940955911
726 => 0.018680119762917
727 => 0.018612673634459
728 => 0.018759939788479
729 => 0.01884821918754
730 => 0.019559686309891
731 => 0.020019326517773
801 => 0.019999372324134
802 => 0.020181716301309
803 => 0.020099568669512
804 => 0.01983429229699
805 => 0.020287086717878
806 => 0.020143803617386
807 => 0.020155615702101
808 => 0.020155176055718
809 => 0.020250446791519
810 => 0.020182938743769
811 => 0.020049873452096
812 => 0.020138208402606
813 => 0.020400531625298
814 => 0.021214790957595
815 => 0.02167046126745
816 => 0.021187359032786
817 => 0.021520596485261
818 => 0.021320772758421
819 => 0.021284458843013
820 => 0.021493756589221
821 => 0.021703420683428
822 => 0.02169006598703
823 => 0.021537860621006
824 => 0.021451883671808
825 => 0.022102929935531
826 => 0.022582609732358
827 => 0.022549898786029
828 => 0.022694274264958
829 => 0.023118165136458
830 => 0.023156920405374
831 => 0.02315203813227
901 => 0.023055979154566
902 => 0.023473354766744
903 => 0.023821536845447
904 => 0.023033744276639
905 => 0.023333725373879
906 => 0.023468396553217
907 => 0.023666133799625
908 => 0.023999749678924
909 => 0.024362145011085
910 => 0.024413391684516
911 => 0.024377029717338
912 => 0.024138020254068
913 => 0.024534557550794
914 => 0.024766839799272
915 => 0.024905158562557
916 => 0.025255911932197
917 => 0.023469228236574
918 => 0.02220452471287
919 => 0.022007022995103
920 => 0.022408650504553
921 => 0.022514556475875
922 => 0.02247186591163
923 => 0.021048327113887
924 => 0.021999528357941
925 => 0.02302294091727
926 => 0.023062254361653
927 => 0.023574596087401
928 => 0.023741435554901
929 => 0.024153937798293
930 => 0.024128135670657
1001 => 0.024228573402578
1002 => 0.024205484507349
1003 => 0.024969558050637
1004 => 0.025812444634903
1005 => 0.025783258152705
1006 => 0.025662083233636
1007 => 0.025842048651848
1008 => 0.026711997936027
1009 => 0.026631906946593
1010 => 0.026709708520694
1011 => 0.027735427754933
1012 => 0.029069008666305
1013 => 0.028449426443638
1014 => 0.029793741586843
1015 => 0.030639916710406
1016 => 0.032103289090468
1017 => 0.031920067661223
1018 => 0.032489747790059
1019 => 0.031592063063409
1020 => 0.029530797479005
1021 => 0.029204594310066
1022 => 0.029857661315063
1023 => 0.031463162821501
1024 => 0.02980709835913
1025 => 0.030142118043005
1026 => 0.030045632351511
1027 => 0.030040491039049
1028 => 0.030236714024492
1029 => 0.029952082349805
1030 => 0.028792441702869
1031 => 0.029323898177554
1101 => 0.029118677310042
1102 => 0.029346385162776
1103 => 0.030575230530118
1104 => 0.030031928701202
1105 => 0.029459604358694
1106 => 0.030177426093137
1107 => 0.031091459831393
1108 => 0.031034261242729
1109 => 0.030923272073567
1110 => 0.031548912208932
1111 => 0.032582286417194
1112 => 0.032861603313254
1113 => 0.033067789335542
1114 => 0.033096218904474
1115 => 0.033389061133355
1116 => 0.031814374662921
1117 => 0.034313442532316
1118 => 0.034744962518003
1119 => 0.034663854645365
1120 => 0.03514347094832
1121 => 0.0350023556653
1122 => 0.034797901760512
1123 => 0.035558195618009
1124 => 0.03468658006294
1125 => 0.033449431515865
1126 => 0.032770707354916
1127 => 0.03366450608117
1128 => 0.034210317774016
1129 => 0.034571064582844
1130 => 0.034680226349226
1201 => 0.031936613091064
1202 => 0.030457957712681
1203 => 0.031405758857406
1204 => 0.032562141667711
1205 => 0.031807950898023
1206 => 0.031837513748323
1207 => 0.030762235908595
1208 => 0.032657279896965
1209 => 0.032381187927688
1210 => 0.033813553552694
1211 => 0.033471708000834
1212 => 0.034639746563913
1213 => 0.03433216286502
1214 => 0.035608925602355
1215 => 0.036118260825249
1216 => 0.036973513936186
1217 => 0.037602641606097
1218 => 0.037972077407164
1219 => 0.037949897867386
1220 => 0.039413786563398
1221 => 0.038550582543735
1222 => 0.037466194853473
1223 => 0.037446581701355
1224 => 0.038008201452035
1225 => 0.039185202376605
1226 => 0.039490381591679
1227 => 0.039660935139591
1228 => 0.039399726443952
1229 => 0.038462780346998
1230 => 0.038058211772757
1231 => 0.03840291591949
]
'min_raw' => 0.014213809112594
'max_raw' => 0.039660935139591
'avg_raw' => 0.026937372126092
'max_pct' => '1964.7%'
'is_grow' => true
'min' => '$0.014213'
'max' => '$0.03966'
'avg' => '$0.026937'
'bar_min_pct' => 69.253210997108
'bar_max_pct' => 70.937188834135
'min_diff' => 0.0056270341945109
'max_diff' => 0.020491565031505
'year' => 2036
]
11 => [
'items' => [
101 => 0.037981372368801
102 => 0.038709074801521
103 => 0.039708365670497
104 => 0.039502016057678
105 => 0.04019181187567
106 => 0.040905677978655
107 => 0.041926538567657
108 => 0.04219342932798
109 => 0.042634589605848
110 => 0.043088688445375
111 => 0.043234532754325
112 => 0.043512994792941
113 => 0.043511527160545
114 => 0.04435069125657
115 => 0.045276315241235
116 => 0.045625716867202
117 => 0.046429146639994
118 => 0.045053301309625
119 => 0.046096895797282
120 => 0.047038244148013
121 => 0.045915929837034
122 => 0.047462778649022
123 => 0.047522839283157
124 => 0.048429683551321
125 => 0.047510423155196
126 => 0.04696456926636
127 => 0.048540428990551
128 => 0.049302937871972
129 => 0.049073263991385
130 => 0.047325434419721
131 => 0.046308122641075
201 => 0.043645621491574
202 => 0.046799469114649
203 => 0.048335616292852
204 => 0.047321456169635
205 => 0.047832939545614
206 => 0.050623426995916
207 => 0.051685863946308
208 => 0.051464884487621
209 => 0.051502226378508
210 => 0.052075498072345
211 => 0.054617700469306
212 => 0.053094353865257
213 => 0.054258895265344
214 => 0.054876563824884
215 => 0.055450288806028
216 => 0.054041401579981
217 => 0.052208459999559
218 => 0.051627890459386
219 => 0.047220617932293
220 => 0.046991200257443
221 => 0.046862421164483
222 => 0.046050487199533
223 => 0.045412529510514
224 => 0.044905201870355
225 => 0.04357382264172
226 => 0.044023124048337
227 => 0.041901183438334
228 => 0.043258725843656
301 => 0.039872057394043
302 => 0.042692575514277
303 => 0.041157495734656
304 => 0.042188260520833
305 => 0.042184664279598
306 => 0.040286699503973
307 => 0.039191993030907
308 => 0.039889582602158
309 => 0.040637453997269
310 => 0.040758793614984
311 => 0.041728428400185
312 => 0.041999032626504
313 => 0.041179089187453
314 => 0.039801876218015
315 => 0.040121771379932
316 => 0.039185510365661
317 => 0.037544748950912
318 => 0.038723172443931
319 => 0.039125538036071
320 => 0.039303245603822
321 => 0.037689745195138
322 => 0.037182748335931
323 => 0.036912827462205
324 => 0.039593593576724
325 => 0.039740451995965
326 => 0.038989103559442
327 => 0.04238526973831
328 => 0.041616612735973
329 => 0.042475390933121
330 => 0.04009274424697
331 => 0.040183764559041
401 => 0.03905578143421
402 => 0.039687376612255
403 => 0.039240985497676
404 => 0.039636349963415
405 => 0.03987332979403
406 => 0.041001127827929
407 => 0.042705453156217
408 => 0.040832672410414
409 => 0.040016675020754
410 => 0.040522915211956
411 => 0.041871099552679
412 => 0.043913667841161
413 => 0.042704426303862
414 => 0.043241067163862
415 => 0.043358299318282
416 => 0.042466649377233
417 => 0.043946544246323
418 => 0.044739631929314
419 => 0.04555317578569
420 => 0.046259553121199
421 => 0.04522822847924
422 => 0.046331893680717
423 => 0.045442534351461
424 => 0.044644687092841
425 => 0.044645897097795
426 => 0.044145395857774
427 => 0.043175611638019
428 => 0.042996768548737
429 => 0.043927132884575
430 => 0.044673196976087
501 => 0.04473464638807
502 => 0.045147705803288
503 => 0.045392150110364
504 => 0.047788036625626
505 => 0.048751682001878
506 => 0.049930009327085
507 => 0.050389034227142
508 => 0.05177053460678
509 => 0.050654860850247
510 => 0.050413477815105
511 => 0.047062409779433
512 => 0.047611146982544
513 => 0.048489728189989
514 => 0.047076897259943
515 => 0.047973013296205
516 => 0.048149925584096
517 => 0.047028889805566
518 => 0.047627683451975
519 => 0.046037465057055
520 => 0.042740115571661
521 => 0.043950215138898
522 => 0.044841255735494
523 => 0.043569630939638
524 => 0.045848969167535
525 => 0.044517426829889
526 => 0.04409539183416
527 => 0.042448882849479
528 => 0.043225971710306
529 => 0.044276995521414
530 => 0.043627585000782
531 => 0.044975209340574
601 => 0.046883804804003
602 => 0.048243983590068
603 => 0.048348401227855
604 => 0.047473897393317
605 => 0.048875295369173
606 => 0.048885503023486
607 => 0.047304720381841
608 => 0.046336499815668
609 => 0.04611651806588
610 => 0.046666075606813
611 => 0.047333339915424
612 => 0.04838542975306
613 => 0.049021185607455
614 => 0.050678899696867
615 => 0.051127429599075
616 => 0.051620227975831
617 => 0.052278758580569
618 => 0.053069493415338
619 => 0.051339410613423
620 => 0.051408150028421
621 => 0.049797120877903
622 => 0.048075505185626
623 => 0.049381996893639
624 => 0.051090061006558
625 => 0.050698229211811
626 => 0.050654140130505
627 => 0.05072828573597
628 => 0.050432857358761
629 => 0.049096645757732
630 => 0.048425608656822
701 => 0.049291417716818
702 => 0.049751556699478
703 => 0.050465192133247
704 => 0.050377221503019
705 => 0.052215469741558
706 => 0.052929757421313
707 => 0.052747012066739
708 => 0.052780641609993
709 => 0.054073825335363
710 => 0.055512111601492
711 => 0.056859256488311
712 => 0.058229630128402
713 => 0.056577591218678
714 => 0.055738787743916
715 => 0.056604218818761
716 => 0.056145008908624
717 => 0.05878376526278
718 => 0.058966467027513
719 => 0.06160503256955
720 => 0.064109345463483
721 => 0.06253643140423
722 => 0.064019618516501
723 => 0.065623806304441
724 => 0.068718544817468
725 => 0.067676345760494
726 => 0.066878037616194
727 => 0.066123640277227
728 => 0.067693421382412
729 => 0.069712919696367
730 => 0.070147900290679
731 => 0.07085273502884
801 => 0.070111687484755
802 => 0.071004197627896
803 => 0.074155150622012
804 => 0.073303735308771
805 => 0.072094588692126
806 => 0.074581963460238
807 => 0.075482134719393
808 => 0.081800008039494
809 => 0.08977658408445
810 => 0.086474229224816
811 => 0.084424350997116
812 => 0.084906121004387
813 => 0.087818896551866
814 => 0.088754387610841
815 => 0.08621140042944
816 => 0.087109626492724
817 => 0.092058940413054
818 => 0.094714088538309
819 => 0.091108040750244
820 => 0.081159097920901
821 => 0.071985718268857
822 => 0.074418911635248
823 => 0.07414306301828
824 => 0.079460483386189
825 => 0.073283429335132
826 => 0.073387435083413
827 => 0.078814814073284
828 => 0.077366882407618
829 => 0.075021418546316
830 => 0.07200284275069
831 => 0.066422726208008
901 => 0.061480261373094
902 => 0.071173573096034
903 => 0.070755579868398
904 => 0.070150263731654
905 => 0.07149732929193
906 => 0.078038297281402
907 => 0.077887506798197
908 => 0.07692825467803
909 => 0.077655838956717
910 => 0.074893869504444
911 => 0.07560569192117
912 => 0.071984265158651
913 => 0.073621301299451
914 => 0.075016386234271
915 => 0.075296470189522
916 => 0.075927513642142
917 => 0.070535316431192
918 => 0.072956254672316
919 => 0.07437832907774
920 => 0.067953345178526
921 => 0.07425132780395
922 => 0.070441450274306
923 => 0.069148320618304
924 => 0.070889349343233
925 => 0.070210868755922
926 => 0.069627550988669
927 => 0.06930204965187
928 => 0.07058046899713
929 => 0.070520829206632
930 => 0.068429087027285
1001 => 0.065700494624647
1002 => 0.066616299797965
1003 => 0.066283579192779
1004 => 0.065077756797774
1005 => 0.065890335500456
1006 => 0.062312150130513
1007 => 0.056156068179418
1008 => 0.060222964482201
1009 => 0.060066393398476
1010 => 0.059987443158129
1011 => 0.063043603328912
1012 => 0.062749824046103
1013 => 0.062216611771109
1014 => 0.065067963936193
1015 => 0.064027182039839
1016 => 0.067234626605348
1017 => 0.0693472570407
1018 => 0.068811425625859
1019 => 0.070798364761537
1020 => 0.066637398099491
1021 => 0.068019504315616
1022 => 0.068304354491243
1023 => 0.06503277869308
1024 => 0.06279788997
1025 => 0.062648848371768
1026 => 0.058773859312584
1027 => 0.060843847190181
1028 => 0.062665350860548
1029 => 0.061792991956837
1030 => 0.061516829188903
1031 => 0.062927684877881
1101 => 0.063037320448076
1102 => 0.060537617828965
1103 => 0.061057385158765
1104 => 0.063224901328161
1105 => 0.06100276931257
1106 => 0.056685529789481
1107 => 0.055614794697248
1108 => 0.055471938898382
1109 => 0.052568020407176
1110 => 0.055686346336031
1111 => 0.054325113502146
1112 => 0.058625231714313
1113 => 0.05616902725352
1114 => 0.056063145188369
1115 => 0.055903088917371
1116 => 0.053403566312628
1117 => 0.053950802910119
1118 => 0.055769900706663
1119 => 0.056418975294074
1120 => 0.056351271496896
1121 => 0.055760986135055
1122 => 0.056031215750955
1123 => 0.0551607120039
1124 => 0.054853319012846
1125 => 0.053883102177977
1126 => 0.052457151459961
1127 => 0.052655438653165
1128 => 0.049830257160472
1129 => 0.048290948339523
1130 => 0.047864887945649
1201 => 0.04729514218067
1202 => 0.047929242245839
1203 => 0.049822253776269
1204 => 0.04753888024577
1205 => 0.04362419648776
1206 => 0.043859475651913
1207 => 0.044388078078754
1208 => 0.043403030953391
1209 => 0.042470766517973
1210 => 0.043281294807564
1211 => 0.041622591692931
1212 => 0.044588524425609
1213 => 0.044508304257121
1214 => 0.045613820567813
1215 => 0.046305122604368
1216 => 0.044711895221802
1217 => 0.044311202843631
1218 => 0.044539455432691
1219 => 0.040766948574469
1220 => 0.045305526273485
1221 => 0.045344776081895
1222 => 0.045008695393042
1223 => 0.047425347904902
1224 => 0.052525238477748
1225 => 0.05060645450162
1226 => 0.049863443350511
1227 => 0.048450978609114
1228 => 0.050333004013168
1229 => 0.050188493826306
1230 => 0.049534963957458
1231 => 0.049139707053641
]
'min_raw' => 0.036912827462205
'max_raw' => 0.094714088538309
'avg_raw' => 0.065813458000257
'max_pct' => '4830.69%'
'is_grow' => true
'min' => '$0.036912'
'max' => '$0.094714'
'avg' => '$0.065813'
'bar_min_pct' => 100
'bar_max_pct' => 100
'min_diff' => 0.022699018349611
'max_diff' => 0.055053153398718
'year' => 2037
]
]
'prediction_periods' => [
0 => [
'items' => [
0 => [
'year' => 2027
'avg' => 0.0011586514746954
]
1 => [
'year' => 2028
'avg' => 0.0019885822895038
]
2 => [
'year' => 2029
'avg' => 0.0054324484078379
]
3 => [
'year' => 2030
'avg' => 0.0041911258564021
]
4 => [
'year' => 2031
'avg' => 0.0041162049914961
]
5 => [
'year' => 2032
'avg' => 0.0072170027674783
]
]
'min_year' => 2027
'max_year' => 2032
'min_raw' => 0.0011586514746954
'min' => '$0.001158'
'max_raw' => 0.0072170027674783
'max' => '$0.007217'
'max_pct' => '275.71%'
'is_grow' => true
]
1 => [
'items' => [
0 => [
'year' => 2032
'avg' => 0.0072170027674783
]
1 => [
'year' => 2033
'avg' => 0.018562873233597
]
2 => [
'year' => 2034
'avg' => 0.011766041145398
]
3 => [
'year' => 2035
'avg' => 0.013878072513084
]
4 => [
'year' => 2036
'avg' => 0.026937372126092
]
5 => [
'year' => 2037
'avg' => 0.065813458000257
]
]
'min_year' => 2032
'max_year' => 2037
'min_raw' => 0.0072170027674783
'min' => '$0.007217'
'max_raw' => 0.065813458000257
'max' => '$0.065813'
'max_pct' => '3326.16%'
'is_grow' => true
]
2 => [
'items' => [
0 => [
'year' => 2037
'avg' => 0.065813458000257
]
]
]
]
'prediction_2025_max_price' => '$0.001981'
'last_price' => 0.00192091
'sma_50day_nextmonth' => '$0.001835'
'sma_200day_nextmonth' => '$0.002521'
'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' => '$0.001917'
'daily_sma3_action' => 'BUY'
'daily_sma5' => '$0.001915'
'daily_sma5_action' => 'BUY'
'daily_sma10' => '$0.001921'
'daily_sma10_action' => 'SELL'
'daily_sma21' => '$0.001942'
'daily_sma21_action' => 'SELL'
'daily_sma50' => '$0.002076'
'daily_sma50_action' => 'SELL'
'daily_sma100' => '$0.002423'
'daily_sma100_action' => 'SELL'
'daily_sma200' => '$0.002741'
'daily_sma200_action' => 'SELL'
'daily_ema3' => '$0.001918'
'daily_ema3_action' => 'BUY'
'daily_ema5' => '$0.001918'
'daily_ema5_action' => 'BUY'
'daily_ema10' => '$0.001925'
'daily_ema10_action' => 'SELL'
'daily_ema21' => '$0.00196'
'daily_ema21_action' => 'SELL'
'daily_ema50' => '$0.002113'
'daily_ema50_action' => 'SELL'
'daily_ema100' => '$0.002366'
'daily_ema100_action' => 'SELL'
'daily_ema200' => '$0.003049'
'daily_ema200_action' => 'SELL'
'weekly_sma21' => '$0.002329'
'weekly_sma21_action' => 'SELL'
'weekly_sma50' => '$0.002789'
'weekly_sma50_action' => 'SELL'
'weekly_sma100' => '$0.007251'
'weekly_sma100_action' => 'SELL'
'weekly_sma200' => '$0.008337'
'weekly_sma200_action' => 'SELL'
'weekly_ema3' => '$0.001923'
'weekly_ema3_action' => 'SELL'
'weekly_ema5' => '$0.00194'
'weekly_ema5_action' => 'SELL'
'weekly_ema10' => '$0.002031'
'weekly_ema10_action' => 'SELL'
'weekly_ema21' => '$0.002285'
'weekly_ema21_action' => 'SELL'
'weekly_ema50' => '$0.003424'
'weekly_ema50_action' => 'SELL'
'weekly_ema100' => '$0.0070011'
'weekly_ema100_action' => 'SELL'
'weekly_ema200' => '$0.015674'
'weekly_ema200_action' => 'SELL'
'rsi_14' => '22.26'
'rsi_14_action' => 'BUY'
'stoch_rsi_14' => 74.92
'stoch_rsi_14_action' => 'NEUTRAL'
'momentum_10' => -0
'momentum_10_action' => 'SELL'
'vwma_10' => '0.001921'
'vwma_10_action' => 'SELL'
'hma_9' => '0.001914'
'hma_9_action' => 'BUY'
'stochastic_fast_14' => 22.36
'stochastic_fast_14_action' => 'NEUTRAL'
'cci_20' => -69.29
'cci_20_action' => 'NEUTRAL'
'adx_14' => 59.95
'adx_14_action' => 'SELL'
'ao_5_34' => '-0.000081'
'ao_5_34_action' => 'NEUTRAL'
'macd_12_26' => 0
'macd_12_26_action' => 'BUY'
'williams_percent_r_14' => -77.64
'williams_percent_r_14_action' => 'NEUTRAL'
'ultimate_oscillator' => 36.82
'ultimate_oscillator_action' => 'NEUTRAL'
'ichimoku_cloud' => '-0.000241'
'ichimoku_cloud_action' => 'SELL'
'sell_signals' => 23
'buy_signals' => 11
'sell_pct' => 67.65
'buy_pct' => 32.35
'overall_action' => 'bearish'
'overall_action_label' => 'Baixista'
'overall_action_dir' => -1
'last_updated' => 1767701933
'last_updated_date' => '6 de janeiro de 2026'
]
Previsão de preço de Pandora Protocol para 2026
A previsão de preço para Pandora Protocol em 2026 sugere que o preço médio poderia variar entre $0.000663 na extremidade inferior e $0.001981 na extremidade superior. No mercado de criptomoedas, comparado ao preço médio de hoje, Pandora Protocol poderia potencialmente ganhar 3.13% até 2026 se PNDR atingir a meta de preço prevista.
Previsão de preço de Pandora Protocol 2027-2032
A previsão de preço de PNDR para 2027-2032 está atualmente dentro de uma faixa de preço entre $0.001158 na extremidade inferior e $0.007217 na extremidade superior. Considerando a volatilidade de preços no mercado, se Pandora Protocol atingir a meta de preço superior, poderia ganhar 275.71% até 2032 em comparação com o preço de hoje.
| Previsão de Preço de Pandora Protocol | Potencial Mínimo ($) | Preço Médio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2027 | $0.000638 | $0.001158 | $0.001678 |
| 2028 | $0.001153 | $0.001988 | $0.002824 |
| 2029 | $0.002532 | $0.005432 | $0.008332 |
| 2030 | $0.002154 | $0.004191 | $0.006228 |
| 2031 | $0.002546 | $0.004116 | $0.005685 |
| 2032 | $0.003887 | $0.007217 | $0.010546 |
Previsão de preço de Pandora Protocol 2032-2037
A previsão de preço de Pandora Protocol para 2032-2037 é atualmente estimada entre $0.007217 na extremidade inferior e $0.065813 na extremidade superior. Comparado ao preço atual, Pandora Protocol poderia potencialmente ganhar 3326.16% até 2037 se atingir a meta de preço superior. Por favor, note que esta informação é apenas para fins gerais e não deve ser considerada como aconselhamento de investimento a longo prazo.
| Previsão de Preço de Pandora Protocol | Potencial Mínimo ($) | Preço Médio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2032 | $0.003887 | $0.007217 | $0.010546 |
| 2033 | $0.009033 | $0.018562 | $0.028091 |
| 2034 | $0.007262 | $0.011766 | $0.016269 |
| 2035 | $0.008586 | $0.013878 | $0.019169 |
| 2036 | $0.014213 | $0.026937 | $0.03966 |
| 2037 | $0.036912 | $0.065813 | $0.094714 |
Pandora Protocol Histograma de preços potenciais
Previsão de preço de Pandora Protocol baseada na análise técnica
Indicador de Sentimento de Mercado
Altista 32.35%
Baixista 67.65%
Em 6 de janeiro de 2026, o sentimento geral de previsão de preço para Pandora Protocol é Baixista, com 11 indicadores técnicos mostrando sinais de alta e 23 indicando sinais de baixa. A previsão de preço de PNDR 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 Pandora Protocol
De acordo com nossos indicadores técnicos, o SMA de 200 dias de Pandora Protocol está projetado para aumentar no próximo mês, alcançando $0.002521 até 4 de fev. de 2026. O SMA de 50 dias de curto prazo para Pandora Protocol é esperado para alcançar $0.001835 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 22.26, sugerindo que o mercado de PNDR está em um estado BUY.
Médias Móveis e Osciladores Populares de PNDR 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 | $0.001917 | BUY |
| SMA 5 | $0.001915 | BUY |
| SMA 10 | $0.001921 | SELL |
| SMA 21 | $0.001942 | SELL |
| SMA 50 | $0.002076 | SELL |
| SMA 100 | $0.002423 | SELL |
| SMA 200 | $0.002741 | SELL |
Média Móvel Exponencial Diária (EMA)
| Período | Valor | Ação |
|---|---|---|
| EMA 3 | $0.001918 | BUY |
| EMA 5 | $0.001918 | BUY |
| EMA 10 | $0.001925 | SELL |
| EMA 21 | $0.00196 | SELL |
| EMA 50 | $0.002113 | SELL |
| EMA 100 | $0.002366 | SELL |
| EMA 200 | $0.003049 | SELL |
Média Móvel Simples Semanal (SMA)
| Período | Valor | Ação |
|---|---|---|
| SMA 21 | $0.002329 | SELL |
| SMA 50 | $0.002789 | SELL |
| SMA 100 | $0.007251 | SELL |
| SMA 200 | $0.008337 | SELL |
Média Móvel Exponencial Semanal (EMA)
| Período | Valor | Ação |
|---|---|---|
| EMA 21 | $0.002285 | SELL |
| EMA 50 | $0.003424 | SELL |
| EMA 100 | $0.0070011 | SELL |
| EMA 200 | $0.015674 | SELL |
Osciladores de Pandora Protocol
Um oscilador é uma ferramenta de análise técnica que define limites altos e baixos entre dois extremos, criando um indicador de tendência que flutua dentro desses limites. Os traders usam esse indicador para identificar condições de sobrecompra ou sobrevenda de curto prazo.
| Período | Valor | Ação |
|---|---|---|
| RSI (14) | 22.26 | BUY |
| Stoch RSI (14) | 74.92 | NEUTRAL |
| Estocástico Rápido (14) | 22.36 | NEUTRAL |
| Índice de Canal de Commodities (20) | -69.29 | NEUTRAL |
| Índice Direcional Médio (14) | 59.95 | SELL |
| Oscilador Impressionante (5, 34) | -0.000081 | NEUTRAL |
| Momentum (10) | -0 | SELL |
| MACD (12, 26) | 0 | BUY |
| Williams Percent Range (14) | -77.64 | NEUTRAL |
| Oscilador Ultimate (7, 14, 28) | 36.82 | NEUTRAL |
| VWMA (10) | 0.001921 | SELL |
| Média Móvel de Hull (9) | 0.001914 | BUY |
| Nuvem Ichimoku B/L (9, 26, 52, 26) | -0.000241 | SELL |
Previsão do preço de Pandora Protocol com base nos fluxos financeiros mundiais
Definições dos fluxos financeiros mundiais, usadas na previsão do preço do Pandora Protocol
M0: o total de todas as moedas físicas, mais as contas no Banco Central que podem ser trocadas por moedas físicas.
M1: o valor de M0, mais o valor em contas de demanda, incluindo contas 'correntes'.
M2: o valor de M1, mais a maioria das contas de poupança, do mercado de moedas e de certificados de depósito (CD) de menos de US$ 100.000.
Previsões de preço de Pandora Protocol por empresas de Internet ou nichos tecnológicos
| Comparação | 2027 | 2028 | 2029 | 2030 | 2031 | 2032 |
|---|---|---|---|---|---|---|
| Facebook stock | $0.002699 | $0.003792 | $0.005329 | $0.007488 | $0.010523 | $0.014786 |
| Amazon.com stock | $0.004008 | $0.008363 | $0.01745 | $0.03641 | $0.075973 | $0.158522 |
| Apple stock | $0.002724 | $0.003864 | $0.005481 | $0.007775 | $0.011029 | $0.015643 |
| Netflix stock | $0.00303 | $0.004782 | $0.007545 | $0.0119059 | $0.018785 | $0.02964 |
| Google stock | $0.002487 | $0.003221 | $0.004171 | $0.0054023 | $0.006995 | $0.009059 |
| Tesla stock | $0.004354 | $0.009871 | $0.022377 | $0.050728 | $0.114998 | $0.260692 |
| Kodak stock | $0.00144 | $0.00108 | $0.00081 | $0.0006074 | $0.000455 | $0.000341 |
| Nokia stock | $0.001272 | $0.000842 | $0.000558 | $0.000369 | $0.000245 | $0.000162 |
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 Pandora Protocol
Você pode fazer perguntas como: 'Devo investir em Pandora Protocol agora?', 'Devo comprar PNDR hoje?', 'Pandora Protocol será um bom ou mau investimento no curto ou no longo prazo?'.
Atualizamos a previsão para Pandora Protocol/Pandora Finance regularmente com novos valores. Veja nossas previsões semelhantes. Fazemos previsões de preços futuros para uma enorme quantidade de moedas digitais, como Pandora Protocol, 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 Pandora Protocol para poder tomar sozinho uma decisão de tão grande responsabilidade sobre o seu investimento.
O preço de Pandora Protocol é de $0.00192 USD hoje, mas o preço pode tanto subir quanto descer e seu investimento pode ser perdido, porque criptomoedas são ativos de alto risco
Previsão do preço de Pandora Protocol com base no padrão de crescimento do Bitcoin
| 2027 | 2028 | 2029 | 2030 | |
|---|---|---|---|---|
| Se Pandora Protocol tiver 1% da média anterior do crescimento anual do Bitcoin | $0.00197 | $0.002022 | $0.002074 | $0.002128 |
| Se Pandora Protocol tiver 2% da média anterior do crescimento anual do Bitcoin | $0.00202 | $0.002125 | $0.002236 | $0.002352 |
| Se Pandora Protocol tiver 5% da média anterior do crescimento anual do Bitcoin | $0.00217 | $0.002452 | $0.002771 | $0.003131 |
| Se Pandora Protocol tiver 10% da média anterior do crescimento anual do Bitcoin | $0.00242 | $0.003049 | $0.003841 | $0.00484 |
| Se Pandora Protocol tiver 20% da média anterior do crescimento anual do Bitcoin | $0.002919 | $0.004437 | $0.006744 | $0.01025 |
| Se Pandora Protocol tiver 50% da média anterior do crescimento anual do Bitcoin | $0.004417 | $0.010158 | $0.023361 | $0.053723 |
| Se Pandora Protocol tiver 100% da média anterior do crescimento anual do Bitcoin | $0.006913 | $0.024885 | $0.089571 | $0.322395 |
Perguntas Frequentes sobre Pandora Protocol
PNDR é um bom investimento?
A decisão de adquirir Pandora Protocol depende inteiramente da sua tolerância individual ao risco. Como você pode perceber, o valor de Pandora Protocol experimentou uma queda de -0.0712% nas últimas 24 horas, e Pandora Protocol registrou um declínio de durante os últimos 30 dias. Consequentemente, a decisão de investir ou não em Pandora Protocol dependerá de quão alinhado esse investimento está com suas aspirações de negociação.
Pandora Protocol pode subir?
Parece que o valor médio de Pandora Protocol pode potencialmente subir para $0.001981 até o final deste ano. Observando as perspectivas de Pandora Protocol em um horizonte de cinco anos mais longo, a moeda digital poderia potencialmente crescer até $0.006228. 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 Pandora Protocol na próxima semana?
Com base na nossa nova previsão experimental de Pandora Protocol, o preço de Pandora Protocol aumentará 0.86% na próxima semana e atingirá $0.001937 até 13 de janeiro de 2026.
Qual será o preço de Pandora Protocol no próximo mês?
Com base na nossa nova previsão experimental de Pandora Protocol, o preço de Pandora Protocol diminuirá -11.62% no próximo mês e atingirá $0.001697 até 5 de fevereiro de 2026.
Até onde o preço de Pandora Protocol pode subir este ano em 2026?
De acordo com nossa previsão mais recente sobre o valor de Pandora Protocol em 2026, espera-se que PNDR fluctue dentro do intervalo de $0.000663 e $0.001981. No entanto, é crucial lembrar que o mercado de criptomoedas é excepcionalmente instável, e essa previsão de preço de Pandora Protocol não considera flutuações repentinas e extremas de preço.
Onde estará Pandora Protocol em 5 anos?
O futuro de Pandora Protocol parece seguir uma tendência de alta, com um preço máximo de $0.006228 projetada após um período de cinco anos. Com base na previsão de Pandora Protocol para 2030, o valor de Pandora Protocol pode potencialmente atingir seu pico mais alto de aproximadamente $0.006228, enquanto seu pico mais baixo está previsto para cerca de $0.002154.
Quanto será Pandora Protocol em 2026?
Com base na nossa nova simulação experimental de previsão de preços de Pandora Protocol, espera-se que o valor de PNDR em 2026 aumente 3.13% para $0.001981 se o melhor cenário ocorrer. O preço ficará entre $0.001981 e $0.000663 durante 2026.
Quanto será Pandora Protocol em 2027?
De acordo com nossa última simulação experimental para previsão de preços de Pandora Protocol, o valor de PNDR pode diminuir -12.62% para $0.001678 em 2027, assumindo as condições mais favoráveis. O preço está projetado para flutuar entre $0.001678 e $0.000638 ao longo do ano.
Quanto será Pandora Protocol em 2028?
Nosso novo modelo experimental de previsão de preços de Pandora Protocol sugere que o valor de PNDR em 2028 pode aumentar 47.02%, alcançando $0.002824 no melhor cenário. O preço é esperado para variar entre $0.002824 e $0.001153 durante o ano.
Quanto será Pandora Protocol em 2029?
Com base no nosso modelo de previsão experimental, o valor de Pandora Protocol pode experimentar um 333.75% crescimento em 2029, potencialmente alcançando $0.008332 sob condições ótimas. A faixa de preço prevista para 2029 está entre $0.008332 e $0.002532.
Quanto será Pandora Protocol em 2030?
Usando nossa nova simulação experimental para previsões de preços de Pandora Protocol, espera-se que o valor de PNDR em 2030 aumente 224.23%, alcançando $0.006228 no melhor cenário. O preço está previsto para variar entre $0.006228 e $0.002154 ao longo de 2030.
Quanto será Pandora Protocol em 2031?
Nossa simulação experimental indica que o preço de Pandora Protocol poderia aumentar 195.98% em 2031, potencialmente atingindo $0.005685 sob condições ideais. O preço provavelmente oscilará entre $0.005685 e $0.002546 durante o ano.
Quanto será Pandora Protocol em 2032?
Com base nos achados da nossa mais recente previsão experimental de preços de Pandora Protocol, PNDR poderia ver um 449.04% aumento em valor, atingindo $0.010546 se o cenário mais positivo se desenrolar em 2032. O preço é esperado para permanecer dentro de uma faixa de $0.010546 e $0.003887 ao longo do ano.
Quanto será Pandora Protocol em 2033?
De acordo com nossa previsão experimental de preços de Pandora Protocol, espera-se que o valor de PNDR seja aumentar 1362.43% em 2033, com o preço potencial mais alto sendo $0.028091. Ao longo do ano, o preço de PNDR poderia variar entre $0.028091 e $0.009033.
Quanto será Pandora Protocol em 2034?
Os resultados da nossa nova simulação de previsão de preços de Pandora Protocol sugerem que PNDR pode aumentar 746.96% em 2034, atingindo potencialmente $0.016269 nas melhores circunstâncias. A faixa de preço prevista para o ano é entre $0.016269 e $0.007262.
Quanto será Pandora Protocol em 2035?
Com base em nossa previsão experimental para o preço de Pandora Protocol, PNDR poderia aumentar 897.93%, com o valor potencialmente atingindo $0.019169 em 2035. A faixa de preço esperada para o ano está entre $0.019169 e $0.008586.
Quanto será Pandora Protocol em 2036?
Nossa recente simulação de previsão de preços de Pandora Protocol sugere que o valor de PNDR pode aumentar 1964.7% em 2036, possivelmente atingindo $0.03966 se as condições forem ideais. A faixa de preço esperada para 2036 está entre $0.03966 e $0.014213.
Quanto será Pandora Protocol em 2037?
De acordo com a simulação experimental, o valor de Pandora Protocol poderia aumentar 4830.69% em 2037, com um pico de $0.094714 sob condições favoráveis. O preço é esperado para cair entre $0.094714 e $0.036912 ao longo do ano.
Previsões relacionadas
Previsão de Preço do SolPod- Previsão de Preço do zuzalu
- Previsão de Preço do SOFT COQ INU
- Previsão de Preço do All Street Bets
- Previsão de Preço do MagicRing
- Previsão de Preço do AI INU
- Previsão de Preço do Wall Street Baby On Solana
- Previsão de Preço do Meta Masters Guild Games
- Previsão de Preço do Morfey
- Previsão de Preço do PANTIES
- Previsão de Preço do Celer Bridged BUSD (zkSync)
- Previsão de Preço do Bridged BUSD
- Previsão de Preço do Multichain Bridged BUSD (Moonriver)
- Previsão de Preço do tooker kurlson
- Previsão de Preço do dogwifsaudihat
- Previsão de Preço do Harmony Horizen Bridged BUSD (Harmony)
- Previsão de Preço do IoTeX Bridged BUSD (IoTeX)
- Previsão de Preço do MIMANY
- Previsão de Preço do The Open League MEME
- Previsão de Preço do Sandwich Cat
- Previsão de Preço do Hege
- Previsão de Preço do DexNet
- Previsão de Preço do SolDocs
- Previsão de Preço do Secret Society
- Previsão de Preço do duk
Previsão de Preço do SolPod
Previsão de Preço do zuzalu
Previsão de Preço do SOFT COQ INU
Previsão de Preço do All Street Bets
Previsão de Preço do MagicRing
Previsão de Preço do AI INU
Previsão de Preço do Wall Street Baby On Solana
Previsão de Preço do Meta Masters Guild Games
Previsão de Preço do Morfey
Previsão de Preço do PANTIES
Previsão de Preço do Celer Bridged BUSD (zkSync)
Previsão de Preço do tooker kurlson
Previsão de Preço do dogwifsaudihat
Previsão de Preço do MIMANY
Previsão de Preço do The Open League MEME
Previsão de Preço do Sandwich Cat
Previsão de Preço do Hege
Previsão de Preço do DexNet
Previsão de Preço do SolDocs
Previsão de Preço do Secret Society
Previsão de Preço do dukComo ler e prever os movimentos de preço de Pandora Protocol?
Traders de Pandora Protocol 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 Pandora Protocol
Médias móveis são ferramentas populares para a previsão de preço de Pandora Protocol. Uma média móvel simples (SMA) calcula o preço médio de fechamento de PNDR 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 PNDR 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 PNDR.
Como ler gráficos de Pandora Protocol 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 Pandora Protocol 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 PNDR 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 Pandora Protocol?
A ação de preço de Pandora Protocol 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 PNDR. A capitalização de mercado de Pandora Protocol pode mudar rapidamente.
Traders frequentemente monitoram a atividade de "baleias" de PNDR, grandes detentores de Pandora Protocol, pois suas ações podem influenciar significativamente os movimentos de preço no relativamente pequeno mercado de Pandora Protocol.
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