Previsão de Preço Leviathan Points - Projeção SQUID
$0.002638
-3.437%
Add to portfolio
Add to favorites
Sentiment
Altista 10%
Baixista 90%
SMA 50
$0.00270073
SMA 200
$0.006898
RSI (14)
44.62
Momentum (10)
0
MACD (12, 26)
0
Hull Moving Average (9)
0.0027097
Previsão de Preço Leviathan Points até $0.002721 até 2026
| Ano | Preço Mínimo | Preço Máximo |
|---|---|---|
| 2026 | $0.000911 | $0.002721 |
| 2027 | $0.000877 | $0.0023056 |
| 2028 | $0.001583 | $0.003879 |
| 2029 | $0.003479 | $0.011445 |
| 2030 | $0.002959 | $0.008555 |
| 2031 | $0.003498 | $0.00781 |
| 2032 | $0.00534 | $0.014488 |
| 2033 | $0.0124099 | $0.03859 |
| 2034 | $0.009976 | $0.022349 |
| 2035 | $0.011795 | $0.026333 |
Calculadora de lucro do investimento
Se você abrir um short de $10,000.00 em Leviathan Points hoje e fechar em Apr 06, 2026, nossa previsão mostra que pode lucrar cerca de $3,955.61, com um retorno de 39.56% nos próximos 90 dias.
$
≈ $3,955.61
(39.56% ROI)
Previsão de preço de longo prazo de Leviathan Points para os anos 2027, 2028, 2029, 2030, 2031, 2032 e 2037
[
'name' => 'Leviathan Points'
'name_with_ticker' => 'Leviathan Points <small>SQUID</small>'
'name_lang' => 'Leviathan Points'
'name_lang_with_ticker' => 'Leviathan Points <small>SQUID</small>'
'name_with_lang' => 'Leviathan Points'
'name_with_lang_with_ticker' => 'Leviathan Points <small>SQUID</small>'
'image' => '/uploads/coins/leviathan-points.png?1742440882'
'price_for_sd' => 0.002638
'ticker' => 'SQUID'
'marketcap' => '$65.95K'
'low24h' => '$0.002627'
'high24h' => '$0.002792'
'volume24h' => '$719.53'
'current_supply' => '25M'
'max_supply' => '25M'
'algo' => null
'proof' => null
'ico_price_and_roi' => '—'
'price' => '$0.002638'
'change_24h_pct' => '-3.437%'
'ath_price' => '$0.04318'
'ath_days' => 228
'ath_exchange' => null
'ath_pair' => null
'ath_date' => '23 de mai. de 2025'
'ath_pct' => '-93.89%'
'fdv' => '$65.95K'
'new_prediction' => true
'change_24h_pct_is_increased' => false
'change_30d_pct' => null
'change_30d_pct_is_increased' => false
'max_price' => '$0.130111'
'max_price_year' => 2037
'next_week_prediction_price' => '$0.002661'
'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' => '$0.002332'
'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' => '$0.000911'
'current_year_max_price_prediction' => '$0.002721'
'current_year_max_price_prediction_is_increased' => true
'grand_prediction_year' => 2030
'grand_prediction_min_price' => '$0.002959'
'grand_prediction_max_price' => '$0.008555'
'grand_prediction_max_price_is_increased' => true
'prediction_table' => [
0 => [
'items' => [
106 => 0.0026888140614859
107 => 0.002698853117152
108 => 0.0027214716221746
109 => 0.0025281989732119
110 => 0.0026149727184093
111 => 0.0026659441641124
112 => 0.0024356533180688
113 => 0.0026613920545276
114 => 0.0025248345263863
115 => 0.0024784848503099
116 => 0.0025408885830413
117 => 0.0025165697877062
118 => 0.0024956619155247
119 => 0.0024839949636046
120 => 0.0025298173776739
121 => 0.0025276797072879
122 => 0.0024527053441232
123 => 0.0023549043437209
124 => 0.0023877295696643
125 => 0.002375803857341
126 => 0.0023325835374335
127 => 0.0023617088146098
128 => 0.0022334558338909
129 => 0.0020128032465739
130 => 0.0021585731045271
131 => 0.002152961123563
201 => 0.0021501313082778
202 => 0.0022596733277466
203 => 0.0022491433901391
204 => 0.0022300314502719
205 => 0.0023322325316701
206 => 0.0022949277621612
207 => 0.0024098922716785
208 => 0.0024856153330848
209 => 0.0024664095153277
210 => 0.0025376274205817
211 => 0.0023884857965724
212 => 0.0024380246615449
213 => 0.0024482345529579
214 => 0.0023309713861899
215 => 0.0022508662181576
216 => 0.0022455241167156
217 => 0.0021066327945197
218 => 0.0021808274177452
219 => 0.0022461156158015
220 => 0.0022148476355013
221 => 0.0022049491270427
222 => 0.0022555184600335
223 => 0.0022594481303039
224 => 0.0021698512316902
225 => 0.0021884812640768
226 => 0.002266171596114
227 => 0.0021865236670423
228 => 0.0020317807512714
301 => 0.0019934023686721
302 => 0.0019882819849794
303 => 0.001884196767542
304 => 0.0019959669957107
305 => 0.0019471762958592
306 => 0.0021013055320879
307 => 0.0020132677389657
308 => 0.0020094726056631
309 => 0.0020037357050513
310 => 0.0019141452586967
311 => 0.0019337598726785
312 => 0.0019989618369439
313 => 0.0020222266323465
314 => 0.0020197999235831
315 => 0.0019986423117482
316 => 0.0020083281581017
317 => 0.0019771266722244
318 => 0.0019661087781583
319 => 0.0019313332737753
320 => 0.0018802228893106
321 => 0.0018873301017486
322 => 0.0017860670563644
323 => 0.0017308935748025
324 => 0.0017156222822809
325 => 0.0016952008716899
326 => 0.0017179289349465
327 => 0.0017857801908799
328 => 0.0017039371807773
329 => 0.0015636230805761
330 => 0.0015720561970817
331 => 0.0015910029060553
401 => 0.0015556958392281
402 => 0.0015222806635738
403 => 0.0015513324477464
404 => 0.001491879513763
405 => 0.0015981875090874
406 => 0.0015953121757386
407 => 0.0016349372223532
408 => 0.0016597155771891
409 => 0.0016026094913799
410 => 0.0015882474652302
411 => 0.0015964287280428
412 => 0.001461210677739
413 => 0.0016238870228531
414 => 0.0016252938546409
415 => 0.0016132477067612
416 => 0.0016998678384658
417 => 0.0018826633338591
418 => 0.0018138883155603
419 => 0.0017872565497391
420 => 0.0017366295434453
421 => 0.0018040870233976
422 => 0.0017989073414379
423 => 0.00177548285528
424 => 0.0017613156529629
425 => 0.0017874191576223
426 => 0.0017580811398609
427 => 0.0017528112257161
428 => 0.0017208812797219
429 => 0.0017094837417219
430 => 0.0017010454583358
501 => 0.0016917557374563
502 => 0.0017122465468623
503 => 0.0016658116769579
504 => 0.0016098157759196
505 => 0.0016051603226324
506 => 0.0016180144384702
507 => 0.0016123274490883
508 => 0.0016051330955151
509 => 0.0015913971152783
510 => 0.0015873219433648
511 => 0.0016005642750913
512 => 0.001585614454648
513 => 0.0016076737290709
514 => 0.0016016748270232
515 => 0.0015681654478331
516 => 0.0015264003546011
517 => 0.0015260285576661
518 => 0.0015170303368378
519 => 0.0015055697497213
520 => 0.0015023816765682
521 => 0.0015488857875154
522 => 0.001645147905425
523 => 0.0016262493483221
524 => 0.001639905492631
525 => 0.001707080206648
526 => 0.0017284330282199
527 => 0.0017132773012374
528 => 0.0016925312073794
529 => 0.0016934439302209
530 => 0.0017643396132036
531 => 0.0017687612899888
601 => 0.0017799334407381
602 => 0.0017942928117003
603 => 0.001715722764204
604 => 0.0016897432880495
605 => 0.0016774327709611
606 => 0.0016395211430984
607 => 0.001680405583451
608 => 0.0016565839709038
609 => 0.0016597983202986
610 => 0.0016577049710385
611 => 0.0016588480812862
612 => 0.0015981577938361
613 => 0.0016202701447953
614 => 0.0015835040725647
615 => 0.0015342784290331
616 => 0.0015341134074153
617 => 0.0015461613139317
618 => 0.0015389947477011
619 => 0.0015197097022438
620 => 0.0015224490519282
621 => 0.001498449466214
622 => 0.0015253630361604
623 => 0.0015261348210451
624 => 0.0015157716306237
625 => 0.0015572356984831
626 => 0.0015742235609165
627 => 0.0015674022869801
628 => 0.001573744962153
629 => 0.0016270346686916
630 => 0.0016357232160503
701 => 0.0016395820948538
702 => 0.0016344117084606
703 => 0.0015747190001632
704 => 0.0015773666256092
705 => 0.0015579401068137
706 => 0.0015415267455476
707 => 0.0015421831939215
708 => 0.0015506217951999
709 => 0.0015874736619
710 => 0.0016650262428343
711 => 0.0016679693065906
712 => 0.0016715363857184
713 => 0.0016570272822352
714 => 0.0016526511977913
715 => 0.0016584243827361
716 => 0.001687549054614
717 => 0.0017624656179553
718 => 0.0017359851009615
719 => 0.0017144560284517
720 => 0.001733342829239
721 => 0.0017304353542975
722 => 0.0017058933398112
723 => 0.0017052045272043
724 => 0.0016581005548485
725 => 0.0016406872887741
726 => 0.0016261354602819
727 => 0.0016102452434536
728 => 0.0016008249902729
729 => 0.001615298780587
730 => 0.0016186091076807
731 => 0.0015869619122004
801 => 0.0015826485163968
802 => 0.0016084922993782
803 => 0.0015971194140414
804 => 0.0016088167086443
805 => 0.0016115305813296
806 => 0.0016110935853215
807 => 0.0015992189868624
808 => 0.0016067875018146
809 => 0.0015888857076697
810 => 0.0015694201952996
811 => 0.0015570024111518
812 => 0.0015461662475027
813 => 0.0015521787808968
814 => 0.0015307451971923
815 => 0.0015238881623925
816 => 0.0016042234592458
817 => 0.0016635680067813
818 => 0.0016627051135571
819 => 0.001657452472973
820 => 0.0016496481145242
821 => 0.0016869781171831
822 => 0.0016739730906937
823 => 0.0016834353340711
824 => 0.0016858438721397
825 => 0.0016931337914683
826 => 0.0016957393110385
827 => 0.0016878636212476
828 => 0.0016614318443749
829 => 0.0015955663694662
830 => 0.0015649058130957
831 => 0.0015547873188015
901 => 0.0015551551068513
902 => 0.0015450098705587
903 => 0.0015479980973244
904 => 0.0015439706872382
905 => 0.00153634374687
906 => 0.0015517078388212
907 => 0.0015534784072921
908 => 0.0015498922446435
909 => 0.0015507369157682
910 => 0.0015210450207078
911 => 0.0015233024310018
912 => 0.0015107328836267
913 => 0.0015083762450221
914 => 0.0014766015238136
915 => 0.0014203079993733
916 => 0.0014515000764579
917 => 0.0014138244336095
918 => 0.0013995560967837
919 => 0.0014671001841355
920 => 0.0014603206311467
921 => 0.0014487169834308
922 => 0.0014315527700469
923 => 0.0014251863963401
924 => 0.0013865063250464
925 => 0.0013842209000842
926 => 0.0014033917878671
927 => 0.0013945450827853
928 => 0.0013821209583411
929 => 0.0013371220390178
930 => 0.0012865283550681
1001 => 0.001288055460366
1002 => 0.0013041483699014
1003 => 0.0013509406748002
1004 => 0.0013326581117612
1005 => 0.0013193939025081
1006 => 0.0013169099148357
1007 => 0.0013480022211366
1008 => 0.001392004348592
1009 => 0.001412649162302
1010 => 0.0013921907789077
1011 => 0.001368689289622
1012 => 0.0013701197163794
1013 => 0.0013796357047539
1014 => 0.0013806357005833
1015 => 0.0013653386470504
1016 => 0.0013696446780169
1017 => 0.0013631034232271
1018 => 0.001322959754656
1019 => 0.0013222336829885
1020 => 0.0013123817793171
1021 => 0.0013120834675893
1022 => 0.0012953229217717
1023 => 0.0012929780055516
1024 => 0.0012596989245382
1025 => 0.0012816033164396
1026 => 0.0012669110003843
1027 => 0.0012447662145221
1028 => 0.0012409484450926
1029 => 0.0012408336783335
1030 => 0.0012635714219304
1031 => 0.0012813376126671
1101 => 0.0012671665795125
1102 => 0.0012639401099571
1103 => 0.0012983903636758
1104 => 0.001294006254869
1105 => 0.0012902096449169
1106 => 0.0013880644406979
1107 => 0.0013106047341323
1108 => 0.0012768278808242
1109 => 0.0012350226108049
1110 => 0.0012486346175236
1111 => 0.0012515028673413
1112 => 0.0011509687289113
1113 => 0.0011101820414709
1114 => 0.0010961855873553
1115 => 0.0010881304301309
1116 => 0.0010918012664284
1117 => 0.0010550884639308
1118 => 0.0010797600743829
1119 => 0.0010479698906759
1120 => 0.0010426401629232
1121 => 0.0010994849494393
1122 => 0.0011073945694006
1123 => 0.0010736496733195
1124 => 0.001095319359406
1125 => 0.0010874616299999
1126 => 0.0010485148421322
1127 => 0.0010470273613089
1128 => 0.0010274852322027
1129 => 0.00099690558425331
1130 => 0.00098292986457896
1201 => 0.0009756511884298
1202 => 0.00097865451206751
1203 => 0.00097713593973307
1204 => 0.00096722622804888
1205 => 0.00097770395280691
1206 => 0.00095093769574494
1207 => 0.00094027915651247
1208 => 0.0009354649416174
1209 => 0.00091170834786662
1210 => 0.0009495156531293
1211 => 0.00095696416854993
1212 => 0.0009644273598469
1213 => 0.0010293893447499
1214 => 0.0010261440275648
1215 => 0.0010554801143845
1216 => 0.0010543401679963
1217 => 0.0010459730408222
1218 => 0.0010106735076005
1219 => 0.001024743272389
1220 => 0.00098143872329683
1221 => 0.0010138854358998
1222 => 0.0009990781112749
1223 => 0.0010088790645493
1224 => 0.00099125606684562
1225 => 0.0010010093614106
1226 => 0.00095873048787786
1227 => 0.00091925107065283
1228 => 0.00093513874062022
1229 => 0.00095241045485021
1230 => 0.00098985993205179
1231 => 0.00096755533238201
]
'min_raw' => 0.00091170834786662
'max_raw' => 0.0027214716221746
'avg_raw' => 0.0018165899850206
'max_pct' => '3.13%'
'is_grow' => true
'min' => '$0.000911'
'max' => '$0.002721'
'avg' => '$0.001816'
'bar_min_pct' => 50.898974802884
'bar_max_pct' => 51.045822849954
'min_diff' => -0.0017271016521334
'max_diff' => 8.2661622174603E-5
'year' => 2026
]
1 => [
'items' => [
101 => 0.00097557690985355
102 => 0.00094870596811973
103 => 0.00089326354001782
104 => 0.00089357733813985
105 => 0.00088504872845532
106 => 0.00087767876449049
107 => 0.00097011728396515
108 => 0.00095862109283174
109 => 0.00094030341684493
110 => 0.00096482235406878
111 => 0.00097130555023862
112 => 0.00097149011771927
113 => 0.00098937850139242
114 => 0.00099892553496545
115 => 0.0010006082410119
116 => 0.0010287559992257
117 => 0.0010381907565011
118 => 0.0010770511864614
119 => 0.00099811553586819
120 => 0.00099648990808927
121 => 0.00096516738579758
122 => 0.0009453021469707
123 => 0.00096652757569551
124 => 0.00098533040798573
125 => 0.00096575164220953
126 => 0.00096830821568959
127 => 0.00094202532227898
128 => 0.0009514202199482
129 => 0.00095951237145031
130 => 0.00095504436102553
131 => 0.00094835553316547
201 => 0.0009837887901626
202 => 0.00098178950693877
203 => 0.0010147857704616
204 => 0.001040508717463
205 => 0.0010866088370164
206 => 0.0010385009590089
207 => 0.0010367477167228
208 => 0.0010538859412982
209 => 0.0010381881327282
210 => 0.0010481086058745
211 => 0.0010850104954226
212 => 0.0010857901741995
213 => 0.0010727295501268
214 => 0.0010719348099651
215 => 0.0010744432456858
216 => 0.0010891352320517
217 => 0.0010840014005763
218 => 0.0010899424003323
219 => 0.001097371711499
220 => 0.0011281024924473
221 => 0.0011355115796953
222 => 0.0011175113388539
223 => 0.0011191365590617
224 => 0.0011124039748693
225 => 0.0011059003828986
226 => 0.0011205195078756
227 => 0.0011472362461107
228 => 0.0011470700426687
301 => 0.0011532678066401
302 => 0.0011571289622492
303 => 0.0011405540558362
304 => 0.0011297644012376
305 => 0.0011339018413743
306 => 0.0011405176982545
307 => 0.0011317564081543
308 => 0.0010776776670312
309 => 0.0010940817025246
310 => 0.0010913512689021
311 => 0.0010874627993917
312 => 0.0011039571839289
313 => 0.001102366260302
314 => 0.0010547119210774
315 => 0.0010577625972604
316 => 0.0010548974428002
317 => 0.0010641553430165
318 => 0.0010376881757347
319 => 0.0010458292981315
320 => 0.0010509353337805
321 => 0.0010539428280041
322 => 0.0010648079593982
323 => 0.0010635330616339
324 => 0.0010647287099631
325 => 0.0010808388315321
326 => 0.0011623182981018
327 => 0.0011667530456929
328 => 0.0011449147266217
329 => 0.0011536387043488
330 => 0.0011368905748369
331 => 0.001148133706381
401 => 0.0011558259714388
402 => 0.0011210661047798
403 => 0.0011190078510659
404 => 0.0011021905960659
405 => 0.0011112272363249
406 => 0.0010968492919153
407 => 0.0011003771365543
408 => 0.0010905129753918
409 => 0.0011082665015494
410 => 0.0011281177024126
411 => 0.0011331328996984
412 => 0.0011199400748178
413 => 0.0011103876001547
414 => 0.0010936166014272
415 => 0.0011215071460772
416 => 0.0011296631912818
417 => 0.0011214643058439
418 => 0.0011195644449387
419 => 0.0011159642119564
420 => 0.0011203282513853
421 => 0.001129618771708
422 => 0.0011252375338928
423 => 0.0011281314186572
424 => 0.0011171029140962
425 => 0.0011405595428199
426 => 0.0011778143143783
427 => 0.0011779340945606
428 => 0.0011735528331289
429 => 0.0011717601153467
430 => 0.0011762555554528
501 => 0.0011786941472977
502 => 0.0011932315762782
503 => 0.001208830816771
504 => 0.0012816256656689
505 => 0.0012611851633917
506 => 0.0013257730839188
507 => 0.001376853743364
508 => 0.0013921705996451
509 => 0.0013780798125802
510 => 0.0013298759912009
511 => 0.0013275108817555
512 => 0.0013995477420248
513 => 0.0013791940295015
514 => 0.0013767730201618
515 => 0.0013510175711476
516 => 0.0013662422313894
517 => 0.0013629123748622
518 => 0.0013576560334319
519 => 0.0013867036246143
520 => 0.0014410781222114
521 => 0.00143260334684
522 => 0.0014262773201589
523 => 0.0013985585127207
524 => 0.0014152514260183
525 => 0.0014093073993247
526 => 0.0014348467101728
527 => 0.0014197177881914
528 => 0.0013790398301107
529 => 0.0013855179290113
530 => 0.0013845387773946
531 => 0.0014046896482831
601 => 0.0013986408570177
602 => 0.0013833576538204
603 => 0.0014408922760898
604 => 0.001437156297744
605 => 0.0014424530608748
606 => 0.0014447848598128
607 => 0.0014798051705144
608 => 0.001494151871284
609 => 0.001497408823533
610 => 0.0015110370796503
611 => 0.0014970697401057
612 => 0.0015529490568285
613 => 0.0015901055418007
614 => 0.0016332647111511
615 => 0.0016963318576631
616 => 0.0017200456881553
617 => 0.0017157619969312
618 => 0.0017635787876412
619 => 0.0018495044976395
620 => 0.0017331300396319
621 => 0.0018556726264932
622 => 0.0018168770583151
623 => 0.0017248934640673
624 => 0.0017189708050131
625 => 0.0017812631629892
626 => 0.0019194216175628
627 => 0.0018848144916724
628 => 0.0019194782224231
629 => 0.0018790411392299
630 => 0.0018770330972189
701 => 0.0019175142835497
702 => 0.0020121007819263
703 => 0.0019671662820695
704 => 0.0019027416581333
705 => 0.0019503117978896
706 => 0.0019091021404241
707 => 0.0018162452482974
708 => 0.0018847880282554
709 => 0.0018389554232834
710 => 0.0018523318140096
711 => 0.0019486651325752
712 => 0.001937074052819
713 => 0.0019520739833286
714 => 0.0019255994985957
715 => 0.0019008681552122
716 => 0.0018547052662132
717 => 0.0018410387105835
718 => 0.0018448156548884
719 => 0.0018410368389175
720 => 0.0018152091267814
721 => 0.0018096316348047
722 => 0.0018003355704879
723 => 0.0018032168095316
724 => 0.0017857374889566
725 => 0.0018187245782935
726 => 0.0018248472727557
727 => 0.0018488525254801
728 => 0.0018513448304523
729 => 0.0019181991175964
730 => 0.0018813768996781
731 => 0.001906080422535
801 => 0.0019038707069321
802 => 0.0017268870274733
803 => 0.0017512738169625
804 => 0.0017892120084116
805 => 0.0017721209045878
806 => 0.0017479580824833
807 => 0.0017284453081054
808 => 0.0016988814596392
809 => 0.0017404920086319
810 => 0.0017952054557688
811 => 0.0018527324537626
812 => 0.001921847372534
813 => 0.0019064217272506
814 => 0.0018514403984315
815 => 0.0018539068206785
816 => 0.0018691532725076
817 => 0.0018494077321026
818 => 0.0018435843867585
819 => 0.0018683532342809
820 => 0.0018685238037211
821 => 0.0018458041731569
822 => 0.0018205554614332
823 => 0.0018204496684092
824 => 0.0018159569040316
825 => 0.0018798403920319
826 => 0.001914969851083
827 => 0.0019189973869492
828 => 0.0019146987658295
829 => 0.0019163531344923
830 => 0.0018959120762953
831 => 0.0019426342737261
901 => 0.0019855111824351
902 => 0.0019740192549695
903 => 0.0019567912220249
904 => 0.00194306826397
905 => 0.0019707865621737
906 => 0.0019695523099873
907 => 0.0019851366900425
908 => 0.0019844296925434
909 => 0.0019791892516891
910 => 0.0019740194421222
911 => 0.0019945171526862
912 => 0.0019886141412269
913 => 0.0019827019607604
914 => 0.0019708441777252
915 => 0.0019724558473766
916 => 0.0019552307890948
917 => 0.0019472616889686
918 => 0.0018274255436152
919 => 0.0017954014098178
920 => 0.0018054768542218
921 => 0.0018087939521284
922 => 0.0017948570080597
923 => 0.0018148390057471
924 => 0.0018117248325737
925 => 0.001823840258661
926 => 0.0018162710664323
927 => 0.0018165817087216
928 => 0.0018388410891442
929 => 0.0018453030819791
930 => 0.0018420164602686
1001 => 0.0018443182974559
1002 => 0.0018973631638908
1003 => 0.0018898218801631
1004 => 0.0018858157234861
1005 => 0.0018869254562642
1006 => 0.0019004795569331
1007 => 0.0019042739650939
1008 => 0.0018881967910882
1009 => 0.0018957788792903
1010 => 0.0019280624485449
1011 => 0.0019393598706922
1012 => 0.0019754158191161
1013 => 0.0019600986113822
1014 => 0.001988214009091
1015 => 0.0020746311564023
1016 => 0.0021436671532863
1017 => 0.0020801787975185
1018 => 0.0022069546141148
1019 => 0.0023056677722458
1020 => 0.0023018789968214
1021 => 0.0022846660744248
1022 => 0.0021722837683177
1023 => 0.0020688678947122
1024 => 0.0021553796642531
1025 => 0.002155600200545
1026 => 0.002148168762818
1027 => 0.0021020127413385
1028 => 0.0021465626333194
1029 => 0.0021500988419635
1030 => 0.0021481195054766
1031 => 0.0021127317920268
1101 => 0.0020587012943317
1102 => 0.0020692587242506
1103 => 0.0020865520098235
1104 => 0.0020538122124767
1105 => 0.0020433498634502
1106 => 0.0020628013608339
1107 => 0.0021254781382847
1108 => 0.0021136294565694
1109 => 0.0021133200396056
1110 => 0.0021640137246063
1111 => 0.0021277279865277
1112 => 0.0020693918872514
1113 => 0.0020546612528256
1114 => 0.002002377424358
1115 => 0.0020384900509092
1116 => 0.0020397896800487
1117 => 0.0020200111635487
1118 => 0.0020709968048598
1119 => 0.0020705269631993
1120 => 0.0021189302414129
1121 => 0.0022114591299162
1122 => 0.0021840937845157
1123 => 0.002152270865156
1124 => 0.0021557308988443
1125 => 0.0021936789283134
1126 => 0.0021707346834271
1127 => 0.0021789855938612
1128 => 0.0021936664395723
1129 => 0.0022025237582947
1130 => 0.0021544564669865
1201 => 0.0021432496820583
1202 => 0.0021203245331421
1203 => 0.002114343789708
1204 => 0.0021330158451513
1205 => 0.0021280964182355
1206 => 0.0020396804512519
1207 => 0.0020304404907603
1208 => 0.002030723867157
1209 => 0.0020074895471647
1210 => 0.0019720516323008
1211 => 0.0020651803566752
1212 => 0.0020577008167723
1213 => 0.0020494439835899
1214 => 0.0020504553985419
1215 => 0.0020908794213675
1216 => 0.0020674314466666
1217 => 0.0021297717304565
1218 => 0.0021169564422297
1219 => 0.0021038124902165
1220 => 0.0021019955956737
1221 => 0.0020969362955379
1222 => 0.0020795860728895
1223 => 0.0020586346364549
1224 => 0.0020448006833384
1225 => 0.0018862205426245
1226 => 0.0019156520943227
1227 => 0.0019495104117812
1228 => 0.0019611981672892
1229 => 0.0019412054527248
1230 => 0.0020803755071175
1231 => 0.0021058032171311
]
'min_raw' => 0.00087767876449049
'max_raw' => 0.0023056677722458
'avg_raw' => 0.0015916732683682
'max_pct' => '-12.62%'
'is_grow' => false
'min' => '$0.000877'
'max' => '$0.0023056'
'avg' => '$0.001591'
'bar_min_pct' => 50.865420500042
'bar_max_pct' => 50.886035342412
'min_diff' => -3.4029583376129E-5
'max_diff' => -0.00041580384992877
'year' => 2027
]
2 => [
'items' => [
101 => 0.0020287810248915
102 => 0.0020143733175189
103 => 0.0020813200740143
104 => 0.0020409429959394
105 => 0.0020591247917242
106 => 0.0020198256941481
107 => 0.0020996784263991
108 => 0.0020990700823693
109 => 0.0020680055659679
110 => 0.0020942610825097
111 => 0.002089698540394
112 => 0.0020546267778854
113 => 0.002100790263827
114 => 0.0021008131603401
115 => 0.0020709142387046
116 => 0.0020359988439498
117 => 0.0020297567960325
118 => 0.0020250542514279
119 => 0.0020579682540227
120 => 0.0020874788458298
121 => 0.0021423907408866
122 => 0.0021561968959783
123 => 0.0022100832384291
124 => 0.002177996545178
125 => 0.002192220160704
126 => 0.0022076619074107
127 => 0.0022150652486333
128 => 0.0022030019013962
129 => 0.0022867095717258
130 => 0.0022937770638383
131 => 0.0022961467328101
201 => 0.0022679209773509
202 => 0.002292992054519
203 => 0.0022812621277788
204 => 0.0023117801384892
205 => 0.0023165657522421
206 => 0.0023125125076466
207 => 0.0023140315369875
208 => 0.0022426018074062
209 => 0.0022388977991056
210 => 0.002188393383102
211 => 0.0022089743059332
212 => 0.0021704992571695
213 => 0.0021827000914694
214 => 0.002188078102975
215 => 0.0021852689349639
216 => 0.0022101379204308
217 => 0.0021889942023859
218 => 0.0021331924541164
219 => 0.002077375502698
220 => 0.0020766747663404
221 => 0.0020619791482829
222 => 0.0020513569080641
223 => 0.0020534031283745
224 => 0.0020606142756409
225 => 0.0020509377830758
226 => 0.0020530027533752
227 => 0.0020872950191701
228 => 0.0020941720885141
229 => 0.002070801119839
301 => 0.0019769633081938
302 => 0.0019539352738417
303 => 0.0019704873682682
304 => 0.0019625765332238
305 => 0.0015839524351298
306 => 0.0016729045507663
307 => 0.0016200522241835
308 => 0.0016444090078915
309 => 0.0015904604684941
310 => 0.0016162075391797
311 => 0.0016114529953566
312 => 0.0017544853650157
313 => 0.001752252111298
314 => 0.0017533210516715
315 => 0.0017022977425362
316 => 0.0017835792594226
317 => 0.0018236214574296
318 => 0.0018162107122671
319 => 0.0018180758371663
320 => 0.0017860268119441
321 => 0.0017536313562914
322 => 0.0017176998103476
323 => 0.0017844561814378
324 => 0.0017770340125419
325 => 0.0017940577975772
326 => 0.0018373540760732
327 => 0.0018437296175483
328 => 0.0018522984099452
329 => 0.0018492271078391
330 => 0.0019223979843669
331 => 0.0019135365084224
401 => 0.001934890115828
402 => 0.0018909641252925
403 => 0.0018412576975083
404 => 0.0018507052644046
405 => 0.0018497953877399
406 => 0.0018382116134912
407 => 0.001827754300045
408 => 0.0018103458194869
409 => 0.0018654288279431
410 => 0.0018631925583932
411 => 0.0018993951630277
412 => 0.0018929960010052
413 => 0.0018502608308785
414 => 0.0018517871258399
415 => 0.0018620521929682
416 => 0.0018975797075037
417 => 0.0019081266927155
418 => 0.0019032409089407
419 => 0.0019148051967372
420 => 0.0019239451382976
421 => 0.0019159530326762
422 => 0.0020291043944163
423 => 0.0019821160601364
424 => 0.0020050178473217
425 => 0.0020104797886202
426 => 0.0019964891408363
427 => 0.0019995232113731
428 => 0.0020041190015016
429 => 0.002032023739214
430 => 0.0021052538452722
501 => 0.0021376869607512
502 => 0.0022352635888914
503 => 0.0021349938420014
504 => 0.0021290442501784
505 => 0.0021466207474383
506 => 0.0022039085576917
507 => 0.0022503349471317
508 => 0.0022657372589116
509 => 0.0022677729286778
510 => 0.0022966686895032
511 => 0.0023132312007343
512 => 0.002293159984105
513 => 0.0022761517295557
514 => 0.0022152302729023
515 => 0.0022222820973936
516 => 0.0022708621751804
517 => 0.0023394843964066
518 => 0.002398369401144
519 => 0.0023777499248345
520 => 0.0025350619739936
521 => 0.0025506588211056
522 => 0.0025485038411412
523 => 0.0025840357799844
524 => 0.0025135121173341
525 => 0.0024833618852195
526 => 0.0022798291072412
527 => 0.0023370135158589
528 => 0.0024201344121074
529 => 0.0024091330498016
530 => 0.002348768433118
531 => 0.0023983236091692
601 => 0.002381939118233
602 => 0.0023690159904385
603 => 0.0024282193441367
604 => 0.0023631228248058
605 => 0.0024194850245309
606 => 0.0023471999203912
607 => 0.0023778441128655
608 => 0.0023604489871243
609 => 0.0023717057653452
610 => 0.0023058988698791
611 => 0.0023414066733006
612 => 0.002304421628518
613 => 0.0023044040927912
614 => 0.0023035876458777
615 => 0.0023471003870476
616 => 0.002348519335975
617 => 0.0023163633545063
618 => 0.0023117291752059
619 => 0.0023288641649514
620 => 0.0023088035796203
621 => 0.0023181898012369
622 => 0.0023090878787112
623 => 0.0023070388442348
624 => 0.0022907117889127
625 => 0.0022836776445582
626 => 0.0022864359138071
627 => 0.0022770205188751
628 => 0.0022713474028589
629 => 0.0023024591203118
630 => 0.0022858373847198
701 => 0.0022999116009431
702 => 0.002283872255249
703 => 0.0022282728950629
704 => 0.0021962971150673
705 => 0.0020912750777392
706 => 0.002121059197246
707 => 0.0021408060992929
708 => 0.0021342797482842
709 => 0.0021483008756135
710 => 0.0021491616589566
711 => 0.0021446032475334
712 => 0.002139325191074
713 => 0.0021367561250844
714 => 0.0021559038381747
715 => 0.002167019730106
716 => 0.0021427879650928
717 => 0.0021371108015886
718 => 0.0021616104538894
719 => 0.0021765552276399
720 => 0.0022868990402705
721 => 0.002278724414225
722 => 0.0022992411214098
723 => 0.0022969312550353
724 => 0.0023184360327328
725 => 0.0023535872556711
726 => 0.0022821149910011
727 => 0.0022945201048229
728 => 0.0022914786573897
729 => 0.0023246843829548
730 => 0.0023247880476055
731 => 0.0023048795563802
801 => 0.0023156722724518
802 => 0.0023096480744233
803 => 0.00232053461448
804 => 0.0022786152371103
805 => 0.0023296685138294
806 => 0.0023586124319286
807 => 0.0023590143182595
808 => 0.0023727335057254
809 => 0.0023866729947525
810 => 0.0024134286300665
811 => 0.0023859267946053
812 => 0.0023364536698604
813 => 0.0023400254696697
814 => 0.0023110193947333
815 => 0.0023115069920933
816 => 0.0023089041591717
817 => 0.0023167154567017
818 => 0.0022803293776508
819 => 0.0022888691176766
820 => 0.0022769134316318
821 => 0.0022944941154963
822 => 0.0022755802058493
823 => 0.0022914771907116
824 => 0.0022983378023848
825 => 0.0023236536071574
826 => 0.0022718410409007
827 => 0.0021661917109011
828 => 0.0021884004809413
829 => 0.0021555519655906
830 => 0.0021585922207494
831 => 0.0021647340200233
901 => 0.002144826439105
902 => 0.0021486241781842
903 => 0.0021484884962201
904 => 0.002147319262354
905 => 0.0021421405316899
906 => 0.0021346303476463
907 => 0.0021645486093632
908 => 0.0021696323050244
909 => 0.0021809327307428
910 => 0.0022145551325287
911 => 0.0022111954617194
912 => 0.0022166752242007
913 => 0.0022047129334716
914 => 0.0021591471171076
915 => 0.00216162156016
916 => 0.0021307652156473
917 => 0.0021801436646391
918 => 0.0021684501961541
919 => 0.0021609113409514
920 => 0.0021588542944623
921 => 0.0021925600396789
922 => 0.0022026453269205
923 => 0.00219636085271
924 => 0.0021834712127568
925 => 0.0022082231319469
926 => 0.0022148457013226
927 => 0.0022163282503748
928 => 0.00226018390547
929 => 0.0022187792943191
930 => 0.0022287457957496
1001 => 0.0023065015948467
1002 => 0.0022359878146324
1003 => 0.0022733405366569
1004 => 0.002271512315288
1005 => 0.0022906207039285
1006 => 0.0022699448696874
1007 => 0.0022702011714325
1008 => 0.002287168126031
1009 => 0.0022633410983039
1010 => 0.0022574411911584
1011 => 0.0022492905116929
1012 => 0.0022670872221192
1013 => 0.0022777555451438
1014 => 0.0023637343937024
1015 => 0.002419280650983
1016 => 0.0024168692414617
1017 => 0.0024389050105176
1018 => 0.0024289776947334
1019 => 0.0023969197733725
1020 => 0.0024516387360885
1021 => 0.0024343233667465
1022 => 0.0024357508247569
1023 => 0.0024356976946985
1024 => 0.002447210901575
1025 => 0.0024390527393331
1026 => 0.002422972164136
1027 => 0.0024336472004008
1028 => 0.0024653482417121
1029 => 0.002563749246649
1030 => 0.0026188157526516
1031 => 0.0025604341738441
1101 => 0.002600705005145
1102 => 0.0025765568563288
1103 => 0.0025721684193437
1104 => 0.0025974614773918
1105 => 0.0026227988075897
1106 => 0.0026211849291924
1107 => 0.002602791328555
1108 => 0.0025924012502753
1109 => 0.0026710784039408
1110 => 0.0027290463905313
1111 => 0.0027250933624682
1112 => 0.0027425407427453
1113 => 0.0027937667908663
1114 => 0.0027984502587207
1115 => 0.0027978602494193
1116 => 0.0027862517856728
1117 => 0.0028366904825908
1118 => 0.0028787673309442
1119 => 0.0027835647617162
1120 => 0.0028198166537851
1121 => 0.0028360912960978
1122 => 0.0028599872994817
1123 => 0.0029003038626255
1124 => 0.0029440983436399
1125 => 0.0029502913634374
1126 => 0.0029458971195278
1127 => 0.00291701348204
1128 => 0.0029649339257427
1129 => 0.0029930045977912
1130 => 0.0030097200406101
1201 => 0.0030521076224144
1202 => 0.0028361918027482
1203 => 0.002683355853876
1204 => 0.0026594883134817
1205 => 0.0027080238954181
1206 => 0.0027208223413107
1207 => 0.0027156633038193
1208 => 0.002543632548127
1209 => 0.0026585826071556
1210 => 0.0027822592053948
1211 => 0.002787010127222
1212 => 0.0028489252182562
1213 => 0.0028690873098823
1214 => 0.0029189370735614
1215 => 0.0029158189572707
1216 => 0.0029279565814435
1217 => 0.0029251663518405
1218 => 0.0030175025419499
1219 => 0.0031193630716974
1220 => 0.0031158359654489
1221 => 0.0031011923091386
1222 => 0.0031229406358738
1223 => 0.003228071618611
1224 => 0.0032183928424102
1225 => 0.003227794949053
1226 => 0.0033517503026227
1227 => 0.0035129098947067
1228 => 0.0034380350840252
1229 => 0.0036004918785577
1230 => 0.0037027498192513
1231 => 0.0038795943540125
]
'min_raw' => 0.0015839524351298
'max_raw' => 0.0038795943540125
'avg_raw' => 0.0027317733945711
'max_pct' => '47.02%'
'is_grow' => true
'min' => '$0.001583'
'max' => '$0.003879'
'avg' => '$0.002731'
'bar_min_pct' => 51.561829867501
'bar_max_pct' => 51.49087294937
'min_diff' => 0.00070627367063927
'max_diff' => 0.0015739265817666
'year' => 2028
]
3 => [
'items' => [
101 => 0.0038574525472827
102 => 0.00392629682692
103 => 0.0038178140921018
104 => 0.0035687158049813
105 => 0.0035292950475345
106 => 0.0036082164022355
107 => 0.0038022368517347
108 => 0.0036021060078206
109 => 0.0036425922168935
110 => 0.0036309321859568
111 => 0.0036303108724601
112 => 0.0036540238815635
113 => 0.0036196269250717
114 => 0.0034794875364298
115 => 0.0035437125923978
116 => 0.003518912213948
117 => 0.0035464300828287
118 => 0.0036949326719454
119 => 0.0036292761374373
120 => 0.0035601123118368
121 => 0.0036468590978214
122 => 0.0037573175658095
123 => 0.0037504052733958
124 => 0.003736992536999
125 => 0.0038125994297995
126 => 0.0039374798659648
127 => 0.00397123454605
128 => 0.0039961515608049
129 => 0.0039995871961631
130 => 0.0040349763755889
131 => 0.0038446798385949
201 => 0.0041466853299661
202 => 0.0041988333355926
203 => 0.0041890316718482
204 => 0.0042469919853784
205 => 0.0042299385908266
206 => 0.0042052308977166
207 => 0.0042971103231743
208 => 0.0041917779761744
209 => 0.0040422719705816
210 => 0.0039602500190199
211 => 0.0040682631413585
212 => 0.0041342229860321
213 => 0.0041778182475273
214 => 0.0041910101473148
215 => 0.003859452017057
216 => 0.003680760573905
217 => 0.0037952997402639
218 => 0.0039350454282927
219 => 0.003843903544242
220 => 0.0038474761335424
221 => 0.0037175317585519
222 => 0.0039465426221168
223 => 0.00391317766558
224 => 0.0040862751191149
225 => 0.0040449640226349
226 => 0.0041861182763882
227 => 0.0041489476307808
228 => 0.0043032409025144
301 => 0.0043647926659325
302 => 0.0044681476564785
303 => 0.0045441760082547
304 => 0.0045888213106083
305 => 0.0045861409741153
306 => 0.0047630479042415
307 => 0.0046587320682034
308 => 0.0045276867927848
309 => 0.004525316597195
310 => 0.0045931868022602
311 => 0.0047354241327955
312 => 0.0047723042031343
313 => 0.004792915131182
314 => 0.0047613487774054
315 => 0.0046481214137694
316 => 0.0045992304122272
317 => 0.0046408869620498
318 => 0.0045899445812048
319 => 0.0046778854224509
320 => 0.0047986469806318
321 => 0.0047737101964104
322 => 0.0048570701273309
323 => 0.0049433388861132
324 => 0.0050667070857442
325 => 0.0050989601014389
326 => 0.00515227310991
327 => 0.0052071497080377
328 => 0.0052247745923906
329 => 0.0052584259653006
330 => 0.0052582486059546
331 => 0.0053596592832175
401 => 0.0054715184006657
402 => 0.0055137426279579
403 => 0.0056108349103588
404 => 0.0054445677792666
405 => 0.0055706833081392
406 => 0.0056844426720587
407 => 0.0055488140686458
408 => 0.0057357465010388
409 => 0.0057430046637907
410 => 0.0058525943040554
411 => 0.0057415042088124
412 => 0.0056755392648692
413 => 0.0058659775863589
414 => 0.0059581246913769
415 => 0.0059303692334275
416 => 0.0057191488279764
417 => 0.0055962094923345
418 => 0.0052744535377327
419 => 0.0056555873647813
420 => 0.0058412265341105
421 => 0.0057186680673749
422 => 0.0057804794291961
423 => 0.006117702176891
424 => 0.0062460947656572
425 => 0.0062193900047258
426 => 0.0062239026697254
427 => 0.0062931809801334
428 => 0.0066003991607446
429 => 0.0064163069056607
430 => 0.0065570385368671
501 => 0.0066316820866133
502 => 0.0067010151755479
503 => 0.0065307550220724
504 => 0.0063092490640193
505 => 0.0062390888289163
506 => 0.0057064820432215
507 => 0.005678757547032
508 => 0.0056631949471827
509 => 0.005565074956506
510 => 0.0054879795211614
511 => 0.0054266703686055
512 => 0.005265776843836
513 => 0.0053200736853667
514 => 0.0050636429879725
515 => 0.0052276982608194
516 => 0.0048184286760425
517 => 0.0051592805477561
518 => 0.0049737703706153
519 => 0.0050983354652851
520 => 0.0050979008694045
521 => 0.0048685370367181
522 => 0.0047362447647257
523 => 0.0048205465493315
524 => 0.004910924754313
525 => 0.0049255883140024
526 => 0.0050427660158734
527 => 0.0050754677937393
528 => 0.0049763798801056
529 => 0.0048099474735865
530 => 0.0048486059257019
531 => 0.0047354613524274
601 => 0.0045371798398072
602 => 0.0046795890838341
603 => 0.0047282138610374
604 => 0.0047496893327428
605 => 0.0045547022378664
606 => 0.0044934330592804
607 => 0.0044608138626994
608 => 0.0047847770881811
609 => 0.0048025245249786
610 => 0.0047117261290878
611 => 0.0051221434883713
612 => 0.0050292533998188
613 => 0.0051330343873562
614 => 0.0048450980763711
615 => 0.0048560976312084
616 => 0.004719783967204
617 => 0.0047961105105642
618 => 0.0047421653698365
619 => 0.0047899440801343
620 => 0.0048185824420877
621 => 0.0049548737383612
622 => 0.0051608367754318
623 => 0.0049345163636121
624 => 0.0048359053192143
625 => 0.0048970830565492
626 => 0.0050600074329798
627 => 0.0053068462032176
628 => 0.0051607126831436
629 => 0.0052255642578444
630 => 0.0052397314418707
701 => 0.0051319779943251
702 => 0.0053108192265265
703 => 0.0054066616957668
704 => 0.0055049762374028
705 => 0.0055903399991945
706 => 0.0054657072474903
707 => 0.0055990821572169
708 => 0.0054916055238182
709 => 0.0053951878729294
710 => 0.0053953340987063
711 => 0.0053348498978667
712 => 0.0052176541372401
713 => 0.005196041440875
714 => 0.0053084734167489
715 => 0.0053986332140521
716 => 0.0054060592067942
717 => 0.0054559763031589
718 => 0.0054855167266005
719 => 0.0057750530345867
720 => 0.0058915069328288
721 => 0.0060339045552396
722 => 0.0060893764542589
723 => 0.0062563269825305
724 => 0.0061215008718922
725 => 0.0060923303947596
726 => 0.0056873630222744
727 => 0.0057536764068321
728 => 0.005859850533799
729 => 0.0056891137945217
730 => 0.005797406957413
731 => 0.0058187863217306
801 => 0.0056833122254543
802 => 0.0057556747937656
803 => 0.0055635012663369
804 => 0.0051650256331801
805 => 0.0053112628438165
806 => 0.0054189426537578
807 => 0.0052652702881468
808 => 0.0055407220555627
809 => 0.005379808819517
810 => 0.005328807048888
811 => 0.0051298309582202
812 => 0.0052237400137233
813 => 0.0053507533559394
814 => 0.0052722738773358
815 => 0.0054351305791913
816 => 0.0056657791013146
817 => 0.0058301529735367
818 => 0.0058427715584074
819 => 0.0057370901707628
820 => 0.0059064452689129
821 => 0.0059076788359137
822 => 0.0057166455933645
823 => 0.0055996387959806
824 => 0.0055730546054306
825 => 0.0056394671255621
826 => 0.0057201041854294
827 => 0.0058472463540246
828 => 0.0059240757036994
829 => 0.0061244059005128
830 => 0.0061786095078537
831 => 0.0062381628388144
901 => 0.006317744454545
902 => 0.006413302588537
903 => 0.00620422683149
904 => 0.0062125338010835
905 => 0.0060178453509723
906 => 0.0058097928208805
907 => 0.0059676787571061
908 => 0.0061740936160353
909 => 0.0061267418193288
910 => 0.0061214137748899
911 => 0.0061303740677599
912 => 0.0060946723594083
913 => 0.005933194855701
914 => 0.0058521018642419
915 => 0.0059567325122527
916 => 0.0060123390450961
917 => 0.0060985799281368
918 => 0.0060879489189779
919 => 0.0063100961720962
920 => 0.0063964158772737
921 => 0.0063743316028609
922 => 0.0063783956408406
923 => 0.006534673343898
924 => 0.0067084862906588
925 => 0.0068712850519386
926 => 0.007036890944282
927 => 0.0068372465773541
928 => 0.0067358794801808
929 => 0.0068404644497238
930 => 0.0067849701927443
1001 => 0.0071038566540146
1002 => 0.0071259356607148
1003 => 0.0074447990628644
1004 => 0.007747438401052
1005 => 0.0075573560550833
1006 => 0.0077365951458349
1007 => 0.0079304568360602
1008 => 0.0083044474894306
1009 => 0.0081785005945253
1010 => 0.0080820272468673
1011 => 0.0079908603994863
1012 => 0.0081805641365567
1013 => 0.0084246149637065
1014 => 0.0084771811743848
1015 => 0.0085623585175217
1016 => 0.0084728049562033
1017 => 0.0085806623568101
1018 => 0.0089614463758956
1019 => 0.0088585551726652
1020 => 0.0087124331234917
1021 => 0.0090130255356738
1022 => 0.0091218087611191
1023 => 0.0098853064075115
1024 => 0.010849253724597
1025 => 0.010450173205704
1026 => 0.01020245104938
1027 => 0.010260671632164
1028 => 0.010612672560687
1029 => 0.010725724086978
1030 => 0.010418411067322
1031 => 0.010526959221186
1101 => 0.011125070221197
1102 => 0.011445937583005
1103 => 0.011010156607434
1104 => 0.0098078541791583
1105 => 0.0086992764317196
1106 => 0.0089933211702469
1107 => 0.0089599856221685
1108 => 0.0096025812758137
1109 => 0.0088561012514965
1110 => 0.0088686700606513
1111 => 0.0095245539118933
1112 => 0.0093495753450778
1113 => 0.0090661324763983
1114 => 0.0087013458783376
1115 => 0.0080270041131461
1116 => 0.0074297208063047
1117 => 0.0086011309171513
1118 => 0.0085506175831005
1119 => 0.0084774667897383
1120 => 0.0086402559646233
1121 => 0.0094307139893516
1122 => 0.0094124913734186
1123 => 0.0092965683881137
1124 => 0.0093844949507692
1125 => 0.0090507185248461
1126 => 0.0091367403097544
1127 => 0.0086991008273405
1128 => 0.0088969321508308
1129 => 0.0090655243353028
1130 => 0.0090993717123855
1201 => 0.0091756315812427
1202 => 0.0085239993513994
1203 => 0.0088165630916819
1204 => 0.0089884168795826
1205 => 0.0082119752137531
1206 => 0.0089730691242994
1207 => 0.0085126558840287
1208 => 0.008356384715106
1209 => 0.0085667832568994
1210 => 0.0084847907405433
1211 => 0.0084142983897423
1212 => 0.0083749624467831
1213 => 0.0085294559150365
1214 => 0.0085222486100828
1215 => 0.0082694673101302
1216 => 0.007939724409026
1217 => 0.0080503969500783
1218 => 0.0080101885783534
1219 => 0.0078644682522391
1220 => 0.0079626661577009
1221 => 0.00753025227887
1222 => 0.006786306675259
1223 => 0.0072777799286745
1224 => 0.007258858743038
1225 => 0.0072493178232327
1226 => 0.0076186463898514
1227 => 0.0075831439700308
1228 => 0.0075187067304157
1229 => 0.0078632848118013
1230 => 0.0077375091768663
1231 => 0.0081251200472693
]
'min_raw' => 0.0034794875364298
'max_raw' => 0.011445937583005
'avg_raw' => 0.0074627125597174
'max_pct' => '333.75%'
'is_grow' => true
'min' => '$0.003479'
'max' => '$0.011445'
'avg' => '$0.007462'
'bar_min_pct' => 53.43089062365
'bar_max_pct' => 54.398511072435
'min_diff' => 0.0018955351013
'max_diff' => 0.0075663432289926
'year' => 2029
]
4 => [
'items' => [
101 => 0.0083804256356161
102 => 0.0083156718801408
103 => 0.0085557880199799
104 => 0.0080529466218971
105 => 0.0082199703638449
106 => 0.0082543937255754
107 => 0.0078590327717645
108 => 0.0075889526049793
109 => 0.007570941336994
110 => 0.0071026595471281
111 => 0.007352811899436
112 => 0.0075729356174592
113 => 0.0074675134388166
114 => 0.0074341399264564
115 => 0.0076046379632731
116 => 0.0076178871209507
117 => 0.0073158049218188
118 => 0.0073786173767174
119 => 0.0076405557553465
120 => 0.0073720172016406
121 => 0.0068502906573138
122 => 0.0067208952608869
123 => 0.0067036315297733
124 => 0.0063527009521853
125 => 0.0067295420800043
126 => 0.006565040828997
127 => 0.0070846983099016
128 => 0.0067878727437879
129 => 0.0067750771868904
130 => 0.0067557348259399
131 => 0.0064536743810503
201 => 0.0065198064215384
202 => 0.006739639396315
203 => 0.006818078278311
204 => 0.006809896460288
205 => 0.0067385620948091
206 => 0.0067712186020343
207 => 0.0066660206139807
208 => 0.0066288730148921
209 => 0.0065116249739167
210 => 0.0063393027442807
211 => 0.0063632652072252
212 => 0.0060218497797523
213 => 0.0058358285345769
214 => 0.0057843403056329
215 => 0.0057154880940478
216 => 0.0057921173461402
217 => 0.0060208825927429
218 => 0.0057449431700855
219 => 0.0052718643848395
220 => 0.0053002972259198
221 => 0.005364177378041
222 => 0.0052451371371727
223 => 0.0051324755394809
224 => 0.0052304256581496
225 => 0.0050299759403534
226 => 0.0053884007687768
227 => 0.0053787063816419
228 => 0.0055123049928355
301 => 0.0055958469461343
302 => 0.0054033097908091
303 => 0.0053548872169206
304 => 0.0053824709156908
305 => 0.0049265738184686
306 => 0.0054750484737206
307 => 0.0054797917053151
308 => 0.0054391772767033
309 => 0.0057312230983699
310 => 0.0063475308734623
311 => 0.0061156510975497
312 => 0.006025860239713
313 => 0.0058551677533288
314 => 0.0060826053567188
315 => 0.0060651416973578
316 => 0.005986164406831
317 => 0.0059383986950963
318 => 0.0060264084835442
319 => 0.0059274933083464
320 => 0.0059097254248736
321 => 0.0058020713826765
322 => 0.005763643787559
323 => 0.0057351935259806
324 => 0.0057038725834478
325 => 0.0057729587779826
326 => 0.0056164003721209
327 => 0.0054276062822614
328 => 0.0054119100964699
329 => 0.0054552486454629
330 => 0.005436074563709
331 => 0.0054118182983433
401 => 0.0053655064819593
402 => 0.0053517667553336
403 => 0.0053964142012995
404 => 0.0053460098379118
405 => 0.0054203842217581
406 => 0.0054001585046742
407 => 0.0052871792931847
408 => 0.0051463653654073
409 => 0.0051451118260829
410 => 0.0051147736963243
411 => 0.0050761335267085
412 => 0.0050653847154887
413 => 0.0052221765723604
414 => 0.0055467310236993
415 => 0.0054830132189717
416 => 0.0055290558629507
417 => 0.0057555401012477
418 => 0.0058275326299837
419 => 0.0057764340383234
420 => 0.0057064871344349
421 => 0.0057095644432195
422 => 0.0059485941881741
423 => 0.0059635021801671
424 => 0.0060011698664329
425 => 0.0060495834881712
426 => 0.0057846790874519
427 => 0.0056970874697681
428 => 0.0056555817019115
429 => 0.0055277600016671
430 => 0.0056656047467763
501 => 0.0055852885169017
502 => 0.0055961259203049
503 => 0.0055890680471213
504 => 0.0055929221231308
505 => 0.0053883005817326
506 => 0.0054628539168265
507 => 0.0053388945373757
508 => 0.0051729268433844
509 => 0.0051723704614784
510 => 0.0052129908194565
511 => 0.0051888282410563
512 => 0.0051238073638582
513 => 0.0051330432725743
514 => 0.0050521269937414
515 => 0.0051428679738612
516 => 0.0051454701004842
517 => 0.0051105298804435
518 => 0.0052503288801602
519 => 0.0053076046444092
520 => 0.0052846062430864
521 => 0.0053059910152634
522 => 0.0054856609814268
523 => 0.0055149550254616
524 => 0.005527965504766
525 => 0.0055105331860563
526 => 0.0053092750524201
527 => 0.0053182017064625
528 => 0.0052527038420271
529 => 0.0051973650485741
530 => 0.0051995783100985
531 => 0.0052280296434729
601 => 0.0053522782849677
602 => 0.0056137522261359
603 => 0.0056236749710683
604 => 0.0056357016273932
605 => 0.0055867831720065
606 => 0.0055720288977754
607 => 0.0055914935938876
608 => 0.0056896894585437
609 => 0.0059422758823563
610 => 0.0058529949705009
611 => 0.0057804081994223
612 => 0.0058440863669112
613 => 0.0058342836121523
614 => 0.005751538496843
615 => 0.0057492161170475
616 => 0.0055904017855555
617 => 0.0055316917432303
618 => 0.0054826292374928
619 => 0.0054290542620366
620 => 0.0053972932207368
621 => 0.0054460926153085
622 => 0.0054572536142245
623 => 0.005350552885126
624 => 0.0053360099700226
625 => 0.0054231440886996
626 => 0.0053847996117573
627 => 0.0054242378571898
628 => 0.0054333878684251
629 => 0.0054319145058736
630 => 0.0053918784681106
701 => 0.0054173962446889
702 => 0.0053570390958659
703 => 0.0052914097618716
704 => 0.0052495423356352
705 => 0.0052130074533357
706 => 0.0052332791294552
707 => 0.0051610143055508
708 => 0.0051378953339802
709 => 0.0054087513961523
710 => 0.0056088356814723
711 => 0.0056059263767216
712 => 0.0055882167322646
713 => 0.0055619037928717
714 => 0.0056877645031339
715 => 0.0056439171483429
716 => 0.0056758197625224
717 => 0.0056839403167796
718 => 0.0057085187887617
719 => 0.0057173034799042
720 => 0.0056907500419112
721 => 0.0056016334607773
722 => 0.0053795634135418
723 => 0.0052761892070871
724 => 0.0052420739971234
725 => 0.0052433140202116
726 => 0.005209108647733
727 => 0.0052191836629052
728 => 0.0052056049686147
729 => 0.0051798902066674
730 => 0.0052316913153673
731 => 0.0052376609105843
801 => 0.0052255699128365
802 => 0.0052284177805066
803 => 0.0051283094832883
804 => 0.005135920499702
805 => 0.0050935413931492
806 => 0.0050855958215583
807 => 0.0049784651305638
808 => 0.0047886675826251
809 => 0.0048938338482769
810 => 0.0047668077879843
811 => 0.0047187010941925
812 => 0.0049464307004768
813 => 0.0049235729642419
814 => 0.0048844504558269
815 => 0.0048265801120359
816 => 0.0048051154385973
817 => 0.0046747028776742
818 => 0.004666997407851
819 => 0.0047316333944798
820 => 0.0047018061106391
821 => 0.004659917307651
822 => 0.004508200309428
823 => 0.0043376201716536
824 => 0.0043427689137845
825 => 0.0043970272818542
826 => 0.0045547908047549
827 => 0.004493149867021
828 => 0.0044484286594467
829 => 0.0044400537215826
830 => 0.0045448836030718
831 => 0.0046932398479181
901 => 0.0047628452787161
902 => 0.0046938684107436
903 => 0.0046146314987952
904 => 0.004619454282477
905 => 0.0046515381016669
906 => 0.0046549096574229
907 => 0.0046033345734307
908 => 0.0046178526574717
909 => 0.0045957983602519
910 => 0.0044604511789233
911 => 0.0044580031776036
912 => 0.0044247867965374
913 => 0.0044237810177197
914 => 0.0043672716673116
915 => 0.0043593656185588
916 => 0.004247162873451
917 => 0.0043210150600622
918 => 0.0042714788906972
919 => 0.0041968161990632
920 => 0.0041839443228834
921 => 0.0041835573787422
922 => 0.004260219268778
923 => 0.0043201192212424
924 => 0.0042723405935716
925 => 0.0042614623262008
926 => 0.0043776137618532
927 => 0.0043628324329226
928 => 0.004350031897398
929 => 0.0046799561733776
930 => 0.0044187953646275
1001 => 0.0043049143454746
1002 => 0.0041639649588539
1003 => 0.0042098587898661
1004 => 0.004219529294381
1005 => 0.0038805714275948
1006 => 0.0037430562632542
1007 => 0.0036958662410021
1008 => 0.0036687077160271
1009 => 0.0036810841968935
1010 => 0.0035573044200669
1011 => 0.0036404864772229
1012 => 0.0035333036533351
1013 => 0.0035153341041073
1014 => 0.0037069902706226
1015 => 0.0037336581065541
1016 => 0.003619884833423
1017 => 0.003692945692993
1018 => 0.003666452809691
1019 => 0.0035351409952173
1020 => 0.0035301258497688
1021 => 0.0034642381970993
1022 => 0.0033611367790353
1023 => 0.0033140166643996
1024 => 0.0032894760995818
1025 => 0.0032996020149117
1026 => 0.0032944820422628
1027 => 0.0032610707574456
1028 => 0.0032963971379986
1029 => 0.0032061528335538
1030 => 0.0031702168243761
1031 => 0.0031539853627396
1101 => 0.0030738883482765
1102 => 0.0032013583175913
1103 => 0.0032264715073707
1104 => 0.0032516341778918
1105 => 0.0034706580454934
1106 => 0.003459716232023
1107 => 0.0035586248969157
1108 => 0.0035547814880793
1109 => 0.0035265711346378
1110 => 0.0034075562938459
1111 => 0.00345499348815
1112 => 0.0033089891774588
1113 => 0.0034183855343567
1114 => 0.0033684616055696
1115 => 0.0034015062038148
1116 => 0.0033420890366586
1117 => 0.0033749729502375
1118 => 0.0032324267763053
1119 => 0.0030993191647663
1120 => 0.003152885553303
1121 => 0.003211118343702
1122 => 0.0033373818707261
1123 => 0.003262180355682
1124 => 0.003289225664176
1125 => 0.0031986284080512
1126 => 0.0030117003908389
1127 => 0.003012758383116
1128 => 0.0029840035801161
1129 => 0.0029591552320542
1130 => 0.0032708181543144
1201 => 0.0032320579432696
1202 => 0.0031702986197808
1203 => 0.0032529659284885
1204 => 0.0032748244770174
1205 => 0.0032754467591646
1206 => 0.0033357586936456
1207 => 0.0033679471838897
1208 => 0.0033736205448081
1209 => 0.0034685226768397
1210 => 0.0035003326197073
1211 => 0.0036313532724673
1212 => 0.003365216215381
1213 => 0.0033597352978266
1214 => 0.0032541292270515
1215 => 0.0031871521874
1216 => 0.0032587152022578
1217 => 0.0033221102640961
1218 => 0.0032560990883359
1219 => 0.0032647187543182
1220 => 0.0031761041441713
1221 => 0.0032077796975939
1222 => 0.0032350629513592
1223 => 0.0032199987422655
1224 => 0.0031974468921363
1225 => 0.0033169125919731
1226 => 0.0033101718689985
1227 => 0.0034214210751911
1228 => 0.0035081477869253
1229 => 0.0036635775586071
1230 => 0.0035013784891199
1231 => 0.0034954673103449
]
'min_raw' => 0.0029591552320542
'max_raw' => 0.0085557880199799
'avg_raw' => 0.005757471626017
'max_pct' => '224.23%'
'is_grow' => true
'min' => '$0.002959'
'max' => '$0.008555'
'avg' => '$0.005757'
'bar_min_pct' => 52.917825637622
'bar_max_pct' => 53.28786768811
'min_diff' => -0.00052033230437556
'max_diff' => -0.0028901495630252
'year' => 2030
]
5 => [
'items' => [
101 => 0.0035532500310536
102 => 0.0035003237734738
103 => 0.003533771341312
104 => 0.003658188638331
105 => 0.0036608173797628
106 => 0.0036167825738381
107 => 0.0036141030518957
108 => 0.0036225604180615
109 => 0.0036720954758559
110 => 0.0036547864046039
111 => 0.0036748169000687
112 => 0.0036998653413653
113 => 0.0038034763148869
114 => 0.0038284565698297
115 => 0.003767767501096
116 => 0.003773247044496
117 => 0.0037505476668374
118 => 0.0037286203524415
119 => 0.0037779097529763
120 => 0.003867987101239
121 => 0.0038674267347305
122 => 0.003888322928674
123 => 0.0039013410843874
124 => 0.0038454576301931
125 => 0.0038090795564042
126 => 0.0038230292246918
127 => 0.0038453350480681
128 => 0.0038157957468013
129 => 0.0036334654954476
130 => 0.0036887728464067
131 => 0.0036795669988158
201 => 0.0036664567523771
202 => 0.0037220687214456
203 => 0.0037167048113627
204 => 0.0035560348795472
205 => 0.0035663204472897
206 => 0.0035566603789884
207 => 0.0035878740359337
208 => 0.0034986381335643
209 => 0.0035260864961201
210 => 0.0035433018518028
211 => 0.0035534418285544
212 => 0.0035900743776286
213 => 0.003585775970806
214 => 0.0035898071826252
215 => 0.0036441235822678
216 => 0.0039188372925224
217 => 0.0039337893536499
218 => 0.0038601599361985
219 => 0.0038895734361943
220 => 0.0038331059482278
221 => 0.003871012951199
222 => 0.0038969479598984
223 => 0.0037797526426011
224 => 0.003772813096502
225 => 0.0037161125471261
226 => 0.0037465802106774
227 => 0.0036981039672647
228 => 0.0037099983417712
301 => 0.0036767406337181
302 => 0.00373659788667
303 => 0.0038035275963469
304 => 0.0038204366841457
305 => 0.0037759561539672
306 => 0.0037437493187082
307 => 0.0036872047255845
308 => 0.0037812396441277
309 => 0.0038087383199719
310 => 0.00378109520529
311 => 0.0037746896916042
312 => 0.0037625512547442
313 => 0.0037772649183662
314 => 0.0038085885562776
315 => 0.0037938169070954
316 => 0.0038035738416232
317 => 0.0037663904685102
318 => 0.0038454761299418
319 => 0.0039710831932959
320 => 0.0039714870405434
321 => 0.0039567153117365
322 => 0.00395067103857
323 => 0.0039658277287494
324 => 0.0039740496114118
325 => 0.0040230635681903
326 => 0.0040756574966159
327 => 0.0043210904120492
328 => 0.0042521738315112
329 => 0.0044699365149532
330 => 0.0046421585246103
331 => 0.0046938003749507
401 => 0.0046462923025743
402 => 0.0044837697533104
403 => 0.0044757956216888
404 => 0.0047186729255394
405 => 0.0046500489627164
406 => 0.0046418863606982
407 => 0.0045550500661587
408 => 0.0046063810711159
409 => 0.0045951542273513
410 => 0.004577432105233
411 => 0.0046753680869425
412 => 0.0048586955018971
413 => 0.0048301222050428
414 => 0.0048087935644182
415 => 0.004715337669875
416 => 0.0047716189925197
417 => 0.0047515782915237
418 => 0.0048376858611459
419 => 0.0047866776444179
420 => 0.0046495290687045
421 => 0.0046713704314345
422 => 0.0046680691533965
423 => 0.0047360092214857
424 => 0.0047156152994215
425 => 0.0046640869128027
426 => 0.0048580689087231
427 => 0.0048454727968926
428 => 0.0048633312035962
429 => 0.0048711930265167
430 => 0.0049892664490872
501 => 0.0050376373523862
502 => 0.0050486183942869
503 => 0.0050945670112811
504 => 0.0050474751508379
505 => 0.0052358761685382
506 => 0.0053611518518047
507 => 0.0055066660045465
508 => 0.0057193012922193
509 => 0.0057992541273707
510 => 0.0057848113633306
511 => 0.0059460290116712
512 => 0.0062357335420721
513 => 0.0058433689318942
514 => 0.0062565298191472
515 => 0.0061257278524147
516 => 0.0058155987423189
517 => 0.0057956300838108
518 => 0.0060056531178407
519 => 0.006471463993351
520 => 0.0063547836522189
521 => 0.0064716548405895
522 => 0.0063353183913765
523 => 0.0063285481375393
524 => 0.0064650332835599
525 => 0.0067839382666551
526 => 0.0066324384631611
527 => 0.0064152263455766
528 => 0.0065756123930062
529 => 0.0064366711556947
530 => 0.0061235976608284
531 => 0.006354694428961
601 => 0.0062001666013678
602 => 0.0062452660366106
603 => 0.0065700605459321
604 => 0.0065309804112708
605 => 0.0065815537242455
606 => 0.0064922931505792
607 => 0.0064089096996745
608 => 0.0062532682964243
609 => 0.0062071905499504
610 => 0.0062199247813721
611 => 0.0062071842394977
612 => 0.0061201043047976
613 => 0.00610129940119
614 => 0.0060699570713157
615 => 0.0060796713699131
616 => 0.0060207386202274
617 => 0.0061319568950117
618 => 0.0061525999868637
619 => 0.0062335353724173
620 => 0.0062419383526383
621 => 0.006467342249362
622 => 0.0063431935708052
623 => 0.0064264832228623
624 => 0.0064190330124297
625 => 0.0058223201805284
626 => 0.0059045419439225
627 => 0.006032453205153
628 => 0.0059748293553483
629 => 0.0058933627136287
630 => 0.0058275740324751
701 => 0.0057278974532893
702 => 0.0058681903243741
703 => 0.006052660531367
704 => 0.0062466168215099
705 => 0.006479642595597
706 => 0.0064276339555398
707 => 0.0062422605667527
708 => 0.0062505762815583
709 => 0.0063019807583736
710 => 0.0062354072903086
711 => 0.0062157734749077
712 => 0.0062992833736353
713 => 0.0062998584604116
714 => 0.0062232576397304
715 => 0.0061381298453454
716 => 0.0061377731567786
717 => 0.0061226254880048
718 => 0.0063380131280007
719 => 0.0064564545518518
720 => 0.0064700336702184
721 => 0.0064555405689929
722 => 0.006461118388444
723 => 0.0063921999335837
724 => 0.0065497270842614
725 => 0.0066942895755437
726 => 0.0066555437397529
727 => 0.0065974582238573
728 => 0.006551190312669
729 => 0.0066446444902923
730 => 0.0066404831228733
731 => 0.0066930269482959
801 => 0.0066906432568669
802 => 0.0066729747446505
803 => 0.0066555443707511
804 => 0.0067246538330221
805 => 0.0067047514177521
806 => 0.0066848180885339
807 => 0.0066448387451469
808 => 0.0066502726018998
809 => 0.0065921971152875
810 => 0.0065653287378272
811 => 0.0061612928070759
812 => 0.0060533212041242
813 => 0.0060872912683775
814 => 0.006098475095562
815 => 0.006051485715588
816 => 0.0061188564158893
817 => 0.0061083567636106
818 => 0.006149204768536
819 => 0.0061236847084728
820 => 0.0061247320606396
821 => 0.0061997811158349
822 => 0.0062215681758396
823 => 0.0062104871012781
824 => 0.0062182479060639
825 => 0.0063970923767238
826 => 0.0063716664121202
827 => 0.0063581593751828
828 => 0.0063619009167232
829 => 0.0064075995134454
830 => 0.0064203926254768
831 => 0.0063661873108439
901 => 0.006391750850582
902 => 0.0065005971582904
903 => 0.0065386872058209
904 => 0.0066602523532782
905 => 0.0066086093179902
906 => 0.0067034023443196
907 => 0.0069947637899322
908 => 0.007227523473366
909 => 0.0070134680492795
910 => 0.0074409015661388
911 => 0.0077737198707101
912 => 0.0077609457498427
913 => 0.0077029111802147
914 => 0.0073240063888926
915 => 0.006975332550766
916 => 0.0072670130218321
917 => 0.0072677565753375
918 => 0.0072427009641943
919 => 0.0070870827152659
920 => 0.0072372857864537
921 => 0.0072492083607872
922 => 0.0072425348896288
923 => 0.0071232227430417
924 => 0.0069410551477737
925 => 0.0069766502598415
926 => 0.0070349557795291
927 => 0.0069245712669548
928 => 0.0068892967267539
929 => 0.0069548788082433
930 => 0.0071661979393715
1001 => 0.0071262492817201
1002 => 0.0071252060608236
1003 => 0.0072961233591236
1004 => 0.0071737834598024
1005 => 0.006977099228196
1006 => 0.0069274338657691
1007 => 0.0067511552877505
1008 => 0.0068729115294707
1009 => 0.0068772933198517
1010 => 0.0068106086705802
1011 => 0.0069825103199643
1012 => 0.0069809262160025
1013 => 0.0071441212479087
1014 => 0.0074560888556585
1015 => 0.0073638246830533
1016 => 0.0072565314886268
1017 => 0.0072681972337785
1018 => 0.0073961416645806
1019 => 0.0073187835410304
1020 => 0.0073466020616191
1021 => 0.007396099557918
1022 => 0.0074259626263888
1023 => 0.0072639003977921
1024 => 0.0072261159399737
1025 => 0.00714882219982
1026 => 0.0071286577057699
1027 => 0.0071916118443383
1028 => 0.007175025653028
1029 => 0.0068769250473374
1030 => 0.0068457718754266
1031 => 0.0068467272987326
1101 => 0.0067683911667103
1102 => 0.0066489097625505
1103 => 0.0069628997588186
1104 => 0.0069376819678311
1105 => 0.0069098434782829
1106 => 0.0069132535344083
1107 => 0.00704954594968
1108 => 0.0069704894658905
1109 => 0.0071806740851477
1110 => 0.0071374664461564
1111 => 0.0070931506942623
1112 => 0.0070870249074598
1113 => 0.0070699671238228
1114 => 0.00701146963681
1115 => 0.006940830406088
1116 => 0.0068941882673
1117 => 0.0063595242511713
1118 => 0.0064587547825673
1119 => 0.0065729104637908
1120 => 0.006612316547499
1121 => 0.0065449097144982
1122 => 0.0070141312694264
1123 => 0.0070998625690431
1124 => 0.0068401768703896
1125 => 0.0067916002790687
1126 => 0.0070173159426663
1127 => 0.0068811818048993
1128 => 0.0069424829988001
1129 => 0.0068099833475468
1130 => 0.007079212409471
1201 => 0.0070771613351011
1202 => 0.0069724251491985
1203 => 0.007060947456321
1204 => 0.0070455645270314
1205 => 0.0069273176311012
1206 => 0.0070829610469851
1207 => 0.0070830382441776
1208 => 0.0069822319424073
1209 => 0.0068645122512767
1210 => 0.0068434667509175
1211 => 0.0068276117934621
1212 => 0.0069385836511927
1213 => 0.0070380806718339
1214 => 0.007223219959844
1215 => 0.0072697683756508
1216 => 0.0074514499414479
1217 => 0.0073432674149306
1218 => 0.0073912233277375
1219 => 0.0074432862548674
1220 => 0.0074682471366842
1221 => 0.0074275747192385
1222 => 0.0077098009740374
1223 => 0.0077336295171314
1224 => 0.0077416190215148
1225 => 0.0076464539163247
1226 => 0.0077309828034037
1227 => 0.0076914345364419
1228 => 0.0077943281402514
1229 => 0.0078104631711402
1230 => 0.0077967973739978
1231 => 0.007801918887476
]
'min_raw' => 0.0034986381335643
'max_raw' => 0.0078104631711402
'avg_raw' => 0.0056545506523522
'max_pct' => '195.98%'
'is_grow' => true
'min' => '$0.003498'
'max' => '$0.00781'
'avg' => '$0.005654'
'bar_min_pct' => 53.449773750392
'bar_max_pct' => 53.001449945884
'min_diff' => 0.00053948290151007
'max_diff' => -0.00074532484883963
'year' => 2031
]
6 => [
'items' => [
101 => 0.0075610885671282
102 => 0.007548600244537
103 => 0.0073783210798752
104 => 0.0074477110981149
105 => 0.0073179897849659
106 => 0.0073591257496431
107 => 0.0073772580909149
108 => 0.0073677867848358
109 => 0.0074516343056343
110 => 0.0073803467840388
111 => 0.0071922072937946
112 => 0.0070040165450722
113 => 0.0070016539635188
114 => 0.0069521066612228
115 => 0.0069162930367039
116 => 0.0069231920113428
117 => 0.0069475048978178
118 => 0.0069148799275435
119 => 0.0069218421190795
120 => 0.0070374608874166
121 => 0.0070606474068513
122 => 0.0069818505542543
123 => 0.0066654698207458
124 => 0.0065878291951619
125 => 0.0066436357371511
126 => 0.0066169638044819
127 => 0.0053404062230675
128 => 0.0056403144913746
129 => 0.005462119182269
130 => 0.0055442397790768
131 => 0.0053623485119316
201 => 0.0054491565583514
202 => 0.0054331262818999
203 => 0.0059153699024068
204 => 0.005907840331577
205 => 0.0059114443386772
206 => 0.0057394156895939
207 => 0.0060134619986705
208 => 0.0061484670649082
209 => 0.0061234812201911
210 => 0.0061297696190075
211 => 0.0060217140928796
212 => 0.0059124905523678
213 => 0.0057913448365579
214 => 0.0060164186024698
215 => 0.0059913942418377
216 => 0.0060487911216469
217 => 0.0061947675474458
218 => 0.0062162631306552
219 => 0.0062451534124754
220 => 0.0062347983029931
221 => 0.0064814990218342
222 => 0.0064516219369988
223 => 0.0065236171152281
224 => 0.006375517571323
225 => 0.0062079288796566
226 => 0.0062397820110553
227 => 0.0062367142983549
228 => 0.0061976587947221
229 => 0.0061624012323319
301 => 0.006103707324709
302 => 0.0062894235334919
303 => 0.006281883794573
304 => 0.0064039434036833
305 => 0.0063823681821493
306 => 0.0062382835723927
307 => 0.0062434295824178
308 => 0.0062780389729249
309 => 0.0063978224686331
310 => 0.0064333823656416
311 => 0.0064169096045304
312 => 0.0064558994082292
313 => 0.0064867153593304
314 => 0.0064597694172368
315 => 0.0068412671333194
316 => 0.0066828426836739
317 => 0.0067600576581209
318 => 0.0067784729745494
319 => 0.0067313025287501
320 => 0.0067415321093969
321 => 0.006757027136683
322 => 0.0068511099081269
323 => 0.0070980103234648
324 => 0.00720736083671
325 => 0.0075363472510675
326 => 0.0071982807988177
327 => 0.0071782213345992
328 => 0.0072374817222629
329 => 0.0074306315742394
330 => 0.0075871613876233
331 => 0.0076390913571443
401 => 0.0076459547598869
402 => 0.0077433788349474
403 => 0.0077992204979206
404 => 0.0077315489897275
405 => 0.007674204472036
406 => 0.0074688035275288
407 => 0.0074925792461437
408 => 0.0076563703701548
409 => 0.0078877349800695
410 => 0.0080862698847611
411 => 0.0080167498807781
412 => 0.0085471384376944
413 => 0.0085997242966696
414 => 0.0085924586312636
415 => 0.0087122570438344
416 => 0.0084744815914039
417 => 0.0083728279788075
418 => 0.0076866030076489
419 => 0.0078794042337916
420 => 0.0081596521388091
421 => 0.0081225602777043
422 => 0.0079190367580326
423 => 0.0080861154939211
424 => 0.0080308740388012
425 => 0.0079873028111781
426 => 0.0081869110516176
427 => 0.0079674335917998
428 => 0.0081574626832559
429 => 0.0079137484078642
430 => 0.0080170674423004
501 => 0.007958418561375
502 => 0.0079963715750702
503 => 0.0077744990325155
504 => 0.0078942160708265
505 => 0.0077695184101287
506 => 0.0077694592872014
507 => 0.0077667065794301
508 => 0.007913412824247
509 => 0.0079181969096236
510 => 0.007809780773043
511 => 0.0077941563139834
512 => 0.0078519281282373
513 => 0.0077842924642081
514 => 0.0078159387657136
515 => 0.0077852509984421
516 => 0.0077783425356461
517 => 0.0077232947287089
518 => 0.0076995786199094
519 => 0.0077088783172585
520 => 0.0076771336558834
521 => 0.0076580063491503
522 => 0.0077629016766936
523 => 0.0077068603346526
524 => 0.0077543125372798
525 => 0.0077002347634407
526 => 0.00751277763875
527 => 0.0074049690640172
528 => 0.007050879932761
529 => 0.007151299171139
530 => 0.0072178772300749
531 => 0.0071958731819938
601 => 0.0072431463917083
602 => 0.0072460485828476
603 => 0.0072306795804761
604 => 0.007212884244621
605 => 0.0072042224592706
606 => 0.0072687803108053
607 => 0.0073062583165385
608 => 0.0072245592289886
609 => 0.0072054182758674
610 => 0.0072880205641106
611 => 0.0073384079122211
612 => 0.0077104397804641
613 => 0.0076828784580176
614 => 0.007752051968722
615 => 0.0077442640929708
616 => 0.0078167689523935
617 => 0.0079352837547098
618 => 0.0076943100243408
619 => 0.0077361347316882
620 => 0.0077258802793202
621 => 0.0078378357014126
622 => 0.00783818521402
623 => 0.0077710623458875
624 => 0.0078074507416463
625 => 0.0077871397373972
626 => 0.0078238444672723
627 => 0.007682510359753
628 => 0.0078546400466373
629 => 0.0079522264873088
630 => 0.0079535814751322
701 => 0.0079998366735165
702 => 0.0080468346339955
703 => 0.0081370431264751
704 => 0.008044318768101
705 => 0.0078775166739202
706 => 0.0078895592463525
707 => 0.0077917632395649
708 => 0.0077934072081072
709 => 0.0077846315751878
710 => 0.0078109679101778
711 => 0.0076882897042627
712 => 0.0077170820339853
713 => 0.007676772603766
714 => 0.0077360471068592
715 => 0.0076722775399573
716 => 0.0077258753343128
717 => 0.0077490063655616
718 => 0.0078343603688452
719 => 0.0076596706842731
720 => 0.0073034665919786
721 => 0.0073783450107361
722 => 0.0072675939478209
723 => 0.0072778443803528
724 => 0.0072985518854113
725 => 0.0072314320864425
726 => 0.0072442364288978
727 => 0.0072437789676825
728 => 0.0072398368140698
729 => 0.0072223763620685
730 => 0.0071970552522213
731 => 0.0072979267604258
801 => 0.0073150667952801
802 => 0.0073531669695601
803 => 0.0074665272446224
804 => 0.0074551998799243
805 => 0.0074736752817147
806 => 0.0074333435833412
807 => 0.0072797152521662
808 => 0.0072880580096772
809 => 0.0071840236898314
810 => 0.0073505065781006
811 => 0.0073110812326917
812 => 0.0072856634560296
813 => 0.0072787279801732
814 => 0.007392369253431
815 => 0.0074263725034984
816 => 0.0074051839599296
817 => 0.0073617256389015
818 => 0.0074451784625748
819 => 0.0074675069175978
820 => 0.0074725054352358
821 => 0.0076203678382931
822 => 0.0074807693010203
823 => 0.007514372056432
824 => 0.0077765311618245
825 => 0.0075387890287171
826 => 0.0076647263389064
827 => 0.0076585623629187
828 => 0.0077229876293253
829 => 0.0076532776106408
830 => 0.0076541417498691
831 => 0.0077113470218926
901 => 0.0076310125343607
902 => 0.0076111205855014
903 => 0.0075836400006211
904 => 0.0076436428523502
905 => 0.0076796118482662
906 => 0.0079694955390328
907 => 0.0081567736235704
908 => 0.0081486433880099
909 => 0.0082229385218704
910 => 0.0081894678836008
911 => 0.00808138236352
912 => 0.0082658711666729
913 => 0.008207491190016
914 => 0.0082123039643599
915 => 0.0082121248326584
916 => 0.0082509424134692
917 => 0.0082234365998857
918 => 0.0081692198178989
919 => 0.008205211447973
920 => 0.00831209372205
921 => 0.0086438595803335
922 => 0.0088295201499419
923 => 0.0086326825809208
924 => 0.0087684585002715
925 => 0.0086870413305678
926 => 0.0086722454088817
927 => 0.0087575227199955
928 => 0.0088429492977537
929 => 0.0088375079940597
930 => 0.0087754926853106
1001 => 0.0087404618109785
1002 => 0.0090057273276254
1003 => 0.0092011704416107
1004 => 0.0091878425315042
1005 => 0.0092466675922459
1006 => 0.0094193797899742
1007 => 0.0094351704288347
1008 => 0.0094331811712819
1009 => 0.0093940424252833
1010 => 0.0095641000134598
1011 => 0.0097059650453951
1012 => 0.0093849829364117
1013 => 0.0095072087215483
1014 => 0.0095620798143649
1015 => 0.0096426468581394
1016 => 0.0097785769655912
1017 => 0.0099262331159643
1018 => 0.0099471133145944
1019 => 0.0099322978144568
1020 => 0.0098349146140754
1021 => 0.0099964817357179
1022 => 0.010091123966361
1023 => 0.01014748124886
1024 => 0.010290393940319
1025 => 0.0095624186795538
1026 => 0.0090471216072658
1027 => 0.0089666505284481
1028 => 0.0091302916315928
1029 => 0.0091734424854787
1030 => 0.0091560484303839
1031 => 0.0085760347267636
1101 => 0.0089635968763352
1102 => 0.0093805811621231
1103 => 0.0093965992267622
1104 => 0.0096053502789578
1105 => 0.0096733281785475
1106 => 0.0098414001371909
1107 => 0.0098308871904166
1108 => 0.0098718100377373
1109 => 0.0098624025838232
1110 => 0.010173720495484
1111 => 0.010517150383203
1112 => 0.010505258498231
1113 => 0.010455886388593
1114 => 0.010529212390601
1115 => 0.01088366883891
1116 => 0.010851036169199
1117 => 0.010882736028179
1118 => 0.011300660157026
1119 => 0.01184402097354
1120 => 0.011591575321735
1121 => 0.012139309746873
1122 => 0.012484079533343
1123 => 0.013080323229181
1124 => 0.0130056705819
1125 => 0.013237783877251
1126 => 0.012872026762789
1127 => 0.012032174496275
1128 => 0.011899264660274
1129 => 0.012165353517761
1130 => 0.012819507009323
1201 => 0.012144751896378
1202 => 0.012281253976924
1203 => 0.012241941368543
1204 => 0.012239846566711
1205 => 0.012319796632492
1206 => 0.012203824892161
1207 => 0.011731335159135
1208 => 0.011947874419381
1209 => 0.011864258211931
1210 => 0.011957036628098
1211 => 0.012457723475425
1212 => 0.012236357885338
1213 => 0.012003167218462
1214 => 0.012295640063876
1215 => 0.012668058500662
1216 => 0.012644753224188
1217 => 0.012599531246979
1218 => 0.012854445164761
1219 => 0.013275488274166
1220 => 0.013389294534749
1221 => 0.013473303989646
1222 => 0.013484887474125
1223 => 0.013604204563352
1224 => 0.012962606502797
1225 => 0.013980839102305
1226 => 0.014156659744132
1227 => 0.014123612750488
1228 => 0.014319029994215
1229 => 0.014261533283853
1230 => 0.014178229571497
1231 => 0.014488007469244
]
'min_raw' => 0.0053404062230675
'max_raw' => 0.014488007469244
'avg_raw' => 0.009914206846156
'max_pct' => '449.04%'
'is_grow' => true
'min' => '$0.00534'
'max' => '$0.014488'
'avg' => '$0.009914'
'bar_min_pct' => 55.26581844176
'bar_max_pct' => 55.567535276936
'min_diff' => 0.0018417680895032
'max_diff' => 0.0066775442981042
'year' => 2032
]
7 => [
'items' => [
101 => 0.014132872107264
102 => 0.013628802171232
103 => 0.013352259434952
104 => 0.013716433218152
105 => 0.013938821439639
106 => 0.014085805907494
107 => 0.014130283318656
108 => 0.013012411933843
109 => 0.012409941257418
110 => 0.012796118053666
111 => 0.013267280397587
112 => 0.012959989172187
113 => 0.012972034406444
114 => 0.012533917873737
115 => 0.013306043989274
116 => 0.013193551708843
117 => 0.013777161858714
118 => 0.013637878612683
119 => 0.014113790034288
120 => 0.013988466607451
121 => 0.014508677145513
122 => 0.014716203213284
123 => 0.015064671779925
124 => 0.015321006676068
125 => 0.015471531429989
126 => 0.015462494488367
127 => 0.016058948554535
128 => 0.015707240430234
129 => 0.015265412134871
130 => 0.015257420854958
131 => 0.015486249989882
201 => 0.015965813080475
202 => 0.016090156812507
203 => 0.016159647995428
204 => 0.016053219829778
205 => 0.015671465867997
206 => 0.015506626442837
207 => 0.015647074408932
208 => 0.015475318615229
209 => 0.015771817301324
210 => 0.016178973326033
211 => 0.016094897217
212 => 0.016375951044103
213 => 0.01666681218743
214 => 0.017082756685779
215 => 0.017191499980027
216 => 0.017371248510283
217 => 0.017556268792232
218 => 0.017615692320358
219 => 0.017729150273588
220 => 0.01772855229417
221 => 0.018070465472829
222 => 0.01844760629706
223 => 0.018589968227377
224 => 0.018917321636258
225 => 0.018356740395381
226 => 0.01878194770608
227 => 0.019165495343959
228 => 0.018708214038266
301 => 0.019338469785285
302 => 0.019362941187751
303 => 0.019732430311208
304 => 0.019357882299034
305 => 0.019135476885004
306 => 0.019777552981886
307 => 0.020088233379959
308 => 0.019994653915659
309 => 0.019282509571742
310 => 0.018868011018275
311 => 0.017783188353052
312 => 0.019068207660861
313 => 0.019694103081167
314 => 0.019280888653809
315 => 0.019489289975721
316 => 0.020626260013714
317 => 0.021059144590824
318 => 0.020969107624877
319 => 0.020984322389987
320 => 0.021217899050385
321 => 0.022253706595604
322 => 0.021633026704678
323 => 0.022107513224859
324 => 0.022359179164274
325 => 0.022592940514299
326 => 0.022018896519672
327 => 0.021272073717044
328 => 0.021035523585963
329 => 0.019239802622574
330 => 0.019146327548009
331 => 0.019093857156071
401 => 0.018763038756986
402 => 0.01850310611409
403 => 0.01829639802578
404 => 0.017753934273792
405 => 0.017936999865897
406 => 0.017072425866213
407 => 0.01762554967259
408 => 0.016245668693224
409 => 0.017394874576225
410 => 0.016769414062087
411 => 0.017189393975624
412 => 0.01718792870527
413 => 0.016414612529696
414 => 0.015968579898322
415 => 0.016252809250884
416 => 0.016557525678983
417 => 0.016606964894253
418 => 0.017002037697197
419 => 0.017112294024437
420 => 0.016778212205524
421 => 0.016217073727006
422 => 0.016347413397359
423 => 0.015965938569063
424 => 0.01529741860569
425 => 0.015777561314623
426 => 0.015941503145838
427 => 0.016013909198062
428 => 0.015356496594122
429 => 0.015149923280842
430 => 0.015039945382169
501 => 0.016132210015271
502 => 0.01619204673752
503 => 0.015885913606433
504 => 0.017269664387682
505 => 0.016956478968749
506 => 0.017306383813988
507 => 0.016335586438431
508 => 0.016372672205529
509 => 0.015913081170222
510 => 0.01617042144011
511 => 0.015988541631817
512 => 0.016149630889389
513 => 0.016246187126182
514 => 0.016705702747122
515 => 0.017400121506486
516 => 0.016637066436849
517 => 0.016304592415858
518 => 0.016510857428576
519 => 0.017060168338729
520 => 0.017892402486318
521 => 0.017399703120672
522 => 0.017618354732568
523 => 0.017666120382634
524 => 0.017302822111129
525 => 0.017905797811792
526 => 0.018228937388343
527 => 0.018560411729571
528 => 0.018848221612359
529 => 0.018428013588407
530 => 0.01887769640849
531 => 0.018515331435207
601 => 0.01819025259357
602 => 0.018190745603986
603 => 0.017986818897983
604 => 0.017591685208684
605 => 0.017518816493939
606 => 0.017897888750347
607 => 0.018201868801711
608 => 0.018226906054708
609 => 0.018395205030201
610 => 0.018494802630281
611 => 0.019470994507436
612 => 0.019863626955911
613 => 0.020343730481753
614 => 0.020530757862221
615 => 0.021093643224403
616 => 0.020639067579127
617 => 0.020540717278857
618 => 0.019175341508604
619 => 0.019398921714493
620 => 0.019756895196403
621 => 0.019181244359471
622 => 0.019546362318946
623 => 0.019618444338402
624 => 0.019161683964307
625 => 0.019405659415562
626 => 0.018757732950709
627 => 0.017414244532841
628 => 0.017907293498457
629 => 0.018270343495639
630 => 0.017752226385919
701 => 0.01868093125119
702 => 0.018138401041259
703 => 0.017966445010753
704 => 0.017295583229
705 => 0.017612204166149
706 => 0.018040438517219
707 => 0.017775839475845
708 => 0.018324922216443
709 => 0.019102569812147
710 => 0.019656767798561
711 => 0.019699312238454
712 => 0.019343000061571
713 => 0.01991399259898
714 => 0.019918151656248
715 => 0.019274069741478
716 => 0.018879573154945
717 => 0.018789942700456
718 => 0.019013857148854
719 => 0.019285730626096
720 => 0.019714399324298
721 => 0.01997343484078
722 => 0.020648862085944
723 => 0.020831613332469
724 => 0.021032401545684
725 => 0.02130071651933
726 => 0.02162289743974
727 => 0.020917983927653
728 => 0.020945991455612
729 => 0.020289585753348
730 => 0.01958812212238
731 => 0.020120445579609
801 => 0.020816387687914
802 => 0.020656737799321
803 => 0.020638773925503
804 => 0.020668984178502
805 => 0.020548613376181
806 => 0.020004180698433
807 => 0.019730770015996
808 => 0.020083539550843
809 => 0.020271020858649
810 => 0.020561788016967
811 => 0.020525944827354
812 => 0.021274929801068
813 => 0.021565962713724
814 => 0.021491504040666
815 => 0.021505206228457
816 => 0.022032107415275
817 => 0.022618129900512
818 => 0.023167017290414
819 => 0.023725369118683
820 => 0.023052254196861
821 => 0.022710487951517
822 => 0.02306310347822
823 => 0.022876000716329
824 => 0.023951148684443
825 => 0.02402558959704
826 => 0.025100659819719
827 => 0.026121029478023
828 => 0.025480153577464
829 => 0.026084470686006
830 => 0.026738088909592
831 => 0.027999024508624
901 => 0.027574385759119
902 => 0.027249119131936
903 => 0.026941743740925
904 => 0.02758134313515
905 => 0.02840417753797
906 => 0.028581408187328
907 => 0.028868589546606
908 => 0.028566653462191
909 => 0.0289303022187
910 => 0.030214142124538
911 => 0.029867237249212
912 => 0.029374576558508
913 => 0.030388044862872
914 => 0.030754815102463
915 => 0.033329000722979
916 => 0.036579016403183
917 => 0.035233488570825
918 => 0.034398276025368
919 => 0.034594570785057
920 => 0.035781366491494
921 => 0.036162527605389
922 => 0.035126400303708
923 => 0.035492377983052
924 => 0.037508950978366
925 => 0.038590777690944
926 => 0.037121511706551
927 => 0.033067865127544
928 => 0.029330217853628
929 => 0.03032161021912
930 => 0.03020921709136
1001 => 0.032375773202221
1002 => 0.029858963682665
1003 => 0.029901340300256
1004 => 0.032112698497067
1005 => 0.031522746042435
1006 => 0.030567098621333
1007 => 0.029337195137384
1008 => 0.027063604795003
1009 => 0.025049822424998
1010 => 0.028999313398959
1011 => 0.028829004166479
1012 => 0.028582371159433
1013 => 0.029131226228135
1014 => 0.031796310646523
1015 => 0.031734871824643
1016 => 0.031344029386203
1017 => 0.031640479931033
1018 => 0.030515129407507
1019 => 0.030805157861175
1020 => 0.029329625791203
1021 => 0.029996627910493
1022 => 0.03056504823117
1023 => 0.030679167026153
1024 => 0.030936282498299
1025 => 0.028739258939873
1026 => 0.029725658016384
1027 => 0.030305075060739
1028 => 0.027687247774969
1029 => 0.030253329032256
1030 => 0.028701013647657
1031 => 0.02817413449113
1101 => 0.028883507864343
1102 => 0.028607064370914
1103 => 0.02836939448857
1104 => 0.028236770610535
1105 => 0.028757656125141
1106 => 0.028733356193291
1107 => 0.027881086391874
1108 => 0.026769335178887
1109 => 0.027142475377955
1110 => 0.027006910045426
1111 => 0.026515603792063
1112 => 0.026846684886286
1113 => 0.025388771303635
1114 => 0.022880506760437
1115 => 0.024537543147894
1116 => 0.024473749049486
1117 => 0.024441581172237
1118 => 0.025686798220289
1119 => 0.025567099333164
1120 => 0.025349844680937
1121 => 0.026511613740002
1122 => 0.026087552405444
1123 => 0.027394409517135
1124 => 0.028255190133113
1125 => 0.028036868325565
1126 => 0.028846436655406
1127 => 0.027151071774505
1128 => 0.027714203981707
1129 => 0.027830264749144
1130 => 0.02649727769015
1201 => 0.025586683551439
1202 => 0.02552595730392
1203 => 0.023947112554996
1204 => 0.024790518675882
1205 => 0.025532681159744
1206 => 0.025177242924109
1207 => 0.025064721797123
1208 => 0.025639567832043
1209 => 0.025684238292179
1210 => 0.024665747067101
1211 => 0.024877523644217
1212 => 0.025760667175719
1213 => 0.024855270693136
1214 => 0.023096233223154
1215 => 0.022659967610003
1216 => 0.022601761735238
1217 => 0.021418574791709
1218 => 0.022689120964359
1219 => 0.022134493511477
1220 => 0.023886554989674
1221 => 0.022885786869822
1222 => 0.022842645756385
1223 => 0.022777431636
1224 => 0.021759013756868
1225 => 0.021981982548565
1226 => 0.022723164771272
1227 => 0.02298762693835
1228 => 0.022960041367649
1229 => 0.02271953257403
1230 => 0.022829636268145
1231 => 0.022474953906733
]
'min_raw' => 0.012409941257418
'max_raw' => 0.038590777690944
'avg_raw' => 0.025500359474181
'max_pct' => '1362.43%'
'is_grow' => true
'min' => '$0.0124099'
'max' => '$0.03859'
'avg' => '$0.02550035'
'bar_min_pct' => 62.236615494192
'bar_max_pct' => 64.829887174949
'min_diff' => 0.00706953503435
'max_diff' => 0.0241027702217
'year' => 2033
]
8 => [
'items' => [
101 => 0.022349708182843
102 => 0.021954398226698
103 => 0.021373401798326
104 => 0.021454192915149
105 => 0.02030308696456
106 => 0.019675903348863
107 => 0.019502307190185
108 => 0.019270167151718
109 => 0.019528528025231
110 => 0.020299826026031
111 => 0.019369476997067
112 => 0.017774458843304
113 => 0.017870322152124
114 => 0.01808569854497
115 => 0.017684346061758
116 => 0.017304499619359
117 => 0.017634745283109
118 => 0.016958915064607
119 => 0.018167369398059
120 => 0.018134684094993
121 => 0.018585121140189
122 => 0.018866788668449
123 => 0.018217636206755
124 => 0.018054376118134
125 => 0.01814737648437
126 => 0.016610287591367
127 => 0.018459508184826
128 => 0.018475500321309
129 => 0.018338565939636
130 => 0.019323218817373
131 => 0.021401143510331
201 => 0.020619344656513
202 => 0.020316608510319
203 => 0.019741106875106
204 => 0.020507928634122
205 => 0.020449048687312
206 => 0.020182771238283
207 => 0.020021725806274
208 => 0.020318456952673
209 => 0.019984957533457
210 => 0.019925051873814
211 => 0.019562088754382
212 => 0.019432527434514
213 => 0.019336605391269
214 => 0.019231004646761
215 => 0.019463933575079
216 => 0.018936085979157
217 => 0.018299553524014
218 => 0.018246632737745
219 => 0.018392751681476
220 => 0.018328104926151
221 => 0.018246323233952
222 => 0.018090179711626
223 => 0.01804385526403
224 => 0.018194387245289
225 => 0.018024445415007
226 => 0.018275203842799
227 => 0.018207011425536
228 => 0.017826094126042
301 => 0.017351330137226
302 => 0.017347103741875
303 => 0.017244816619253
304 => 0.017114538589623
305 => 0.017078298222138
306 => 0.017606932914438
307 => 0.018701190906796
308 => 0.018486361879521
309 => 0.018641597868291
310 => 0.019405205290334
311 => 0.019647933127325
312 => 0.019475650657953
313 => 0.019239819787956
314 => 0.019250195149374
315 => 0.020056100623013
316 => 0.02010636395886
317 => 0.020233363192979
318 => 0.0203965930988
319 => 0.019503449416741
320 => 0.019208128162268
321 => 0.0190681885681
322 => 0.018637228781499
323 => 0.019101981963648
324 => 0.018831190187126
325 => 0.018867729249343
326 => 0.018843933137139
327 => 0.018856927423489
328 => 0.018167031610444
329 => 0.018418393384861
330 => 0.018000455682475
331 => 0.017440884014689
401 => 0.017439008134248
402 => 0.017575962507194
403 => 0.01749449668714
404 => 0.017275274260054
405 => 0.017306413771121
406 => 0.017033598887642
407 => 0.017339538437449
408 => 0.017348311689033
409 => 0.017230508297717
410 => 0.017701850385717
411 => 0.017894959623748
412 => 0.017817418907991
413 => 0.017889519160423
414 => 0.0184952889955
415 => 0.018594055910208
416 => 0.018637921649545
417 => 0.01857914736993
418 => 0.017900591520981
419 => 0.017930688358324
420 => 0.017709857735465
421 => 0.017523279129708
422 => 0.017530741295462
423 => 0.017626666952342
424 => 0.018045579921905
425 => 0.018927157570081
426 => 0.018960612797405
427 => 0.019001161508879
428 => 0.018836229521165
429 => 0.018786484455484
430 => 0.018852111037408
501 => 0.019183185250912
502 => 0.020034798013818
503 => 0.019733781186103
504 => 0.019489049819565
505 => 0.019703745207122
506 => 0.019670694535045
507 => 0.019391713601701
508 => 0.019383883536077
509 => 0.018848429929389
510 => 0.018650484922685
511 => 0.018485067259156
512 => 0.018304435488921
513 => 0.018197350920693
514 => 0.018361881486556
515 => 0.018399511573638
516 => 0.018039762615875
517 => 0.01799073016225
518 => 0.01828450892688
519 => 0.018155227845743
520 => 0.018288196643709
521 => 0.018319046545422
522 => 0.018314079000713
523 => 0.018179094704168
524 => 0.018265129669496
525 => 0.018061631328238
526 => 0.017840357446582
527 => 0.017699198495936
528 => 0.017576018589479
529 => 0.017644365960839
530 => 0.017400720061676
531 => 0.017322772834911
601 => 0.018235982959091
602 => 0.018910581096486
603 => 0.018900772172398
604 => 0.018841062869663
605 => 0.018752346957389
606 => 0.019176695129352
607 => 0.01902886071135
608 => 0.019136422602426
609 => 0.019163801618063
610 => 0.019246669652364
611 => 0.019276287851879
612 => 0.019186761081784
613 => 0.01888629830657
614 => 0.01813757363788
615 => 0.017789040283461
616 => 0.017674018471221
617 => 0.017678199295638
618 => 0.017562873494184
619 => 0.017596842111252
620 => 0.017551060595417
621 => 0.017464361480165
622 => 0.017639012534784
623 => 0.017659139441842
624 => 0.017618373798769
625 => 0.01762797558345
626 => 0.017290453470041
627 => 0.017316114543264
628 => 0.017173230426706
629 => 0.017146441377346
630 => 0.016785242773032
701 => 0.016145327088915
702 => 0.016499902496034
703 => 0.016071625265081
704 => 0.01590943018826
705 => 0.016677236455421
706 => 0.016600170001828
707 => 0.016468265733261
708 => 0.016273151828791
709 => 0.016200782183677
710 => 0.015761087129411
711 => 0.015735107599923
712 => 0.015953032341583
713 => 0.015852467571639
714 => 0.015711236547782
715 => 0.015199712095731
716 => 0.014624589251699
717 => 0.014641948595267
718 => 0.014824884471413
719 => 0.01535679520357
720 => 0.015148968478367
721 => 0.014998187804696
722 => 0.014969951116967
723 => 0.015323392381397
724 => 0.015823585818798
725 => 0.01605826538843
726 => 0.015825705062249
727 => 0.015558552281471
728 => 0.01557481263337
729 => 0.015682985469789
730 => 0.015694352905415
731 => 0.015520463908878
801 => 0.015569412642843
802 => 0.015495055039984
803 => 0.015038722568496
804 => 0.015030468961133
805 => 0.014918477613275
806 => 0.01491508655977
807 => 0.014724561339512
808 => 0.014697905544159
809 => 0.014319606155283
810 => 0.014568603958637
811 => 0.014401589305118
812 => 0.014149858827492
813 => 0.014106460398266
814 => 0.014105155789078
815 => 0.014363626703696
816 => 0.014565583575511
817 => 0.014404494596521
818 => 0.014367817758584
819 => 0.014759430433321
820 => 0.014709594150832
821 => 0.014666436251606
822 => 0.015778798982648
823 => 0.014898277082282
824 => 0.014514319275289
825 => 0.014039098577525
826 => 0.014193832832988
827 => 0.014226437614133
828 => 0.013083617500981
829 => 0.012619975523404
830 => 0.012460871068679
831 => 0.012369304205578
901 => 0.012411032374918
902 => 0.011993700215319
903 => 0.012274154328606
904 => 0.011912779954603
905 => 0.011852194364787
906 => 0.0124983765112
907 => 0.012588288981932
908 => 0.012204694448174
909 => 0.01245102423716
910 => 0.012361701631434
911 => 0.011918974681038
912 => 0.011902065768012
913 => 0.011679920946908
914 => 0.011332307317594
915 => 0.011173438561278
916 => 0.011090698333627
917 => 0.011124838564131
918 => 0.01110757621888
919 => 0.010994927739417
920 => 0.011114033097861
921 => 0.010809768124769
922 => 0.010688607360855
923 => 0.010633881854703
924 => 0.010363829178245
925 => 0.010793603079459
926 => 0.010878273952147
927 => 0.010963111652611
928 => 0.011701565913988
929 => 0.011664674825939
930 => 0.011998152295207
1001 => 0.011985193973977
1002 => 0.011890080797765
1003 => 0.011488813952684
1004 => 0.01164875176524
1005 => 0.011156488038049
1006 => 0.01152532549314
1007 => 0.011357003481657
1008 => 0.011468415651741
1009 => 0.011268086524299
1010 => 0.011378956934813
1011 => 0.010898352557144
1012 => 0.010449570951563
1013 => 0.010630173770401
1014 => 0.010826509688915
1015 => 0.011252215985714
1016 => 0.010998668827341
1017 => 0.011089853973172
1018 => 0.010784398998849
1019 => 0.01015415813792
1020 => 0.010157725232749
1021 => 0.010060776406838
1022 => 0.0099769984664914
1023 => 0.011027791768502
1024 => 0.010897109010813
1025 => 0.010688883139772
1026 => 0.010967601742728
1027 => 0.011041299365208
1028 => 0.011043397432913
1029 => 0.011246743330861
1030 => 0.011355269073047
1031 => 0.011374397205485
1101 => 0.011694366369485
1102 => 0.011801615812762
1103 => 0.012243361091113
1104 => 0.01134606142205
1105 => 0.01132758212585
1106 => 0.010971523885052
1107 => 0.010745706119679
1108 => 0.010986985820642
1109 => 0.011200726697732
1110 => 0.010978165409903
1111 => 0.011007227215568
1112 => 0.010708456870584
1113 => 0.010815253210464
1114 => 0.01090724060539
1115 => 0.010856450572681
1116 => 0.010780415435451
1117 => 0.011183202383279
1118 => 0.011160475565148
1119 => 0.011535560030998
1120 => 0.011827965194676
1121 => 0.012352007521661
1122 => 0.011805142034507
1123 => 0.011785212082562
1124 => 0.011980030559692
1125 => 0.011801585987069
1126 => 0.01191435679727
1127 => 0.012333838400708
1128 => 0.012342701385978
1129 => 0.012194234963391
1130 => 0.012185200768083
1201 => 0.012213715368586
1202 => 0.012380726274367
1203 => 0.01232236753216
1204 => 0.012389901746105
1205 => 0.012474354314762
1206 => 0.012823685945877
1207 => 0.012907908619483
1208 => 0.012703291187072
1209 => 0.012721765850214
1210 => 0.012645233313618
1211 => 0.012571303842216
1212 => 0.012737486497395
1213 => 0.013041188566063
1214 => 0.013039299251256
1215 => 0.013109752228062
1216 => 0.013153643848949
1217 => 0.012965228881474
1218 => 0.012842577665859
1219 => 0.012889609946425
1220 => 0.012964815587281
1221 => 0.012865221770692
1222 => 0.012250482598361
1223 => 0.012436955193556
1224 => 0.012405917035672
1225 => 0.012361714924475
1226 => 0.012549214560894
1227 => 0.012531129763553
1228 => 0.01198941987082
1229 => 0.012024098380579
1230 => 0.011991528785857
1231 => 0.012096767809516
]
'min_raw' => 0.0099769984664914
'max_raw' => 0.022349708182843
'avg_raw' => 0.016163353324667
'max_pct' => '746.96%'
'is_grow' => true
'min' => '$0.009976'
'max' => '$0.022349'
'avg' => '$0.016163'
'bar_min_pct' => 59.837652853322
'bar_max_pct' => 58.588675081881
'min_diff' => -0.0024329427909261
'max_diff' => -0.016241069508101
'year' => 2034
]
9 => [
'items' => [
101 => 0.011795902734426
102 => 0.011888446805167
103 => 0.011946489578788
104 => 0.011980677218357
105 => 0.012104186415163
106 => 0.012089694036456
107 => 0.012103285548555
108 => 0.0122864170822
109 => 0.013212633536222
110 => 0.013263045454233
111 => 0.013014798732654
112 => 0.013113968401474
113 => 0.012923584323361
114 => 0.013051390430461
115 => 0.013138832123016
116 => 0.012743699928432
117 => 0.012720302764255
118 => 0.012529132903328
119 => 0.012631856758176
120 => 0.012468415719007
121 => 0.012508518433094
122 => 0.012396387748414
123 => 0.012598200655841
124 => 0.0128238588449
125 => 0.012880869014969
126 => 0.01273089980194
127 => 0.012622312208255
128 => 0.012431668164721
129 => 0.012748713457898
130 => 0.012841427163403
131 => 0.012748226472272
201 => 0.012726629835662
202 => 0.01268570424831
203 => 0.012735312392487
204 => 0.012840922224652
205 => 0.01279111857811
206 => 0.012824014764078
207 => 0.012698648425567
208 => 0.012965291254668
209 => 0.013388784238372
210 => 0.013390145837563
211 => 0.013340341922561
212 => 0.013319963233582
213 => 0.013371065072729
214 => 0.013398785724158
215 => 0.013564039701482
216 => 0.01374136380316
217 => 0.014568858013122
218 => 0.014336500950236
219 => 0.015070703041166
220 => 0.015651361570882
221 => 0.015825475674823
222 => 0.015665298891899
223 => 0.015117342770094
224 => 0.015090457428595
225 => 0.015909335215679
226 => 0.015677964733849
227 => 0.01565044395125
228 => 0.015357669321494
301 => 0.015530735388523
302 => 0.015492883300938
303 => 0.015433131928897
304 => 0.015763329928902
305 => 0.016381431107933
306 => 0.016285094242665
307 => 0.016213183241681
308 => 0.015898090168347
309 => 0.01608784657708
310 => 0.016020277954474
311 => 0.016310595637294
312 => 0.016138617873316
313 => 0.01567621187489
314 => 0.01574985155425
315 => 0.015738721064857
316 => 0.015967785747844
317 => 0.015899026215746
318 => 0.015725294662664
319 => 0.0163793185053
320 => 0.016336849834831
321 => 0.016397060699866
322 => 0.016423567384737
323 => 0.016821660172557
324 => 0.016984746050178
325 => 0.017021769399619
326 => 0.017176688369844
327 => 0.017017914874511
328 => 0.017653122059427
329 => 0.018075497772029
330 => 0.018566108897472
331 => 0.019283023615582
401 => 0.019552590181424
402 => 0.019503895394101
403 => 0.020047451951338
404 => 0.021024211002109
405 => 0.019701326324872
406 => 0.021094327102217
407 => 0.020653319139077
408 => 0.019607697191866
409 => 0.019540371465539
410 => 0.020248478788111
411 => 0.021818992676771
412 => 0.021425596760282
413 => 0.02181963613156
414 => 0.021359968274331
415 => 0.021337141890835
416 => 0.021797311089732
417 => 0.022872521505472
418 => 0.022361729340614
419 => 0.021629383520912
420 => 0.022170136277617
421 => 0.021701686195454
422 => 0.020646137049419
423 => 0.021425295937839
424 => 0.02090429457832
425 => 0.021056350472983
426 => 0.022151417837589
427 => 0.022019656435091
428 => 0.022190167890701
429 => 0.021889219634611
430 => 0.021608086508239
501 => 0.021083330650645
502 => 0.020927976311363
503 => 0.020970910661677
504 => 0.020927955035231
505 => 0.020634358955662
506 => 0.020570956910233
507 => 0.02046528405681
508 => 0.020498036492762
509 => 0.020299340612643
510 => 0.020674320791091
511 => 0.020743920416525
512 => 0.021016799719647
513 => 0.021045130954139
514 => 0.021805095929141
515 => 0.021386519991602
516 => 0.021667336868611
517 => 0.02164221796398
518 => 0.019630358990065
519 => 0.019907575405889
520 => 0.020338837153606
521 => 0.020144554320821
522 => 0.019869883850444
523 => 0.019648072718716
524 => 0.019312006172795
525 => 0.019785013382592
526 => 0.020406967564767
527 => 0.02106090473858
528 => 0.021846567405255
529 => 0.021671216644174
530 => 0.021046217321522
531 => 0.021074254334574
601 => 0.021247568117103
602 => 0.02102311102151
603 => 0.020956914242097
604 => 0.021238473696132
605 => 0.02124041264135
606 => 0.020982147626324
607 => 0.020695133324122
608 => 0.020693930723716
609 => 0.020642859300869
610 => 0.021369053767
611 => 0.02176838729683
612 => 0.021814170242467
613 => 0.021765305739809
614 => 0.021784111747519
615 => 0.021551748365225
616 => 0.022082862151929
617 => 0.022570264684319
618 => 0.022439630393802
619 => 0.022243791021559
620 => 0.022087795528665
621 => 0.022402882813284
622 => 0.022388852472493
623 => 0.022566007648399
624 => 0.022557970866322
625 => 0.022498400243808
626 => 0.022439632521256
627 => 0.022672639898372
628 => 0.022605537515746
629 => 0.022538330904587
630 => 0.022403537757089
701 => 0.022421858384511
702 => 0.022226052826697
703 => 0.022135464216199
704 => 0.020773228866783
705 => 0.020409195069095
706 => 0.020523727512439
707 => 0.020561434566621
708 => 0.020403006591346
709 => 0.020630151611083
710 => 0.020594751300363
711 => 0.020732473200886
712 => 0.020646430536629
713 => 0.020649961757583
714 => 0.020902994886932
715 => 0.020976451480862
716 => 0.020939090864322
717 => 0.020965256959499
718 => 0.021568243578851
719 => 0.021482518164006
720 => 0.02143697824594
721 => 0.02144959311447
722 => 0.021603669123893
723 => 0.021646801994293
724 => 0.021464044991514
725 => 0.021550234250531
726 => 0.021917217176376
727 => 0.022045640430988
728 => 0.022455505813047
729 => 0.022281387713972
730 => 0.02260098902048
731 => 0.023583334476569
801 => 0.024368100000028
802 => 0.023646397192848
803 => 0.025087519137394
804 => 0.026209639287888
805 => 0.026166570447524
806 => 0.025970902844178
807 => 0.024693398885948
808 => 0.023517820697074
809 => 0.024501241769754
810 => 0.024503748712311
811 => 0.024419271970014
812 => 0.023894594178833
813 => 0.024401014320186
814 => 0.024441212111959
815 => 0.024418712038022
816 => 0.024016442805695
817 => 0.023402252039714
818 => 0.023522263445222
819 => 0.02371884457561
820 => 0.023346675484665
821 => 0.023227744909588
822 => 0.023448859476124
823 => 0.024161336680554
824 => 0.024026646992156
825 => 0.024023129700068
826 => 0.024599389304351
827 => 0.02418691179229
828 => 0.023523777173375
829 => 0.023356326936428
830 => 0.022761991403261
831 => 0.02317250107297
901 => 0.023187274585166
902 => 0.022962442634374
903 => 0.023542021047062
904 => 0.023536680129957
905 => 0.024086903573942
906 => 0.025138724144353
907 => 0.024827649044735
908 => 0.024465902548755
909 => 0.02450523442301
910 => 0.024936608004255
911 => 0.024675789689733
912 => 0.024769581774125
913 => 0.024936466038702
914 => 0.025037151459024
915 => 0.024490747340487
916 => 0.024363354402925
917 => 0.02410275316152
918 => 0.02403476716199
919 => 0.024247021435491
920 => 0.024191099933478
921 => 0.023186032928672
922 => 0.02308099783453
923 => 0.023084219110912
924 => 0.022820103372545
925 => 0.022417263476494
926 => 0.023475902670994
927 => 0.02339087912803
928 => 0.023297019716896
929 => 0.023308516959206
930 => 0.023768036352927
1001 => 0.023501491898283
1002 => 0.02421014401673
1003 => 0.02406446644521
1004 => 0.023915052793672
1005 => 0.023894399275779
1006 => 0.02383688776731
1007 => 0.023639659405682
1008 => 0.02340149430743
1009 => 0.023244237080056
1010 => 0.021441580020628
1011 => 0.021776142685284
1012 => 0.022161026534625
1013 => 0.022293886897092
1014 => 0.022066620053435
1015 => 0.023648633285878
1016 => 0.023937682348104
1017 => 0.023062133884417
1018 => 0.022898354515269
1019 => 0.023659370634053
1020 => 0.02320038488399
1021 => 0.023407066139139
1022 => 0.022960334314108
1023 => 0.023868058893358
1024 => 0.023861143552919
1025 => 0.023508018189701
1026 => 0.023806477328595
1027 => 0.023754612708493
1028 => 0.02335593504313
1029 => 0.023880697686459
1030 => 0.023880957962183
1031 => 0.023541082477693
1101 => 0.02314418232012
1102 => 0.023073225946309
1103 => 0.02301976985029
1104 => 0.023393919216437
1105 => 0.023729380368189
1106 => 0.024353590403727
1107 => 0.024510531637526
1108 => 0.025123083721213
1109 => 0.024758338779997
1110 => 0.0249200254882
1111 => 0.025095559281936
1112 => 0.025179716637695
1113 => 0.025042586742619
1114 => 0.025994132265082
1115 => 0.026074471861779
1116 => 0.026101409033617
1117 => 0.025780553237253
1118 => 0.026065548281658
1119 => 0.025932208538425
1120 => 0.02627912150747
1121 => 0.026333521890624
1122 => 0.026287446701443
1123 => 0.026304714241707
1124 => 0.025492738002418
1125 => 0.025450632750895
1126 => 0.024876524658727
1127 => 0.025110477949878
1128 => 0.024673113485744
1129 => 0.024811806262674
1130 => 0.024872940717231
1201 => 0.02484100754752
1202 => 0.025123705317939
1203 => 0.024883354461744
1204 => 0.024249029034906
1205 => 0.02361453078653
1206 => 0.023606565177873
1207 => 0.0234395129889
1208 => 0.023318764853407
1209 => 0.023342025228073
1210 => 0.023423997822295
1211 => 0.023314000457212
1212 => 0.023337473972061
1213 => 0.023727290721754
1214 => 0.023805465690859
1215 => 0.023539796600908
1216 => 0.022473096868886
1217 => 0.022211326079035
1218 => 0.02239948173164
1219 => 0.022309555448471
1220 => 0.018005552436328
1221 => 0.019016714101852
1222 => 0.018415916176003
1223 => 0.018692791501618
1224 => 0.018079532395195
1225 => 0.018372211784443
1226 => 0.018318164588189
1227 => 0.019944082623903
1228 => 0.019918696150152
1229 => 0.019930847311714
1230 => 0.019350840710673
1231 => 0.020274806975027
]
'min_raw' => 0.011795902734426
'max_raw' => 0.026333521890624
'avg_raw' => 0.019064712312525
'max_pct' => '897.93%'
'is_grow' => true
'min' => '$0.011795'
'max' => '$0.026333'
'avg' => '$0.019064'
'bar_min_pct' => 61.631153054958
'bar_max_pct' => 60.119598047091
'min_diff' => 0.0018189042679346
'max_diff' => 0.0039838137077807
'year' => 2035
]
10 => [
'items' => [
101 => 0.0207299859816
102 => 0.02064574446168
103 => 0.020666946237332
104 => 0.020302629486796
105 => 0.019934374694216
106 => 0.019525923455239
107 => 0.02028477537116
108 => 0.020200403992143
109 => 0.020393921579743
110 => 0.020886091291072
111 => 0.020958565150636
112 => 0.021055970752848
113 => 0.021021057778258
114 => 0.021852826475925
115 => 0.021752093798451
116 => 0.021994830568394
117 => 0.021495502616138
118 => 0.020930465641516
119 => 0.021037860697941
120 => 0.021027517690391
121 => 0.020895839333125
122 => 0.020776965999922
123 => 0.020579075392493
124 => 0.021205230556697
125 => 0.021179809800524
126 => 0.021591342294569
127 => 0.021518599928833
128 => 0.021032808607372
129 => 0.021050158739455
130 => 0.0211668467159
131 => 0.021570705134697
201 => 0.021690597810174
202 => 0.021635058745996
203 => 0.021766515591348
204 => 0.021870413721986
205 => 0.021779563596912
206 => 0.023065809782005
207 => 0.022531670689183
208 => 0.022792006366508
209 => 0.022854094891564
210 => 0.022695056440216
211 => 0.022729546185573
212 => 0.022781788751896
213 => 0.023098995384469
214 => 0.023931437372817
215 => 0.024300120262832
216 => 0.025409320927937
217 => 0.02426950628113
218 => 0.024201874397011
219 => 0.024401674931447
220 => 0.025052893142678
221 => 0.025580644337064
222 => 0.025755729854939
223 => 0.025778870296473
224 => 0.026107342367471
225 => 0.026295616432926
226 => 0.026067457218379
227 => 0.025874116173316
228 => 0.025181592548274
229 => 0.025261754043551
301 => 0.025813987253686
302 => 0.026594049189374
303 => 0.027263423481807
304 => 0.027029031934646
305 => 0.028817273984836
306 => 0.028994570879798
307 => 0.02897007418161
308 => 0.02937398289365
309 => 0.028572306354829
310 => 0.028229574102731
311 => 0.025915918701772
312 => 0.026565961496664
313 => 0.027510836874715
314 => 0.027385779075329
315 => 0.026699585319197
316 => 0.02726290294231
317 => 0.027076652519538
318 => 0.026929749083561
319 => 0.027602742202405
320 => 0.026862758623203
321 => 0.027503454972454
322 => 0.026681755277384
323 => 0.02703010261549
324 => 0.026832363818716
325 => 0.026960325054184
326 => 0.026212266286315
327 => 0.026615900639357
328 => 0.026195473770202
329 => 0.026195274433124
330 => 0.026185993486686
331 => 0.026680623833789
401 => 0.02669675371165
402 => 0.026331221137796
403 => 0.026278542183211
404 => 0.026473323888468
405 => 0.026245285525022
406 => 0.026351983240022
407 => 0.026248517290115
408 => 0.026225224925464
409 => 0.02603962740106
410 => 0.025959666884437
411 => 0.025991021463334
412 => 0.025883992121166
413 => 0.025819503071089
414 => 0.02617316499146
415 => 0.025984217694087
416 => 0.026144206108251
417 => 0.025961879118163
418 => 0.02532985433443
419 => 0.024966370197764
420 => 0.02377253397002
421 => 0.024111104443259
422 => 0.024335577017293
423 => 0.024261388832914
424 => 0.024420773759976
425 => 0.024430558700027
426 => 0.024378741035502
427 => 0.024318742818236
428 => 0.024289539004181
429 => 0.024507200307915
430 => 0.024633560020875
501 => 0.024358105843153
502 => 0.024293570783326
503 => 0.024572070165245
504 => 0.024741954627332
505 => 0.025996286045549
506 => 0.025903361122651
507 => 0.026136584443531
508 => 0.026110327076704
509 => 0.026354782272375
510 => 0.026754363202824
511 => 0.025941903446636
512 => 0.026082918367566
513 => 0.026048344765464
514 => 0.026425810287526
515 => 0.026426988693684
516 => 0.026200679257407
517 => 0.026323365274264
518 => 0.026254885305369
519 => 0.026378637864785
520 => 0.025902120053652
521 => 0.026482467310693
522 => 0.026811486808685
523 => 0.026816055244734
524 => 0.026972007875521
525 => 0.027130464780569
526 => 0.02743460901112
527 => 0.027121982363053
528 => 0.026559597456773
529 => 0.026600199830514
530 => 0.02627047376573
531 => 0.026276016520449
601 => 0.026246428861366
602 => 0.026335223653529
603 => 0.025921605517167
604 => 0.026018680867043
605 => 0.025882774808744
606 => 0.026082622934337
607 => 0.025867619387278
608 => 0.026048328093026
609 => 0.026126315979838
610 => 0.026414092961135
611 => 0.025825114493156
612 => 0.02462414752661
613 => 0.024876605343295
614 => 0.024503200402284
615 => 0.024537760451228
616 => 0.024607577250284
617 => 0.024381278161906
618 => 0.024424448896465
619 => 0.024422906534039
620 => 0.024409615287901
621 => 0.024350746154929
622 => 0.024265374265215
623 => 0.024605469597751
624 => 0.024663258421941
625 => 0.024791715819595
626 => 0.025173917901529
627 => 0.025135726900599
628 => 0.025198018007646
629 => 0.025062036870711
630 => 0.024544068226167
701 => 0.024572196415588
702 => 0.024221437442783
703 => 0.024782746124047
704 => 0.024649820819411
705 => 0.024564123010782
706 => 0.024540739569713
707 => 0.024923889056682
708 => 0.025038533388316
709 => 0.024967094734337
710 => 0.024820571970827
711 => 0.025101938992332
712 => 0.025177220937365
713 => 0.025194073788566
714 => 0.025692602203898
715 => 0.025221935989024
716 => 0.025335230024964
717 => 0.026219117752159
718 => 0.025417553551762
719 => 0.025842159985727
720 => 0.025821377710329
721 => 0.026038591994048
722 => 0.025803559799055
723 => 0.025806473304795
724 => 0.025999344873367
725 => 0.025728491539879
726 => 0.025661424445488
727 => 0.025568771734931
728 => 0.025771075538801
729 => 0.025892347519807
730 => 0.026869710622259
731 => 0.027501131759616
801 => 0.027473720102789
802 => 0.02772421133372
803 => 0.027611362739949
804 => 0.027246944862706
805 => 0.027868961743133
806 => 0.027672129575875
807 => 0.027688356180592
808 => 0.027687752225554
809 => 0.027818628409415
810 => 0.027725890638524
811 => 0.02754309497276
812 => 0.02766444326641
813 => 0.028024804315743
814 => 0.029143376070098
815 => 0.02976934364294
816 => 0.029105692036225
817 => 0.029563470027888
818 => 0.029288966355867
819 => 0.029239080872884
820 => 0.029526599281176
821 => 0.029814620952381
822 => 0.029796275217077
823 => 0.029587186273859
824 => 0.02946907723527
825 => 0.030363438444892
826 => 0.031022388549096
827 => 0.030977452569647
828 => 0.031175785368972
829 => 0.031758096601994
830 => 0.031811335843379
831 => 0.031804628922655
901 => 0.03167266990794
902 => 0.032246030939519
903 => 0.032724338799389
904 => 0.031642125208696
905 => 0.032054217976816
906 => 0.032239219697225
907 => 0.032510857110322
908 => 0.032969154957933
909 => 0.033466987977939
910 => 0.033537387025429
911 => 0.03348743553233
912 => 0.033159101273166
913 => 0.03370383610404
914 => 0.034022928992362
915 => 0.034212941505047
916 => 0.034694781622149
917 => 0.032240362204868
918 => 0.030503002148756
919 => 0.030231688288211
920 => 0.03078341569252
921 => 0.030928901809093
922 => 0.030870256537927
923 => 0.028914699840907
924 => 0.030221392686913
925 => 0.03162728431936
926 => 0.031681290342636
927 => 0.032385109089647
928 => 0.032614301324179
929 => 0.033180967667155
930 => 0.033145522533115
1001 => 0.033283496769998
1002 => 0.03325177888232
1003 => 0.034301408957006
1004 => 0.035459306800959
1005 => 0.035419212480512
1006 => 0.035252750965818
1007 => 0.035499974701045
1008 => 0.036695049363878
1009 => 0.036585026039606
1010 => 0.036691904327372
1011 => 0.038100964706309
1012 => 0.039932943635429
1013 => 0.039081805495175
1014 => 0.040928530351123
1015 => 0.042090945757264
1016 => 0.044101223006188
1017 => 0.043849526393799
1018 => 0.044632112574709
1019 => 0.043398936926954
1020 => 0.040567316373789
1021 => 0.040119201582242
1022 => 0.041016338742992
1023 => 0.043221862911331
1024 => 0.040946878938137
1025 => 0.041407105232969
1026 => 0.041274560029096
1027 => 0.041267497258462
1028 => 0.04153705448718
1029 => 0.041146047667766
1030 => 0.039553015544689
1031 => 0.040283092778898
1101 => 0.040001174897581
1102 => 0.040313983805272
1103 => 0.042002084467873
1104 => 0.041255734925644
1105 => 0.040469516311418
1106 => 0.041455608929534
1107 => 0.042711243690583
1108 => 0.042632668323829
1109 => 0.042480199270371
1110 => 0.043339659341692
1111 => 0.044759235581342
1112 => 0.0451429413346
1113 => 0.045426185077136
1114 => 0.04546523960379
1115 => 0.045867525500574
1116 => 0.043704332844466
1117 => 0.047137375144437
1118 => 0.047730166713762
1119 => 0.047618746467422
1120 => 0.048277609348245
1121 => 0.048083755174969
1122 => 0.04780289089268
1123 => 0.048847328702937
1124 => 0.047649965035262
1125 => 0.045950458052892
1126 => 0.045018074909926
1127 => 0.046245912245786
1128 => 0.046995709661177
1129 => 0.047491278056679
1130 => 0.047641236753727
1201 => 0.04387225533254
1202 => 0.041840983383813
1203 => 0.043143005414367
1204 => 0.044731562152403
1205 => 0.043695508331578
1206 => 0.043736119679845
1207 => 0.042258979201504
1208 => 0.044862256308161
1209 => 0.044482980730728
1210 => 0.046450663097378
1211 => 0.04598105990894
1212 => 0.047585628493954
1213 => 0.04716309181057
1214 => 0.048917017959587
1215 => 0.049616706586084
1216 => 0.050791592687812
1217 => 0.051655843686891
1218 => 0.052163348404036
1219 => 0.052132879724421
1220 => 0.0541438662516
1221 => 0.05295805775504
1222 => 0.051468402809758
1223 => 0.051441459651599
1224 => 0.052212973056334
1225 => 0.053829853498294
1226 => 0.054249087072241
1227 => 0.054483381447181
1228 => 0.054124551456114
1229 => 0.05283744132076
1230 => 0.05228167369011
1231 => 0.052755203813562
]
'min_raw' => 0.019525923455239
'max_raw' => 0.054483381447181
'avg_raw' => 0.03700465245121
'max_pct' => '1964.7%'
'is_grow' => true
'min' => '$0.019525'
'max' => '$0.054483'
'avg' => '$0.0370046'
'bar_min_pct' => 69.253210997108
'bar_max_pct' => 70.937188834135
'min_diff' => 0.0077300207208132
'max_diff' => 0.028149859556557
'year' => 2036
]
11 => [
'items' => [
101 => 0.052176117163488
102 => 0.053175783184533
103 => 0.054548538148567
104 => 0.054265069676956
105 => 0.055212662277585
106 => 0.056193320929588
107 => 0.057595706846088
108 => 0.057962342454861
109 => 0.05856837717426
110 => 0.059192185972555
111 => 0.059392536546449
112 => 0.059775067957145
113 => 0.059773051827788
114 => 0.060925835981254
115 => 0.06219739260128
116 => 0.062677375788736
117 => 0.063781070661865
118 => 0.061891031869713
119 => 0.063324648004761
120 => 0.064617805644314
121 => 0.063076049795807
122 => 0.065201001049932
123 => 0.065283508091887
124 => 0.066529266468529
125 => 0.065266451695375
126 => 0.064516596314124
127 => 0.066681400703082
128 => 0.0677288813562
129 => 0.0674133716588
130 => 0.065012327282956
131 => 0.063614816470577
201 => 0.059957261114878
202 => 0.064289793428337
203 => 0.066400043536522
204 => 0.065006862244975
205 => 0.065709501851915
206 => 0.069542875715724
207 => 0.071002376290486
208 => 0.070698810373614
209 => 0.070750108016445
210 => 0.071537628034777
211 => 0.075029925491257
212 => 0.072937259904513
213 => 0.074537024334895
214 => 0.07538553362039
215 => 0.076173676332693
216 => 0.074238246926337
217 => 0.071720281705773
218 => 0.070922736423431
219 => 0.064868337822133
220 => 0.064553180082015
221 => 0.06437627249223
222 => 0.06326089516271
223 => 0.06238451410927
224 => 0.061687583357633
225 => 0.059858628944197
226 => 0.060475847369212
227 => 0.057560875766647
228 => 0.059425771297717
301 => 0.054773406235574
302 => 0.058648034105101
303 => 0.056539250313429
304 => 0.057955241913979
305 => 0.057950301652679
306 => 0.055343012175521
307 => 0.05383918201784
308 => 0.05479748112426
309 => 0.055824853836219
310 => 0.055991541602238
311 => 0.057323557140466
312 => 0.057695294045607
313 => 0.056568913868293
314 => 0.05467699631053
315 => 0.055116445609153
316 => 0.053830276591829
317 => 0.051576314860746
318 => 0.053195149526406
319 => 0.053747890856398
320 => 0.053992012916702
321 => 0.051775500423435
322 => 0.051079024075224
323 => 0.050708225911438
324 => 0.054390872381421
325 => 0.054592616068151
326 => 0.053560466843158
327 => 0.058225879212534
328 => 0.057169952706692
329 => 0.058349681321993
330 => 0.055076570191393
331 => 0.05520160744441
401 => 0.053652064181251
402 => 0.054519704868102
403 => 0.053906484396001
404 => 0.054449608074797
405 => 0.054775154168484
406 => 0.056324443166841
407 => 0.058665724496805
408 => 0.056093031054722
409 => 0.054972071680357
410 => 0.055667508571698
411 => 0.057519548656941
412 => 0.060325484190271
413 => 0.058664313879824
414 => 0.059401513055099
415 => 0.059562558279188
416 => 0.058337672792133
417 => 0.060370647465337
418 => 0.061460135108564
419 => 0.062577723992814
420 => 0.063548095106878
421 => 0.062131334416138
422 => 0.063647471439897
423 => 0.06242573263296
424 => 0.061329706622101
425 => 0.06133136884114
426 => 0.060643815714143
427 => 0.059311594893317
428 => 0.059065912934023
429 => 0.060343981512484
430 => 0.061368871478866
501 => 0.061453286325389
502 => 0.062020718071526
503 => 0.062356518333878
504 => 0.065647817403246
505 => 0.066971605116
506 => 0.068590307673136
507 => 0.069220883544219
508 => 0.071118690842214
509 => 0.06958605731671
510 => 0.06925446241275
511 => 0.06465100267585
512 => 0.065404818949877
513 => 0.066611751537045
514 => 0.064670904549671
515 => 0.065901925241764
516 => 0.066144954802967
517 => 0.064604955311715
518 => 0.065427535579443
519 => 0.063243006266409
520 => 0.0587133412662
521 => 0.060375690277356
522 => 0.061599738690194
523 => 0.059852870680993
524 => 0.062984063974357
525 => 0.061154885493323
526 => 0.060575123730887
527 => 0.058313266395632
528 => 0.059380775991
529 => 0.060824598003999
530 => 0.059932483862291
531 => 0.061783754657949
601 => 0.064405647820487
602 => 0.06627416502455
603 => 0.066417606574007
604 => 0.065216275192725
605 => 0.067141416398024
606 => 0.06715543894998
607 => 0.06498387180597
608 => 0.063653799021601
609 => 0.063351603686495
610 => 0.064106546882475
611 => 0.065023187292596
612 => 0.066468473737276
613 => 0.067341830066379
614 => 0.069619080180274
615 => 0.070235238767217
616 => 0.070912210246656
617 => 0.071816852913459
618 => 0.072903108380574
619 => 0.070526443259083
620 => 0.070620872595018
621 => 0.068407754941054
622 => 0.066042721334618
623 => 0.067837487036302
624 => 0.070183904443578
625 => 0.069645633697788
626 => 0.069585067243013
627 => 0.069686923220211
628 => 0.069281084656165
629 => 0.067445491872061
630 => 0.066523668667303
701 => 0.067713055783622
702 => 0.068345162102415
703 => 0.069325503877399
704 => 0.069204656061128
705 => 0.071729911192467
706 => 0.072711148976754
707 => 0.072460106362001
708 => 0.072506304244793
709 => 0.074282788383219
710 => 0.076258604106977
711 => 0.078109216264124
712 => 0.079991738436016
713 => 0.07772228448171
714 => 0.076569995724174
715 => 0.077758863591285
716 => 0.077128033566469
717 => 0.080752970005401
718 => 0.08100395273952
719 => 0.084628627054289
720 => 0.088068874597193
721 => 0.085908116753932
722 => 0.087945614077457
723 => 0.090149333552443
724 => 0.094400665960291
725 => 0.092968966769005
726 => 0.091872307626067
727 => 0.090835970035009
728 => 0.092992424048041
729 => 0.095766667685613
730 => 0.096364213193771
731 => 0.097332465196939
801 => 0.09631446660783
802 => 0.097540533779546
803 => 0.10186908965692
804 => 0.10069947564963
805 => 0.099038435734453
806 => 0.10245541488071
807 => 0.10369200635057
808 => 0.11237105289404
809 => 0.1233287076687
810 => 0.11879216664015
811 => 0.11597618923047
812 => 0.11663801071762
813 => 0.1206393753013
814 => 0.12192448660862
815 => 0.1184311110709
816 => 0.11966503036856
817 => 0.12646404701489
818 => 0.13011150130708
819 => 0.12515776845982
820 => 0.11149061600213
821 => 0.098888877263923
822 => 0.10223142584099
823 => 0.10185248456371
824 => 0.10915717975559
825 => 0.10067158074238
826 => 0.10081445646723
827 => 0.10827020501987
828 => 0.10628113912992
829 => 0.1030591071285
830 => 0.098912401663247
831 => 0.091246833086899
901 => 0.084457225228633
902 => 0.097773209791998
903 => 0.097199000324079
904 => 0.096367459921457
905 => 0.098217963105423
906 => 0.10720348129227
907 => 0.10699633601478
908 => 0.10567858344583
909 => 0.10667808715524
910 => 0.10288388929571
911 => 0.10386174047639
912 => 0.098886881084122
913 => 0.10113572529791
914 => 0.10305219409491
915 => 0.10343695357972
916 => 0.10430383634529
917 => 0.096896418026766
918 => 0.10022213138141
919 => 0.10217567640006
920 => 0.093349488935217
921 => 0.10200121105223
922 => 0.096767471353858
923 => 0.094991061492098
924 => 0.097382763346755
925 => 0.096450714807989
926 => 0.095649394206085
927 => 0.095202243541786
928 => 0.096958445421345
929 => 0.096876516504549
930 => 0.094003029365494
1001 => 0.090254682530917
1002 => 0.091512750763892
1003 => 0.091055682780399
1004 => 0.08939920944528
1005 => 0.090515472469797
1006 => 0.085600015037612
1007 => 0.077143226008783
1008 => 0.082730039879681
1009 => 0.082514953622935
1010 => 0.082406497378899
1011 => 0.086604833594685
1012 => 0.086201260439634
1013 => 0.085468771211416
1014 => 0.089385756706179
1015 => 0.087956004309701
1016 => 0.092362164303615
1017 => 0.095264346248168
1018 => 0.094528259031279
1019 => 0.097257775177594
1020 => 0.091541734115039
1021 => 0.093440373668257
1022 => 0.093831680648774
1023 => 0.089337421713191
1024 => 0.086267289998874
1025 => 0.086062547215593
1026 => 0.080739361913177
1027 => 0.083582964534477
1028 => 0.086085217164949
1029 => 0.084886832337601
1030 => 0.084507459501991
1031 => 0.086445593043194
1101 => 0.086596202618336
1102 => 0.083162288344197
1103 => 0.083876307859713
1104 => 0.086853887935283
1105 => 0.083801280481492
1106 => 0.077870562839373
1107 => 0.076399662865541
1108 => 0.076203417694967
1109 => 0.072214220307386
1110 => 0.076497955435174
1111 => 0.074627990254931
1112 => 0.080535187853697
1113 => 0.077161028266218
1114 => 0.077015574990249
1115 => 0.076795701030266
1116 => 0.073362034047106
1117 => 0.074113788895498
1118 => 0.076612736507046
1119 => 0.077504389167507
1120 => 0.077411382489926
1121 => 0.076600490300454
1122 => 0.076971712592354
1123 => 0.075775876247722
1124 => 0.075353601545252
1125 => 0.074020786428447
1126 => 0.072061916406317
1127 => 0.072334309297342
1128 => 0.068453275217281
1129 => 0.066338681868394
1130 => 0.065753390299315
1201 => 0.064970713952124
1202 => 0.065841795675353
1203 => 0.068442280735358
1204 => 0.065305544029309
1205 => 0.059927828963286
1206 => 0.060251038801935
1207 => 0.060977195347516
1208 => 0.059624007428832
1209 => 0.058343328628251
1210 => 0.059456774940601
1211 => 0.057178166173961
1212 => 0.061252554330782
1213 => 0.061142353549481
1214 => 0.06266103349587
1215 => 0.063610695232797
1216 => 0.061422032385819
1217 => 0.060871589598577
1218 => 0.06118514682642
1219 => 0.056002744307539
1220 => 0.062237520646847
1221 => 0.062291439251534
1222 => 0.061829755423269
1223 => 0.065149581346827
1224 => 0.072155449525207
1225 => 0.069519560106106
1226 => 0.068498864052851
1227 => 0.066558520109488
1228 => 0.069143913207796
1229 => 0.068945395356261
1230 => 0.068047622345961
1231 => 0.067504646428109
]
'min_raw' => 0.050708225911438
'max_raw' => 0.13011150130708
'avg_raw' => 0.090409863609257
'max_pct' => '4830.69%'
'is_grow' => true
'min' => '$0.0507082'
'max' => '$0.130111'
'avg' => '$0.0904098'
'bar_min_pct' => 100
'bar_max_pct' => 100
'min_diff' => 0.031182302456199
'max_diff' => 0.075628119859896
'year' => 2037
]
]
'prediction_periods' => [
0 => [
'items' => [
0 => [
'year' => 2027
'avg' => 0.0015916732683682
]
1 => [
'year' => 2028
'avg' => 0.0027317733945711
]
2 => [
'year' => 2029
'avg' => 0.0074627125597174
]
3 => [
'year' => 2030
'avg' => 0.005757471626017
]
4 => [
'year' => 2031
'avg' => 0.0056545506523522
]
5 => [
'year' => 2032
'avg' => 0.009914206846156
]
]
'min_year' => 2027
'max_year' => 2032
'min_raw' => 0.0015916732683682
'min' => '$0.001591'
'max_raw' => 0.009914206846156
'max' => '$0.009914'
'max_pct' => '275.71%'
'is_grow' => true
]
1 => [
'items' => [
0 => [
'year' => 2032
'avg' => 0.009914206846156
]
1 => [
'year' => 2033
'avg' => 0.025500359474181
]
2 => [
'year' => 2034
'avg' => 0.016163353324667
]
3 => [
'year' => 2035
'avg' => 0.019064712312525
]
4 => [
'year' => 2036
'avg' => 0.03700465245121
]
5 => [
'year' => 2037
'avg' => 0.090409863609257
]
]
'min_year' => 2032
'max_year' => 2037
'min_raw' => 0.009914206846156
'min' => '$0.009914'
'max_raw' => 0.090409863609257
'max' => '$0.0904098'
'max_pct' => '3326.16%'
'is_grow' => true
]
2 => [
'items' => [
0 => [
'year' => 2037
'avg' => 0.090409863609257
]
]
]
]
'prediction_2025_max_price' => '$0.002721'
'last_price' => 0.00263881
'sma_50day_nextmonth' => '$0.0025092'
'sma_200day_nextmonth' => '$0.005719'
'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' => '$0.002686'
'daily_sma3_action' => 'SELL'
'daily_sma5' => '$0.002672'
'daily_sma5_action' => 'SELL'
'daily_sma10' => '$0.002646'
'daily_sma10_action' => 'SELL'
'daily_sma21' => '$0.002633'
'daily_sma21_action' => 'BUY'
'daily_sma50' => '$0.00270073'
'daily_sma50_action' => 'SELL'
'daily_sma100' => '$0.003897'
'daily_sma100_action' => 'SELL'
'daily_sma200' => '$0.006898'
'daily_sma200_action' => 'SELL'
'daily_ema3' => '$0.002666'
'daily_ema3_action' => 'SELL'
'daily_ema5' => '$0.002665'
'daily_ema5_action' => 'SELL'
'daily_ema10' => '$0.002657'
'daily_ema10_action' => 'SELL'
'daily_ema21' => '$0.002672'
'daily_ema21_action' => 'SELL'
'daily_ema50' => '$0.002992'
'daily_ema50_action' => 'SELL'
'daily_ema100' => '$0.004343'
'daily_ema100_action' => 'SELL'
'daily_ema200' => '$0.008991'
'daily_ema200_action' => 'SELL'
'weekly_sma21' => '$0.004441'
'weekly_sma21_action' => 'SELL'
'weekly_sma50' => '—'
'weekly_sma50_action' => '—'
'weekly_sma100' => '—'
'weekly_sma100_action' => '—'
'weekly_sma200' => '—'
'weekly_sma200_action' => '—'
'weekly_ema3' => '$0.002663'
'weekly_ema3_action' => 'SELL'
'weekly_ema5' => '$0.0027035'
'weekly_ema5_action' => 'SELL'
'weekly_ema10' => '$0.003135'
'weekly_ema10_action' => 'SELL'
'weekly_ema21' => '$0.005614'
'weekly_ema21_action' => 'SELL'
'weekly_ema50' => '$0.011658'
'weekly_ema50_action' => 'SELL'
'weekly_ema100' => '$0.005829'
'weekly_ema100_action' => 'SELL'
'weekly_ema200' => '$0.002914'
'weekly_ema200_action' => 'SELL'
'rsi_14' => '44.62'
'rsi_14_action' => 'NEUTRAL'
'stoch_rsi_14' => 83.16
'stoch_rsi_14_action' => 'SELL'
'momentum_10' => 0
'momentum_10_action' => 'SELL'
'vwma_10' => '0.002632'
'vwma_10_action' => 'BUY'
'hma_9' => '0.0027097'
'hma_9_action' => 'BUY'
'stochastic_fast_14' => 43.45
'stochastic_fast_14_action' => 'NEUTRAL'
'cci_20' => 10.56
'cci_20_action' => 'NEUTRAL'
'adx_14' => 15.83
'adx_14_action' => 'NEUTRAL'
'ao_5_34' => '-0.000028'
'ao_5_34_action' => 'NEUTRAL'
'macd_12_26' => 0
'macd_12_26_action' => 'NEUTRAL'
'williams_percent_r_14' => -56.55
'williams_percent_r_14_action' => 'NEUTRAL'
'ultimate_oscillator' => 47.86
'ultimate_oscillator_action' => 'NEUTRAL'
'ichimoku_cloud' => '-0.001025'
'ichimoku_cloud_action' => 'SELL'
'sell_signals' => 27
'buy_signals' => 3
'sell_pct' => 90
'buy_pct' => 10
'overall_action' => 'bearish'
'overall_action_label' => 'Baixista'
'overall_action_dir' => -1
'last_updated' => 1767690094
'last_updated_date' => '6 de janeiro de 2026'
]
Previsão de preço de Leviathan Points para 2026
A previsão de preço para Leviathan Points em 2026 sugere que o preço médio poderia variar entre $0.000911 na extremidade inferior e $0.002721 na extremidade superior. No mercado de criptomoedas, comparado ao preço médio de hoje, Leviathan Points poderia potencialmente ganhar 3.13% até 2026 se SQUID atingir a meta de preço prevista.
Previsão de preço de Leviathan Points 2027-2032
A previsão de preço de SQUID para 2027-2032 está atualmente dentro de uma faixa de preço entre $0.001591 na extremidade inferior e $0.009914 na extremidade superior. Considerando a volatilidade de preços no mercado, se Leviathan Points atingir a meta de preço superior, poderia ganhar 275.71% até 2032 em comparação com o preço de hoje.
| Previsão de Preço de Leviathan Points | Potencial Mínimo ($) | Preço Médio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2027 | $0.000877 | $0.001591 | $0.0023056 |
| 2028 | $0.001583 | $0.002731 | $0.003879 |
| 2029 | $0.003479 | $0.007462 | $0.011445 |
| 2030 | $0.002959 | $0.005757 | $0.008555 |
| 2031 | $0.003498 | $0.005654 | $0.00781 |
| 2032 | $0.00534 | $0.009914 | $0.014488 |
Previsão de preço de Leviathan Points 2032-2037
A previsão de preço de Leviathan Points para 2032-2037 é atualmente estimada entre $0.009914 na extremidade inferior e $0.0904098 na extremidade superior. Comparado ao preço atual, Leviathan Points poderia potencialmente ganhar 3326.16% até 2037 se atingir a meta de preço superior. Por favor, note que esta informação é apenas para fins gerais e não deve ser considerada como aconselhamento de investimento a longo prazo.
| Previsão de Preço de Leviathan Points | Potencial Mínimo ($) | Preço Médio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2032 | $0.00534 | $0.009914 | $0.014488 |
| 2033 | $0.0124099 | $0.02550035 | $0.03859 |
| 2034 | $0.009976 | $0.016163 | $0.022349 |
| 2035 | $0.011795 | $0.019064 | $0.026333 |
| 2036 | $0.019525 | $0.0370046 | $0.054483 |
| 2037 | $0.0507082 | $0.0904098 | $0.130111 |
Leviathan Points Histograma de preços potenciais
Previsão de preço de Leviathan Points baseada na análise técnica
Indicador de Sentimento de Mercado
Altista 10%
Baixista 90%
Em 6 de janeiro de 2026, o sentimento geral de previsão de preço para Leviathan Points é Baixista, com 3 indicadores técnicos mostrando sinais de alta e 27 indicando sinais de baixa. A previsão de preço de SQUID 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 Leviathan Points
De acordo com nossos indicadores técnicos, o SMA de 200 dias de Leviathan Points está projetado para aumentar no próximo mês, alcançando $0.005719 até 4 de fev. de 2026. O SMA de 50 dias de curto prazo para Leviathan Points é esperado para alcançar $0.0025092 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 44.62, sugerindo que o mercado de SQUID está em um estado NEUTRAL.
Médias Móveis e Osciladores Populares de SQUID 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 | $0.002686 | SELL |
| SMA 5 | $0.002672 | SELL |
| SMA 10 | $0.002646 | SELL |
| SMA 21 | $0.002633 | BUY |
| SMA 50 | $0.00270073 | SELL |
| SMA 100 | $0.003897 | SELL |
| SMA 200 | $0.006898 | SELL |
Média Móvel Exponencial Diária (EMA)
| Período | Valor | Ação |
|---|---|---|
| EMA 3 | $0.002666 | SELL |
| EMA 5 | $0.002665 | SELL |
| EMA 10 | $0.002657 | SELL |
| EMA 21 | $0.002672 | SELL |
| EMA 50 | $0.002992 | SELL |
| EMA 100 | $0.004343 | SELL |
| EMA 200 | $0.008991 | SELL |
Média Móvel Simples Semanal (SMA)
| Período | Valor | Ação |
|---|---|---|
| SMA 21 | $0.004441 | SELL |
| SMA 50 | — | — |
| SMA 100 | — | — |
| SMA 200 | — | — |
Média Móvel Exponencial Semanal (EMA)
| Período | Valor | Ação |
|---|---|---|
| EMA 21 | $0.005614 | SELL |
| EMA 50 | $0.011658 | SELL |
| EMA 100 | $0.005829 | SELL |
| EMA 200 | $0.002914 | SELL |
Osciladores de Leviathan Points
Um oscilador é uma ferramenta de análise técnica que define limites altos e baixos entre dois extremos, criando um indicador de tendência que flutua dentro desses limites. Os traders usam esse indicador para identificar condições de sobrecompra ou sobrevenda de curto prazo.
| Período | Valor | Ação |
|---|---|---|
| RSI (14) | 44.62 | NEUTRAL |
| Stoch RSI (14) | 83.16 | SELL |
| Estocástico Rápido (14) | 43.45 | NEUTRAL |
| Índice de Canal de Commodities (20) | 10.56 | NEUTRAL |
| Índice Direcional Médio (14) | 15.83 | NEUTRAL |
| Oscilador Impressionante (5, 34) | -0.000028 | NEUTRAL |
| Momentum (10) | 0 | SELL |
| MACD (12, 26) | 0 | NEUTRAL |
| Williams Percent Range (14) | -56.55 | NEUTRAL |
| Oscilador Ultimate (7, 14, 28) | 47.86 | NEUTRAL |
| VWMA (10) | 0.002632 | BUY |
| Média Móvel de Hull (9) | 0.0027097 | BUY |
| Nuvem Ichimoku B/L (9, 26, 52, 26) | -0.001025 | SELL |
Previsão do preço de Leviathan Points com base nos fluxos financeiros mundiais
Definições dos fluxos financeiros mundiais, usadas na previsão do preço do Leviathan Points
M0: o total de todas as moedas físicas, mais as contas no Banco Central que podem ser trocadas por moedas físicas.
M1: o valor de M0, mais o valor em contas de demanda, incluindo contas 'correntes'.
M2: o valor de M1, mais a maioria das contas de poupança, do mercado de moedas e de certificados de depósito (CD) de menos de US$ 100.000.
Previsões de preço de Leviathan Points por empresas de Internet ou nichos tecnológicos
| Comparação | 2027 | 2028 | 2029 | 2030 | 2031 | 2032 |
|---|---|---|---|---|---|---|
| Facebook stock | $0.0037079 | $0.00521 | $0.007321 | $0.010287 | $0.014455 | $0.020313 |
| Amazon.com stock | $0.005506 | $0.011488 | $0.023971 | $0.050018 | $0.104366 | $0.217767 |
| Apple stock | $0.003742 | $0.005309 | $0.00753 | $0.010681 | $0.01515 | $0.02149 |
| Netflix stock | $0.004163 | $0.006569 | $0.010365 | $0.016355 | $0.0258063 | $0.040718 |
| Google stock | $0.003417 | $0.004425 | $0.00573 | $0.007421 | $0.00961 | $0.012445 |
| Tesla stock | $0.005981 | $0.01356 | $0.030741 | $0.069687 | $0.157976 | $0.358121 |
| Kodak stock | $0.001978 | $0.001483 | $0.001112 | $0.000834 | $0.000625 | $0.000469 |
| Nokia stock | $0.001748 | $0.001158 | $0.000767 | $0.0005082 | $0.000336 | $0.000223 |
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 Leviathan Points
Você pode fazer perguntas como: 'Devo investir em Leviathan Points agora?', 'Devo comprar SQUID hoje?', 'Leviathan Points será um bom ou mau investimento no curto ou no longo prazo?'.
Atualizamos a previsão para Leviathan Points regularmente com novos valores. Veja nossas previsões semelhantes. Fazemos previsões de preços futuros para uma enorme quantidade de moedas digitais, como Leviathan Points, 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 Leviathan Points para poder tomar sozinho uma decisão de tão grande responsabilidade sobre o seu investimento.
O preço de Leviathan Points é de $0.002638 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 Leviathan Points com base no padrão de crescimento do Bitcoin
| 2027 | 2028 | 2029 | 2030 | |
|---|---|---|---|---|
| Se Leviathan Points tiver 1% da média anterior do crescimento anual do Bitcoin | $0.0027074 | $0.002777 | $0.002849 | $0.002924 |
| Se Leviathan Points tiver 2% da média anterior do crescimento anual do Bitcoin | $0.002775 | $0.00292 | $0.003072 | $0.003231 |
| Se Leviathan Points tiver 5% da média anterior do crescimento anual do Bitcoin | $0.002981 | $0.003369 | $0.0038071 | $0.0043019 |
| Se Leviathan Points tiver 10% da média anterior do crescimento anual do Bitcoin | $0.003324 | $0.004188 | $0.005277 | $0.006649 |
| Se Leviathan Points tiver 20% da média anterior do crescimento anual do Bitcoin | $0.00401 | $0.006095 | $0.009264 | $0.01408 |
| Se Leviathan Points tiver 50% da média anterior do crescimento anual do Bitcoin | $0.006068 | $0.013955 | $0.032092 | $0.0738011 |
| Se Leviathan Points tiver 100% da média anterior do crescimento anual do Bitcoin | $0.009497 | $0.034186 | $0.123046 | $0.442884 |
Perguntas Frequentes sobre Leviathan Points
SQUID é um bom investimento?
A decisão de adquirir Leviathan Points depende inteiramente da sua tolerância individual ao risco. Como você pode perceber, o valor de Leviathan Points experimentou uma queda de -3.437% nas últimas 24 horas, e Leviathan Points registrou um declínio de durante os últimos 30 dias. Consequentemente, a decisão de investir ou não em Leviathan Points dependerá de quão alinhado esse investimento está com suas aspirações de negociação.
Leviathan Points pode subir?
Parece que o valor médio de Leviathan Points pode potencialmente subir para $0.002721 até o final deste ano. Observando as perspectivas de Leviathan Points em um horizonte de cinco anos mais longo, a moeda digital poderia potencialmente crescer até $0.008555. 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 Leviathan Points na próxima semana?
Com base na nossa nova previsão experimental de Leviathan Points, o preço de Leviathan Points aumentará 0.86% na próxima semana e atingirá $0.002661 até 13 de janeiro de 2026.
Qual será o preço de Leviathan Points no próximo mês?
Com base na nossa nova previsão experimental de Leviathan Points, o preço de Leviathan Points diminuirá -11.62% no próximo mês e atingirá $0.002332 até 5 de fevereiro de 2026.
Até onde o preço de Leviathan Points pode subir este ano em 2026?
De acordo com nossa previsão mais recente sobre o valor de Leviathan Points em 2026, espera-se que SQUID fluctue dentro do intervalo de $0.000911 e $0.002721. No entanto, é crucial lembrar que o mercado de criptomoedas é excepcionalmente instável, e essa previsão de preço de Leviathan Points não considera flutuações repentinas e extremas de preço.
Onde estará Leviathan Points em 5 anos?
O futuro de Leviathan Points parece seguir uma tendência de alta, com um preço máximo de $0.008555 projetada após um período de cinco anos. Com base na previsão de Leviathan Points para 2030, o valor de Leviathan Points pode potencialmente atingir seu pico mais alto de aproximadamente $0.008555, enquanto seu pico mais baixo está previsto para cerca de $0.002959.
Quanto será Leviathan Points em 2026?
Com base na nossa nova simulação experimental de previsão de preços de Leviathan Points, espera-se que o valor de SQUID em 2026 aumente 3.13% para $0.002721 se o melhor cenário ocorrer. O preço ficará entre $0.002721 e $0.000911 durante 2026.
Quanto será Leviathan Points em 2027?
De acordo com nossa última simulação experimental para previsão de preços de Leviathan Points, o valor de SQUID pode diminuir -12.62% para $0.0023056 em 2027, assumindo as condições mais favoráveis. O preço está projetado para flutuar entre $0.0023056 e $0.000877 ao longo do ano.
Quanto será Leviathan Points em 2028?
Nosso novo modelo experimental de previsão de preços de Leviathan Points sugere que o valor de SQUID em 2028 pode aumentar 47.02%, alcançando $0.003879 no melhor cenário. O preço é esperado para variar entre $0.003879 e $0.001583 durante o ano.
Quanto será Leviathan Points em 2029?
Com base no nosso modelo de previsão experimental, o valor de Leviathan Points pode experimentar um 333.75% crescimento em 2029, potencialmente alcançando $0.011445 sob condições ótimas. A faixa de preço prevista para 2029 está entre $0.011445 e $0.003479.
Quanto será Leviathan Points em 2030?
Usando nossa nova simulação experimental para previsões de preços de Leviathan Points, espera-se que o valor de SQUID em 2030 aumente 224.23%, alcançando $0.008555 no melhor cenário. O preço está previsto para variar entre $0.008555 e $0.002959 ao longo de 2030.
Quanto será Leviathan Points em 2031?
Nossa simulação experimental indica que o preço de Leviathan Points poderia aumentar 195.98% em 2031, potencialmente atingindo $0.00781 sob condições ideais. O preço provavelmente oscilará entre $0.00781 e $0.003498 durante o ano.
Quanto será Leviathan Points em 2032?
Com base nos achados da nossa mais recente previsão experimental de preços de Leviathan Points, SQUID poderia ver um 449.04% aumento em valor, atingindo $0.014488 se o cenário mais positivo se desenrolar em 2032. O preço é esperado para permanecer dentro de uma faixa de $0.014488 e $0.00534 ao longo do ano.
Quanto será Leviathan Points em 2033?
De acordo com nossa previsão experimental de preços de Leviathan Points, espera-se que o valor de SQUID seja aumentar 1362.43% em 2033, com o preço potencial mais alto sendo $0.03859. Ao longo do ano, o preço de SQUID poderia variar entre $0.03859 e $0.0124099.
Quanto será Leviathan Points em 2034?
Os resultados da nossa nova simulação de previsão de preços de Leviathan Points sugerem que SQUID pode aumentar 746.96% em 2034, atingindo potencialmente $0.022349 nas melhores circunstâncias. A faixa de preço prevista para o ano é entre $0.022349 e $0.009976.
Quanto será Leviathan Points em 2035?
Com base em nossa previsão experimental para o preço de Leviathan Points, SQUID poderia aumentar 897.93%, com o valor potencialmente atingindo $0.026333 em 2035. A faixa de preço esperada para o ano está entre $0.026333 e $0.011795.
Quanto será Leviathan Points em 2036?
Nossa recente simulação de previsão de preços de Leviathan Points sugere que o valor de SQUID pode aumentar 1964.7% em 2036, possivelmente atingindo $0.054483 se as condições forem ideais. A faixa de preço esperada para 2036 está entre $0.054483 e $0.019525.
Quanto será Leviathan Points em 2037?
De acordo com a simulação experimental, o valor de Leviathan Points poderia aumentar 4830.69% em 2037, com um pico de $0.130111 sob condições favoráveis. O preço é esperado para cair entre $0.130111 e $0.0507082 ao longo do ano.
Previsões relacionadas
Como ler e prever os movimentos de preço de Leviathan Points?
Traders de Leviathan Points 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 Leviathan Points
Médias móveis são ferramentas populares para a previsão de preço de Leviathan Points. Uma média móvel simples (SMA) calcula o preço médio de fechamento de SQUID 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 SQUID 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 SQUID.
Como ler gráficos de Leviathan Points 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 Leviathan Points 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 SQUID 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 Leviathan Points?
A ação de preço de Leviathan Points 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 SQUID. A capitalização de mercado de Leviathan Points pode mudar rapidamente.
Traders frequentemente monitoram a atividade de "baleias" de SQUID, grandes detentores de Leviathan Points, pois suas ações podem influenciar significativamente os movimentos de preço no relativamente pequeno mercado de Leviathan Points.
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