Previsão de Preço Cypher - Projeção CYPR
$0.03868
-9.0373%
Add to portfolio
Add to favorites
Sentiment
Altista 22.22%
Baixista 77.78%
SMA 50
$0.056229
SMA 200
—
RSI (14)
41.43
Momentum (10)
0
MACD (12, 26)
0
Hull Moving Average (9)
0.040015
Previsão de Preço Cypher até $0.039899 até 2026
| Ano | Preço Mínimo | Preço Máximo |
|---|---|---|
| 2026 | $0.013366 | $0.039899 |
| 2027 | $0.012867 | $0.0338029 |
| 2028 | $0.023222 | $0.056878 |
| 2029 | $0.051012 | $0.1678068 |
| 2030 | $0.043383 | $0.125434 |
| 2031 | $0.051292 | $0.1145077 |
| 2032 | $0.078294 | $0.212406 |
| 2033 | $0.181939 | $0.565772 |
| 2034 | $0.14627 | $0.327665 |
| 2035 | $0.172937 | $0.386071 |
Calculadora de lucro do investimento
Se você abrir um short de $10,000.00 em Cypher hoje e fechar em Apr 06, 2026, nossa previsão mostra que pode lucrar cerca de $3,954.58, com um retorno de 39.55% nos próximos 90 dias.
$
≈ $3,954.58
(39.55% ROI)
Previsão de preço de longo prazo de Cypher para os anos 2027, 2028, 2029, 2030, 2031, 2032 e 2037
[
'name' => 'Cypher'
'name_with_ticker' => 'Cypher <small>CYPR</small>'
'name_lang' => 'Cypher'
'name_lang_with_ticker' => 'Cypher <small>CYPR</small>'
'name_with_lang' => 'Cypher'
'name_with_lang_with_ticker' => 'Cypher <small>CYPR</small>'
'image' => '/uploads/coins/cypher-2.png?1759873762'
'price_for_sd' => 0.03868
'ticker' => 'CYPR'
'marketcap' => '$3.82M'
'low24h' => '$0.0385'
'high24h' => '$0.04254'
'volume24h' => '$449.97K'
'current_supply' => '98.71M'
'max_supply' => '975.84M'
'algo' => null
'proof' => null
'ico_price_and_roi' => '—'
'price' => '$0.03868'
'change_24h_pct' => '-9.0373%'
'ath_price' => '$0.4686'
'ath_days' => 93
'ath_exchange' => null
'ath_pair' => null
'ath_date' => '5 de out. de 2025'
'ath_pct' => '-91.74%'
'fdv' => '$37.76M'
'new_prediction' => true
'change_24h_pct_is_increased' => false
'change_30d_pct' => null
'change_30d_pct_is_increased' => false
'max_price' => '$1.90'
'max_price_year' => 2037
'next_week_prediction_price' => '$0.0390181'
'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' => '$0.034192'
'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' => '$0.013366'
'current_year_max_price_prediction' => '$0.039899'
'current_year_max_price_prediction_is_increased' => true
'grand_prediction_year' => 2030
'grand_prediction_min_price' => '$0.043383'
'grand_prediction_max_price' => '$0.125434'
'grand_prediction_max_price_is_increased' => true
'prediction_table' => [
0 => [
'items' => [
106 => 0.039420220574575
107 => 0.03956740136866
108 => 0.039899007212972
109 => 0.037065471580191
110 => 0.038337645891075
111 => 0.039084929112106
112 => 0.035708676333091
113 => 0.039018191450145
114 => 0.037016146028872
115 => 0.036336621743179
116 => 0.037251511673348
117 => 0.036894978177802
118 => 0.03658845161468
119 => 0.036417404525664
120 => 0.037089198717662
121 => 0.037057858715638
122 => 0.035958673027894
123 => 0.034524830106773
124 => 0.03500607485539
125 => 0.034831234126524
126 => 0.034197588770209
127 => 0.034624589233733
128 => 0.032744295292362
129 => 0.029509347295408
130 => 0.031646453031333
131 => 0.031564176785223
201 => 0.031522689371004
202 => 0.033128665266288
203 => 0.032974287740124
204 => 0.032694091018468
205 => 0.034192442737683
206 => 0.033645524204495
207 => 0.035330998253568
208 => 0.036441160471914
209 => 0.036159587423356
210 => 0.03720370035559
211 => 0.035017161762421
212 => 0.035743442174369
213 => 0.035893127560691
214 => 0.034173953310051
215 => 0.032999545812624
216 => 0.032921226221771
217 => 0.030884965464554
218 => 0.031972719524937
219 => 0.032929898083752
220 => 0.032471483834136
221 => 0.032326363577444
222 => 0.033067751496141
223 => 0.033125363686982
224 => 0.031811799630344
225 => 0.032084931192883
226 => 0.033223935213014
227 => 0.032056231213959
228 => 0.02978757308716
301 => 0.029224914505061
302 => 0.029149845478354
303 => 0.027623870778688
304 => 0.029262514041974
305 => 0.02854720234464
306 => 0.030806863425767
307 => 0.029516157135033
308 => 0.029460517366541
309 => 0.029376409695887
310 => 0.028062940234663
311 => 0.028350506571332
312 => 0.02930642087201
313 => 0.029647501863637
314 => 0.029611924321816
315 => 0.029301736370439
316 => 0.02944373882616
317 => 0.028986299439348
318 => 0.028824768071087
319 => 0.028314930640152
320 => 0.027565610462862
321 => 0.027669808029362
322 => 0.026185208687862
323 => 0.025376320172962
324 => 0.025152430493016
325 => 0.024853035856
326 => 0.025186247913926
327 => 0.026181003004457
328 => 0.024981117316212
329 => 0.022923997465909
330 => 0.023047633874074
331 => 0.023325408175241
401 => 0.022807777602677
402 => 0.022317883707186
403 => 0.022743806702967
404 => 0.021872177903862
405 => 0.023430740351357
406 => 0.023388585604973
407 => 0.023969521304544
408 => 0.024332792319487
409 => 0.023495570240432
410 => 0.023285011151639
411 => 0.023404955177993
412 => 0.02142254760099
413 => 0.02380751631211
414 => 0.023828141620562
415 => 0.02365153520761
416 => 0.024921457418634
417 => 0.027601389382565
418 => 0.02659309117772
419 => 0.02620264763683
420 => 0.025460414180185
421 => 0.026449396191703
422 => 0.026373457803741
423 => 0.026030035614599
424 => 0.025822332803064
425 => 0.026205031601834
426 => 0.025774912186756
427 => 0.025697650920917
428 => 0.025229531711019
429 => 0.025062434451152
430 => 0.024938722292281
501 => 0.024802527361069
502 => 0.02510293944166
503 => 0.024422166144539
504 => 0.023601220285241
505 => 0.023532967519797
506 => 0.023721419406031
507 => 0.023638043474966
508 => 0.023532568347916
509 => 0.023331187605938
510 => 0.023271442241612
511 => 0.023465585691342
512 => 0.023246409055863
513 => 0.023569816120681
514 => 0.02348186729398
515 => 0.022990592297352
516 => 0.022378281758253
517 => 0.022372830910091
518 => 0.022240909608832
519 => 0.02207288799718
520 => 0.022026148228632
521 => 0.022707936656258
522 => 0.024119218297235
523 => 0.023842149942004
524 => 0.024042360223766
525 => 0.025027196654634
526 => 0.025340246540943
527 => 0.025118051146634
528 => 0.024813896386489
529 => 0.024827277652324
530 => 0.025866666541647
531 => 0.025931491951733
601 => 0.026095284849552
602 => 0.026305805011117
603 => 0.025153903640463
604 => 0.024773023201355
605 => 0.024592540918863
606 => 0.024036725344222
607 => 0.024636124789446
608 => 0.024286880401557
609 => 0.024334005401371
610 => 0.02430331518342
611 => 0.024320074117685
612 => 0.02343030470139
613 => 0.023754489911784
614 => 0.023215469122748
615 => 0.022493780794152
616 => 0.022491361441818
617 => 0.022667993637827
618 => 0.022562925896022
619 => 0.022280191304365
620 => 0.02232035241864
621 => 0.021968498798079
622 => 0.022363073818692
623 => 0.022374388818426
624 => 0.022222455942843
625 => 0.022830353202958
626 => 0.023079409206424
627 => 0.022979403732998
628 => 0.023072392555815
629 => 0.023853663383052
630 => 0.023981044617128
701 => 0.024037618946973
702 => 0.023961816839643
703 => 0.023086672752337
704 => 0.023125489114009
705 => 0.022840680407121
706 => 0.022600047062202
707 => 0.022609671134043
708 => 0.022733387953476
709 => 0.023273666559838
710 => 0.024410651035762
711 => 0.024453798765499
712 => 0.024506095072648
713 => 0.024293379709456
714 => 0.024229222720505
715 => 0.024313862349255
716 => 0.024740853938608
717 => 0.025839192233511
718 => 0.025450966124544
719 => 0.025135332254855
720 => 0.025412228252853
721 => 0.025369602284344
722 => 0.025009796212867
723 => 0.024999697654812
724 => 0.02430911476669
725 => 0.024053821996762
726 => 0.023840480249879
727 => 0.023607516631709
728 => 0.023469407989846
729 => 0.023681605633002
730 => 0.02373013774464
731 => 0.0232661638893
801 => 0.02320292596726
802 => 0.023581817033102
803 => 0.023415081201507
804 => 0.023586573139152
805 => 0.023626360739716
806 => 0.023619954019639
807 => 0.023445862661966
808 => 0.023556823301868
809 => 0.023294368309542
810 => 0.023008987924852
811 => 0.022826933019247
812 => 0.022668065968027
813 => 0.022756214641451
814 => 0.022441980716006
815 => 0.022341450958977
816 => 0.023519232333763
817 => 0.0243892720986
818 => 0.024376621375846
819 => 0.024299613354581
820 => 0.024185195055488
821 => 0.024732483527362
822 => 0.024541819167139
823 => 0.024680543419742
824 => 0.024715854564268
825 => 0.024822730763711
826 => 0.024860929818692
827 => 0.024745465743589
828 => 0.024357954204795
829 => 0.023392312293611
830 => 0.022942803377254
831 => 0.022794457947693
901 => 0.02279985002231
902 => 0.022651112533107
903 => 0.022694922389624
904 => 0.022635877252878
905 => 0.022524060048435
906 => 0.022749310244169
907 => 0.022775268230877
908 => 0.022722692143653
909 => 0.022735075715476
910 => 0.022299768168805
911 => 0.02233286365614
912 => 0.022148583777086
913 => 0.022114033521291
914 => 0.021648190034129
915 => 0.020822880771528
916 => 0.021280182217718
917 => 0.020727826377035
918 => 0.020518640850612
919 => 0.021508892597676
920 => 0.021409498787578
921 => 0.021239379790143
922 => 0.02098773833703
923 => 0.020894402074259
924 => 0.020327320488337
925 => 0.020293814282978
926 => 0.020574875229452
927 => 0.020445175273371
928 => 0.020263027413819
929 => 0.019603306330553
930 => 0.018861561406817
1001 => 0.018883950023622
1002 => 0.019119885283208
1003 => 0.019805898870657
1004 => 0.019537861493885
1005 => 0.019343397301662
1006 => 0.019306980004031
1007 => 0.019762818728661
1008 => 0.020407926025178
1009 => 0.020710595935242
1010 => 0.020410659246591
1011 => 0.020066108128407
1012 => 0.020087079358474
1013 => 0.020226591556838
1014 => 0.02024125231629
1015 => 0.020016984958779
1016 => 0.020080114906265
1017 => 0.019984214743311
1018 => 0.019395675620279
1019 => 0.019385030813821
1020 => 0.019240593821554
1021 => 0.019236220326831
1022 => 0.018990496971488
1023 => 0.01895611857547
1024 => 0.018468219939094
1025 => 0.01878935629905
1026 => 0.018573954889207
1027 => 0.018249294156519
1028 => 0.018193322523831
1029 => 0.018191639948965
1030 => 0.018524993928625
1031 => 0.018785460863709
1101 => 0.018577701888953
1102 => 0.018530399197639
1103 => 0.019035468186936
1104 => 0.018971193554242
1105 => 0.018915532136856
1106 => 0.020350163742374
1107 => 0.019214540880906
1108 => 0.018719344494219
1109 => 0.018106444930451
1110 => 0.018306008118922
1111 => 0.018348059014926
1112 => 0.016874146047513
1113 => 0.016276179740198
1114 => 0.016070980237412
1115 => 0.015952885022464
1116 => 0.016006702494862
1117 => 0.015468462683826
1118 => 0.015830168738507
1119 => 0.015364098558428
1120 => 0.015285960376015
1121 => 0.016119351593011
1122 => 0.016235313112255
1123 => 0.01574058524474
1124 => 0.016058280624851
1125 => 0.015943079863727
1126 => 0.015372087993963
1127 => 0.01535028030447
1128 => 0.015063776655558
1129 => 0.014615453923048
1130 => 0.014410558404186
1201 => 0.014303847038978
1202 => 0.014347878228026
1203 => 0.014325614711467
1204 => 0.014180330206295
1205 => 0.014333942249239
1206 => 0.013941526956396
1207 => 0.013785264024881
1208 => 0.013714683683988
1209 => 0.013366392525009
1210 => 0.013920678644727
1211 => 0.014029879993024
1212 => 0.014139296501711
1213 => 0.01509169250801
1214 => 0.015044113494978
1215 => 0.015474204600864
1216 => 0.015457492051376
1217 => 0.015334823100964
1218 => 0.014817302977236
1219 => 0.015023577274645
1220 => 0.014388697049364
1221 => 0.014864392481803
1222 => 0.014647304951954
1223 => 0.014790994969591
1224 => 0.014532627361873
1225 => 0.014675618663721
1226 => 0.014055775683808
1227 => 0.013476975030591
1228 => 0.01370990130969
1229 => 0.013963118813422
1230 => 0.014512158880131
1231 => 0.014185155145881
]
'min_raw' => 0.013366392525009
'max_raw' => 0.039899007212972
'avg_raw' => 0.02663269986899
'max_pct' => '3.13%'
'is_grow' => true
'min' => '$0.013366'
'max' => '$0.039899'
'avg' => '$0.026632'
'bar_min_pct' => 50.898974802884
'bar_max_pct' => 51.045822849954
'min_diff' => -0.025320727474991
'max_diff' => 0.0012118872129723
'year' => 2026
]
1 => [
'items' => [
101 => 0.014302758054098
102 => 0.013908807998061
103 => 0.013095976506188
104 => 0.013100577044159
105 => 0.012975540627631
106 => 0.012867490908135
107 => 0.01422271545842
108 => 0.014054171862663
109 => 0.013785619701263
110 => 0.014145087441135
111 => 0.014240136417077
112 => 0.014242842327799
113 => 0.014505100711604
114 => 0.014645068058054
115 => 0.014669737909518
116 => 0.015082407142903
117 => 0.015220728426695
118 => 0.015790454218673
119 => 0.014633192806605
120 => 0.01460935976938
121 => 0.014150145889411
122 => 0.013858905186851
123 => 0.014170087389483
124 => 0.014445752340408
125 => 0.01415871156785
126 => 0.014196193032984
127 => 0.013810864247917
128 => 0.013948601157174
129 => 0.014067238738592
130 => 0.014001734039328
131 => 0.013903670334066
201 => 0.014423150958074
202 => 0.014393839825407
203 => 0.014877592125291
204 => 0.015254711636509
205 => 0.015930577218789
206 => 0.015225276250011
207 => 0.015199572279391
208 => 0.015450832715245
209 => 0.015220689960032
210 => 0.015366132237069
211 => 0.01590714421943
212 => 0.015918574950102
213 => 0.015727095483685
214 => 0.015715443940752
215 => 0.015752219666833
216 => 0.015967616243159
217 => 0.015892350060923
218 => 0.015979449992514
219 => 0.016088369790689
220 => 0.016538908256982
221 => 0.016647531555915
222 => 0.016383633254232
223 => 0.01640746031613
224 => 0.016308755107131
225 => 0.01621340711201
226 => 0.016427735480585
227 => 0.016819424786792
228 => 0.016816988107946
301 => 0.016907852413634
302 => 0.016964460123317
303 => 0.016721458393982
304 => 0.016563273203606
305 => 0.016623931471181
306 => 0.016720925361999
307 => 0.01659247765964
308 => 0.015799638937913
309 => 0.016040135559351
310 => 0.01600010516186
311 => 0.01594309700797
312 => 0.016184918220531
313 => 0.016161593974653
314 => 0.015462942256605
315 => 0.015507667672824
316 => 0.0154656621573
317 => 0.015601390571478
318 => 0.015213360180243
319 => 0.015332715715163
320 => 0.015407574387775
321 => 0.015451666721036
322 => 0.015610958463168
323 => 0.015592267415767
324 => 0.015609796601418
325 => 0.015845984203539
326 => 0.017040540045271
327 => 0.017105557084097
328 => 0.01678538940605
329 => 0.016913290078402
330 => 0.016667748756289
331 => 0.016832582290807
401 => 0.016945357208807
402 => 0.016435749039737
403 => 0.016405573351295
404 => 0.016159018592802
405 => 0.01629150315444
406 => 0.016080710690896
407 => 0.016132431788243
408 => 0.015987815091098
409 => 0.016248096353061
410 => 0.016539131247555
411 => 0.016612658155221
412 => 0.016419240516477
413 => 0.016279193399183
414 => 0.016033316795603
415 => 0.016442215067074
416 => 0.016561789382601
417 => 0.016441586994099
418 => 0.016413733474209
419 => 0.016360951104347
420 => 0.016424931503493
421 => 0.016561138155199
422 => 0.016496905613596
423 => 0.016539332338957
424 => 0.016377645412133
425 => 0.016721538837666
426 => 0.017267724359871
427 => 0.017269480435635
428 => 0.017205247547796
429 => 0.017178964834008
430 => 0.01724487167491
501 => 0.017280623432458
502 => 0.017493754070685
503 => 0.017722451737002
504 => 0.018789683957091
505 => 0.018490009420289
506 => 0.019436921335882
507 => 0.020185805719992
508 => 0.020410363402041
509 => 0.020203780900811
510 => 0.019497073323471
511 => 0.0194623988782
512 => 0.02051851836299
513 => 0.0202201162352
514 => 0.020184622251607
515 => 0.01980702623421
516 => 0.020030232246668
517 => 0.019981413817509
518 => 0.019904351538802
519 => 0.020330213061906
520 => 0.021127387816237
521 => 0.021003140654917
522 => 0.020910395912652
523 => 0.020504015449633
524 => 0.020748747256733
525 => 0.020661602947754
526 => 0.021036030202273
527 => 0.020814227791275
528 => 0.020217855545595
529 => 0.020312829791388
530 => 0.020298474625198
531 => 0.02059390292817
601 => 0.020505222684599
602 => 0.020281158384374
603 => 0.021124663159591
604 => 0.021069890651309
605 => 0.021147545545315
606 => 0.021181731631213
607 => 0.021695158123667
608 => 0.02190549252981
609 => 0.021953242122426
610 => 0.022153043540415
611 => 0.021948270881132
612 => 0.022767507518697
613 => 0.023312252078895
614 => 0.023945000917863
615 => 0.024869617038451
616 => 0.025217281252969
617 => 0.025154478824438
618 => 0.02585551221457
619 => 0.027115253633539
620 => 0.025409108582597
621 => 0.027205683464083
622 => 0.026636908599059
623 => 0.02528835362591
624 => 0.025201522584058
625 => 0.02611477966892
626 => 0.028140295985406
627 => 0.027632927121342
628 => 0.028141125859107
629 => 0.027548285036938
630 => 0.027518845493263
701 => 0.02811233290362
702 => 0.029499048587234
703 => 0.028840271946209
704 => 0.02789575409264
705 => 0.02859317137739
706 => 0.027989003982417
707 => 0.026627645745738
708 => 0.027632539145933
709 => 0.026960595546939
710 => 0.027156704411612
711 => 0.028569029912631
712 => 0.028399095171799
713 => 0.02861900646197
714 => 0.028230868790899
715 => 0.027868287002426
716 => 0.027191501168565
717 => 0.026991138248297
718 => 0.027046511351157
719 => 0.026991110808137
720 => 0.026612455354075
721 => 0.026530684744822
722 => 0.026394396813615
723 => 0.026436638142332
724 => 0.026180376959222
725 => 0.026663994758012
726 => 0.026753758483093
727 => 0.027105695186675
728 => 0.027142234422747
729 => 0.028122373132718
730 => 0.027582529201828
731 => 0.027944703118551
801 => 0.027912306874526
802 => 0.025317580901355
803 => 0.025675111246997
804 => 0.026231316265612
805 => 0.025980746658644
806 => 0.025626499858649
807 => 0.025340426574141
808 => 0.024906996295617
809 => 0.025517041089349
810 => 0.026319185122075
811 => 0.027162578119156
812 => 0.02817585954385
813 => 0.027949706925754
814 => 0.027143635527745
815 => 0.027179795301824
816 => 0.027403320796835
817 => 0.027113834971363
818 => 0.027028459949997
819 => 0.027391591579922
820 => 0.027394092267884
821 => 0.027061003840148
822 => 0.026690837007258
823 => 0.026689285994712
824 => 0.026623418382187
825 => 0.027560002738881
826 => 0.028075029435704
827 => 0.028134076416488
828 => 0.028071055103435
829 => 0.028095309505603
830 => 0.02779562681856
831 => 0.028480612572999
901 => 0.029109223239342
902 => 0.028940742152454
903 => 0.028688165052211
904 => 0.028486975226106
905 => 0.028893348223328
906 => 0.028875253073452
907 => 0.029103732873559
908 => 0.029093367710063
909 => 0.029016538546847
910 => 0.028940744896265
911 => 0.029241258153496
912 => 0.029154715161509
913 => 0.029068037744351
914 => 0.028894192914593
915 => 0.028917821314214
916 => 0.028665287824968
917 => 0.028548454277697
918 => 0.026791558049616
919 => 0.026322057969233
920 => 0.026469772252077
921 => 0.026518403629389
922 => 0.026314076592725
923 => 0.026607029075992
924 => 0.026561372741788
925 => 0.026738994830112
926 => 0.026628024260782
927 => 0.026632578531655
928 => 0.026958919314636
929 => 0.027053657432288
930 => 0.02700547286102
1001 => 0.027039219683066
1002 => 0.027816900953469
1003 => 0.027706339545665
1004 => 0.027647606001339
1005 => 0.02766387559451
1006 => 0.027862589832772
1007 => 0.027918218970091
1008 => 0.027682514406283
1009 => 0.027793674041166
1010 => 0.028266977658243
1011 => 0.028432607137555
1012 => 0.028961216928859
1013 => 0.028736654094224
1014 => 0.029148848896049
1015 => 0.030415795189299
1016 => 0.031427919554362
1017 => 0.030497128160442
1018 => 0.032355765663619
1019 => 0.033802981565557
1020 => 0.033747435008776
1021 => 0.033495079441566
1022 => 0.031847462613435
1023 => 0.030331301043606
1024 => 0.031599634576389
1025 => 0.031602867819399
1026 => 0.031493916844104
1027 => 0.030817231693715
1028 => 0.03147036966767
1029 => 0.031522213388194
1030 => 0.031493194691059
1031 => 0.030974381772828
1101 => 0.030182250339345
1102 => 0.030337030925353
1103 => 0.030590564682672
1104 => 0.030110572387384
1105 => 0.02995718576528
1106 => 0.030242360678769
1107 => 0.031161253668584
1108 => 0.030987542271644
1109 => 0.030983005965047
1110 => 0.031726216986252
1111 => 0.031194238290046
1112 => 0.030338983204218
1113 => 0.030123020015618
1114 => 0.029356496186323
1115 => 0.029885936925481
1116 => 0.029904990555138
1117 => 0.029615021273055
1118 => 0.030362512613347
1119 => 0.030355624349053
1120 => 0.031065256127258
1121 => 0.032421805561661
1122 => 0.032020607142164
1123 => 0.031554057030554
1124 => 0.031604783963717
1125 => 0.03216113321578
1126 => 0.031824751757765
1127 => 0.031945716875402
1128 => 0.032160950120587
1129 => 0.032290805681348
1130 => 0.031586099746887
1201 => 0.031421799083583
1202 => 0.031085697588159
1203 => 0.030998014981635
1204 => 0.03127176263667
1205 => 0.031199639801215
1206 => 0.029903389171345
1207 => 0.029767923768253
1208 => 0.029772078298766
1209 => 0.029431444101662
1210 => 0.028911895189505
1211 => 0.030277238710001
1212 => 0.030167582517335
1213 => 0.030046530567347
1214 => 0.030061358740507
1215 => 0.030654008086969
1216 => 0.030310241536512
1217 => 0.031224201253132
1218 => 0.031036318611539
1219 => 0.030843617489135
1220 => 0.030816980324199
1221 => 0.03074280683256
1222 => 0.030488438330992
1223 => 0.030181273080171
1224 => 0.02997845597538
1225 => 0.027653540982101
1226 => 0.028085031681445
1227 => 0.028581422399426
1228 => 0.028752774486112
1229 => 0.028459664884632
1230 => 0.030500012084582
1231 => 0.030872803179288
]
'min_raw' => 0.012867490908135
'max_raw' => 0.033802981565557
'avg_raw' => 0.023335236236846
'max_pct' => '-12.62%'
'is_grow' => false
'min' => '$0.012867'
'max' => '$0.0338029'
'avg' => '$0.023335'
'bar_min_pct' => 50.865420500042
'bar_max_pct' => 50.886035342412
'min_diff' => -0.00049890161687364
'max_diff' => -0.0060960256474154
'year' => 2027
]
2 => [
'items' => [
101 => 0.029743594636863
102 => 0.029532365823856
103 => 0.030513860210397
104 => 0.029921899112504
105 => 0.030188459158639
106 => 0.029612302139445
107 => 0.030783008721171
108 => 0.030774089898488
109 => 0.030318658596589
110 => 0.030703586014295
111 => 0.03063669540287
112 => 0.030122514584704
113 => 0.030799309170235
114 => 0.030799644851905
115 => 0.030361302125758
116 => 0.02984941378718
117 => 0.029757900242505
118 => 0.029688957079707
119 => 0.030171503366884
120 => 0.030604152859083
121 => 0.031409206301161
122 => 0.031611615864098
123 => 0.032401633863406
124 => 0.031931216610096
125 => 0.032139746485565
126 => 0.032366135163739
127 => 0.032474674221223
128 => 0.032297815651579
129 => 0.033525038788887
130 => 0.033628654022821
131 => 0.033663395314491
201 => 0.033249582577484
202 => 0.033617145142023
203 => 0.033445174790468
204 => 0.033892593870475
205 => 0.033962754895154
206 => 0.033903331003302
207 => 0.033925601219951
208 => 0.032878382769256
209 => 0.03282407896807
210 => 0.032083642785677
211 => 0.03238537600303
212 => 0.031821300215638
213 => 0.032000174458445
214 => 0.032079020520297
215 => 0.03203783581206
216 => 0.032402435546422
217 => 0.03209245128941
218 => 0.031274351869023
219 => 0.030456029557996
220 => 0.030445756187972
221 => 0.030230306368067
222 => 0.030074575609879
223 => 0.030104574878752
224 => 0.030210296215125
225 => 0.030068430893618
226 => 0.030098705052716
227 => 0.030601457809406
228 => 0.030702281289291
229 => 0.030359643710364
301 => 0.028983904388603
302 => 0.028646294508263
303 => 0.028888961795157
304 => 0.028772982461796
305 => 0.023222042485877
306 => 0.024526153494963
307 => 0.023751295016789
308 => 0.024108385453056
309 => 0.023317455595471
310 => 0.023694928779696
311 => 0.023625223265684
312 => 0.025722195176843
313 => 0.025689453844741
314 => 0.025705125387785
315 => 0.024957081806279
316 => 0.026148735543215
317 => 0.026735787024512
318 => 0.026627139419193
319 => 0.026654483680732
320 => 0.026184618671636
321 => 0.025709674708148
322 => 0.025182888759287
323 => 0.026161591939559
324 => 0.026052776852933
325 => 0.02630235951122
326 => 0.026937118482775
327 => 0.027030589152551
328 => 0.027156214680617
329 => 0.027111186871439
330 => 0.028183931965151
331 => 0.028054015456102
401 => 0.028367076863379
402 => 0.027723085796585
403 => 0.026994348776315
404 => 0.02713285785966
405 => 0.027119518321115
406 => 0.026949690685016
407 => 0.026796377888653
408 => 0.026541155278322
409 => 0.02734871738325
410 => 0.027315931836572
411 => 0.027846691728268
412 => 0.027752874761884
413 => 0.027126342099467
414 => 0.027148718836076
415 => 0.027299213143661
416 => 0.027820075660529
417 => 0.027974703118559
418 => 0.027903073519161
419 => 0.02807261546788
420 => 0.028206614511365
421 => 0.028089443684656
422 => 0.029748335499453
423 => 0.029059447960415
424 => 0.029395206953693
425 => 0.029475283495183
426 => 0.029270169117985
427 => 0.029314651081804
428 => 0.029382029136381
429 => 0.029791135489793
430 => 0.030864748937023
501 => 0.031340245024468
502 => 0.032770798464108
503 => 0.03130076169363
504 => 0.031213535795287
505 => 0.031471221668342
506 => 0.032311107976871
507 => 0.032991756943424
508 => 0.033217567473211
509 => 0.033247412062448
510 => 0.033671047627928
511 => 0.033913867633726
512 => 0.033619607127557
513 => 0.033370252158939
514 => 0.032477093612425
515 => 0.032580479146174
516 => 0.033292702951203
517 => 0.03429876102558
518 => 0.035162063515897
519 => 0.034859765072917
520 => 0.03716608880341
521 => 0.037394751380801
522 => 0.037363157606152
523 => 0.037884084987002
524 => 0.036850150221031
525 => 0.036408123077035
526 => 0.033424165533453
527 => 0.034262535889153
528 => 0.035481156436928
529 => 0.035319867437837
530 => 0.034434872622223
531 => 0.03516139216797
601 => 0.034921182085779
602 => 0.03473171842763
603 => 0.035599688174949
604 => 0.03464531978354
605 => 0.03547163588217
606 => 0.034411876938531
607 => 0.034861145946741
608 => 0.034606119128984
609 => 0.034771152734984
610 => 0.033806369646499
611 => 0.03432694318226
612 => 0.033784712075925
613 => 0.03378445498778
614 => 0.033772485206054
615 => 0.034410417698037
616 => 0.034431220653698
617 => 0.03395978757826
618 => 0.033891846706921
619 => 0.034143059717514
620 => 0.033848955074901
621 => 0.033986564786107
622 => 0.033853123132868
623 => 0.033823082606013
624 => 0.033583714577055
625 => 0.033480588248619
626 => 0.033521026739237
627 => 0.033382989323287
628 => 0.033299816787146
629 => 0.033755940095193
630 => 0.033512251811665
701 => 0.033718591370761
702 => 0.033483441401043
703 => 0.032668309156038
704 => 0.032199517982068
705 => 0.030659808734052
706 => 0.031096468366786
707 => 0.031385974155046
708 => 0.031290292493753
709 => 0.031495853726098
710 => 0.031508473516265
711 => 0.031441643464181
712 => 0.031364262825327
713 => 0.031326598209751
714 => 0.031607319396215
715 => 0.031770287493597
716 => 0.031415029933986
717 => 0.03133179805835
718 => 0.031690983065425
719 => 0.031910085712246
720 => 0.03352781655323
721 => 0.033407969827328
722 => 0.03370876159061
723 => 0.03367489705409
724 => 0.033990174741895
725 => 0.034505520515163
726 => 0.033457678465164
727 => 0.033639547613392
728 => 0.033594957498218
729 => 0.034081780683527
730 => 0.034083300492373
731 => 0.033791425674159
801 => 0.033949655748241
802 => 0.033861336061703
803 => 0.034020941672398
804 => 0.033406369201236
805 => 0.034154852132112
806 => 0.034579193722744
807 => 0.034585085706142
808 => 0.034786220252318
809 => 0.034990584600161
810 => 0.035382844169461
811 => 0.034979644693672
812 => 0.034254328087406
813 => 0.03430669360362
814 => 0.033881440742749
815 => 0.033888589320169
816 => 0.033850429653659
817 => 0.033964949685379
818 => 0.033431499908179
819 => 0.033556699504643
820 => 0.033381419336425
821 => 0.033639166588538
822 => 0.033361873152412
823 => 0.033594935995515
824 => 0.033695518192442
825 => 0.034066668664485
826 => 0.033307053925918
827 => 0.031758148052583
828 => 0.032083746845826
829 => 0.031602160655386
830 => 0.031646733290839
831 => 0.031736777108137
901 => 0.031444915635771
902 => 0.031500593607086
903 => 0.031498604398151
904 => 0.031481462470205
905 => 0.031405538029017
906 => 0.031295432568103
907 => 0.031734058835712
908 => 0.031808589985773
909 => 0.031974263499901
910 => 0.03246719550053
911 => 0.03241793996953
912 => 0.032498277784183
913 => 0.032322900785873
914 => 0.031654868526797
915 => 0.031691145892465
916 => 0.03123876656128
917 => 0.031962695143316
918 => 0.031791259299699
919 => 0.031680733496063
920 => 0.031650575506527
921 => 0.032144729390241
922 => 0.032292587977162
923 => 0.032200452428214
924 => 0.032011479729298
925 => 0.03237436317598
926 => 0.032471455477488
927 => 0.03249319086317
928 => 0.033136150754691
929 => 0.032529125178712
930 => 0.032675242268166
1001 => 0.033815206089118
1002 => 0.032781416207768
1003 => 0.033329037764185
1004 => 0.033302234538683
1005 => 0.033582379196443
1006 => 0.033279254499937
1007 => 0.033283012093842
1008 => 0.03353176157129
1009 => 0.033182437792419
1010 => 0.033095940312219
1011 => 0.03297644466283
1012 => 0.033237359041611
1013 => 0.033393765411547
1014 => 0.034654285885415
1015 => 0.03546863959825
1016 => 0.035433286355871
1017 => 0.035756348812721
1018 => 0.035610806216997
1019 => 0.035140810783207
1020 => 0.035943035678849
1021 => 0.035689178155353
1022 => 0.035710105861153
1023 => 0.035709326930898
1024 => 0.035878119991413
1025 => 0.035758514638381
1026 => 0.035522760210318
1027 => 0.035679265001865
1028 => 0.036144028281273
1029 => 0.037586667761233
1030 => 0.03839398792665
1031 => 0.037538066073574
1101 => 0.038128469506575
1102 => 0.037774437829028
1103 => 0.037710099741687
1104 => 0.038080916728083
1105 => 0.038452382780526
1106 => 0.038428721998877
1107 => 0.038159056719796
1108 => 0.038006729646147
1109 => 0.039160201281134
1110 => 0.040010059532915
1111 => 0.039952104897666
1112 => 0.0402078978098
1113 => 0.040958913711203
1114 => 0.041027577193189
1115 => 0.041018927172671
1116 => 0.040848737568274
1117 => 0.041588210254943
1118 => 0.042205091379947
1119 => 0.040809343592106
1120 => 0.041340826078036
1121 => 0.041579425689266
1122 => 0.041929760707866
1123 => 0.042520834607212
1124 => 0.04316289763651
1125 => 0.043253692388715
1126 => 0.043189269167097
1127 => 0.042765811339694
1128 => 0.043468364367757
1129 => 0.0438799034547
1130 => 0.044124965563071
1201 => 0.044746402295451
1202 => 0.041580899199236
1203 => 0.039340198772023
1204 => 0.038990281044207
1205 => 0.039701852503555
1206 => 0.03988948822271
1207 => 0.039813852499594
1208 => 0.037291740453195
1209 => 0.038977002646246
1210 => 0.040790203065099
1211 => 0.040859855477678
1212 => 0.041767581519588
1213 => 0.042063174327782
1214 => 0.042794012769892
1215 => 0.042748298626352
1216 => 0.042926246156827
1217 => 0.042885339101192
1218 => 0.044239063419011
1219 => 0.045732422371571
1220 => 0.045680712099634
1221 => 0.045466024081582
1222 => 0.045784872398136
1223 => 0.047326178875249
1224 => 0.04718428007377
1225 => 0.047322122672496
1226 => 0.049139409873239
1227 => 0.051502141740295
1228 => 0.050404415573646
1229 => 0.052786165493078
1230 => 0.054285350816222
1231 => 0.056878036813944
]
'min_raw' => 0.023222042485877
'max_raw' => 0.056878036813944
'avg_raw' => 0.04005003964991
'max_pct' => '47.02%'
'is_grow' => true
'min' => '$0.023222'
'max' => '$0.056878'
'avg' => '$0.04005'
'bar_min_pct' => 51.561829867501
'bar_max_pct' => 51.49087294937
'min_diff' => 0.010354551577742
'max_diff' => 0.023075055248387
'year' => 2028
]
3 => [
'items' => [
101 => 0.056553419757781
102 => 0.057562733390686
103 => 0.055972287477626
104 => 0.052320302179091
105 => 0.051742361526359
106 => 0.052899413348916
107 => 0.055743912351205
108 => 0.052809829952621
109 => 0.053403391000498
110 => 0.053232445378778
111 => 0.053223336413069
112 => 0.053570988585352
113 => 0.053066700977137
114 => 0.051012142541662
115 => 0.051953734565051
116 => 0.051590140665858
117 => 0.051993575204734
118 => 0.054170745021988
119 => 0.053208166348534
120 => 0.052194167909592
121 => 0.053465946976292
122 => 0.055085358758903
123 => 0.05498401887991
124 => 0.05478737715788
125 => 0.055895836249137
126 => 0.057726685919851
127 => 0.058221557228895
128 => 0.058586861112033
129 => 0.058637230345658
130 => 0.059156064756301
131 => 0.05636616136717
201 => 0.060793809695521
202 => 0.06155834225051
203 => 0.0614146418168
204 => 0.062264387575223
205 => 0.062014370817126
206 => 0.06165213576107
207 => 0.062999163534276
208 => 0.061454904891832
209 => 0.059263024165638
210 => 0.058060515048763
211 => 0.059644076057507
212 => 0.060611101506884
213 => 0.061250243814552
214 => 0.061443647890673
215 => 0.056582733625432
216 => 0.053962970435132
217 => 0.055642208604469
218 => 0.057690995065886
219 => 0.056354780254931
220 => 0.056407157345732
221 => 0.054502066176385
222 => 0.057859553361913
223 => 0.057370395719893
224 => 0.059908146431994
225 => 0.05930249185783
226 => 0.061371929048633
227 => 0.060826976881902
228 => 0.063089042858138
301 => 0.06399144221905
302 => 0.065506711193266
303 => 0.066621349218955
304 => 0.067275885987267
305 => 0.067236590054803
306 => 0.069830190819778
307 => 0.068300835062181
308 => 0.066379603789163
309 => 0.066344854776841
310 => 0.067339887677195
311 => 0.069425203662391
312 => 0.069965895757239
313 => 0.070268068875687
314 => 0.069805280226062
315 => 0.068145274161106
316 => 0.067428491958679
317 => 0.068039211162326
318 => 0.067292354055965
319 => 0.068581638952637
320 => 0.070352102492161
321 => 0.069986508772421
322 => 0.071208633764638
323 => 0.072473404560285
324 => 0.07428208360247
325 => 0.074754939279289
326 => 0.075536551731978
327 => 0.076341087692112
328 => 0.076599482959654
329 => 0.077092839700736
330 => 0.077090239467183
331 => 0.078577003213171
401 => 0.080216949666237
402 => 0.080835991487421
403 => 0.08225944402107
404 => 0.079821831440923
405 => 0.08167078858424
406 => 0.083338594209911
407 => 0.081350167587431
408 => 0.084090750442536
409 => 0.084197161064506
410 => 0.085803835119735
411 => 0.084175163163255
412 => 0.083208062954402
413 => 0.086000045020588
414 => 0.087350997195805
415 => 0.086944079406216
416 => 0.083847414935437
417 => 0.082045023391257
418 => 0.077327817064772
419 => 0.082915551726641
420 => 0.085637174283983
421 => 0.083840366590509
422 => 0.084746571877036
423 => 0.089690534082273
424 => 0.09157287479218
425 => 0.091181361083074
426 => 0.091247520455049
427 => 0.092263197335214
428 => 0.096767267965342
429 => 0.09406832444023
430 => 0.096131565637693
501 => 0.097225901329259
502 => 0.098242381307575
503 => 0.095746227742626
504 => 0.092498768630406
505 => 0.091470162010506
506 => 0.083661709476603
507 => 0.083255245611822
508 => 0.083027085127406
509 => 0.081588565547099
510 => 0.080458283200653
511 => 0.079559440714066
512 => 0.077200609612175
513 => 0.07799664586485
514 => 0.074237161414747
515 => 0.076642346337975
516 => 0.070642118379685
517 => 0.075639286521085
518 => 0.072919555095076
519 => 0.074745781600699
520 => 0.074739410068462
521 => 0.071376748065969
522 => 0.069437234799896
523 => 0.070673168140023
524 => 0.07199818678915
525 => 0.072213166607073
526 => 0.073931087872191
527 => 0.074410522770691
528 => 0.07295781264556
529 => 0.07051777699203
530 => 0.071084541623057
531 => 0.069425749332738
601 => 0.066518779648478
602 => 0.068606616026535
603 => 0.069319495161689
604 => 0.069634343199602
605 => 0.066775672382856
606 => 0.065877415947472
607 => 0.065399191758374
608 => 0.070148758487239
609 => 0.070408950474187
610 => 0.069077771481522
611 => 0.075094826755939
612 => 0.073732981832416
613 => 0.075254496272098
614 => 0.071033113673337
615 => 0.071194376173455
616 => 0.069195906000545
617 => 0.07031491575955
618 => 0.069524035729253
619 => 0.070224510829292
620 => 0.070644372716088
621 => 0.072642514959708
622 => 0.075662102095847
623 => 0.072344059140683
624 => 0.070898340309868
625 => 0.071795256141474
626 => 0.074183861195228
627 => 0.077802720122109
628 => 0.075660282801073
629 => 0.076611060103204
630 => 0.076818762646581
701 => 0.07523900868339
702 => 0.07786096790407
703 => 0.079266097151191
704 => 0.080707469008209
705 => 0.081958971805335
706 => 0.080131753392069
707 => 0.082087139015734
708 => 0.080511443375089
709 => 0.079097881493008
710 => 0.07910002528289
711 => 0.078213277265417
712 => 0.076495091244123
713 => 0.076178231380093
714 => 0.077826576407765
715 => 0.079148393021103
716 => 0.079257264168452
717 => 0.079989089762986
718 => 0.080422176611428
719 => 0.084667016479178
720 => 0.086374326189145
721 => 0.088461992184773
722 => 0.089275255744479
723 => 0.09172288748807
724 => 0.089746226068189
725 => 0.089318562936215
726 => 0.083381408940504
727 => 0.084353617574696
728 => 0.085910217402218
729 => 0.083407076698328
730 => 0.084994743331378
731 => 0.085308182356119
801 => 0.083322020935049
802 => 0.084382915567011
803 => 0.081565493957855
804 => 0.075723514187802
805 => 0.077867471697572
806 => 0.079446146073058
807 => 0.077193183090093
808 => 0.081231532035349
809 => 0.078872411949974
810 => 0.078124684140645
811 => 0.07520753137224
812 => 0.07658431518742
813 => 0.078446435011096
814 => 0.077295861454729
815 => 0.079683474343679
816 => 0.08306497094753
817 => 0.085474826799038
818 => 0.085659825608018
819 => 0.084110449743301
820 => 0.086593334454495
821 => 0.086611419558989
822 => 0.08381071546188
823 => 0.082095299796787
824 => 0.081705553748412
825 => 0.082679215791466
826 => 0.083861421259661
827 => 0.085725429783771
828 => 0.08685181109595
829 => 0.089788816171626
830 => 0.090583485534569
831 => 0.091456586235747
901 => 0.092623318026806
902 => 0.094024278685862
903 => 0.090959056520581
904 => 0.091080843511497
905 => 0.088226551072076
906 => 0.085176330253615
907 => 0.087491067639434
908 => 0.090517278854784
909 => 0.089823062658316
910 => 0.089744949154664
911 => 0.089876314400928
912 => 0.089352898059773
913 => 0.086985505347444
914 => 0.085796615547975
915 => 0.087330586707426
916 => 0.088145824109472
917 => 0.089410186223874
918 => 0.089254326905827
919 => 0.092511187929948
920 => 0.093776705641555
921 => 0.09345293205637
922 => 0.093512514188091
923 => 0.095803673555952
924 => 0.098351913985876
925 => 0.10073867741844
926 => 0.10316659569592
927 => 0.10023964544916
928 => 0.098753520623043
929 => 0.10028682209867
930 => 0.099473230752923
1001 => 0.10414836795247
1002 => 0.10447206430867
1003 => 0.10914686344258
1004 => 0.1135838044854
1005 => 0.11079704131246
1006 => 0.11342483346597
1007 => 0.11626700492702
1008 => 0.1217500148011
1009 => 0.11990352997013
1010 => 0.11848915152771
1011 => 0.11715257073384
1012 => 0.11993378318964
1013 => 0.12351176858308
1014 => 0.1242824323673
1015 => 0.12553120211398
1016 => 0.12421827341765
1017 => 0.12579955141802
1018 => 0.1313821576081
1019 => 0.12987368813652
1020 => 0.12773141898829
1021 => 0.13213835041616
1022 => 0.1337332017684
1023 => 0.14492670378851
1024 => 0.15905896246941
1025 => 0.15320811457811
1026 => 0.14957630448629
1027 => 0.15042986600556
1028 => 0.15559048846867
1029 => 0.15724791661386
1030 => 0.1527424555655
1031 => 0.15433386057546
1101 => 0.16310265864382
1102 => 0.16780683747076
1103 => 0.16141793076826
1104 => 0.14379119056378
1105 => 0.12753853109057
1106 => 0.13184946824966
1107 => 0.13136074175977
1108 => 0.14078172135438
1109 => 0.1298377116385
1110 => 0.13002198069464
1111 => 0.13963777617028
1112 => 0.13707244679384
1113 => 0.13291694174659
1114 => 0.12756887087617
1115 => 0.11768246723553
1116 => 0.10892580382824
1117 => 0.12609963730907
1118 => 0.12535907038079
1119 => 0.12428661972276
1120 => 0.12667324261091
1121 => 0.13826200590104
1122 => 0.13799484739804
1123 => 0.13629532130739
1124 => 0.13758439686821
1125 => 0.13269096056819
1126 => 0.13395211052418
1127 => 0.12753595658627
1128 => 0.13043632612846
1129 => 0.13290802589909
1130 => 0.13340425622218
1201 => 0.13452228847826
1202 => 0.1249688252612
1203 => 0.12925804977072
1204 => 0.13177756732407
1205 => 0.12039429535718
1206 => 0.1315525566373
1207 => 0.12480252072113
1208 => 0.12251145714905
1209 => 0.12559607242418
1210 => 0.12439399485158
1211 => 0.12336051914301
1212 => 0.12278382194026
1213 => 0.12504882296176
1214 => 0.12494315795685
1215 => 0.12123717666792
1216 => 0.11640287515165
1217 => 0.11802542542105
1218 => 0.11743593769668
1219 => 0.11529955813816
1220 => 0.11673922001315
1221 => 0.11039967771189
1222 => 0.099492824683302
1223 => 0.10669822587993
1224 => 0.10642082577183
1225 => 0.10628094805823
1226 => 0.11169560791484
1227 => 0.11117511330708
1228 => 0.11023041049731
1229 => 0.11528220793022
1230 => 0.11343823391094
1231 => 0.11912092734343
]
'min_raw' => 0.051012142541662
'max_raw' => 0.16780683747076
'avg_raw' => 0.10940949000621
'max_pct' => '333.75%'
'is_grow' => true
'min' => '$0.051012'
'max' => '$0.1678068'
'avg' => '$0.1094094'
'bar_min_pct' => 53.43089062365
'bar_max_pct' => 54.398511072434
'min_diff' => 0.027790100055785
'max_diff' => 0.11092880065682
'year' => 2029
]
4 => [
'items' => [
101 => 0.12286391677163
102 => 0.12191457357962
103 => 0.12543487322828
104 => 0.11806280570216
105 => 0.12051151081833
106 => 0.12101618554901
107 => 0.11521986953406
108 => 0.11126027266197
109 => 0.11099621269332
110 => 0.10413081738317
111 => 0.10779825614232
112 => 0.11102545048144
113 => 0.10947987483339
114 => 0.10899059175598
115 => 0.11149023288592
116 => 0.1116844764097
117 => 0.10725570348263
118 => 0.10817658561516
119 => 0.11201681719176
120 => 0.10807982163245
121 => 0.1004308823653
122 => 0.098533839672187
123 => 0.098280739207492
124 => 0.093135808967415
125 => 0.098660609136003
126 => 0.096248885806975
127 => 0.10386749090649
128 => 0.099515784533047
129 => 0.099328191168933
130 => 0.099044616285111
131 => 0.094616162293086
201 => 0.095585712274406
202 => 0.098808644078947
203 => 0.099958622455732
204 => 0.099838670289539
205 => 0.09879284995484
206 => 0.099271621148598
207 => 0.097729332318561
208 => 0.097184718032709
209 => 0.095465765538599
210 => 0.092939380245003
211 => 0.093290689615299
212 => 0.088285259284015
213 => 0.085558035181236
214 => 0.084803175493823
215 => 0.083793745572057
216 => 0.084917193289477
217 => 0.088271079528785
218 => 0.084225581157522
219 => 0.077289857958706
220 => 0.077706706740852
221 => 0.07864324219082
222 => 0.076898014575606
223 => 0.075246303103658
224 => 0.07668233222093
225 => 0.073743574869568
226 => 0.078998376976653
227 => 0.078856249306069
228 => 0.080814914576808
301 => 0.082039708166458
302 => 0.079216955473947
303 => 0.078507040805315
304 => 0.078911440464391
305 => 0.072227614911248
306 => 0.080268703433989
307 => 0.080338243101447
308 => 0.079742802249914
309 => 0.084024433647518
310 => 0.093060011370784
311 => 0.08966046357602
312 => 0.088344055918011
313 => 0.085841563997848
314 => 0.089175985898198
315 => 0.088919954321335
316 => 0.087762082433673
317 => 0.087061797903234
318 => 0.088352093622463
319 => 0.086901915984551
320 => 0.086641424232565
321 => 0.085063127633354
322 => 0.084499747555356
323 => 0.084082643374413
324 => 0.083623452655005
325 => 0.084636312958821
326 => 0.082341038257504
327 => 0.079573161976269
328 => 0.079343043012321
329 => 0.079978421704049
330 => 0.07969731393134
331 => 0.079341697176455
401 => 0.078662727944921
402 => 0.078461292277807
403 => 0.079115860473235
404 => 0.078376891144293
405 => 0.079467280642889
406 => 0.079170755033274
407 => 0.077514387082417
408 => 0.07544993934969
409 => 0.075431561434543
410 => 0.0749867795569
411 => 0.074420282962319
412 => 0.074262696569392
413 => 0.076561393854084
414 => 0.081319628439175
415 => 0.080385473135218
416 => 0.081060496078413
417 => 0.084380940864171
418 => 0.085436410412305
419 => 0.084687263127206
420 => 0.08366178411797
421 => 0.083706899989982
422 => 0.087211272198148
423 => 0.087429835594221
424 => 0.087982074784873
425 => 0.088691858207638
426 => 0.084808142313293
427 => 0.083523977320615
428 => 0.082915468704323
429 => 0.081041497688615
430 => 0.083062414766924
501 => 0.081884912929691
502 => 0.082043798156724
503 => 0.081940323944182
504 => 0.081996827861126
505 => 0.07899690815237
506 => 0.080089921223103
507 => 0.078272574999639
508 => 0.075839352413108
509 => 0.0758311953978
510 => 0.076426723178709
511 => 0.07607247995162
512 => 0.075119220535949
513 => 0.075254626536687
514 => 0.074068327489328
515 => 0.075398664719674
516 => 0.075436814031265
517 => 0.074924561733623
518 => 0.076974129788133
519 => 0.077813839492353
520 => 0.077476664056538
521 => 0.077790182364936
522 => 0.080424291505556
523 => 0.080853766229716
524 => 0.08104451053268
525 => 0.080788938435486
526 => 0.077838329044524
527 => 0.077969201117973
528 => 0.077008948677989
529 => 0.076197636555111
530 => 0.076230084785255
531 => 0.076647204679607
601 => 0.078468791722003
602 => 0.082302214264303
603 => 0.082447689847588
604 => 0.082624010498352
605 => 0.081906825800038
606 => 0.081690516032493
607 => 0.081975884450173
608 => 0.083415516405279
609 => 0.087118640650075
610 => 0.085809709218612
611 => 0.0847455275901
612 => 0.085679101779612
613 => 0.085535385350733
614 => 0.084322274059893
615 => 0.084288226066352
616 => 0.081959877644089
617 => 0.081099140246307
618 => 0.080379843651643
619 => 0.079594390547983
620 => 0.079128747619506
621 => 0.079844186788572
622 => 0.080007816191365
623 => 0.078443495944466
624 => 0.078230284875175
625 => 0.079507742556991
626 => 0.078945581059647
627 => 0.0795237781006
628 => 0.079657924773783
629 => 0.079636324069741
630 => 0.079049362902676
701 => 0.079423474447129
702 => 0.078538589116479
703 => 0.077576409224877
704 => 0.07696259839996
705 => 0.076426967045028
706 => 0.076724166451821
707 => 0.075664704833072
708 => 0.075325761738485
709 => 0.079296733873645
710 => 0.082230133685032
711 => 0.082187480890021
712 => 0.081927842969797
713 => 0.081542073685974
714 => 0.083387294979359
715 => 0.082744456777108
716 => 0.083212175280174
717 => 0.083331229269289
718 => 0.08369156983757
719 => 0.083820360618412
720 => 0.083431065427758
721 => 0.082124543219521
722 => 0.078868814096999
723 => 0.077353263401792
724 => 0.07685310642888
725 => 0.076871286184912
726 => 0.076369807355544
727 => 0.076517515345498
728 => 0.076318440544561
729 => 0.075941441032953
730 => 0.076700887794336
731 => 0.07678840695885
801 => 0.07661114301003
802 => 0.076652895087025
803 => 0.07518522530122
804 => 0.075296809047423
805 => 0.074675496569185
806 => 0.074559007969549
807 => 0.072988384128428
808 => 0.070205796328317
809 => 0.071747620081912
810 => 0.069885313800797
811 => 0.069180030193594
812 => 0.072518733095989
813 => 0.072183619925793
814 => 0.071610051848609
815 => 0.070761625120393
816 => 0.070446935393933
817 => 0.068534980234624
818 => 0.068422011723928
819 => 0.069369628328014
820 => 0.068932335870725
821 => 0.068318211645086
822 => 0.066093915952599
823 => 0.063593071155249
824 => 0.063668555939931
825 => 0.064464028140097
826 => 0.06677697084612
827 => 0.065873264116561
828 => 0.065217614515427
829 => 0.065094831053889
830 => 0.066631723139623
831 => 0.068806747429784
901 => 0.069827220163301
902 => 0.068815962676603
903 => 0.067654284525854
904 => 0.067724990492192
905 => 0.068195365609407
906 => 0.06824479538348
907 => 0.067488662329786
908 => 0.067701509355326
909 => 0.06737817526039
910 => 0.065393874516599
911 => 0.065357984808429
912 => 0.064871005404731
913 => 0.064856259861925
914 => 0.064027786413529
915 => 0.063911877251131
916 => 0.062266892934597
917 => 0.063349626593211
918 => 0.062623385701081
919 => 0.061528769373734
920 => 0.061340057106313
921 => 0.061334384187678
922 => 0.062458310404132
923 => 0.06333649286099
924 => 0.062636018972331
925 => 0.062476534645999
926 => 0.064179410006202
927 => 0.063962703594562
928 => 0.063775037239689
929 => 0.068611997860475
930 => 0.064783166096379
1001 => 0.063113576905156
1002 => 0.06104714323463
1003 => 0.061719984457617
1004 => 0.061861761989394
1005 => 0.056892361514445
1006 => 0.054876276360657
1007 => 0.054184431910443
1008 => 0.053786265648101
1009 => 0.053967715013707
1010 => 0.052153001912096
1011 => 0.053372519128963
1012 => 0.051801130976847
1013 => 0.051537682639406
1014 => 0.054347519313027
1015 => 0.054738491671333
1016 => 0.053070482125207
1017 => 0.054141614280036
1018 => 0.053753206870844
1019 => 0.051828067916558
1020 => 0.051754541768868
1021 => 0.050788574713513
1022 => 0.049277023319963
1023 => 0.048586203772772
1024 => 0.048226418954624
1025 => 0.048374873182658
1026 => 0.04829981018219
1027 => 0.047809973329564
1028 => 0.0483278870572
1029 => 0.047004831499819
1030 => 0.046477980116286
1031 => 0.046240013569204
1101 => 0.045065725609791
1102 => 0.046934539961442
1103 => 0.047302719931421
1104 => 0.047671625329676
1105 => 0.050882694959079
1106 => 0.050722278994782
1107 => 0.052172361186279
1108 => 0.052116013658847
1109 => 0.051702426728058
1110 => 0.049957571498809
1111 => 0.050653039694134
1112 => 0.048512496688677
1113 => 0.050116337051141
1114 => 0.049384411287687
1115 => 0.049868872214266
1116 => 0.048997767786197
1117 => 0.049479872943711
1118 => 0.047390029060879
1119 => 0.045438562247987
1120 => 0.046223889460363
1121 => 0.047077629953275
1122 => 0.04892875687094
1123 => 0.047826240950244
1124 => 0.048222747366069
1125 => 0.046894517247428
1126 => 0.044153999122495
1127 => 0.044169510157463
1128 => 0.043747941149374
1129 => 0.043383643976303
1130 => 0.047952878166347
1201 => 0.047384621665912
1202 => 0.04647917930404
1203 => 0.047691149886254
1204 => 0.048011614144751
1205 => 0.048020737311671
1206 => 0.048904959762966
1207 => 0.049376869443728
1208 => 0.049460045570336
1209 => 0.050851388702339
1210 => 0.051317748567926
1211 => 0.053238618852564
1212 => 0.049336831204365
1213 => 0.049256476455392
1214 => 0.047708204797787
1215 => 0.046726266435328
1216 => 0.04777543895755
1217 => 0.048704862585907
1218 => 0.047737084580679
1219 => 0.047863455957253
1220 => 0.046564293055602
1221 => 0.047028682661646
1222 => 0.047428677550407
1223 => 0.047207823883446
1224 => 0.046877195254567
1225 => 0.048628660447389
1226 => 0.048529835917163
1227 => 0.05016084057073
1228 => 0.051432325332447
1229 => 0.053711053330532
1230 => 0.051333081871753
1231 => 0.051246419140215
]
'min_raw' => 0.043383643976303
'max_raw' => 0.12543487322828
'avg_raw' => 0.084409258602293
'max_pct' => '224.23%'
'is_grow' => true
'min' => '$0.043383'
'max' => '$0.125434'
'avg' => '$0.0844092'
'bar_min_pct' => 52.917825637622
'bar_max_pct' => 53.28786768811
'min_diff' => -0.0076284985653585
'max_diff' => -0.042371964242482
'year' => 2030
]
5 => [
'items' => [
101 => 0.052093561242142
102 => 0.051317618874884
103 => 0.051807987666371
104 => 0.053632047337152
105 => 0.05367058684368
106 => 0.053025000453986
107 => 0.052985716463502
108 => 0.053109708391584
109 => 0.053835932987177
110 => 0.053582167798849
111 => 0.053875831299331
112 => 0.054243062003418
113 => 0.055762083898116
114 => 0.056128314934303
115 => 0.05523856338539
116 => 0.055318897988131
117 => 0.054986106484611
118 => 0.054664634062077
119 => 0.055387257120658
120 => 0.056707864963407
121 => 0.056699649530556
122 => 0.057006004881126
123 => 0.057196861726546
124 => 0.056377564430253
125 => 0.055844232016763
126 => 0.056048745600919
127 => 0.056375767275709
128 => 0.055942696879272
129 => 0.053269585774739
130 => 0.054080436924856
131 => 0.053945471644881
201 => 0.053753264673858
202 => 0.054568581775427
203 => 0.054489942452001
204 => 0.052134389406295
205 => 0.052285184269708
206 => 0.052143559741388
207 => 0.052601177566044
208 => 0.051292906010579
209 => 0.051695321529697
210 => 0.051947712770876
211 => 0.052096373150892
212 => 0.052633436380884
213 => 0.052570418209605
214 => 0.052629519082876
215 => 0.053425842073519
216 => 0.057453370495143
217 => 0.057672579980891
218 => 0.056593112300963
219 => 0.057024338347536
220 => 0.056196478636886
221 => 0.056752226406823
222 => 0.057132454916552
223 => 0.055414275394827
224 => 0.055312535954444
225 => 0.054481259372282
226 => 0.054927940321624
227 => 0.054217238813724
228 => 0.054391620104479
301 => 0.053904034813241
302 => 0.054781591260207
303 => 0.055762835726402
304 => 0.05601073682908
305 => 0.055358615756068
306 => 0.054886437122333
307 => 0.054057446986807
308 => 0.055436076057437
309 => 0.055839229210649
310 => 0.055433958465551
311 => 0.055340048378571
312 => 0.055162088933436
313 => 0.055377803316125
314 => 0.055837033551995
315 => 0.055620469053409
316 => 0.055763513720101
317 => 0.055218374957694
318 => 0.056377835651749
319 => 0.058219338273321
320 => 0.058225259005366
321 => 0.058008693339417
322 => 0.057920079334883
323 => 0.05814228885045
324 => 0.058262828397133
325 => 0.058981413224221
326 => 0.059752483373368
327 => 0.063350731315175
328 => 0.062340357691737
329 => 0.065532937326437
330 => 0.068057853312902
331 => 0.068814965216049
401 => 0.068118457890022
402 => 0.065735743952271
403 => 0.065618836639147
404 => 0.069179617218025
405 => 0.068173533610409
406 => 0.068053863166615
407 => 0.066780771831049
408 => 0.067533326485798
409 => 0.067368731743494
410 => 0.067108910890516
411 => 0.068544732748365
412 => 0.071232463089557
413 => 0.070813555110507
414 => 0.070500859736728
415 => 0.069130719633082
416 => 0.069955850007348
417 => 0.069662036885403
418 => 0.070924444515693
419 => 0.070176622201262
420 => 0.068165911537571
421 => 0.068486123838153
422 => 0.068437724393098
423 => 0.069433781542712
424 => 0.069134789910056
425 => 0.068379341478177
426 => 0.071223276719445
427 => 0.071038607383676
428 => 0.071300426280509
429 => 0.071415687055913
430 => 0.073146740321512
501 => 0.073855897456902
502 => 0.074016888542179
503 => 0.074690532972618
504 => 0.074000127655073
505 => 0.0767622411759
506 => 0.078598885493458
507 => 0.080732242381154
508 => 0.08384965018635
509 => 0.085021824358739
510 => 0.084810081586221
511 => 0.087173664605638
512 => 0.091420970752031
513 => 0.085668583593537
514 => 0.091725861239318
515 => 0.089808197071298
516 => 0.085261449826225
517 => 0.084968692906271
518 => 0.088047802929455
519 => 0.09487697260752
520 => 0.093166343058966
521 => 0.094879770584645
522 => 0.092880966361879
523 => 0.092781708884974
524 => 0.09478269312496
525 => 0.099458101869661
526 => 0.09723699043013
527 => 0.094052482542693
528 => 0.096403873610346
529 => 0.094366881056575
530 => 0.089776966714612
531 => 0.093165034972789
601 => 0.090899530215175
602 => 0.091560724944304
603 => 0.096322478976409
604 => 0.095749532133228
605 => 0.096490978401754
606 => 0.095182345144833
607 => 0.093959875330346
608 => 0.091678044639804
609 => 0.091002507065228
610 => 0.091189201347545
611 => 0.091002414548814
612 => 0.089725751248563
613 => 0.089450055930425
614 => 0.088990551655041
615 => 0.089132971244004
616 => 0.088268968773565
617 => 0.089899519947304
618 => 0.090202164613517
619 => 0.091388743781081
620 => 0.091511938366583
621 => 0.09481654445835
622 => 0.092996422954654
623 => 0.094217517601063
624 => 0.0941082914025
625 => 0.085359991625969
626 => 0.086565430148273
627 => 0.08844071420153
628 => 0.087595901277425
629 => 0.08640153345852
630 => 0.085437017406803
701 => 0.083975676961623
702 => 0.086032485575657
703 => 0.088736970185901
704 => 0.091580528559377
705 => 0.094996877627784
706 => 0.094234388286403
707 => 0.091516662289907
708 => 0.091638577492809
709 => 0.09239220930529
710 => 0.091416187633457
711 => 0.091128339788227
712 => 0.09235266343156
713 => 0.092361094675615
714 => 0.091238063786012
715 => 0.089990020464701
716 => 0.089984791117615
717 => 0.089762713863256
718 => 0.092920473412082
719 => 0.094656921878436
720 => 0.094856002896677
721 => 0.094643522139714
722 => 0.094725297550009
723 => 0.093714896447469
724 => 0.096024373742736
725 => 0.098143778492506
726 => 0.097575732745089
727 => 0.096724151417251
728 => 0.096045825871913
729 => 0.097415940804104
730 => 0.097354931742934
731 => 0.098125267340945
801 => 0.098090320468545
802 => 0.097831285580721
803 => 0.097575741996041
804 => 0.098588943423962
805 => 0.098297157684238
806 => 0.098004918720667
807 => 0.097418788739677
808 => 0.097498453538682
809 => 0.096647019248366
810 => 0.096253106786683
811 => 0.090329608491131
812 => 0.088746656190669
813 => 0.089244685208359
814 => 0.089408649292301
815 => 0.088719746422531
816 => 0.089707456173154
817 => 0.089553522654763
818 => 0.090152387926726
819 => 0.089778242904511
820 => 0.08979359794673
821 => 0.090893878680935
822 => 0.091213294859003
823 => 0.091050837212833
824 => 0.091164616979489
825 => 0.093786623678627
826 => 0.093413858173064
827 => 0.093215833927725
828 => 0.093270687997006
829 => 0.093940666925093
830 => 0.094128224445464
831 => 0.093333530052219
901 => 0.093708312522147
902 => 0.095304088712124
903 => 0.095862520065506
904 => 0.097644764883245
905 => 0.096887635607794
906 => 0.098277379160672
907 => 0.10254897704373
908 => 0.1059614250048
909 => 0.10282319683442
910 => 0.10908972294231
911 => 0.11396911239708
912 => 0.11378183330276
913 => 0.11293099888901
914 => 0.10737594372003
915 => 0.10226409913233
916 => 0.10654037419033
917 => 0.10655127529488
918 => 0.10618393947495
919 => 0.10390244824577
920 => 0.1061045485256
921 => 0.10627934324896
922 => 0.10618150468554
923 => 0.10443229070937
924 => 0.10176156427653
925 => 0.10228341782869
926 => 0.10313822459265
927 => 0.1015198970571
928 => 0.10100274335156
929 => 0.10196423048267
930 => 0.10506234235289
1001 => 0.10447666224996
1002 => 0.10446136777555
1003 => 0.10696715562288
1004 => 0.10517355230706
1005 => 0.10229000007319
1006 => 0.10156186510475
1007 => 0.0989774764973
1008 => 0.10076252291374
1009 => 0.10082676355641
1010 => 0.09984911187686
1011 => 0.10236933111884
1012 => 0.10234610685485
1013 => 0.10473867993997
1014 => 0.10931238106932
1015 => 0.10795971258721
1016 => 0.10638670631242
1017 => 0.10655773570922
1018 => 0.10843350605562
1019 => 0.10729937248452
1020 => 0.10770721482415
1021 => 0.10843288873739
1022 => 0.10887070582672
1023 => 0.10649474056769
1024 => 0.10594078941026
1025 => 0.10480759975258
1026 => 0.10451197172288
1027 => 0.10543493105428
1028 => 0.10519176387909
1029 => 0.10082136437915
1030 => 0.10036463331473
1031 => 0.10037864060442
1101 => 0.099230168626563
1102 => 0.097478473195479
1103 => 0.10208182420007
1104 => 0.10171211069055
1105 => 0.10130397558958
1106 => 0.10135396981066
1107 => 0.10335212845972
1108 => 0.10219309553384
1109 => 0.10527457452905
1110 => 0.10464111508537
1111 => 0.10399140979722
1112 => 0.10390160073589
1113 => 0.10365151963021
1114 => 0.10279389846773
1115 => 0.10175826937899
1116 => 0.10107445734995
1117 => 0.093235844129731
1118 => 0.094690645148288
1119 => 0.096364261110854
1120 => 0.096941986634536
1121 => 0.095953747148888
1122 => 0.10283292018601
1123 => 0.10408981138926
1124 => 0.10028260594965
1125 => 0.09957043325907
1126 => 0.10287961010904
1127 => 0.10088377193809
1128 => 0.10178249774426
1129 => 0.099839944128052
1130 => 0.10378706310446
1201 => 0.1037569926711
1202 => 0.10222147423955
1203 => 0.10351928390312
1204 => 0.10329375753654
1205 => 0.10156016100914
1206 => 0.10384202120654
1207 => 0.10384315298073
1208 => 0.10236524987542
1209 => 0.100639382603
1210 => 0.10033083829785
1211 => 0.10009839161102
1212 => 0.10172533010854
1213 => 0.10318403807812
1214 => 0.10589833196512
1215 => 0.10658076993835
1216 => 0.10924437078031
1217 => 0.10765832616729
1218 => 0.10836139920153
1219 => 0.10912468443594
1220 => 0.1094906314462
1221 => 0.10889434043078
1222 => 0.1130320089202
1223 => 0.11338135491559
1224 => 0.11349848760601
1225 => 0.11210328907171
1226 => 0.11334255192045
1227 => 0.1127627418736
1228 => 0.11427124653965
1229 => 0.11450779933284
1230 => 0.11430744753261
1231 => 0.1143825331229
]
'min_raw' => 0.051292906010579
'max_raw' => 0.11450779933284
'avg_raw' => 0.082900352671708
'max_pct' => '195.98%'
'is_grow' => true
'min' => '$0.051292'
'max' => '$0.1145077'
'avg' => '$0.08290035'
'bar_min_pct' => 53.449773750392
'bar_max_pct' => 53.001449945884
'min_diff' => 0.0079092620342761
'max_diff' => -0.010927073895445
'year' => 2031
]
6 => [
'items' => [
101 => 0.11085176300193
102 => 0.11066867394486
103 => 0.10817224166032
104 => 0.10918955626896
105 => 0.10728773536926
106 => 0.10789082236748
107 => 0.10815665736987
108 => 0.10801780025063
109 => 0.10924707371057
110 => 0.10820194014564
111 => 0.10544366083193
112 => 0.10268463002687
113 => 0.10264999264257
114 => 0.10192358853253
115 => 0.10139853140852
116 => 0.10149967603801
117 => 0.10185612290482
118 => 0.10137781406864
119 => 0.10147988550971
120 => 0.10317495152997
121 => 0.10351488493167
122 => 0.10235965841213
123 => 0.09772125723776
124 => 0.096582981955022
125 => 0.097401151655274
126 => 0.09701011923543
127 => 0.078294737552366
128 => 0.082691638869622
129 => 0.080079149411569
130 => 0.0812831047487
131 => 0.078616429512894
201 => 0.079889106707844
202 => 0.079654089700667
203 => 0.086724176905045
204 => 0.086613787217936
205 => 0.086666624919462
206 => 0.084144543757679
207 => 0.088162287530366
208 => 0.090141572586185
209 => 0.089775259599319
210 => 0.089867452686209
211 => 0.088283270003117
212 => 0.086681963270687
213 => 0.084905867665082
214 => 0.088205633768244
215 => 0.087838756106458
216 => 0.088680241464179
217 => 0.090820375654231
218 => 0.091135518543296
219 => 0.091559073782062
220 => 0.091407259379679
221 => 0.095024094359799
222 => 0.094586071779061
223 => 0.095641580170942
224 => 0.093470319327228
225 => 0.091013331584593
226 => 0.091480324629487
227 => 0.091435349443943
228 => 0.090862763711851
229 => 0.090345858914956
301 => 0.089485358065149
302 => 0.092208110084101
303 => 0.092097571324461
304 => 0.093887065355787
305 => 0.093570754903532
306 => 0.091458356289079
307 => 0.091533801018849
308 => 0.092041203084051
309 => 0.093797327425129
310 => 0.094318664695624
311 => 0.094077160500232
312 => 0.094648783017379
313 => 0.095100570148005
314 => 0.094705520525149
315 => 0.10029859009886
316 => 0.097975957664407
317 => 0.099107992552189
318 => 0.099377976202588
319 => 0.098686418759235
320 => 0.098836392805883
321 => 0.099063562621073
322 => 0.10044289325449
323 => 0.10406265594913
324 => 0.10566582420603
325 => 0.11048903500582
326 => 0.10553270339947
327 => 0.10523861519329
328 => 0.10610742110534
329 => 0.10893915643354
330 => 0.11123401194567
331 => 0.11199534791243
401 => 0.11209597102873
402 => 0.11352428791503
403 => 0.11434297251773
404 => 0.11335085267657
405 => 0.11251013499047
406 => 0.10949878859256
407 => 0.10984736013774
408 => 0.11224867242227
409 => 0.11564066746077
410 => 0.11855135208073
411 => 0.11753213177442
412 => 0.12530806325415
413 => 0.12607901509854
414 => 0.1259724944815
415 => 0.12772883751603
416 => 0.12424285426553
417 => 0.1227525288882
418 => 0.11269190769675
419 => 0.11551853188415
420 => 0.11962719614234
421 => 0.11908339902107
422 => 0.11609957721186
423 => 0.11854908858432
424 => 0.11773920352128
425 => 0.1171004135699
426 => 0.1200268341727
427 => 0.11680911450919
428 => 0.11959509692727
429 => 0.11602204565878
430 => 0.11753678748692
501 => 0.11667694676545
502 => 0.11723336909036
503 => 0.11398053554853
504 => 0.11573568556963
505 => 0.11390751553725
506 => 0.11390664874662
507 => 0.11386629179183
508 => 0.11601712572758
509 => 0.116087264345
510 => 0.11449779481676
511 => 0.11426872742556
512 => 0.11511570962991
513 => 0.1141241152936
514 => 0.11458807604254
515 => 0.11413816819205
516 => 0.11403688445839
517 => 0.11322983843662
518 => 0.11288214082024
519 => 0.11301848201469
520 => 0.11255307922935
521 => 0.11227265721683
522 => 0.11381050879542
523 => 0.11298889673373
524 => 0.11368458496339
525 => 0.11289176042284
526 => 0.11014348514809
527 => 0.1085629229751
528 => 0.10337168574635
529 => 0.10484391418471
530 => 0.10582000316248
531 => 0.10549740576115
601 => 0.10619046980782
602 => 0.10623301831146
603 => 0.10600769612493
604 => 0.10574680189849
605 => 0.10561981301742
606 => 0.10656628409691
607 => 0.1071157424153
608 => 0.10591796674978
609 => 0.10563734467001
610 => 0.10684836199886
611 => 0.10758708186988
612 => 0.11304137434661
613 => 0.1126373027428
614 => 0.11365144317332
615 => 0.1135372665241
616 => 0.11460024726052
617 => 0.11633777151538
618 => 0.11280489888581
619 => 0.11341808341676
620 => 0.11326774473027
621 => 0.11490910308845
622 => 0.11491422723008
623 => 0.11393015090243
624 => 0.11446363464446
625 => 0.11416585865502
626 => 0.11470398011479
627 => 0.11263190612019
628 => 0.11515546857904
629 => 0.11658616587844
630 => 0.11660603111183
701 => 0.11728417027703
702 => 0.11797319894405
703 => 0.11929572946863
704 => 0.11793631428552
705 => 0.1154908587075
706 => 0.11566741270146
707 => 0.11423364299083
708 => 0.1142577449187
709 => 0.11412908693884
710 => 0.11451519922132
711 => 0.11271663605321
712 => 0.11313875523385
713 => 0.11254778590903
714 => 0.11341679876487
715 => 0.11248188458496
716 => 0.11326767223241
717 => 0.11360679213177
718 => 0.11485815186116
719 => 0.11229705773548
720 => 0.10707481344237
721 => 0.10817259250638
722 => 0.10654889104203
723 => 0.10669917079442
724 => 0.1070027598111
725 => 0.1060187284799
726 => 0.1062064506475
727 => 0.1061997438907
728 => 0.10614194868381
729 => 0.10588596412948
730 => 0.10551473588069
731 => 0.10699359496584
801 => 0.10724488194187
802 => 0.10780346176171
803 => 0.10946541641724
804 => 0.10929934795556
805 => 0.10957021250667
806 => 0.10897891671244
807 => 0.10672659931044
808 => 0.1068489109816
809 => 0.10532368248239
810 => 0.1077644582398
811 => 0.10718645032378
812 => 0.10681380486016
813 => 0.10671212509287
814 => 0.10837819941254
815 => 0.1088767149615
816 => 0.10856607352552
817 => 0.10792893887747
818 => 0.10915242575367
819 => 0.10947977922698
820 => 0.10955306159732
821 => 0.11172084576161
822 => 0.10967421665102
823 => 0.11016686061968
824 => 0.11401032823176
825 => 0.11052483346988
826 => 0.11237117778106
827 => 0.11228080883494
828 => 0.11322533610765
829 => 0.11220333002989
830 => 0.11221599902009
831 => 0.11305467525043
901 => 0.11187690574097
902 => 0.11158527344741
903 => 0.11118238552258
904 => 0.11206207656709
905 => 0.11258941156328
906 => 0.11683934434765
907 => 0.11958499474684
908 => 0.11946579882187
909 => 0.12055502645064
910 => 0.1200643194277
911 => 0.11847969700864
912 => 0.12118445425386
913 => 0.12032855588962
914 => 0.12039911511085
915 => 0.12039648889311
916 => 0.1209655864814
917 => 0.12056232868307
918 => 0.11976746616901
919 => 0.12029513300052
920 => 0.12186211484578
921 => 0.12672607457434
922 => 0.12944801087734
923 => 0.12656221059113
924 => 0.12855279698615
925 => 0.1273591544676
926 => 0.12714223411419
927 => 0.12839246947343
928 => 0.12964489320418
929 => 0.1295651192269
930 => 0.12865592391106
1001 => 0.12814234254711
1002 => 0.13203135269729
1003 => 0.13489670912838
1004 => 0.13470131102937
1005 => 0.13556373469152
1006 => 0.13809583723735
1007 => 0.1383273409608
1008 => 0.1382981768127
1009 => 0.13772437067922
1010 => 0.14021755447066
1011 => 0.14229741225287
1012 => 0.13759155113817
1013 => 0.1393834814464
1014 => 0.14018793669416
1015 => 0.14136911566898
1016 => 0.14336196258808
1017 => 0.14552672291877
1018 => 0.14583284376492
1019 => 0.14561563637535
1020 => 0.14418791874538
1021 => 0.14655662533018
1022 => 0.14794415809455
1023 => 0.14877040210261
1024 => 0.15086561943316
1025 => 0.1401929047359
1026 => 0.13263822680484
1027 => 0.13145845475504
1028 => 0.13385756761056
1029 => 0.134490194538
1030 => 0.13423518341679
1031 => 0.12573170656412
1101 => 0.13141368570924
1102 => 0.13752701751501
1103 => 0.137761855487
1104 => 0.14082231721271
1105 => 0.14181892900317
1106 => 0.14428300183625
1107 => 0.14412887340965
1108 => 0.14472883593254
1109 => 0.14459091493843
1110 => 0.14915509098997
1111 => 0.15419005496152
1112 => 0.15401571016939
1113 => 0.15329187452749
1114 => 0.15436689388803
1115 => 0.1595635162862
1116 => 0.15908509456995
1117 => 0.15954984051542
1118 => 0.16567695119166
1119 => 0.17364306664211
1120 => 0.16994200623046
1121 => 0.1779722423723
1122 => 0.18302685035905
1123 => 0.19176827221593
1124 => 0.19067380314704
1125 => 0.1940767745284
1126 => 0.18871447509114
1127 => 0.17640155168365
1128 => 0.17445298442244
1129 => 0.17835406542497
1130 => 0.18794449240776
1201 => 0.17805202874985
1202 => 0.18005326126387
1203 => 0.1794769061652
1204 => 0.17944619465135
1205 => 0.1806183282225
1206 => 0.17891808734317
1207 => 0.17199100013327
1208 => 0.17516564337998
1209 => 0.17393976116354
1210 => 0.17529996887826
1211 => 0.18264044892227
1212 => 0.17939504771963
1213 => 0.17597628118762
1214 => 0.18026417310378
1215 => 0.18572413299257
1216 => 0.18538245851523
1217 => 0.18471946722032
1218 => 0.18845671443663
1219 => 0.19462955192728
1220 => 0.19629804509654
1221 => 0.19752969264324
1222 => 0.19769951603108
1223 => 0.19944880247042
1224 => 0.19004244840913
1225 => 0.2049705738767
1226 => 0.2075482487638
1227 => 0.20706375271871
1228 => 0.20992872987058
1229 => 0.20908578091505
1230 => 0.20786448013311
1231 => 0.21240607831695
]
'min_raw' => 0.078294737552366
'max_raw' => 0.21240607831695
'avg_raw' => 0.14535040793466
'max_pct' => '449.04%'
'is_grow' => true
'min' => '$0.078294'
'max' => '$0.212406'
'avg' => '$0.14535'
'bar_min_pct' => 55.26581844176
'bar_max_pct' => 55.567535276936
'min_diff' => 0.027001831541787
'max_diff' => 0.097898278984115
'year' => 2032
]
7 => [
'items' => [
101 => 0.20719950248725
102 => 0.19980942358667
103 => 0.19575508014262
104 => 0.2010941666443
105 => 0.20435456046243
106 => 0.20650947337623
107 => 0.20716154872191
108 => 0.19077263689845
109 => 0.18193992239633
110 => 0.18760159112491
111 => 0.19450921772129
112 => 0.19000407619461
113 => 0.1901806692131
114 => 0.18375752132643
115 => 0.1950775237847
116 => 0.19342829464274
117 => 0.20198449834868
118 => 0.19994249166644
119 => 0.20691974363872
120 => 0.20508239936124
121 => 0.21270911273252
122 => 0.21575161518135
123 => 0.22086045032062
124 => 0.22461853024577
125 => 0.22682534665843
126 => 0.22669285767858
127 => 0.23543736373711
128 => 0.23028103402417
129 => 0.2238034686511
130 => 0.22368630992996
131 => 0.22704113282448
201 => 0.23407192126069
202 => 0.23589490240838
203 => 0.23691370017428
204 => 0.2353533759312
205 => 0.22975654958528
206 => 0.22733986834566
207 => 0.22939895077981
208 => 0.22688086990182
209 => 0.23122778394594
210 => 0.23719702537926
211 => 0.23596440062822
212 => 0.24008488036553
213 => 0.24434914340652
214 => 0.25044723107519
215 => 0.25204149700331
216 => 0.25467675795799
217 => 0.25738930711849
218 => 0.25826050480359
219 => 0.25992389150122
220 => 0.25991512463225
221 => 0.26492785240438
222 => 0.2704570463683
223 => 0.27254418908854
224 => 0.27734345868802
225 => 0.26912487768538
226 => 0.27535876578413
227 => 0.28098188889355
228 => 0.27427776970835
301 => 0.28351783614572
302 => 0.28387660698704
303 => 0.28929362073865
304 => 0.28380243952713
305 => 0.28054179365221
306 => 0.28995515611832
307 => 0.29450998569753
308 => 0.29313803395984
309 => 0.2826974134944
310 => 0.27662052456423
311 => 0.26071613408966
312 => 0.27955557162533
313 => 0.28873171209503
314 => 0.28267364950737
315 => 0.28572898390013
316 => 0.3023978976515
317 => 0.30874434077579
318 => 0.30742432497092
319 => 0.30764738591264
320 => 0.31107181142641
321 => 0.32625760002005
322 => 0.31715792349092
323 => 0.32411428523907
324 => 0.32780391442726
325 => 0.33123104764252
326 => 0.32281509162241
327 => 0.31186605649521
328 => 0.3083980374612
329 => 0.28207129457439
330 => 0.28070087327589
331 => 0.27993161427302
401 => 0.27508154507379
402 => 0.27127071922895
403 => 0.26824020903024
404 => 0.26028724528189
405 => 0.26297113708526
406 => 0.25029577278292
407 => 0.25840502167623
408 => 0.23817483419231
409 => 0.25502313547218
410 => 0.24585337108381
411 => 0.25201062125058
412 => 0.25198913918479
413 => 0.24065168946983
414 => 0.23411248508077
415 => 0.23827952062712
416 => 0.2427469135125
417 => 0.24347173297804
418 => 0.24926382446481
419 => 0.25088027269818
420 => 0.24598235908632
421 => 0.2377556085226
422 => 0.23966649504635
423 => 0.23407376102636
424 => 0.22427270977773
425 => 0.23131199589443
426 => 0.23371551767024
427 => 0.23477704981205
428 => 0.22513884156737
429 => 0.22211030728121
430 => 0.22049794103912
501 => 0.23651143686964
502 => 0.23738869231966
503 => 0.23290052940594
504 => 0.25318745136102
505 => 0.24859589612039
506 => 0.25372578828252
507 => 0.23949310212328
508 => 0.24003680990142
509 => 0.23329882818472
510 => 0.23707164771397
511 => 0.23440514047434
512 => 0.23676684117973
513 => 0.23818243484489
514 => 0.24491931092509
515 => 0.25510005977543
516 => 0.24391304629373
517 => 0.23903870431877
518 => 0.24206271866569
519 => 0.25011606737151
520 => 0.26231730290415
521 => 0.25509392589607
522 => 0.25829953795136
523 => 0.25899982157769
524 => 0.25367357079589
525 => 0.26251368936776
526 => 0.26725118072742
527 => 0.27211086657672
528 => 0.27633039563437
529 => 0.27016980118173
530 => 0.27676252033258
531 => 0.27144995246858
601 => 0.26668402989141
602 => 0.26669125782867
603 => 0.26370152497699
604 => 0.25790854084628
605 => 0.25684022569226
606 => 0.26239773603683
607 => 0.26685433303498
608 => 0.26722139970941
609 => 0.26968880079581
610 => 0.27114898334249
611 => 0.28546075732187
612 => 0.29121707120958
613 => 0.29825578287003
614 => 0.30099775774182
615 => 0.30925011905353
616 => 0.30258566707031
617 => 0.30114377096237
618 => 0.28112624174698
619 => 0.2844041110346
620 => 0.28965229603141
621 => 0.28121278238455
622 => 0.28656571128522
623 => 0.28762249284075
624 => 0.28092601094025
625 => 0.28450289126121
626 => 0.27500375759984
627 => 0.25530711493111
628 => 0.26253561736163
629 => 0.2678582282381
630 => 0.26026220624419
701 => 0.27387778166164
702 => 0.26592384358529
703 => 0.26340282707145
704 => 0.25356744284367
705 => 0.25820936560052
706 => 0.2644876325951
707 => 0.26060839351933
708 => 0.26865839707223
709 => 0.28005934896067
710 => 0.28818434621479
711 => 0.28880808261547
712 => 0.28358425371361
713 => 0.29195547286688
714 => 0.29201644805934
715 => 0.28257367865702
716 => 0.27679003497566
717 => 0.27547597896237
718 => 0.27875874851944
719 => 0.28274463679441
720 => 0.28902927167436
721 => 0.29282694490981
722 => 0.30272926257759
723 => 0.3054085458168
724 => 0.30835226578877
725 => 0.31228598348093
726 => 0.31700942015489
727 => 0.30667480961767
728 => 0.30708542296044
729 => 0.2974619767206
730 => 0.28717794427154
731 => 0.29498224297763
801 => 0.3051853253735
802 => 0.30284472699848
803 => 0.30258136186721
804 => 0.30302426896662
805 => 0.30125953422865
806 => 0.29327770441295
807 => 0.28926927944841
808 => 0.29444117031094
809 => 0.29718980013
810 => 0.30145268527365
811 => 0.30092719470111
812 => 0.3119079290307
813 => 0.31617471035101
814 => 0.31508308510341
815 => 0.3152839704204
816 => 0.32300877419278
817 => 0.33160034471474
818 => 0.33964748426613
819 => 0.34783338025049
820 => 0.33796496314038
821 => 0.33295438953122
822 => 0.338124022508
823 => 0.33538094248267
824 => 0.3511434939586
825 => 0.35223485882328
826 => 0.36799627048733
827 => 0.3829557269905
828 => 0.37355996038736
829 => 0.3824197450995
830 => 0.39200232461453
831 => 0.41048867521651
901 => 0.40426312269141
902 => 0.39949444702404
903 => 0.39498807156044
904 => 0.40436512353323
905 => 0.41642855109415
906 => 0.4190268978487
907 => 0.42323721223593
908 => 0.41881058147051
909 => 0.42414197065007
910 => 0.44296411718504
911 => 0.43787820704361
912 => 0.43065539704192
913 => 0.44551367403311
914 => 0.45089082671613
915 => 0.48863050028231
916 => 0.53627839710776
917 => 0.51655185494906
918 => 0.50430695365962
919 => 0.50718479591558
920 => 0.52458419485314
921 => 0.53017232956257
922 => 0.5149818530768
923 => 0.52034738617622
924 => 0.54991200108161
925 => 0.56577246843194
926 => 0.54423182342523
927 => 0.48480203816611
928 => 0.43000506202775
929 => 0.44453968763963
930 => 0.44289191215719
1001 => 0.47465540261221
1002 => 0.43775690976876
1003 => 0.43837818575678
1004 => 0.47079851155629
1005 => 0.46214932445807
1006 => 0.44813874906315
1007 => 0.43010735473316
1008 => 0.39677465461206
1009 => 0.36725095256369
1010 => 0.42515373118305
1011 => 0.42265685807962
1012 => 0.41904101580998
1013 => 0.42708768150606
1014 => 0.46616000604035
1015 => 0.46525926249506
1016 => 0.45952919162333
1017 => 0.46387539987701
1018 => 0.44737683774268
1019 => 0.45162889286997
1020 => 0.42999638190676
1021 => 0.43977518031559
1022 => 0.44810868866083
1023 => 0.44978176384083
1024 => 0.45355128765072
1025 => 0.4213411194129
1026 => 0.43580253931082
1027 => 0.44429726864906
1028 => 0.40591777245802
1029 => 0.44353862940885
1030 => 0.42078041204503
1031 => 0.4130559312548
1101 => 0.42345592701589
1102 => 0.41940303855346
1103 => 0.41591860304707
1104 => 0.4139742281643
1105 => 0.42161083724559
1106 => 0.42125458030423
1107 => 0.40875960564528
1108 => 0.39246042056299
1109 => 0.39793096207912
1110 => 0.39594346305971
1111 => 0.3887405102209
1112 => 0.39359443074642
1113 => 0.372220221265
1114 => 0.33544700478695
1115 => 0.35974051798643
1116 => 0.35880524415451
1117 => 0.35833363667716
1118 => 0.37658954042318
1119 => 0.37483465651336
1120 => 0.37164952503317
1121 => 0.38868201278345
1122 => 0.38246492563531
1123 => 0.40162452329593
1124 => 0.4142442734803
1125 => 0.41104349662739
1126 => 0.42291243267234
1127 => 0.39805699230671
1128 => 0.40631297256899
1129 => 0.40801451865875
1130 => 0.3884718345285
1201 => 0.37512177722403
1202 => 0.37423148060361
1203 => 0.35108432098887
1204 => 0.36344934681772
1205 => 0.37433005784757
1206 => 0.36911904164156
1207 => 0.36746938958542
1208 => 0.37589710417437
1209 => 0.37655200977643
1210 => 0.36162009264577
1211 => 0.36472491104955
1212 => 0.37767251992644
1213 => 0.36439866452599
1214 => 0.3386097317549
1215 => 0.33221371986778
1216 => 0.33136037398015
1217 => 0.31401388246817
1218 => 0.3326411319658
1219 => 0.32450983838083
1220 => 0.35019649738788
1221 => 0.33552441552337
1222 => 0.33489193139891
1223 => 0.33393583887954
1224 => 0.31900499706064
1225 => 0.32227390251448
1226 => 0.3331402421114
1227 => 0.33701747449766
1228 => 0.33661304739454
1229 => 0.33308699111926
1230 => 0.33470120162576
1231 => 0.32950126715612
]
'min_raw' => 0.18193992239633
'max_raw' => 0.56577246843194
'avg_raw' => 0.37385619541413
'max_pct' => '1362.43%'
'is_grow' => true
'min' => '$0.181939'
'max' => '$0.565772'
'avg' => '$0.373856'
'bar_min_pct' => 62.236615494192
'bar_max_pct' => 64.829887174949
'min_diff' => 0.10364518484396
'max_diff' => 0.35336639011499
'year' => 2033
]
8 => [
'items' => [
101 => 0.32766506206761
102 => 0.32186949372029
103 => 0.31335160931634
104 => 0.31453607338593
105 => 0.29765991555602
106 => 0.2884648890848
107 => 0.28591982694607
108 => 0.28251646348868
109 => 0.28630424590458
110 => 0.29761210752127
111 => 0.28397242731488
112 => 0.26058815231334
113 => 0.2619935870858
114 => 0.26515118174218
115 => 0.25926702498959
116 => 0.2536981644431
117 => 0.25853983687233
118 => 0.24863161128473
119 => 0.26634854346733
120 => 0.26586935010292
121 => 0.27247312681286
122 => 0.27660260391273
123 => 0.26708549613163
124 => 0.26469196926167
125 => 0.26605543094653
126 => 0.24352044644431
127 => 0.2706315378096
128 => 0.27086599565354
129 => 0.26885842525025
130 => 0.28329424444123
131 => 0.31375832557911
201 => 0.30229651284021
202 => 0.29785815251259
203 => 0.28942082628535
204 => 0.30066306252429
205 => 0.29979983418734
206 => 0.29589598827805
207 => 0.29353493009137
208 => 0.29788525219433
209 => 0.29299587703993
210 => 0.29211761091116
211 => 0.28679627373377
212 => 0.28489679846686
213 => 0.28349050259953
214 => 0.28194230902937
215 => 0.28535723825933
216 => 0.27761855935288
217 => 0.26828647122375
218 => 0.2675106090704
219 => 0.26965283269029
220 => 0.26870505820828
221 => 0.26750607149082
222 => 0.26521687932258
223 => 0.26453772490712
224 => 0.2667446472785
225 => 0.26425316059278
226 => 0.26792948491586
227 => 0.26692972812028
228 => 0.26134516793005
301 => 0.25438473826403
302 => 0.25432277584
303 => 0.25282316268585
304 => 0.25091317986569
305 => 0.25038186633961
306 => 0.25813208472486
307 => 0.27417480483783
308 => 0.2710252350099
309 => 0.27330112199148
310 => 0.28449623341271
311 => 0.28805482268478
312 => 0.28552902030927
313 => 0.28207154623297
314 => 0.28222365754535
315 => 0.29403889311264
316 => 0.29477579486211
317 => 0.2966377078495
318 => 0.29903079221485
319 => 0.28593657292468
320 => 0.28160692099433
321 => 0.27955529170979
322 => 0.27323706759385
323 => 0.28005073061929
324 => 0.27608070096451
325 => 0.27661639360046
326 => 0.27626752306854
327 => 0.27645802996949
328 => 0.26634359122372
329 => 0.27002876110343
330 => 0.26390145142796
331 => 0.25569767159529
401 => 0.25567016964868
402 => 0.25767803314043
403 => 0.25648367736783
404 => 0.25326969669345
405 => 0.25372622747868
406 => 0.24972653741576
407 => 0.25421186226905
408 => 0.25434048533658
409 => 0.25261339095076
410 => 0.25952365274281
411 => 0.26235479263725
412 => 0.26121798211456
413 => 0.26227503098048
414 => 0.2711561138557
415 => 0.27260411787318
416 => 0.27324722560796
417 => 0.2723855464388
418 => 0.2624373608722
419 => 0.26287860520503
420 => 0.25964104706094
421 => 0.25690565159465
422 => 0.25701505306805
423 => 0.25842140191424
424 => 0.26456300980682
425 => 0.2774876615492
426 => 0.27797814263503
427 => 0.27857262001939
428 => 0.27615458173679
429 => 0.27542527825325
430 => 0.27638741779724
501 => 0.28124123744577
502 => 0.29372657938098
503 => 0.28931342567313
504 => 0.28572546301382
505 => 0.28887307357382
506 => 0.2883885235999
507 => 0.2842984341861
508 => 0.28418363899872
509 => 0.27633344973297
510 => 0.27343141350158
511 => 0.27100625481299
512 => 0.26835804483541
513 => 0.2667880971919
514 => 0.26920025030078
515 => 0.26975193825653
516 => 0.26447772332676
517 => 0.26375886732073
518 => 0.26806590508421
519 => 0.26617053834706
520 => 0.26811997003906
521 => 0.26857225491352
522 => 0.26849942663172
523 => 0.26652044607665
524 => 0.2677817892684
525 => 0.2647983365954
526 => 0.2615542799136
527 => 0.25948477386249
528 => 0.25767885535275
529 => 0.25868088390256
530 => 0.2551088350857
531 => 0.25396606477804
601 => 0.26735447457616
602 => 0.27724463684368
603 => 0.27710082996738
604 => 0.276225442592
605 => 0.27492479451804
606 => 0.28114608693793
607 => 0.27897871305751
608 => 0.28055565864566
609 => 0.28095705748204
610 => 0.28217197086618
611 => 0.28260619797567
612 => 0.28129366206066
613 => 0.27688863121712
614 => 0.26591171317279
615 => 0.26080192819153
616 => 0.25911561403751
617 => 0.25917690835424
618 => 0.2574861374689
619 => 0.25798414526967
620 => 0.25731295067935
621 => 0.2560418705047
622 => 0.25860239828358
623 => 0.25889747525713
624 => 0.25829981747751
625 => 0.25844058752014
626 => 0.25349223636786
627 => 0.25386844875872
628 => 0.25177365035968
629 => 0.25138090091304
630 => 0.24608543297525
701 => 0.23670374393309
702 => 0.24190211036504
703 => 0.23562321471618
704 => 0.23324530179317
705 => 0.24450197172939
706 => 0.24337211427922
707 => 0.24143828946175
708 => 0.23857775951231
709 => 0.23751676112861
710 => 0.23107047082055
711 => 0.23068958959953
712 => 0.23388454514068
713 => 0.23241018309015
714 => 0.23033962038663
715 => 0.22284025216404
716 => 0.21440847932637
717 => 0.2146629815481
718 => 0.21734497160905
719 => 0.22514321942691
720 => 0.22209630909342
721 => 0.2198857406872
722 => 0.21947176767416
723 => 0.22465350664359
724 => 0.23198675289321
725 => 0.2354273479614
726 => 0.23201782274125
727 => 0.22810114375022
728 => 0.22833953385226
729 => 0.2299254364005
730 => 0.23009209233486
731 => 0.22754273695281
801 => 0.22826036555992
802 => 0.22717022208438
803 => 0.22048001358723
804 => 0.2203590089304
805 => 0.21871712387101
806 => 0.21866740824394
807 => 0.21587415217051
808 => 0.21548335633696
809 => 0.20993717686463
810 => 0.2135876889887
811 => 0.21113911711636
812 => 0.20744854174504
813 => 0.20681228515996
814 => 0.20679315851871
815 => 0.21058255422751
816 => 0.21354340769355
817 => 0.21118171107241
818 => 0.21064399853134
819 => 0.21638536169922
820 => 0.21565472090242
821 => 0.21502199068452
822 => 0.23133014112331
823 => 0.21842096751016
824 => 0.21279183098496
825 => 0.20582470559099
826 => 0.20809323675056
827 => 0.20857124959754
828 => 0.19181656894379
829 => 0.18501919708922
830 => 0.18268659522229
831 => 0.18134414986972
901 => 0.18195591907425
902 => 0.17583748715295
903 => 0.17994917459359
904 => 0.17465112972791
905 => 0.17376289526485
906 => 0.1832364557865
907 => 0.18455464638935
908 => 0.17893083574787
909 => 0.18254223259194
910 => 0.18123268989411
911 => 0.17474194950082
912 => 0.17449405096045
913 => 0.17123722559166
914 => 0.16614092453516
915 => 0.16381177820032
916 => 0.16259873856656
917 => 0.16309926236112
918 => 0.16284618221431
919 => 0.16119466306637
920 => 0.16294084535867
921 => 0.15848007117417
922 => 0.15670375495101
923 => 0.15590143412322
924 => 0.1519422402819
925 => 0.15824307834494
926 => 0.15948442281923
927 => 0.1607282131256
928 => 0.17155455857085
929 => 0.17101370494734
930 => 0.17590275829748
1001 => 0.17571277867468
1002 => 0.17431834146181
1003 => 0.16843544023449
1004 => 0.17078025981107
1005 => 0.16356326962023
1006 => 0.16897072937884
1007 => 0.16650299056593
1008 => 0.16813638440387
1009 => 0.16519939500607
1010 => 0.16682484620413
1011 => 0.15977879164492
1012 => 0.1531992850382
1013 => 0.15584707056452
1014 => 0.15872551624263
1015 => 0.16496671988709
1016 => 0.16124951048526
1017 => 0.16258635954941
1018 => 0.15810813897034
1019 => 0.14886829077527
1020 => 0.14892058731261
1021 => 0.14749923796883
1022 => 0.1462709846154
1023 => 0.16167647670088
1024 => 0.15976056023526
1025 => 0.15670779809624
1026 => 0.16079404153126
1027 => 0.16187450915288
1028 => 0.16190526854711
1029 => 0.16488648627609
1030 => 0.16647756271246
1031 => 0.16675799683049
1101 => 0.17144900734052
1102 => 0.17302137218755
1103 => 0.17949772046309
1104 => 0.16634257099307
1105 => 0.16607164934672
1106 => 0.16085154335623
1107 => 0.15754086961045
1108 => 0.16107822802001
1109 => 0.1642118446733
1110 => 0.16094891356057
1111 => 0.16137498347966
1112 => 0.15699476505208
1113 => 0.15856048703151
1114 => 0.15990909772572
1115 => 0.15916447416805
1116 => 0.15804973666203
1117 => 0.16395492384303
1118 => 0.16362173003966
1119 => 0.16912077610227
1120 => 0.17340767574863
1121 => 0.18109056628988
1122 => 0.17307306949194
1123 => 0.17278088004196
1124 => 0.17563707878418
1125 => 0.17302093491841
1126 => 0.17467424753536
1127 => 0.18082419206718
1128 => 0.18095413070418
1129 => 0.17877749111792
1130 => 0.17864504240129
1201 => 0.17906308984365
1202 => 0.18151160677108
1203 => 0.18065601972131
1204 => 0.18164612671612
1205 => 0.18288427067418
1206 => 0.18800575904687
1207 => 0.18924053255481
1208 => 0.18624067308718
1209 => 0.18651152680911
1210 => 0.18538949702023
1211 => 0.18430563030316
1212 => 0.1867420043971
1213 => 0.19119452594082
1214 => 0.19116682703539
1215 => 0.19219972548888
1216 => 0.19284321266841
1217 => 0.19008089463245
1218 => 0.18828272716429
1219 => 0.18897225899195
1220 => 0.19007483540043
1221 => 0.18861470832283
1222 => 0.17960212760324
1223 => 0.18233596886768
1224 => 0.18188092400327
1225 => 0.18123288478101
1226 => 0.18398178331257
1227 => 0.18371664534322
1228 => 0.17577473379016
1229 => 0.17628314920031
1230 => 0.17580565221517
1231 => 0.17734854266086
]
'min_raw' => 0.1462709846154
'max_raw' => 0.32766506206761
'avg_raw' => 0.23696802334151
'max_pct' => '746.96%'
'is_grow' => true
'min' => '$0.14627'
'max' => '$0.327665'
'avg' => '$0.236968'
'bar_min_pct' => 59.837652853322
'bar_max_pct' => 58.588675081881
'min_diff' => -0.035668937780928
'max_diff' => -0.23810740636432
'year' => 2034
]
9 => [
'items' => [
101 => 0.17293761377101
102 => 0.17429438578946
103 => 0.17514534048049
104 => 0.17564655933085
105 => 0.17745730550733
106 => 0.17724483534308
107 => 0.1774440980636
108 => 0.18012895662405
109 => 0.19370804989061
110 => 0.19444712997652
111 => 0.19080762932762
112 => 0.19226153805088
113 => 0.18947035123711
114 => 0.19134409364452
115 => 0.19262606061178
116 => 0.18683309839482
117 => 0.18649007676835
118 => 0.18368736973371
119 => 0.18519338574068
120 => 0.18279720598721
121 => 0.1833851446839
122 => 0.18174121683237
123 => 0.18469995966235
124 => 0.18800829388843
125 => 0.18884410976401
126 => 0.18664543803671
127 => 0.18505345480661
128 => 0.18225845668644
129 => 0.18690660085088
130 => 0.18826585985419
131 => 0.18689946124199
201 => 0.18658283682715
202 => 0.18598283413314
203 => 0.18671013023507
204 => 0.18825845703774
205 => 0.18752829471071
206 => 0.18801057979152
207 => 0.18617260639369
208 => 0.19008180907466
209 => 0.1962905637329
210 => 0.19631052589436
211 => 0.19558035963148
212 => 0.19528159132836
213 => 0.19603078622427
214 => 0.19643719372171
215 => 0.19885995263623
216 => 0.20145966947848
217 => 0.21359141363593
218 => 0.21018486842248
219 => 0.22094887355966
220 => 0.22946180409203
221 => 0.23201445973335
222 => 0.22966613665507
223 => 0.22163265025816
224 => 0.22123848908976
225 => 0.2332439094172
226 => 0.22985182829162
227 => 0.22944835103524
228 => 0.22515603471298
301 => 0.22769332527315
302 => 0.22713838260784
303 => 0.22626237846191
304 => 0.23110335210153
305 => 0.2401652225982
306 => 0.23875284509961
307 => 0.23769857081522
308 => 0.23307904779565
309 => 0.23586103246125
310 => 0.23487042100724
311 => 0.23912671647124
312 => 0.23660538132686
313 => 0.22982612994088
314 => 0.23090574806881
315 => 0.23074256596066
316 => 0.23410084218308
317 => 0.23309277101865
318 => 0.23054572388684
319 => 0.24013425010999
320 => 0.23951162455125
321 => 0.24039436524153
322 => 0.24078297499306
323 => 0.2466193419363
324 => 0.24901031473004
325 => 0.24955310741409
326 => 0.25182434664367
327 => 0.24949659691301
328 => 0.25880925549308
329 => 0.26500163004014
330 => 0.27219439173323
331 => 0.28270494979891
401 => 0.2866570168597
402 => 0.28594311131875
403 => 0.29391209648881
404 => 0.30823218569882
405 => 0.28883761077512
406 => 0.30926014526349
407 => 0.30279460663397
408 => 0.28746493085345
409 => 0.28647788045819
410 => 0.29685931487795
411 => 0.31988433724495
412 => 0.31411683028966
413 => 0.31989377082017
414 => 0.31315466283106
415 => 0.31282000931774
416 => 0.31956646738711
417 => 0.33532993439649
418 => 0.32784130210506
419 => 0.31710451142733
420 => 0.3250323905808
421 => 0.31816452796748
422 => 0.30268931130597
423 => 0.31411241998578
424 => 0.306474112523
425 => 0.3087033767154
426 => 0.32475796288969
427 => 0.32282623260603
428 => 0.32532607046649
429 => 0.32091392207493
430 => 0.31679227974527
501 => 0.30909892825978
502 => 0.30682130616257
503 => 0.30745075896998
504 => 0.30682099423702
505 => 0.30251663478643
506 => 0.3015871087729
507 => 0.30003785802688
508 => 0.30051803561449
509 => 0.29760499096267
510 => 0.30310250808638
511 => 0.3041228957085
512 => 0.30812353021625
513 => 0.30853888936244
514 => 0.31968059952106
515 => 0.31354393279453
516 => 0.317660938649
517 => 0.31729267489461
518 => 0.28779717141126
519 => 0.29186139155023
520 => 0.29818404266394
521 => 0.29533569690737
522 => 0.29130880241783
523 => 0.28805686920911
524 => 0.28312985787065
525 => 0.29006453171466
526 => 0.29918289039918
527 => 0.30877014598626
528 => 0.32028860539227
529 => 0.3177178193425
530 => 0.30855481639974
531 => 0.30896586201817
601 => 0.31150678429085
602 => 0.3082160590806
603 => 0.30724555997352
604 => 0.31137345261656
605 => 0.31140187914454
606 => 0.30761550209273
607 => 0.30340763689933
608 => 0.30339000579053
609 => 0.30264125682252
610 => 0.31328786360912
611 => 0.31914242084839
612 => 0.31981363640078
613 => 0.31909724269375
614 => 0.31937295419894
615 => 0.31596631633777
616 => 0.32375288028132
617 => 0.33089860136728
618 => 0.32898339547018
619 => 0.32611222956786
620 => 0.32382520763258
621 => 0.32844464578483
622 => 0.32823894947558
623 => 0.33083618972739
624 => 0.33071836390718
625 => 0.32984500969764
626 => 0.32898342666041
627 => 0.33239950601411
628 => 0.3314157300208
629 => 0.33043042595165
630 => 0.32845424779845
701 => 0.32872284323031
702 => 0.32585217307527
703 => 0.32452406970862
704 => 0.30455258163972
705 => 0.29921554744051
706 => 0.30089468704493
707 => 0.30144750340155
708 => 0.29912481927845
709 => 0.30245495166237
710 => 0.30193595405782
711 => 0.30395507013368
712 => 0.30269361406931
713 => 0.30274538466621
714 => 0.30645505798073
715 => 0.30753199192601
716 => 0.30698425462952
717 => 0.30736787105665
718 => 0.31620814970545
719 => 0.31495134477779
720 => 0.31428369220902
721 => 0.31446863653339
722 => 0.31672751726587
723 => 0.31735988054065
724 => 0.31468051291003
725 => 0.31594411817387
726 => 0.32132438901192
727 => 0.32320717930827
728 => 0.32921614214364
729 => 0.32666342793038
730 => 0.3313490453477
731 => 0.34575103584387
801 => 0.35725634239414
802 => 0.34667558701361
803 => 0.36780361730124
804 => 0.38425481951609
805 => 0.38362339497417
806 => 0.38075474734485
807 => 0.36202549100108
808 => 0.34479055007605
809 => 0.35920830999408
810 => 0.35924506382915
811 => 0.35800656546572
812 => 0.35031435849789
813 => 0.35773889333706
814 => 0.35832822595064
815 => 0.35799835640323
816 => 0.35210075935633
817 => 0.34309621872384
818 => 0.34485568440961
819 => 0.34773772509501
820 => 0.34228142082087
821 => 0.34053780099614
822 => 0.34377952198755
823 => 0.35422502246125
824 => 0.35225036110336
825 => 0.35219879471508
826 => 0.36064723339087
827 => 0.35459997458618
828 => 0.34487787690649
829 => 0.34242291902366
830 => 0.33370947239738
831 => 0.33972788101838
901 => 0.33994447283029
902 => 0.33664825193521
903 => 0.34514534706562
904 => 0.34506704483811
905 => 0.35313377203872
906 => 0.36855432472193
907 => 0.36399370849419
908 => 0.35869020801497
909 => 0.35926684556718
910 => 0.36559113625216
911 => 0.36176732573451
912 => 0.36314239465721
913 => 0.36558905492065
914 => 0.36706518580475
915 => 0.35905445304932
916 => 0.35718676804639
917 => 0.35336613999876
918 => 0.35236940945653
919 => 0.35548123128131
920 => 0.35466137617277
921 => 0.33992626912718
922 => 0.33838636845555
923 => 0.33843359501068
924 => 0.33456144155359
925 => 0.32865547810822
926 => 0.3441759974159
927 => 0.34292948250597
928 => 0.34155342651799
929 => 0.34172198552485
930 => 0.34845891691711
1001 => 0.34455115648641
1002 => 0.35494057806077
1003 => 0.35280482531968
1004 => 0.35061429857972
1005 => 0.35031150105918
1006 => 0.34946833515125
1007 => 0.34657680552475
1008 => 0.34308510974676
1009 => 0.34077958974863
1010 => 0.31435115800215
1011 => 0.31925612120718
1012 => 0.32489883427311
1013 => 0.32684667621171
1014 => 0.32351475778917
1015 => 0.34670836997236
1016 => 0.35094606641743
1017 => 0.3381098074672
1018 => 0.33570866751861
1019 => 0.34686578830764
1020 => 0.34013668056931
1021 => 0.34316679737185
1022 => 0.33661734223003
1023 => 0.34992532943805
1024 => 0.3498239448725
1025 => 0.34464683727406
1026 => 0.34902249316496
1027 => 0.34826211527431
1028 => 0.34241717354632
1029 => 0.35011062451626
1030 => 0.35011444037196
1031 => 0.34513158686848
1101 => 0.33931270486331
1102 => 0.33827242619665
1103 => 0.33748871596309
1104 => 0.3429740526967
1105 => 0.34789218845986
1106 => 0.35704361980584
1107 => 0.35934450707886
1108 => 0.36832502328422
1109 => 0.36297756313733
1110 => 0.36534802295924
1111 => 0.36792149241794
1112 => 0.36915530831265
1113 => 0.36714487152244
1114 => 0.38109530971729
1115 => 0.38227315413132
1116 => 0.38266807517503
1117 => 0.37796406590698
1118 => 0.38214232712408
1119 => 0.38018745707007
1120 => 0.38527348587208
1121 => 0.38607104012991
1122 => 0.38539554004734
1123 => 0.38564869635731
1124 => 0.37374445838394
1125 => 0.37312716084516
1126 => 0.3647102651025
1127 => 0.36814021233219
1128 => 0.36172809038793
1129 => 0.36376144030863
1130 => 0.3646577215792
1201 => 0.36418955510697
1202 => 0.3683341364023
1203 => 0.36481039561925
1204 => 0.35551066433616
1205 => 0.3462083993475
1206 => 0.34609161698803
1207 => 0.34364249481513
1208 => 0.34187222806323
1209 => 0.34221324424323
1210 => 0.34341502974101
1211 => 0.34180237810537
1212 => 0.34214651909535
1213 => 0.34786155252837
1214 => 0.34900766172561
1215 => 0.34511273485962
1216 => 0.32947404145741
1217 => 0.32563626686982
1218 => 0.328394783137
1219 => 0.32707639003249
1220 => 0.26397617402182
1221 => 0.27880063379479
1222 => 0.26999244318878
1223 => 0.27405166266539
1224 => 0.26506078092655
1225 => 0.26935170094481
1226 => 0.26855932469675
1227 => 0.29239661732403
1228 => 0.29202443078678
1229 => 0.29220257678649
1230 => 0.28369920406346
1231 => 0.29724530770298
]
'min_raw' => 0.17293761377101
'max_raw' => 0.38607104012991
'avg_raw' => 0.27950432695046
'max_pct' => '897.93%'
'is_grow' => true
'min' => '$0.172937'
'max' => '$0.386071'
'avg' => '$0.2795043'
'bar_min_pct' => 61.631153054958
'bar_max_pct' => 60.119598047091
'min_diff' => 0.026666629155603
'max_diff' => 0.058405978062292
'year' => 2035
]
10 => [
'items' => [
101 => 0.30391860545794
102 => 0.30268355564757
103 => 0.30299439107674
104 => 0.29765320855659
105 => 0.29225429110853
106 => 0.2862660607712
107 => 0.29739145257033
108 => 0.29615449891903
109 => 0.29899162555322
110 => 0.30620723739438
111 => 0.30726976364744
112 => 0.30869780970662
113 => 0.30818595684964
114 => 0.32038036850447
115 => 0.31890354479175
116 => 0.32246226502822
117 => 0.31514170750105
118 => 0.30685780178535
119 => 0.30843230144062
120 => 0.30828066446249
121 => 0.30635015169008
122 => 0.30460737107821
123 => 0.30170613238484
124 => 0.31088608091321
125 => 0.31051339176751
126 => 0.31654679583261
127 => 0.31548033305875
128 => 0.30835823364715
129 => 0.30861260082096
130 => 0.31032334230947
131 => 0.3162442381341
201 => 0.31800196314018
202 => 0.31718771488413
203 => 0.3191149801101
204 => 0.32063821196378
205 => 0.31930627457883
206 => 0.33816369914226
207 => 0.33033278172847
208 => 0.33414951638878
209 => 0.33505978511576
210 => 0.33272815091249
211 => 0.33323379888162
212 => 0.33399971777402
213 => 0.33865022730639
214 => 0.35085450995512
215 => 0.35625970366287
216 => 0.37252149562022
217 => 0.35581087756937
218 => 0.35481933864965
219 => 0.35774857844024
220 => 0.3672959718047
221 => 0.37503323738553
222 => 0.37760013475226
223 => 0.37793939261413
224 => 0.38275506271821
225 => 0.38551531501494
226 => 0.38217031370288
227 => 0.37933577532714
228 => 0.3691828107011
229 => 0.37035804400217
301 => 0.37845423602374
302 => 0.38989058411755
303 => 0.39970416053125
304 => 0.39626778810884
305 => 0.42248488399098
306 => 0.42508420196046
307 => 0.42472506026309
308 => 0.43064669342794
309 => 0.41889345751533
310 => 0.41386872145446
311 => 0.37994863469735
312 => 0.38947879549374
313 => 0.40333144389801
314 => 0.40149799393694
315 => 0.3914378303834
316 => 0.39969652899508
317 => 0.39696594496068
318 => 0.39481222004071
319 => 0.40467885141921
320 => 0.39383008491967
321 => 0.4032232191533
322 => 0.39117642733913
323 => 0.39628348516861
324 => 0.39338447214401
325 => 0.3952604888606
326 => 0.38429333346873
327 => 0.39021094430553
328 => 0.38404714140262
329 => 0.38404421895749
330 => 0.38390815266678
331 => 0.39115983944757
401 => 0.39139631669315
402 => 0.38603730920545
403 => 0.38526499250305
404 => 0.38812065213942
405 => 0.38477742260367
406 => 0.38634169866141
407 => 0.38482480293191
408 => 0.38448331775248
409 => 0.38176230574392
410 => 0.38059001895485
411 => 0.38104970281095
412 => 0.3794805648268
413 => 0.37853510243314
414 => 0.38372007639974
415 => 0.38094995397064
416 => 0.38329551540833
417 => 0.38062245211663
418 => 0.37135645014935
419 => 0.36602747443178
420 => 0.34852485567443
421 => 0.35348857664209
422 => 0.35677952877898
423 => 0.35569186911737
424 => 0.35802858293892
425 => 0.35817203818956
426 => 0.3574123487062
427 => 0.35653272560671
428 => 0.35610457372809
429 => 0.35929566705308
430 => 0.36114820413551
501 => 0.35710981985318
502 => 0.35616368291883
503 => 0.36024671239357
504 => 0.36273735801447
505 => 0.38112688590633
506 => 0.37976453028271
507 => 0.38318377554922
508 => 0.3827988210048
509 => 0.38638273477258
510 => 0.39224091910794
511 => 0.38032959238006
512 => 0.38239698683733
513 => 0.38189010945952
514 => 0.38742406376009
515 => 0.38744134016137
516 => 0.38412345811665
517 => 0.38592213579958
518 => 0.38491816326111
519 => 0.38673247733315
520 => 0.37974633519277
521 => 0.38825470221231
522 => 0.39307839804533
523 => 0.39314537506666
524 => 0.39543176860829
525 => 0.39775487686557
526 => 0.40221388086534
527 => 0.39763051766415
528 => 0.38938549344661
529 => 0.38998075756385
530 => 0.38514670288185
531 => 0.3852279642144
601 => 0.38479418485269
602 => 0.38609598937056
603 => 0.38003200807762
604 => 0.38145521236656
605 => 0.37946271802777
606 => 0.38239265554377
607 => 0.37924052711258
608 => 0.3818898650279
609 => 0.38303323144521
610 => 0.38725227813999
611 => 0.37861737048536
612 => 0.3610102092457
613 => 0.36471144800448
614 => 0.35923702515422
615 => 0.35974370383161
616 => 0.36076727539725
617 => 0.35744954506124
618 => 0.35808246345565
619 => 0.35805985115683
620 => 0.35786499058169
621 => 0.35700192078447
622 => 0.35575029882534
623 => 0.36073637548158
624 => 0.36158360706555
625 => 0.36346689792694
626 => 0.36907029408204
627 => 0.36851038266896
628 => 0.36942362141419
629 => 0.36743002636098
630 => 0.35983618098836
701 => 0.36024856332719
702 => 0.35510614895406
703 => 0.3633353948297
704 => 0.36138660078561
705 => 0.36013020058773
706 => 0.35978738015327
707 => 0.36540466604361
708 => 0.36708544602217
709 => 0.36603809673248
710 => 0.36388995278327
711 => 0.36801502420751
712 => 0.36911871929784
713 => 0.36936579592586
714 => 0.37667463158562
715 => 0.36977427864821
716 => 0.37143526218385
717 => 0.3843937815803
718 => 0.37264219264116
719 => 0.37886727139393
720 => 0.37856258618273
721 => 0.38174712582746
722 => 0.37830136098211
723 => 0.37834407536708
724 => 0.38117173083221
725 => 0.37720079870179
726 => 0.37621754006295
727 => 0.37485917529564
728 => 0.3778251150703
729 => 0.37960306182729
730 => 0.39393200693063
731 => 0.40318915894668
801 => 0.40278728156366
802 => 0.40645968856151
803 => 0.40480523557358
804 => 0.39946257045293
805 => 0.40858184834528
806 => 0.40569612725335
807 => 0.40593402259402
808 => 0.40592516811756
809 => 0.40784392036957
810 => 0.40648430854796
811 => 0.40380437408626
812 => 0.40558343964924
813 => 0.41086662834371
814 => 0.42726580815937
815 => 0.43644300644444
816 => 0.42671332929938
817 => 0.43342473030848
818 => 0.42940028121971
819 => 0.42866891910329
820 => 0.43288417490564
821 => 0.43710680895527
822 => 0.43683784542126
823 => 0.43377242993589
824 => 0.43204085451024
825 => 0.44515292375357
826 => 0.45481367301379
827 => 0.45415487468073
828 => 0.45706259627017
829 => 0.46559975678921
830 => 0.46638028775589
831 => 0.46628195879438
901 => 0.46434733135348
902 => 0.47275327457486
903 => 0.47976566029863
904 => 0.46389952099767
905 => 0.46994113914046
906 => 0.47265341617354
907 => 0.47663584355443
908 => 0.48335486607832
909 => 0.49065350667197
910 => 0.49168561447744
911 => 0.49095328459856
912 => 0.48613963492905
913 => 0.49412589455752
914 => 0.49880405814704
915 => 0.50158979750673
916 => 0.50865396902007
917 => 0.47267016627313
918 => 0.4471990421778
919 => 0.44322135834282
920 => 0.45131013483594
921 => 0.45344308069039
922 => 0.45258329289094
923 => 0.42391322698836
924 => 0.44307041637925
925 => 0.46368194138161
926 => 0.46447371400003
927 => 0.47479227438287
928 => 0.47815242061561
929 => 0.48646021420842
930 => 0.48594055945722
1001 => 0.48796337499121
1002 => 0.48749836473023
1003 => 0.50288680294858
1004 => 0.51986253550862
1005 => 0.51927471986959
1006 => 0.51683425746633
1007 => 0.52045876029584
1008 => 0.53797953552786
1009 => 0.5363665033092
1010 => 0.53793342671187
1011 => 0.55859140813804
1012 => 0.58544972255565
1013 => 0.57297133897799
1014 => 0.60004584078336
1015 => 0.61708780451217
1016 => 0.64656011860921
1017 => 0.64287003973006
1018 => 0.6543433953302
1019 => 0.63626402839366
1020 => 0.59475014746447
1021 => 0.58818041689868
1022 => 0.60133318386348
1023 => 0.63366797801821
1024 => 0.60031484612578
1025 => 0.60706214126841
1026 => 0.60511891981342
1027 => 0.60501537380024
1028 => 0.60896730397113
1029 => 0.60323482313943
1030 => 0.57987966497749
1031 => 0.5905831963303
1101 => 0.58645004884919
1102 => 0.59103608412604
1103 => 0.61578502509038
1104 => 0.60484292834898
1105 => 0.59331631829567
1106 => 0.60777324526206
1107 => 0.62618188122935
1108 => 0.62502990187402
1109 => 0.62279458043465
1110 => 0.63539497035072
1111 => 0.65620712292422
1112 => 0.66183256413483
1113 => 0.66598514982942
1114 => 0.6665577212382
1115 => 0.67245556259972
1116 => 0.64074138315142
1117 => 0.69107260041376
1118 => 0.69976341126315
1119 => 0.69812989902067
1120 => 0.70778936951454
1121 => 0.70494730825813
1122 => 0.70082960740334
1123 => 0.71614192276442
1124 => 0.69858758884307
1125 => 0.67367142187091
1126 => 0.66000191988408
1127 => 0.67800302278761
1128 => 0.68899566817888
1129 => 0.69626110751895
1130 => 0.69845962507336
1201 => 0.6432032646233
1202 => 0.61342315099897
1203 => 0.63251186240247
1204 => 0.65580140774723
1205 => 0.64061200855111
1206 => 0.64120740424226
1207 => 0.61955131269249
1208 => 0.6577174913179
1209 => 0.65215700012027
1210 => 0.68100483828993
1211 => 0.67412007019237
1212 => 0.69764436235311
1213 => 0.69144962784231
1214 => 0.71716362445371
1215 => 0.72742163388066
1216 => 0.7446464282402
1217 => 0.7573170570886
1218 => 0.76475749269889
1219 => 0.76431079685322
1220 => 0.7937935095515
1221 => 0.77640858392085
1222 => 0.75456902001639
1223 => 0.7541740112083
1224 => 0.76548503082343
1225 => 0.78918982491007
1226 => 0.795336133126
1227 => 0.79877108092393
1228 => 0.79351033880002
1229 => 0.7746402480168
1230 => 0.76649223849013
1231 => 0.77343457867741
]
'min_raw' => 0.2862660607712
'max_raw' => 0.79877108092393
'avg_raw' => 0.54251857084756
'max_pct' => '1964.7%'
'is_grow' => true
'min' => '$0.286266'
'max' => '$0.798771'
'avg' => '$0.542518'
'bar_min_pct' => 69.253210997108
'bar_max_pct' => 70.937188834135
'min_diff' => 0.1133284470002
'max_diff' => 0.41270004079402
'year' => 2036
]
11 => [
'items' => [
101 => 0.76494469319046
102 => 0.77960061738208
103 => 0.79972633163365
104 => 0.7955704512264
105 => 0.80946293634343
106 => 0.8238401969075
107 => 0.84440032523729
108 => 0.84977550412205
109 => 0.8586604704188
110 => 0.86780601929755
111 => 0.87074332311795
112 => 0.87635154750294
113 => 0.87632198939214
114 => 0.89322275105335
115 => 0.91186481453869
116 => 0.91890176193964
117 => 0.93508283446859
118 => 0.90737331481517
119 => 0.92839130377631
120 => 0.94735005593364
121 => 0.92474665003406
122 => 0.9559001791485
123 => 0.9571098000886
124 => 0.97537364015597
125 => 0.95685973931931
126 => 0.94586624410096
127 => 0.97760405287543
128 => 0.99296097880979
129 => 0.98833534773955
130 => 0.95313406689947
131 => 0.93264541159659
201 => 0.87902264870249
202 => 0.94254112768152
203 => 0.97347912593277
204 => 0.95305394495808
205 => 0.96335521817989
206 => 1.019555624679
207 => 1.0409531007671
208 => 1.0365025753204
209 => 1.037254640859
210 => 1.0488003305645
211 => 1.1000002770458
212 => 1.0693200823087
213 => 1.0927739416203
214 => 1.1052137840299
215 => 1.11676860294
216 => 1.0883936196349
217 => 1.0514781832663
218 => 1.0397855149638
219 => 0.95102306324646
220 => 0.94640259215878
221 => 0.94380898172267
222 => 0.92745663479643
223 => 0.91460816939721
224 => 0.9043905926788
225 => 0.87757662014302
226 => 0.88662554874143
227 => 0.84388967303041
228 => 0.87123057184388
301 => 0.80302308231528
302 => 0.85982830639119
303 => 0.82891180554328
304 => 0.84967140436603
305 => 0.84959897608141
306 => 0.81137397281193
307 => 0.78932658866156
308 => 0.8033760399392
309 => 0.81843816695567
310 => 0.82088194638901
311 => 0.8404103872276
312 => 0.84586035530321
313 => 0.82934669759941
314 => 0.80160963370043
315 => 0.80805232102909
316 => 0.78919602780848
317 => 0.75615109923619
318 => 0.77988454384591
319 => 0.78798818532156
320 => 0.79156721505148
321 => 0.75907132303633
322 => 0.74886040824503
323 => 0.74342420288801
324 => 0.79741482210721
325 => 0.80037255010497
326 => 0.78524039548784
327 => 0.85363916924705
328 => 0.83815842018111
329 => 0.85545420976337
330 => 0.80746771468307
331 => 0.80930086341752
401 => 0.78658328762881
402 => 0.79930361208153
403 => 0.79031329675354
404 => 0.79827593557044
405 => 0.8030487084461
406 => 0.82576255650417
407 => 0.86008766205026
408 => 0.82236986504438
409 => 0.80593568076011
410 => 0.81613135626071
411 => 0.84328378368921
412 => 0.88442110115057
413 => 0.86006698124777
414 => 0.87087492610086
415 => 0.87323598123926
416 => 0.85527815486146
417 => 0.88508323182389
418 => 0.90105601470407
419 => 0.91744078483743
420 => 0.93166722165339
421 => 0.91089634733735
422 => 0.93312416024339
423 => 0.9152124667783
424 => 0.89914382606327
425 => 0.89916819555839
426 => 0.88908810251247
427 => 0.86955665206254
428 => 0.86595475293336
429 => 0.88469228707306
430 => 0.89971801500202
501 => 0.90095560592263
502 => 0.90927462095387
503 => 0.91419772835669
504 => 0.96245087354432
505 => 0.98185868770973
506 => 1.0055901955001
507 => 1.0148349552189
508 => 1.0426583675428
509 => 1.0201887023842
510 => 1.0153272489863
511 => 0.94783675165735
512 => 0.95888831681408
513 => 0.97658293894743
514 => 0.94812852945899
515 => 0.96617630297717
516 => 0.96973931577376
517 => 0.94716165951279
518 => 0.95922136124472
519 => 0.92719436889709
520 => 0.86078576296377
521 => 0.8851571635862
522 => 0.90310271776906
523 => 0.87749219927925
524 => 0.9233980624083
525 => 0.89658080485767
526 => 0.8880810216695
527 => 0.85492033706095
528 => 0.87057090372438
529 => 0.8917385192312
530 => 0.87865939384742
531 => 0.90580054285933
601 => 0.94423964814024
602 => 0.97163364365171
603 => 0.97373661447448
604 => 0.95612411061577
605 => 0.98434826045086
606 => 0.9845538425694
607 => 0.95271688625638
608 => 0.93321692778357
609 => 0.92878649619028
610 => 0.93985458294759
611 => 0.95329328355249
612 => 0.97448236882945
613 => 0.98728648928783
614 => 1.0206728446625
615 => 1.0297062351651
616 => 1.0396311925745
617 => 1.0528939964171
618 => 1.0688193929431
619 => 1.0339755319774
620 => 1.0353599435307
621 => 1.0029138226455
622 => 0.96824048923527
623 => 0.99455322720161
624 => 1.0289536318557
625 => 1.021062141019
626 => 1.0201741870914
627 => 1.0216674792998
628 => 1.0157175529209
629 => 0.98880625642371
630 => 0.97529157179645
701 => 0.99272896292938
702 => 1.0019961602675
703 => 1.0163687751545
704 => 1.0145970470006
705 => 1.0516193594432
706 => 1.0660051105618
707 => 1.0623246198247
708 => 1.0630019186962
709 => 1.0890466339434
710 => 1.1180137138025
711 => 1.1451452066333
712 => 1.1727445264656
713 => 1.139472469188
714 => 1.1225789704377
715 => 1.1400087489511
716 => 1.13076026313
717 => 1.1839048059373
718 => 1.1875844187752
719 => 1.2407251186272
720 => 1.2911619706635
721 => 1.2594834875695
722 => 1.2893548702969
723 => 1.3216632061662
724 => 1.3839912278965
725 => 1.363001342904
726 => 1.3469234199531
727 => 1.3317298604525
728 => 1.3633452458636
729 => 1.4040179341269
730 => 1.4127784416207
731 => 1.426973810532
801 => 1.4120491158489
802 => 1.4300242666935
803 => 1.4934844478564
804 => 1.4763369467277
805 => 1.4519847385265
806 => 1.5020804567741
807 => 1.5202099024657
808 => 1.6474518467939
809 => 1.8081000576108
810 => 1.7415906434596
811 => 1.7003061038505
812 => 1.710008949941
813 => 1.7686722382463
814 => 1.7875130245702
815 => 1.7362972725332
816 => 1.7543875419875
817 => 1.8540667052765
818 => 1.9075413782906
819 => 1.8349155897307
820 => 1.6345439194744
821 => 1.4497920886213
822 => 1.4987965936469
823 => 1.4932410035638
824 => 1.600333829289
825 => 1.4759279844968
826 => 1.4780226598665
827 => 1.5873300518144
828 => 1.5581687136458
829 => 1.5109310805147
830 => 1.4501369756194
831 => 1.3377534499463
901 => 1.2382122272112
902 => 1.4334354879693
903 => 1.4250171059749
904 => 1.4128260413128
905 => 1.4399559365074
906 => 1.5716910066173
907 => 1.5686540868665
908 => 1.5493347528617
909 => 1.5639882974315
910 => 1.5083622433028
911 => 1.5226983440335
912 => 1.4497628229873
913 => 1.4827327245566
914 => 1.5108297297695
915 => 1.5164706195493
916 => 1.5291798322541
917 => 1.4205810011981
918 => 1.4693386880481
919 => 1.497979261095
920 => 1.3685801101161
921 => 1.4954214559301
922 => 1.41869053716
923 => 1.3926469108697
924 => 1.4277112226828
925 => 1.4140466262681
926 => 1.4022986086827
927 => 1.3957430130136
928 => 1.4214903737022
929 => 1.4202892285513
930 => 1.3781615491174
1001 => 1.3232077086397
1002 => 1.3416520213023
1003 => 1.3349510295956
1004 => 1.3106657712055
1005 => 1.3270311031472
1006 => 1.2549664635809
1007 => 1.1309829968012
1008 => 1.2128902726722
1009 => 1.2097369316491
1010 => 1.2081468741126
1011 => 1.2696979281788
1012 => 1.2637812145548
1013 => 1.2530423213905
1014 => 1.310468543011
1015 => 1.2895071996278
1016 => 1.354105120821
1017 => 1.3966534896504
1018 => 1.3858618470197
1019 => 1.4258787935579
1020 => 1.3420769410138
1021 => 1.3699125548822
1022 => 1.375649436322
1023 => 1.3097599123502
1024 => 1.2647492620769
1025 => 1.2617475648627
1026 => 1.1837053001385
1027 => 1.225394848019
1028 => 1.2620799249231
1029 => 1.244510619963
1030 => 1.2389487028807
1031 => 1.2673633310216
1101 => 1.269571390983
1102 => 1.2192273898638
1103 => 1.2296955018837
1104 => 1.2733492691853
1105 => 1.2285955389517
1106 => 1.1416463515882
1107 => 1.1200817509554
1108 => 1.1172046357166
1109 => 1.0587197284906
1110 => 1.1215228006849
1111 => 1.0941075766544
1112 => 1.1807119408819
1113 => 1.1312439925037
1114 => 1.1291115281194
1115 => 1.1258879954381
1116 => 1.0755476198076
1117 => 1.0865689627729
1118 => 1.1232055853875
1119 => 1.1362779450775
1120 => 1.1349143908632
1121 => 1.1230260459497
1122 => 1.1284684693729
1123 => 1.1109365272607
1124 => 1.104745633605
1125 => 1.0852054702884
1126 => 1.0564868283208
1127 => 1.060480331628
1128 => 1.0035811872488
1129 => 0.97257951352481
1130 => 0.9639986588335
1201 => 0.95252398132169
1202 => 0.96529475419141
1203 => 1.0034199991218
1204 => 0.95743286501384
1205 => 0.87859114920822
1206 => 0.88332967066788
1207 => 0.8939757215081
1208 => 0.87413687619802
1209 => 0.85536107406012
1210 => 0.87168511069005
1211 => 0.83827883635123
1212 => 0.89801271016158
1213 => 0.89639707627726
1214 => 0.91866217051578
1215 => 0.93258499086886
1216 => 0.90049739752163
1217 => 0.89242745456888
1218 => 0.89702446083323
1219 => 0.82104618724163
1220 => 0.91245312461566
1221 => 0.91324361560583
1222 => 0.90647495182702
1223 => 0.95514632410612
1224 => 1.0578581005967
1225 => 1.0192137987093
1226 => 1.0042495569883
1227 => 0.97580252253788
1228 => 1.0137065069253
1229 => 1.0107960723186
1230 => 0.99763398327764
1231 => 0.98967351075743
]
'min_raw' => 0.74342420288801
'max_raw' => 1.9075413782906
'avg_raw' => 1.3254827905893
'max_pct' => '4830.69%'
'is_grow' => true
'min' => '$0.743424'
'max' => '$1.90'
'avg' => '$1.32'
'bar_min_pct' => 100
'bar_max_pct' => 100
'min_diff' => 0.45715814211681
'max_diff' => 1.1087702973667
'year' => 2037
]
]
'prediction_periods' => [
0 => [
'items' => [
0 => [
'year' => 2027
'avg' => 0.023335236236846
]
1 => [
'year' => 2028
'avg' => 0.04005003964991
]
2 => [
'year' => 2029
'avg' => 0.10940949000621
]
3 => [
'year' => 2030
'avg' => 0.084409258602293
]
4 => [
'year' => 2031
'avg' => 0.082900352671708
]
5 => [
'year' => 2032
'avg' => 0.14535040793466
]
]
'min_year' => 2027
'max_year' => 2032
'min_raw' => 0.023335236236846
'min' => '$0.023335'
'max_raw' => 0.14535040793466
'max' => '$0.14535'
'max_pct' => '275.71%'
'is_grow' => true
]
1 => [
'items' => [
0 => [
'year' => 2032
'avg' => 0.14535040793466
]
1 => [
'year' => 2033
'avg' => 0.37385619541413
]
2 => [
'year' => 2034
'avg' => 0.23696802334151
]
3 => [
'year' => 2035
'avg' => 0.27950432695046
]
4 => [
'year' => 2036
'avg' => 0.54251857084756
]
5 => [
'year' => 2037
'avg' => 1.3254827905893
]
]
'min_year' => 2032
'max_year' => 2037
'min_raw' => 0.14535040793466
'min' => '$0.14535'
'max_raw' => 1.3254827905893
'max' => '$1.32'
'max_pct' => '3326.16%'
'is_grow' => true
]
2 => [
'items' => [
0 => [
'year' => 2037
'avg' => 1.3254827905893
]
]
]
]
'prediction_2025_max_price' => '$0.039899'
'last_price' => 0.03868712
'sma_50day_nextmonth' => '$0.037857'
'sma_200day_nextmonth' => '—'
'sma_50day_ts_nextmonth' => 1770163200
'sma_200day_ts_nextmonth' => 1770163200
'sma_200day_direction' => 'decrease'
'sma_200day_direction_label' => 'diminuir'
'sma_200day_date_nextmonth' => '4 de fev. de 2026'
'sma_50day_date_nextmonth' => '4 de fev. de 2026'
'daily_sma3' => '$0.038991'
'daily_sma3_action' => 'SELL'
'daily_sma5' => '$0.039935'
'daily_sma5_action' => 'SELL'
'daily_sma10' => '$0.038939'
'daily_sma10_action' => 'SELL'
'daily_sma21' => '$0.04165'
'daily_sma21_action' => 'SELL'
'daily_sma50' => '$0.056229'
'daily_sma50_action' => 'SELL'
'daily_sma100' => '—'
'daily_sma100_action' => '—'
'daily_sma200' => '—'
'daily_sma200_action' => '—'
'daily_ema3' => '$0.038983'
'daily_ema3_action' => 'SELL'
'daily_ema5' => '$0.039041'
'daily_ema5_action' => 'SELL'
'daily_ema10' => '$0.039583'
'daily_ema10_action' => 'SELL'
'daily_ema21' => '$0.043054'
'daily_ema21_action' => 'SELL'
'daily_ema50' => '$0.05358'
'daily_ema50_action' => 'SELL'
'daily_ema100' => '$0.063077'
'daily_ema100_action' => 'SELL'
'daily_ema200' => '$0.031538'
'daily_ema200_action' => 'BUY'
'weekly_sma21' => '—'
'weekly_sma21_action' => '—'
'weekly_sma50' => '—'
'weekly_sma50_action' => '—'
'weekly_sma100' => '—'
'weekly_sma100_action' => '—'
'weekly_sma200' => '—'
'weekly_sma200_action' => '—'
'weekly_ema3' => '$0.039446'
'weekly_ema3_action' => 'SELL'
'weekly_ema5' => '$0.042276'
'weekly_ema5_action' => 'SELL'
'weekly_ema10' => '$0.049442'
'weekly_ema10_action' => 'SELL'
'weekly_ema21' => '$0.041258'
'weekly_ema21_action' => 'SELL'
'weekly_ema50' => '$0.017328'
'weekly_ema50_action' => 'BUY'
'weekly_ema100' => '$0.008664'
'weekly_ema100_action' => 'BUY'
'weekly_ema200' => '$0.004332'
'weekly_ema200_action' => 'BUY'
'rsi_14' => '41.43'
'rsi_14_action' => 'NEUTRAL'
'stoch_rsi_14' => 77.94
'stoch_rsi_14_action' => 'NEUTRAL'
'momentum_10' => 0
'momentum_10_action' => 'BUY'
'vwma_10' => '0.039384'
'vwma_10_action' => 'SELL'
'hma_9' => '0.040015'
'hma_9_action' => 'SELL'
'stochastic_fast_14' => 46.12
'stochastic_fast_14_action' => 'NEUTRAL'
'cci_20' => -58.23
'cci_20_action' => 'NEUTRAL'
'adx_14' => 19.36
'adx_14_action' => 'NEUTRAL'
'ao_5_34' => '-0.007915'
'ao_5_34_action' => 'NEUTRAL'
'macd_12_26' => 0
'macd_12_26_action' => 'BUY'
'williams_percent_r_14' => -53.88
'williams_percent_r_14_action' => 'NEUTRAL'
'ultimate_oscillator' => 44.82
'ultimate_oscillator_action' => 'NEUTRAL'
'ichimoku_cloud' => '-0.014769'
'ichimoku_cloud_action' => 'SELL'
'sell_signals' => 21
'buy_signals' => 6
'sell_pct' => 77.78
'buy_pct' => 22.22
'overall_action' => 'bearish'
'overall_action_label' => 'Baixista'
'overall_action_dir' => -1
'last_updated' => 1767708721
'last_updated_date' => '6 de janeiro de 2026'
]
Previsão de preço de Cypher para 2026
A previsão de preço para Cypher em 2026 sugere que o preço médio poderia variar entre $0.013366 na extremidade inferior e $0.039899 na extremidade superior. No mercado de criptomoedas, comparado ao preço médio de hoje, Cypher poderia potencialmente ganhar 3.13% até 2026 se CYPR atingir a meta de preço prevista.
Previsão de preço de Cypher 2027-2032
A previsão de preço de CYPR para 2027-2032 está atualmente dentro de uma faixa de preço entre $0.023335 na extremidade inferior e $0.14535 na extremidade superior. Considerando a volatilidade de preços no mercado, se Cypher atingir a meta de preço superior, poderia ganhar 275.71% até 2032 em comparação com o preço de hoje.
| Previsão de Preço de Cypher | Potencial Mínimo ($) | Preço Médio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2027 | $0.012867 | $0.023335 | $0.0338029 |
| 2028 | $0.023222 | $0.04005 | $0.056878 |
| 2029 | $0.051012 | $0.1094094 | $0.1678068 |
| 2030 | $0.043383 | $0.0844092 | $0.125434 |
| 2031 | $0.051292 | $0.08290035 | $0.1145077 |
| 2032 | $0.078294 | $0.14535 | $0.212406 |
Previsão de preço de Cypher 2032-2037
A previsão de preço de Cypher para 2032-2037 é atualmente estimada entre $0.14535 na extremidade inferior e $1.32 na extremidade superior. Comparado ao preço atual, Cypher poderia potencialmente ganhar 3326.16% até 2037 se atingir a meta de preço superior. Por favor, note que esta informação é apenas para fins gerais e não deve ser considerada como aconselhamento de investimento a longo prazo.
| Previsão de Preço de Cypher | Potencial Mínimo ($) | Preço Médio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2032 | $0.078294 | $0.14535 | $0.212406 |
| 2033 | $0.181939 | $0.373856 | $0.565772 |
| 2034 | $0.14627 | $0.236968 | $0.327665 |
| 2035 | $0.172937 | $0.2795043 | $0.386071 |
| 2036 | $0.286266 | $0.542518 | $0.798771 |
| 2037 | $0.743424 | $1.32 | $1.90 |
Cypher Histograma de preços potenciais
Previsão de preço de Cypher baseada na análise técnica
Indicador de Sentimento de Mercado
Altista 22.22%
Baixista 77.78%
Em 6 de janeiro de 2026, o sentimento geral de previsão de preço para Cypher é Baixista, com 6 indicadores técnicos mostrando sinais de alta e 21 indicando sinais de baixa. A previsão de preço de CYPR 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 Cypher
De acordo com nossos indicadores técnicos, o SMA de 200 dias de Cypher está projetado para diminuir no próximo mês, alcançando — até 4 de fev. de 2026. O SMA de 50 dias de curto prazo para Cypher é esperado para alcançar $0.037857 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 41.43, sugerindo que o mercado de CYPR está em um estado NEUTRAL.
Médias Móveis e Osciladores Populares de CYPR 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 | $0.038991 | SELL |
| SMA 5 | $0.039935 | SELL |
| SMA 10 | $0.038939 | SELL |
| SMA 21 | $0.04165 | SELL |
| SMA 50 | $0.056229 | SELL |
| SMA 100 | — | — |
| SMA 200 | — | — |
Média Móvel Exponencial Diária (EMA)
| Período | Valor | Ação |
|---|---|---|
| EMA 3 | $0.038983 | SELL |
| EMA 5 | $0.039041 | SELL |
| EMA 10 | $0.039583 | SELL |
| EMA 21 | $0.043054 | SELL |
| EMA 50 | $0.05358 | SELL |
| EMA 100 | $0.063077 | SELL |
| EMA 200 | $0.031538 | BUY |
Média Móvel Simples Semanal (SMA)
| Período | Valor | Ação |
|---|---|---|
| SMA 21 | — | — |
| SMA 50 | — | — |
| SMA 100 | — | — |
| SMA 200 | — | — |
Média Móvel Exponencial Semanal (EMA)
| Período | Valor | Ação |
|---|---|---|
| EMA 21 | $0.041258 | SELL |
| EMA 50 | $0.017328 | BUY |
| EMA 100 | $0.008664 | BUY |
| EMA 200 | $0.004332 | BUY |
Osciladores de Cypher
Um oscilador é uma ferramenta de análise técnica que define limites altos e baixos entre dois extremos, criando um indicador de tendência que flutua dentro desses limites. Os traders usam esse indicador para identificar condições de sobrecompra ou sobrevenda de curto prazo.
| Período | Valor | Ação |
|---|---|---|
| RSI (14) | 41.43 | NEUTRAL |
| Stoch RSI (14) | 77.94 | NEUTRAL |
| Estocástico Rápido (14) | 46.12 | NEUTRAL |
| Índice de Canal de Commodities (20) | -58.23 | NEUTRAL |
| Índice Direcional Médio (14) | 19.36 | NEUTRAL |
| Oscilador Impressionante (5, 34) | -0.007915 | NEUTRAL |
| Momentum (10) | 0 | BUY |
| MACD (12, 26) | 0 | BUY |
| Williams Percent Range (14) | -53.88 | NEUTRAL |
| Oscilador Ultimate (7, 14, 28) | 44.82 | NEUTRAL |
| VWMA (10) | 0.039384 | SELL |
| Média Móvel de Hull (9) | 0.040015 | SELL |
| Nuvem Ichimoku B/L (9, 26, 52, 26) | -0.014769 | SELL |
Previsão do preço de Cypher com base nos fluxos financeiros mundiais
Definições dos fluxos financeiros mundiais, usadas na previsão do preço do Cypher
M0: o total de todas as moedas físicas, mais as contas no Banco Central que podem ser trocadas por moedas físicas.
M1: o valor de M0, mais o valor em contas de demanda, incluindo contas 'correntes'.
M2: o valor de M1, mais a maioria das contas de poupança, do mercado de moedas e de certificados de depósito (CD) de menos de US$ 100.000.
Previsões de preço de Cypher por empresas de Internet ou nichos tecnológicos
| Comparação | 2027 | 2028 | 2029 | 2030 | 2031 | 2032 |
|---|---|---|---|---|---|---|
| Facebook stock | $0.054361 | $0.076387 | $0.107337 | $0.150826 | $0.211936 | $0.2978064 |
| Amazon.com stock | $0.080722 | $0.168433 | $0.351446 | $0.733313 | $1.53 | $3.19 |
| Apple stock | $0.054874 | $0.077835 | $0.1104038 | $0.156599 | $0.222124 | $0.315066 |
| Netflix stock | $0.061042 | $0.096315 | $0.15197 | $0.239784 | $0.378343 | $0.596965 |
| Google stock | $0.050099 | $0.064878 | $0.084017 | $0.1088026 | $0.140898 | $0.182463 |
| Tesla stock | $0.08770077 | $0.198811 | $0.450689 | $1.02 | $2.31 | $5.25 |
| Kodak stock | $0.029011 | $0.021755 | $0.016314 | $0.012233 | $0.009174 | $0.006879 |
| Nokia stock | $0.025628 | $0.016977 | $0.011247 | $0.00745 | $0.004935 | $0.003269 |
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 Cypher
Você pode fazer perguntas como: 'Devo investir em Cypher agora?', 'Devo comprar CYPR hoje?', 'Cypher será um bom ou mau investimento no curto ou no longo prazo?'.
Atualizamos a previsão para Cypher regularmente com novos valores. Veja nossas previsões semelhantes. Fazemos previsões de preços futuros para uma enorme quantidade de moedas digitais, como Cypher, 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 Cypher para poder tomar sozinho uma decisão de tão grande responsabilidade sobre o seu investimento.
O preço de Cypher é de $0.03868 USD hoje, mas o preço pode tanto subir quanto descer e seu investimento pode ser perdido, porque criptomoedas são ativos de alto risco
Previsão de curto prazo para Cypher
com base no histórico de preços de 4 horas
Previsão de longo prazo para Cypher
com base no histórico de preços de 1 mês
Previsão do preço de Cypher com base no padrão de crescimento do Bitcoin
| 2027 | 2028 | 2029 | 2030 | |
|---|---|---|---|---|
| Se Cypher tiver 1% da média anterior do crescimento anual do Bitcoin | $0.039692 | $0.040724 | $0.041783 | $0.042869 |
| Se Cypher tiver 2% da média anterior do crescimento anual do Bitcoin | $0.040698 | $0.042814 | $0.045039 | $0.047381 |
| Se Cypher tiver 5% da média anterior do crescimento anual do Bitcoin | $0.043715 | $0.049396 | $0.055816 | $0.06307 |
| Se Cypher tiver 10% da média anterior do crescimento anual do Bitcoin | $0.048743 | $0.061413 | $0.077376 | $0.097488 |
| Se Cypher tiver 20% da média anterior do crescimento anual do Bitcoin | $0.058799 | $0.089366 | $0.135825 | $0.206436 |
| Se Cypher tiver 50% da média anterior do crescimento anual do Bitcoin | $0.088967 | $0.204594 | $0.470497 | $1.08 |
| Se Cypher tiver 100% da média anterior do crescimento anual do Bitcoin | $0.139247 | $0.501196 | $1.80 | $6.49 |
Perguntas Frequentes sobre Cypher
CYPR é um bom investimento?
A decisão de adquirir Cypher depende inteiramente da sua tolerância individual ao risco. Como você pode perceber, o valor de Cypher experimentou uma queda de -9.0373% nas últimas 24 horas, e Cypher registrou um declínio de durante os últimos 30 dias. Consequentemente, a decisão de investir ou não em Cypher dependerá de quão alinhado esse investimento está com suas aspirações de negociação.
Cypher pode subir?
Parece que o valor médio de Cypher pode potencialmente subir para $0.039899 até o final deste ano. Observando as perspectivas de Cypher em um horizonte de cinco anos mais longo, a moeda digital poderia potencialmente crescer até $0.125434. 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 Cypher na próxima semana?
Com base na nossa nova previsão experimental de Cypher, o preço de Cypher aumentará 0.86% na próxima semana e atingirá $0.0390181 até 13 de janeiro de 2026.
Qual será o preço de Cypher no próximo mês?
Com base na nossa nova previsão experimental de Cypher, o preço de Cypher diminuirá -11.62% no próximo mês e atingirá $0.034192 até 5 de fevereiro de 2026.
Até onde o preço de Cypher pode subir este ano em 2026?
De acordo com nossa previsão mais recente sobre o valor de Cypher em 2026, espera-se que CYPR fluctue dentro do intervalo de $0.013366 e $0.039899. No entanto, é crucial lembrar que o mercado de criptomoedas é excepcionalmente instável, e essa previsão de preço de Cypher não considera flutuações repentinas e extremas de preço.
Onde estará Cypher em 5 anos?
O futuro de Cypher parece seguir uma tendência de alta, com um preço máximo de $0.125434 projetada após um período de cinco anos. Com base na previsão de Cypher para 2030, o valor de Cypher pode potencialmente atingir seu pico mais alto de aproximadamente $0.125434, enquanto seu pico mais baixo está previsto para cerca de $0.043383.
Quanto será Cypher em 2026?
Com base na nossa nova simulação experimental de previsão de preços de Cypher, espera-se que o valor de CYPR em 2026 aumente 3.13% para $0.039899 se o melhor cenário ocorrer. O preço ficará entre $0.039899 e $0.013366 durante 2026.
Quanto será Cypher em 2027?
De acordo com nossa última simulação experimental para previsão de preços de Cypher, o valor de CYPR pode diminuir -12.62% para $0.0338029 em 2027, assumindo as condições mais favoráveis. O preço está projetado para flutuar entre $0.0338029 e $0.012867 ao longo do ano.
Quanto será Cypher em 2028?
Nosso novo modelo experimental de previsão de preços de Cypher sugere que o valor de CYPR em 2028 pode aumentar 47.02%, alcançando $0.056878 no melhor cenário. O preço é esperado para variar entre $0.056878 e $0.023222 durante o ano.
Quanto será Cypher em 2029?
Com base no nosso modelo de previsão experimental, o valor de Cypher pode experimentar um 333.75% crescimento em 2029, potencialmente alcançando $0.1678068 sob condições ótimas. A faixa de preço prevista para 2029 está entre $0.1678068 e $0.051012.
Quanto será Cypher em 2030?
Usando nossa nova simulação experimental para previsões de preços de Cypher, espera-se que o valor de CYPR em 2030 aumente 224.23%, alcançando $0.125434 no melhor cenário. O preço está previsto para variar entre $0.125434 e $0.043383 ao longo de 2030.
Quanto será Cypher em 2031?
Nossa simulação experimental indica que o preço de Cypher poderia aumentar 195.98% em 2031, potencialmente atingindo $0.1145077 sob condições ideais. O preço provavelmente oscilará entre $0.1145077 e $0.051292 durante o ano.
Quanto será Cypher em 2032?
Com base nos achados da nossa mais recente previsão experimental de preços de Cypher, CYPR poderia ver um 449.04% aumento em valor, atingindo $0.212406 se o cenário mais positivo se desenrolar em 2032. O preço é esperado para permanecer dentro de uma faixa de $0.212406 e $0.078294 ao longo do ano.
Quanto será Cypher em 2033?
De acordo com nossa previsão experimental de preços de Cypher, espera-se que o valor de CYPR seja aumentar 1362.43% em 2033, com o preço potencial mais alto sendo $0.565772. Ao longo do ano, o preço de CYPR poderia variar entre $0.565772 e $0.181939.
Quanto será Cypher em 2034?
Os resultados da nossa nova simulação de previsão de preços de Cypher sugerem que CYPR pode aumentar 746.96% em 2034, atingindo potencialmente $0.327665 nas melhores circunstâncias. A faixa de preço prevista para o ano é entre $0.327665 e $0.14627.
Quanto será Cypher em 2035?
Com base em nossa previsão experimental para o preço de Cypher, CYPR poderia aumentar 897.93%, com o valor potencialmente atingindo $0.386071 em 2035. A faixa de preço esperada para o ano está entre $0.386071 e $0.172937.
Quanto será Cypher em 2036?
Nossa recente simulação de previsão de preços de Cypher sugere que o valor de CYPR pode aumentar 1964.7% em 2036, possivelmente atingindo $0.798771 se as condições forem ideais. A faixa de preço esperada para 2036 está entre $0.798771 e $0.286266.
Quanto será Cypher em 2037?
De acordo com a simulação experimental, o valor de Cypher poderia aumentar 4830.69% em 2037, com um pico de $1.90 sob condições favoráveis. O preço é esperado para cair entre $1.90 e $0.743424 ao longo do ano.
Previsões relacionadas
Como ler e prever os movimentos de preço de Cypher?
Traders de Cypher 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 Cypher
Médias móveis são ferramentas populares para a previsão de preço de Cypher. Uma média móvel simples (SMA) calcula o preço médio de fechamento de CYPR 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 CYPR 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 CYPR.
Como ler gráficos de Cypher 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 Cypher 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 CYPR 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 Cypher?
A ação de preço de Cypher 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 CYPR. A capitalização de mercado de Cypher pode mudar rapidamente.
Traders frequentemente monitoram a atividade de "baleias" de CYPR, grandes detentores de Cypher, pois suas ações podem influenciar significativamente os movimentos de preço no relativamente pequeno mercado de Cypher.
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