Previsão de Preço Elympics - Projeção ELP
$0.002872
-2.4889%
Add to portfolio
Add to favorites
Sentiment
Altista 13.33%
Baixista 86.67%
SMA 50
$0.00341
SMA 200
—
RSI (14)
36.95
Momentum (10)
-0
MACD (12, 26)
0
Hull Moving Average (9)
0.002935
Previsão de Preço Elympics até $0.002962 até 2026
| Ano | Preço Mínimo | Preço Máximo |
|---|---|---|
| 2026 | $0.000992 | $0.002962 |
| 2027 | $0.000955 | $0.0025097 |
| 2028 | $0.001724 | $0.004222 |
| 2029 | $0.003787 | $0.012459 |
| 2030 | $0.003221 | $0.009313 |
| 2031 | $0.0038083 | $0.0085017 |
| 2032 | $0.005813 | $0.01577 |
| 2033 | $0.0135083 | $0.0420065 |
| 2034 | $0.01086 | $0.024327 |
| 2035 | $0.012839 | $0.028664 |
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 $3,956.23, com um retorno de 39.56% nos próximos 90 dias.
$
≈ $3,956.23
(39.56% 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' => 0.002872
'ticker' => 'ELP'
'marketcap' => '$3.08M'
'low24h' => '$0.002858'
'high24h' => '$0.002947'
'volume24h' => '$47.68K'
'current_supply' => '1.07B'
'max_supply' => '3.5B'
'algo' => null
'proof' => null
'ico_price_and_roi' => '—'
'price' => '$0.002872'
'change_24h_pct' => '-2.4889%'
'ath_price' => '$0.01138'
'ath_days' => 166
'ath_exchange' => null
'ath_pair' => null
'ath_date' => '24 de jul. de 2025'
'ath_pct' => '-74.77%'
'fdv' => '$10.06M'
'new_prediction' => true
'change_24h_pct_is_increased' => false
'change_30d_pct' => null
'change_30d_pct_is_increased' => false
'max_price' => '$0.141628'
'max_price_year' => 2037
'next_week_prediction_price' => '$0.002896'
'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' => '$0.002538'
'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' => '$0.000992'
'current_year_max_price_prediction' => '$0.002962'
'current_year_max_price_prediction_is_increased' => true
'grand_prediction_year' => 2030
'grand_prediction_min_price' => '$0.003221'
'grand_prediction_max_price' => '$0.009313'
'grand_prediction_max_price_is_increased' => true
'prediction_table' => [
0 => [
'items' => [
106 => 0.0029268100901281
107 => 0.0029377377365726
108 => 0.0029623582819915
109 => 0.0027519784170419
110 => 0.0028464327999759
111 => 0.0029019159007708
112 => 0.0026512412328869
113 => 0.0028969608685673
114 => 0.0027483161716461
115 => 0.0026978639289426
116 => 0.0027657912271653
117 => 0.0027393198929864
118 => 0.0027165613943084
119 => 0.0027038617610054
120 => 0.0027537400719578
121 => 0.0027514131891344
122 => 0.0026698025914532
123 => 0.0025633448936517
124 => 0.0025990755913887
125 => 0.0025860942939238
126 => 0.0025390483972902
127 => 0.002570751651278
128 => 0.0024311465653653
129 => 0.0021909632710934
130 => 0.0023496357123027
131 => 0.0023435269959185
201 => 0.0023404467041094
202 => 0.002459684658294
203 => 0.0024482226802868
204 => 0.0024274190779677
205 => 0.0025386663228192
206 => 0.0024980595819618
207 => 0.0026231999891329
208 => 0.0027056255548698
209 => 0.0026847197652112
210 => 0.0027622414081841
211 => 0.0025998987544987
212 => 0.0026538224719962
213 => 0.0026649360754374
214 => 0.0025372935490862
215 => 0.0024500980016415
216 => 0.0024442830527289
217 => 0.0022930979897463
218 => 0.0023738598300684
219 => 0.0024449269073999
220 => 0.0024108912923861
221 => 0.0024001166334578
222 => 0.002455162029184
223 => 0.0024594395278639
224 => 0.0023619121046541
225 => 0.0023821911442313
226 => 0.0024667581103777
227 => 0.0023800602736609
228 => 0.0022116205389312
301 => 0.0021698451558567
302 => 0.0021642715496815
303 => 0.0020509733975361
304 => 0.0021726367867105
305 => 0.0021195274569598
306 => 0.0022872991932949
307 => 0.0021914688772782
308 => 0.0021873378238883
309 => 0.0021810931307958
310 => 0.0020835727309565
311 => 0.0021049235007766
312 => 0.0021758967114726
313 => 0.0022012207526193
314 => 0.002198579247654
315 => 0.0021755489040208
316 => 0.0021860920774016
317 => 0.002152128842457
318 => 0.0021401357173144
319 => 0.0021022821153955
320 => 0.0020466477778991
321 => 0.0020543840737532
322 => 0.0019441578936566
323 => 0.0018841008205938
324 => 0.0018674778143095
325 => 0.0018452488355829
326 => 0.0018699886366058
327 => 0.0019438456367376
328 => 0.0018547584249419
329 => 0.0017020246490596
330 => 0.0017112042092359
331 => 0.0017318279555159
401 => 0.0016933957407627
402 => 0.0016570228748701
403 => 0.0016886461307399
404 => 0.0016239308164447
405 => 0.0017396484920674
406 => 0.0017365186532369
407 => 0.001779651046776
408 => 0.0018066226176218
409 => 0.0017444618789719
410 => 0.001728828621302
411 => 0.0017377340353627
412 => 0.0015905473779938
413 => 0.0017676227567361
414 => 0.0017691541119647
415 => 0.0017560417187848
416 => 0.0018503288913761
417 => 0.0020493042344504
418 => 0.0019744417066212
419 => 0.0019454526731139
420 => 0.0018903444992256
421 => 0.0019637728689322
422 => 0.0019581347157997
423 => 0.0019326368491287
424 => 0.0019172156598078
425 => 0.0019456296739709
426 => 0.001913694849009
427 => 0.0019079584769356
428 => 0.0018732023034048
429 => 0.0018607959307594
430 => 0.0018516107463647
501 => 0.0018414987608637
502 => 0.0018638032811291
503 => 0.0018132583038037
504 => 0.0017523060161346
505 => 0.0017472384929278
506 => 0.0017612303700429
507 => 0.0017550400059922
508 => 0.0017472088558463
509 => 0.0017322570575309
510 => 0.0017278211783653
511 => 0.0017422356336708
512 => 0.0017259625540459
513 => 0.0017499743694729
514 => 0.0017434444843111
515 => 0.0017069690766091
516 => 0.0016615072136869
517 => 0.0016611025077474
518 => 0.0016513078239532
519 => 0.0016388328215008
520 => 0.0016353625612079
521 => 0.001685982908335
522 => 0.0017907655119485
523 => 0.0017701941796239
524 => 0.0017850590754634
525 => 0.0018581796506651
526 => 0.0018814224827093
527 => 0.001864925271061
528 => 0.001842342870253
529 => 0.001843336381281
530 => 0.0019205072809993
531 => 0.001925320335355
601 => 0.0019374813709616
602 => 0.0019531117384244
603 => 0.0018675871902275
604 => 0.001839308182752
605 => 0.0018259080201505
606 => 0.0017846407058534
607 => 0.0018291439663306
608 => 0.0018032138222702
609 => 0.0018067126846038
610 => 0.001804434045919
611 => 0.0018056783367218
612 => 0.0017396161466188
613 => 0.0017636857365658
614 => 0.0017236653749051
615 => 0.0016700826031379
616 => 0.0016699029748983
617 => 0.0016830172823777
618 => 0.0016752163791261
619 => 0.0016542243490555
620 => 0.0016572061678474
621 => 0.0016310822976129
622 => 0.0016603780786819
623 => 0.0016612181768576
624 => 0.001649937705394
625 => 0.0016950718981695
626 => 0.0017135634137757
627 => 0.0017061383658072
628 => 0.0017130424526165
629 => 0.001771049011356
630 => 0.0017805066114342
701 => 0.0017847070526549
702 => 0.0017790790178709
703 => 0.0017141027060262
704 => 0.0017169846817571
705 => 0.0016958386560645
706 => 0.0016779724926675
707 => 0.0016786870455077
708 => 0.0016878725759324
709 => 0.0017279863260213
710 => 0.0018124033482488
711 => 0.0018156069125343
712 => 0.0018194897259029
713 => 0.0018036963725872
714 => 0.0017989329461052
715 => 0.0018052171351797
716 => 0.0018369197302921
717 => 0.001918467412092
718 => 0.0018896430149574
719 => 0.0018662083314085
720 => 0.0018867668668262
721 => 0.0018836020414418
722 => 0.0018568877302295
723 => 0.0018561379484885
724 => 0.0018048646441902
725 => 0.0017859100710278
726 => 0.001770070210968
727 => 0.0017527734972928
728 => 0.0017425194256351
729 => 0.0017582743400936
730 => 0.0017618776754369
731 => 0.0017274292796246
801 => 0.0017227340905665
802 => 0.0017508653942072
803 => 0.0017384858563156
804 => 0.0017512185180349
805 => 0.0017541726047725
806 => 0.0017536969287693
807 => 0.0017407712694297
808 => 0.0017490096992441
809 => 0.0017295233567389
810 => 0.0017083348860186
811 => 0.0016948179617874
812 => 0.0016830226526358
813 => 0.0016895673757005
814 => 0.0016662366329942
815 => 0.0016587726588473
816 => 0.0017462187045935
817 => 0.0018108160387896
818 => 0.001809876767967
819 => 0.0018041591983955
820 => 0.0017956640497789
821 => 0.0018362982572578
822 => 0.0018221421118788
823 => 0.0018324418904276
824 => 0.0018350636163486
825 => 0.0018429987910981
826 => 0.0018458349340198
827 => 0.0018372621402826
828 => 0.0018084907974222
829 => 0.0017367953465112
830 => 0.001703420920574
831 => 0.0016924068041197
901 => 0.001692807146334
902 => 0.0016817639208565
903 => 0.0016850166456823
904 => 0.0016806327559049
905 => 0.0016723307292433
906 => 0.0016890547489486
907 => 0.0016909820364247
908 => 0.0016870784503883
909 => 0.0016879978862117
910 => 0.0016556778610739
911 => 0.0016581350823898
912 => 0.0016444529618547
913 => 0.0016418877291948
914 => 0.0016073005199206
915 => 0.0015460242651953
916 => 0.0015799772585431
917 => 0.0015389668170923
918 => 0.0015234355415053
919 => 0.0015969581845253
920 => 0.0015895785503668
921 => 0.0015769478245372
922 => 0.0015582643485614
923 => 0.0015513344655808
924 => 0.0015092306903251
925 => 0.0015067429746681
926 => 0.0015276107425824
927 => 0.001517980985706
928 => 0.0015044571599774
929 => 0.0014554752340767
930 => 0.0014004033320059
1001 => 0.0014020656065598
1002 => 0.0014195829539594
1003 => 0.0014705170040597
1004 => 0.0014506161895175
1005 => 0.0014361779202316
1006 => 0.0014334740664071
1007 => 0.0014673184579217
1008 => 0.0015152153625341
1009 => 0.0015376875185455
1010 => 0.0015154182944278
1011 => 0.0014898366088215
1012 => 0.0014913936474903
1013 => 0.0015017519281878
1014 => 0.0015028404370309
1015 => 0.001486189389541
1016 => 0.0014908765618753
1017 => 0.0014837563184954
1018 => 0.0014400593980161
1019 => 0.0014392690592891
1020 => 0.0014285451302954
1021 => 0.0014282204139874
1022 => 0.0014099763355598
1023 => 0.0014074238628724
1024 => 0.0013711991378179
1025 => 0.0013950423615473
1026 => 0.001379049578895
1027 => 0.001354944683122
1028 => 0.001350788990005
1029 => 0.0013506640648518
1030 => 0.0013754144030546
1031 => 0.0013947531394351
1101 => 0.0013793277801964
1102 => 0.0013758157249057
1103 => 0.0014133152871237
1104 => 0.0014085431260154
1105 => 0.0014044104652727
1106 => 0.001510926720064
1107 => 0.0014266107928297
1108 => 0.0013898442359707
1109 => 0.0013443386400778
1110 => 0.0013591554915597
1111 => 0.0013622776198717
1112 => 0.0012528448647497
1113 => 0.0012084480096256
1114 => 0.0011932126820073
1115 => 0.001184444535567
1116 => 0.0011884402900033
1117 => 0.0011484779131599
1118 => 0.0011753332913154
1119 => 0.0011407292509046
1120 => 0.0011349277709185
1121 => 0.0011968040817909
1122 => 0.0012054138089726
1123 => 0.0011686820379828
1124 => 0.0011922697812918
1125 => 0.0011837165376738
1126 => 0.0011413224378579
1127 => 0.0011397032950748
1128 => 0.0011184314260118
1129 => 0.0010851450699738
1130 => 0.0010699323120722
1201 => 0.0010620093756739
1202 => 0.0010652785336468
1203 => 0.0010636255473378
1204 => 0.0010528386935486
1205 => 0.0010642438371704
1206 => 0.0010351084081475
1207 => 0.0010235064455506
1208 => 0.001018266108209
1209 => 0.00099240673797853
1210 => 0.0010335604957293
1211 => 0.0010416683044476
1212 => 0.0010497920880537
1213 => 0.0011205040780021
1214 => 0.0011169715068143
1215 => 0.0011489042299202
1216 => 0.0011476633830208
1217 => 0.0011385556531152
1218 => 0.0011001316387923
1219 => 0.0011154467660592
1220 => 0.0010683091848308
1221 => 0.0011036278657311
1222 => 0.0010875098947116
1223 => 0.0010981783635161
1224 => 0.0010789954946684
1225 => 0.00108961208633
1226 => 0.0010435909666746
1227 => 0.001000617092675
1228 => 0.001017911034058
1229 => 0.0010367115261435
1230 => 0.001077475783261
1231 => 0.0010531969280196
]
'min_raw' => 0.00099240673797853
'max_raw' => 0.0029623582819915
'avg_raw' => 0.001977382509985
'max_pct' => '3.13%'
'is_grow' => true
'min' => '$0.000992'
'max' => '$0.002962'
'avg' => '$0.001977'
'bar_min_pct' => 50.898974802884
'bar_max_pct' => 51.045822849954
'min_diff' => -0.0018799732620215
'max_diff' => 8.997828199146E-5
'year' => 2026
]
1 => [
'items' => [
101 => 0.0010619285224496
102 => 0.0010326791427605
103 => 0.00097232931778961
104 => 0.00097267089124497
105 => 0.00096338738546561
106 => 0.0009553650810582
107 => 0.0010559856466043
108 => 0.0010434718887029
109 => 0.0010235328532471
110 => 0.0010502220445504
111 => 0.0010572790903454
112 => 0.0010574799945182
113 => 0.0010769517395453
114 => 0.0010873438133568
115 => 0.0010891754614079
116 => 0.001119814672923
117 => 0.0011300845324819
118 => 0.00117238463056
119 => 0.0010864621184993
120 => 0.0010846926009063
121 => 0.0010505976162047
122 => 0.0010289740378867
123 => 0.001052078201112
124 => 0.0010725453356968
125 => 0.0010512335871282
126 => 0.0010540164515757
127 => 0.0010254071703562
128 => 0.0010356336422004
129 => 0.0010444420574071
130 => 0.0010395785682647
131 => 0.0010322976896229
201 => 0.001070867264065
202 => 0.0010686910175196
203 => 0.0011046078919507
204 => 0.0011326076640101
205 => 0.0011827882610984
206 => 0.001130422192063
207 => 0.0011285137643711
208 => 0.0011471689511811
209 => 0.00113008167647
210 => 0.0011408802442547
211 => 0.0011810484448831
212 => 0.0011818971356662
213 => 0.0011676804715737
214 => 0.0011668153862716
215 => 0.0011695458521238
216 => 0.0011855382759049
217 => 0.0011799500316383
218 => 0.0011864168893807
219 => 0.0011945037940116
220 => 0.0012279546603415
221 => 0.0012360195509663
222 => 0.0012164260479144
223 => 0.0012181951218609
224 => 0.0012108666138658
225 => 0.0012037873669685
226 => 0.0012197004801526
227 => 0.0012487820072697
228 => 0.0012486010925989
301 => 0.0012553474416259
302 => 0.00125955036118
303 => 0.0012415083537287
304 => 0.0012297636703009
305 => 0.0012342673292608
306 => 0.0012414687780145
307 => 0.0012319319964887
308 => 0.0011730665630443
309 => 0.0011909225752129
310 => 0.0011879504616736
311 => 0.0011837178105724
312 => 0.0012016721688844
313 => 0.0011999404272252
314 => 0.0011480680412247
315 => 0.0011513887430769
316 => 0.0011482699841029
317 => 0.0011583473323861
318 => 0.0011295374665917
319 => 0.0011383991872726
320 => 0.0011439571754103
321 => 0.0011472308731218
322 => 0.0011590577140514
323 => 0.0011576699707732
324 => 0.0011589714499808
325 => 0.0011765075329092
326 => 0.001265199022704
327 => 0.0012700263048068
328 => 0.0012462550022372
329 => 0.0012557511687456
330 => 0.0012375206056328
331 => 0.0012497589047846
401 => 0.0012581320382451
402 => 0.001220295458198
403 => 0.001218055021485
404 => 0.0011997492143533
405 => 0.0012095857182119
406 => 0.0011939351333032
407 => 0.0011977752394056
408 => 0.0011870379679689
409 => 0.0012063629187855
410 => 0.0012279712165923
411 => 0.0012334303259558
412 => 0.0012190697595147
413 => 0.0012086717630039
414 => 0.001190416306444
415 => 0.0012207755375526
416 => 0.0012296535019096
417 => 0.0012207289053853
418 => 0.0012186608813643
419 => 0.0012147419795815
420 => 0.0012194922949034
421 => 0.001229605150609
422 => 0.0012248361146134
423 => 0.0012279861469081
424 => 0.0012159814720998
425 => 0.0012415143263839
426 => 0.0012820666438031
427 => 0.0012821970261345
428 => 0.001277427964432
429 => 0.0012754765671342
430 => 0.0012803699138519
501 => 0.0012830243537106
502 => 0.0012988485397092
503 => 0.0013158285217491
504 => 0.0013950666889825
505 => 0.0013728169287
506 => 0.0014431217445692
507 => 0.001498723725984
508 => 0.0015153963290303
509 => 0.0015000583187343
510 => 0.0014475878140547
511 => 0.0014450133607713
512 => 0.0015234264472384
513 => 0.0015012711587645
514 => 0.0014986358576981
515 => 0.0014706007067629
516 => 0.0014871729531866
517 => 0.0014835483597935
518 => 0.0014778267618014
519 => 0.0015094454535452
520 => 0.0015686328218695
521 => 0.0015594079154605
522 => 0.0015525219507573
523 => 0.0015223496579021
524 => 0.0015405201174265
525 => 0.0015340499648221
526 => 0.001561849846471
527 => 0.001545381812425
528 => 0.001501103310664
529 => 0.0015081548080133
530 => 0.0015070889883746
531 => 0.0015290234810143
601 => 0.0015224392907714
602 => 0.0015058033195572
603 => 0.0015684305258791
604 => 0.0015643638634513
605 => 0.0015701294610054
606 => 0.0015726676553557
607 => 0.0016107877322287
608 => 0.0016264043080171
609 => 0.0016299495441277
610 => 0.0016447840832974
611 => 0.0016295804472792
612 => 0.0016904058313608
613 => 0.0017308511625155
614 => 0.0017778304959494
615 => 0.0018464799289506
616 => 0.0018722927508019
617 => 0.0018676298955761
618 => 0.0019196791121925
619 => 0.0020132103974632
620 => 0.0018865352424911
621 => 0.002019924488268
622 => 0.0019776949931079
623 => 0.0018775696197596
624 => 0.0018711227261165
625 => 0.0019389287914275
626 => 0.0020893161181954
627 => 0.002051645798519
628 => 0.0020893777333433
629 => 0.002045361427121
630 => 0.0020431756465185
701 => 0.0020872399595964
702 => 0.0021901986289235
703 => 0.0021412868244742
704 => 0.0020711597591296
705 => 0.0021229404928821
706 => 0.002078083229225
707 => 0.0019770072594481
708 => 0.0020516169927355
709 => 0.0020017275888491
710 => 0.0020162879691697
711 => 0.0021211480756501
712 => 0.0021085310302129
713 => 0.0021248586553156
714 => 0.0020960408243778
715 => 0.0020691204261271
716 => 0.0020188715036571
717 => 0.0020039952749557
718 => 0.0020081065293781
719 => 0.0020039932376222
720 => 0.0019758794273117
721 => 0.0019698082526518
722 => 0.0019596893622346
723 => 0.001962825629493
724 => 0.0019437991551227
725 => 0.0019797060433296
726 => 0.0019863706781913
727 => 0.0020125007170423
728 => 0.0020152136243589
729 => 0.0020879854106213
730 => 0.0020479039336282
731 => 0.0020747940488634
801 => 0.0020723887438572
802 => 0.0018797396402067
803 => 0.0019062849869323
804 => 0.0019475812160486
805 => 0.0019289773208074
806 => 0.0019026757655774
807 => 0.001881435849529
808 => 0.0018492552048228
809 => 0.0018945488442723
810 => 0.0019541051637068
811 => 0.0020167240709027
812 => 0.0020919565849452
813 => 0.0020751655636139
814 => 0.0020153176513833
815 => 0.002018002385007
816 => 0.0020345983518652
817 => 0.0020131050668813
818 => 0.0020067662775407
819 => 0.0020337274995486
820 => 0.0020339131666669
821 => 0.0020091825447426
822 => 0.0019816989841298
823 => 0.0019815838270073
824 => 0.001976693392856
825 => 0.0020462314244924
826 => 0.0020844703108044
827 => 0.002088854337495
828 => 0.002084175230878
829 => 0.0020859760333078
830 => 0.0020637256678992
831 => 0.0021145834050824
901 => 0.0021612554940306
902 => 0.0021487463771887
903 => 0.002129993432767
904 => 0.0021150558092709
905 => 0.0021452275478175
906 => 0.0021438840477948
907 => 0.0021608478540494
908 => 0.00216007827781
909 => 0.0021543739878076
910 => 0.0021487465809069
911 => 0.0021710586131751
912 => 0.0021646331062021
913 => 0.002158197618642
914 => 0.0021452902631164
915 => 0.0021470445871008
916 => 0.0021282948806394
917 => 0.0021196204085021
918 => 0.0019891771605267
919 => 0.0019543184623116
920 => 0.0019652857183843
921 => 0.0019688964238481
922 => 0.0019537258737123
923 => 0.0019754765456125
924 => 0.0019720867264365
925 => 0.0019852745298724
926 => 0.0019770353628335
927 => 0.0019773735011227
928 => 0.0020016031346085
929 => 0.0020086371002896
930 => 0.0020050595685731
1001 => 0.0020075651491567
1002 => 0.0020653051961667
1003 => 0.0020570964079047
1004 => 0.0020527356527477
1005 => 0.0020539436117281
1006 => 0.0020686974316997
1007 => 0.0020728276957631
1008 => 0.0020553274766981
1009 => 0.0020635806811767
1010 => 0.0020987217783589
1011 => 0.0021110191735588
1012 => 0.0021502665559524
1013 => 0.002133593570345
1014 => 0.0021641975570173
1015 => 0.0022582637783799
1016 => 0.0023334103848919
1017 => 0.0022643024599786
1018 => 0.0024022996329751
1019 => 0.0025097502266717
1020 => 0.0025056260939173
1021 => 0.0024868895975293
1022 => 0.0023645599533276
1023 => 0.002251990390901
1024 => 0.0023461596098269
1025 => 0.0023463996665321
1026 => 0.0023383104471118
1027 => 0.0022880690000288
1028 => 0.0023365621536579
1029 => 0.0023404113640918
1030 => 0.0023382568298365
1031 => 0.0022997368301553
1101 => 0.0022409239103279
1102 => 0.002252415814084
1103 => 0.0022712397868648
1104 => 0.0022356020792986
1105 => 0.0022242136723663
1106 => 0.0022453868875864
1107 => 0.0023136113986403
1108 => 0.0023007139500233
1109 => 0.0023003771455172
1110 => 0.0023555579000704
1111 => 0.0023160603885625
1112 => 0.0022525607637925
1113 => 0.0022365262710809
1114 => 0.0021796146240834
1115 => 0.0022189237013769
1116 => 0.0022203383650881
1117 => 0.0021988091851835
1118 => 0.0022543077380877
1119 => 0.0022537963091523
1120 => 0.0023064839252654
1121 => 0.0024072028587086
1122 => 0.0023774153140117
1123 => 0.0023427756404049
1124 => 0.0023465419333799
1125 => 0.0023878488713128
1126 => 0.0023628737536929
1127 => 0.0023718549801217
1128 => 0.002387835277151
1129 => 0.0023974765871171
1130 => 0.0023451546972471
1201 => 0.0023329559618732
1202 => 0.0023080016304723
1203 => 0.0023014915112045
1204 => 0.0023218162934413
1205 => 0.002316461431407
1206 => 0.002220219468081
1207 => 0.0022101616474283
1208 => 0.0022104701064284
1209 => 0.0021851792381737
1210 => 0.0021466045935813
1211 => 0.0022479764563977
1212 => 0.0022398348771152
1213 => 0.0022308472036956
1214 => 0.0022319481424065
1215 => 0.0022759502322439
1216 => 0.0022504267979794
1217 => 0.0023182850311802
1218 => 0.0023043354184393
1219 => 0.0022900280507683
1220 => 0.0022880503367431
1221 => 0.0022825432208371
1222 => 0.0022636572712876
1223 => 0.0022408513523369
1224 => 0.0022257929092308
1225 => 0.0020531763037974
1226 => 0.0020852129417013
1227 => 0.0021220681733782
1228 => 0.002134790451665
1229 => 0.0021130281143006
1230 => 0.0022645165810097
1231 => 0.0022921949836567
]
'min_raw' => 0.0009553650810582
'max_raw' => 0.0025097502266717
'avg_raw' => 0.0017325576538649
'max_pct' => '-12.62%'
'is_grow' => false
'min' => '$0.000955'
'max' => '$0.0025097'
'avg' => '$0.001732'
'bar_min_pct' => 50.865420500042
'bar_max_pct' => 50.886035342412
'min_diff' => -3.7041656920326E-5
'max_diff' => -0.00045260805531979
'year' => 2027
]
2 => [
'items' => [
101 => 0.0022083552966215
102 => 0.0021926723143291
103 => 0.0022655447547179
104 => 0.0022215937648699
105 => 0.0022413848929073
106 => 0.0021986072992587
107 => 0.0022855280669773
108 => 0.0022848658763593
109 => 0.0022510517345223
110 => 0.0022796312156537
111 => 0.0022746648275006
112 => 0.0022364887446471
113 => 0.0022867383168972
114 => 0.0022867632400581
115 => 0.0022542178637227
116 => 0.002216211989262
117 => 0.0022094174365671
118 => 0.0022042986538313
119 => 0.0022401259861414
120 => 0.0022722486602614
121 => 0.0023320209929126
122 => 0.0023470491774967
123 => 0.0024057051824114
124 => 0.0023707783873937
125 => 0.0023862609832473
126 => 0.0024030695311933
127 => 0.0024111281671925
128 => 0.0023979970522821
129 => 0.0024891139716894
130 => 0.0024968070314376
131 => 0.0024993864478265
201 => 0.0024686623352659
202 => 0.0024959525382878
203 => 0.0024831843560504
204 => 0.0025164036191289
205 => 0.0025216128237445
206 => 0.0025172008127579
207 => 0.0025188542965246
208 => 0.0024411020799366
209 => 0.0024370702173308
210 => 0.0023820954846141
211 => 0.0024044980945489
212 => 0.0023626174890608
213 => 0.0023758982604791
214 => 0.0023817522979765
215 => 0.0023786944810016
216 => 0.002405764704502
217 => 0.0023827494844453
218 => 0.0023220085346633
219 => 0.0022612510360502
220 => 0.0022604882751471
221 => 0.0022444918982212
222 => 0.0022329294475863
223 => 0.0022351567857785
224 => 0.0022430062160843
225 => 0.0022324732244274
226 => 0.0022347209722337
227 => 0.0022720485624823
228 => 0.0022795343444985
229 => 0.0022540947323237
301 => 0.0021519510185234
302 => 0.0021268846949487
303 => 0.0021449018712474
304 => 0.0021362908214314
305 => 0.0017241534235576
306 => 0.0018209789918676
307 => 0.0017634485270634
308 => 0.0017899612120946
309 => 0.0017312375049712
310 => 0.0017592635359837
311 => 0.0017540881514024
312 => 0.0019097807999681
313 => 0.001907349873409
314 => 0.001908513429311
315 => 0.0018529738744761
316 => 0.0019414498933914
317 => 0.0019850363618038
318 => 0.001976969666517
319 => 0.0019789998799306
320 => 0.0019441140870666
321 => 0.0019088512000425
322 => 0.0018697392314135
323 => 0.0019424044347408
324 => 0.0019343253045672
325 => 0.0019528559224062
326 => 0.00199998450098
327 => 0.0020069243631991
328 => 0.0020162516083986
329 => 0.0020129084549531
330 => 0.0020925559332941
331 => 0.002082910098136
401 => 0.0021061537855708
402 => 0.0020583397570146
403 => 0.0020042336451541
404 => 0.0020145174481567
405 => 0.0020135270352304
406 => 0.0020009179419359
407 => 0.0019895350163003
408 => 0.0019705856522364
409 => 0.0020305442441128
410 => 0.0020281100347799
411 => 0.0020675170544213
412 => 0.0020605514809203
413 => 0.0020140336763157
414 => 0.0020156950688076
415 => 0.0020268687317533
416 => 0.0020655409067873
417 => 0.0020770214413398
418 => 0.0020717032003149
419 => 0.0020842910823455
420 => 0.0020942400310531
421 => 0.0020855405171264
422 => 0.0022087072886769
423 => 0.0021575598579718
424 => 0.0021824887598159
425 => 0.0021884341560161
426 => 0.0021732051486675
427 => 0.0021765077750516
428 => 0.0021815103541116
429 => 0.0022118850345585
430 => 0.002291596985036
501 => 0.0023269008652849
502 => 0.0024331143308764
503 => 0.002323969369484
504 => 0.0023174931591617
505 => 0.0023366254116541
506 => 0.0023989839597934
507 => 0.0024495197060198
508 => 0.0024662853285202
509 => 0.0024685011823039
510 => 0.0024999546046722
511 => 0.0025179831198022
512 => 0.0024961353318896
513 => 0.0024776216191924
514 => 0.0024113077983179
515 => 0.0024189838036506
516 => 0.0024718638684652
517 => 0.0025465600746361
518 => 0.0026106571903463
519 => 0.0025882126144346
520 => 0.0027594488852398
521 => 0.0027764262620527
522 => 0.0027740805375215
523 => 0.0028127575284737
524 => 0.0027359915778658
525 => 0.0027031726467107
526 => 0.0024816244940171
527 => 0.0025438704880923
528 => 0.0026343486960596
529 => 0.0026223735659593
530 => 0.002556665872844
531 => 0.002610607345169
601 => 0.0025927726075125
602 => 0.002578705609959
603 => 0.0026431492527735
604 => 0.0025722908203
605 => 0.0026336418289918
606 => 0.0025549585257496
607 => 0.0025883151393668
608 => 0.0025693803121998
609 => 0.002581633465942
610 => 0.0025100017795383
611 => 0.0025486524987608
612 => 0.0025083937825469
613 => 0.0025083746946735
614 => 0.0025074859812818
615 => 0.002554850182373
616 => 0.0025563947272702
617 => 0.0025213925111004
618 => 0.002516348144913
619 => 0.0025349998105673
620 => 0.002513163594965
621 => 0.0025233806228098
622 => 0.0025134730583302
623 => 0.0025112426568806
624 => 0.0024934704386587
625 => 0.0024858136783914
626 => 0.0024888160913826
627 => 0.0024785673079936
628 => 0.002472392045287
629 => 0.0025062575661003
630 => 0.002488164584461
701 => 0.0025034845571742
702 => 0.0024860255147328
703 => 0.0024255048670881
704 => 0.0023906988026334
705 => 0.0022763809094995
706 => 0.0023088013221814
707 => 0.0023302960893308
708 => 0.0023231920689161
709 => 0.0023384542536578
710 => 0.0023393912278466
711 => 0.0023344293360075
712 => 0.0023286841009156
713 => 0.0023258876382043
714 => 0.0023467301801555
715 => 0.0023588299772859
716 => 0.0023324533767771
717 => 0.0023262737083258
718 => 0.0023529419077322
719 => 0.0023692094939644
720 => 0.0024893202107359
721 => 0.002480422020885
722 => 0.0025027547312293
723 => 0.0025002404107679
724 => 0.0025236486490885
725 => 0.002561911225683
726 => 0.0024841127090817
727 => 0.0024976158414933
728 => 0.0024943051852589
729 => 0.0025304500619262
730 => 0.0025305629022859
731 => 0.0025088922431533
801 => 0.0025206402590353
802 => 0.0025140828388599
803 => 0.0025259329834054
804 => 0.0024803031801346
805 => 0.0025358753550855
806 => 0.0025673811972909
807 => 0.0025678186559405
808 => 0.0025827521751
809 => 0.0025979254954572
810 => 0.002627049362565
811 => 0.0025971132466105
812 => 0.0025432610882305
813 => 0.0025471490401241
814 => 0.0025155755393696
815 => 0.0025161062956215
816 => 0.0025132730771528
817 => 0.0025217757790523
818 => 0.0024821690450531
819 => 0.0024914646663579
820 => 0.0024784507420961
821 => 0.0024975875517636
822 => 0.0024769995079893
823 => 0.0024943035887602
824 => 0.0025017714563815
825 => 0.002529328048676
826 => 0.0024729293769019
827 => 0.0023579286673
828 => 0.0023821032107072
829 => 0.0023463471621386
830 => 0.0023496565205665
831 => 0.0023563419512714
901 => 0.0023346722830202
902 => 0.0023388061728328
903 => 0.0023386584811989
904 => 0.002337385754488
905 => 0.0023317486368535
906 => 0.0023235737010139
907 => 0.0023561401292865
908 => 0.0023616738000485
909 => 0.0023739744646758
910 => 0.0024105728989858
911 => 0.0024069158523477
912 => 0.0024128806471439
913 => 0.0023998595335948
914 => 0.0023502605326786
915 => 0.0023529539970564
916 => 0.0023193664531061
917 => 0.0023731155556618
918 => 0.0023603870587232
919 => 0.002352180913943
920 => 0.0023499417913103
921 => 0.0023866309460601
922 => 0.0023976089161933
923 => 0.0023907681819105
924 => 0.0023767376363203
925 => 0.0024036804316119
926 => 0.0024108891870066
927 => 0.0024125029614908
928 => 0.0024602404289789
929 => 0.0024151709556263
930 => 0.0024260196258143
1001 => 0.0025106578537317
1002 => 0.0024339026602877
1003 => 0.0024745615981001
1004 => 0.002472571554673
1005 => 0.0024933712914344
1006 => 0.0024708653691598
1007 => 0.0024711443570395
1008 => 0.0024896131141874
1009 => 0.0024636770756311
1010 => 0.0024572549477452
1011 => 0.002448382824067
1012 => 0.0024677547815382
1013 => 0.0024793673939239
1014 => 0.0025729565212284
1015 => 0.0026334193656499
1016 => 0.0026307945141142
1017 => 0.0026547807436347
1018 => 0.002643974727547
1019 => 0.0026090792511169
1020 => 0.0026686415743331
1021 => 0.002649793563074
1022 => 0.0026513473702219
1023 => 0.0026512895374423
1024 => 0.0026638218172078
1025 => 0.0026549415484273
1026 => 0.0026374376271202
1027 => 0.0026490575469577
1028 => 0.0026835645546777
1029 => 0.0027906753654449
1030 => 0.0028506159941797
1031 => 0.0027870668643314
1101 => 0.002830902203144
1102 => 0.0028046166199847
1103 => 0.0027998397475963
1104 => 0.0028273715797767
1105 => 0.0028549516027847
1106 => 0.0028531948745508
1107 => 0.0028331731940969
1108 => 0.0028218634548397
1109 => 0.0029075045895353
1110 => 0.0029706035187203
1111 => 0.0029663005947705
1112 => 0.0029852923016992
1113 => 0.0030410525406333
1114 => 0.0030461505580713
1115 => 0.0030455083250507
1116 => 0.0030328723569074
1117 => 0.00308777555352
1118 => 0.0031335767660641
1119 => 0.0030299474953704
1120 => 0.0030694081650438
1121 => 0.0030871233310035
1122 => 0.0031131344504854
1123 => 0.003157019569021
1124 => 0.0032046904477035
1125 => 0.0032114316326338
1126 => 0.0032066484393303
1127 => 0.0031752082133772
1128 => 0.0032273702576635
1129 => 0.0032579255598559
1130 => 0.0032761205430658
1201 => 0.0033222599931297
1202 => 0.0030872327338375
1203 => 0.0029208687580979
1204 => 0.0028948886209612
1205 => 0.0029477202514471
1206 => 0.0029616515310818
1207 => 0.0029560358497294
1208 => 0.0027687780698834
1209 => 0.0028939027475042
1210 => 0.0030285263798424
1211 => 0.0030336978218325
1212 => 0.0031010932270284
1213 => 0.0031230399335912
1214 => 0.0031773020684916
1215 => 0.0031739079571796
1216 => 0.0031871199235287
1217 => 0.0031840827212644
1218 => 0.0032845918999268
1219 => 0.003395468449749
1220 => 0.0033916291473945
1221 => 0.0033756893315257
1222 => 0.0033993626762333
1223 => 0.0035137991579029
1224 => 0.003503263680478
1225 => 0.0035134979993865
1226 => 0.0036484250606324
1227 => 0.0038238494334028
1228 => 0.0037423471999319
1229 => 0.0039191835949279
1230 => 0.0040304927318834
1231 => 0.0042229903746682
]
'min_raw' => 0.0017241534235576
'max_raw' => 0.0042229903746682
'avg_raw' => 0.0029735718991129
'max_pct' => '47.02%'
'is_grow' => true
'min' => '$0.001724'
'max' => '$0.004222'
'avg' => '$0.002973'
'bar_min_pct' => 51.561829867501
'bar_max_pct' => 51.49087294937
'min_diff' => 0.0007687883424994
'max_diff' => 0.0017132401479966
'year' => 2028
]
3 => [
'items' => [
101 => 0.0041988887217207
102 => 0.0042738266414439
103 => 0.0041557417327778
104 => 0.003884594913583
105 => 0.0038416848915371
106 => 0.0039275918423278
107 => 0.0041387856981692
108 => 0.0039209405962323
109 => 0.0039650103766321
110 => 0.0039523182769122
111 => 0.0039516419688561
112 => 0.0039774538966145
113 => 0.0039400123491413
114 => 0.0037874687491294
115 => 0.0038573785820697
116 => 0.0038303830382256
117 => 0.0038603366067718
118 => 0.0040219836624245
119 => 0.0039505156459359
120 => 0.0038752298961554
121 => 0.0039696549336255
122 => 0.0040898904542881
123 => 0.004082366331489
124 => 0.0040677663884195
125 => 0.0041500655030743
126 => 0.0042859995291059
127 => 0.004322741950115
128 => 0.0043498644541383
129 => 0.0043536041892046
130 => 0.0043921257846204
131 => 0.0041849854573779
201 => 0.0045137224764526
202 => 0.00457048627847
203 => 0.0045598170363092
204 => 0.0046229076132656
205 => 0.0046043447650716
206 => 0.0045774501104601
207 => 0.0046774620946864
208 => 0.0045628064253219
209 => 0.0044000671374063
210 => 0.0043107851454377
211 => 0.0044283588746348
212 => 0.0045001570482978
213 => 0.0045476110738676
214 => 0.0045619706333325
215 => 0.0042010651713288
216 => 0.0040065571440434
217 => 0.0041312345594943
218 => 0.0042833496111199
219 => 0.0041841404505856
220 => 0.0041880292618508
221 => 0.0040465830706376
222 => 0.0042958644604636
223 => 0.0042595462587524
224 => 0.0044479651534757
225 => 0.0044029974720939
226 => 0.0045566457663613
227 => 0.0045161850211656
228 => 0.0046841353123432
301 => 0.0047511352305665
302 => 0.0048636385209681
303 => 0.0049463963993583
304 => 0.0049949934084549
305 => 0.0049920758263116
306 => 0.0051846413872863
307 => 0.0050710922037078
308 => 0.0049284476676453
309 => 0.0049258676780257
310 => 0.0049997453045411
311 => 0.0051545725423805
312 => 0.0051947169925076
313 => 0.005217152263522
314 => 0.005182791864986
315 => 0.0050595423643548
316 => 0.0050063238548713
317 => 0.0050516675668399
318 => 0.004996216103532
319 => 0.0050919408861341
320 => 0.005223391458357
321 => 0.0051962474350049
322 => 0.0052869858354117
323 => 0.0053808905338746
324 => 0.0055151784702005
325 => 0.005550286309424
326 => 0.0056083182326288
327 => 0.0056680521441003
328 => 0.0056872370665909
329 => 0.0057238670363573
330 => 0.0057236739783356
331 => 0.0058340608577079
401 => 0.0059558210040526
402 => 0.0060017826405439
403 => 0.0061074688893162
404 => 0.0059264848919816
405 => 0.0060637633329542
406 => 0.0061875919230137
407 => 0.0060399583730912
408 => 0.006243436827454
409 => 0.0062513374347448
410 => 0.0063706272248031
411 => 0.0062497041694205
412 => 0.0061779004451343
413 => 0.006385195106698
414 => 0.006485498463708
415 => 0.0064552862762808
416 => 0.0062253700382001
417 => 0.0060915489260658
418 => 0.0057413132634455
419 => 0.0061561825348739
420 => 0.0063582532550841
421 => 0.0062248467238514
422 => 0.0062921292184107
423 => 0.0066592006923038
424 => 0.0067989577434444
425 => 0.0067698892537827
426 => 0.0067748013500274
427 => 0.006850211718053
428 => 0.0071846228191266
429 => 0.0069842359357747
430 => 0.0071374241997439
501 => 0.0072186747025919
502 => 0.0072941446977767
503 => 0.0071088142421396
504 => 0.0068677020424008
505 => 0.0067913316875419
506 => 0.0062115820734757
507 => 0.0061814035883386
508 => 0.0061644634901295
509 => 0.0060576585671452
510 => 0.0059737391540102
511 => 0.0059070033209572
512 => 0.0057318685660193
513 => 0.0057909714046762
514 => 0.0055118431587694
515 => 0.0056904195188029
516 => 0.0052449240985485
517 => 0.0056159459225043
518 => 0.0054140156120175
519 => 0.0055496063846111
520 => 0.0055491333211789
521 => 0.0052994677197405
522 => 0.005155465811219
523 => 0.005247229431967
524 => 0.0053456073176142
525 => 0.0053615687985775
526 => 0.0054891182952446
527 => 0.0055247146180971
528 => 0.0054168560980206
529 => 0.0052356921961719
530 => 0.0052777724386627
531 => 0.005154613056448
601 => 0.0049387809763739
602 => 0.0050937953443497
603 => 0.0051467240650773
604 => 0.0051701004034333
605 => 0.0049578543411623
606 => 0.0048911620203106
607 => 0.0048556555882919
608 => 0.0052082938948047
609 => 0.0052276122172714
610 => 0.005128776948196
611 => 0.0055755217363614
612 => 0.0054744096318309
613 => 0.0055873766256586
614 => 0.0052739540977209
615 => 0.0052859272603675
616 => 0.005137548012823
617 => 0.005220630476743
618 => 0.0051619104691172
619 => 0.0052139182346952
620 => 0.0052450914749466
621 => 0.0053934463749167
622 => 0.0056176398971562
623 => 0.0053712871000611
624 => 0.0052639476585297
625 => 0.0053305404443558
626 => 0.0055078858085055
627 => 0.0057765731133345
628 => 0.0056175048210398
629 => 0.0056880966280054
630 => 0.0057035177974165
701 => 0.0055862267277066
702 => 0.0057808978023769
703 => 0.0058852236127977
704 => 0.0059922403071048
705 => 0.0060851599042319
706 => 0.005949495486051
707 => 0.006094675860235
708 => 0.0059776861064286
709 => 0.0058727342030859
710 => 0.005872893371801
711 => 0.0058070555097314
712 => 0.0056794863558671
713 => 0.0056559606466326
714 => 0.0057783443570402
715 => 0.0058764845030066
716 => 0.005884567795488
717 => 0.0059389032229177
718 => 0.0059710583691712
719 => 0.0062862225152573
720 => 0.0064129841419877
721 => 0.0065679858596788
722 => 0.0066283677641377
723 => 0.0068100956484479
724 => 0.0066633356226503
725 => 0.0066315831679051
726 => 0.0061907707633063
727 => 0.0062629537698646
728 => 0.0063785257279886
729 => 0.006192676502328
730 => 0.0063105550594147
731 => 0.0063338267835928
801 => 0.0061863614167561
802 => 0.006265129040786
803 => 0.0060559455843357
804 => 0.0056221995248744
805 => 0.005781380685734
806 => 0.005898591599926
807 => 0.0057313171733725
808 => 0.0060311501085554
809 => 0.0058559938976296
810 => 0.0058004777877471
811 => 0.0055838896501729
812 => 0.0056861109138659
813 => 0.0058243666366783
814 => 0.0057389406739332
815 => 0.0059162123734022
816 => 0.0061672763764856
817 => 0.0063461995362028
818 => 0.0063599350347081
819 => 0.0062448994299307
820 => 0.006429244720734
821 => 0.0064305874749231
822 => 0.0062226452338245
823 => 0.0060952817689788
824 => 0.0060663445217908
825 => 0.0061386354387478
826 => 0.0062264099575731
827 => 0.0063648059096234
828 => 0.0064484356849459
829 => 0.0066664977851816
830 => 0.006725499137175
831 => 0.0067903237349235
901 => 0.0068769493886812
902 => 0.006980965696379
903 => 0.0067533839367879
904 => 0.0067624261843619
905 => 0.0065505052009147
906 => 0.0063240372375581
907 => 0.0064958981921156
908 => 0.0067205835284948
909 => 0.0066690404640742
910 => 0.0066632408163976
911 => 0.0066729942151015
912 => 0.0066341324277675
913 => 0.0064583620039406
914 => 0.0063700911974758
915 => 0.0064839830580998
916 => 0.006544511513278
917 => 0.0066383858686232
918 => 0.0066268138728797
919 => 0.0068686241308793
920 => 0.0069625842851753
921 => 0.0069385452569247
922 => 0.0069429690166543
923 => 0.0071130793878853
924 => 0.0073022771065603
925 => 0.0074794857369373
926 => 0.0076597499670445
927 => 0.0074424344018176
928 => 0.0073320949599561
929 => 0.0074459370989566
930 => 0.0073855308575588
1001 => 0.0077326430382856
1002 => 0.0077566763325605
1003 => 0.0081037634131258
1004 => 0.008433190382943
1005 => 0.008226283205498
1006 => 0.0084213873545247
1007 => 0.0086324083987717
1008 => 0.0090395022300547
1009 => 0.0089024073494122
1010 => 0.0087973948193908
1011 => 0.0086981584859374
1012 => 0.0089046535425296
1013 => 0.0091703061339965
1014 => 0.0092275251578095
1015 => 0.0093202418357361
1016 => 0.0092227615857523
1017 => 0.0093401658097605
1018 => 0.0097546543105396
1019 => 0.0096426558588379
1020 => 0.0094836000527719
1021 => 0.0098107989162382
1022 => 0.0099292109129733
1023 => 0.010760288318904
1024 => 0.011809557873987
1025 => 0.011375153388308
1026 => 0.011105504505901
1027 => 0.011168878389424
1028 => 0.011552036110924
1029 => 0.011675094210252
1030 => 0.011340579875608
1031 => 0.011458735993782
1101 => 0.012109787821769
1102 => 0.012459056239241
1103 => 0.011984702815308
1104 => 0.010675980531804
1105 => 0.0094692788177029
1106 => 0.009789350450769
1107 => 0.0097530642605585
1108 => 0.010452538229362
1109 => 0.0096399847328052
1110 => 0.0096536660497776
1111 => 0.0103676043995
1112 => 0.010177137887796
1113 => 0.0098686065319431
1114 => 0.0094715314380419
1115 => 0.0087375014019648
1116 => 0.0080873505290694
1117 => 0.0093624461116211
1118 => 0.0093074616714906
1119 => 0.0092278360539442
1120 => 0.0094050342494021
1121 => 0.01026545838796
1122 => 0.010245622826645
1123 => 0.010119439105752
1124 => 0.010215148345917
1125 => 0.0098518282393948
1126 => 0.0099454641034907
1127 => 0.0094690876699862
1128 => 0.0096844297131675
1129 => 0.009867944562222
1130 => 0.0099047878851534
1201 => 0.0099877977729847
1202 => 0.0092784873700541
1203 => 0.0095969469167106
1204 => 0.0097840120647471
1205 => 0.00893884492043
1206 => 0.0097673058277235
1207 => 0.0092661398540123
1208 => 0.0090960365952744
1209 => 0.0093250582237648
1210 => 0.0092358082724113
1211 => 0.0091590764051705
1212 => 0.0091162587048293
1213 => 0.0092844269125979
1214 => 0.009276581664701
1215 => 0.009001425836749
1216 => 0.0086424962759721
1217 => 0.0087629648180301
1218 => 0.0087191974673018
1219 => 0.008560578942162
1220 => 0.0086674686764325
1221 => 0.0081967803823619
1222 => 0.0073869856366621
1223 => 0.0079219608503553
1224 => 0.0079013648865691
1225 => 0.0078909794676756
1226 => 0.0082929985551371
1227 => 0.0082543536960361
1228 => 0.0081842128983562
1229 => 0.0085592907514075
1230 => 0.0084223822895347
1231 => 0.0088443019093362
]
'min_raw' => 0.0037874687491294
'max_raw' => 0.012459056239241
'avg_raw' => 0.0081232624941853
'max_pct' => '333.75%'
'is_grow' => true
'min' => '$0.003787'
'max' => '$0.012459'
'avg' => '$0.008123'
'bar_min_pct' => 53.43089062365
'bar_max_pct' => 54.398511072435
'min_diff' => 0.0020633153255718
'max_diff' => 0.0082360658645729
'year' => 2029
]
4 => [
'items' => [
101 => 0.0091222054589875
102 => 0.0090517201295579
103 => 0.0093130897612293
104 => 0.0087657401699268
105 => 0.0089475477483035
106 => 0.0089850180382325
107 => 0.0085546623489227
108 => 0.0082606764729141
109 => 0.0082410709666686
110 => 0.0077313399714188
111 => 0.0080036341546764
112 => 0.0082432417676442
113 => 0.0081284883153345
114 => 0.0080921608004952
115 => 0.0082777501953328
116 => 0.0082921720807774
117 => 0.0079633515642785
118 => 0.0080317237620501
119 => 0.0083168471926899
120 => 0.0080245393831494
121 => 0.0074566330574217
122 => 0.007315784436722
123 => 0.0072969926343655
124 => 0.0069150000041829
125 => 0.007325196615051
126 => 0.0071461348018214
127 => 0.0077117889243239
128 => 0.0073886903232144
129 => 0.0073747621882895
130 => 0.0073537077695374
131 => 0.0070249109328224
201 => 0.007096896543934
202 => 0.0073361876789868
203 => 0.0074215694517813
204 => 0.0074126634333666
205 => 0.0073350150218802
206 => 0.0073705620670345
207 => 0.0072560526491811
208 => 0.0072156169904297
209 => 0.007087990928706
210 => 0.0069004158755715
211 => 0.0069264993371746
212 => 0.0065548640752327
213 => 0.0063523774603506
214 => 0.0062963318340819
215 => 0.0062213852803275
216 => 0.0063047972467537
217 => 0.0065538112792291
218 => 0.0062534475247897
219 => 0.0057384949358708
220 => 0.0057694444639013
221 => 0.0058389788643886
222 => 0.0057094019690967
223 => 0.0055867683122673
224 => 0.0056933883272974
225 => 0.0054751961268724
226 => 0.0058653463493844
227 => 0.0058547938792488
228 => 0.0060002177554734
301 => 0.006091154289675
302 => 0.0058815750193929
303 => 0.0058288663996796
304 => 0.0058588916249415
305 => 0.0053626415333778
306 => 0.0059596635358155
307 => 0.0059648266068845
308 => 0.0059206172578007
309 => 0.0062385130431124
310 => 0.0069093723043021
311 => 0.0066569680649913
312 => 0.0065592295145716
313 => 0.0063734284587774
314 => 0.0066209973338482
315 => 0.0066019879069188
316 => 0.0065160200692332
317 => 0.0064640264527649
318 => 0.006559826285319
319 => 0.0064521557933416
320 => 0.0064328152143953
321 => 0.0063156323487376
322 => 0.0062738033971785
323 => 0.0062428349067027
324 => 0.0062087416415898
325 => 0.0062839428889164
326 => 0.0061135269689263
327 => 0.0059080220754969
328 => 0.005890936567202
329 => 0.0059381111577774
330 => 0.005917239913183
331 => 0.0058908366437126
401 => 0.005840425611791
402 => 0.0058254697354811
403 => 0.0058740690779285
404 => 0.0058192032538231
405 => 0.0059001607659867
406 => 0.0058781448022617
407 => 0.0057551654185629
408 => 0.0056018875736747
409 => 0.005600523079344
410 => 0.0055674996190889
411 => 0.0055254392773436
412 => 0.0055137390524803
413 => 0.0056844090870189
414 => 0.0060376909507897
415 => 0.005968333267613
416 => 0.0060184513017695
417 => 0.0062649824261777
418 => 0.0063433472571775
419 => 0.0062877257563065
420 => 0.0062115876153297
421 => 0.0062149373071251
422 => 0.0064751243834257
423 => 0.0064913519322226
424 => 0.0065323537128267
425 => 0.0065850525880049
426 => 0.0062967006026258
427 => 0.0062013559545448
428 => 0.0061561763707643
429 => 0.0060170407394198
430 => 0.0061670865892373
501 => 0.0060796612981526
502 => 0.0060914579567931
503 => 0.0060837753673778
504 => 0.006087970580693
505 => 0.0058652372944459
506 => 0.0059463895974375
507 => 0.005811458153966
508 => 0.0056308000979231
509 => 0.0056301944687723
510 => 0.0056744102720508
511 => 0.0056481089820962
512 => 0.0055773328870965
513 => 0.0055873862973374
514 => 0.0054993078449312
515 => 0.0055980806161714
516 => 0.0056009130658246
517 => 0.0055628801687079
518 => 0.0057150532508193
519 => 0.0057773986867217
520 => 0.0057523646190959
521 => 0.0057756422298014
522 => 0.0059712153924802
523 => 0.0060031023514521
524 => 0.0060172644322932
525 => 0.0059982891200823
526 => 0.0057792169481964
527 => 0.0057889337305864
528 => 0.0057176384285954
529 => 0.0056574014113268
530 => 0.005659810576116
531 => 0.0056907802332562
601 => 0.0058260265423336
602 => 0.0061106444265817
603 => 0.006121445467236
604 => 0.0061345366435975
605 => 0.0060812882502371
606 => 0.0060652280252811
607 => 0.0060864156074938
608 => 0.00619330312032
609 => 0.0064682468229856
610 => 0.0063710633555911
611 => 0.0062920516838486
612 => 0.0063613662213605
613 => 0.0063506957916158
614 => 0.00626062662623
615 => 0.0062580986847423
616 => 0.0060852271595127
617 => 0.0060213204927295
618 => 0.0059679152986344
619 => 0.0059095982208604
620 => 0.0058750259023499
621 => 0.0059281446964198
622 => 0.0059402935931067
623 => 0.0058241484215151
624 => 0.0058083182637983
625 => 0.0059031649180877
626 => 0.0058614264417746
627 => 0.005904355499727
628 => 0.0059143154094106
629 => 0.0059127116345554
630 => 0.005869131871651
701 => 0.005896908312959
702 => 0.00583120874871
703 => 0.0057597703403445
704 => 0.0057141970865775
705 => 0.0056744283782509
706 => 0.0056964943690014
707 => 0.0056178331410666
708 => 0.0055926678311125
709 => 0.0058874982796336
710 => 0.0061052927019176
711 => 0.0061021258847616
712 => 0.0060828486997632
713 => 0.0060542067130899
714 => 0.0061912077805949
715 => 0.006143479348099
716 => 0.0061782057705838
717 => 0.0061870451025695
718 => 0.0062137990982538
719 => 0.0062233613521274
720 => 0.0061944575795093
721 => 0.0060974529883043
722 => 0.0058557267699414
723 => 0.005743202562766
724 => 0.0057060677001593
725 => 0.0057074174818859
726 => 0.0056701844761749
727 => 0.0056811512650231
728 => 0.0056663706745652
729 => 0.0056383798120468
730 => 0.0056947660121171
731 => 0.0057012639964014
801 => 0.0056881027835401
802 => 0.0056912027256118
803 => 0.0055822335043476
804 => 0.0055905181975716
805 => 0.0055443879729325
806 => 0.0055357391119208
807 => 0.0054191259210511
808 => 0.0052125287500732
809 => 0.0053270036376676
810 => 0.0051887340710586
811 => 0.005136369291058
812 => 0.0053842560151869
813 => 0.0053593750633918
814 => 0.0053167896894084
815 => 0.0052537970457174
816 => 0.0052304324614193
817 => 0.0050884766435529
818 => 0.0050800891365285
819 => 0.0051504462729926
820 => 0.0051179788753557
821 => 0.0050723823527084
822 => 0.0049072363697253
823 => 0.0047215576068964
824 => 0.0047271620816111
825 => 0.0047862230413908
826 => 0.0049579507474058
827 => 0.0048908537617462
828 => 0.004842174128801
829 => 0.0048330578968548
830 => 0.0049471666257863
831 => 0.0051086543837422
901 => 0.0051844208266902
902 => 0.0051093385827898
903 => 0.0050230881437122
904 => 0.0050283378082928
905 => 0.0050632614748564
906 => 0.0050669314584182
907 => 0.005010791289267
908 => 0.0050265944180402
909 => 0.0050025880203654
910 => 0.0048552608021478
911 => 0.0048525961199499
912 => 0.0048164396446269
913 => 0.0048153448409237
914 => 0.0047538336567439
915 => 0.0047452278168704
916 => 0.0046230936272195
917 => 0.0047034827207041
918 => 0.0046495619374115
919 => 0.0045682905983626
920 => 0.0045542793888775
921 => 0.0045538581950014
922 => 0.0046373056882657
923 => 0.0047025075881598
924 => 0.0046504999125224
925 => 0.0046386587729062
926 => 0.0047650911650599
927 => 0.0047490014907015
928 => 0.0047350679364744
929 => 0.0050941949262305
930 => 0.0048099178908101
1001 => 0.0046859568774009
1002 => 0.004532531583749
1003 => 0.0045824876329995
1004 => 0.0045930141065837
1005 => 0.0042240539323387
1006 => 0.0040743668355986
1007 => 0.0040229998648366
1008 => 0.0039934374469408
1009 => 0.0040069094119974
1010 => 0.003872173468386
1011 => 0.0039627182508197
1012 => 0.003846048312598
1013 => 0.0038264882177783
1014 => 0.0040351085199506
1015 => 0.0040641368162557
1016 => 0.0039402930858332
1017 => 0.0040198208092432
1018 => 0.0039909829512167
1019 => 0.0038480482838258
1020 => 0.0038425892308877
1021 => 0.0037708696391874
1022 => 0.003658642365826
1023 => 0.0036073514904401
1024 => 0.0035806387572113
1025 => 0.0035916609515623
1026 => 0.0035860877928137
1027 => 0.0035497191621494
1028 => 0.0035881724001518
1029 => 0.0034899402670307
1030 => 0.0034508234401118
1031 => 0.003433155276896
1101 => 0.0033459686047204
1102 => 0.0034847213722409
1103 => 0.0035120574154037
1104 => 0.0035394473190161
1105 => 0.0037778577300807
1106 => 0.0037659474196847
1107 => 0.0038736108251077
1108 => 0.0038694272231533
1109 => 0.0038387198758951
1110 => 0.0037091706289263
1111 => 0.0037608066497748
1112 => 0.0036018790036224
1113 => 0.0037209584021492
1114 => 0.0036666155375362
1115 => 0.0037025850249596
1116 => 0.0036379086433344
1117 => 0.0036737032233481
1118 => 0.003518539805338
1119 => 0.0033736503888083
1120 => 0.0034319581196056
1121 => 0.0034953452912801
1122 => 0.0036327848302213
1123 => 0.0035509269746795
1124 => 0.0035803661549205
1125 => 0.0034817498291723
1126 => 0.0032782761807928
1127 => 0.0032794278195454
1128 => 0.0032481278316566
1129 => 0.0032210800722476
1130 => 0.0035603293340898
1201 => 0.0035181383256425
1202 => 0.0034509124755045
1203 => 0.0035408969473633
1204 => 0.0035646902699684
1205 => 0.0035653676324135
1206 => 0.0036310179802463
1207 => 0.0036660555826532
1208 => 0.0036722311119391
1209 => 0.0037755333527237
1210 => 0.0038101589012452
1211 => 0.0039527766352142
1212 => 0.0036630828868831
1213 => 0.0036571168347745
1214 => 0.0035421632134175
1215 => 0.0034692578094081
1216 => 0.0035471551088033
1217 => 0.0036161614820258
1218 => 0.003544307433788
1219 => 0.0035536900555661
1220 => 0.0034572318664984
1221 => 0.0034917111303105
1222 => 0.0035214093171639
1223 => 0.0035050117239622
1224 => 0.0034804637332868
1225 => 0.0036105037463598
1226 => 0.0036031663791913
1227 => 0.0037242626289719
1228 => 0.0038186658153518
1229 => 0.0039878532019327
1230 => 0.0038112973440976
1231 => 0.0038048629468921
]
'min_raw' => 0.0032210800722476
'max_raw' => 0.0093130897612293
'avg_raw' => 0.0062670849167385
'max_pct' => '224.23%'
'is_grow' => true
'min' => '$0.003221'
'max' => '$0.009313'
'avg' => '$0.006267'
'bar_min_pct' => 52.917825637622
'bar_max_pct' => 53.28786768811
'min_diff' => -0.00056638867688173
'max_diff' => -0.0031459664780118
'year' => 2030
]
5 => [
'items' => [
101 => 0.0038677602116855
102 => 0.0038101492720016
103 => 0.0038465573972198
104 => 0.0039819872900926
105 => 0.0039848487103214
106 => 0.0039369162347577
107 => 0.0039339995392635
108 => 0.0039432054955194
109 => 0.0039971250688526
110 => 0.0039782839131488
111 => 0.0040000873755289
112 => 0.0040273529391016
113 => 0.004140134870398
114 => 0.0041673262122121
115 => 0.0041012653486981
116 => 0.0041072299050213
117 => 0.0040825213286558
118 => 0.0040586531534843
119 => 0.0041123053256028
120 => 0.0042103557246853
121 => 0.0042097457582415
122 => 0.0042324915450012
123 => 0.0042466619817163
124 => 0.0041858320939416
125 => 0.0041462340737773
126 => 0.0041614184743958
127 => 0.004185698661658
128 => 0.0041535447369068
129 => 0.0039550758181959
130 => 0.0040152786098892
131 => 0.0040052579215853
201 => 0.0039909872428833
202 => 0.0040515216154653
203 => 0.0040456829275552
204 => 0.0038707915565401
205 => 0.0038819875346788
206 => 0.003871472421053
207 => 0.003905448904368
208 => 0.0038083144304013
209 => 0.0038381923403828
210 => 0.0038569314854352
211 => 0.0038679689858319
212 => 0.0039078440057498
213 => 0.0039031651323982
214 => 0.0039075531604129
215 => 0.0039666772883362
216 => 0.0042657068384216
217 => 0.0042819823570612
218 => 0.0042018357507884
219 => 0.0042338527391725
220 => 0.0041723871228207
221 => 0.0042136494028615
222 => 0.0042418800069171
223 => 0.0041143113356227
224 => 0.0041067575468224
225 => 0.0040450382400074
226 => 0.0040782026995296
227 => 0.0040254356598208
228 => 0.0040383828456526
301 => 0.0040021813853514
302 => 0.0040673368062547
303 => 0.0041401906909535
304 => 0.0041585964593155
305 => 0.0041101788069366
306 => 0.0040751212357355
307 => 0.0040135716893882
308 => 0.0041159299566848
309 => 0.004145862633354
310 => 0.004115772733077
311 => 0.0041088002457055
312 => 0.0040955873947355
313 => 0.0041116034145
314 => 0.0041456996135685
315 => 0.0041296204757457
316 => 0.0041402410295556
317 => 0.0040997664302998
318 => 0.0041858522311656
319 => 0.0043225772006167
320 => 0.0043230167937503
321 => 0.0043069375692549
322 => 0.0043003582970231
323 => 0.0043168565571243
324 => 0.0043258061864351
325 => 0.0043791585343387
326 => 0.0044364077292906
327 => 0.0047035647423505
328 => 0.0046285481221293
329 => 0.0048655857173579
330 => 0.0050530516797041
331 => 0.0051092645249187
401 => 0.00505755135234
402 => 0.004880643382439
403 => 0.0048719634334516
404 => 0.0051363386291021
405 => 0.0050616405271798
406 => 0.0050527554256435
407 => 0.0049582329569135
408 => 0.0050141074427684
409 => 0.0050018868730827
410 => 0.0049825961059831
411 => 0.0050892007327438
412 => 0.0052887550773793
413 => 0.0052576526613591
414 => 0.0052344361505995
415 => 0.0051327081586759
416 => 0.0051939711315835
417 => 0.005172156560346
418 => 0.0052658858022511
419 => 0.0052103626757035
420 => 0.0050610746155901
421 => 0.005084849231223
422 => 0.005081255745898
423 => 0.00515520941925
424 => 0.0051330103621527
425 => 0.0050769210237176
426 => 0.0052880730223237
427 => 0.0052743619860233
428 => 0.0052938011007179
429 => 0.0053023588001811
430 => 0.005430883300817
501 => 0.0054835356764023
502 => 0.0054954886874697
503 => 0.0055455043719948
504 => 0.0054942442516755
505 => 0.0056993212807992
506 => 0.0058356855385901
507 => 0.0059940796412547
508 => 0.0062255359975689
509 => 0.0063125657286341
510 => 0.0062968445866901
511 => 0.0064723321544726
512 => 0.0067876794129084
513 => 0.0063605852837431
514 => 0.0068103164388198
515 => 0.0066679367475184
516 => 0.006330357060744
517 => 0.0063086209087188
518 => 0.0065372337919832
519 => 0.0070442751638889
520 => 0.0069172670510421
521 => 0.0070444829036621
522 => 0.006896078854113
523 => 0.0068887093422054
524 => 0.0070372752502195
525 => 0.0073844075922006
526 => 0.0072194980285866
527 => 0.0069830597316621
528 => 0.0071576420907238
529 => 0.00700640269447
530 => 0.0066656180054684
531 => 0.0069171699303318
601 => 0.006748964321962
602 => 0.0067980556607863
603 => 0.0071515988308837
604 => 0.0071090595812984
605 => 0.0071641093092902
606 => 0.0070669479802868
607 => 0.0069761839780624
608 => 0.0068067662276871
609 => 0.0067566099839952
610 => 0.006770471365319
611 => 0.006756603114983
612 => 0.0066618154406775
613 => 0.0066413460514361
614 => 0.0066072295059158
615 => 0.0066178036499448
616 => 0.0065536545632193
617 => 0.006674717143748
618 => 0.0066971874254939
619 => 0.0067852866758213
620 => 0.0067944334322483
621 => 0.0070397885903958
622 => 0.0069046510923141
623 => 0.0069953129932376
624 => 0.0069872033394761
625 => 0.0063376734361876
626 => 0.0064271729260099
627 => 0.0065664060456863
628 => 0.0065036817139981
629 => 0.0064150041842242
630 => 0.0063433923243434
701 => 0.0062348930339354
702 => 0.0063876037016404
703 => 0.0065884019907033
704 => 0.0067995260082266
705 => 0.0070531776818872
706 => 0.0069965655811572
707 => 0.0067947841666239
708 => 0.0068038359334785
709 => 0.0068597903944343
710 => 0.0067873242834977
711 => 0.0067659526126759
712 => 0.0068568542550477
713 => 0.0068574802447001
714 => 0.0067740992262454
715 => 0.0066814364827984
716 => 0.0066810482225199
717 => 0.0066645597823394
718 => 0.0068990121109919
719 => 0.0070279371859466
720 => 0.0070427182380171
721 => 0.007026942303373
722 => 0.0070330138344931
723 => 0.0069579951740471
724 => 0.007129465585734
725 => 0.007286823792164
726 => 0.007244648431373
727 => 0.0071814215699665
728 => 0.007131058329438
729 => 0.0072327844524713
730 => 0.0072282547483444
731 => 0.0072854494055071
801 => 0.0072828547254859
802 => 0.0072636223134819
803 => 0.007244649118223
804 => 0.0073198756927918
805 => 0.0072982116474178
806 => 0.0072765139517976
807 => 0.0072329959014802
808 => 0.0072389107272766
809 => 0.0071756947828792
810 => 0.0071464481944361
811 => 0.0067066496766302
812 => 0.0065891211418413
813 => 0.0066260980113998
814 => 0.0066382717569625
815 => 0.0065871231880054
816 => 0.0066604570969005
817 => 0.0066490280848791
818 => 0.0066934916849062
819 => 0.0066657127579943
820 => 0.0066668528148445
821 => 0.0067485447158006
822 => 0.0067722602221903
823 => 0.0067601983242329
824 => 0.0067686460641046
825 => 0.0069633206638802
826 => 0.0069356441611354
827 => 0.0069209415706653
828 => 0.0069250142887048
829 => 0.006974757822818
830 => 0.0069886832964734
831 => 0.0069296800860697
901 => 0.0069575063411896
902 => 0.0070759870038124
903 => 0.0071174485303056
904 => 0.0072497738202103
905 => 0.0071935596851643
906 => 0.007296743162932
907 => 0.0076138939957501
908 => 0.0078672560261735
909 => 0.0076342538323674
910 => 0.00809952093578
911 => 0.0084617981143887
912 => 0.0084478933128695
913 => 0.008384721907157
914 => 0.007972278970948
915 => 0.0075927428318708
916 => 0.0079102409281646
917 => 0.0079110502961061
918 => 0.0078837769280594
919 => 0.0077143843814732
920 => 0.0078778824346178
921 => 0.0078908603163387
922 => 0.0078835961536723
923 => 0.0077537232853665
924 => 0.0075554314199818
925 => 0.0075941771758343
926 => 0.0076576435143128
927 => 0.0075374884951079
928 => 0.0074990916860226
929 => 0.007570478659404
930 => 0.0078005023617054
1001 => 0.0077570177132219
1002 => 0.0077558821533147
1003 => 0.0079419279198879
1004 => 0.0078087593022108
1005 => 0.0075946658838967
1006 => 0.0075406044722271
1007 => 0.0073487228809307
1008 => 0.0074812561794979
1009 => 0.0074860258169689
1010 => 0.0074134386838011
1011 => 0.0076005559297028
1012 => 0.0075988316113404
1013 => 0.0077764715875974
1014 => 0.0081160525036726
1015 => 0.0080156217170272
1016 => 0.007898831638997
1017 => 0.0079115299587165
1018 => 0.0080507991839155
1019 => 0.007966593831153
1020 => 0.007996874663107
1021 => 0.0080507533502497
1022 => 0.0080832596999354
1023 => 0.007906852795241
1024 => 0.0078657239072391
1025 => 0.0077815886366653
1026 => 0.0077596393150318
1027 => 0.0078281657373742
1028 => 0.0078101114461612
1029 => 0.0074856249474084
1030 => 0.0074517143028629
1031 => 0.0074527542939179
1101 => 0.0073674843658449
1102 => 0.0072374272584061
1103 => 0.007579209571449
1104 => 0.0075517596684712
1105 => 0.0075214571000376
1106 => 0.0075251689917666
1107 => 0.0076735251097812
1108 => 0.0075874710691692
1109 => 0.007816259840116
1110 => 0.0077692277468293
1111 => 0.0077209894578182
1112 => 0.0077143214569026
1113 => 0.0076957538311307
1114 => 0.0076320785336497
1115 => 0.0075551867856493
1116 => 0.0075044161933702
1117 => 0.0069224272564449
1118 => 0.0070304410178643
1119 => 0.0071547010046132
1120 => 0.0071975950540983
1121 => 0.0071242218142762
1122 => 0.0076349757563731
1123 => 0.0077282954233416
1124 => 0.0074456240650026
1125 => 0.0073927477952529
1126 => 0.0076384423158149
1127 => 0.0074902584849824
1128 => 0.0075569856549329
1129 => 0.0074127580113106
1130 => 0.0077058174482877
1201 => 0.0077035848263868
1202 => 0.0075895780863551
1203 => 0.0076859358023454
1204 => 0.0076691912779452
1205 => 0.0075404779492356
1206 => 0.0077098978903896
1207 => 0.0077099819205667
1208 => 0.0076002529120065
1209 => 0.0074721134527769
1210 => 0.0074492051439855
1211 => 0.0074319468106095
1212 => 0.0075527411628775
1213 => 0.0076610450014068
1214 => 0.0078625715941112
1215 => 0.0079132401676709
1216 => 0.0081110029834721
1217 => 0.0079932448555592
1218 => 0.00804544550844
1219 => 0.0081021167013752
1220 => 0.0081292869552824
1221 => 0.0080850144845768
1222 => 0.0083922215399386
1223 => 0.0084181592279921
1224 => 0.0084268559104363
1225 => 0.0083232674198493
1226 => 0.0084152782446787
1227 => 0.0083722294268193
1228 => 0.0084842304915834
1229 => 0.0085017936886398
1230 => 0.0084869182855619
1231 => 0.0084924931215238
]
'min_raw' => 0.0038083144304013
'max_raw' => 0.0085017936886398
'avg_raw' => 0.0061550540595206
'max_pct' => '195.98%'
'is_grow' => true
'min' => '$0.0038083'
'max' => '$0.0085017'
'avg' => '$0.006155'
'bar_min_pct' => 53.449773750392
'bar_max_pct' => 53.001449945884
'min_diff' => 0.00058723435815367
'max_diff' => -0.00081129607258952
'year' => 2031
]
6 => [
'items' => [
101 => 0.0082303460948107
102 => 0.0082167523885399
103 => 0.0080314012389721
104 => 0.0081069332024675
105 => 0.0079657298170541
106 => 0.0080105068651247
107 => 0.0080302441612629
108 => 0.008019934517842
109 => 0.0081112036663563
110 => 0.0080336062450639
111 => 0.0078288138920762
112 => 0.0076239657435489
113 => 0.0076213940419098
114 => 0.0075674611402727
115 => 0.0075284775306928
116 => 0.0075359871569157
117 => 0.0075624520592213
118 => 0.0075269393424602
119 => 0.0075345177811216
120 => 0.007660370357774
121 => 0.0076856091944822
122 => 0.0075998377658979
123 => 0.0072554531033738
124 => 0.0071709402433669
125 => 0.007231686411177
126 => 0.007202653655518
127 => 0.0058131036440724
128 => 0.0061395578077749
129 => 0.0059455898290387
130 => 0.0060349791976779
131 => 0.005836988119153
201 => 0.0059314798394266
202 => 0.0059140306689772
203 => 0.0064389593037298
204 => 0.0064307632651139
205 => 0.0064346862750746
206 => 0.0062474307883006
207 => 0.0065457338632721
208 => 0.0066926886846347
209 => 0.0066654912582764
210 => 0.0066723362645452
211 => 0.0065547163782559
212 => 0.0064358250926782
213 => 0.0063039563597349
214 => 0.0065489521660756
215 => 0.0065217128146284
216 => 0.006584190086439
217 => 0.0067430873795129
218 => 0.0067664856095101
219 => 0.0067979330679079
220 => 0.0067866613926548
221 => 0.0070551984266908
222 => 0.0070226768200046
223 => 0.0071010445350135
224 => 0.0069398361994675
225 => 0.0067574136657614
226 => 0.006792086225577
227 => 0.0067887469792477
228 => 0.0067462345408664
229 => 0.0067078562123554
301 => 0.0066439671084116
302 => 0.0068461216870982
303 => 0.0068379145803811
304 => 0.0069707780984125
305 => 0.0069472931810331
306 => 0.0067904551550393
307 => 0.0067960566558203
308 => 0.0068337294405622
309 => 0.0069641153786943
310 => 0.0070028228024835
311 => 0.0069848919815602
312 => 0.007027332904684
313 => 0.0070608764798653
314 => 0.0070315454612808
315 => 0.0074468108307926
316 => 0.0072743636971708
317 => 0.0073584132302186
318 => 0.0073784585486019
319 => 0.0073271128870707
320 => 0.0073382479225065
321 => 0.0073551144670763
322 => 0.0074575248228957
323 => 0.0077262792292411
324 => 0.0078453087263384
325 => 0.0082034148411675
326 => 0.0078354249835751
327 => 0.007813589988319
328 => 0.0078780957133683
329 => 0.008088341912155
330 => 0.0082587267088503
331 => 0.0083152531756489
401 => 0.0083227240813866
402 => 0.0084287714909092
403 => 0.0084895558883804
404 => 0.0084158945460694
405 => 0.0083534742711248
406 => 0.008129892594163
407 => 0.008155772782064
408 => 0.0083340616125546
409 => 0.0085859050867822
410 => 0.0088020129875171
411 => 0.0087263395328005
412 => 0.0093036745751549
413 => 0.0093609149864021
414 => 0.0093530062123718
415 => 0.0094834083877084
416 => 0.0092245866256065
417 => 0.0091139353078724
418 => 0.008366970243068
419 => 0.008576836957969
420 => 0.0088818905531176
421 => 0.0088415155659074
422 => 0.0086199774910045
423 => 0.0088018449310215
424 => 0.0087417138678312
425 => 0.0086942860034529
426 => 0.0089115622445137
427 => 0.0086726580922513
428 => 0.0088795073014466
429 => 0.0086142210510726
430 => 0.0087266852027674
501 => 0.0086628451109865
502 => 0.0087041574743161
503 => 0.0084626462424414
504 => 0.0085929598408072
505 => 0.008457224768318
506 => 0.0084571604122204
507 => 0.0084541640529721
508 => 0.0086138557638142
509 => 0.0086190633047717
510 => 0.0085010508891785
511 => 0.0084840434563912
512 => 0.0085469288493625
513 => 0.0084733065239036
514 => 0.0085077539466124
515 => 0.0084743499012453
516 => 0.0084668299470363
517 => 0.0084069096724845
518 => 0.0083810943706653
519 => 0.008391217215687
520 => 0.0083566627269436
521 => 0.0083358423975853
522 => 0.0084500223654227
523 => 0.0083890206146139
524 => 0.0084406729722229
525 => 0.0083818085916802
526 => 0.0081777590027295
527 => 0.0080604079263386
528 => 0.0076749771682175
529 => 0.0077842848530952
530 => 0.0078567559612562
531 => 0.0078328042604413
601 => 0.0078842617818694
602 => 0.0078874208557645
603 => 0.0078706914910008
604 => 0.0078513210297689
605 => 0.0078418925604949
606 => 0.0079121646458634
607 => 0.0079529599566694
608 => 0.0078640294064985
609 => 0.0078431942228641
610 => 0.0079331079190771
611 => 0.0079879552218256
612 => 0.0083929168892832
613 => 0.008362916020949
614 => 0.0084382123130948
615 => 0.008429735106115
616 => 0.0085086576159238
617 => 0.00863766256432
618 => 0.0083753594338797
619 => 0.0084208861875643
620 => 0.0084097240789271
621 => 0.0085315890541659
622 => 0.0085319695033166
623 => 0.0084589053630539
624 => 0.0084985146188206
625 => 0.0084764058188747
626 => 0.0085163594085604
627 => 0.0083625153410617
628 => 0.0085498808088343
629 => 0.0086561049554973
630 => 0.0086575798778768
701 => 0.0087079292803481
702 => 0.0087590871892997
703 => 0.0088572803406174
704 => 0.0087563486356038
705 => 0.0085747823237879
706 => 0.0085878908250454
707 => 0.0084814385628602
708 => 0.0084832280446197
709 => 0.0084736756507433
710 => 0.0085023431038372
711 => 0.0083688062349051
712 => 0.0084001470711338
713 => 0.0083562697168819
714 => 0.0084207908067652
715 => 0.0083513767797691
716 => 0.0084097186962204
717 => 0.0084348971332956
718 => 0.0085278061081561
719 => 0.0083376540486402
720 => 0.0079499211271245
721 => 0.0080314272880344
722 => 0.0079108732738779
723 => 0.0079220310068696
724 => 0.0079445714032528
725 => 0.007871510603816
726 => 0.0078854483019382
727 => 0.0078849503492832
728 => 0.0078806592623182
729 => 0.0078616533266427
730 => 0.0078340909597035
731 => 0.0079438909463402
801 => 0.0079625481036629
802 => 0.0080040206532585
803 => 0.008127414829756
804 => 0.0081150848416888
805 => 0.0081351955637926
806 => 0.0080912939703569
807 => 0.0079240674758763
808 => 0.0079331486790775
809 => 0.0078199059296417
810 => 0.008001124781551
811 => 0.0079582097654469
812 => 0.0079305421753859
813 => 0.0079229928170994
814 => 0.0080466928638932
815 => 0.0080837058566546
816 => 0.0080606418434153
817 => 0.0080133368793766
818 => 0.008104176394788
819 => 0.0081284812169006
820 => 0.0081339221702443
821 => 0.0082948723748039
822 => 0.0081429174987455
823 => 0.0081794945477143
824 => 0.0084648582423901
825 => 0.0082060727488172
826 => 0.008343157196368
827 => 0.0083364476260134
828 => 0.0084065753906956
829 => 0.0083306951024334
830 => 0.0083316357295481
831 => 0.0083939044337196
901 => 0.0083064592689307
902 => 0.0082848066163848
903 => 0.008254893631972
904 => 0.0083202075390928
905 => 0.0083593602725178
906 => 0.0086749025494094
907 => 0.0088787572507574
908 => 0.0088699073805434
909 => 0.0089507786280369
910 => 0.0089143453903453
911 => 0.0087966928552368
912 => 0.0089975113864689
913 => 0.0089339640005828
914 => 0.0089392027698652
915 => 0.0089390077826109
916 => 0.0089812612388162
917 => 0.0089513207926223
918 => 0.0088923050998505
919 => 0.0089314824708595
920 => 0.0090478252565899
921 => 0.0094089568333295
922 => 0.00961105084803
923 => 0.0093967905198878
924 => 0.0095445844251802
925 => 0.0094559607463577
926 => 0.0094398551875896
927 => 0.0095326806819971
928 => 0.0096256686551444
929 => 0.009619745723253
930 => 0.0095522412297333
1001 => 0.0095141096542071
1002 => 0.0098028547191062
1003 => 0.01001559716428
1004 => 0.010001089555763
1005 => 0.010065121421631
1006 => 0.010253120960253
1007 => 0.010270309281978
1008 => 0.01026814394851
1009 => 0.010225540899699
1010 => 0.010410650860297
1011 => 0.010565072846128
1012 => 0.01021567952482
1013 => 0.01034872392768
1014 => 0.010408451846546
1015 => 0.010496150151918
1016 => 0.010644111893022
1017 => 0.010804837588774
1018 => 0.010827565964421
1019 => 0.010811439094247
1020 => 0.010705436177359
1021 => 0.010881304151508
1022 => 0.010984323486153
1023 => 0.011045669142378
1024 => 0.011201231519622
1025 => 0.01040882070584
1026 => 0.0098479129464714
1027 => 0.0097603191002398
1028 => 0.0099384446310096
1029 => 0.0099854149129491
1030 => 0.009966481251195
1031 => 0.0093351285725237
1101 => 0.009756995159048
1102 => 0.010210888134598
1103 => 0.010228324012326
1104 => 0.010455552326341
1105 => 0.010529547179788
1106 => 0.010712495756066
1107 => 0.010701052272808
1108 => 0.010745597339784
1109 => 0.010735357200299
1110 => 0.011074230913487
1111 => 0.011448058942365
1112 => 0.011435114466426
1113 => 0.011381372264342
1114 => 0.011461188598843
1115 => 0.011847019186493
1116 => 0.011811498088791
1117 => 0.011846003809528
1118 => 0.012300919816826
1119 => 0.01289237533736
1120 => 0.012617584866908
1121 => 0.01321380111896
1122 => 0.013589087645561
1123 => 0.014238106887967
1124 => 0.01415684648233
1125 => 0.014409504910675
1126 => 0.014011373396683
1127 => 0.013097182964901
1128 => 0.012952508829691
1129 => 0.013242150112114
1130 => 0.013954204942167
1201 => 0.013219724971528
1202 => 0.013368309312999
1203 => 0.01332551701266
1204 => 0.01332323679283
1205 => 0.013410263509399
1206 => 0.013284026718007
1207 => 0.012769715320313
1208 => 0.013005421203021
1209 => 0.012914403842181
1210 => 0.013015394389826
1211 => 0.013560398723796
1212 => 0.013319439316468
1213 => 0.013065608154799
1214 => 0.013383968761175
1215 => 0.013789351213665
1216 => 0.013763983108331
1217 => 0.013714758380936
1218 => 0.013992235591936
1219 => 0.014450546651312
1220 => 0.014574426289018
1221 => 0.014665871704965
1222 => 0.014678480482841
1223 => 0.014808358731277
1224 => 0.014109970655903
1225 => 0.0152183304674
1226 => 0.015409713589023
1227 => 0.015373741494176
1228 => 0.015586455779227
1229 => 0.015523869840525
1230 => 0.015433192634777
1231 => 0.01577039002221
]
'min_raw' => 0.0058131036440724
'max_raw' => 0.01577039002221
'avg_raw' => 0.010791746833141
'max_pct' => '449.04%'
'is_grow' => true
'min' => '$0.005813'
'max' => '$0.01577'
'avg' => '$0.010791'
'bar_min_pct' => 55.26581844176
'bar_max_pct' => 55.567535276936
'min_diff' => 0.0020047892136711
'max_diff' => 0.0072685963335702
'year' => 2032
]
7 => [
'items' => [
101 => 0.015383820427944
102 => 0.014835133556643
103 => 0.014534113087251
104 => 0.014930521123975
105 => 0.015172593679268
106 => 0.015332588239611
107 => 0.015381002496899
108 => 0.014164184534139
109 => 0.013508387140029
110 => 0.013928745750921
111 => 0.014441612267811
112 => 0.014107121656507
113 => 0.014120233055196
114 => 0.013643337346063
115 => 0.014483806956132
116 => 0.014361357603407
117 => 0.014996625061953
118 => 0.014845013384631
119 => 0.015363049336135
120 => 0.015226633108829
121 => 0.015792889241449
122 => 0.016018784143524
123 => 0.016398096841842
124 => 0.016677120806805
125 => 0.016840969015909
126 => 0.016831132184013
127 => 0.017480380417338
128 => 0.017097541417152
129 => 0.016616605404694
130 => 0.016607906789562
131 => 0.01685699036533
201 => 0.017379001207398
202 => 0.017514351023798
203 => 0.017589993106403
204 => 0.017474144623773
205 => 0.017058600327389
206 => 0.016879170407068
207 => 0.017032049897767
208 => 0.016845091417727
209 => 0.017167834205561
210 => 0.017611028987396
211 => 0.01751951101753
212 => 0.017825441869654
213 => 0.018142048116738
214 => 0.018594809269745
215 => 0.018713177800838
216 => 0.018908836481583
217 => 0.019110233534598
218 => 0.019174916840223
219 => 0.019298417340713
220 => 0.019297766432114
221 => 0.019669943502884
222 => 0.020080466337307
223 => 0.020235429203676
224 => 0.02059175777019
225 => 0.019981557587278
226 => 0.020444401435491
227 => 0.020861898172313
228 => 0.020364141351304
301 => 0.0210501831666
302 => 0.021076820615684
303 => 0.021479014471413
304 => 0.021071313947612
305 => 0.020829222678006
306 => 0.021528131102318
307 => 0.021866310873434
308 => 0.021764448374176
309 => 0.020989269725248
310 => 0.020538082502595
311 => 0.019357238513398
312 => 0.020755999227266
313 => 0.021437294768582
314 => 0.020987505334385
315 => 0.021214352962305
316 => 0.022451960064647
317 => 0.022923160720094
318 => 0.022825154277702
319 => 0.022841715753143
320 => 0.023095967073925
321 => 0.024223457449032
322 => 0.023547839081246
323 => 0.024064324008481
324 => 0.024338265751562
325 => 0.024592718109474
326 => 0.023967863538935
327 => 0.023154936923599
328 => 0.022897448940184
329 => 0.020942782639535
330 => 0.0208410337699
331 => 0.020783919046068
401 => 0.020423818791345
402 => 0.020140878630894
403 => 0.019915874110409
404 => 0.019325395056618
405 => 0.019524664403578
406 => 0.018583564034392
407 => 0.019185646700048
408 => 0.017683627787163
409 => 0.018934553770546
410 => 0.018253731630416
411 => 0.018710885386861
412 => 0.018709290420471
413 => 0.017867525414126
414 => 0.017382012925653
415 => 0.017691400379737
416 => 0.018023088289721
417 => 0.018076903537184
418 => 0.018506945570418
419 => 0.018626961058171
420 => 0.018263308527292
421 => 0.01765250178375
422 => 0.017794378259256
423 => 0.017379137803405
424 => 0.016651444876521
425 => 0.017174086640909
426 => 0.017352539518207
427 => 0.017431354475058
428 => 0.016715752057565
429 => 0.016490894241504
430 => 0.016371181826973
501 => 0.017560126497801
502 => 0.01762525957076
503 => 0.017292029560615
504 => 0.018798260804639
505 => 0.018457354284793
506 => 0.018838230391587
507 => 0.017781504456183
508 => 0.017821872809985
509 => 0.017321601817381
510 => 0.017601720145119
511 => 0.017403741539709
512 => 0.017579089352421
513 => 0.017684192108375
514 => 0.018184381011432
515 => 0.018940265124355
516 => 0.018109669469146
517 => 0.017747767047822
518 => 0.017972289274595
519 => 0.018570221551683
520 => 0.019476119559063
521 => 0.018939809705798
522 => 0.019177814911545
523 => 0.019229808460886
524 => 0.018834353430358
525 => 0.019490700550109
526 => 0.019842442303739
527 => 0.020203256560262
528 => 0.020516541469415
529 => 0.020059139411731
530 => 0.020548625179462
531 => 0.02015418605654
601 => 0.019800333386912
602 => 0.019800870035348
603 => 0.019578893086728
604 => 0.019148784777881
605 => 0.019069466206684
606 => 0.019482091430881
607 => 0.019812977784933
608 => 0.019840231169891
609 => 0.020023426857049
610 => 0.020131840177643
611 => 0.021194438100231
612 => 0.021621823774966
613 => 0.022144422888036
614 => 0.022348004694649
615 => 0.022960712944437
616 => 0.022465901271002
617 => 0.022358845652943
618 => 0.020872615854299
619 => 0.021115985900567
620 => 0.021505644826359
621 => 0.020879041186465
622 => 0.021276476971701
623 => 0.021354939214548
624 => 0.020857749434555
625 => 0.021123319978351
626 => 0.020418043350206
627 => 0.01895563822755
628 => 0.019492328625062
629 => 0.019887513405665
630 => 0.019323535997812
701 => 0.020334443672448
702 => 0.019743892278296
703 => 0.019556715837816
704 => 0.018826473810284
705 => 0.019171119937686
706 => 0.019637258759854
707 => 0.019349239162208
708 => 0.019946923073683
709 => 0.020793402888808
710 => 0.02139665481381
711 => 0.021442965006003
712 => 0.021055114432966
713 => 0.021676647451487
714 => 0.021681174640983
715 => 0.020980082857056
716 => 0.020550668043095
717 => 0.020453104093867
718 => 0.020696837967578
719 => 0.020992775886019
720 => 0.021459387500853
721 => 0.021741351127197
722 => 0.022476562722752
723 => 0.02267548990034
724 => 0.022894050557559
725 => 0.023186114997212
726 => 0.023536813240802
727 => 0.02276950544909
728 => 0.022799992018095
729 => 0.022085485626552
730 => 0.021321933076607
731 => 0.021901374283846
801 => 0.022658916582478
802 => 0.022485135542162
803 => 0.022465581625102
804 => 0.022498465889793
805 => 0.022367440660553
806 => 0.021774818404722
807 => 0.021477207217855
808 => 0.021861201577624
809 => 0.022065277490219
810 => 0.022381781433364
811 => 0.022342765641784
812 => 0.023158045809282
813 => 0.02347483902958
814 => 0.023393789767482
815 => 0.023408704782267
816 => 0.023982243775599
817 => 0.024620137093475
818 => 0.025217608363102
819 => 0.025825381800555
820 => 0.025092687199905
821 => 0.024720670068015
822 => 0.025104496787859
823 => 0.024900832927557
824 => 0.026071145879476
825 => 0.026152175809075
826 => 0.027322404134047
827 => 0.028433090162643
828 => 0.027735488168089
829 => 0.028393295428269
830 => 0.029104767611967
831 => 0.030477312886521
901 => 0.030015087924776
902 => 0.029661030848068
903 => 0.02932644862137
904 => 0.030022661121695
905 => 0.030918327381098
906 => 0.031111245314788
907 => 0.031423846067689
908 => 0.031095184599015
909 => 0.03149102113716
910 => 0.0328884980562
911 => 0.032510887456805
912 => 0.031974619701732
913 => 0.033077793514204
914 => 0.033477027828458
915 => 0.036279063326525
916 => 0.039816748889149
917 => 0.038352123836527
918 => 0.03744298380321
919 => 0.037656653276129
920 => 0.038948496285385
921 => 0.039363395258911
922 => 0.038235556824616
923 => 0.038633928426434
924 => 0.040828995119481
925 => 0.04200657797413
926 => 0.040407262287039
927 => 0.035994813736136
928 => 0.03192633465782
929 => 0.03300547851539
930 => 0.032883137091675
1001 => 0.035241462413207
1002 => 0.032501881568894
1003 => 0.032548009084265
1004 => 0.034955102075937
1005 => 0.03431293093378
1006 => 0.033272695926552
1007 => 0.031933929524566
1008 => 0.029459096009591
1009 => 0.02726706694954
1010 => 0.031566140730444
1011 => 0.031380756851653
1012 => 0.031112293522812
1013 => 0.031709729610381
1014 => 0.034610709666425
1015 => 0.034543832686578
1016 => 0.03411839546172
1017 => 0.034441085847143
1018 => 0.033216126741802
1019 => 0.033531826595049
1020 => 0.031925690189948
1021 => 0.032651730923235
1022 => 0.03327046404942
1023 => 0.033394683885002
1024 => 0.03367455751739
1025 => 0.031283067971439
1026 => 0.032356776567127
1027 => 0.032987479774203
1028 => 0.030137939739453
1029 => 0.032931153529686
1030 => 0.031241437459028
1031 => 0.030667922445963
1101 => 0.031440084856197
1102 => 0.031139172413976
1103 => 0.030880465566326
1104 => 0.03073610270019
1105 => 0.031303093553811
1106 => 0.031276642752788
1107 => 0.030348935668082
1108 => 0.029138779594261
1109 => 0.029544947694654
1110 => 0.029397383015935
1111 => 0.028862589584035
1112 => 0.02922297578593
1113 => 0.027636017340064
1114 => 0.024905737816874
1115 => 0.026709444100617
1116 => 0.026640003370748
1117 => 0.026604988205861
1118 => 0.027960423627314
1119 => 0.027830129786757
1120 => 0.027593645190305
1121 => 0.028858246358967
1122 => 0.02839664992112
1123 => 0.029819181376767
1124 => 0.030756152597023
1125 => 0.030518506387722
1126 => 0.031399732349148
1127 => 0.029554304987343
1128 => 0.03016728193124
1129 => 0.030293615629828
1130 => 0.028842641376845
1201 => 0.027851447470443
1202 => 0.027785346137324
1203 => 0.026066752498558
1204 => 0.026984811348384
1205 => 0.027792665144374
1206 => 0.027405765868082
1207 => 0.027283285115495
1208 => 0.027909012717628
1209 => 0.027957637111308
1210 => 0.026848995782416
1211 => 0.027079517420798
1212 => 0.028040830973882
1213 => 0.027055294785737
1214 => 0.025140558958592
1215 => 0.024665678000166
1216 => 0.02460232012652
1217 => 0.023314405303985
1218 => 0.02469741181654
1219 => 0.02409369241154
1220 => 0.026000834778267
1221 => 0.024911485286602
1222 => 0.024864525607272
1223 => 0.024793539164476
1224 => 0.02368497767363
1225 => 0.023927682187367
1226 => 0.024734468955971
1227 => 0.025022339564113
1228 => 0.024992312301229
1229 => 0.024730515260664
1230 => 0.024850364605217
1231 => 0.024464288108132
]
'min_raw' => 0.013508387140029
'max_raw' => 0.04200657797413
'avg_raw' => 0.02775748255708
'max_pct' => '1362.43%'
'is_grow' => true
'min' => '$0.0135083'
'max' => '$0.0420065'
'avg' => '$0.027757'
'bar_min_pct' => 62.236615494192
'bar_max_pct' => 64.829887174949
'min_diff' => 0.007695283495957
'max_diff' => 0.02623618795192
'year' => 2033
]
8 => [
'items' => [
101 => 0.024327956461524
102 => 0.023897656283856
103 => 0.023265233896141
104 => 0.023353176108025
105 => 0.022100181875642
106 => 0.021417484116403
107 => 0.021228522374458
108 => 0.020975834835873
109 => 0.021257064104317
110 => 0.022096632300412
111 => 0.021083934931592
112 => 0.019347736325211
113 => 0.019452084819793
114 => 0.019686524905772
115 => 0.019249647356525
116 => 0.018836179420517
117 => 0.019195656245162
118 => 0.018460006007737
119 => 0.019775424722355
120 => 0.019739846332542
121 => 0.020230153084404
122 => 0.020536751958451
123 => 0.019830140816338
124 => 0.019652430024976
125 => 0.019753662168241
126 => 0.018080520337459
127 => 0.020093421701423
128 => 0.020110829356006
129 => 0.019961774448972
130 => 0.021033582283925
131 => 0.023295431120924
201 => 0.022444432605786
202 => 0.022114900259159
203 => 0.021488459027333
204 => 0.022323154774341
205 => 0.022259063164253
206 => 0.021969216597413
207 => 0.021793916489412
208 => 0.022116912313399
209 => 0.021753893732383
210 => 0.02168868562015
211 => 0.021293595407138
212 => 0.021152566176553
213 => 0.021048153748762
214 => 0.020933205925119
215 => 0.021186752180864
216 => 0.020612183008558
217 => 0.019919308912467
218 => 0.019861703928378
219 => 0.020020756354128
220 => 0.019950387495794
221 => 0.019861367029357
222 => 0.019691402715648
223 => 0.019640977934483
224 => 0.019804834010642
225 => 0.019619850054062
226 => 0.019892803958594
227 => 0.01981857559979
228 => 0.019403942021503
301 => 0.018887155065945
302 => 0.018882554578043
303 => 0.018771213676169
304 => 0.018629404297415
305 => 0.018589956172405
306 => 0.019165382109653
307 => 0.020356496578708
308 => 0.020122652307479
309 => 0.020291628758767
310 => 0.021122825656963
311 => 0.021387038155936
312 => 0.021199506382381
313 => 0.020942801324282
314 => 0.020954095044038
315 => 0.021831333937468
316 => 0.021886046251208
317 => 0.022024286617167
318 => 0.022201964554148
319 => 0.02122976570335
320 => 0.020908304565594
321 => 0.020755978444541
322 => 0.020286872949323
323 => 0.020792763007849
324 => 0.020498002535118
325 => 0.020537775793341
326 => 0.020511873406746
327 => 0.020526017861339
328 => 0.019775057036015
329 => 0.020048667691424
330 => 0.019593736909148
331 => 0.018984635660056
401 => 0.018982593739091
402 => 0.019131670406893
403 => 0.019042993771514
404 => 0.018804367225793
405 => 0.018838263000327
406 => 0.018541300348598
407 => 0.018874319642929
408 => 0.01888386944469
409 => 0.018755638876689
410 => 0.019268701047413
411 => 0.019478903037378
412 => 0.019394498930554
413 => 0.019472981020239
414 => 0.020132369592692
415 => 0.020239878701143
416 => 0.020287627145463
417 => 0.02022365055553
418 => 0.019485033432887
419 => 0.019517794243118
420 => 0.019277417154777
421 => 0.019074323845441
422 => 0.019082446512731
423 => 0.019186862874011
424 => 0.019642855247662
425 => 0.02060246431579
426 => 0.020638880778461
427 => 0.02068301859356
428 => 0.020503487917661
429 => 0.020449339747933
430 => 0.020520775160633
501 => 0.020881153872774
502 => 0.021808145762268
503 => 0.021480484916814
504 => 0.021214091549116
505 => 0.021447790351723
506 => 0.021411814252854
507 => 0.021108139773327
508 => 0.021099616642106
509 => 0.02051676822529
510 => 0.02030130243641
511 => 0.020121243095886
512 => 0.019924622996603
513 => 0.019808060010982
514 => 0.019987153733825
515 => 0.020028114587214
516 => 0.019636523032196
517 => 0.019583150550227
518 => 0.019902932667146
519 => 0.019762208480169
520 => 0.019906946796267
521 => 0.019940527327144
522 => 0.019935120088247
523 => 0.019788187874973
524 => 0.019881838086132
525 => 0.019660327418269
526 => 0.019419467836795
527 => 0.019265814429897
528 => 0.019131731453211
529 => 0.019206128481624
530 => 0.018940916659691
531 => 0.018856070060195
601 => 0.019850111501788
602 => 0.02058442060244
603 => 0.020573743457298
604 => 0.020508749082186
605 => 0.020412180624397
606 => 0.020874089288599
607 => 0.020713169546147
608 => 0.020830252104075
609 => 0.020860054529008
610 => 0.020950257493362
611 => 0.020982497299912
612 => 0.020885046212533
613 => 0.020557988460641
614 => 0.019742991638645
615 => 0.019363608417964
616 => 0.019238405636012
617 => 0.019242956519342
618 => 0.019117422841062
619 => 0.01915439813534
620 => 0.019104564342664
621 => 0.019010191195423
622 => 0.019200301205719
623 => 0.019222209613408
624 => 0.01917783566536
625 => 0.019188287336485
626 => 0.018820889999005
627 => 0.018848822420629
628 => 0.018693291147549
629 => 0.018664130908803
630 => 0.018270961394113
701 => 0.017574404608007
702 => 0.017960364683913
703 => 0.017494179186418
704 => 0.017317627674654
705 => 0.018153395071953
706 => 0.018069507205843
707 => 0.017925927644243
708 => 0.017713543548032
709 => 0.017634768220808
710 => 0.017156154269833
711 => 0.017127875204303
712 => 0.01736508920207
713 => 0.017255623104136
714 => 0.017101891244583
715 => 0.016545090032831
716 => 0.015919061120276
717 => 0.015937956998069
718 => 0.016137085147471
719 => 0.016716077097946
720 => 0.016489854926233
721 => 0.016325728145055
722 => 0.016294992132573
723 => 0.016679717678982
724 => 0.017224184929646
725 => 0.017479636781889
726 => 0.017226491754504
727 => 0.016935692377341
728 => 0.016953391987994
729 => 0.017071139568106
730 => 0.017083513173914
731 => 0.01689423267404
801 => 0.016947514026038
802 => 0.016866574780204
803 => 0.016369850777925
804 => 0.016360866615853
805 => 0.016238962534937
806 => 0.016235271327815
807 => 0.016027882075779
808 => 0.015998866885805
809 => 0.01558708293826
810 => 0.015858120379531
811 => 0.015676322694031
812 => 0.015402310700244
813 => 0.015355070929233
814 => 0.015353650844673
815 => 0.015634999894332
816 => 0.015854832652076
817 => 0.015679485142604
818 => 0.015639561913666
819 => 0.016065837551041
820 => 0.016011590090596
821 => 0.01596461213971
822 => 0.017175433859118
823 => 0.016216973986609
824 => 0.015799030775219
825 => 0.015281746685859
826 => 0.015450176993727
827 => 0.015485667734351
828 => 0.014241692746908
829 => 0.013737012249429
830 => 0.013563824921178
831 => 0.01346415316526
901 => 0.013509574836031
902 => 0.013055303195182
903 => 0.013360581250792
904 => 0.012967220408442
905 => 0.012901272183116
906 => 0.013604650097294
907 => 0.013702521024977
908 => 0.013284973241365
909 => 0.01355310651329
910 => 0.013455877661559
911 => 0.01297396345107
912 => 0.012955557872951
913 => 0.012713750262231
914 => 0.012335368174635
915 => 0.012162437407257
916 => 0.012072373562153
917 => 0.012109535659952
918 => 0.012090745366126
919 => 0.011968125988664
920 => 0.012097773765309
921 => 0.011766577270142
922 => 0.011634692157136
923 => 0.011575122711302
924 => 0.011281166758883
925 => 0.011748981401987
926 => 0.011841146780052
927 => 0.011933493752383
928 => 0.012737311098571
929 => 0.012697154655519
930 => 0.013060149343722
1001 => 0.013046044037643
1002 => 0.012942512072443
1003 => 0.012505727741449
1004 => 0.012679822190851
1005 => 0.012143986535875
1006 => 0.012545471041866
1007 => 0.012362250279725
1008 => 0.012483523917883
1009 => 0.012265462981673
1010 => 0.012386146907287
1011 => 0.011863002610301
1012 => 0.011374497826616
1013 => 0.011571086411914
1014 => 0.011784800686766
1015 => 0.012248187688028
1016 => 0.011972198212936
1017 => 0.012071454464497
1018 => 0.011738962637065
1019 => 0.011052937025477
1020 => 0.011056819855936
1021 => 0.010951289761474
1022 => 0.010860096352212
1023 => 0.01200389892414
1024 => 0.011861648993478
1025 => 0.011634992346178
1026 => 0.011938381275566
1027 => 0.012018602123925
1028 => 0.012020885898701
1029 => 0.01224223062998
1030 => 0.012360362352742
1031 => 0.012381183580891
1101 => 0.012729474298029
1102 => 0.012846216752348
1103 => 0.013327062399676
1104 => 0.012350339701406
1105 => 0.012330224740186
1106 => 0.011942650579975
1107 => 0.011696844920265
1108 => 0.011959481103791
1109 => 0.012192140908982
1110 => 0.011949879968659
1111 => 0.011981514133058
1112 => 0.01165629861412
1113 => 0.011772547859328
1114 => 0.011872677369765
1115 => 0.011817391739442
1116 => 0.011734626474994
1117 => 0.012173065458174
1118 => 0.012148327012487
1119 => 0.012556611473292
1120 => 0.012874898407192
1121 => 0.013445325493335
1122 => 0.012850055091908
1123 => 0.012828361072495
1124 => 0.013040423592092
1125 => 0.012846184286681
1126 => 0.012968936822788
1127 => 0.013425548162022
1128 => 0.013435195640101
1129 => 0.0132735879522
1130 => 0.013263754109704
1201 => 0.01329479263396
1202 => 0.013476586239997
1203 => 0.013413061968094
1204 => 0.013486573863778
1205 => 0.013578501614984
1206 => 0.013958753770533
1207 => 0.014050431277898
1208 => 0.013827702464338
1209 => 0.013847812382414
1210 => 0.0137645056921
1211 => 0.013684032473087
1212 => 0.013864924517259
1213 => 0.014195508283426
1214 => 0.014193451738974
1215 => 0.014270140747095
1216 => 0.014317917363828
1217 => 0.014112825150188
1218 => 0.013979317660559
1219 => 0.014030512927385
1220 => 0.014112375273928
1221 => 0.014003966071714
1222 => 0.013334814255623
1223 => 0.013537792171042
1224 => 0.013504006720803
1225 => 0.013455892131212
1226 => 0.013659987994747
1227 => 0.013640302450814
1228 => 0.013050643982911
1229 => 0.013088392004884
1230 => 0.013052939565153
1231 => 0.013167493650812
]
'min_raw' => 0.010860096352212
'max_raw' => 0.024327956461524
'avg_raw' => 0.017594026406868
'max_pct' => '746.96%'
'is_grow' => true
'min' => '$0.01086'
'max' => '$0.024327'
'avg' => '$0.017594'
'bar_min_pct' => 59.837652853322
'bar_max_pct' => 58.588675081881
'min_diff' => -0.0026482907878173
'max_diff' => -0.017678621512606
'year' => 2034
]
9 => [
'items' => [
101 => 0.012839997990121
102 => 0.012940733449632
103 => 0.013003913785502
104 => 0.013041127488703
105 => 0.013175568902341
106 => 0.013159793754168
107 => 0.013174588296981
108 => 0.01337392942219
109 => 0.014382128427879
110 => 0.014437002475293
111 => 0.014166782596587
112 => 0.014274730108279
113 => 0.014067494491356
114 => 0.014206613149354
115 => 0.014301794601926
116 => 0.013871687920096
117 => 0.013846219793767
118 => 0.013638128841736
119 => 0.013749945132484
120 => 0.013572037374029
121 => 0.013615689715004
122 => 0.013493633964093
123 => 0.013713310014675
124 => 0.013958941973433
125 => 0.014020998306515
126 => 0.013857754811107
127 => 0.013739555762161
128 => 0.013532037169399
129 => 0.013877145214016
130 => 0.013978065323239
131 => 0.013876615123645
201 => 0.013853106895668
202 => 0.013808558846131
203 => 0.01386255797497
204 => 0.01397751569065
205 => 0.013923303754871
206 => 0.013959111693545
207 => 0.013822648756307
208 => 0.014112893044245
209 => 0.014573870824582
210 => 0.014575352943523
211 => 0.014521140715521
212 => 0.014498958239842
213 => 0.014554583275645
214 => 0.014584757575709
215 => 0.014764638741608
216 => 0.0149576583994
217 => 0.015858396921238
218 => 0.015605473148669
219 => 0.016404661950419
220 => 0.017036716530925
221 => 0.017226242063221
222 => 0.017051887491374
223 => 0.016455429919532
224 => 0.016426164865507
225 => 0.017317524295729
226 => 0.017065674429843
227 => 0.017035717689675
228 => 0.016717028587004
301 => 0.016905413317096
302 => 0.016864210813188
303 => 0.016799170645073
304 => 0.017158595587094
305 => 0.017831406992472
306 => 0.017726543025359
307 => 0.017648266938408
308 => 0.017305283911216
309 => 0.017511836301618
310 => 0.017438286951646
311 => 0.017754301634696
312 => 0.017567101537039
313 => 0.017063766419408
314 => 0.017143924195905
315 => 0.017131808509242
316 => 0.017381148482229
317 => 0.017306302811337
318 => 0.017117193690771
319 => 0.017829107396233
320 => 0.017782879680072
321 => 0.017848420012461
322 => 0.01787727289368
323 => 0.018310602220868
324 => 0.018488123381225
325 => 0.018528423792572
326 => 0.018697055164932
327 => 0.018524228090408
328 => 0.019215659612119
329 => 0.01967542122791
330 => 0.020209458003767
331 => 0.020989829268847
401 => 0.021283256083355
402 => 0.021230251155675
403 => 0.021821919742605
404 => 0.022885135041264
405 => 0.021445157366023
406 => 0.022961457354591
407 => 0.022481414284735
408 => 0.021343240801715
409 => 0.021269955847592
410 => 0.022040740144759
411 => 0.023750265530638
412 => 0.023322048810752
413 => 0.023750965939787
414 => 0.023250611325492
415 => 0.023225764501573
416 => 0.023726664832983
417 => 0.024897045759978
418 => 0.024341041652636
419 => 0.02354387342696
420 => 0.024132490039488
421 => 0.02362257585582
422 => 0.022473596484025
423 => 0.023321721361496
424 => 0.022754604409137
425 => 0.022920119285431
426 => 0.02411211476701
427 => 0.023968690717037
428 => 0.024154294718411
429 => 0.023826708514089
430 => 0.023520691343649
501 => 0.022949487569889
502 => 0.022780382292485
503 => 0.022827116907389
504 => 0.02278035913313
505 => 0.022460775871346
506 => 0.022391761896391
507 => 0.022276735581228
508 => 0.022312387046085
509 => 0.022096103921444
510 => 0.022504274864016
511 => 0.022580034987747
512 => 0.022877067761119
513 => 0.022907906689019
514 => 0.023735138734863
515 => 0.023279513225082
516 => 0.023585186153857
517 => 0.023557843890002
518 => 0.021367908472336
519 => 0.021669662250926
520 => 0.022139096434861
521 => 0.021927616971301
522 => 0.021628634488401
523 => 0.021387190103033
524 => 0.021021377170244
525 => 0.021536251848329
526 => 0.022213257299194
527 => 0.022925076664482
528 => 0.023780280991623
529 => 0.023589409341481
530 => 0.022909089214454
531 => 0.022939607878378
601 => 0.023128262250106
602 => 0.022883937697661
603 => 0.022811881617363
604 => 0.02311836285117
605 => 0.023120473418988
606 => 0.022839348493791
607 => 0.022526929584753
608 => 0.022525620538117
609 => 0.022470028610862
610 => 0.023260501005853
611 => 0.023695180897324
612 => 0.02374501624636
613 => 0.023691826581267
614 => 0.023712297172339
615 => 0.023459366521009
616 => 0.024037490985694
617 => 0.024568035165072
618 => 0.024425837991575
619 => 0.024212664213985
620 => 0.024042861032294
621 => 0.024385837758391
622 => 0.024370565544674
623 => 0.024563401324501
624 => 0.024554653179655
625 => 0.024489809759819
626 => 0.024425840307338
627 => 0.024679471955648
628 => 0.024606430114135
629 => 0.024533274818466
630 => 0.024386550673488
701 => 0.024406492921621
702 => 0.024193355951488
703 => 0.024094749036621
704 => 0.022611937628086
705 => 0.022215681967465
706 => 0.022340352064824
707 => 0.022381396697933
708 => 0.022208945726615
709 => 0.022456196120465
710 => 0.022417662408486
711 => 0.022567574540327
712 => 0.022473915948781
713 => 0.022477759730048
714 => 0.022753189677667
715 => 0.022833148163224
716 => 0.022792480632126
717 => 0.022820962776906
718 => 0.023477321781796
719 => 0.02338400852048
720 => 0.023334437710208
721 => 0.023348169163426
722 => 0.023515882961671
723 => 0.023562833668346
724 => 0.023363900224998
725 => 0.023457718386901
726 => 0.02385718421299
727 => 0.023996974644313
728 => 0.024443118597883
729 => 0.02425358871683
730 => 0.024601479016164
731 => 0.025670775191774
801 => 0.026525002966519
802 => 0.025739419802408
803 => 0.027308100325476
804 => 0.02852954312654
805 => 0.028482662117416
806 => 0.028269675312569
807 => 0.026879095157294
808 => 0.025599462566028
809 => 0.026669929564692
810 => 0.026672658405215
811 => 0.02658070434068
812 => 0.026009585543255
813 => 0.026560830644501
814 => 0.02660458647881
815 => 0.026580094847213
816 => 0.026142219404286
817 => 0.025473664535845
818 => 0.025604298556844
819 => 0.025818279748102
820 => 0.025413168711898
821 => 0.025283711189287
822 => 0.025524397354122
823 => 0.026299938326173
824 => 0.02615332679781
825 => 0.0261494981783
826 => 0.026776764469602
827 => 0.026327777177568
828 => 0.025605946270197
829 => 0.025423674446306
830 => 0.024776732264505
831 => 0.025223577533804
901 => 0.025239658699543
902 => 0.024994926112196
903 => 0.025625804970862
904 => 0.025619991311115
905 => 0.026218916893493
906 => 0.027363837660823
907 => 0.027025228251794
908 => 0.026631462349693
909 => 0.026674275621195
910 => 0.02714383153742
911 => 0.026859927311552
912 => 0.026962021250625
913 => 0.027143677006016
914 => 0.027253274433502
915 => 0.026658506237989
916 => 0.026519837320563
917 => 0.026236169381686
918 => 0.026162165711346
919 => 0.026393207328635
920 => 0.026332336025301
921 => 0.025238307139832
922 => 0.025123975034181
923 => 0.025127481436633
924 => 0.024839987920778
925 => 0.024401491302751
926 => 0.025553834233654
927 => 0.025461284969274
928 => 0.025359117744142
929 => 0.025371632646262
930 => 0.025871825656042
1001 => 0.025581688450017
1002 => 0.026353065764786
1003 => 0.026194493778594
1004 => 0.026031855019304
1005 => 0.026009373388672
1006 => 0.025946771342032
1007 => 0.025732085630907
1008 => 0.025472839734113
1009 => 0.025301663137555
1010 => 0.023339446803541
1011 => 0.023703622741447
1012 => 0.024122573962326
1013 => 0.024267194244932
1014 => 0.024019811244115
1015 => 0.025741853819596
1016 => 0.026056487592152
1017 => 0.025103441372028
1018 => 0.024925165336864
1019 => 0.025753541566782
1020 => 0.025253929435266
1021 => 0.025478904747496
1022 => 0.024992631177371
1023 => 0.025980701529896
1024 => 0.02597317408928
1025 => 0.025588792405567
1026 => 0.025913669172509
1027 => 0.025857213839428
1028 => 0.025423247865206
1029 => 0.02599445902533
1030 => 0.025994742338939
1031 => 0.025624783325543
1101 => 0.025192752192339
1102 => 0.025115515229842
1103 => 0.025057327553926
1104 => 0.02546459414619
1105 => 0.025829748099324
1106 => 0.026509209076765
1107 => 0.026680041710088
1108 => 0.027346812850921
1109 => 0.026949783101052
1110 => 0.027125781246773
1111 => 0.02731685213041
1112 => 0.027408458538425
1113 => 0.027259190812436
1114 => 0.0282949608481
1115 => 0.028382411574284
1116 => 0.028411733046328
1117 => 0.028062477217996
1118 => 0.028372698137899
1119 => 0.028227556042913
1120 => 0.02860517545243
1121 => 0.028664390997529
1122 => 0.028614237537485
1123 => 0.028633033486153
1124 => 0.027749186483069
1125 => 0.027703354353294
1126 => 0.027078430011722
1127 => 0.027333091300121
1128 => 0.026857014227693
1129 => 0.027007983171497
1130 => 0.027074528843441
1201 => 0.027039769160851
1202 => 0.027347489467276
1203 => 0.02708586434371
1204 => 0.026395392627466
1205 => 0.025704732792665
1206 => 0.025696062121039
1207 => 0.025514223577694
1208 => 0.025382787616247
1209 => 0.025408106845363
1210 => 0.025497335111207
1211 => 0.025377601507228
1212 => 0.025403152742284
1213 => 0.025827473491214
1214 => 0.025912567991295
1215 => 0.025623383631453
1216 => 0.024462266697584
1217 => 0.024177325689571
1218 => 0.024382135635505
1219 => 0.024284249672799
1220 => 0.019599284793926
1221 => 0.020699947799151
1222 => 0.02004597121643
1223 => 0.020347353713763
1224 => 0.019679812969221
1225 => 0.019998398401325
1226 => 0.019939567304892
1227 => 0.021709400846308
1228 => 0.021681767329885
1229 => 0.021694994031863
1230 => 0.021063649084444
1231 => 0.022069398728566
]
'min_raw' => 0.012839997990121
'max_raw' => 0.028664390997529
'avg_raw' => 0.020752194493825
'max_pct' => '897.93%'
'is_grow' => true
'min' => '$0.012839'
'max' => '$0.028664'
'avg' => '$0.020752'
'bar_min_pct' => 61.631153054957
'bar_max_pct' => 60.119598047091
'min_diff' => 0.0019799016379087
'max_diff' => 0.0043364345360049
'year' => 2035
]
10 => [
'items' => [
101 => 0.022564867168848
102 => 0.022473169147017
103 => 0.022496247563556
104 => 0.022099683904973
105 => 0.021698833634924
106 => 0.021254228995024
107 => 0.022080249461163
108 => 0.021988410085968
109 => 0.022199056569901
110 => 0.022734789887354
111 => 0.022813678653402
112 => 0.022919705954982
113 => 0.022881702714903
114 => 0.023787094073812
115 => 0.023677445206284
116 => 0.023941667428895
117 => 0.023398142270395
118 => 0.022783091961671
119 => 0.02289999291785
120 => 0.022888734415712
121 => 0.022745400761586
122 => 0.022616005547521
123 => 0.02240059897298
124 => 0.023082177249004
125 => 0.023054506415705
126 => 0.023502465042983
127 => 0.023423284004373
128 => 0.022894493649654
129 => 0.022913379500622
130 => 0.023040395924609
131 => 0.023480001218277
201 => 0.023610506000048
202 => 0.023550050985415
203 => 0.023693143520858
204 => 0.023806238026519
205 => 0.023707346449535
206 => 0.025107442635746
207 => 0.024526025084866
208 => 0.024809403953688
209 => 0.024876988144137
210 => 0.024703872661444
211 => 0.02474141521084
212 => 0.024798281943441
213 => 0.025143565608149
214 => 0.026049689852976
215 => 0.026451006112814
216 => 0.027658385881131
217 => 0.026417682384026
218 => 0.02634406417305
219 => 0.026561549728699
220 => 0.02727040946683
221 => 0.027844873704774
222 => 0.028035456634138
223 => 0.028060645314434
224 => 0.028418191559633
225 => 0.028623130399539
226 => 0.028374776041066
227 => 0.028164321726046
228 => 0.027410500492195
229 => 0.027497757352601
301 => 0.028098870592328
302 => 0.028947978448837
303 => 0.029676601324336
304 => 0.029421462988407
305 => 0.03136798839195
306 => 0.031560978434868
307 => 0.031534313451052
308 => 0.031973973489589
309 => 0.031101337848304
310 => 0.030728269205135
311 => 0.028209824337712
312 => 0.028917404619426
313 => 0.029945914113632
314 => 0.029809787025361
315 => 0.029062855938531
316 => 0.029676034710128
317 => 0.029473298632365
318 => 0.029313392276306
319 => 0.030045954292785
320 => 0.029240472263677
321 => 0.02993787881423
322 => 0.029043447699399
323 => 0.029422628438834
324 => 0.029207387112222
325 => 0.029346674629525
326 => 0.028532402649484
327 => 0.028971764044579
328 => 0.028514123770962
329 => 0.028513906789885
330 => 0.028503804355481
331 => 0.029042216107904
401 => 0.029059773695821
402 => 0.028661886597285
403 => 0.028604544850221
404 => 0.028816567343142
405 => 0.028568344532711
406 => 0.028684486423416
407 => 0.028571862352265
408 => 0.028546508301623
409 => 0.028344482912471
410 => 0.028257444820021
411 => 0.028291574698766
412 => 0.02817507182745
413 => 0.02810487463339
414 => 0.028489840366744
415 => 0.028284168704886
416 => 0.028458318234818
417 => 0.028259852866038
418 => 0.027571885430603
419 => 0.027176228083361
420 => 0.025876721372439
421 => 0.026245259863624
422 => 0.026489601264559
423 => 0.026408846433008
424 => 0.026582339059152
425 => 0.026592990097349
426 => 0.026536585876041
427 => 0.026471277013595
428 => 0.026439488271163
429 => 0.026676415513223
430 => 0.026813959751843
501 => 0.02651412419301
502 => 0.02644387691672
503 => 0.026747027221076
504 => 0.026931948731609
505 => 0.028297305266963
506 => 0.028196155244781
507 => 0.028450021950769
508 => 0.028421440455577
509 => 0.028687533207591
510 => 0.029122482397947
511 => 0.028238109080248
512 => 0.028391605708872
513 => 0.028353971880288
514 => 0.028764848152646
515 => 0.02876613086352
516 => 0.028519790013449
517 => 0.028653335384696
518 => 0.028578794022092
519 => 0.028713500339188
520 => 0.028194804324566
521 => 0.0288265200806
522 => 0.029184662207408
523 => 0.029189635011186
524 => 0.029359391536901
525 => 0.029531873998662
526 => 0.029862939063957
527 => 0.029522640773677
528 => 0.028910477276835
529 => 0.028954673504031
530 => 0.028595762269814
531 => 0.028601795632504
601 => 0.028569589069622
602 => 0.028666243389226
603 => 0.028216014512375
604 => 0.028321682329867
605 => 0.028173746766588
606 => 0.028391284125849
607 => 0.028157249887498
608 => 0.028353953732116
609 => 0.028438844590618
610 => 0.028752093686058
611 => 0.028110982741407
612 => 0.026803714125869
613 => 0.027078517837955
614 => 0.026672061562414
615 => 0.026709680638203
616 => 0.026785677158329
617 => 0.026539347572086
618 => 0.026586339494404
619 => 0.026584660612262
620 => 0.026570192912965
621 => 0.026506113073883
622 => 0.026413184629405
623 => 0.02678338295034
624 => 0.026846286858855
625 => 0.026986114455338
626 => 0.027402146536505
627 => 0.027360575120884
628 => 0.027428379824543
629 => 0.027280362537163
630 => 0.026716546735641
701 => 0.026747164646263
702 => 0.026365358810184
703 => 0.026976350821693
704 => 0.026831659848667
705 => 0.026738376637087
706 => 0.026712923448544
707 => 0.027129986792771
708 => 0.027254778682031
709 => 0.027177016751116
710 => 0.027017524762133
711 => 0.027323796530555
712 => 0.027405741935216
713 => 0.02742408648929
714 => 0.027966741341147
715 => 0.027454414867365
716 => 0.027577736941691
717 => 0.028539860561748
718 => 0.027667347202341
719 => 0.028129536988189
720 => 0.028106915203291
721 => 0.028343355858081
722 => 0.028087520168412
723 => 0.028090691558402
724 => 0.028300634841979
725 => 0.028005807363666
726 => 0.027932803933868
727 => 0.027831950218462
728 => 0.028052160616391
729 => 0.02818416679069
730 => 0.029248039607689
731 => 0.029935349965964
801 => 0.029905512010659
802 => 0.030178175067834
803 => 0.030055337863269
804 => 0.029658664126913
805 => 0.030335737825664
806 => 0.030121483377413
807 => 0.030139146253807
808 => 0.030138488840666
809 => 0.030280949318304
810 => 0.030180003013586
811 => 0.029981027485062
812 => 0.030113116726696
813 => 0.030505374551579
814 => 0.031722954875959
815 => 0.032404328956275
816 => 0.031681935300765
817 => 0.032180232771099
818 => 0.031881431850442
819 => 0.031827130834601
820 => 0.032140098469865
821 => 0.032453613913544
822 => 0.032433644335146
823 => 0.032206048222231
824 => 0.032077484953083
825 => 0.033051009098927
826 => 0.033768285106034
827 => 0.033719371691028
828 => 0.033935259597367
829 => 0.034569113167539
830 => 0.034627064794284
831 => 0.034619764221317
901 => 0.034476125067803
902 => 0.035100236223925
903 => 0.035620880730552
904 => 0.034442876753899
905 => 0.034891445247004
906 => 0.035092822095533
907 => 0.035388503054993
908 => 0.035887366395484
909 => 0.036429264300223
910 => 0.036505894605561
911 => 0.036451521736826
912 => 0.036094125501653
913 => 0.036687076655205
914 => 0.03703441353454
915 => 0.037241244697521
916 => 0.037765734113417
917 => 0.035094065730393
918 => 0.033202926058354
919 => 0.032907597290177
920 => 0.033508159953495
921 => 0.033666523538414
922 => 0.033602687375904
923 => 0.031474037740127
924 => 0.032896390390379
925 => 0.034426722247242
926 => 0.034485508526336
927 => 0.035251624651612
928 => 0.035501103466163
929 => 0.036117927364146
930 => 0.036079344861384
1001 => 0.036229531664731
1002 => 0.036195006319514
1003 => 0.037337542702932
1004 => 0.038597930002136
1005 => 0.038554286797751
1006 => 0.038373091211265
1007 => 0.038642197555635
1008 => 0.039943052319726
1009 => 0.039823290458821
1010 => 0.039939628905399
1011 => 0.041473409985223
1012 => 0.04346754356681
1013 => 0.042541068310425
1014 => 0.044551253030707
1015 => 0.045816557756811
1016 => 0.048004771445657
1017 => 0.047730796314634
1018 => 0.048582651845848
1019 => 0.047240323649767
1020 => 0.044158066782278
1021 => 0.043670287834592
1022 => 0.044646833640389
1023 => 0.047047576213994
1024 => 0.044571225713229
1025 => 0.045072188194328
1026 => 0.04492791096607
1027 => 0.044920223045714
1028 => 0.045213639696638
1029 => 0.04478802354089
1030 => 0.043053986755489
1031 => 0.043848685595496
1101 => 0.043541814208797
1102 => 0.043882310891117
1103 => 0.045719831054085
1104 => 0.044907419589027
1105 => 0.044051610105537
1106 => 0.045124985117161
1107 => 0.04649176035863
1108 => 0.04640623002035
1109 => 0.046240265415179
1110 => 0.047175799204903
1111 => 0.048721026939846
1112 => 0.049138695787373
1113 => 0.049447010391754
1114 => 0.04948952176668
1115 => 0.049927415349092
1116 => 0.047572751193071
1117 => 0.051309663680741
1118 => 0.051954925237238
1119 => 0.051833642807968
1120 => 0.052550823871257
1121 => 0.05233981100931
1122 => 0.052034086479252
1123 => 0.053170971013351
1124 => 0.051867624636857
1125 => 0.05001768854217
1126 => 0.049002777013038
1127 => 0.050339294385177
1128 => 0.051155458906314
1129 => 0.051694891736973
1130 => 0.051858123785596
1201 => 0.047755537068634
1202 => 0.045544470368081
1203 => 0.046961738773204
1204 => 0.048690904042094
1205 => 0.047563145592694
1206 => 0.047607351588782
1207 => 0.045999464409645
1208 => 0.048833166379708
1209 => 0.048420319837854
1210 => 0.050562168427301
1211 => 0.050050999072021
1212 => 0.051797593450632
1213 => 0.051337656615992
1214 => 0.053246828701861
1215 => 0.054008449135685
1216 => 0.05528732838083
1217 => 0.056228077159534
1218 => 0.056780502836046
1219 => 0.056747337270525
1220 => 0.058936323018243
1221 => 0.05764555460015
1222 => 0.056024045256268
1223 => 0.055994717268033
1224 => 0.056834519934195
1225 => 0.05859451593386
1226 => 0.059050857289673
1227 => 0.05930588985234
1228 => 0.058915298604869
1229 => 0.057514261997235
1230 => 0.056909301493476
1231 => 0.057424745370072
]
'min_raw' => 0.021254228995024
'max_raw' => 0.05930588985234
'avg_raw' => 0.040280059423682
'max_pct' => '1964.7%'
'is_grow' => true
'min' => '$0.021254'
'max' => '$0.0593058'
'avg' => '$0.04028'
'bar_min_pct' => 69.253210997108
'bar_max_pct' => 70.937188834135
'min_diff' => 0.0084142310049035
'max_diff' => 0.030641498854811
'year' => 2036
]
11 => [
'items' => [
101 => 0.056794401801592
102 => 0.057882551643956
103 => 0.059376813793786
104 => 0.059068254568799
105 => 0.060099721796147
106 => 0.061167181862934
107 => 0.062693697701072
108 => 0.063092785467879
109 => 0.063752462370462
110 => 0.064431486595794
111 => 0.064649570876755
112 => 0.065065961436687
113 => 0.0650637668529
114 => 0.066318587831573
115 => 0.06770269422962
116 => 0.068225162352746
117 => 0.069426548992814
118 => 0.067369216473307
119 => 0.068929726822286
120 => 0.070337346219172
121 => 0.068659124344868
122 => 0.070972162223049
123 => 0.071061972242402
124 => 0.07241799690727
125 => 0.071043406126535
126 => 0.070227178508783
127 => 0.072583597057582
128 => 0.073723793766857
129 => 0.073380357238795
130 => 0.070766788302688
131 => 0.06924557908063
201 => 0.065264281127157
202 => 0.069980300532318
203 => 0.0722773360164
204 => 0.070760839535708
205 => 0.071525672151236
206 => 0.075698350903753
207 => 0.077287036811769
208 => 0.076956601248655
209 => 0.077012439419388
210 => 0.077869665498665
211 => 0.081671078017203
212 => 0.079393183520043
213 => 0.081134548512043
214 => 0.082058162224842
215 => 0.08291606611484
216 => 0.080809325304312
217 => 0.078068486463985
218 => 0.077200347750666
219 => 0.070610053847582
220 => 0.070267000429731
221 => 0.070074434150708
222 => 0.068860331000513
223 => 0.067906378495301
224 => 0.067147760045171
225 => 0.065156918689383
226 => 0.065828769205201
227 => 0.062655783604959
228 => 0.064685747348288
301 => 0.059621585715886
302 => 0.063839170005726
303 => 0.061543730626793
304 => 0.063085056434102
305 => 0.063079678893562
306 => 0.060241609404513
307 => 0.058604670152228
308 => 0.059647791554413
309 => 0.060766100500635
310 => 0.060947542364716
311 => 0.062397459104343
312 => 0.062802099700516
313 => 0.061576019803247
314 => 0.059516642222229
315 => 0.059994988664898
316 => 0.058594976476835
317 => 0.056141508967947
318 => 0.057903632166264
319 => 0.058505298501257
320 => 0.058771028630965
321 => 0.056358325118621
322 => 0.0556002012927
323 => 0.055196582529055
324 => 0.059205192496219
325 => 0.059424793199145
326 => 0.058301284954562
327 => 0.063379648755499
328 => 0.062230258622503
329 => 0.063514409008479
330 => 0.059951583739016
331 => 0.06008768846229
401 => 0.058400989882918
402 => 0.059345428382126
403 => 0.05867792969156
404 => 0.059269127084513
405 => 0.059623488364252
406 => 0.061309910172984
407 => 0.063858426233845
408 => 0.06105801499197
409 => 0.059837835711258
410 => 0.060594828074463
411 => 0.062610798492966
412 => 0.065665096872625
413 => 0.063856890758383
414 => 0.064659341926553
415 => 0.06483464180823
416 => 0.063501337563017
417 => 0.065714257701951
418 => 0.066900179582137
419 => 0.068116690039252
420 => 0.069172951983316
421 => 0.067630789011042
422 => 0.069281124451753
423 => 0.067951245409962
424 => 0.066758206429106
425 => 0.066760015776775
426 => 0.066011604996566
427 => 0.064561464804085
428 => 0.064294036703449
429 => 0.065685231455402
430 => 0.066800837899836
501 => 0.066892724589994
502 => 0.067510381639561
503 => 0.067875904719121
504 => 0.071458527803342
505 => 0.072899488444828
506 => 0.074661467841248
507 => 0.075347858115871
508 => 0.077413646757954
509 => 0.075745354654322
510 => 0.075384409163652
511 => 0.070373481632273
512 => 0.071194020734818
513 => 0.072507783008242
514 => 0.070395145088273
515 => 0.071735127586275
516 => 0.071999668516091
517 => 0.070323358460163
518 => 0.071218748090116
519 => 0.068840858697484
520 => 0.063910257724583
521 => 0.065719746870321
522 => 0.067052139949045
523 => 0.065150650742824
524 => 0.06855899654718
525 => 0.066567911290814
526 => 0.065936832853493
527 => 0.063474770873798
528 => 0.064636769354758
529 => 0.066208388938471
530 => 0.065237310756124
531 => 0.067252443792618
601 => 0.070106409588645
602 => 0.072140315571495
603 => 0.072296453617747
604 => 0.070988788331892
605 => 0.073084330297883
606 => 0.07309959403335
607 => 0.070735814135172
608 => 0.06928801210912
609 => 0.068959068442599
610 => 0.069780834214772
611 => 0.07077860956852
612 => 0.072351823205716
613 => 0.073302483258008
614 => 0.075781300483254
615 => 0.076451997351146
616 => 0.077188889866375
617 => 0.078173605515956
618 => 0.079356009129188
619 => 0.076768977337711
620 => 0.076871764933617
621 => 0.074462756749287
622 => 0.07188838601761
623 => 0.073842012503111
624 => 0.076396119252862
625 => 0.075810204342432
626 => 0.075744276945853
627 => 0.075855148540164
628 => 0.075413387831892
629 => 0.073415320520792
630 => 0.072411903625721
701 => 0.073706567419314
702 => 0.074394623606752
703 => 0.075461738748665
704 => 0.075330194283356
705 => 0.078078968289122
706 => 0.079147058749151
707 => 0.078873795503308
708 => 0.07892408251699
709 => 0.080857809276223
710 => 0.08300851113373
711 => 0.085022927233391
712 => 0.087072077811151
713 => 0.084601746809953
714 => 0.08334746507638
715 => 0.084641563660261
716 => 0.083954896735897
717 => 0.087900688561933
718 => 0.088173886626905
719 => 0.09211939312728
720 => 0.095864148618311
721 => 0.093512134788658
722 => 0.095729977892991
723 => 0.098128756033729
724 => 0.10275638825494
725 => 0.1011979645249
726 => 0.1000042363713
727 => 0.098876169034208
728 => 0.10122349808706
729 => 0.10424329941405
730 => 0.10489373569659
731 => 0.10594769096009
801 => 0.10483958587204
802 => 0.10617417639682
803 => 0.11088586739808
804 => 0.1096127268983
805 => 0.10780466272105
806 => 0.11152409025093
807 => 0.11287013661509
808 => 0.1223173949287
809 => 0.1342449487964
810 => 0.12930686317463
811 => 0.12624163407817
812 => 0.12696203562404
813 => 0.13131757452335
814 => 0.13271643537991
815 => 0.12891384935552
816 => 0.13025698702447
817 => 0.13765780763474
818 => 0.1416281104454
819 => 0.13623590594572
820 => 0.12135902758903
821 => 0.10764186632435
822 => 0.11128027518356
823 => 0.1108677925319
824 => 0.11881905100646
825 => 0.10958236291843
826 => 0.10973788505703
827 => 0.11785356713632
828 => 0.11568844229558
829 => 0.11218121734182
830 => 0.10766747294784
831 => 0.09932339896474
901 => 0.091932819946196
902 => 0.10642744735026
903 => 0.10580241265983
904 => 0.10489726980313
905 => 0.10691156728402
906 => 0.11669242408294
907 => 0.11646694367618
908 => 0.11503255236949
909 => 0.11612052553347
910 => 0.1119904903859
911 => 0.11305489448258
912 => 0.10763969345592
913 => 0.11008759047874
914 => 0.11217369241224
915 => 0.11259250826066
916 => 0.11353612175241
917 => 0.10547304777976
918 => 0.10909313127407
919 => 0.11121959117102
920 => 0.10161216799532
921 => 0.11102968330505
922 => 0.10533268760062
923 => 0.10339904169253
924 => 0.1060024411693
925 => 0.10498789386131
926 => 0.10411564566213
927 => 0.10362891617985
928 => 0.10554056542887
929 => 0.10545138470649
930 => 0.10232355549996
1001 => 0.098243429806676
1002 => 0.099612853914903
1003 => 0.099115329297965
1004 => 0.097312235904227
1005 => 0.09852730314528
1006 => 0.093176761947141
1007 => 0.083971433912675
1008 => 0.090052755579067
1009 => 0.089818631310116
1010 => 0.08970057523702
1011 => 0.094270520393928
1012 => 0.093831225613665
1013 => 0.0930339012859
1014 => 0.097297592417678
1015 => 0.095741287799841
1016 => 0.10053745192053
1017 => 0.10369651580686
1018 => 0.10289527502028
1019 => 0.10586638987446
1020 => 0.099644402680509
1021 => 0.10171109724354
1022 => 0.10213704012867
1023 => 0.097244979130948
1024 => 0.093903099672566
1025 => 0.093680234412907
1026 => 0.08788587597143
1027 => 0.09098117548044
1028 => 0.093704910956172
1029 => 0.092400453033708
1030 => 0.091987500625028
1031 => 0.094097184922525
1101 => 0.094261125460664
1102 => 0.090523263817441
1103 => 0.091300483615751
1104 => 0.094541619376744
1105 => 0.091218815310472
1106 => 0.084763149786668
1107 => 0.083162055480206
1108 => 0.082948439985701
1109 => 0.078606145242185
1110 => 0.083269048257694
1111 => 0.081233566133393
1112 => 0.087663629775241
1113 => 0.08399081190814
1114 => 0.083832484070657
1115 => 0.083593148322658
1116 => 0.079855555858977
1117 => 0.080673851072131
1118 => 0.083393988990533
1119 => 0.084364564844366
1120 => 0.084263325831118
1121 => 0.083380658830767
1122 => 0.083784739263541
1123 => 0.08248305539862
1124 => 0.082023403733709
1125 => 0.080572616642101
1126 => 0.078440360407599
1127 => 0.078736863714894
1128 => 0.074512306179153
1129 => 0.072210543019444
1130 => 0.071573445313587
1201 => 0.070721491635169
1202 => 0.071669675748526
1203 => 0.074500338538442
1204 => 0.071085958655192
1205 => 0.065232243836261
1206 => 0.065584062071123
1207 => 0.066374493189088
1208 => 0.064901530029986
1209 => 0.063507494016324
1210 => 0.064719495228486
1211 => 0.062239199091546
1212 => 0.066674225127482
1213 => 0.066554270102227
1214 => 0.068207373548254
1215 => 0.069241093058152
1216 => 0.066858704258502
1217 => 0.066259539918054
1218 => 0.066600851156874
1219 => 0.060959736659361
1220 => 0.067746374144251
1221 => 0.067805065267041
1222 => 0.067302516241294
1223 => 0.070916191188073
1224 => 0.078542172459258
1225 => 0.075672971550652
1226 => 0.074561930236784
1227 => 0.072449839886953
1228 => 0.075264074874587
1229 => 0.075047985536441
1230 => 0.074070747599899
1231 => 0.073479711046711
]
'min_raw' => 0.055196582529055
'max_raw' => 0.1416281104454
'avg_raw' => 0.098412346487227
'max_pct' => '4830.69%'
'is_grow' => true
'min' => '$0.055196'
'max' => '$0.141628'
'avg' => '$0.098412'
'bar_min_pct' => 100
'bar_max_pct' => 100
'min_diff' => 0.033942353534031
'max_diff' => 0.082322220593058
'year' => 2037
]
]
'prediction_periods' => [
0 => [
'items' => [
0 => [
'year' => 2027
'avg' => 0.0017325576538649
]
1 => [
'year' => 2028
'avg' => 0.0029735718991129
]
2 => [
'year' => 2029
'avg' => 0.0081232624941853
]
3 => [
'year' => 2030
'avg' => 0.0062670849167385
]
4 => [
'year' => 2031
'avg' => 0.0061550540595206
]
5 => [
'year' => 2032
'avg' => 0.010791746833141
]
]
'min_year' => 2027
'max_year' => 2032
'min_raw' => 0.0017325576538649
'min' => '$0.001732'
'max_raw' => 0.010791746833141
'max' => '$0.010791'
'max_pct' => '275.71%'
'is_grow' => true
]
1 => [
'items' => [
0 => [
'year' => 2032
'avg' => 0.010791746833141
]
1 => [
'year' => 2033
'avg' => 0.02775748255708
]
2 => [
'year' => 2034
'avg' => 0.017594026406868
]
3 => [
'year' => 2035
'avg' => 0.020752194493825
]
4 => [
'year' => 2036
'avg' => 0.040280059423682
]
5 => [
'year' => 2037
'avg' => 0.098412346487227
]
]
'min_year' => 2032
'max_year' => 2037
'min_raw' => 0.010791746833141
'min' => '$0.010791'
'max_raw' => 0.098412346487227
'max' => '$0.098412'
'max_pct' => '3326.16%'
'is_grow' => true
]
2 => [
'items' => [
0 => [
'year' => 2037
'avg' => 0.098412346487227
]
]
]
]
'prediction_2025_max_price' => '$0.002962'
'last_price' => 0.00287238
'sma_50day_nextmonth' => '$0.002795'
'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' => '$0.002932'
'daily_sma3_action' => 'SELL'
'daily_sma5' => '$0.002941'
'daily_sma5_action' => 'SELL'
'daily_sma10' => '$0.002947'
'daily_sma10_action' => 'SELL'
'daily_sma21' => '$0.003058'
'daily_sma21_action' => 'SELL'
'daily_sma50' => '$0.00341'
'daily_sma50_action' => 'SELL'
'daily_sma100' => '$0.003163'
'daily_sma100_action' => 'SELL'
'daily_sma200' => '—'
'daily_sma200_action' => '—'
'daily_ema3' => '$0.002914'
'daily_ema3_action' => 'SELL'
'daily_ema5' => '$0.002931'
'daily_ema5_action' => 'SELL'
'daily_ema10' => '$0.002974'
'daily_ema10_action' => 'SELL'
'daily_ema21' => '$0.00311'
'daily_ema21_action' => 'SELL'
'daily_ema50' => '$0.00326'
'daily_ema50_action' => 'SELL'
'daily_ema100' => '$0.003422'
'daily_ema100_action' => 'SELL'
'daily_ema200' => '$0.002946'
'daily_ema200_action' => 'SELL'
'weekly_sma21' => '$0.003202'
'weekly_sma21_action' => 'SELL'
'weekly_sma50' => '—'
'weekly_sma50_action' => '—'
'weekly_sma100' => '—'
'weekly_sma100_action' => '—'
'weekly_sma200' => '—'
'weekly_sma200_action' => '—'
'weekly_ema3' => '$0.002949'
'weekly_ema3_action' => 'SELL'
'weekly_ema5' => '$0.003032'
'weekly_ema5_action' => 'SELL'
'weekly_ema10' => '$0.003159'
'weekly_ema10_action' => 'SELL'
'weekly_ema21' => '$0.003346'
'weekly_ema21_action' => 'SELL'
'weekly_ema50' => '$0.0018011'
'weekly_ema50_action' => 'BUY'
'weekly_ema100' => '$0.00090059'
'weekly_ema100_action' => 'BUY'
'weekly_ema200' => '$0.00045'
'weekly_ema200_action' => 'BUY'
'rsi_14' => '36.95'
'rsi_14_action' => 'NEUTRAL'
'stoch_rsi_14' => 27.15
'stoch_rsi_14_action' => 'NEUTRAL'
'momentum_10' => -0
'momentum_10_action' => 'SELL'
'vwma_10' => '0.002943'
'vwma_10_action' => 'SELL'
'hma_9' => '0.002935'
'hma_9_action' => 'SELL'
'stochastic_fast_14' => 0
'stochastic_fast_14_action' => 'BUY'
'cci_20' => -111.64
'cci_20_action' => 'BUY'
'adx_14' => 20.01
'adx_14_action' => 'NEUTRAL'
'ao_5_34' => '-0.000437'
'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' => 26.71
'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' => 1767690429
'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 $0.000992 na extremidade inferior e $0.002962 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 $0.001732 na extremidade inferior e $0.010791 na extremidade superior. Considerando a volatilidade de preços no mercado, se Elympics atingir a meta de preço superior, poderia ganhar 275.71% até 2032 em comparação com o preço de hoje.
| Previsão de Preço de Elympics | Potencial Mínimo ($) | Preço Médio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2027 | $0.000955 | $0.001732 | $0.0025097 |
| 2028 | $0.001724 | $0.002973 | $0.004222 |
| 2029 | $0.003787 | $0.008123 | $0.012459 |
| 2030 | $0.003221 | $0.006267 | $0.009313 |
| 2031 | $0.0038083 | $0.006155 | $0.0085017 |
| 2032 | $0.005813 | $0.010791 | $0.01577 |
Previsão de preço de Elympics 2032-2037
A previsão de preço de Elympics para 2032-2037 é atualmente estimada entre $0.010791 na extremidade inferior e $0.098412 na extremidade superior. Comparado ao preço atual, Elympics poderia potencialmente ganhar 3326.16% até 2037 se atingir a meta de preço superior. Por favor, note que esta informação é apenas para fins gerais e não deve ser considerada como aconselhamento de investimento a longo prazo.
| Previsão de Preço de Elympics | Potencial Mínimo ($) | Preço Médio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2032 | $0.005813 | $0.010791 | $0.01577 |
| 2033 | $0.0135083 | $0.027757 | $0.0420065 |
| 2034 | $0.01086 | $0.017594 | $0.024327 |
| 2035 | $0.012839 | $0.020752 | $0.028664 |
| 2036 | $0.021254 | $0.04028 | $0.0593058 |
| 2037 | $0.055196 | $0.098412 | $0.141628 |
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 $0.002795 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 36.95, 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 | $0.002932 | SELL |
| SMA 5 | $0.002941 | SELL |
| SMA 10 | $0.002947 | SELL |
| SMA 21 | $0.003058 | SELL |
| SMA 50 | $0.00341 | SELL |
| SMA 100 | $0.003163 | SELL |
| SMA 200 | — | — |
Média Móvel Exponencial Diária (EMA)
| Período | Valor | Ação |
|---|---|---|
| EMA 3 | $0.002914 | SELL |
| EMA 5 | $0.002931 | SELL |
| EMA 10 | $0.002974 | SELL |
| EMA 21 | $0.00311 | SELL |
| EMA 50 | $0.00326 | SELL |
| EMA 100 | $0.003422 | SELL |
| EMA 200 | $0.002946 | SELL |
Média Móvel Simples Semanal (SMA)
| Período | Valor | Ação |
|---|---|---|
| SMA 21 | $0.003202 | SELL |
| SMA 50 | — | — |
| SMA 100 | — | — |
| SMA 200 | — | — |
Média Móvel Exponencial Semanal (EMA)
| Período | Valor | Ação |
|---|---|---|
| EMA 21 | $0.003346 | SELL |
| EMA 50 | $0.0018011 | BUY |
| EMA 100 | $0.00090059 | BUY |
| EMA 200 | $0.00045 | BUY |
Osciladores de Elympics
Um oscilador é uma ferramenta de análise técnica que define limites altos e baixos entre dois extremos, criando um indicador de tendência que flutua dentro desses limites. Os traders usam esse indicador para identificar condições de sobrecompra ou sobrevenda de curto prazo.
| Período | Valor | Ação |
|---|---|---|
| RSI (14) | 36.95 | NEUTRAL |
| Stoch RSI (14) | 27.15 | NEUTRAL |
| Estocástico Rápido (14) | 0 | BUY |
| Índice de Canal de Commodities (20) | -111.64 | BUY |
| Índice Direcional Médio (14) | 20.01 | NEUTRAL |
| Oscilador Impressionante (5, 34) | -0.000437 | SELL |
| Momentum (10) | -0 | SELL |
| MACD (12, 26) | 0 | BUY |
| Williams Percent Range (14) | -100 | BUY |
| Oscilador Ultimate (7, 14, 28) | 26.71 | BUY |
| VWMA (10) | 0.002943 | SELL |
| Média Móvel de Hull (9) | 0.002935 | SELL |
| Nuvem Ichimoku B/L (9, 26, 52, 26) | 0.000360 | NEUTRAL |
Previsão do preço de Elympics com base nos fluxos financeiros mundiais
Definições dos fluxos financeiros mundiais, usadas na previsão do preço do Elympics
M0: o total de todas as moedas físicas, mais as contas no Banco Central que podem ser trocadas por moedas físicas.
M1: o valor de M0, mais o valor em contas de demanda, incluindo contas 'correntes'.
M2: o valor de M1, mais a maioria das contas de poupança, do mercado de moedas e de certificados de depósito (CD) de menos de US$ 100.000.
Previsões de preço de Elympics por empresas de Internet ou nichos tecnológicos
| Comparação | 2027 | 2028 | 2029 | 2030 | 2031 | 2032 |
|---|---|---|---|---|---|---|
| Facebook stock | $0.004036 | $0.005671 | $0.007969 | $0.011198 | $0.015735 | $0.022111 |
| Amazon.com stock | $0.005993 | $0.0125055 | $0.026093 | $0.054445 | $0.1136045 | $0.237042 |
| Apple stock | $0.004074 | $0.005779 | $0.008197 | $0.011626 | $0.016491 | $0.023392 |
| Netflix stock | $0.004532 | $0.007151 | $0.011283 | $0.0178031 | $0.02809 | $0.044322 |
| Google stock | $0.003719 | $0.004817 | $0.006238 | $0.008078 | $0.010461 | $0.013547 |
| Tesla stock | $0.006511 | $0.014761 | $0.033462 | $0.075856 | $0.171959 | $0.38982 |
| Kodak stock | $0.002153 | $0.001615 | $0.001211 | $0.0009083 | $0.000681 | $0.00051 |
| Nokia stock | $0.0019028 | $0.00126 | $0.000835 | $0.000553 | $0.000366 | $0.000242 |
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 $0.002872 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 | $0.002947 | $0.003023 | $0.0031022 | $0.003182 |
| Se Elympics tiver 2% da média anterior do crescimento anual do Bitcoin | $0.003021 | $0.003178 | $0.003344 | $0.003517 |
| Se Elympics tiver 5% da média anterior do crescimento anual do Bitcoin | $0.003245 | $0.003667 | $0.004144 | $0.004682 |
| Se Elympics tiver 10% da média anterior do crescimento anual do Bitcoin | $0.003619 | $0.004559 | $0.005744 | $0.007238 |
| Se Elympics tiver 20% da média anterior do crescimento anual do Bitcoin | $0.004365 | $0.006635 | $0.010084 | $0.015327 |
| Se Elympics tiver 50% da média anterior do crescimento anual do Bitcoin | $0.0066054 | $0.01519 | $0.034932 | $0.080333 |
| Se Elympics tiver 100% da média anterior do crescimento anual do Bitcoin | $0.010338 | $0.037212 | $0.133937 | $0.482085 |
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 -2.4889% 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 $0.002962 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 $0.009313. 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 $0.002896 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 $0.002538 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 $0.000992 e $0.002962. 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 $0.009313 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 $0.009313, enquanto seu pico mais baixo está previsto para cerca de $0.003221.
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 $0.002962 se o melhor cenário ocorrer. O preço ficará entre $0.002962 e $0.000992 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 $0.0025097 em 2027, assumindo as condições mais favoráveis. O preço está projetado para flutuar entre $0.0025097 e $0.000955 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 $0.004222 no melhor cenário. O preço é esperado para variar entre $0.004222 e $0.001724 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 $0.012459 sob condições ótimas. A faixa de preço prevista para 2029 está entre $0.012459 e $0.003787.
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 $0.009313 no melhor cenário. O preço está previsto para variar entre $0.009313 e $0.003221 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 $0.0085017 sob condições ideais. O preço provavelmente oscilará entre $0.0085017 e $0.0038083 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 $0.01577 se o cenário mais positivo se desenrolar em 2032. O preço é esperado para permanecer dentro de uma faixa de $0.01577 e $0.005813 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 $0.0420065. Ao longo do ano, o preço de ELP poderia variar entre $0.0420065 e $0.0135083.
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 $0.024327 nas melhores circunstâncias. A faixa de preço prevista para o ano é entre $0.024327 e $0.01086.
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 $0.028664 em 2035. A faixa de preço esperada para o ano está entre $0.028664 e $0.012839.
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 $0.0593058 se as condições forem ideais. A faixa de preço esperada para 2036 está entre $0.0593058 e $0.021254.
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 $0.141628 sob condições favoráveis. O preço é esperado para cair entre $0.141628 e $0.055196 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