Previsão de Preço Elympics - Projeção ELP
$0.002881
-2.0079%
Add to portfolio
Add to favorites
Sentiment
Altista 13.33%
Baixista 86.67%
SMA 50
$0.00341
SMA 200
—
RSI (14)
37.23
Momentum (10)
-0
MACD (12, 26)
0
Hull Moving Average (9)
0.002938
Previsão de Preço Elympics até $0.002971 até 2026
| Ano | Preço Mínimo | Preço Máximo |
|---|---|---|
| 2026 | $0.000995 | $0.002971 |
| 2027 | $0.000958 | $0.002517 |
| 2028 | $0.001729 | $0.004236 |
| 2029 | $0.003799 | $0.012499 |
| 2030 | $0.003231 | $0.009343 |
| 2031 | $0.00382 | $0.008529 |
| 2032 | $0.005831 | $0.015821 |
| 2033 | $0.013551 | $0.042141 |
| 2034 | $0.010895 | $0.0244062 |
| 2035 | $0.012881 | $0.028756 |
Calculadora de lucro do investimento
Se você abrir um short de $10,000.00 em Elympics hoje e fechar em Apr 06, 2026, nossa previsão mostra que pode lucrar cerca de $3,954.79, com um retorno de 39.55% nos próximos 90 dias.
$
≈ $3,954.79
(39.55% ROI)
Previsão de preço de longo prazo de Elympics para os anos 2027, 2028, 2029, 2030, 2031, 2032 e 2037
[
'name' => 'Elympics'
'name_with_ticker' => 'Elympics <small>ELP</small>'
'name_lang' => 'Elympics'
'name_lang_with_ticker' => 'Elympics <small>ELP</small>'
'name_with_lang' => 'Elympics'
'name_with_lang_with_ticker' => 'Elympics <small>ELP</small>'
'image' => '/uploads/coins/elympics.png?1753327675'
'price_for_sd' => 0.002881
'ticker' => 'ELP'
'marketcap' => '$3.09M'
'low24h' => '$0.002858'
'high24h' => '$0.002946'
'volume24h' => '$47.68K'
'current_supply' => '1.07B'
'max_supply' => '3.5B'
'algo' => null
'proof' => null
'ico_price_and_roi' => '—'
'price' => '$0.002881'
'change_24h_pct' => '-2.0079%'
'ath_price' => '$0.01138'
'ath_days' => 166
'ath_exchange' => null
'ath_pair' => null
'ath_date' => '24 de jul. de 2025'
'ath_pct' => '-74.66%'
'fdv' => '$10.09M'
'new_prediction' => true
'change_24h_pct_is_increased' => false
'change_30d_pct' => null
'change_30d_pct_is_increased' => false
'max_price' => '$0.142083'
'max_price_year' => 2037
'next_week_prediction_price' => '$0.002906'
'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' => '$0.002546'
'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' => '$0.000995'
'current_year_max_price_prediction' => '$0.002971'
'current_year_max_price_prediction_is_increased' => true
'grand_prediction_year' => 2030
'grand_prediction_min_price' => '$0.003231'
'grand_prediction_max_price' => '$0.009343'
'grand_prediction_max_price_is_increased' => true
'prediction_table' => [
0 => [
'items' => [
106 => 0.0029362251832679
107 => 0.0029471879822525
108 => 0.0029718877281391
109 => 0.0027608311038638
110 => 0.0028555893318665
111 => 0.0029112509131728
112 => 0.0026597698638452
113 => 0.0029062799414008
114 => 0.0027571570775938
115 => 0.0027065425378674
116 => 0.0027746883476504
117 => 0.002748131859304
118 => 0.0027253001500731
119 => 0.0027125596640237
120 => 0.0027625984257497
121 => 0.0027602640577059
122 => 0.002678390931417
123 => 0.0025715907757486
124 => 0.0026074364135865
125 => 0.0025944133573053
126 => 0.0025472161213347
127 => 0.0025790213597629
128 => 0.0024389671859879
129 => 0.0021980112593905
130 => 0.0023571941251804
131 => 0.0023510657580051
201 => 0.002347975557376
202 => 0.0024675970815258
203 => 0.002456098232117
204 => 0.0024352277078428
205 => 0.0025468328177895
206 => 0.0025060954513584
207 => 0.0026316384157685
208 => 0.0027143291317388
209 => 0.0026933560914043
210 => 0.0027711271094533
211 => 0.0026082622246843
212 => 0.0026623594063995
213 => 0.0026735087605756
214 => 0.0025454556280568
215 => 0.0024579795860889
216 => 0.0024521459313896
217 => 0.0023004745295584
218 => 0.0023814961681678
219 => 0.0024527918572409
220 => 0.0024186467549439
221 => 0.0024078374356125
222 => 0.002463059903821
223 => 0.0024673511625492
224 => 0.0023695100087779
225 => 0.0023898542828733
226 => 0.0024746932878055
227 => 0.0023877165576235
228 => 0.0022187349784482
301 => 0.0021768252104596
302 => 0.0021712336748596
303 => 0.0020575710601689
304 => 0.0021796258215559
305 => 0.0021263456473463
306 => 0.0022946570792801
307 => 0.0021985184920318
308 => 0.0021943741496853
309 => 0.0021881093683857
310 => 0.0020902752605779
311 => 0.0021116947125059
312 => 0.0021828962329892
313 => 0.0022083017376402
314 => 0.0022056517353639
315 => 0.002182547306695
316 => 0.0021931243958258
317 => 0.0021590519064333
318 => 0.0021470202012712
319 => 0.0021090448301986
320 => 0.0020532315256859
321 => 0.0020609927080013
322 => 0.001950411947416
323 => 0.0018901616800839
324 => 0.0018734852001722
325 => 0.0018511847142761
326 => 0.0018760040993935
327 => 0.001950098686015
328 => 0.001860724894506
329 => 0.0017074997978064
330 => 0.0017167088872009
331 => 0.0017373989768672
401 => 0.0016988431316528
402 => 0.0016623532599041
403 => 0.0016940782428727
404 => 0.0016291547494703
405 => 0.0017452446708692
406 => 0.0017421047638336
407 => 0.0017853759075786
408 => 0.0018124342417755
409 => 0.0017500735416913
410 => 0.0017343899942613
411 => 0.0017433240556549
412 => 0.0015956639216867
413 => 0.0017733089243992
414 => 0.0017748452057595
415 => 0.001761690632049
416 => 0.0018562811118192
417 => 0.002055896527645
418 => 0.0019807931786999
419 => 0.0019517108919775
420 => 0.0018964254436594
421 => 0.0019700900210182
422 => 0.0019644337308235
423 => 0.0019388538414785
424 => 0.0019233830445886
425 => 0.0019518884622188
426 => 0.0019198509078887
427 => 0.0019140960827979
428 => 0.0018792281040591
429 => 0.0018667818220413
430 => 0.0018575670903361
501 => 0.0018474225761494
502 => 0.0018697988465897
503 => 0.0018190912739286
504 => 0.0017579429122239
505 => 0.0017528590875826
506 => 0.0017668959743917
507 => 0.001760685696902
508 => 0.0017528293551632
509 => 0.0017378294592366
510 => 0.0017333793105373
511 => 0.001747840134905
512 => 0.0017315147073123
513 => 0.0017556037650173
514 => 0.0017490528742299
515 => 0.0017124601308108
516 => 0.0016668520241418
517 => 0.0016664460163262
518 => 0.0016566198245567
519 => 0.0016441046919603
520 => 0.0016406232683795
521 => 0.0016914064532952
522 => 0.001796526126258
523 => 0.0017758886191548
524 => 0.0017908013330537
525 => 0.0018641571257806
526 => 0.0018874747264028
527 => 0.0018709244457888
528 => 0.0018482694009074
529 => 0.0018492661079059
530 => 0.0019266852544139
531 => 0.0019315137916173
601 => 0.0019437139473853
602 => 0.0019593945953107
603 => 0.0018735949279355
604 => 0.0018452249512884
605 => 0.0018317816824466
606 => 0.0017903816176137
607 => 0.0018350280381627
608 => 0.0018090144808591
609 => 0.001812524598489
610 => 0.0018102386297778
611 => 0.0018114869232706
612 => 0.0017452122213703
613 => 0.001769359239447
614 => 0.0017292101385033
615 => 0.0016754549992877
616 => 0.0016752747932121
617 => 0.0016884312873803
618 => 0.0016806052898354
619 => 0.0016595457316669
620 => 0.0016625371425064
621 => 0.0016363292358418
622 => 0.001665719256885
623 => 0.0016665620575259
624 => 0.001655245298539
625 => 0.0017005246809974
626 => 0.0017190756809351
627 => 0.0017116267477414
628 => 0.0017185530439249
629 => 0.0017767462007477
630 => 0.0017862342244553
701 => 0.0017904481778425
702 => 0.0017848020385455
703 => 0.0017196167080049
704 => 0.0017225079546038
705 => 0.0017012939054333
706 => 0.0016833702693657
707 => 0.0016840871208113
708 => 0.0016933021996596
709 => 0.0017335449894477
710 => 0.0018182335681145
711 => 0.0018214474377683
712 => 0.001825342741544
713 => 0.0018094985834655
714 => 0.0018047198337809
715 => 0.0018110242381149
716 => 0.0018428288155482
717 => 0.0019246388235653
718 => 0.0018957217028254
719 => 0.001872211633542
720 => 0.0018928363025727
721 => 0.0018896612964369
722 => 0.0018628610494377
723 => 0.0018621088557654
724 => 0.0018106706132167
725 => 0.0017916550661386
726 => 0.001775764251711
727 => 0.0017584118971964
728 => 0.0017481248397839
729 => 0.0017639304353534
730 => 0.0017675453620665
731 => 0.0017329861511192
801 => 0.0017282758583677
802 => 0.0017564976560397
803 => 0.0017440782950989
804 => 0.0017568519158118
805 => 0.0017598155053873
806 => 0.0017593382992084
807 => 0.0017463710600317
808 => 0.0017546359915943
809 => 0.0017350869645541
810 => 0.0017138303338169
811 => 0.0017002699277414
812 => 0.0016884366749136
813 => 0.0016950024513352
814 => 0.0016715966572559
815 => 0.0016641086726644
816 => 0.0017518360187478
817 => 0.0018166411525275
818 => 0.0018156988602167
819 => 0.0018099628981125
820 => 0.0018014404219232
821 => 0.0018422053433318
822 => 0.0018280036598334
823 => 0.0018383365711688
824 => 0.0018409667307746
825 => 0.001848927431748
826 => 0.0018517726981006
827 => 0.0018431723270184
828 => 0.00181430843122
829 => 0.0017423823471872
830 => 0.0017089005609092
831 => 0.0016978510137542
901 => 0.0016982526438072
902 => 0.0016871738939898
903 => 0.0016904370823258
904 => 0.0016860390902564
905 => 0.0016777103572655
906 => 0.0016944881755427
907 => 0.001696421662803
908 => 0.0016925055195371
909 => 0.0016934279130426
910 => 0.0016610039194076
911 => 0.0016634690452224
912 => 0.0016497429114322
913 => 0.0016471694268176
914 => 0.0016124709558671
915 => 0.0015509975849547
916 => 0.0015850597998047
917 => 0.0015439174341381
918 => 0.0015283361968515
919 => 0.0016020953507864
920 => 0.0015946919774918
921 => 0.0015820206205805
922 => 0.0015632770427665
923 => 0.0015563248674295
924 => 0.001514085650873
925 => 0.0015115899326214
926 => 0.0015325248289016
927 => 0.0015228640945941
928 => 0.0015092967648201
929 => 0.0014601572716772
930 => 0.0014049082118574
1001 => 0.0014065758336902
1002 => 0.0014241495316735
1003 => 0.0014752474286962
1004 => 0.0014552825963268
1005 => 0.0014407978813728
1006 => 0.0014380853296709
1007 => 0.0014720385933325
1008 => 0.0015200895748423
1009 => 0.0015426340202866
1010 => 0.0015202931595363
1011 => 0.0014946291816237
1012 => 0.0014961912290438
1013 => 0.0015065828307203
1014 => 0.0015076748411272
1015 => 0.0014909702298056
1016 => 0.0014956724800448
1017 => 0.0014885293319487
1018 => 0.0014446918452681
1019 => 0.0014438989641442
1020 => 0.0014331405379378
1021 => 0.001432814777068
1022 => 0.0014145120102757
1023 => 0.0014119513266804
1024 => 0.0013756100723159
1025 => 0.0013995299959901
1026 => 0.0013834857670418
1027 => 0.0013593033295657
1028 => 0.0013551342682299
1029 => 0.0013550089412119
1030 => 0.0013798388974057
1031 => 0.0013992398434952
1101 => 0.0013837648632735
1102 => 0.0013802415102469
1103 => 0.0014178617027279
1104 => 0.001413074190319
1105 => 0.0014089282354491
1106 => 0.0015157871364759
1107 => 0.0014311999780091
1108 => 0.0013943151488514
1109 => 0.0013486631685296
1110 => 0.0013635276835196
1111 => 0.0013666598552332
1112 => 0.0012568750719473
1113 => 0.001212335399041
1114 => 0.0011970510617418
1115 => 0.0011882547095372
1116 => 0.0011922633176945
1117 => 0.0011521723880963
1118 => 0.001179114155829
1119 => 0.0011443987995989
1120 => 0.0011385786571534
1121 => 0.0012006540145003
1122 => 0.0012092914378361
1123 => 0.0011724415064483
1124 => 0.0011961051278612
1125 => 0.001187524369788
1126 => 0.0011449938947423
1127 => 0.0011433695434286
1128 => 0.0011220292460692
1129 => 0.0010886358129975
1130 => 0.0010733741180184
1201 => 0.0010654256947651
1202 => 0.0010687053691111
1203 => 0.0010670470654021
1204 => 0.0010562255119809
1205 => 0.0010676673441769
1206 => 0.0010384381910075
1207 => 0.0010267989067002
1208 => 0.0010215417120079
1209 => 0.00099559915620276
1210 => 0.0010368852991956
1211 => 0.0010450191894744
1212 => 0.0010531691060296
1213 => 0.0011241085654588
1214 => 0.0011205646305385
1215 => 0.0011526000762513
1216 => 0.0011513552377403
1217 => 0.0011422182096832
1218 => 0.0011036705912785
1219 => 0.0011190349849294
1220 => 0.0010717457694289
1221 => 0.0011071780650359
1222 => 0.0010910082450089
1223 => 0.0011017110326194
1224 => 0.0010824664554643
1225 => 0.0010931171990511
1226 => 0.0010469480366069
1227 => 0.0010038359223342
1228 => 0.0010211854956386
1229 => 0.0010400464659848
1230 => 0.0010809418553814
1231 => 0.0010565848988365
]
'min_raw' => 0.00099559915620276
'max_raw' => 0.0029718877281391
'avg_raw' => 0.0019837434421709
'max_pct' => '3.13%'
'is_grow' => true
'min' => '$0.000995'
'max' => '$0.002971'
'avg' => '$0.001983'
'bar_min_pct' => 50.898974802884
'bar_max_pct' => 51.045822849954
'min_diff' => -0.0018860208437972
'max_diff' => 9.0267728139115E-5
'year' => 2026
]
1 => [
'items' => [
101 => 0.0010653445814485
102 => 0.0010360011110513
103 => 0.00097545715007377
104 => 0.00097579982231785
105 => 0.00096648645294335
106 => 0.00095843834202958
107 => 0.0010593825882954
108 => 0.0010468285755798
109 => 0.0010268253993462
110 => 0.0010536004456295
111 => 0.001060680192844
112 => 0.0010608817432942
113 => 0.0010804161258986
114 => 0.0010908416293963
115 => 0.0010926791695744
116 => 0.0011234169426707
117 => 0.0011337198387715
118 => 0.0011761560096904
119 => 0.0010899570982634
120 => 0.0010881818884073
121 => 0.0010539772254395
122 => 0.001032284087431
123 => 0.0010554625731582
124 => 0.0010759955473338
125 => 0.0010546152421826
126 => 0.0010574070586724
127 => 0.0010287057458421
128 => 0.0010389651146567
129 => 0.001047801865166
130 => 0.0010429227309349
131 => 0.0010356184308382
201 => 0.0010743120776063
202 => 0.001072128830414
203 => 0.0011081612438476
204 => 0.0011362510868216
205 => 0.0011865931070911
206 => 0.001134058584551
207 => 0.0011321440177438
208 => 0.0011508592153902
209 => 0.0011337169735722
210 => 0.0011445502786711
211 => 0.0011848476941575
212 => 0.0011856991150469
213 => 0.0011714367181557
214 => 0.0011705688500087
215 => 0.0011733080993452
216 => 0.0011893519682678
217 => 0.0011837457474879
218 => 0.0011902334081065
219 => 0.0011983463270527
220 => 0.0012319047996203
221 => 0.0012399956337446
222 => 0.0012203391014389
223 => 0.0012221138662213
224 => 0.0012147617835551
225 => 0.0012076597638209
226 => 0.0012236240670167
227 => 0.0012527991448863
228 => 0.0012526176482411
301 => 0.0012593856992243
302 => 0.0012636021389174
303 => 0.0012455020931324
304 => 0.0012337196288836
305 => 0.0012382377754143
306 => 0.0012454623901093
307 => 0.0012358949302396
308 => 0.0011768401358455
309 => 0.0011947535880298
310 => 0.0011917719136632
311 => 0.0011875256467813
312 => 0.0012055377614733
313 => 0.0012038004490704
314 => 0.0011517611976667
315 => 0.0011550925817007
316 => 0.0011519637901637
317 => 0.0011620735557101
318 => 0.0011331710130553
319 => 0.0011420612405143
320 => 0.0011476371078359
321 => 0.0011509213365242
322 => 0.0011627862225628
323 => 0.0011613940151302
324 => 0.001162699680994
325 => 0.0011802921747755
326 => 0.0012692689713076
327 => 0.0012741117820266
328 => 0.0012502640108714
329 => 0.0012597907250714
330 => 0.0012415015170708
331 => 0.0012537791849286
401 => 0.001262179253458
402 => 0.0012242209590139
403 => 0.0012219733151643
404 => 0.0012036086210964
405 => 0.001213476767459
406 => 0.0011977758370512
407 => 0.001201628296178
408 => 0.001190856484608
409 => 0.0012102436007878
410 => 0.00123192140913
411 => 0.0012373980795998
412 => 0.0012229913174486
413 => 0.0012125598721992
414 => 0.0011942456906729
415 => 0.0012247025827092
416 => 0.0012336091060976
417 => 0.0012246558005335
418 => 0.0012225811240007
419 => 0.0012186496157199
420 => 0.0012234152120679
421 => 0.0012335605992585
422 => 0.0012287762220153
423 => 0.0012319363874743
424 => 0.001219893095493
425 => 0.0012455080850007
426 => 0.0012861908529219
427 => 0.0012863216546731
428 => 0.0012815372516403
429 => 0.0012795795770007
430 => 0.0012844886648542
501 => 0.0012871516436333
502 => 0.0013030267335787
503 => 0.0013200613375816
504 => 0.0013995544016829
505 => 0.0013772330673799
506 => 0.0014477640429141
507 => 0.0015035448872607
508 => 0.0015202711234796
509 => 0.0015048837731885
510 => 0.0014522444790509
511 => 0.0014496617441515
512 => 0.0015283270733298
513 => 0.0015061005147366
514 => 0.0015034567363162
515 => 0.001475331400658
516 => 0.0014919569574226
517 => 0.001488320704276
518 => 0.0014825807007924
519 => 0.001514301104953
520 => 0.0015736788698416
521 => 0.0015644242883426
522 => 0.0015575161725612
523 => 0.0015272468201296
524 => 0.001545475731198
525 => 0.0015389847651184
526 => 0.0015668740746655
527 => 0.0015503530655136
528 => 0.0015059321266948
529 => 0.001513006307615
530 => 0.0015119370594002
531 => 0.0015339421118934
601 => 0.0015273367413339
602 => 0.0015106472547861
603 => 0.0015734759230964
604 => 0.0015693961788477
605 => 0.0015751803234329
606 => 0.00157772668276
607 => 0.0016159693859951
608 => 0.0016316361978806
609 => 0.0016351928384647
610 => 0.0016500750980412
611 => 0.001634822554289
612 => 0.001695843604177
613 => 0.0017364190416755
614 => 0.0017835495003229
615 => 0.0018524197678799
616 => 0.0018783156255669
617 => 0.0018736377706605
618 => 0.0019258544215167
619 => 0.0020196865823943
620 => 0.0018926039331381
621 => 0.0020264222713857
622 => 0.0019840569305035
623 => 0.0018836094693918
624 => 0.0018771418370939
625 => 0.0019451660239778
626 => 0.0020960371234009
627 => 0.0020582456241612
628 => 0.0020960989367552
629 => 0.0020519410369173
630 => 0.0020497482249983
701 => 0.0020939542861223
702 => 0.0021972441574856
703 => 0.0021481750113638
704 => 0.0020778223581501
705 => 0.0021297696624746
706 => 0.0020847680999726
707 => 0.0019833669845114
708 => 0.002058216725714
709 => 0.0020081668353697
710 => 0.0020227740541707
711 => 0.002127971479315
712 => 0.0021153138468038
713 => 0.0021316939953385
714 => 0.0021027834619178
715 => 0.0020757764649302
716 => 0.002025365899487
717 => 0.0020104418162701
718 => 0.002014566295959
719 => 0.0020104397723828
720 => 0.0019822355243143
721 => 0.0019761448196292
722 => 0.0019659933783143
723 => 0.001969139734457
724 => 0.0019500520548759
725 => 0.0019860744499612
726 => 0.0019927605239173
727 => 0.0020189746190419
728 => 0.0020216962533596
729 => 0.0020947021351474
730 => 0.0020544917222727
731 => 0.002081468338829
801 => 0.0020790552963305
802 => 0.0018857864704574
803 => 0.0019124172094374
804 => 0.0019538462821041
805 => 0.0019351825410235
806 => 0.0019087963777785
807 => 0.0018874881362215
808 => 0.0018552039713831
809 => 0.0019006433134307
810 => 0.0019603912162878
811 => 0.0020232115587752
812 => 0.0020986860841218
813 => 0.0020818410486847
814 => 0.0020218006150228
815 => 0.0020244939850173
816 => 0.0020411433385213
817 => 0.0020195809129803
818 => 0.0020132217327397
819 => 0.0020402696848081
820 => 0.0020404559491887
821 => 0.0020156457726976
822 => 0.0019880738017421
823 => 0.0019879582741771
824 => 0.0019830521082592
825 => 0.0020528138329349
826 => 0.0020911757278007
827 => 0.0020955738572238
828 => 0.0020908796986481
829 => 0.0020926862939794
830 => 0.0020703643526036
831 => 0.0021213856912224
901 => 0.0021682079170264
902 => 0.0021556585603
903 => 0.0021368452905709
904 => 0.0021218596150618
905 => 0.0021521284114017
906 => 0.0021507805895482
907 => 0.0021677989657308
908 => 0.0021670269138843
909 => 0.0021613042740676
910 => 0.0021556587646735
911 => 0.0021780425712815
912 => 0.0021715963944514
913 => 0.0021651402049281
914 => 0.002152191328446
915 => 0.0021539512958179
916 => 0.0021351412744651
917 => 0.0021264388978993
918 => 0.0019955760342702
919 => 0.0019606052010411
920 => 0.0019716077370719
921 => 0.001975230057614
922 => 0.0019600107061763
923 => 0.0019818313466073
924 => 0.0019784306229099
925 => 0.0019916608494596
926 => 0.001983395178301
927 => 0.0019837344043286
928 => 0.0020080419807791
929 => 0.0020150985736346
930 => 0.0020115095335546
1001 => 0.0020140231742015
1002 => 0.0020719489619681
1003 => 0.0020637137673101
1004 => 0.0020593389842816
1005 => 0.0020605508290783
1006 => 0.0020753521097955
1007 => 0.0020794956602764
1008 => 0.0020619391457269
1009 => 0.0020702188994814
1010 => 0.0021054730401112
1011 => 0.0021178099941201
1012 => 0.0021571836292425
1013 => 0.0021404570092319
1014 => 0.0021711594441725
1015 => 0.0022655282619484
1016 => 0.0023409166034132
1017 => 0.0022715863690472
1018 => 0.0024100274575
1019 => 0.0025178237030552
1020 => 0.0025136863036067
1021 => 0.0024948895348221
1022 => 0.002372166375169
1023 => 0.002259234693957
1024 => 0.0023537068406233
1025 => 0.0023539476695535
1026 => 0.0023458324283717
1027 => 0.0022954293623625
1028 => 0.0023440785109295
1029 => 0.002347940103675
1030 => 0.0023457786386179
1031 => 0.002307134726085
1101 => 0.002248132614236
1102 => 0.0022596614856602
1103 => 0.0022785460122356
1104 => 0.0022427936637034
1105 => 0.0022313686220362
1106 => 0.0022526099481987
1107 => 0.0023210539269003
1108 => 0.0023081149891957
1109 => 0.0023077771012419
1110 => 0.0023631353637056
1111 => 0.0023235107948424
1112 => 0.0022598069016494
1113 => 0.0022437208284671
1114 => 0.0021866261055471
1115 => 0.0022260616340323
1116 => 0.0022274808484968
1117 => 0.0022058824125667
1118 => 0.0022615594956894
1119 => 0.0022610464215666
1120 => 0.0023139035255514
1121 => 0.0024149464561485
1122 => 0.0023850630895503
1123 => 0.0023503119854976
1124 => 0.0023540903940517
1125 => 0.0023955302099835
1126 => 0.0023704747512922
1127 => 0.0023794848689304
1128 => 0.0023955165720913
1129 => 0.0024051888966531
1130 => 0.0023526986953959
1201 => 0.0023404607185863
1202 => 0.00231542611298
1203 => 0.0023088950516704
1204 => 0.0023292852155725
1205 => 0.0023239131277794
1206 => 0.0022273615690165
1207 => 0.002217271393918
1208 => 0.0022175808451828
1209 => 0.0021922086201359
1210 => 0.0021535098869076
1211 => 0.0022552078472503
1212 => 0.0022470400777727
1213 => 0.0022380234924046
1214 => 0.0022391279726643
1215 => 0.0022832716103854
1216 => 0.0022576660712
1217 => 0.0023257425937896
1218 => 0.0023117481073128
1219 => 0.0022973947150638
1220 => 0.00229541063904
1221 => 0.002289885807598
1222 => 0.0022709391048843
1223 => 0.0022480598228372
1224 => 0.0022329529390602
1225 => 0.0020597810528373
1226 => 0.0020919207476257
1227 => 0.0021288945368545
1228 => 0.0021416577407331
1229 => 0.0021198253973119
1230 => 0.0022718011788723
1231 => 0.0022995686186384
]
'min_raw' => 0.00095843834202958
'max_raw' => 0.0025178237030552
'avg_raw' => 0.0017381310225424
'max_pct' => '-12.62%'
'is_grow' => false
'min' => '$0.000958'
'max' => '$0.002517'
'avg' => '$0.001738'
'bar_min_pct' => 50.865420500042
'bar_max_pct' => 50.886035342412
'min_diff' => -3.7160814173178E-5
'max_diff' => -0.00045406402508394
'year' => 2027
]
2 => [
'items' => [
101 => 0.0022154592323615
102 => 0.0021997258003527
103 => 0.0022728326600555
104 => 0.0022287402867046
105 => 0.0022485950797247
106 => 0.0022056798772064
107 => 0.0022928802555243
108 => 0.0022922159347421
109 => 0.0022582930180666
110 => 0.0022869644349467
111 => 0.0022819820706948
112 => 0.0022436831813166
113 => 0.0022940943986301
114 => 0.002294119401965
115 => 0.0022614693322125
116 => 0.002223341198761
117 => 0.0022165247890462
118 => 0.0022113895399819
119 => 0.0022473321232513
120 => 0.0022795581310212
121 => 0.0023395227419759
122 => 0.002354599269894
123 => 0.0024134439620594
124 => 0.002378404812971
125 => 0.0023939372139289
126 => 0.0024107998323611
127 => 0.0024188843917397
128 => 0.0024057110360736
129 => 0.0024971210644481
130 => 0.0025048388715738
131 => 0.0025074265855443
201 => 0.0024766036382892
202 => 0.0025039816296524
203 => 0.0024911723741573
204 => 0.0025244984984418
205 => 0.0025297244602589
206 => 0.0025252982565188
207 => 0.0025269570592858
208 => 0.0024489547259021
209 => 0.0024449098934211
210 => 0.002389758315534
211 => 0.0024122329911829
212 => 0.0023702176622966
213 => 0.0023835411558923
214 => 0.0023894140249183
215 => 0.0023863463714215
216 => 0.0024135036756233
217 => 0.0023904144191811
218 => 0.0023294780752047
219 => 0.0022685251291622
220 => 0.0022677599145758
221 => 0.0022517120797917
222 => 0.0022401124345503
223 => 0.0022423469377433
224 => 0.0022502216184463
225 => 0.0022396547437925
226 => 0.002241909722254
227 => 0.0022793573895586
228 => 0.002286867252172
229 => 0.0022613458047189
301 => 0.0021588735104678
302 => 0.0021337265524262
303 => 0.0021518016871806
304 => 0.0021431629369558
305 => 0.0017296997571324
306 => 0.0018268367982459
307 => 0.0017691212668785
308 => 0.0017957192390965
309 => 0.0017368066269348
310 => 0.0017649228133329
311 => 0.0017597307803439
312 => 0.0019159242679604
313 => 0.0019134855214883
314 => 0.0019146528203689
315 => 0.0018589346034187
316 => 0.0019476952359349
317 => 0.0019914219152414
318 => 0.0019833292706497
319 => 0.0019853660149442
320 => 0.0019503679999069
321 => 0.0019149916776563
322 => 0.0018757538919034
323 => 0.0019486528478954
324 => 0.0019405477284158
325 => 0.0019591379563721
326 => 0.0020064181402579
327 => 0.002013380326935
328 => 0.0020227375764326
329 => 0.0020193836685821
330 => 0.0020992873604812
331 => 0.0020896104961707
401 => 0.0021129289549351
402 => 0.0020649611160809
403 => 0.0020106809532683
404 => 0.0020209978376668
405 => 0.0020200042387361
406 => 0.0020073545839483
407 => 0.0019959350412101
408 => 0.0019769247199874
409 => 0.0020370761893344
410 => 0.0020346341495284
411 => 0.0020741679354269
412 => 0.0020671799547586
413 => 0.002020512509607
414 => 0.0020221792465402
415 => 0.002033388853423
416 => 0.0020721854308331
417 => 0.0020837028964809
418 => 0.0020783675475012
419 => 0.0020909959227917
420 => 0.0021009768757209
421 => 0.0020922493768101
422 => 0.0022158123567206
423 => 0.0021645003926809
424 => 0.0021895094869275
425 => 0.0021954740085432
426 => 0.002180196011845
427 => 0.0021835092622648
428 => 0.0021885279338441
429 => 0.0022190003249168
430 => 0.0022989686963492
501 => 0.0023343861436935
502 => 0.0024409412814948
503 => 0.0023314452177262
504 => 0.0023249481744419
505 => 0.0023441419724168
506 => 0.002406701118313
507 => 0.0024573994301801
508 => 0.0024742189850822
509 => 0.0024764419669231
510 => 0.0025079965700623
511 => 0.0025260830801232
512 => 0.0025041650112728
513 => 0.0024855917428395
514 => 0.0024190646007105
515 => 0.0024267652985593
516 => 0.0024798154703231
517 => 0.002554751962579
518 => 0.0026190552687478
519 => 0.002596538492124
520 => 0.0027683256033968
521 => 0.002785357593792
522 => 0.0027830043234296
523 => 0.00282180573225
524 => 0.0027447928375109
525 => 0.0027118683329554
526 => 0.0024896074942903
527 => 0.0025520537240534
528 => 0.0026428229863526
529 => 0.00263080933412
530 => 0.002564890269569
531 => 0.0026190052632262
601 => 0.0026011131539909
602 => 0.0025870009050926
603 => 0.0026516518530895
604 => 0.0025805654800524
605 => 0.0026421138454033
606 => 0.0025631774302044
607 => 0.0025966413468629
608 => 0.0025776456093
609 => 0.0025899381795333
610 => 0.0025180760651283
611 => 0.002556851117707
612 => 0.0025164628954604
613 => 0.0025164437461844
614 => 0.0025155521739398
615 => 0.002563068738304
616 => 0.0025646182517621
617 => 0.0025295034389033
618 => 0.0025244428457739
619 => 0.0025431545109376
620 => 0.0025212480516238
621 => 0.0025314979460591
622 => 0.0025215585104845
623 => 0.0025193209341801
624 => 0.0025014915454946
625 => 0.0024938101546196
626 => 0.0024968222259067
627 => 0.0024865404737745
628 => 0.0024803453462076
629 => 0.0025143198071376
630 => 0.0024961686231886
701 => 0.0025115378778728
702 => 0.0024940226724056
703 => 0.0024333073392442
704 => 0.0023983893090902
705 => 0.0022837036730628
706 => 0.0023162283771731
707 => 0.0023377922896474
708 => 0.0023306654167033
709 => 0.002345976697521
710 => 0.0023469166858101
711 => 0.0023419388323362
712 => 0.002336175115716
713 => 0.0023333696572188
714 => 0.0023542792463879
715 => 0.002366417966685
716 => 0.0023399565167521
717 => 0.0023337569692679
718 => 0.0023605109561267
719 => 0.0023768308726553
720 => 0.0024973279669336
721 => 0.002488401152989
722 => 0.0025108057041913
723 => 0.0025082832955518
724 => 0.0025317668345366
725 => 0.0025701524958928
726 => 0.002492103713556
727 => 0.0025056502834458
728 => 0.0025023289773448
729 => 0.0025385901264623
730 => 0.0025387033298119
731 => 0.0025169629595371
801 => 0.0025287487669603
802 => 0.0025221702525834
803 => 0.002534058517202
804 => 0.0024882819299464
805 => 0.0025440328719465
806 => 0.0025756400635492
807 => 0.0025760789294352
808 => 0.0025910604874047
809 => 0.0026062826179751
810 => 0.0026355001720367
811 => 0.0026054677562501
812 => 0.002551442363847
813 => 0.0025553428226775
814 => 0.0025236677548786
815 => 0.0025242002184909
816 => 0.0025213578859987
817 => 0.0025298879397686
818 => 0.0024901537970623
819 => 0.002499479320936
820 => 0.0024864235329027
821 => 0.0025056219027124
822 => 0.0024849676304013
823 => 0.0025023273757104
824 => 0.0025098192663012
825 => 0.0025374645038698
826 => 0.0024808844063348
827 => 0.002365513757325
828 => 0.0023897660664808
829 => 0.0023538949962616
830 => 0.0023572150003812
831 => 0.0023639219370775
901 => 0.0023421825608717
902 => 0.0023463297487653
903 => 0.0023461815820304
904 => 0.0023449047611554
905 => 0.0023392495097897
906 => 0.0023310482764521
907 => 0.0023637194658627
908 => 0.0023692709375834
909 => 0.0023816111715368
910 => 0.0024183273373215
911 => 0.0024146585265328
912 => 0.0024206425091467
913 => 0.0024075795086992
914 => 0.0023578209555063
915 => 0.0023605230843403
916 => 0.0023268274944818
917 => 0.0023807494995461
918 => 0.0023679800570112
919 => 0.0023597475143388
920 => 0.0023575011887966
921 => 0.0023943083668546
922 => 0.0024053216514113
923 => 0.0023984589115496
924 => 0.0023843832318751
925 => 0.0024114126979513
926 => 0.0024186446427917
927 => 0.0024202636085376
928 => 0.0024681546400387
929 => 0.0024229401851955
930 => 0.0024338237538693
1001 => 0.0025187342498104
1002 => 0.0024417321468393
1003 => 0.0024825218781349
1004 => 0.0024805254330475
1005 => 0.0025013920793291
1006 => 0.0024788137590006
1007 => 0.002479093644341
1008 => 0.00249762181261
1009 => 0.0024716023418489
1010 => 0.0024651595549759
1011 => 0.0024562588910548
1012 => 0.0024756931651021
1013 => 0.0024873431334569
1014 => 0.0025812333224372
1015 => 0.0026418906664314
1016 => 0.0026392573711562
1017 => 0.0026633207606489
1018 => 0.002652479983287
1019 => 0.0026174722535331
1020 => 0.0026772261794852
1021 => 0.0026583175371035
1022 => 0.0026598763426075
1023 => 0.0026598183237888
1024 => 0.0026723909179504
1025 => 0.0026634820827255
1026 => 0.0026459218540242
1027 => 0.0026575791533377
1028 => 0.0026921971647381
1029 => 0.0027996525343351
1030 => 0.0028597859827558
1031 => 0.0027960324252343
1101 => 0.0028400087755185
1102 => 0.0028136386357238
1103 => 0.0028088463968794
1104 => 0.0028364667946846
1105 => 0.0028641355383398
1106 => 0.0028623731589843
1107 => 0.0028422870718963
1108 => 0.0028309409509659
1109 => 0.0029168575798803
1110 => 0.0029801594885129
1111 => 0.0029758427227256
1112 => 0.0029948955230235
1113 => 0.0030508351339794
1114 => 0.0030559495509471
1115 => 0.0030553052519627
1116 => 0.0030426286358739
1117 => 0.0030977084475363
1118 => 0.0031436569954621
1119 => 0.003039694365512
1120 => 0.0030792819740262
1121 => 0.0030970541269214
1122 => 0.0031231489201316
1123 => 0.0031671752102724
1124 => 0.003214999438762
1125 => 0.0032217623090364
1126 => 0.0032169637289436
1127 => 0.0031854223646704
1128 => 0.0032377522061455
1129 => 0.0032684057999958
1130 => 0.0032866593136386
1201 => 0.0033329471871418
1202 => 0.0030971638816873
1203 => 0.002930264738896
1204 => 0.0029042010276962
1205 => 0.0029572026093257
1206 => 0.0029711787037217
1207 => 0.0029655449575952
1208 => 0.0027776847985773
1209 => 0.0029032119828376
1210 => 0.0030382686784762
1211 => 0.0030434567561914
1212 => 0.0031110689619304
1213 => 0.003133086267637
1214 => 0.0031875229553913
1215 => 0.0031841179257507
1216 => 0.003197372392942
1217 => 0.0031943254204701
1218 => 0.0032951579215379
1219 => 0.0034063911439871
1220 => 0.0034025394911936
1221 => 0.0033865483994148
1222 => 0.0034102978975927
1223 => 0.0035251025036368
1224 => 0.0035145331352185
1225 => 0.0035248003763402
1226 => 0.0036601614769702
1227 => 0.0038361501626812
1228 => 0.0037543857491933
1229 => 0.0039317909993859
1230 => 0.004043458200534
1231 => 0.0042365750783154
]
'min_raw' => 0.0017296997571324
'max_raw' => 0.0042365750783154
'avg_raw' => 0.0029831374177239
'max_pct' => '47.02%'
'is_grow' => true
'min' => '$0.001729'
'max' => '$0.004236'
'avg' => '$0.002983'
'bar_min_pct' => 51.561829867501
'bar_max_pct' => 51.49087294937
'min_diff' => 0.00077126141510284
'max_diff' => 0.0017187513752602
'year' => 2028
]
3 => [
'items' => [
101 => 0.0042123958940965
102 => 0.0042875748774597
103 => 0.0041691101079966
104 => 0.0038970910516294
105 => 0.0038540429947121
106 => 0.0039402262948108
107 => 0.0041520995284601
108 => 0.0039335536526904
109 => 0.0039777651987239
110 => 0.003965032270492
111 => 0.0039643537868579
112 => 0.003990248747576
113 => 0.0039526867564641
114 => 0.0037996524474012
115 => 0.0038697871694079
116 => 0.0038427047850951
117 => 0.0038727547096156
118 => 0.0040349217587212
119 => 0.003963223840732
120 => 0.0038876959083963
121 => 0.0039824246965352
122 => 0.0041030469961794
123 => 0.0040954986694467
124 => 0.0040808517606297
125 => 0.0041634156187443
126 => 0.0042997869234092
127 => 0.0043366475390758
128 => 0.0043638572919788
129 => 0.0043676090571915
130 => 0.0044062545705923
131 => 0.0041984479051133
201 => 0.0045282424200821
202 => 0.0045851888224276
203 => 0.0045744852589732
204 => 0.0046377787885093
205 => 0.0046191562265179
206 => 0.0045921750559828
207 => 0.0046925087632174
208 => 0.0045774842643857
209 => 0.0044142214694758
210 => 0.0043246522712163
211 => 0.0044426042168255
212 => 0.0045146333540534
213 => 0.0045622400318476
214 => 0.0045766457837833
215 => 0.0042145793450047
216 => 0.0040194456156283
217 => 0.0041445240989458
218 => 0.004297128481049
219 => 0.0041976001800655
220 => 0.0042015015010321
221 => 0.004059600299407
222 => 0.0043096835887178
223 => 0.0042732485569967
224 => 0.0044622735660179
225 => 0.0044171612305945
226 => 0.0045713037875428
227 => 0.0045307128864187
228 => 0.0046992034475781
301 => 0.0047664188941244
302 => 0.0048792840901246
303 => 0.0049623081877463
304 => 0.0050110615258677
305 => 0.0050081345583161
306 => 0.0052013195727696
307 => 0.0050874051191167
308 => 0.0049443017177533
309 => 0.004941713428708
310 => 0.005015828708065
311 => 0.0051711540010634
312 => 0.0052114275896468
313 => 0.0052339350314409
314 => 0.0051994641008435
315 => 0.0050758181257257
316 => 0.0050224284205691
317 => 0.0050679179962112
318 => 0.0050122881541647
319 => 0.0051083208685138
320 => 0.005240194296796
321 => 0.0052129629553397
322 => 0.005303993247077
323 => 0.0053982000223591
324 => 0.0055329199421035
325 => 0.0055681407177889
326 => 0.0056263593206706
327 => 0.0056862853868508
328 => 0.0057055320242551
329 => 0.0057422798269407
330 => 0.0057420861478813
331 => 0.0058528281246869
401 => 0.005974979954497
402 => 0.006021089442429
403 => 0.0061271156674365
404 => 0.0059455494727132
405 => 0.0060832695170929
406 => 0.0062074964444798
407 => 0.0060593879803741
408 => 0.0062635209932975
409 => 0.006271447015614
410 => 0.0063911205423855
411 => 0.006269808496329
412 => 0.0061977737906224
413 => 0.0064057352868921
414 => 0.0065063613042112
415 => 0.006476051928873
416 => 0.0062453960859907
417 => 0.0061111444921388
418 => 0.0057597821758298
419 => 0.0061759860172203
420 => 0.0063787067675291
421 => 0.0062448710882212
422 => 0.0063123700201076
423 => 0.0066806223058775
424 => 0.0068208289337289
425 => 0.0067916669352541
426 => 0.006796594832949
427 => 0.0068722477844073
428 => 0.0072077346340148
429 => 0.0070067031372057
430 => 0.0071603841840098
501 => 0.0072418960570965
502 => 0.0073176088275254
503 => 0.0071316821926188
504 => 0.00688979437241
505 => 0.00681317834599
506 => 0.0062315637675269
507 => 0.0062012882028939
508 => 0.0061842936110218
509 => 0.0060771451132013
510 => 0.005992955744358
511 => 0.0059260052325029
512 => 0.00575030709628
513 => 0.0058096000595823
514 => 0.0055295739014939
515 => 0.0057087247139212
516 => 0.0052617962041441
517 => 0.0056340115476388
518 => 0.0054314316587296
519 => 0.0055674586057635
520 => 0.0055669840205598
521 => 0.0053165152836876
522 => 0.0051720501434089
523 => 0.0052641089534619
524 => 0.0053628033054761
525 => 0.0053788161320427
526 => 0.0055067759356153
527 => 0.0055424867663057
528 => 0.0054342812821347
529 => 0.0052525346041725
530 => 0.0052947502122627
531 => 0.0051711946454583
601 => 0.0049546682671299
602 => 0.0051101812922333
603 => 0.0051632802764286
604 => 0.0051867318128317
605 => 0.0049738029879682
606 => 0.0049068961282864
607 => 0.0048712754775948
608 => 0.0052250481667283
609 => 0.0052444286332357
610 => 0.0051452754264619
611 => 0.0055934573231724
612 => 0.0054920199567176
613 => 0.0056053503478057
614 => 0.0052909195883116
615 => 0.0053029312667615
616 => 0.0051540747062405
617 => 0.0052374244335333
618 => 0.0051785155327698
619 => 0.005230690599246
620 => 0.005261964118966
621 => 0.0054107962535902
622 => 0.0056357109715439
623 => 0.0053885656957916
624 => 0.0052808809599608
625 => 0.0053476879644283
626 => 0.0055256038210493
627 => 0.0057951554511753
628 => 0.0056355754609086
629 => 0.005706394350745
630 => 0.0057218651276611
701 => 0.0056041967508108
702 => 0.0057994940520702
703 => 0.0059041554624075
704 => 0.0060115164127863
705 => 0.0061047349178147
706 => 0.0059686340882871
707 => 0.0061142814851692
708 => 0.0059969153935088
709 => 0.0058916258762059
710 => 0.005891785556942
711 => 0.0058257359047035
712 => 0.0056977563806996
713 => 0.0056741549929151
714 => 0.0057969323926967
715 => 0.0058953882402585
716 => 0.0059034975354354
717 => 0.0059580077514898
718 => 0.0059902663358508
719 => 0.0063064443160083
720 => 0.006433613715189
721 => 0.0065891140493137
722 => 0.0066496901929739
723 => 0.0068320026676416
724 => 0.0066847705376522
725 => 0.0066529159401955
726 => 0.0062106855106075
727 => 0.0062831007186783
728 => 0.006399044453828
729 => 0.0062125973800954
730 => 0.0063308551341781
731 => 0.0063542017198758
801 => 0.0062062619798748
802 => 0.0062852829871081
803 => 0.0060754266199923
804 => 0.0056402852668757
805 => 0.005799978488788
806 => 0.0059175664522726
807 => 0.0057497539298887
808 => 0.0060505513810204
809 => 0.005874831719789
810 => 0.0058191370232099
811 => 0.0056018521552619
812 => 0.0057044022488718
813 => 0.0058431027188551
814 => 0.0057574019540658
815 => 0.0059352439090382
816 => 0.0061871155459962
817 => 0.0063666142737077
818 => 0.0063803939571769
819 => 0.0062649883007391
820 => 0.0064499266016897
821 => 0.0064512736753104
822 => 0.006242662516343
823 => 0.0061148893430272
824 => 0.0060858590092128
825 => 0.0061583824748134
826 => 0.0062464393506228
827 => 0.0063852805009396
828 => 0.0064691793002506
829 => 0.0066879428723689
830 => 0.006747134022541
831 => 0.0068121671509447
901 => 0.006899071465966
902 => 0.0070034223779582
903 => 0.00677510852322
904 => 0.0067841798582991
905 => 0.0065715771579874
906 => 0.006344380682393
907 => 0.0065167944869286
908 => 0.0067422026011117
909 => 0.0066904937306643
910 => 0.0066846754264226
911 => 0.0066944602002941
912 => 0.0066554734006306
913 => 0.0064791375506706
914 => 0.0063905827907416
915 => 0.0065048410237788
916 => 0.0065655641895891
917 => 0.0066597405241444
918 => 0.0066481313030893
919 => 0.0068907194271038
920 => 0.0069849818366117
921 => 0.0069608654785437
922 => 0.0069653034688208
923 => 0.0071359610586754
924 => 0.007325767397004
925 => 0.007503546080001
926 => 0.0076843901921176
927 => 0.0074663755564952
928 => 0.0073556811697995
929 => 0.0074698895212664
930 => 0.0074092889623791
1001 => 0.007757517749039
1002 => 0.007781628354686
1003 => 0.008129831960441
1004 => 0.0084603186456166
1005 => 0.0082527458799418
1006 => 0.0084484776486904
1007 => 0.0086601775148373
1008 => 0.0090685809037001
1009 => 0.0089310450101356
1010 => 0.0088256946711274
1011 => 0.0087261391098137
1012 => 0.0089332984289071
1013 => 0.0091998055834698
1014 => 0.0092572086719888
1015 => 0.0093502236050571
1016 => 0.0092524297762607
1017 => 0.0093702116714091
1018 => 0.0097860335172704
1019 => 0.0096736747839577
1020 => 0.009514107320086
1021 => 0.0098423587314389
1022 => 0.0099611516411624
1023 => 0.010794902493932
1024 => 0.011847547386084
1025 => 0.011411745488694
1026 => 0.011141229187745
1027 => 0.0112048069352
1028 => 0.011589197215536
1029 => 0.011712651173642
1030 => 0.011377060758378
1031 => 0.011495596966418
1101 => 0.012148743126942
1102 => 0.012499135086626
1103 => 0.012023255741457
1104 => 0.010710323501785
1105 => 0.0094997400158298
1106 => 0.00982084126959
1107 => 0.0097844383523456
1108 => 0.010486162420186
1109 => 0.0096709950653277
1110 => 0.0096847203929703
1111 => 0.010400955371395
1112 => 0.010209876158527
1113 => 0.0099003523052584
1114 => 0.0095019998824983
1115 => 0.0087656085858869
1116 => 0.0081133662786877
1117 => 0.0093925636455377
1118 => 0.0093374023290097
1119 => 0.009257520568228
1120 => 0.0094352887827384
1121 => 0.010298480772013
1122 => 0.01027858140278
1123 => 0.01015199176847
1124 => 0.010248008890384
1125 => 0.0098835200395508
1126 => 0.0099774571156675
1127 => 0.0094995482532205
1128 => 0.0097155830182837
1129 => 0.0098996882060835
1130 => 0.0099366500482582
1201 => 0.010019926965996
1202 => 0.009308334821749
1203 => 0.0096278188032683
1204 => 0.00981548571081
1205 => 0.0089675997951558
1206 => 0.0097987257324186
1207 => 0.0092959475856673
1208 => 0.0091252971311856
1209 => 0.0093550554866574
1210 => 0.0092655184320827
1211 => 0.0091885397303516
1212 => 0.0091455842921237
1213 => 0.0093142934708779
1214 => 0.0093064229860379
1215 => 0.0090303820245555
1216 => 0.0086702978431708
1217 => 0.0087911539138038
1218 => 0.0087472457703111
1219 => 0.0085881169940304
1220 => 0.0086953505759619
1221 => 0.0082231481508093
1222 => 0.0074107484212807
1223 => 0.007947444567084
1224 => 0.0079267823492837
1225 => 0.0079163635221117
1226 => 0.008319675842491
1227 => 0.0082809066688849
1228 => 0.0082105402391609
1229 => 0.0085868246593665
1230 => 0.0084494757842518
1231 => 0.0088727526538903
]
'min_raw' => 0.0037996524474012
'max_raw' => 0.012499135086626
'avg_raw' => 0.0081493937670135
'max_pct' => '333.75%'
'is_grow' => true
'min' => '$0.003799'
'max' => '$0.012499'
'avg' => '$0.008149'
'bar_min_pct' => 53.43089062365
'bar_max_pct' => 54.398511072434
'min_diff' => 0.0020699526902688
'max_diff' => 0.0082625600083104
'year' => 2029
]
4 => [
'items' => [
101 => 0.0091515501760657
102 => 0.009080838106287
103 => 0.0093430485234383
104 => 0.0087939381935763
105 => 0.0089763306186738
106 => 0.0090139214447014
107 => 0.0085821813680302
108 => 0.0082872497851533
109 => 0.0082675812110416
110 => 0.0077562104904086
111 => 0.0080293806017305
112 => 0.0082697589951465
113 => 0.0081546363988171
114 => 0.008118192024009
115 => 0.0083043784310833
116 => 0.0083188467094917
117 => 0.0079889684285005
118 => 0.0080575605690051
119 => 0.008343601197404
120 => 0.0080503530790741
121 => 0.0074806198869674
122 => 0.0073393181781473
123 => 0.0073204659254835
124 => 0.0069372444843835
125 => 0.0073487606339911
126 => 0.0071691228067402
127 => 0.0077365965506341
128 => 0.0074124585915446
129 => 0.0073984856519746
130 => 0.0073773635044299
131 => 0.0070475089793968
201 => 0.0071197261570304
202 => 0.0073597870544712
203 => 0.0074454434871577
204 => 0.007436508819466
205 => 0.007358610625109
206 => 0.0073942720195823
207 => 0.0072793942427302
208 => 0.0072388285087496
209 => 0.0071107918938225
210 => 0.0069226134408973
211 => 0.006948780808942
212 => 0.0065759500541266
213 => 0.0063728120712773
214 => 0.0063165861549402
215 => 0.0062413985097715
216 => 0.0063250787995287
217 => 0.0065748938714419
218 => 0.0062735638934906
219 => 0.0057569547821333
220 => 0.005788003869985
221 => 0.0058577619518307
222 => 0.005727768227807
223 => 0.0056047400775649
224 => 0.0057117030726111
225 => 0.0054928089817915
226 => 0.0058842142569274
227 => 0.0058736278411356
228 => 0.0060195195233664
301 => 0.0061107485862641
302 => 0.0059004951320448
303 => 0.0058476169568945
304 => 0.0058777387686392
305 => 0.0053798923176641
306 => 0.0059788348470874
307 => 0.0059840145269534
308 => 0.0059396629632652
309 => 0.0062585813699071
310 => 0.006931598681067
311 => 0.00667838249655
312 => 0.0065803295364053
313 => 0.0063939307874941
314 => 0.0066422960531558
315 => 0.0066232254758547
316 => 0.0065369810929973
317 => 0.0064848202211464
318 => 0.0065809282268714
319 => 0.0064729113756568
320 => 0.0064535085810741
321 => 0.0063359487563516
322 => 0.0062939852475569
323 => 0.0062629171362607
324 => 0.0062287141984132
325 => 0.0063041573564638
326 => 0.0061331932349471
327 => 0.0059270272642176
328 => 0.0059098867944981
329 => 0.005957213138399
330 => 0.0059362747542548
331 => 0.0059097865495704
401 => 0.0058592133531946
402 => 0.0058442093661553
403 => 0.0058929650451334
404 => 0.0058379227261998
405 => 0.0059191406660966
406 => 0.0058970538804383
407 => 0.005773678891177
408 => 0.0056199079752862
409 => 0.0056185390915893
410 => 0.0055854093999955
411 => 0.0055432137566683
412 => 0.0055314758940002
413 => 0.0057026949475124
414 => 0.0060571132641276
415 => 0.0059875324680645
416 => 0.0060378117241469
417 => 0.0062851359008634
418 => 0.0063637528193442
419 => 0.0063079523927503
420 => 0.0062315693272082
421 => 0.0062349297944415
422 => 0.0064959538521251
423 => 0.0065122336024242
424 => 0.0065533672793836
425 => 0.0066062356786521
426 => 0.0063169561097552
427 => 0.0062213047527609
428 => 0.0061759798332818
429 => 0.0060363966242374
430 => 0.0061869251482318
501 => 0.0060992186235743
502 => 0.0061110532302322
503 => 0.0061033459271208
504 => 0.0061075546357852
505 => 0.0058841048511761
506 => 0.0059655182085127
507 => 0.0058301527115603
508 => 0.0056489135066311
509 => 0.0056483059292656
510 => 0.0056926639679106
511 => 0.0056662780707943
512 => 0.0055952743000978
513 => 0.0056053600505969
514 => 0.0055169982634995
515 => 0.0056160887713923
516 => 0.0056189303325958
517 => 0.0055807750895606
518 => 0.0057334376888246
519 => 0.0057959836803038
520 => 0.0057708690819736
521 => 0.0057942215731346
522 => 0.0059904238642793
523 => 0.0060224133986421
524 => 0.006036621036696
525 => 0.0060175846838551
526 => 0.0057978077908431
527 => 0.0058075558306117
528 => 0.0057360311827157
529 => 0.0056756003923254
530 => 0.0056780173070232
531 => 0.0057090865887367
601 => 0.0058447679641689
602 => 0.0061303014199119
603 => 0.0061411372058351
604 => 0.0061542704944762
605 => 0.0061008508093108
606 => 0.0060847389211074
607 => 0.0061059946604789
608 => 0.0062132260138201
609 => 0.0064890541676421
610 => 0.0063915580761384
611 => 0.0063122922361288
612 => 0.0063818297477342
613 => 0.0063711249928756
614 => 0.0062807660889844
615 => 0.0062782300155018
616 => 0.0061048023894454
617 => 0.0060406901448483
618 => 0.0059871131545446
619 => 0.0059286084797958
620 => 0.0058939249475102
621 => 0.0059472146164844
622 => 0.0059594025942836
623 => 0.0058428838017276
624 => 0.0058270027208539
625 => 0.005922154482088
626 => 0.0058802817395841
627 => 0.0059233488936434
628 => 0.0059333408428084
629 => 0.0059317319088587
630 => 0.0058880119566308
701 => 0.0059158777504331
702 => 0.0058499668408977
703 => 0.0057782986262764
704 => 0.0057325787704355
705 => 0.0056926821323555
706 => 0.0057148191059685
707 => 0.0056359048370899
708 => 0.0056106585742452
709 => 0.0059064374464931
710 => 0.0061249324795814
711 => 0.0061217554752667
712 => 0.0061024162785606
713 => 0.006073682155068
714 => 0.0062111239337128
715 => 0.0061632419662681
716 => 0.0061980800982564
717 => 0.0062069478649992
718 => 0.0062337879241292
719 => 0.0062433809382872
720 => 0.0062143841867251
721 => 0.0061170675468279
722 => 0.0058745637327925
723 => 0.0057616775527325
724 => 0.0057244232330447
725 => 0.0057257773568093
726 => 0.0056884245783062
727 => 0.0056994266456095
728 => 0.0056845985082895
729 => 0.0056565176035171
730 => 0.0057130851892287
731 => 0.0057196040765185
801 => 0.0057064005260811
802 => 0.0057095104401846
803 => 0.005600190681873
804 => 0.0056085020256674
805 => 0.0055622234072656
806 => 0.0055535467242124
807 => 0.0054365584068331
808 => 0.005229296644868
809 => 0.0053441397803827
810 => 0.0052054254220695
811 => 0.0051528921927108
812 => 0.0054015763299017
813 => 0.005376615339952
814 => 0.0053338929754396
815 => 0.0052706976942049
816 => 0.0052472579496708
817 => 0.0051048454820027
818 => 0.0050964309936719
819 => 0.0051670144581083
820 => 0.0051344426178996
821 => 0.0050886994183261
822 => 0.0049230221863848
823 => 0.0047367461238363
824 => 0.004742368627275
825 => 0.0048016195769823
826 => 0.0049738997043356
827 => 0.0049065868781022
828 => 0.0048577506503442
829 => 0.0048486050928968
830 => 0.0049630808918731
831 => 0.005125088130846
901 => 0.0052010983026644
902 => 0.0051257745308556
903 => 0.0050392466375215
904 => 0.0050445131894571
905 => 0.0050795492000278
906 => 0.0050832309893562
907 => 0.0050269102260069
908 => 0.005042764190989
909 => 0.0050186805684643
910 => 0.004870879421485
911 => 0.0048682061674187
912 => 0.0048319333823345
913 => 0.0048308350568179
914 => 0.0047691260007194
915 => 0.0047604924771967
916 => 0.0046379654008412
917 => 0.0047186130935446
918 => 0.0046645188554731
919 => 0.0045829860791586
920 => 0.0045689297977904
921 => 0.004568507248999
922 => 0.0046522231798788
923 => 0.0047176348241504
924 => 0.0046654598479041
925 => 0.0046535806171822
926 => 0.0047804197226899
927 => 0.0047642782903499
928 => 0.0047502999140446
929 => 0.0051105821595069
930 => 0.0048253906490493
1001 => 0.0047010308723275
1002 => 0.0045471120333531
1003 => 0.0045972287834493
1004 => 0.0046077891190628
1005 => 0.0042376420572856
1006 => 0.0040874734404214
1007 => 0.0040359412300986
1008 => 0.0040062837144993
1009 => 0.0040197990167735
1010 => 0.0038846296485738
1011 => 0.003975465699499
1012 => 0.0038584204522204
1013 => 0.0038387974356159
1014 => 0.004048088836874
1015 => 0.0040772105126964
1016 => 0.0039529683962424
1017 => 0.0040327519479775
1018 => 0.004003821323044
1019 => 0.0038604268570447
1020 => 0.0038549502431818
1021 => 0.0037829999407026
1022 => 0.0036704116496465
1023 => 0.0036189557794867
1024 => 0.0035921571155471
1025 => 0.0036032147665841
1026 => 0.0035976236798501
1027 => 0.0035611380569538
1028 => 0.003599714993046
1029 => 0.0035011668624211
1030 => 0.00346192420275
1031 => 0.0034441992037993
1101 => 0.003356732065651
1102 => 0.0034959311792579
1103 => 0.0035233551582227
1104 => 0.0035508331708977
1105 => 0.0037900105111981
1106 => 0.0037780618871848
1107 => 0.0038860716290487
1108 => 0.0038818745690971
1109 => 0.0038510684410757
1110 => 0.0037211024543155
1111 => 0.0037729045802171
1112 => 0.0036134656885296
1113 => 0.0037329281469727
1114 => 0.0036784104698108
1115 => 0.0037144956654844
1116 => 0.0036496112299923
1117 => 0.0036855209556063
1118 => 0.0035298584009978
1119 => 0.0033845028977356
1120 => 0.00344299819544
1121 => 0.0035065892737933
1122 => 0.0036444709343688
1123 => 0.0035623497548291
1124 => 0.0035918836363372
1125 => 0.0034929500771971
1126 => 0.0032888218857171
1127 => 0.0032899772291126
1128 => 0.0032585765540278
1129 => 0.0032314417861809
1130 => 0.0035717823601681
1201 => 0.0035294556298046
1202 => 0.0034620135245557
1203 => 0.003552287462474
1204 => 0.0035761573244997
1205 => 0.0035768368659145
1206 => 0.0036426984007121
1207 => 0.0036778487136399
1208 => 0.0036840441086437
1209 => 0.0037876786566804
1210 => 0.0038224155902096
1211 => 0.0039654921032614
1212 => 0.0036748664551696
1213 => 0.0036688812111987
1214 => 0.0035535578019093
1215 => 0.003480417872547
1216 => 0.0035585657554466
1217 => 0.0036277941114459
1218 => 0.0035557089199035
1219 => 0.0035651217241175
1220 => 0.0034683532440482
1221 => 0.0035029434222928
1222 => 0.0035327371435972
1223 => 0.0035162868018869
1224 => 0.003491659844141
1225 => 0.0036221181757238
1226 => 0.0036147572053855
1227 => 0.0037362430029794
1228 => 0.0038309498697366
1229 => 0.004000681505843
1230 => 0.0038235576952557
1231 => 0.0038171025995945
]
'min_raw' => 0.0032314417861809
'max_raw' => 0.0093430485234383
'avg_raw' => 0.0062872451548096
'max_pct' => '224.23%'
'is_grow' => true
'min' => '$0.003231'
'max' => '$0.009343'
'avg' => '$0.006287'
'bar_min_pct' => 52.917825637622
'bar_max_pct' => 53.28786768811
'min_diff' => -0.00056821066122028
'max_diff' => -0.0031560865631875
'year' => 2030
]
5 => [
'items' => [
101 => 0.0038802021951125
102 => 0.0038224059299902
103 => 0.0038589311744882
104 => 0.0039947967242763
105 => 0.0039976673492492
106 => 0.0039495806823619
107 => 0.0039466546043116
108 => 0.0039558901746978
109 => 0.0040099831989176
110 => 0.0039910814341445
111 => 0.0040129550348741
112 => 0.0040403083075269
113 => 0.0041534530407663
114 => 0.0041807318529006
115 => 0.0041144584818567
116 => 0.0041204422252305
117 => 0.0040956541652153
118 => 0.0040717092098342
119 => 0.0041255339726511
120 => 0.0042238997846273
121 => 0.0042232878560162
122 => 0.0042461068124365
123 => 0.004260322833244
124 => 0.0041992972651752
125 => 0.0041595718643348
126 => 0.00417480511081
127 => 0.0041991634036607
128 => 0.0041669060447314
129 => 0.0039677986823574
130 => 0.0040281951370741
131 => 0.0040181422137735
201 => 0.0040038256285162
202 => 0.0040645547307658
203 => 0.0040586972607042
204 => 0.0038832432913323
205 => 0.0038944752851925
206 => 0.0038839263460805
207 => 0.0039180121264613
208 => 0.0038205651859897
209 => 0.0038505392085636
210 => 0.0038693386345329
211 => 0.0038804116408529
212 => 0.003920414932512
213 => 0.0039157210079521
214 => 0.0039201231515708
215 => 0.0039794374726238
216 => 0.0042794289542931
217 => 0.0042957568287465
218 => 0.0042153524032986
219 => 0.0042474723853579
220 => 0.004185809043672
221 => 0.0042272040580542
222 => 0.0042555254755752
223 => 0.0041275464356934
224 => 0.0041199683475287
225 => 0.0040580504992968
226 => 0.0040913216437304
227 => 0.0040383848606566
228 => 0.0040513736955728
301 => 0.0040150557808007
302 => 0.0040804207965659
303 => 0.0041535090408879
304 => 0.0041719740177458
305 => 0.0041234006133049
306 => 0.0040882302673463
307 => 0.0040264827256752
308 => 0.0041291702636079
309 => 0.0041591992290455
310 => 0.0041290125342362
311 => 0.0041220176174566
312 => 0.0041087622627988
313 => 0.0041248298036094
314 => 0.0041590356848507
315 => 0.0041429048229407
316 => 0.0041535595414214
317 => 0.0041129547416709
318 => 0.0041993174671776
319 => 0.0043364822596039
320 => 0.0043369232668403
321 => 0.004320792317979
322 => 0.004314191881251
323 => 0.0043307432136906
324 => 0.0043397216325678
325 => 0.004393245606682
326 => 0.0044506789633957
327 => 0.0047186953790418
328 => 0.0046434374420134
329 => 0.0048812375503425
330 => 0.0050693065615514
331 => 0.0051257002347518
401 => 0.0050738207089348
402 => 0.0048963436535917
403 => 0.0048876357825576
404 => 0.0051528614321201
405 => 0.0050779230380144
406 => 0.0050690093544875
407 => 0.0049741828216675
408 => 0.0050302370470587
409 => 0.0050179771656997
410 => 0.0049986243432007
411 => 0.005105571900476
412 => 0.005305768180421
413 => 0.0052745657127628
414 => 0.0052512745180967
415 => 0.0051492192830348
416 => 0.0052106793294041
417 => 0.0051887945840816
418 => 0.0052828253383894
419 => 0.0052271236025737
420 => 0.0050773553059751
421 => 0.0051012064008512
422 => 0.0050976013558424
423 => 0.0051717929266668
424 => 0.0051495224586533
425 => 0.0050932526895345
426 => 0.0053050839313003
427 => 0.0052913287887273
428 => 0.0053108304360324
429 => 0.0053194156642846
430 => 0.0054483536082623
501 => 0.0055011753583559
502 => 0.005513166820402
503 => 0.0055633433976102
504 => 0.0055119183814513
505 => 0.0057176551115022
506 => 0.005854458031915
507 => 0.0060133616637884
508 => 0.0062455625792251
509 => 0.0063328722714079
510 => 0.0063171005569938
511 => 0.0064931526410055
512 => 0.0068095143225566
513 => 0.0063810462979619
514 => 0.0068322241682618
515 => 0.0066893864636239
516 => 0.0063507208354679
517 => 0.0063289147616201
518 => 0.0065582630569961
519 => 0.0070669355021848
520 => 0.0069395188239801
521 => 0.0070671439102245
522 => 0.0069182624679148
523 => 0.0069108692494329
524 => 0.0070599130708812
525 => 0.0074081620836509
526 => 0.007242722031603
527 => 0.0070055231494274
528 => 0.0071806671128025
529 => 0.0070289412029184
530 => 0.0066870602625412
531 => 0.0069394213908476
601 => 0.0067706746911802
602 => 0.0068199239492111
603 => 0.0071746044127348
604 => 0.0071319283209955
605 => 0.0071871551354058
606 => 0.007089681253509
607 => 0.006998625277597
608 => 0.0068286625366518
609 => 0.0067783449481198
610 => 0.0067922509193528
611 => 0.006778338057011
612 => 0.0066832454654904
613 => 0.0066627102294054
614 => 0.006628483936261
615 => 0.0066390920956677
616 => 0.006574736651301
617 => 0.0066961886713343
618 => 0.006718731236484
619 => 0.0068071138884062
620 => 0.006816290068527
621 => 0.0070624344960822
622 => 0.0069268622816738
623 => 0.0070178158278408
624 => 0.0070096800865836
625 => 0.006358060746554
626 => 0.006447848142324
627 => 0.0065875291533051
628 => 0.0065246030471913
629 => 0.0064356402555874
630 => 0.0063637980314842
701 => 0.0062549497157232
702 => 0.00640815162991
703 => 0.0066095958558584
704 => 0.0068213990265306
705 => 0.0070758666581998
706 => 0.007019072445141
707 => 0.0068166419311606
708 => 0.0068257228161421
709 => 0.0068818572739017
710 => 0.0068091580507498
711 => 0.0067877176305848
712 => 0.0068789116894111
713 => 0.0068795396927749
714 => 0.0067958904505439
715 => 0.006702929625454
716 => 0.0067025401162025
717 => 0.0066859986352728
718 => 0.0069212051606251
719 => 0.007050544967507
720 => 0.0070653735679244
721 => 0.0070495468845508
722 => 0.0070556379468427
723 => 0.0069803779630263
724 => 0.0071523999683756
725 => 0.0073102643716972
726 => 0.007267953339326
727 => 0.0072045230869338
728 => 0.0071539978356885
729 => 0.0072560511958482
730 => 0.0072515069203671
731 => 0.0073088855638521
801 => 0.0073062825371485
802 => 0.0072869882574645
803 => 0.0072679540283855
804 => 0.007343422595152
805 => 0.0073216888599114
806 => 0.0072999213661768
807 => 0.0072562633250557
808 => 0.0072621971779273
809 => 0.0071987778776625
810 => 0.0071694372074903
811 => 0.0067282239262114
812 => 0.0066103173203938
813 => 0.0066474131387943
814 => 0.0066596260454043
815 => 0.006608312939451
816 => 0.0066818827521326
817 => 0.0066704169747559
818 => 0.0067150236072732
819 => 0.0066871553198712
820 => 0.0066882990441071
821 => 0.006770253735211
822 => 0.0067940455306986
823 => 0.0067819448314903
824 => 0.0067904197464281
825 => 0.0069857205841325
826 => 0.0069579550503802
827 => 0.0069432051639618
828 => 0.0069472909833022
829 => 0.0069971945346329
830 => 0.0070111648043726
831 => 0.0069519717898121
901 => 0.0069798875576695
902 => 0.0070987493541683
903 => 0.0071403442559478
904 => 0.0072730952157425
905 => 0.0072167002485616
906 => 0.0073202156515392
907 => 0.007638386709291
908 => 0.0078925637659857
909 => 0.0076588120403382
910 => 0.008125575835705
911 => 0.0084890184036879
912 => 0.0084750688725834
913 => 0.0084116942542775
914 => 0.0079979245532497
915 => 0.0076171675054051
916 => 0.0079356869437253
917 => 0.0079364989152777
918 => 0.0079091378130451
919 => 0.0077392003569656
920 => 0.0079032243579343
921 => 0.0079162439874836
922 => 0.0079089564571349
923 => 0.0077786658079982
924 => 0.0075797360685035
925 => 0.0076186064634303
926 => 0.0076822769632549
927 => 0.0075617354240292
928 => 0.0075232150983771
929 => 0.0075948317125561
930 => 0.0078255953653547
1001 => 0.007781970833516
1002 => 0.0077808316206891
1003 => 0.0079674758675758
1004 => 0.0078338788671544
1005 => 0.0076190967435905
1006 => 0.0075648614247625
1007 => 0.0073723625802114
1008 => 0.0075053222178002
1009 => 0.0075101071984535
1010 => 0.0074372865637607
1011 => 0.0076250057367584
1012 => 0.0076232758715319
1013 => 0.0078014872879816
1014 => 0.008142160583082
1015 => 0.0080414067262061
1016 => 0.0079242409526479
1017 => 0.0079369801208882
1018 => 0.0080766973535377
1019 => 0.0079922211252436
1020 => 0.0080225993659273
1021 => 0.0080766513724321
1022 => 0.0081092622899922
1023 => 0.0079322879117048
1024 => 0.0078910267184629
1025 => 0.007806620797801
1026 => 0.0077846008686114
1027 => 0.0078533477298032
1028 => 0.0078352353607416
1029 => 0.007509705039358
1030 => 0.0074756853095398
1031 => 0.0074767286460843
1101 => 0.0073911844179065
1102 => 0.0072607089369681
1103 => 0.0076035907105881
1104 => 0.007576052505539
1105 => 0.0075456524584527
1106 => 0.0075493762907605
1107 => 0.0076982096473474
1108 => 0.0076118787842623
1109 => 0.0078414035331242
1110 => 0.0077942201449037
1111 => 0.0077458266808145
1112 => 0.0077391372299765
1113 => 0.0077205098750385
1114 => 0.0076566297440227
1115 => 0.0075794906472203
1116 => 0.0075285567338373
1117 => 0.0069446956289616
1118 => 0.0070530568538627
1119 => 0.007177716565675
1120 => 0.0072207485986502
1121 => 0.0071471393285202
1122 => 0.0076595362866612
1123 => 0.0077531561484935
1124 => 0.0074695754803309
1125 => 0.0074165291158401
1126 => 0.007663013997486
1127 => 0.0075143534823022
1128 => 0.0075812953031868
1129 => 0.0074366037016526
1130 => 0.0077306058652877
1201 => 0.0077283660613891
1202 => 0.007613992579395
1203 => 0.0077106602631806
1204 => 0.007693861874248
1205 => 0.0075647344947661
1206 => 0.0077346994335376
1207 => 0.0077347837340267
1208 => 0.0076247017443013
1209 => 0.0074961500803483
1210 => 0.0074731680790883
1211 => 0.0074558542283363
1212 => 0.0075770371572602
1213 => 0.0076856893924042
1214 => 0.0078878642648337
1215 => 0.0079386958313189
1216 => 0.0081370948193599
1217 => 0.0080189578818529
1218 => 0.0080713264561203
1219 => 0.0081281799514747
1220 => 0.0081554376078656
1221 => 0.0081110227195031
1222 => 0.0084192180122122
1223 => 0.0084452391377766
1224 => 0.0084539637960965
1225 => 0.0083500420774362
1226 => 0.0084423488867876
1227 => 0.0083991615875723
1228 => 0.0085115229423533
1229 => 0.0085291426374847
1230 => 0.0085142193825472
1231 => 0.0085198121518899
]
'min_raw' => 0.0038205651859897
'max_raw' => 0.0085291426374847
'avg_raw' => 0.0061748539117372
'max_pct' => '195.98%'
'is_grow' => true
'min' => '$0.00382'
'max' => '$0.008529'
'avg' => '$0.006174'
'bar_min_pct' => 53.449773750392
'bar_max_pct' => 53.001449945884
'min_diff' => 0.00058912339980879
'max_diff' => -0.00081390588595359
'year' => 2031
]
6 => [
'items' => [
101 => 0.0082568218389379
102 => 0.008243184403827
103 => 0.0080572370084205
104 => 0.0081330119465024
105 => 0.0079913543317456
106 => 0.0080362754206201
107 => 0.0080560762085721
108 => 0.0080457334006308
109 => 0.0081372961478097
110 => 0.0080594491076742
111 => 0.0078539979695182
112 => 0.0076484908563371
113 => 0.0076459108819335
114 => 0.0075918044865348
115 => 0.0075526954727421
116 => 0.0075602292562654
117 => 0.0075867792920482
118 => 0.0075511523363971
119 => 0.0075587551537178
120 => 0.0076850125785477
121 => 0.0077103326046706
122 => 0.0076242852627322
123 => 0.0072787927682772
124 => 0.0071940080435357
125 => 0.0072549496223257
126 => 0.0072258234728044
127 => 0.0058318034949526
128 => 0.0061593078109583
129 => 0.0059647158673834
130 => 0.0060543927877275
131 => 0.0058557648026771
201 => 0.0059505604881278
202 => 0.0059330551864092
203 => 0.0064596724349891
204 => 0.0064514500309909
205 => 0.0064553856606649
206 => 0.0062675278020955
207 => 0.0065667904716932
208 => 0.0067142180238747
209 => 0.0066869331076231
210 => 0.0066938001332132
211 => 0.0065758018820316
212 => 0.0064565281416677
213 => 0.0063242352075071
214 => 0.0065700191272766
215 => 0.0065426921510697
216 => 0.0066053704025527
217 => 0.0067647788435207
218 => 0.006788252341987
219 => 0.0068198009619705
220 => 0.0068084930274901
221 => 0.0070778939034253
222 => 0.0070452676797853
223 => 0.0071238874915525
224 => 0.006962160573848
225 => 0.0067791512152054
226 => 0.0068139353112566
227 => 0.0068105853230909
228 => 0.0067679361288032
229 => 0.0067294343431745
301 => 0.0066653397179137
302 => 0.0068681445964587
303 => 0.0068599110887549
304 => 0.0069932020080725
305 => 0.0069696415433642
306 => 0.0068122989938185
307 => 0.0068179185137569
308 => 0.0068557124859918
309 => 0.0069865178554206
310 => 0.0070253497949758
311 => 0.0070073612933886
312 => 0.0070499387423654
313 => 0.0070835902220143
314 => 0.0070541648501021
315 => 0.007470766063762
316 => 0.0072977641945151
317 => 0.0073820841018468
318 => 0.0074021939029036
319 => 0.00735068307036
320 => 0.0073618539254741
321 => 0.0073787747270961
322 => 0.0074815145211124
323 => 0.00775113346861
324 => 0.0078705458650984
325 => 0.0082298039516378
326 => 0.0078606303278709
327 => 0.0078387250928289
328 => 0.0079034383227695
329 => 0.0081143608508986
330 => 0.0082852937490017
331 => 0.0083420020526579
401 => 0.0083494969911381
402 => 0.008455885538694
403 => 0.008516865470124
404 => 0.0084429671707241
405 => 0.0083803460994571
406 => 0.0081560451949923
407 => 0.0081820086354352
408 => 0.0083608709933816
409 => 0.0086135246089213
410 => 0.0088303276951828
411 => 0.0087544108107244
412 => 0.0093336030501737
413 => 0.0093910275949269
414 => 0.0093830933795998
415 => 0.0095139150384658
416 => 0.0092542606869844
417 => 0.00914325342116
418 => 0.0083938854858444
419 => 0.0086044273093472
420 => 0.0089104622144963
421 => 0.0088699573472278
422 => 0.0086477066187721
423 => 0.0088301590980756
424 => 0.0087698346026013
425 => 0.0087222541701551
426 => 0.0089402293551117
427 => 0.0087005566853249
428 => 0.0089080712962751
429 => 0.0086419316612676
430 => 0.0087547575926579
501 => 0.0086907121372245
502 => 0.0087321573960057
503 => 0.0084898692600366
504 => 0.0086206020569935
505 => 0.0084844303458737
506 => 0.0084843657827525
507 => 0.0084813597846822
508 => 0.0086415651989369
509 => 0.0086467894917442
510 => 0.008528397448553
511 => 0.0085113353054979
512 => 0.008574422991004
513 => 0.0085005638339674
514 => 0.0085351220686808
515 => 0.0085016105676918
516 => 0.008494066422959
517 => 0.0084339533941974
518 => 0.0084080550485648
519 => 0.0084182104572055
520 => 0.0083835448120428
521 => 0.008362657506921
522 => 0.0084772047739677
523 => 0.0084160067900082
524 => 0.0084678253052232
525 => 0.0084087715671178
526 => 0.0082040655823552
527 => 0.0080863370057917
528 => 0.00769966637683
529 => 0.0078093256875401
530 => 0.0078820299239917
531 => 0.0078580011742781
601 => 0.0079096242265545
602 => 0.0079127934626993
603 => 0.0078960102821695
604 => 0.0078765775091745
605 => 0.0078671187099804
606 => 0.0079376168497249
607 => 0.0079785433927049
608 => 0.0078893267667768
609 => 0.0078684245595951
610 => 0.0079586274941933
611 => 0.0080136512321897
612 => 0.0084199155983875
613 => 0.008389818221923
614 => 0.0084653567305372
615 => 0.0084568522537001
616 => 0.0085360286449559
617 => 0.0086654485822195
618 => 0.008402301663379
619 => 0.0084479748695539
620 => 0.0084367768541481
621 => 0.0085590338500705
622 => 0.008559415523067
623 => 0.0084861163468216
624 => 0.0085258530194076
625 => 0.0085036730988887
626 => 0.0085437552130623
627 => 0.0083894162531108
628 => 0.0085773844464706
629 => 0.0086839502997028
630 => 0.0086854299666783
701 => 0.0087359413353514
702 => 0.0087872638113445
703 => 0.0088857728347677
704 => 0.0087845164481471
705 => 0.0086023660657273
706 => 0.0086155167349959
707 => 0.0085087220324293
708 => 0.0085105172706735
709 => 0.0085009341482307
710 => 0.0085296938200654
711 => 0.0083957273837818
712 => 0.0084271690386093
713 => 0.0083831505377288
714 => 0.0084478791819296
715 => 0.0083782418607977
716 => 0.008436771454126
717 => 0.0084620308863198
718 => 0.0085552387349114
719 => 0.0083644749857758
720 => 0.0079754947877177
721 => 0.0080572631412786
722 => 0.0079363213235965
723 => 0.007947514949281
724 => 0.0079701278546158
725 => 0.0078968320299432
726 => 0.0079108145634739
727 => 0.0079103150089826
728 => 0.0079060101182578
729 => 0.0078869430434414
730 => 0.0078592920126518
731 => 0.0079694452087791
801 => 0.007988162383277
802 => 0.0080297683436185
803 => 0.0081535594600023
804 => 0.00814118980828
805 => 0.008161365223451
806 => 0.0081173224054129
807 => 0.0079495579692919
808 => 0.0079586683853123
809 => 0.0078450613515532
810 => 0.0080268631563418
811 => 0.0079838100893013
812 => 0.0079560534969035
813 => 0.0079484798535047
814 => 0.0080725778241222
815 => 0.0081097098819283
816 => 0.0080865716753432
817 => 0.008039114538588
818 => 0.0081302462706011
819 => 0.0081546292775487
820 => 0.0081600877335936
821 => 0.0083215556899444
822 => 0.0081691119986683
823 => 0.0082058067103185
824 => 0.0084920883756454
825 => 0.0082324704093632
826 => 0.0083699958362744
827 => 0.0083632646822749
828 => 0.008433618037076
829 => 0.0083574936537207
830 => 0.0083584373066866
831 => 0.0084209063196009
901 => 0.0083331798573086
902 => 0.008311457551545
903 => 0.0082814483417108
904 => 0.0083469723535189
905 => 0.0083862510352018
906 => 0.0087028083625527
907 => 0.0089073188327894
908 => 0.0088984404939185
909 => 0.0089795718916451
910 => 0.0089430214538908
911 => 0.0088249904488639
912 => 0.0090264549820973
913 => 0.0089627031741481
914 => 0.008967958795737
915 => 0.008967763181239
916 => 0.0090101525602454
917 => 0.0089801158002898
918 => 0.0089209102632072
919 => 0.0089602136617294
920 => 0.009076930704118
921 => 0.0094392239850086
922 => 0.0096419681047425
923 => 0.0094270185344276
924 => 0.0095752878697414
925 => 0.0094863791023191
926 => 0.0094702217344718
927 => 0.0095633458340667
928 => 0.0096566329350703
929 => 0.0096506909500276
930 => 0.0095829693050446
1001 => 0.0095447150661669
1002 => 0.0098343889790595
1003 => 0.010047815783612
1004 => 0.010033261506373
1005 => 0.010097499352802
1006 => 0.010286103656718
1007 => 0.010303347270603
1008 => 0.010301174971593
1009 => 0.010258434875396
1010 => 0.010444140305966
1011 => 0.010599059043323
1012 => 0.010248541778007
1013 => 0.010382014164031
1014 => 0.01044193421833
1015 => 0.010529914635518
1016 => 0.010678352346545
1017 => 0.010839595071879
1018 => 0.010862396561178
1019 => 0.010846217813369
1020 => 0.010739873901574
1021 => 0.01091630761566
1022 => 0.011019658347492
1023 => 0.011081201343158
1024 => 0.01123726414039
1025 => 0.010442304264186
1026 => 0.0098795921517386
1027 => 0.0097917165297186
1028 => 0.0099704150626345
1029 => 0.01001753644067
1030 => 0.0099985418722692
1031 => 0.0093651582301631
1101 => 0.0097883818959247
1102 => 0.010243734974628
1103 => 0.010261226940864
1104 => 0.010489186213047
1105 => 0.010563419096436
1106 => 0.010746956189848
1107 => 0.010735475894683
1108 => 0.010780164256216
1109 => 0.010769891175794
1110 => 0.011109854993045
1111 => 0.011484885568587
1112 => 0.011471899452281
1113 => 0.011417984369886
1114 => 0.01149805746113
1115 => 0.011885129205809
1116 => 0.011849493842257
1117 => 0.011884110562534
1118 => 0.012340489963919
1119 => 0.012933848104931
1120 => 0.012658173676248
1121 => 0.013256307863311
1122 => 0.013632801628337
1123 => 0.014283908664767
1124 => 0.014202386857036
1125 => 0.014455858048274
1126 => 0.014056445807083
1127 => 0.013139314566777
1128 => 0.012994175037361
1129 => 0.01328474805077
1130 => 0.013999093450535
1201 => 0.013262250771992
1202 => 0.013411313086195
1203 => 0.013368383129677
1204 => 0.013366095574734
1205 => 0.013453402242724
1206 => 0.013326759367195
1207 => 0.012810793509675
1208 => 0.013047257621571
1209 => 0.012955947472029
1210 => 0.013057262890568
1211 => 0.01360402041877
1212 => 0.01336228588248
1213 => 0.013107638185419
1214 => 0.013427022908382
1215 => 0.013833709413212
1216 => 0.013808259702626
1217 => 0.013758876626934
1218 => 0.014037246438993
1219 => 0.01449703181381
1220 => 0.014621309953056
1221 => 0.014713049534693
1222 => 0.014725698873048
1223 => 0.014855994919622
1224 => 0.014155360238361
1225 => 0.015267285471097
1226 => 0.015459284242475
1227 => 0.01542319643099
1228 => 0.015636594984834
1229 => 0.015573807716894
1230 => 0.01548283881667
1231 => 0.015821120915687
]
'min_raw' => 0.0058318034949526
'max_raw' => 0.015821120915687
'avg_raw' => 0.01082646220532
'max_pct' => '449.04%'
'is_grow' => true
'min' => '$0.005831'
'max' => '$0.015821'
'avg' => '$0.010826'
'bar_min_pct' => 55.26581844176
'bar_max_pct' => 55.567535276936
'min_diff' => 0.0020112383089629
'max_diff' => 0.0072919782782023
'year' => 2032
]
7 => [
'items' => [
101 => 0.015433307787122
102 => 0.014882855875439
103 => 0.014580867069985
104 => 0.014978550289749
105 => 0.015221401554826
106 => 0.015381910792801
107 => 0.01543048079123
108 => 0.014209748514217
109 => 0.013551841521822
110 => 0.013973552361028
111 => 0.014488068689786
112 => 0.014152502074177
113 => 0.014165655650197
114 => 0.013687225841693
115 => 0.014530399111861
116 => 0.014407555858601
117 => 0.015044866873821
118 => 0.014892767485298
119 => 0.015412469877939
120 => 0.015275614820833
121 => 0.015843692511417
122 => 0.016070314082281
123 => 0.016450846970592
124 => 0.016730768512281
125 => 0.016895143795606
126 => 0.016885275320152
127 => 0.017536612084129
128 => 0.017152541550385
129 => 0.016670058441527
130 => 0.016661331844303
131 => 0.016911216683219
201 => 0.017434906753028
202 => 0.017570691968749
203 => 0.017646577380178
204 => 0.017530356230985
205 => 0.017113475193189
206 => 0.016933468074703
207 => 0.017086839354961
208 => 0.01689927945855
209 => 0.017223060459768
210 => 0.01766768093033
211 => 0.017575868561379
212 => 0.017882783545503
213 => 0.018200408265674
214 => 0.018654625880936
215 => 0.018773375185196
216 => 0.018969663269505
217 => 0.019171708185535
218 => 0.019236599567301
219 => 0.019360497349705
220 => 0.019359844347234
221 => 0.019733218653792
222 => 0.020145062076366
223 => 0.02030052343419
224 => 0.020657998254317
225 => 0.020045835152261
226 => 0.020510167897194
227 => 0.020929007656125
228 => 0.02042964962879
301 => 0.021117898333974
302 => 0.021144621471591
303 => 0.02154810912244
304 => 0.021139097089424
305 => 0.020896227049831
306 => 0.021597383753912
307 => 0.021936651396788
308 => 0.021834461221702
309 => 0.021056788943548
310 => 0.020604150321729
311 => 0.01941950774096
312 => 0.020822768050632
313 => 0.021506255213809
314 => 0.021055018876914
315 => 0.021282596238394
316 => 0.022524184530421
317 => 0.022996900965136
318 => 0.022898579251252
319 => 0.022915194002385
320 => 0.023170263210148
321 => 0.024301380546543
322 => 0.02362358881948
323 => 0.024141735198448
324 => 0.024416558169537
325 => 0.024671829061135
326 => 0.024044964430564
327 => 0.023229422756662
328 => 0.022971106474427
329 => 0.021010152316106
330 => 0.020908076136173
331 => 0.020850777683152
401 => 0.020489519041881
402 => 0.020205668706911
403 => 0.019979940381856
404 => 0.019387561848729
405 => 0.019587472214205
406 => 0.018643344471408
407 => 0.019247363943417
408 => 0.017740513269151
409 => 0.018995463286989
410 => 0.018312451047856
411 => 0.018771075396879
412 => 0.01876947529973
413 => 0.017925002466196
414 => 0.017437928159513
415 => 0.017748310864947
416 => 0.018081065763383
417 => 0.018135054126132
418 => 0.018566479537745
419 => 0.018686881096668
420 => 0.01832205875212
421 => 0.017709287138223
422 => 0.017851620008299
423 => 0.017435043788444
424 => 0.01670500998652
425 => 0.017229333008229
426 => 0.017408359940696
427 => 0.017487428433013
428 => 0.01676952403377
429 => 0.016543942885065
430 => 0.016423845374304
501 => 0.017616614695338
502 => 0.017681957291269
503 => 0.017347655331975
504 => 0.018858731887795
505 => 0.018516728724662
506 => 0.018898830050691
507 => 0.017838704792202
508 => 0.017879203004724
509 => 0.017377322718094
510 => 0.017658342142954
511 => 0.017459726671142
512 => 0.017635638550514
513 => 0.017741079405697
514 => 0.01824287733871
515 => 0.019001193013335
516 => 0.018167925461004
517 => 0.017804858855843
518 => 0.018030103335721
519 => 0.018629959068007
520 => 0.01953877120847
521 => 0.019000736129767
522 => 0.019239506961268
523 => 0.019291667765776
524 => 0.018894940617881
525 => 0.019553399104299
526 => 0.019906272356478
527 => 0.020268247296382
528 => 0.020582539994393
529 => 0.020123666545385
530 => 0.020614726912749
531 => 0.020219018940477
601 => 0.019864027981811
602 => 0.019864566356562
603 => 0.0196418753426
604 => 0.019210383442176
605 => 0.019130809715464
606 => 0.019544762290872
607 => 0.019876713054895
608 => 0.019904054109756
609 => 0.020087839108965
610 => 0.020196601178361
611 => 0.021262617313303
612 => 0.021691377821325
613 => 0.022215658054513
614 => 0.022419894752155
615 => 0.023034573989148
616 => 0.022538170583469
617 => 0.022430770584127
618 => 0.020939759815229
619 => 0.021183912745108
620 => 0.021574825143098
621 => 0.020946205816689
622 => 0.021344920091072
623 => 0.021423634734758
624 => 0.020924845572522
625 => 0.02119127041548
626 => 0.020483725022045
627 => 0.019016615569414
628 => 0.019555032416515
629 => 0.019951488445133
630 => 0.01938569680962
701 => 0.020399856417118
702 => 0.019807405310921
703 => 0.019619626752925
704 => 0.018887035650293
705 => 0.019232790450718
706 => 0.019700428769024
707 => 0.019411482657101
708 => 0.020011089224819
709 => 0.020860292033939
710 => 0.02146548452662
711 => 0.021511943691502
712 => 0.021122845463457
713 => 0.021746377857092
714 => 0.021750919609853
715 => 0.021047572522629
716 => 0.020616776347957
717 => 0.020518898550668
718 => 0.020763416478367
719 => 0.021060306383093
720 => 0.021528419014966
721 => 0.02181128967447
722 => 0.022548866331452
723 => 0.022748433426851
724 => 0.022967697159732
725 => 0.023260701125292
726 => 0.023612527510622
727 => 0.022842751409008
728 => 0.022873336048567
729 => 0.02215653120102
730 => 0.021390522421202
731 => 0.021971827600741
801 => 0.022731806795202
802 => 0.02255746672829
803 => 0.022537849909318
804 => 0.022570839957577
805 => 0.02243939324054
806 => 0.021844864611024
807 => 0.021546296055228
808 => 0.021931525665168
809 => 0.022136258058253
810 => 0.022453780145388
811 => 0.022414638846071
812 => 0.023232541643148
813 => 0.023550353937995
814 => 0.023469043953018
815 => 0.023484006947088
816 => 0.024059390926215
817 => 0.024699336247745
818 => 0.025298729489581
819 => 0.025908458039715
820 => 0.025173406474418
821 => 0.024800192621238
822 => 0.025185254051982
823 => 0.024980935036697
824 => 0.026155012703478
825 => 0.026236303293766
826 => 0.027410296061368
827 => 0.028524554994281
828 => 0.027824708922541
829 => 0.028484632246433
830 => 0.02919839312556
831 => 0.030575353664925
901 => 0.030111641797322
902 => 0.029756445774031
903 => 0.029420787248314
904 => 0.030119239356039
905 => 0.031017786834583
906 => 0.03121132535528
907 => 0.031524931696215
908 => 0.031195212974681
909 => 0.031592322857443
910 => 0.032994295242519
911 => 0.032615469928519
912 => 0.032077477083431
913 => 0.033184199634589
914 => 0.033584718223578
915 => 0.036395767434317
916 => 0.039944833181525
917 => 0.038475496657759
918 => 0.037563432062264
919 => 0.037777788876667
920 => 0.03907378754409
921 => 0.039490021183125
922 => 0.038358554667889
923 => 0.03875820776923
924 => 0.040960335650645
925 => 0.042141706606303
926 => 0.040537246169232
927 => 0.036110603457177
928 => 0.032029036714038
929 => 0.033111652009664
930 => 0.032988917032604
1001 => 0.035354828720137
1002 => 0.032606435070066
1003 => 0.032652710970485
1004 => 0.035067547206172
1005 => 0.034423310299264
1006 => 0.033379729017703
1007 => 0.032036656012289
1008 => 0.029553861342566
1009 => 0.02735478086574
1010 => 0.031667684098783
1011 => 0.031481703868869
1012 => 0.031212376935227
1013 => 0.031811734881829
1014 => 0.034722046939808
1015 => 0.034654954827111
1016 => 0.034228149036827
1017 => 0.034551877467063
1018 => 0.033322977858679
1019 => 0.033639693269283
1020 => 0.032028390173012
1021 => 0.032756766466488
1022 => 0.033377489960969
1023 => 0.033502109392455
1024 => 0.033782883334817
1025 => 0.031383700738711
1026 => 0.032460863288062
1027 => 0.033093595369324
1028 => 0.030234888807192
1029 => 0.033037087932033
1030 => 0.031341936307412
1031 => 0.030766576385692
1101 => 0.031541222722382
1102 => 0.031239342291606
1103 => 0.030979803224238
1104 => 0.0308349759652
1105 => 0.031403790740268
1106 => 0.031377254851131
1107 => 0.030446563476928
1108 => 0.029232514519115
1109 => 0.029639989199155
1110 => 0.029491949827801
1111 => 0.028955436048554
1112 => 0.029316981556846
1113 => 0.027724918112324
1114 => 0.02498585570428
1115 => 0.026795364230784
1116 => 0.02672570012088
1117 => 0.026690572317651
1118 => 0.028050367964176
1119 => 0.027919654988586
1120 => 0.027682409657945
1121 => 0.028951078852007
1122 => 0.028487997530166
1123 => 0.029915105048399
1124 => 0.030855090359435
1125 => 0.030616679679217
1126 => 0.031500740407589
1127 => 0.0296493765928
1128 => 0.030264325388249
1129 => 0.030391065482709
1130 => 0.028935423671083
1201 => 0.027941041247947
1202 => 0.027874727277114
1203 => 0.026150605189736
1204 => 0.027071617292186
1205 => 0.027882069828272
1206 => 0.027493925957144
1207 => 0.027371051203014
1208 => 0.027998791673584
1209 => 0.028047572484381
1210 => 0.026935364828653
1211 => 0.027166628019315
1212 => 0.028131033968681
1213 => 0.027142327463802
1214 => 0.025221432229113
1215 => 0.024745023652455
1216 => 0.024681461966377
1217 => 0.023389404122042
1218 => 0.024776859551584
1219 => 0.024171198075095
1220 => 0.026084475422385
1221 => 0.024991621662725
1222 => 0.024944510921405
1223 => 0.024873296126257
1224 => 0.0237611685654
1225 => 0.024004653821835
1226 => 0.024814035898073
1227 => 0.025102832541216
1228 => 0.025072708685295
1229 => 0.024810069484342
1230 => 0.024930304365608
1231 => 0.024542985920441
]
'min_raw' => 0.013551841521822
'max_raw' => 0.042141706606303
'avg_raw' => 0.027846774064063
'max_pct' => '1362.43%'
'is_grow' => true
'min' => '$0.013551'
'max' => '$0.042141'
'avg' => '$0.027846'
'bar_min_pct' => 62.236615494192
'bar_max_pct' => 64.829887174949
'min_diff' => 0.0077200380268695
'max_diff' => 0.026320585690616
'year' => 2033
]
8 => [
'items' => [
101 => 0.024406215716116
102 => 0.023974531329659
103 => 0.023340074537421
104 => 0.023428299645732
105 => 0.022171274725659
106 => 0.021486380833842
107 => 0.021296811231343
108 => 0.021043310836223
109 => 0.021325444775511
110 => 0.022167713731997
111 => 0.021151758673147
112 => 0.01940997498571
113 => 0.01951465915318
114 => 0.019749853396477
115 => 0.019311570480059
116 => 0.018896772481966
117 => 0.019257405687682
118 => 0.018519388977786
119 => 0.019839039189951
120 => 0.019803346349989
121 => 0.020295230342462
122 => 0.020602815497431
123 => 0.019893931297104
124 => 0.019715648837748
125 => 0.019817206629083
126 => 0.018138682561092
127 => 0.020158059115874
128 => 0.020175522768176
129 => 0.020025988374674
130 => 0.021101244048839
131 => 0.023370368901983
201 => 0.022516632856894
202 => 0.022186040455928
203 => 0.021557584060028
204 => 0.022394964893516
205 => 0.02233066711068
206 => 0.022039888152486
207 => 0.021864024131285
208 => 0.022188058982633
209 => 0.021823872627268
210 => 0.021758454750672
211 => 0.021362093593855
212 => 0.021220610694155
213 => 0.021115862387814
214 => 0.021000544794888
215 => 0.021254906669529
216 => 0.020678489197502
217 => 0.019983386233139
218 => 0.01992559594277
219 => 0.020085160015452
220 => 0.020014564791438
221 => 0.019925257959997
222 => 0.019754746897509
223 => 0.019704159907661
224 => 0.019868543083348
225 => 0.019682964062131
226 => 0.019956796016949
227 => 0.019882328877052
228 => 0.019466361486991
301 => 0.018947912108122
302 => 0.018943296821166
303 => 0.018831597752916
304 => 0.018689332195433
305 => 0.018649757171936
306 => 0.019227034164985
307 => 0.02042198026415
308 => 0.020187383752247
309 => 0.020356903774514
310 => 0.021190774503937
311 => 0.021455836933452
312 => 0.02126770189933
313 => 0.021010171060959
314 => 0.021021501110856
315 => 0.021901561945455
316 => 0.021956450260204
317 => 0.022095135323934
318 => 0.022273384823222
319 => 0.021298058559831
320 => 0.02097556333156
321 => 0.020822747201052
322 => 0.02035213266637
323 => 0.020859650094583
324 => 0.020563941423227
325 => 0.020603842625839
326 => 0.020577856915293
327 => 0.020592046870397
328 => 0.019838670320822
329 => 0.020113161139182
330 => 0.019656766915289
331 => 0.019045706282153
401 => 0.019043657792646
402 => 0.019193214016917
403 => 0.019104252122585
404 => 0.018864857952356
405 => 0.018898862764329
406 => 0.018600944829907
407 => 0.018935035395546
408 => 0.018944615917535
409 => 0.018815972851728
410 => 0.019330685463708
411 => 0.019541563640802
412 => 0.019456888019087
413 => 0.019535622573455
414 => 0.020197132296456
415 => 0.020304987244998
416 => 0.020352889288642
417 => 0.020288706895964
418 => 0.019547713756841
419 => 0.019580579953507
420 => 0.019339429609434
421 => 0.01913568298049
422 => 0.019143831777138
423 => 0.019248584029623
424 => 0.019706043259863
425 => 0.02066873924121
426 => 0.020705272849981
427 => 0.020749552649571
428 => 0.020569444451393
429 => 0.020515122095419
430 => 0.020586787304738
501 => 0.020948325299182
502 => 0.0218782991775
503 => 0.021549584298035
504 => 0.021282333984279
505 => 0.02151678455961
506 => 0.021480692731222
507 => 0.021176041378096
508 => 0.021167490829286
509 => 0.020582767479707
510 => 0.020366608570874
511 => 0.020185970007439
512 => 0.019988717411857
513 => 0.01987177946123
514 => 0.020051449300742
515 => 0.020092541918829
516 => 0.019699690674645
517 => 0.019646146501697
518 => 0.019966957307982
519 => 0.019825780433168
520 => 0.019970984349932
521 => 0.020004672904157
522 => 0.019999248271014
523 => 0.019851843399648
524 => 0.01994579486898
525 => 0.019723571635728
526 => 0.019481937246418
527 => 0.019327789560392
528 => 0.019193275259611
529 => 0.019267911611701
530 => 0.019001846644559
531 => 0.01891672710674
601 => 0.019913966225145
602 => 0.020650637484038
603 => 0.02063992599218
604 => 0.020574722540266
605 => 0.020477843436758
606 => 0.020941237989338
607 => 0.020779800593086
608 => 0.020897259787405
609 => 0.020927158082106
610 => 0.021017651215376
611 => 0.021049994732372
612 => 0.020952230159992
613 => 0.020624120314148
614 => 0.019806501774052
615 => 0.019425898136519
616 => 0.019300292596677
617 => 0.019304858119492
618 => 0.019178920618881
619 => 0.019216014856934
620 => 0.019166020756692
621 => 0.019071344025705
622 => 0.019262065590355
623 => 0.019284044473987
624 => 0.019239527781844
625 => 0.019250013074372
626 => 0.018881433876762
627 => 0.018909456152644
628 => 0.018753424559633
629 => 0.018724170516932
630 => 0.018329736237025
701 => 0.017630938736005
702 => 0.018018140385485
703 => 0.017550455241704
704 => 0.017373335791169
705 => 0.01821179172228
706 => 0.018127634001944
707 => 0.01798359256721
708 => 0.017770525264373
709 => 0.017691496529166
710 => 0.017211342951502
711 => 0.017182972916614
712 => 0.017420949994941
713 => 0.017311131761585
714 => 0.017156905370534
715 => 0.016598313015829
716 => 0.015970270265567
717 => 0.015989226928462
718 => 0.016188995642169
719 => 0.016769850119755
720 => 0.016542900226478
721 => 0.016378245474955
722 => 0.016347410589499
723 => 0.016733373738193
724 => 0.017279592455374
725 => 0.01753586605652
726 => 0.017281906700929
727 => 0.016990171867369
728 => 0.017007928414918
729 => 0.017126054770694
730 => 0.017138468180469
731 => 0.016948578794646
801 => 0.017002031544472
802 => 0.016920831929665
803 => 0.016422510043478
804 => 0.016413496980753
805 => 0.016291200753356
806 => 0.016287497672194
807 => 0.01607944128117
808 => 0.01605033275384
809 => 0.01563722416134
810 => 0.015909133487931
811 => 0.015726750987534
812 => 0.015451857539753
813 => 0.015404465805742
814 => 0.015403041152991
815 => 0.015685295258811
816 => 0.015905835184368
817 => 0.015729923609213
818 => 0.015689871953453
819 => 0.016117518853296
820 => 0.016063096887203
821 => 0.01601596781555
822 => 0.01723068456023
823 => 0.016269141471286
824 => 0.015849853801546
825 => 0.015330905689674
826 => 0.015499877811663
827 => 0.015535482720483
828 => 0.014287506058859
829 => 0.013781202082663
830 => 0.013607457637696
831 => 0.013507465253231
901 => 0.013553033038457
902 => 0.013097300076348
903 => 0.013403560164013
904 => 0.013008933940974
905 => 0.012942773570457
906 => 0.013648414142058
907 => 0.013746599905304
908 => 0.013327708935371
909 => 0.013596704750356
910 => 0.013499163128521
911 => 0.013015698674922
912 => 0.012997233888919
913 => 0.0127546484207
914 => 0.012375049136741
915 => 0.012201562077963
916 => 0.012111208511468
917 => 0.01214849015396
918 => 0.012129639414679
919 => 0.012006625589739
920 => 0.01213669042313
921 => 0.011804428520317
922 => 0.011672119153401
923 => 0.011612358081919
924 => 0.011317456518891
925 => 0.011786776048989
926 => 0.011879237908749
927 => 0.011971881946937
928 => 0.012778285048588
929 => 0.012737999428501
930 => 0.013102161814195
1001 => 0.013088011133538
1002 => 0.012984146122099
1003 => 0.012545956723802
1004 => 0.012720611207988
1005 => 0.012183051852995
1006 => 0.012585827872239
1007 => 0.012402017717385
1008 => 0.012523681473986
1009 => 0.012304919069638
1010 => 0.012425991216683
1011 => 0.011901164045808
1012 => 0.011411087818162
1013 => 0.011608308798384
1014 => 0.011822710558839
1015 => 0.01228758820406
1016 => 0.012010710913724
1017 => 0.012110286457218
1018 => 0.011776725055257
1019 => 0.011088492605907
1020 => 0.011092387926828
1021 => 0.010986518358455
1022 => 0.01089503159417
1023 => 0.012042513601188
1024 => 0.011899806074609
1025 => 0.011672420308105
1026 => 0.011976785192522
1027 => 0.012057264098882
1028 => 0.012059555220206
1029 => 0.012281611983082
1030 => 0.012400123717234
1031 => 0.012421011924038
1101 => 0.012770423038277
1102 => 0.012887541034926
1103 => 0.013369933487963
1104 => 0.012390068824587
1105 => 0.012369889156662
1106 => 0.01198106823062
1107 => 0.011734471852308
1108 => 0.011997952895615
1109 => 0.012231361131236
1110 => 0.011988320875124
1111 => 0.012020056801712
1112 => 0.011693795114999
1113 => 0.01181041831596
1114 => 0.011910869927469
1115 => 0.011855406451866
1116 => 0.011772374944427
1117 => 0.012212224317668
1118 => 0.012187406292246
1119 => 0.012597004140702
1120 => 0.012916314954196
1121 => 0.013488577015613
1122 => 0.012891391721828
1123 => 0.012869627916126
1124 => 0.013082372607888
1125 => 0.012887508464822
1126 => 0.013010655876758
1127 => 0.013468736063698
1128 => 0.013478414576215
1129 => 0.0133162870215
1130 => 0.013306421545062
1201 => 0.013337559915426
1202 => 0.013519938323237
1203 => 0.013456209703626
1204 => 0.013529958075651
1205 => 0.013622181544145
1206 => 0.014003656911774
1207 => 0.014095629331431
1208 => 0.013872184033898
1209 => 0.013892358642454
1210 => 0.013808783967466
1211 => 0.013728051878615
1212 => 0.013909525824377
1213 => 0.014241173027137
1214 => 0.014239109867101
1215 => 0.014316045571841
1216 => 0.014363975878524
1217 => 0.014158223915111
1218 => 0.014024286952638
1219 => 0.014075646906681
1220 => 0.014157772591669
1221 => 0.014049014653902
1222 => 0.013377710280426
1223 => 0.013581341144249
1224 => 0.013547447011468
1225 => 0.013499177644721
1226 => 0.013703930052926
1227 => 0.013684181183658
1228 => 0.013092625876116
1229 => 0.013130495327608
1230 => 0.013094928842888
1231 => 0.013209851431235
]
'min_raw' => 0.01089503159417
'max_raw' => 0.024406215716116
'avg_raw' => 0.017650623655143
'max_pct' => '746.96%'
'is_grow' => true
'min' => '$0.010895'
'max' => '$0.0244062'
'avg' => '$0.01765'
'bar_min_pct' => 59.837652853322
'bar_max_pct' => 58.588675081881
'min_diff' => -0.0026568099276524
'max_diff' => -0.017735490890187
'year' => 2034
]
9 => [
'items' => [
101 => 0.012881302267907
102 => 0.012982361777735
103 => 0.013045745354924
104 => 0.013083078768825
105 => 0.013217952659594
106 => 0.013202126765221
107 => 0.013216968899779
108 => 0.013416951274403
109 => 0.014428393499588
110 => 0.014483444068283
111 => 0.014212354934228
112 => 0.014320649696286
113 => 0.014112747434595
114 => 0.014252313615692
115 => 0.014347801252202
116 => 0.01391631098403
117 => 0.013890760930697
118 => 0.013682000582417
119 => 0.013794176568792
120 => 0.013615696508731
121 => 0.013659489272502
122 => 0.013537040887212
123 => 0.013757423601504
124 => 0.014003845720094
125 => 0.014066101678754
126 => 0.013902333054395
127 => 0.01378375377748
128 => 0.01357556762966
129 => 0.013921785833216
130 => 0.014023030586744
131 => 0.013921254037627
201 => 0.013897670187335
202 => 0.013852978833646
203 => 0.013907151669289
204 => 0.014022479186073
205 => 0.013968092858922
206 => 0.014004015986169
207 => 0.013867114068873
208 => 0.014158292027572
209 => 0.014620752701778
210 => 0.014622239588465
211 => 0.014567852968152
212 => 0.014545599134896
213 => 0.014601403107793
214 => 0.014631674473891
215 => 0.014812134289542
216 => 0.015005774861571
217 => 0.01590941091923
218 => 0.015655673530197
219 => 0.016457433198103
220 => 0.017091520999952
221 => 0.017281656206428
222 => 0.017106740763023
223 => 0.016508364479882
224 => 0.016479005284726
225 => 0.01737323207969
226 => 0.017120572051931
227 => 0.017090518945586
228 => 0.016770804669606
301 => 0.016959795404094
302 => 0.016918460358135
303 => 0.016853210965908
304 => 0.017213792122102
305 => 0.017888767857194
306 => 0.017783566558998
307 => 0.017705038670042
308 => 0.017360952319762
309 => 0.017568169157099
310 => 0.0174943832103
311 => 0.017811414463466
312 => 0.017623612172193
313 => 0.017118657903722
314 => 0.017199073535327
315 => 0.017186918874384
316 => 0.017437060935309
317 => 0.017361974497527
318 => 0.017172257042313
319 => 0.017886460863511
320 => 0.017840084439973
321 => 0.017905835605424
322 => 0.017934781301877
323 => 0.018369504582158
324 => 0.018547596800495
325 => 0.018588026852001
326 => 0.018757200685275
327 => 0.018583817652915
328 => 0.019277473402362
329 => 0.019738713999808
330 => 0.020274468688967
331 => 0.021057350287112
401 => 0.021351721010074
402 => 0.021298545573781
403 => 0.021892117466591
404 => 0.022958752963608
405 => 0.021514143104004
406 => 0.023035320793953
407 => 0.022553733500156
408 => 0.021411898689949
409 => 0.02133837798952
410 => 0.022111641779967
411 => 0.023826666443297
412 => 0.023397072216781
413 => 0.023827369105553
414 => 0.023325404928236
415 => 0.023300478175946
416 => 0.023802989825866
417 => 0.024977135686389
418 => 0.024419343000254
419 => 0.023619610408301
420 => 0.024210120508982
421 => 0.023698566010643
422 => 0.022545890550796
423 => 0.023396743714172
424 => 0.022827802434725
425 => 0.02299384974665
426 => 0.024189679692419
427 => 0.024045794269571
428 => 0.024231995330168
429 => 0.023903355331944
430 => 0.023596353751831
501 => 0.023023312504315
502 => 0.022853663241517
503 => 0.022900548194414
504 => 0.022853640007663
505 => 0.022533028696199
506 => 0.022463792714013
507 => 0.022348396377074
508 => 0.022384162527152
509 => 0.022167183653316
510 => 0.022576667618367
511 => 0.022652671450641
512 => 0.022950659732276
513 => 0.022981597864214
514 => 0.023811490986971
515 => 0.023354399800744
516 => 0.02366105603182
517 => 0.023633625812152
518 => 0.021436645712633
519 => 0.021739370186227
520 => 0.022210314466966
521 => 0.021998154706843
522 => 0.021698210443767
523 => 0.021455989369339
524 => 0.021088999673204
525 => 0.021605530623101
526 => 0.022284713895273
527 => 0.022998823072819
528 => 0.023856778459355
529 => 0.023665292804782
530 => 0.022982784193649
531 => 0.023013401031372
601 => 0.023202662274891
602 => 0.022957551768337
603 => 0.022885263894828
604 => 0.023192731031127
605 => 0.023194848388314
606 => 0.022912819127928
607 => 0.02259939521582
608 => 0.022598081958184
609 => 0.02254231120034
610 => 0.023335326422161
611 => 0.02377140461128
612 => 0.023821400272887
613 => 0.023768039504909
614 => 0.023788575946691
615 => 0.023534831656769
616 => 0.024114815857997
617 => 0.024647066715537
618 => 0.024504412115835
619 => 0.024290552591336
620 => 0.024120203179203
621 => 0.024464283208119
622 => 0.024448961866063
623 => 0.024642417968622
624 => 0.024633641682353
625 => 0.024568589671315
626 => 0.024504414439047
627 => 0.024758861980948
628 => 0.024685585175183
629 => 0.024612194550299
630 => 0.024464998416552
701 => 0.024485004815797
702 => 0.024271182217161
703 => 0.024172258099175
704 => 0.022684676716815
705 => 0.022287146363325
706 => 0.02241221750501
707 => 0.022453394172323
708 => 0.022280388453035
709 => 0.022528434212971
710 => 0.022489776544031
711 => 0.022640170919898
712 => 0.022546211043221
713 => 0.022550067189334
714 => 0.022826383152285
715 => 0.022906598851862
716 => 0.022865800499637
717 => 0.022894374267049
718 => 0.023552844676839
719 => 0.023459231241265
720 => 0.023409500969402
721 => 0.023423276594571
722 => 0.023591529902037
723 => 0.023638631641837
724 => 0.023439058260522
725 => 0.02353317822087
726 => 0.023933929066431
727 => 0.024074169181844
728 => 0.024521748311168
729 => 0.024331608741947
730 => 0.0246806181503
731 => 0.025753354085505
801 => 0.026610329778226
802 => 0.025822219515181
803 => 0.027395946239668
804 => 0.028621318232372
805 => 0.028574286414328
806 => 0.028360614464035
807 => 0.026965561028542
808 => 0.025681812058126
809 => 0.026755722582739
810 => 0.026758460201518
811 => 0.02666621033505
812 => 0.026093254337224
813 => 0.02664627270828
814 => 0.026690169298306
815 => 0.026665598880937
816 => 0.02622631486077
817 => 0.025555609355232
818 => 0.025686663605572
819 => 0.025901333141063
820 => 0.025494918925622
821 => 0.025365044958283
822 => 0.0256065053731
823 => 0.026384541139914
824 => 0.026237457985052
825 => 0.026233617049469
826 => 0.026862901158933
827 => 0.026412469544567
828 => 0.025688316619363
829 => 0.025505458455345
830 => 0.024856435161101
831 => 0.025304717862177
901 => 0.025320850758526
902 => 0.025075330904485
903 => 0.025708239202381
904 => 0.025702406840995
905 => 0.026303259073879
906 => 0.02745186287336
907 => 0.027112164210493
908 => 0.026717131624688
909 => 0.02676008261983
910 => 0.027231149024454
911 => 0.026946331522819
912 => 0.027048753882225
913 => 0.027230993995946
914 => 0.027340943981322
915 => 0.026744262508969
916 => 0.02660514751519
917 => 0.026320567060645
918 => 0.026246325332
919 => 0.026478110174261
920 => 0.026417043057404
921 => 0.025319494851058
922 => 0.025204794956794
923 => 0.025208312638798
924 => 0.024919894300989
925 => 0.024479987107498
926 => 0.025636036946498
927 => 0.02554318996552
928 => 0.025440694084304
929 => 0.02545324924492
930 => 0.025955051297866
1001 => 0.025663980765546
1002 => 0.02643783948124
1003 => 0.026278757393616
1004 => 0.026115595450715
1005 => 0.026093041500172
1006 => 0.026030238072478
1007 => 0.02581486175079
1008 => 0.025554781900241
1009 => 0.025383054655178
1010 => 0.023414526176209
1011 => 0.023779873611503
1012 => 0.024200172533341
1013 => 0.024345258036917
1014 => 0.024097079243439
1015 => 0.025824661362224
1016 => 0.026140307262722
1017 => 0.025184195241042
1018 => 0.025005345719582
1019 => 0.025836386707076
1020 => 0.025335167400988
1021 => 0.02556086642383
1022 => 0.025073028587212
1023 => 0.026064277408483
1024 => 0.026056725753261
1025 => 0.025671107573416
1026 => 0.025997029418422
1027 => 0.025940392477309
1028 => 0.025505030502
1029 => 0.026078079159641
1030 => 0.026078363384626
1031 => 0.025707214270588
1101 => 0.02527379336038
1102 => 0.02519630793858
1103 => 0.025137933081955
1104 => 0.025546509787544
1105 => 0.025912838384188
1106 => 0.026594485081983
1107 => 0.026765867257335
1108 => 0.02743478329729
1109 => 0.027036476364428
1110 => 0.027213040668827
1111 => 0.027404726197799
1112 => 0.02749662728939
1113 => 0.027346879392327
1114 => 0.028385981339204
1115 => 0.028473713380781
1116 => 0.028503129175443
1117 => 0.028152749845397
1118 => 0.028463968697781
1119 => 0.028318359703236
1120 => 0.028697193855699
1121 => 0.028756599888002
1122 => 0.028706285092072
1123 => 0.028725141504386
1124 => 0.027838451302871
1125 => 0.027792471738259
1126 => 0.027165537112214
1127 => 0.027421017606394
1128 => 0.026943409068022
1129 => 0.027094863655453
1130 => 0.02716162339448
1201 => 0.027126751895394
1202 => 0.027435462090215
1203 => 0.027172995359291
1204 => 0.026480302502858
1205 => 0.025787420922719
1206 => 0.02577872235889
1207 => 0.025596298869215
1208 => 0.025464440098709
1209 => 0.025489840775849
1210 => 0.025579356075156
1211 => 0.025459237306783
1212 => 0.025484870736192
1213 => 0.025910556459018
1214 => 0.025995924694879
1215 => 0.0257058100739
1216 => 0.024540958007329
1217 => 0.024255100388383
1218 => 0.024460569176078
1219 => 0.024362368329445
1220 => 0.01966233264675
1221 => 0.020766536313785
1222 => 0.020110455990046
1223 => 0.020412807988029
1224 => 0.019743119868669
1225 => 0.020062730140589
1226 => 0.020003709793664
1227 => 0.021779236614493
1228 => 0.021751514205343
1229 => 0.021764783455566
1230 => 0.021131407569582
1231 => 0.022140392553983
]
'min_raw' => 0.012881302267907
'max_raw' => 0.028756599888002
'avg_raw' => 0.020818951077955
'max_pct' => '897.93%'
'is_grow' => true
'min' => '$0.012881'
'max' => '$0.028756'
'avg' => '$0.020818'
'bar_min_pct' => 61.631153054957
'bar_max_pct' => 60.119598047091
'min_diff' => 0.0019862706737376
'max_diff' => 0.0043503841718862
'year' => 2035
]
10 => [
'items' => [
101 => 0.022637454839226
102 => 0.022545461839112
103 => 0.022568614495329
104 => 0.022170775153096
105 => 0.021768635410032
106 => 0.021322600546112
107 => 0.0221512781917
108 => 0.02205914338351
109 => 0.022270467484441
110 => 0.022807924172706
111 => 0.022887066711653
112 => 0.022993435086581
113 => 0.022955309595986
114 => 0.02386361345817
115 => 0.023753611867278
116 => 0.024018684051711
117 => 0.023473410457257
118 => 0.022856381627288
119 => 0.022973658635673
120 => 0.022962363916683
121 => 0.022818569180471
122 => 0.022688757722115
123 => 0.022472658218104
124 => 0.023156429025503
125 => 0.023128669179435
126 => 0.023578068819989
127 => 0.023498633068286
128 => 0.022968141677186
129 => 0.022987088281001
130 => 0.023114513297082
131 => 0.02355553273265
201 => 0.02368645732802
202 => 0.023625807839002
203 => 0.02376936068089
204 => 0.023882818993997
205 => 0.023783609298181
206 => 0.025188209376204
207 => 0.024604921495433
208 => 0.02488921195003
209 => 0.024957013548314
210 => 0.024783341180022
211 => 0.024821004497963
212 => 0.024878054162005
213 => 0.025224448550594
214 => 0.026133487656276
215 => 0.026536094888144
216 => 0.02774735860951
217 => 0.0265026639621
218 => 0.026428808932782
219 => 0.02664699410566
220 => 0.027358134135388
221 => 0.027934446335496
222 => 0.02812564234052
223 => 0.028150912048886
224 => 0.028509608464782
225 => 0.028715206561081
226 => 0.02846605328524
227 => 0.0282549219714
228 => 0.027498675811808
229 => 0.02758621336397
301 => 0.028189260291558
302 => 0.029041099596062
303 => 0.029772066338101
304 => 0.029516107261802
305 => 0.031468894335016
306 => 0.031662505196905
307 => 0.03163575443598
308 => 0.032076828792524
309 => 0.031201386018016
310 => 0.030827117271009
311 => 0.028300570957894
312 => 0.029010427415395
313 => 0.03004224546478
314 => 0.029905680476824
315 => 0.029156346628786
316 => 0.029771497901183
317 => 0.029568109652969
318 => 0.029407688903017
319 => 0.03014260745764
320 => 0.029334534318042
321 => 0.030034184317068
322 => 0.029136875956365
323 => 0.029517276461302
324 => 0.029301342736797
325 => 0.029441078320394
326 => 0.028624186953957
327 => 0.029064961706369
328 => 0.028605849275123
329 => 0.028605631596053
330 => 0.028595496663687
331 => 0.029135640403031
401 => 0.029153254470979
402 => 0.028754087431492
403 => 0.028696561224941
404 => 0.028909265761266
405 => 0.028660244456635
406 => 0.028776759957751
407 => 0.028663773592468
408 => 0.028638337981786
409 => 0.028435662708359
410 => 0.028348344627894
411 => 0.028382584297154
412 => 0.028265706654209
413 => 0.028195283646686
414 => 0.028581487754969
415 => 0.028375154479343
416 => 0.028549864221244
417 => 0.028350760420221
418 => 0.027660579900478
419 => 0.027263649785047
420 => 0.025959962763022
421 => 0.02632968678525
422 => 0.026574814194494
423 => 0.026493799587201
424 => 0.026667850312157
425 => 0.026678535613088
426 => 0.026621949948168
427 => 0.026556430997262
428 => 0.026524539995387
429 => 0.026762229395559
430 => 0.026900216092616
501 => 0.026599416009393
502 => 0.026528942758534
503 => 0.0268330682503
504 => 0.02701858462459
505 => 0.028388333299698
506 => 0.028286857893616
507 => 0.028541541249339
508 => 0.028512867811919
509 => 0.028779816542957
510 => 0.029216164897253
511 => 0.028328946688051
512 => 0.028482937091471
513 => 0.02844518220071
514 => 0.028857380198173
515 => 0.028858667035329
516 => 0.028611533745032
517 => 0.028745508710982
518 => 0.0286707275604
519 => 0.02880586720678
520 => 0.028285502627701
521 => 0.028919250515134
522 => 0.029278544729496
523 => 0.029283533530011
524 => 0.029453836136084
525 => 0.029626873447116
526 => 0.029959003497267
527 => 0.029617610520281
528 => 0.029003477788619
529 => 0.029047816188208
530 => 0.028687750392337
531 => 0.028693803163417
601 => 0.028661492997029
602 => 0.028758458238555
603 => 0.028306781045388
604 => 0.028412788779825
605 => 0.028264377330832
606 => 0.028482614473965
607 => 0.028247827383847
608 => 0.028445163994159
609 => 0.028530327933357
610 => 0.028844584702448
611 => 0.028201411403537
612 => 0.026889937508055
613 => 0.027165625220969
614 => 0.026757861438766
615 => 0.026795601529275
616 => 0.026871842518394
617 => 0.02662472052816
618 => 0.026671863616187
619 => 0.026670179333342
620 => 0.026655665093706
621 => 0.026591379119742
622 => 0.026498151738901
623 => 0.026869540930295
624 => 0.026932647190906
625 => 0.027072924591033
626 => 0.02749029498274
627 => 0.027448589838337
628 => 0.027516612659189
629 => 0.027368119223202
630 => 0.026802489713881
701 => 0.026833206117563
702 => 0.026450172071454
703 => 0.027063129549296
704 => 0.026917973127899
705 => 0.026824389838727
706 => 0.026798854771233
707 => 0.027217259743413
708 => 0.027342453068784
709 => 0.027264440989825
710 => 0.027104435939903
711 => 0.027411692936999
712 => 0.02749390194729
713 => 0.027512305512943
714 => 0.028056706001112
715 => 0.027542731452697
716 => 0.027666450234968
717 => 0.028631668857165
718 => 0.027756348757897
719 => 0.028220025336447
720 => 0.028197330780784
721 => 0.02843453202841
722 => 0.028177873355093
723 => 0.028181054946951
724 => 0.028391673585439
725 => 0.028095897692954
726 => 0.028022659422469
727 => 0.027921481276337
728 => 0.028142400056889
729 => 0.028274830874533
730 => 0.029342126005023
731 => 0.030031647333891
801 => 0.030001713394522
802 => 0.030275253566371
803 => 0.030152021213612
804 => 0.029754071439502
805 => 0.030433323179103
806 => 0.030218379507593
807 => 0.030236099202716
808 => 0.030235439674778
809 => 0.03037835842563
810 => 0.030277087392341
811 => 0.030077471790468
812 => 0.030209985942661
813 => 0.030603505599998
814 => 0.03182500269103
815 => 0.032508568645855
816 => 0.031783851162239
817 => 0.032283751578084
818 => 0.031983989461308
819 => 0.031929513767539
820 => 0.03224348817104
821 => 0.032558012145171
822 => 0.032537978327743
823 => 0.032309650073509
824 => 0.032180673236307
825 => 0.033157329058011
826 => 0.033876912430545
827 => 0.033827841668686
828 => 0.034044424052864
829 => 0.03468031663145
830 => 0.034738454679571
831 => 0.034731130621795
901 => 0.03458702940345
902 => 0.035213148228154
903 => 0.035735467567235
904 => 0.034553674134888
905 => 0.035003685603114
906 => 0.035205710249664
907 => 0.035502342368812
908 => 0.03600281047513
909 => 0.036546451581201
910 => 0.03662332839432
911 => 0.036568780616518
912 => 0.036210234693207
913 => 0.036805093278456
914 => 0.037153547486545
915 => 0.037361043993229
916 => 0.037887220610054
917 => 0.035206957885104
918 => 0.033309734710684
919 => 0.033013455915763
920 => 0.033615950495822
921 => 0.033774823511779
922 => 0.033710781998257
923 => 0.031575284827462
924 => 0.03300221296511
925 => 0.034537467661694
926 => 0.034596443047111
927 => 0.035365023648883
928 => 0.035615304998003
929 => 0.036234113122592
930 => 0.036195406505915
1001 => 0.036346076436865
1002 => 0.036311440028979
1003 => 0.037457651774355
1004 => 0.038722093543597
1005 => 0.038678309945806
1006 => 0.038496531481282
1007 => 0.038766503498935
1008 => 0.040071542910607
1009 => 0.03995139579441
1010 => 0.040068108483688
1011 => 0.041606823498848
1012 => 0.043607371898214
1013 => 0.042677916314933
1014 => 0.044694567487013
1015 => 0.045963942501752
1016 => 0.048159195333917
1017 => 0.047884338867482
1018 => 0.048738934685534
1019 => 0.047392288428287
1020 => 0.044300116419536
1021 => 0.043810768362793
1022 => 0.04479045556466
1023 => 0.047198920953972
1024 => 0.04471460441855
1025 => 0.045217178418085
1026 => 0.045072437072409
1027 => 0.045064724421209
1028 => 0.045359084947892
1029 => 0.044932099651126
1030 => 0.043192484738911
1031 => 0.043989740001564
1101 => 0.043681881457312
1102 => 0.044023473464535
1103 => 0.045866904644257
1104 => 0.045051879777791
1105 => 0.044193317288213
1106 => 0.045270145180413
1107 => 0.046641317125393
1108 => 0.046555511649309
1109 => 0.046389013161799
1110 => 0.047327556418313
1111 => 0.048877754910701
1112 => 0.049296767333992
1113 => 0.049606073738533
1114 => 0.049648721865944
1115 => 0.050088024083949
1116 => 0.047725785339327
1117 => 0.051474718893635
1118 => 0.052122056156264
1119 => 0.05200038358027
1120 => 0.052719871703567
1121 => 0.052508180046041
1122 => 0.05220147204769
1123 => 0.053342013762627
1124 => 0.052034474723422
1125 => 0.050178587671857
1126 => 0.049160411330085
1127 => 0.050501228070873
1128 => 0.051320018066417
1129 => 0.051861186168647
1130 => 0.052024943309399
1201 => 0.047909159208641
1202 => 0.045690979850184
1203 => 0.047112807387477
1204 => 0.048847535112269
1205 => 0.047716148839228
1206 => 0.047760497039133
1207 => 0.046147437536858
1208 => 0.048990255085711
1209 => 0.048576080480702
1210 => 0.050724819064149
1211 => 0.050212005356505
1212 => 0.051964218257755
1213 => 0.051502801877807
1214 => 0.053418115473529
1215 => 0.054182185921909
1216 => 0.055465179122807
1217 => 0.05640895414411
1218 => 0.056963156888158
1219 => 0.056929884634167
1220 => 0.059125912008797
1221 => 0.057830991389331
1222 => 0.056204265901923
1223 => 0.056174843570109
1224 => 0.057017347750916
1225 => 0.058783005384152
1226 => 0.059240814719177
1227 => 0.059496667681957
1228 => 0.059104819963153
1229 => 0.057699276438519
1230 => 0.057092369870849
1231 => 0.05760947185028
]
'min_raw' => 0.021322600546112
'max_raw' => 0.059496667681957
'avg_raw' => 0.040409634114035
'max_pct' => '1964.7%'
'is_grow' => true
'min' => '$0.021322'
'max' => '$0.059496'
'avg' => '$0.0404096'
'bar_min_pct' => 69.253210997108
'bar_max_pct' => 70.937188834135
'min_diff' => 0.0084412982782049
'max_diff' => 0.030740067793955
'year' => 2036
]
11 => [
'items' => [
101 => 0.056977100564516
102 => 0.058068750815789
103 => 0.059567819774699
104 => 0.059258267962646
105 => 0.06029305325974
106 => 0.061363947179645
107 => 0.062895373581964
108 => 0.063295745152086
109 => 0.06395754413273
110 => 0.064638752673453
111 => 0.064857538497648
112 => 0.065275268521291
113 => 0.06527306687787
114 => 0.066531924420591
115 => 0.067920483273786
116 => 0.068444632095656
117 => 0.069649883409811
118 => 0.067585932771364
119 => 0.069151463039582
120 => 0.070563610529279
121 => 0.068879990076055
122 => 0.07120046863757
123 => 0.071290567561796
124 => 0.072650954347241
125 => 0.071271941721619
126 => 0.07045308842649
127 => 0.072817087207497
128 => 0.073960951752363
129 => 0.073616410442371
130 => 0.070994434061229
131 => 0.069468331345548
201 => 0.06547422617538
202 => 0.070205416281947
203 => 0.072509840972148
204 => 0.07098846615799
205 => 0.071755759121163
206 => 0.075941860732658
207 => 0.077535657196308
208 => 0.077204158673347
209 => 0.077260176466797
210 => 0.078120160109131
211 => 0.081933801180879
212 => 0.079648579051179
213 => 0.081395545743695
214 => 0.082322130578248
215 => 0.083182794211715
216 => 0.081069276343455
217 => 0.078319620650592
218 => 0.077448689269969
219 => 0.070837195415742
220 => 0.070493038448367
221 => 0.070299852713556
222 => 0.069081843982237
223 => 0.068124822760091
224 => 0.06736376395232
225 => 0.065366518369332
226 => 0.066040530123831
227 => 0.062857337522097
228 => 0.064893831343268
301 => 0.059813379090027
302 => 0.06404453069298
303 => 0.061741707242349
304 => 0.063287991255209
305 => 0.063282596415957
306 => 0.060435397298489
307 => 0.058793192267062
308 => 0.059839669228663
309 => 0.060961575600944
310 => 0.0611436011353
311 => 0.062598182031715
312 => 0.063004124293792
313 => 0.061774100288065
314 => 0.059708098009462
315 => 0.060187983218287
316 => 0.058783467408622
317 => 0.056322107476106
318 => 0.058089899150861
319 => 0.058693500952935
320 => 0.058960085895167
321 => 0.056539621090636
322 => 0.055779058498204
323 => 0.055374141355732
324 => 0.059395646398093
325 => 0.059615953522348
326 => 0.058488831126371
327 => 0.063583531234315
328 => 0.062430443691913
329 => 0.063718724990083
330 => 0.060144438665505
331 => 0.060280981216519
401 => 0.058588856789984
402 => 0.059536333401048
403 => 0.058866687470945
404 => 0.059459786654021
405 => 0.059815287858917
406 => 0.061507134624483
407 => 0.064063848865392
408 => 0.061254429135825
409 => 0.060030324728022
410 => 0.060789752217999
411 => 0.062812207699991
412 => 0.065876331282801
413 => 0.064062308450544
414 => 0.064867340979394
415 => 0.065043204773544
416 => 0.063705611495813
417 => 0.065925650254874
418 => 0.067115387061418
419 => 0.068335810843589
420 => 0.06939547061815
421 => 0.067848346747296
422 => 0.069503991060605
423 => 0.068169834004642
424 => 0.066972957202822
425 => 0.066974772370881
426 => 0.066223954069519
427 => 0.064769149001437
428 => 0.064500860626168
429 => 0.065896530635402
430 => 0.067015725812366
501 => 0.067107908087724
502 => 0.067727552044016
503 => 0.068094250954509
504 => 0.071688398780337
505 => 0.073133994768236
506 => 0.074901642178506
507 => 0.075590240463956
508 => 0.077662674427011
509 => 0.075989015686987
510 => 0.075626909090776
511 => 0.070599862184387
512 => 0.071423040833688
513 => 0.072741029276144
514 => 0.070621595328358
515 => 0.07196588834178
516 => 0.072231280258649
517 => 0.070549577773823
518 => 0.071447847733044
519 => 0.069062309039836
520 => 0.064115847089979
521 => 0.065931157081046
522 => 0.067267836261207
523 => 0.065360230259762
524 => 0.068779540182805
525 => 0.066782049914648
526 => 0.066148941396084
527 => 0.063678959345683
528 => 0.064844695795145
529 => 0.066421371034779
530 => 0.065447169044855
531 => 0.067468784451112
601 => 0.070331931011506
602 => 0.072372379753769
603 => 0.072529020071847
604 => 0.071217148230021
605 => 0.073319431228802
606 => 0.073334744065333
607 => 0.07096336025463
608 => 0.069510900874495
609 => 0.069180899047327
610 => 0.070005308312261
611 => 0.071006293354236
612 => 0.072584567775175
613 => 0.073538285953092
614 => 0.076025077148064
615 => 0.076697931543532
616 => 0.077437194527445
617 => 0.078425077854215
618 => 0.079611285076088
619 => 0.077015931205445
620 => 0.07711904945307
621 => 0.074702291863848
622 => 0.072119639781667
623 => 0.074079550779916
624 => 0.076641873694091
625 => 0.076054073986464
626 => 0.075987934511698
627 => 0.076099162762694
628 => 0.075655980978887
629 => 0.073651486195811
630 => 0.072644841464552
701 => 0.073943669990337
702 => 0.074633939547584
703 => 0.075704487433044
704 => 0.075572519809637
705 => 0.078330136194131
706 => 0.079401662535155
707 => 0.079127520243924
708 => 0.079177969023113
709 => 0.081117916280767
710 => 0.083275536611862
711 => 0.085296432775011
712 => 0.087352175151676
713 => 0.084873897479616
714 => 0.083615580916661
715 => 0.084913842414542
716 => 0.084224966589413
717 => 0.08818345141445
718 => 0.088457528315133
719 => 0.092415726896662
720 => 0.096172528684053
721 => 0.093812948791488
722 => 0.096037926352364
723 => 0.098444420989533
724 => 0.10308693958432
725 => 0.10152350264737
726 => 0.10032593445584
727 => 0.099194238301462
728 => 0.10154911834703
729 => 0.10457863390552
730 => 0.10523116254048
731 => 0.10628850821423
801 => 0.10517683852436
802 => 0.10651572221942
803 => 0.11124256999828
804 => 0.10996533400339
805 => 0.10815145356472
806 => 0.11188284591485
807 => 0.11323322230094
808 => 0.12271087097613
809 => 0.13467679393071
810 => 0.12972282325503
811 => 0.126647733793
812 => 0.12737045275867
813 => 0.13174000274963
814 => 0.13314336352414
815 => 0.12932854517155
816 => 0.13067600350561
817 => 0.13810063140546
818 => 0.14208370606315
819 => 0.13667415567971
820 => 0.12174942071769
821 => 0.10798813347731
822 => 0.1116382465323
823 => 0.11122443698806
824 => 0.11920127342526
825 => 0.10993487234733
826 => 0.11009089477647
827 => 0.11823268374357
828 => 0.11606059403275
829 => 0.11254208688144
830 => 0.10801382247333
831 => 0.099642906901167
901 => 0.092228553538653
902 => 0.10676980790615
903 => 0.10614276257626
904 => 0.10523470801568
905 => 0.10725548517849
906 => 0.11706780547346
907 => 0.11684159973128
908 => 0.11540259421072
909 => 0.11649406721525
910 => 0.11235074638655
911 => 0.11341857450577
912 => 0.1079859536191
913 => 0.11044172514617
914 => 0.11253453774534
915 => 0.11295470085924
916 => 0.11390134980893
917 => 0.10581233818058
918 => 0.1094440669208
919 => 0.11157736730872
920 => 0.10193903854597
921 => 0.11138684853867
922 => 0.10567152648455
923 => 0.10373166033813
924 => 0.10634343454636
925 => 0.10532562359738
926 => 0.10445056951131
927 => 0.10396227429594
928 => 0.10588007302347
929 => 0.10579060542056
930 => 0.10265271447364
1001 => 0.098559463650184
1002 => 0.099933292982915
1003 => 0.099434167906615
1004 => 0.097625274241688
1005 => 0.098844250165195
1006 => 0.093476497107668
1007 => 0.084241556963718
1008 => 0.090342441296678
1009 => 0.090107563886344
1010 => 0.089989128045211
1011 => 0.094573774005373
1012 => 0.094133066082082
1013 => 0.093333176885884
1014 => 0.097610583649319
1015 => 0.096049272641425
1016 => 0.10086086527661
1017 => 0.10403009138045
1018 => 0.10322627312679
1019 => 0.10620694559565
1020 => 0.099964943235996
1021 => 0.10203828603421
1022 => 0.10246559911139
1023 => 0.097557801113823
1024 => 0.094205171348659
1025 => 0.0939815891661
1026 => 0.088168591174146
1027 => 0.091273847780568
1028 => 0.094006345089969
1029 => 0.092697690929123
1030 => 0.09228341011673
1031 => 0.0943998809407
1101 => 0.094564348850069
1102 => 0.090814463086923
1103 => 0.091594183080519
1104 => 0.094845745071479
1105 => 0.091512252060996
1106 => 0.085035819664619
1107 => 0.083429574886635
1108 => 0.083215272224287
1109 => 0.078859008993512
1110 => 0.083536911843258
1111 => 0.081494881889342
1112 => 0.087945630046487
1113 => 0.084260997295182
1114 => 0.084102160141655
1115 => 0.083862054487755
1116 => 0.08011243877006
1117 => 0.080933366311725
1118 => 0.083662254491015
1119 => 0.084635952536511
1120 => 0.084534387853093
1121 => 0.083648881450196
1122 => 0.084054261746916
1123 => 0.082748390567324
1124 => 0.082287260274452
1125 => 0.080831806226269
1126 => 0.078692690854882
1127 => 0.07899014796723
1128 => 0.074752000686529
1129 => 0.072442833112502
1130 => 0.071803685962351
1201 => 0.070948991681371
1202 => 0.071900225955643
1203 => 0.074739994547778
1204 => 0.071314631135148
1205 => 0.065442085825499
1206 => 0.065795035804939
1207 => 0.066588009616952
1208 => 0.065110308164313
1209 => 0.063711787753472
1210 => 0.064927687785151
1211 => 0.062439412921056
1212 => 0.066888705746404
1213 => 0.066768364844477
1214 => 0.068426786067345
1215 => 0.069463830892233
1216 => 0.067073778318114
1217 => 0.066472686559113
1218 => 0.066815095743137
1219 => 0.061155834657095
1220 => 0.067964303699913
1221 => 0.068023183622923
1222 => 0.067519017975073
1223 => 0.071144317552474
1224 => 0.078794830420086
1225 => 0.075916399738124
1226 => 0.07480178437704
1227 => 0.07268289976084
1228 => 0.075506187705007
1229 => 0.075289403241048
1230 => 0.074309021681958
1231 => 0.073716083856044
]
'min_raw' => 0.055374141355732
'max_raw' => 0.14208370606315
'avg_raw' => 0.09872892370944
'max_pct' => '4830.69%'
'is_grow' => true
'min' => '$0.055374'
'max' => '$0.142083'
'avg' => '$0.098728'
'bar_min_pct' => 100
'bar_max_pct' => 100
'min_diff' => 0.03405154080962
'max_diff' => 0.082587038381192
'year' => 2037
]
]
'prediction_periods' => [
0 => [
'items' => [
0 => [
'year' => 2027
'avg' => 0.0017381310225424
]
1 => [
'year' => 2028
'avg' => 0.0029831374177239
]
2 => [
'year' => 2029
'avg' => 0.0081493937670135
]
3 => [
'year' => 2030
'avg' => 0.0062872451548096
]
4 => [
'year' => 2031
'avg' => 0.0061748539117372
]
5 => [
'year' => 2032
'avg' => 0.01082646220532
]
]
'min_year' => 2027
'max_year' => 2032
'min_raw' => 0.0017381310225424
'min' => '$0.001738'
'max_raw' => 0.01082646220532
'max' => '$0.010826'
'max_pct' => '275.71%'
'is_grow' => true
]
1 => [
'items' => [
0 => [
'year' => 2032
'avg' => 0.01082646220532
]
1 => [
'year' => 2033
'avg' => 0.027846774064063
]
2 => [
'year' => 2034
'avg' => 0.017650623655143
]
3 => [
'year' => 2035
'avg' => 0.020818951077955
]
4 => [
'year' => 2036
'avg' => 0.040409634114035
]
5 => [
'year' => 2037
'avg' => 0.09872892370944
]
]
'min_year' => 2032
'max_year' => 2037
'min_raw' => 0.01082646220532
'min' => '$0.010826'
'max_raw' => 0.09872892370944
'max' => '$0.098728'
'max_pct' => '3326.16%'
'is_grow' => true
]
2 => [
'items' => [
0 => [
'year' => 2037
'avg' => 0.09872892370944
]
]
]
]
'prediction_2025_max_price' => '$0.002971'
'last_price' => 0.00288162
'sma_50day_nextmonth' => '$0.0028012'
'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' => '$0.002935'
'daily_sma3_action' => 'SELL'
'daily_sma5' => '$0.002943'
'daily_sma5_action' => 'SELL'
'daily_sma10' => '$0.002948'
'daily_sma10_action' => 'SELL'
'daily_sma21' => '$0.003058'
'daily_sma21_action' => 'SELL'
'daily_sma50' => '$0.00341'
'daily_sma50_action' => 'SELL'
'daily_sma100' => '$0.003164'
'daily_sma100_action' => 'SELL'
'daily_sma200' => '—'
'daily_sma200_action' => '—'
'daily_ema3' => '$0.002919'
'daily_ema3_action' => 'SELL'
'daily_ema5' => '$0.002934'
'daily_ema5_action' => 'SELL'
'daily_ema10' => '$0.002975'
'daily_ema10_action' => 'SELL'
'daily_ema21' => '$0.003111'
'daily_ema21_action' => 'SELL'
'daily_ema50' => '$0.003261'
'daily_ema50_action' => 'SELL'
'daily_ema100' => '$0.003422'
'daily_ema100_action' => 'SELL'
'daily_ema200' => '$0.002946'
'daily_ema200_action' => 'SELL'
'weekly_sma21' => '$0.0032025'
'weekly_sma21_action' => 'SELL'
'weekly_sma50' => '—'
'weekly_sma50_action' => '—'
'weekly_sma100' => '—'
'weekly_sma100_action' => '—'
'weekly_sma200' => '—'
'weekly_sma200_action' => '—'
'weekly_ema3' => '$0.002953'
'weekly_ema3_action' => 'SELL'
'weekly_ema5' => '$0.003035'
'weekly_ema5_action' => 'SELL'
'weekly_ema10' => '$0.003161'
'weekly_ema10_action' => 'SELL'
'weekly_ema21' => '$0.003347'
'weekly_ema21_action' => 'SELL'
'weekly_ema50' => '$0.0018013'
'weekly_ema50_action' => 'BUY'
'weekly_ema100' => '$0.00090068'
'weekly_ema100_action' => 'BUY'
'weekly_ema200' => '$0.00045'
'weekly_ema200_action' => 'BUY'
'rsi_14' => '37.23'
'rsi_14_action' => 'NEUTRAL'
'stoch_rsi_14' => 28.99
'stoch_rsi_14_action' => 'NEUTRAL'
'momentum_10' => -0
'momentum_10_action' => 'SELL'
'vwma_10' => '0.002944'
'vwma_10_action' => 'SELL'
'hma_9' => '0.002938'
'hma_9_action' => 'SELL'
'stochastic_fast_14' => 0
'stochastic_fast_14_action' => 'BUY'
'cci_20' => -105.72
'cci_20_action' => 'BUY'
'adx_14' => 19.97
'adx_14_action' => 'NEUTRAL'
'ao_5_34' => '-0.000436'
'ao_5_34_action' => 'SELL'
'macd_12_26' => 0
'macd_12_26_action' => 'BUY'
'williams_percent_r_14' => -100
'williams_percent_r_14_action' => 'BUY'
'ultimate_oscillator' => 27.82
'ultimate_oscillator_action' => 'BUY'
'ichimoku_cloud' => '0.000360'
'ichimoku_cloud_action' => 'NEUTRAL'
'sell_signals' => 26
'buy_signals' => 4
'sell_pct' => 86.67
'buy_pct' => 13.33
'overall_action' => 'bearish'
'overall_action_label' => 'Baixista'
'overall_action_dir' => -1
'last_updated' => 1767698319
'last_updated_date' => '6 de janeiro de 2026'
]
Previsão de preço de Elympics para 2026
A previsão de preço para Elympics em 2026 sugere que o preço médio poderia variar entre $0.000995 na extremidade inferior e $0.002971 na extremidade superior. No mercado de criptomoedas, comparado ao preço médio de hoje, Elympics poderia potencialmente ganhar 3.13% até 2026 se ELP atingir a meta de preço prevista.
Previsão de preço de Elympics 2027-2032
A previsão de preço de ELP para 2027-2032 está atualmente dentro de uma faixa de preço entre $0.001738 na extremidade inferior e $0.010826 na extremidade superior. Considerando a volatilidade de preços no mercado, se Elympics atingir a meta de preço superior, poderia ganhar 275.71% até 2032 em comparação com o preço de hoje.
| Previsão de Preço de Elympics | Potencial Mínimo ($) | Preço Médio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2027 | $0.000958 | $0.001738 | $0.002517 |
| 2028 | $0.001729 | $0.002983 | $0.004236 |
| 2029 | $0.003799 | $0.008149 | $0.012499 |
| 2030 | $0.003231 | $0.006287 | $0.009343 |
| 2031 | $0.00382 | $0.006174 | $0.008529 |
| 2032 | $0.005831 | $0.010826 | $0.015821 |
Previsão de preço de Elympics 2032-2037
A previsão de preço de Elympics para 2032-2037 é atualmente estimada entre $0.010826 na extremidade inferior e $0.098728 na extremidade superior. Comparado ao preço atual, Elympics poderia potencialmente ganhar 3326.16% até 2037 se atingir a meta de preço superior. Por favor, note que esta informação é apenas para fins gerais e não deve ser considerada como aconselhamento de investimento a longo prazo.
| Previsão de Preço de Elympics | Potencial Mínimo ($) | Preço Médio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2032 | $0.005831 | $0.010826 | $0.015821 |
| 2033 | $0.013551 | $0.027846 | $0.042141 |
| 2034 | $0.010895 | $0.01765 | $0.0244062 |
| 2035 | $0.012881 | $0.020818 | $0.028756 |
| 2036 | $0.021322 | $0.0404096 | $0.059496 |
| 2037 | $0.055374 | $0.098728 | $0.142083 |
Elympics Histograma de preços potenciais
Previsão de preço de Elympics baseada na análise técnica
Indicador de Sentimento de Mercado
Altista 13.33%
Baixista 86.67%
Em 6 de janeiro de 2026, o sentimento geral de previsão de preço para Elympics é Baixista, com 4 indicadores técnicos mostrando sinais de alta e 26 indicando sinais de baixa. A previsão de preço de ELP 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 Elympics
De acordo com nossos indicadores técnicos, o SMA de 200 dias de Elympics está projetado para diminuir no próximo mês, alcançando — até 4 de fev. de 2026. O SMA de 50 dias de curto prazo para Elympics é esperado para alcançar $0.0028012 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 37.23, sugerindo que o mercado de ELP está em um estado NEUTRAL.
Médias Móveis e Osciladores Populares de ELP 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 | $0.002935 | SELL |
| SMA 5 | $0.002943 | SELL |
| SMA 10 | $0.002948 | SELL |
| SMA 21 | $0.003058 | SELL |
| SMA 50 | $0.00341 | SELL |
| SMA 100 | $0.003164 | SELL |
| SMA 200 | — | — |
Média Móvel Exponencial Diária (EMA)
| Período | Valor | Ação |
|---|---|---|
| EMA 3 | $0.002919 | SELL |
| EMA 5 | $0.002934 | SELL |
| EMA 10 | $0.002975 | SELL |
| EMA 21 | $0.003111 | SELL |
| EMA 50 | $0.003261 | SELL |
| EMA 100 | $0.003422 | SELL |
| EMA 200 | $0.002946 | SELL |
Média Móvel Simples Semanal (SMA)
| Período | Valor | Ação |
|---|---|---|
| SMA 21 | $0.0032025 | SELL |
| SMA 50 | — | — |
| SMA 100 | — | — |
| SMA 200 | — | — |
Média Móvel Exponencial Semanal (EMA)
| Período | Valor | Ação |
|---|---|---|
| EMA 21 | $0.003347 | SELL |
| EMA 50 | $0.0018013 | BUY |
| EMA 100 | $0.00090068 | BUY |
| EMA 200 | $0.00045 | BUY |
Osciladores de Elympics
Um oscilador é uma ferramenta de análise técnica que define limites altos e baixos entre dois extremos, criando um indicador de tendência que flutua dentro desses limites. Os traders usam esse indicador para identificar condições de sobrecompra ou sobrevenda de curto prazo.
| Período | Valor | Ação |
|---|---|---|
| RSI (14) | 37.23 | NEUTRAL |
| Stoch RSI (14) | 28.99 | NEUTRAL |
| Estocástico Rápido (14) | 0 | BUY |
| Índice de Canal de Commodities (20) | -105.72 | BUY |
| Índice Direcional Médio (14) | 19.97 | NEUTRAL |
| Oscilador Impressionante (5, 34) | -0.000436 | SELL |
| Momentum (10) | -0 | SELL |
| MACD (12, 26) | 0 | BUY |
| Williams Percent Range (14) | -100 | BUY |
| Oscilador Ultimate (7, 14, 28) | 27.82 | BUY |
| VWMA (10) | 0.002944 | SELL |
| Média Móvel de Hull (9) | 0.002938 | SELL |
| Nuvem Ichimoku B/L (9, 26, 52, 26) | 0.000360 | NEUTRAL |
Previsão do preço de Elympics com base nos fluxos financeiros mundiais
Definições dos fluxos financeiros mundiais, usadas na previsão do preço do Elympics
M0: o total de todas as moedas físicas, mais as contas no Banco Central que podem ser trocadas por moedas físicas.
M1: o valor de M0, mais o valor em contas de demanda, incluindo contas 'correntes'.
M2: o valor de M1, mais a maioria das contas de poupança, do mercado de moedas e de certificados de depósito (CD) de menos de US$ 100.000.
Previsões de preço de Elympics por empresas de Internet ou nichos tecnológicos
| Comparação | 2027 | 2028 | 2029 | 2030 | 2031 | 2032 |
|---|---|---|---|---|---|---|
| Facebook stock | $0.004049 | $0.005689 | $0.007995 | $0.011234 | $0.015786 | $0.022182 |
| Amazon.com stock | $0.006012 | $0.012545 | $0.026177 | $0.054621 | $0.113969 | $0.2378051 |
| Apple stock | $0.004087 | $0.005797 | $0.008223 | $0.011664 | $0.016544 | $0.023467 |
| Netflix stock | $0.004546 | $0.007174 | $0.011319 | $0.01786 | $0.02818 | $0.044465 |
| Google stock | $0.003731 | $0.004832 | $0.006258 | $0.0081041 | $0.010494 | $0.01359 |
| Tesla stock | $0.006532 | $0.0148084 | $0.033569 | $0.076100036 | $0.172513 | $0.391073 |
| Kodak stock | $0.00216 | $0.00162 | $0.001215 | $0.000911 | $0.000683 | $0.000512 |
| Nokia stock | $0.0019089 | $0.001264 | $0.000837 | $0.000554 | $0.000367 | $0.000243 |
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 Elympics
Você pode fazer perguntas como: 'Devo investir em Elympics agora?', 'Devo comprar ELP hoje?', 'Elympics será um bom ou mau investimento no curto ou no longo prazo?'.
Atualizamos a previsão para Elympics regularmente com novos valores. Veja nossas previsões semelhantes. Fazemos previsões de preços futuros para uma enorme quantidade de moedas digitais, como Elympics, 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 Elympics para poder tomar sozinho uma decisão de tão grande responsabilidade sobre o seu investimento.
O preço de Elympics é de $0.002881 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 Elympics
com base no histórico de preços de 4 horas
Previsão de longo prazo para Elympics
com base no histórico de preços de 1 mês
Previsão do preço de Elympics com base no padrão de crescimento do Bitcoin
| 2027 | 2028 | 2029 | 2030 | |
|---|---|---|---|---|
| Se Elympics tiver 1% da média anterior do crescimento anual do Bitcoin | $0.002956 | $0.003033 | $0.003112 | $0.003193 |
| Se Elympics tiver 2% da média anterior do crescimento anual do Bitcoin | $0.003031 | $0.003189 | $0.003354 | $0.003529 |
| Se Elympics tiver 5% da média anterior do crescimento anual do Bitcoin | $0.003256 | $0.003679 | $0.004157 | $0.004697 |
| Se Elympics tiver 10% da média anterior do crescimento anual do Bitcoin | $0.00363 | $0.004574 | $0.005763 | $0.007261 |
| Se Elympics tiver 20% da média anterior do crescimento anual do Bitcoin | $0.004379 | $0.006656 | $0.010116 | $0.015376 |
| Se Elympics tiver 50% da média anterior do crescimento anual do Bitcoin | $0.006626 | $0.015239 | $0.035045 | $0.080591 |
| Se Elympics tiver 100% da média anterior do crescimento anual do Bitcoin | $0.010371 | $0.037331 | $0.134368 | $0.483636 |
Perguntas Frequentes sobre Elympics
ELP é um bom investimento?
A decisão de adquirir Elympics depende inteiramente da sua tolerância individual ao risco. Como você pode perceber, o valor de Elympics experimentou uma queda de -2.0079% nas últimas 24 horas, e Elympics registrou um declínio de durante os últimos 30 dias. Consequentemente, a decisão de investir ou não em Elympics dependerá de quão alinhado esse investimento está com suas aspirações de negociação.
Elympics pode subir?
Parece que o valor médio de Elympics pode potencialmente subir para $0.002971 até o final deste ano. Observando as perspectivas de Elympics em um horizonte de cinco anos mais longo, a moeda digital poderia potencialmente crescer até $0.009343. 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 Elympics na próxima semana?
Com base na nossa nova previsão experimental de Elympics, o preço de Elympics aumentará 0.86% na próxima semana e atingirá $0.002906 até 13 de janeiro de 2026.
Qual será o preço de Elympics no próximo mês?
Com base na nossa nova previsão experimental de Elympics, o preço de Elympics diminuirá -11.62% no próximo mês e atingirá $0.002546 até 5 de fevereiro de 2026.
Até onde o preço de Elympics pode subir este ano em 2026?
De acordo com nossa previsão mais recente sobre o valor de Elympics em 2026, espera-se que ELP fluctue dentro do intervalo de $0.000995 e $0.002971. No entanto, é crucial lembrar que o mercado de criptomoedas é excepcionalmente instável, e essa previsão de preço de Elympics não considera flutuações repentinas e extremas de preço.
Onde estará Elympics em 5 anos?
O futuro de Elympics parece seguir uma tendência de alta, com um preço máximo de $0.009343 projetada após um período de cinco anos. Com base na previsão de Elympics para 2030, o valor de Elympics pode potencialmente atingir seu pico mais alto de aproximadamente $0.009343, enquanto seu pico mais baixo está previsto para cerca de $0.003231.
Quanto será Elympics em 2026?
Com base na nossa nova simulação experimental de previsão de preços de Elympics, espera-se que o valor de ELP em 2026 aumente 3.13% para $0.002971 se o melhor cenário ocorrer. O preço ficará entre $0.002971 e $0.000995 durante 2026.
Quanto será Elympics em 2027?
De acordo com nossa última simulação experimental para previsão de preços de Elympics, o valor de ELP pode diminuir -12.62% para $0.002517 em 2027, assumindo as condições mais favoráveis. O preço está projetado para flutuar entre $0.002517 e $0.000958 ao longo do ano.
Quanto será Elympics em 2028?
Nosso novo modelo experimental de previsão de preços de Elympics sugere que o valor de ELP em 2028 pode aumentar 47.02%, alcançando $0.004236 no melhor cenário. O preço é esperado para variar entre $0.004236 e $0.001729 durante o ano.
Quanto será Elympics em 2029?
Com base no nosso modelo de previsão experimental, o valor de Elympics pode experimentar um 333.75% crescimento em 2029, potencialmente alcançando $0.012499 sob condições ótimas. A faixa de preço prevista para 2029 está entre $0.012499 e $0.003799.
Quanto será Elympics em 2030?
Usando nossa nova simulação experimental para previsões de preços de Elympics, espera-se que o valor de ELP em 2030 aumente 224.23%, alcançando $0.009343 no melhor cenário. O preço está previsto para variar entre $0.009343 e $0.003231 ao longo de 2030.
Quanto será Elympics em 2031?
Nossa simulação experimental indica que o preço de Elympics poderia aumentar 195.98% em 2031, potencialmente atingindo $0.008529 sob condições ideais. O preço provavelmente oscilará entre $0.008529 e $0.00382 durante o ano.
Quanto será Elympics em 2032?
Com base nos achados da nossa mais recente previsão experimental de preços de Elympics, ELP poderia ver um 449.04% aumento em valor, atingindo $0.015821 se o cenário mais positivo se desenrolar em 2032. O preço é esperado para permanecer dentro de uma faixa de $0.015821 e $0.005831 ao longo do ano.
Quanto será Elympics em 2033?
De acordo com nossa previsão experimental de preços de Elympics, espera-se que o valor de ELP seja aumentar 1362.43% em 2033, com o preço potencial mais alto sendo $0.042141. Ao longo do ano, o preço de ELP poderia variar entre $0.042141 e $0.013551.
Quanto será Elympics em 2034?
Os resultados da nossa nova simulação de previsão de preços de Elympics sugerem que ELP pode aumentar 746.96% em 2034, atingindo potencialmente $0.0244062 nas melhores circunstâncias. A faixa de preço prevista para o ano é entre $0.0244062 e $0.010895.
Quanto será Elympics em 2035?
Com base em nossa previsão experimental para o preço de Elympics, ELP poderia aumentar 897.93%, com o valor potencialmente atingindo $0.028756 em 2035. A faixa de preço esperada para o ano está entre $0.028756 e $0.012881.
Quanto será Elympics em 2036?
Nossa recente simulação de previsão de preços de Elympics sugere que o valor de ELP pode aumentar 1964.7% em 2036, possivelmente atingindo $0.059496 se as condições forem ideais. A faixa de preço esperada para 2036 está entre $0.059496 e $0.021322.
Quanto será Elympics em 2037?
De acordo com a simulação experimental, o valor de Elympics poderia aumentar 4830.69% em 2037, com um pico de $0.142083 sob condições favoráveis. O preço é esperado para cair entre $0.142083 e $0.055374 ao longo do ano.
Previsões relacionadas
Como ler e prever os movimentos de preço de Elympics?
Traders de Elympics 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 Elympics
Médias móveis são ferramentas populares para a previsão de preço de Elympics. Uma média móvel simples (SMA) calcula o preço médio de fechamento de ELP 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 ELP 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 ELP.
Como ler gráficos de Elympics 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 Elympics 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 ELP 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 Elympics?
A ação de preço de Elympics 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 ELP. A capitalização de mercado de Elympics pode mudar rapidamente.
Traders frequentemente monitoram a atividade de "baleias" de ELP, grandes detentores de Elympics, pois suas ações podem influenciar significativamente os movimentos de preço no relativamente pequeno mercado de Elympics.
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