Predicción del precio de Medping - Pronóstico de MPG
$0.002501
0%
Add to portfolio
Add to favorites
Sentiment
Alcista 9.38%
Bajista 90.63%
SMA 50
$0.003591
SMA 200
$0.002936
RSI (14)
47.35
Momentum (10)
0
MACD (12, 26)
0
Hull Moving Average (9)
0.002462
Predicción de precio de Medping hasta $0.00258 para el año 2026
| Año | Precio min. | Precio max. |
|---|---|---|
| 2026 | $0.000864 | $0.00258 |
| 2027 | $0.000832 | $0.002185 |
| 2028 | $0.0015016 | $0.003677 |
| 2029 | $0.003298 | $0.010851 |
| 2030 | $0.0028053 | $0.008111 |
| 2031 | $0.003316 | $0.0074044 |
| 2032 | $0.005062 | $0.013734 |
| 2033 | $0.011764 | $0.036584 |
| 2034 | $0.009458 | $0.021188 |
| 2035 | $0.011182 | $0.024964 |
Calculadora de ganancias de inversión
Si abres una posición corta de $10,000.00 en Medping hoy y la cierras el Apr 06, 2026, nuestra previsión indica que podrías obtener una ganancia de alrededor de $3,955.99, equivalente a un ROI del 39.56% en los próximos 90 días.
$
≈ $3,955.99
(39.56% ROI)
Predicción del precio a largo plazo de Medping para 2027, 2028, 2029, 2030, 2031, 2032 y 2037
[
'name' => 'Medping'
'name_with_ticker' => 'Medping <small>MPG</small>'
'name_lang' => 'Medping'
'name_lang_with_ticker' => 'Medping <small>MPG</small>'
'name_with_lang' => 'Medping'
'name_with_lang_with_ticker' => 'Medping <small>MPG</small>'
'image' => '/uploads/coins/medping.png?1717208107'
'price_for_sd' => 0.002501
'ticker' => 'MPG'
'marketcap' => '$0'
'low24h' => '$0'
'high24h' => '$0'
'volume24h' => '$202.63'
'current_supply' => '0'
'max_supply' => '200M'
'algo' => null
'proof' => null
'ico_price_and_roi' => '—'
'price' => '$0.002501'
'change_24h_pct' => '0%'
'ath_price' => '$0.04548'
'ath_days' => 1498
'ath_exchange' => null
'ath_pair' => null
'ath_date' => '30 nov. 2021'
'ath_pct' => '-94.50%'
'fdv' => '$500.33K'
'new_prediction' => true
'change_24h_pct_is_increased' => false
'change_30d_pct' => null
'change_30d_pct_is_increased' => false
'max_price' => '$0.123348'
'max_price_year' => 2037
'next_week_prediction_price' => '$0.002523'
'next_week_prediction_price_date' => '13 de enero de 2026'
'next_week_prediction_price_change_pct' => '0.86%'
'next_week_prediction_price_is_increased' => true
'next_month_prediction_price' => '$0.002211'
'next_month_prediction_price_date' => '5 de febrero 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' => '$0.000864'
'current_year_max_price_prediction' => '$0.00258'
'current_year_max_price_prediction_is_increased' => true
'grand_prediction_year' => 2030
'grand_prediction_min_price' => '$0.0028053'
'grand_prediction_max_price' => '$0.008111'
'grand_prediction_max_price_is_increased' => true
'prediction_table' => [
0 => [
'items' => [
106 => 0.0025490549516321
107 => 0.0025585721975145
108 => 0.0025800150384503
109 => 0.0023967883103882
110 => 0.002479051732034
111 => 0.0025273737852107
112 => 0.0023090529909871
113 => 0.0025230582850637
114 => 0.0023935987406953
115 => 0.0023496582269196
116 => 0.0024088183399961
117 => 0.0023857635863951
118 => 0.0023659424630695
119 => 0.0023548819356837
120 => 0.0023983225934637
121 => 0.0023962960348554
122 => 0.002325218687259
123 => 0.0022325011848028
124 => 0.0022636202219754
125 => 0.002252314384028
126 => 0.0022113405688248
127 => 0.0022389519730745
128 => 0.0021173653225709
129 => 0.0019081818099036
130 => 0.0020463748458359
131 => 0.0020410545642776
201 => 0.0020383718370603
202 => 0.0021422200841885
203 => 0.0021322374714138
204 => 0.0021141189314777
205 => 0.0022110078076301
206 => 0.0021756420644952
207 => 0.00228463095162
208 => 0.0023564180816396
209 => 0.0023382105433963
210 => 0.0024057266861571
211 => 0.0022643371417402
212 => 0.0023113010768315
213 => 0.0023209802787647
214 => 0.0022098122139381
215 => 0.0021338707503208
216 => 0.0021288063204936
217 => 0.0019971342879594
218 => 0.0020674724249197
219 => 0.0021293670746548
220 => 0.0020997243406505
221 => 0.0020903403366162
222 => 0.0021382811780851
223 => 0.0021420065920528
224 => 0.0020570667587882
225 => 0.0020747284398186
226 => 0.0021483805857256
227 => 0.0020728725947137
228 => 0.0019261729023379
301 => 0.0018897893503467
302 => 0.0018849351138292
303 => 0.0017862600352134
304 => 0.0018922206732655
305 => 0.0018459660151872
306 => 0.0019920839258407
307 => 0.0019086221589215
308 => 0.0019050242889625
309 => 0.0018995855808268
310 => 0.001814651864446
311 => 0.0018332469505141
312 => 0.0018950598487162
313 => 0.0019171153871668
314 => 0.0019148148138107
315 => 0.0018947569317931
316 => 0.0019039393274678
317 => 0.0018743596316408
318 => 0.0018639144253962
319 => 0.0018309464813079
320 => 0.001782492711125
321 => 0.0017892305050532
322 => 0.0016932309077023
323 => 0.0016409252319813
324 => 0.0016264477103195
325 => 0.001607087763296
326 => 0.0016286344678506
327 => 0.0016929589529047
328 => 0.0016153699767287
329 => 0.0014823491193087
330 => 0.0014903438994962
331 => 0.0015083057969059
401 => 0.0014748339199128
402 => 0.0014431555974206
403 => 0.001470697328684
404 => 0.0014143346378122
405 => 0.0015151169588218
406 => 0.0015123910794777
407 => 0.0015499564964131
408 => 0.0015734469225428
409 => 0.0015193090954296
410 => 0.0015056935783149
411 => 0.0015134495956542
412 => 0.0013852599057778
413 => 0.0015394806639055
414 => 0.0015408143714259
415 => 0.0015293943579186
416 => 0.0016115121505898
417 => 0.001784806306308
418 => 0.0017196060741855
419 => 0.0016943585736203
420 => 0.0016463630565899
421 => 0.001710314233341
422 => 0.0017054037807603
423 => 0.0016831968519565
424 => 0.0016697660321261
425 => 0.001694512729475
426 => 0.0016666996424649
427 => 0.0016617036477854
428 => 0.0016314333557233
429 => 0.0016206282386677
430 => 0.0016126285601638
501 => 0.0016038217001632
502 => 0.0016232474387917
503 => 0.0015792261593907
504 => 0.0015261408118922
505 => 0.0015217273396392
506 => 0.0015339133245664
507 => 0.001528521933376
508 => 0.0015217015277324
509 => 0.0015086795159318
510 => 0.0015048161632018
511 => 0.0015173701853419
512 => 0.0015031974262907
513 => 0.0015241101043009
514 => 0.0015184230130334
515 => 0.0014866553835145
516 => 0.001447061155251
517 => 0.0014467086835678
518 => 0.0014381781720359
519 => 0.0014273132830292
520 => 0.0014242909194625
521 => 0.0014683778408971
522 => 0.0015596364488563
523 => 0.0015417202004805
524 => 0.001554666526063
525 => 0.0016183496344795
526 => 0.0016385925796273
527 => 0.0016242246166418
528 => 0.00160455686273
529 => 0.0016054221440866
530 => 0.0016726328130373
531 => 0.0016768246600174
601 => 0.0016874161049952
602 => 0.0017010291049337
603 => 0.0016265429693956
604 => 0.0016019138538012
605 => 0.0015902432124612
606 => 0.0015543021542408
607 => 0.0015930615041781
608 => 0.0015704780908105
609 => 0.001573525364833
610 => 0.0015715408236282
611 => 0.0015726245173201
612 => 0.0015150887881091
613 => 0.0015360517838447
614 => 0.0015011967375944
615 => 0.0014545297433278
616 => 0.0014543732991994
617 => 0.0014657949799331
618 => 0.0014590009173023
619 => 0.0014407182694541
620 => 0.0014433152332893
621 => 0.0014205630974395
622 => 0.0014460777545222
623 => 0.0014468094235915
624 => 0.0014369848908219
625 => 0.001476293740402
626 => 0.0014923986081479
627 => 0.0014859318902171
628 => 0.0014919448859789
629 => 0.0015424647014875
630 => 0.0015507016357495
701 => 0.0015543599378474
702 => 0.0015494582976684
703 => 0.0014928682954659
704 => 0.0014953783027028
705 => 0.0014769615350141
706 => 0.0014614013070282
707 => 0.001462023634545
708 => 0.0014700236144178
709 => 0.0015049599957148
710 => 0.0015784815505423
711 => 0.0015812716398044
712 => 0.0015846533093828
713 => 0.0015708983597166
714 => 0.0015667497352802
715 => 0.0015722228417627
716 => 0.0015998336721761
717 => 0.001670856224267
718 => 0.0016457521109213
719 => 0.0016253420760025
720 => 0.0016432471791322
721 => 0.0016404908288502
722 => 0.0016172244585774
723 => 0.0016165714490549
724 => 0.0015719158457928
725 => 0.0015554076860258
726 => 0.00154161223211
727 => 0.0015265479565735
728 => 0.0015176173490764
729 => 0.0015313388210805
730 => 0.0015344770840755
731 => 0.0015044748457282
801 => 0.0015003856515035
802 => 0.0015248861269813
803 => 0.0015141043811933
804 => 0.0015251936741106
805 => 0.0015277664851897
806 => 0.0015273522033491
807 => 0.0015160948224708
808 => 0.0015232699413427
809 => 0.0015062986462049
810 => 0.0014878449117486
811 => 0.0014760725788737
812 => 0.0014657996570671
813 => 0.0014714996711512
814 => 0.001451180161723
815 => 0.001444679541706
816 => 0.0015208391725142
817 => 0.0015770991106462
818 => 0.0015762810688644
819 => 0.0015713014499008
820 => 0.0015639027461998
821 => 0.0015992924109167
822 => 0.001586963359368
823 => 0.0015959337744964
824 => 0.0015982171216338
825 => 0.0016051281257183
826 => 0.0016075982156576
827 => 0.0016001318882732
828 => 0.0015750739816359
829 => 0.0015126320607301
830 => 0.0014835651779897
831 => 0.0014739726225381
901 => 0.0014743212937099
902 => 0.0014647033862548
903 => 0.0014675362910447
904 => 0.0014637182175789
905 => 0.0014564877101259
906 => 0.001471053207691
907 => 0.0014727317455983
908 => 0.0014693319844219
909 => 0.0014701327512521
910 => 0.0014419841807684
911 => 0.0014441242554468
912 => 0.00143220804769
913 => 0.0014299739023876
914 => 0.0013998507668412
915 => 0.0013464832658025
916 => 0.0013760540418866
917 => 0.0013403367026574
918 => 0.0013268100050852
919 => 0.0013908432875586
920 => 0.0013844161220051
921 => 0.0013734156083991
922 => 0.001357143556068
923 => 0.0013511080935741
924 => 0.001314438534056
925 => 0.0013122719008552
926 => 0.0013304463247137
927 => 0.0013220594534467
928 => 0.0013102811098314
929 => 0.001267621143208
930 => 0.0012196572164939
1001 => 0.0012211049459509
1002 => 0.0012363613786381
1003 => 0.0012807215142864
1004 => 0.0012633892418504
1005 => 0.0012508144793333
1006 => 0.0012484596043098
1007 => 0.0012779357954936
1008 => 0.0013196507814717
1009 => 0.0013392225195724
1010 => 0.0013198275215171
1011 => 0.001297547592052
1012 => 0.0012989036681233
1013 => 0.0013079250346928
1014 => 0.001308873052764
1015 => 0.001294371109096
1016 => 0.0012984533212929
1017 => 0.0012922520676805
1018 => 0.0012541949857077
1019 => 0.0012535066537751
1020 => 0.0012441668321056
1021 => 0.0012438840260173
1022 => 0.0012279946594299
1023 => 0.0012257716272063
1024 => 0.0011942223254312
1025 => 0.0012149881713996
1026 => 0.0012010595321798
1027 => 0.0011800657874418
1028 => 0.0011764464579359
1029 => 0.0011763376565205
1030 => 0.0011978935382511
1031 => 0.0012147362783712
1101 => 0.0012013018268224
1102 => 0.0011982430626207
1103 => 0.0012309026619156
1104 => 0.0012267464302065
1105 => 0.0012231471603512
1106 => 0.0013159156620113
1107 => 0.0012424821541308
1108 => 0.0012104609532569
1109 => 0.0011708286365142
1110 => 0.0011837331186891
1111 => 0.0011864522826897
1112 => 0.0010911437051856
1113 => 0.0010524770271621
1114 => 0.0010392080803875
1115 => 0.0010315716139233
1116 => 0.0010350516475838
1117 => 0.0010002471022137
1118 => 0.0010236363323164
1119 => 0.00099349853798091
1120 => 0.0009884458386837
1121 => 0.0010423359483119
1122 => 0.0010498344422452
1123 => 0.0010178435375263
1124 => 0.0010383868772129
1125 => 0.0010309375766687
1126 => 0.00099401516396408
1127 => 0.00099260499938165
1128 => 0.00097407863057203
1129 => 0.00094508845079687
1130 => 0.00093183916072925
1201 => 0.00092493881542642
1202 => 0.00092778603238342
1203 => 0.00092634639236369
1204 => 0.00091695176742489
1205 => 0.00092688488126823
1206 => 0.00090150988004453
1207 => 0.00089140535009698
1208 => 0.00088684136834299
1209 => 0.00086431959422639
1210 => 0.00090016175232431
1211 => 0.00090722310899721
1212 => 0.00091429837872412
1213 => 0.00097588377120507
1214 => 0.00097280713903523
1215 => 0.0010006183954699
1216 => 0.00099953770118648
1217 => 0.00099160548033883
1218 => 0.00095814074536957
1219 => 0.00097147919227677
1220 => 0.00093042552595129
1221 => 0.0009611857241403
1222 => 0.00094714805426342
1223 => 0.0009564395738343
1224 => 0.00093973258386332
1225 => 0.00094897892192797
1226 => 0.00090889761862342
1227 => 0.00087147026155678
1228 => 0.00088653212261306
1229 => 0.00090290608811397
1230 => 0.00093840901732878
1231 => 0.00091726376558125
]
'min_raw' => 0.00086431959422639
'max_raw' => 0.0025800150384503
'avg_raw' => 0.0017221673163384
'max_pct' => '3.13%'
'is_grow' => true
'min' => '$0.000864'
'max' => '$0.00258'
'avg' => '$0.001722'
'bar_min_pct' => 50.898974802884
'bar_max_pct' => 51.045822849954
'min_diff' => -0.0016373304057736
'max_diff' => 7.8365038450322E-5
'year' => 2026
]
1 => [
'items' => [
101 => 0.00092486839770015
102 => 0.00089939415310186
103 => 0.00084683351013737
104 => 0.00084713099766848
105 => 0.00083904568784424
106 => 0.00083205879968154
107 => 0.00091969255210925
108 => 0.00090879390971025
109 => 0.00089142834942649
110 => 0.00091467284194624
111 => 0.00092081905470816
112 => 0.00092099402874493
113 => 0.00093795261046015
114 => 0.00094700340856155
115 => 0.00094859865095533
116 => 0.00097528334569863
117 => 0.00098422770339695
118 => 0.0010210682469034
119 => 0.00094623551157706
120 => 0.00094469438063806
121 => 0.00091499993962449
122 => 0.00089616725568315
123 => 0.00091628942960602
124 => 0.00093411492875102
125 => 0.00091555382757132
126 => 0.00091797751553915
127 => 0.00089306075370308
128 => 0.00090196732361686
129 => 0.00090963886147115
130 => 0.00090540308918016
131 => 0.00089906193304686
201 => 0.00093265344110045
202 => 0.00093075807656988
203 => 0.00096203926113481
204 => 0.00098642518144214
205 => 0.0010301291101376
206 => 0.00098452178220656
207 => 0.00098285966990405
208 => 0.00099910708427233
209 => 0.00098422521600246
210 => 0.00099363004304439
211 => 0.001028613847103
212 => 0.001029352999756
213 => 0.0010169712404738
214 => 0.0010162178092963
215 => 0.001018595861608
216 => 0.0010325241882751
217 => 0.0010276572029633
218 => 0.001033289401583
219 => 0.0010403325522003
220 => 0.0010694660093871
221 => 0.001076489987284
222 => 0.0010594253625095
223 => 0.0010609661070622
224 => 0.0010545834689621
225 => 0.0010484179205317
226 => 0.0010622771729973
227 => 0.0010876052292824
228 => 0.0010874476647588
301 => 0.0010933232815099
302 => 0.0010969837420696
303 => 0.0010812703657265
304 => 0.001071041535524
305 => 0.001074963919901
306 => 0.0010812358979383
307 => 0.0010729300019551
308 => 0.0010216621642818
309 => 0.0010372135512298
310 => 0.0010346250400176
311 => 0.0010309386852779
312 => 0.0010465757251093
313 => 0.0010450674944708
314 => 0.00099989013129524
315 => 0.0010027822395081
316 => 0.0010000660099746
317 => 0.0010088427032857
318 => 0.00098375124576101
319 => 0.00099146920910206
320 => 0.00099630984335815
321 => 0.00099916101412249
322 => 0.0010094613979894
323 => 0.0010082527668292
324 => 0.0010093862677795
325 => 0.0010246590178536
326 => 0.0011019033467534
327 => 0.0011061075851454
328 => 0.0010854043776752
329 => 0.0010936749007068
330 => 0.0010777973050507
331 => 0.0010884560413853
401 => 0.0010957484780829
402 => 0.0010627953589013
403 => 0.0010608440890474
404 => 0.0010449009609059
405 => 0.0010534678949042
406 => 0.0010398372869286
407 => 0.0010431817613474
408 => 0.0010338303193064
409 => 0.0010506610531266
410 => 0.0010694804287692
411 => 0.0010742349462562
412 => 0.0010617278576964
413 => 0.0010526719013218
414 => 0.0010367726251455
415 => 0.0010632134757652
416 => 0.0010709455862567
417 => 0.0010631728622805
418 => 0.0010613717522978
419 => 0.0010579586521351
420 => 0.001062095857632
421 => 0.0010709034755224
422 => 0.0010667499655765
423 => 0.0010694934320712
424 => 0.0010590381668437
425 => 0.0010812755675079
426 => 0.0011165939114845
427 => 0.0011167074657356
428 => 0.0011125539334006
429 => 0.0011108543974583
430 => 0.0011151161736913
501 => 0.0011174280124705
502 => 0.0011312098153321
503 => 0.0011459982388937
504 => 0.0012150093589613
505 => 0.0011956313125988
506 => 0.0012568620838126
507 => 0.0013052876740222
508 => 0.0013198083911316
509 => 0.0013064500146435
510 => 0.0012607517302828
511 => 0.0012585095544369
512 => 0.0013268020845897
513 => 0.0013075063168255
514 => 0.0013052111466486
515 => 0.0012807944137173
516 => 0.0012952277269509
517 => 0.0012920709496228
518 => 0.0012870878221755
519 => 0.0013146255783919
520 => 0.0013661737997166
521 => 0.001358139526007
522 => 0.001352142313382
523 => 0.0013258642734216
524 => 0.0013416895228905
525 => 0.0013360544546673
526 => 0.0013602662838567
527 => 0.0013459237326026
528 => 0.0013073601324068
529 => 0.0013135015128453
530 => 0.0013125732555467
531 => 0.0013316767249735
601 => 0.0013259423376288
602 => 0.0013114535243841
603 => 0.0013659976135001
604 => 0.001362455823743
605 => 0.0013674772718527
606 => 0.0013696878686039
607 => 0.0014028878944742
608 => 0.0014164888827909
609 => 0.0014195765452576
610 => 0.0014324964322203
611 => 0.0014192550867002
612 => 0.0014722299096999
613 => 0.001507455075828
614 => 0.0015483709189563
615 => 0.0016081599629086
616 => 0.0016306411965142
617 => 0.0016265801628851
618 => 0.0016719115336468
619 => 0.0017533709992458
620 => 0.0016430454498979
621 => 0.0017592185212526
622 => 0.0017224394681443
623 => 0.0016352369948515
624 => 0.001629622183621
625 => 0.0016886767109765
626 => 0.0018196539688633
627 => 0.0017868456512944
628 => 0.0018197076315176
629 => 0.0017813723860204
630 => 0.0017794687179666
701 => 0.0018178457742096
702 => 0.0019075158579458
703 => 0.0018649169623956
704 => 0.0018038409999466
705 => 0.0018489385401717
706 => 0.0018098708772484
707 => 0.0017218404983319
708 => 0.0017868205633923
709 => 0.0017433702444121
710 => 0.0017560513574365
711 => 0.0018473774651857
712 => 0.0018363888662824
713 => 0.0018506091307801
714 => 0.0018255107361508
715 => 0.0018020648779134
716 => 0.001758301442401
717 => 0.0017453452466571
718 => 0.0017489258730456
719 => 0.0017453434722765
720 => 0.001720858232314
721 => 0.0017155706470754
722 => 0.0017067577733566
723 => 0.0017094892514295
724 => 0.001692918470541
725 => 0.0017241909577756
726 => 0.0017299954069786
727 => 0.001752752915279
728 => 0.0017551156752858
729 => 0.0018184950119694
730 => 0.0017835867383706
731 => 0.001807006222136
801 => 0.0018049113630753
802 => 0.0016371269368688
803 => 0.0016602461504255
804 => 0.0016962123915109
805 => 0.001680009648653
806 => 0.0016571027611099
807 => 0.0016386042212292
808 => 0.0016105770417372
809 => 0.0016500247586579
810 => 0.0017018943116117
811 => 0.0017564311727465
812 => 0.0018219536380034
813 => 0.0018073297865236
814 => 0.001755206275835
815 => 0.0017575444984483
816 => 0.0017719984705866
817 => 0.0017532792633856
818 => 0.0017477586037397
819 => 0.0017712400167268
820 => 0.0017714017203129
821 => 0.0017498630101363
822 => 0.0017259266753174
823 => 0.0017258263812006
824 => 0.0017215671416171
825 => 0.0017821300952803
826 => 0.0018154335961899
827 => 0.0018192517888979
828 => 0.0018151766013988
829 => 0.0018167449793288
830 => 0.0017973664059421
831 => 0.0018416600781666
901 => 0.00188230833199
902 => 0.0018714137316421
903 => 0.0018550811769618
904 => 0.0018420715104766
905 => 0.0018683490676713
906 => 0.0018671789694141
907 => 0.0018819533049537
908 => 0.0018812830557529
909 => 0.0018763150024018
910 => 0.0018714139090669
911 => 0.0018908461901453
912 => 0.0018852500052676
913 => 0.0018796451279691
914 => 0.0018684036884832
915 => 0.0018699315868098
916 => 0.0018536018521754
917 => 0.0018460469697357
918 => 0.0017324396645401
919 => 0.001702080080366
920 => 0.0017116318235735
921 => 0.0017147765054483
922 => 0.0017015639755089
923 => 0.0017205073494216
924 => 0.0017175550446633
925 => 0.0017290407354373
926 => 0.0017218649744924
927 => 0.0017221594702246
928 => 0.0017432618531299
929 => 0.0017493879646633
930 => 0.0017462721748936
1001 => 0.0017484543672452
1002 => 0.001798742068943
1003 => 0.0017915927658718
1004 => 0.0017877948411061
1005 => 0.0017888468922216
1006 => 0.0018016964781859
1007 => 0.0018052936606945
1008 => 0.001790052145636
1009 => 0.0017972401322477
1010 => 0.0018278456669492
1011 => 0.0018385558719715
1012 => 0.0018727377052125
1013 => 0.0018582166549181
1014 => 0.0018848706711898
1015 => 0.0019667960301855
1016 => 0.0020322436757549
1017 => 0.0019720553161509
1018 => 0.0020922415825317
1019 => 0.002185823830605
1020 => 0.0021822319880546
1021 => 0.0021659137585066
1022 => 0.0020593728570879
1023 => 0.001961332331167
1024 => 0.0020433473941204
1025 => 0.0020435564673824
1026 => 0.0020365113007392
1027 => 0.0019927543757866
1028 => 0.0020349886545995
1029 => 0.0020383410582792
1030 => 0.0020364646036947
1031 => 0.0020029162719271
1101 => 0.0019516941700861
1102 => 0.0019617028461774
1103 => 0.0019780972617865
1104 => 0.0019470592128052
1105 => 0.0019371406754939
1106 => 0.0019555811234345
1107 => 0.0020150000889188
1108 => 0.0020037672776846
1109 => 0.0020034739435879
1110 => 0.0020515326735011
1111 => 0.0020171329946063
1112 => 0.0019618290876352
1113 => 0.001947864121756
1114 => 0.0018982979008134
1115 => 0.0019325334661673
1116 => 0.001933765543216
1117 => 0.0019150150739506
1118 => 0.0019633505848763
1119 => 0.0019629051646338
1120 => 0.0020087925384664
1121 => 0.0020965119627237
1122 => 0.0020705690125601
1123 => 0.0020404001841048
1124 => 0.0020436803722488
1125 => 0.0020796559399939
1126 => 0.0020579042904929
1127 => 0.0020657263353113
1128 => 0.0020796441003922
1129 => 0.0020880410336242
1130 => 0.0020424721827782
1201 => 0.0020318479038358
1202 => 0.002010114357735
1203 => 0.0020044444812332
1204 => 0.002022146001047
1205 => 0.00201748227598
1206 => 0.0019336619919109
1207 => 0.001924902305854
1208 => 0.0019251709529194
1209 => 0.001903144305829
1210 => 0.0018695483820151
1211 => 0.0019578364638896
1212 => 0.0019507456953242
1213 => 0.0019429180356098
1214 => 0.0019438768792608
1215 => 0.0019821997432418
1216 => 0.0019599705467818
1217 => 0.0020190705088644
1218 => 0.0020069213333677
1219 => 0.0019944605773625
1220 => 0.0019927381213187
1221 => 0.0019879417933585
1222 => 0.0019714934001478
1223 => 0.0019516309769507
1224 => 0.0019385160847024
1225 => 0.0017881786185654
1226 => 0.0018160803778076
1227 => 0.0018481788084904
1228 => 0.0018592590581357
1229 => 0.0018403055243875
1230 => 0.0019722418011833
1231 => 0.0019963478303235
]
'min_raw' => 0.00083205879968154
'max_raw' => 0.002185823830605
'avg_raw' => 0.0015089413151433
'max_pct' => '-12.62%'
'is_grow' => false
'min' => '$0.000832'
'max' => '$0.002185'
'avg' => '$0.0015089'
'bar_min_pct' => 50.865420500042
'bar_max_pct' => 50.886035342412
'min_diff' => -3.226079454485E-5
'max_diff' => -0.00039419120784532
'year' => 2027
]
2 => [
'items' => [
101 => 0.0019233290956605
102 => 0.0019096702717403
103 => 0.0019731372714056
104 => 0.0019348589120823
105 => 0.0019520956549417
106 => 0.0019148392448738
107 => 0.0019905413938106
108 => 0.0019899646702715
109 => 0.0019605148245245
110 => 0.001985405632486
111 => 0.00198108024207
112 => 0.0019478314387534
113 => 0.0019915954401805
114 => 0.0019916171465792
115 => 0.0019632723103426
116 => 0.0019301717471008
117 => 0.0019242541481936
118 => 0.0019197960323345
119 => 0.0019509992317279
120 => 0.0019789759227341
121 => 0.0020310336086868
122 => 0.0020441221477954
123 => 0.0020952075872898
124 => 0.0020647886953758
125 => 0.0020782729961707
126 => 0.0020929121121543
127 => 0.0020999306426925
128 => 0.0020884943238156
129 => 0.0021678510389561
130 => 0.0021745511771409
131 => 0.0021767976755183
201 => 0.0021500390376684
202 => 0.0021738069710163
203 => 0.002162686742114
204 => 0.0021916184884291
205 => 0.0021961553556704
206 => 0.0021923127905207
207 => 0.0021937528637927
208 => 0.0021260359069041
209 => 0.0021225244254541
210 => 0.0020746451267189
211 => 0.0020941562948594
212 => 0.0020576811012154
213 => 0.002069247760856
214 => 0.0020743462342144
215 => 0.0020716830810678
216 => 0.0020952594270317
217 => 0.0020752147166331
218 => 0.0020223134302357
219 => 0.0019693977309182
220 => 0.0019687334174175
221 => 0.0019548016478269
222 => 0.0019447315301437
223 => 0.0019466713920661
224 => 0.0019535077185008
225 => 0.0019443341904236
226 => 0.0019462918277485
227 => 0.001978801651012
228 => 0.001985321264218
229 => 0.0019631650711666
301 => 0.0018742047589417
302 => 0.0018523736751817
303 => 0.0018680654252592
304 => 0.0018605657794003
305 => 0.0015016217951813
306 => 0.0015859503599822
307 => 0.001535845190305
308 => 0.0015589359577202
309 => 0.0015077915541506
310 => 0.0015322003442419
311 => 0.0015276929319783
312 => 0.0016632907687145
313 => 0.0016611735950026
314 => 0.0016621869740201
315 => 0.0016138157531674
316 => 0.0016908724214076
317 => 0.0017288333070508
318 => 0.0017218077574145
319 => 0.0017235759368984
320 => 0.0016931927551055
321 => 0.0016624811496342
322 => 0.0016284172526843
323 => 0.0016917037627923
324 => 0.0016846673832051
325 => 0.0017008063063688
326 => 0.0017418521319869
327 => 0.0017478962857271
328 => 0.0017560196896477
329 => 0.0017531080276055
330 => 0.0018224756301482
331 => 0.0018140747557781
401 => 0.0018343184459136
402 => 0.0017926756394125
403 => 0.001745552851085
404 => 0.0017545093525861
405 => 0.0017536467694679
406 => 0.0017426650963466
407 => 0.0017327513328764
408 => 0.0017162477098842
409 => 0.0017684676151083
410 => 0.0017663475823209
411 => 0.0018006684488797
412 => 0.0017946019023403
413 => 0.0017540880198147
414 => 0.0017555349810549
415 => 0.0017652664907814
416 => 0.0017989473570574
417 => 0.0018089461313363
418 => 0.0018043143007081
419 => 0.0018152775002435
420 => 0.0018239423661507
421 => 0.0018163656739949
422 => 0.0019236356570922
423 => 0.0018790896812731
424 => 0.0019008010799384
425 => 0.0019059791205891
426 => 0.0018927156783448
427 => 0.0018955920440393
428 => 0.0018999489543038
429 => 0.0019264032602592
430 => 0.0019958270137013
501 => 0.0020265743215173
502 => 0.0021190791141273
503 => 0.0020240211856264
504 => 0.002018380841538
505 => 0.0020350437480641
506 => 0.0020893538539529
507 => 0.0021333670936869
508 => 0.0021479688244914
509 => 0.0021498986842655
510 => 0.0021772925019595
511 => 0.0021929941273972
512 => 0.0021739661719625
513 => 0.0021578419720416
514 => 0.0021000870893342
515 => 0.0021067723742689
516 => 0.0021528273579909
517 => 0.0022178827351233
518 => 0.0022737070165612
519 => 0.0022541592988742
520 => 0.0024032945862874
521 => 0.0024180807408714
522 => 0.0024160377724015
523 => 0.0024497228330187
524 => 0.0023828648475369
525 => 0.002354281763431
526 => 0.0021613282070819
527 => 0.0022155402859427
528 => 0.0022943407263306
529 => 0.0022839111925588
530 => 0.0022266842064073
531 => 0.0022736636047605
601 => 0.0022581307464833
602 => 0.0022458793367012
603 => 0.0023020054199656
604 => 0.002240292485884
605 => 0.0022937250926052
606 => 0.0022251972217957
607 => 0.0022542485912021
608 => 0.0022377576288704
609 => 0.0022484293025553
610 => 0.0021860429162513
611 => 0.002219705095957
612 => 0.0021846424589046
613 => 0.0021846258346493
614 => 0.0021838518249931
615 => 0.0022251028619937
616 => 0.0022264480568293
617 => 0.002195963478159
618 => 0.002191570174114
619 => 0.0022078145217923
620 => 0.0021887966450624
621 => 0.0021976949898872
622 => 0.0021890661668623
623 => 0.0021871236370485
624 => 0.0021716452289984
625 => 0.0021649767052228
626 => 0.0021675916052219
627 => 0.0021586656034515
628 => 0.0021532873645173
629 => 0.0021827819579007
630 => 0.0021670241864645
701 => 0.0021803668534299
702 => 0.002165161200444
703 => 0.0021124517824072
704 => 0.0020821380387023
705 => 0.0019825748341966
706 => 0.0020108108354866
707 => 0.0020295313335542
708 => 0.0020233442090545
709 => 0.0020366365465791
710 => 0.0020374525881473
711 => 0.0020331311137187
712 => 0.0020281273999455
713 => 0.0020256918688035
714 => 0.002043844322543
715 => 0.0020543824329223
716 => 0.0020314101859832
717 => 0.0020260281099413
718 => 0.0020492543199292
719 => 0.0020634222946045
720 => 0.0021680306593095
721 => 0.0021602809337716
722 => 0.002179731224065
723 => 0.002177541419867
724 => 0.0021979284227686
725 => 0.0022312525563226
726 => 0.0021634952752331
727 => 0.0021752555963598
728 => 0.002172372237205
729 => 0.0022038519963994
730 => 0.0022039502727715
731 => 0.0021850765846038
801 => 0.0021953083171502
802 => 0.0021895972447357
803 => 0.0021999179244863
804 => 0.0021601774314623
805 => 0.0022085770622445
806 => 0.0022360165340946
807 => 0.0022363975311879
808 => 0.0022494036230718
809 => 0.0022626185656878
810 => 0.0022879834972604
811 => 0.0022619111515131
812 => 0.0022150095396054
813 => 0.0022183956844939
814 => 0.002190897286593
815 => 0.0021913595396297
816 => 0.0021888919966924
817 => 0.0021962972787953
818 => 0.0021618024744487
819 => 0.0021698983360817
820 => 0.0021585640823863
821 => 0.0021752309579058
822 => 0.00215730015498
823 => 0.0021723708467619
824 => 0.0021788748577336
825 => 0.0022028747982406
826 => 0.0021537553442534
827 => 0.0020535974524788
828 => 0.0020746518556269
829 => 0.0020435107395832
830 => 0.0020463929684357
831 => 0.0020522155294209
901 => 0.0020333427042444
902 => 0.002036943044537
903 => 0.0020368144150465
904 => 0.002035705955589
905 => 0.0020307964048575
906 => 0.0020236765849718
907 => 0.0020520397560315
908 => 0.0020568592114871
909 => 0.0020675722639609
910 => 0.00209944704139
911 => 0.0020962619994658
912 => 0.0021014569349903
913 => 0.0020901164199087
914 => 0.0020469190224049
915 => 0.0020492648489183
916 => 0.0020200123547068
917 => 0.0020668242119154
918 => 0.0020557385462421
919 => 0.002048591545466
920 => 0.0020466414200877
921 => 0.0020785952089248
922 => 0.0020881562833591
923 => 0.0020821984633915
924 => 0.0020699788008205
925 => 0.0020934441653757
926 => 0.0020997225070064
927 => 0.0021011279961612
928 => 0.0021427041231157
929 => 0.0021034516398048
930 => 0.0021129001026739
1001 => 0.0021866143127956
1002 => 0.0021197656960809
1003 => 0.0021551768992567
1004 => 0.0021534437051323
1005 => 0.0021715588784273
1006 => 0.0021519577321798
1007 => 0.0021522007118793
1008 => 0.0021682857585371
1009 => 0.0021456972114597
1010 => 0.0021401039695398
1011 => 0.0021323769458871
1012 => 0.0021492486193453
1013 => 0.0021593624245433
1014 => 0.0022408722666678
1015 => 0.0022935313419806
1016 => 0.0022912452726428
1017 => 0.0023121356670474
1018 => 0.0023027243530341
1019 => 0.0022723327375057
1020 => 0.00232420751935
1021 => 0.0023077921678414
1022 => 0.0023091454294751
1023 => 0.0023090950610095
1024 => 0.0023200098347078
1025 => 0.0023122757172182
1026 => 0.0022970309777554
1027 => 0.002307151147253
1028 => 0.0023372044326341
1029 => 0.0024304907526042
1030 => 0.0024826950131388
1031 => 0.0024273479905704
1101 => 0.0024655256256119
1102 => 0.0024426326486693
1103 => 0.0024384723137518
1104 => 0.0024624506898629
1105 => 0.0024864710369472
1106 => 0.0024849410446808
1107 => 0.002467503506156
1108 => 0.0024576534831046
1109 => 0.0025322411576501
1110 => 0.0025871960856874
1111 => 0.0025834485280177
1112 => 0.0025999890288004
1113 => 0.0026485524506769
1114 => 0.0026529924813566
1115 => 0.0026524331395439
1116 => 0.0026414280602348
1117 => 0.0026892450558294
1118 => 0.0027291348348144
1119 => 0.0026388807023421
1120 => 0.0026732482944742
1121 => 0.002688677013837
1122 => 0.0027113309513563
1123 => 0.0027495519411921
1124 => 0.0027910700737707
1125 => 0.0027969411929404
1126 => 0.0027927753529306
1127 => 0.0027653930284277
1128 => 0.0028108226645095
1129 => 0.0028374342798702
1130 => 0.0028532808878215
1201 => 0.0028934652489618
1202 => 0.0026887722963552
1203 => 0.0025438804506004
1204 => 0.0025212534966222
1205 => 0.0025672662972979
1206 => 0.0025793995058909
1207 => 0.0025745086247208
1208 => 0.0024114196793335
1209 => 0.0025203948670767
1210 => 0.0026376430061944
1211 => 0.002642146984726
1212 => 0.0027008438547113
1213 => 0.0027199579616445
1214 => 0.0027672166355573
1215 => 0.0027642605926369
1216 => 0.0027757673276849
1217 => 0.0027731221285662
1218 => 0.0028606588705018
1219 => 0.0029572248961887
1220 => 0.0029538811217803
1221 => 0.0029399986130705
1222 => 0.0029606165058241
1223 => 0.0030602829929772
1224 => 0.003051107299963
1225 => 0.0030600207041426
1226 => 0.0031775331094532
1227 => 0.0033303159523017
1228 => 0.0032593329826519
1229 => 0.0034133456019926
1230 => 0.0035102883820094
1231 => 0.0036779408959778
]
'min_raw' => 0.0015016217951813
'max_raw' => 0.0036779408959778
'avg_raw' => 0.0025897813455796
'max_pct' => '47.02%'
'is_grow' => true
'min' => '$0.0015016'
'max' => '$0.003677'
'avg' => '$0.002589'
'bar_min_pct' => 51.561829867501
'bar_max_pct' => 51.49087294937
'min_diff' => 0.00066956299549977
'max_diff' => 0.0014921170653728
'year' => 2028
]
3 => [
'items' => [
101 => 0.0036569499755229
102 => 0.0037222158689199
103 => 0.0036193718469714
104 => 0.0033832211843715
105 => 0.0033458494380666
106 => 0.0034206686205723
107 => 0.0036046042800134
108 => 0.0034148758320851
109 => 0.0034532576499981
110 => 0.0034422036838571
111 => 0.0034416146649777
112 => 0.0034640951198887
113 => 0.0034314860475387
114 => 0.003298630820525
115 => 0.0033595175881446
116 => 0.0033360062831439
117 => 0.0033620938289261
118 => 0.00350287755419
119 => 0.003440633713386
120 => 0.003375064883378
121 => 0.0034573027470962
122 => 0.0035620198076055
123 => 0.0035554668021535
124 => 0.0035427512326328
125 => 0.0036144282322554
126 => 0.0037328176362416
127 => 0.0037648178164119
128 => 0.0037884396951988
129 => 0.0037916967531886
130 => 0.0038252464747337
131 => 0.0036448411663671
201 => 0.0039311490238819
202 => 0.0039805864817797
203 => 0.0039712942886676
204 => 0.0040262419424748
205 => 0.0040100749488373
206 => 0.0039866515115801
207 => 0.0040737552305657
208 => 0.0039738978456564
209 => 0.0038321628594728
210 => 0.0037544042428524
211 => 0.0038568030618269
212 => 0.0039193344473483
213 => 0.0039606637154349
214 => 0.0039731699269861
215 => 0.0036588455169075
216 => 0.0034894420931061
217 => 0.0035980277455486
218 => 0.0037305097357098
219 => 0.0036441052222225
220 => 0.0036474921155659
221 => 0.0035243019860396
222 => 0.0037414093286817
223 => 0.0037097786150189
224 => 0.0038738788134552
225 => 0.003834714984112
226 => 0.0039685323256038
227 => 0.0039332937348815
228 => 0.0040795671548066
301 => 0.0041379195822094
302 => 0.0042359023896489
303 => 0.0043079789416632
304 => 0.0043503036716108
305 => 0.0043477626535808
306 => 0.0045154743197296
307 => 0.004416580609601
308 => 0.0042923468022215
309 => 0.0042900998045986
310 => 0.0043544422538471
311 => 0.0044892863759831
312 => 0.0045242494949507
313 => 0.0045437891086972
314 => 0.0045138635100656
315 => 0.004406521475497
316 => 0.0043601717292068
317 => 0.0043996630559275
318 => 0.0043513685568764
319 => 0.0044347384112817
320 => 0.0045492230282201
321 => 0.0045255824075436
322 => 0.0046046094580653
323 => 0.0046863941414672
324 => 0.0048033499119118
325 => 0.0048339264811656
326 => 0.0048844683874195
327 => 0.004936492611106
328 => 0.004953201389662
329 => 0.0049851036323548
330 => 0.0049849354917884
331 => 0.0050810750474119
401 => 0.0051871199544588
402 => 0.0052271494519237
403 => 0.005319195074105
404 => 0.0051615701717829
405 => 0.0052811304708586
406 => 0.0053889768534133
407 => 0.0052603979501471
408 => 0.0054376140132574
409 => 0.0054444949114078
410 => 0.0055483883040993
411 => 0.0054430724470407
412 => 0.0053805362272994
413 => 0.0055610759504909
414 => 0.0056484334355953
415 => 0.005622120650143
416 => 0.0054218790536291
417 => 0.005305329855692
418 => 0.0050002981240291
419 => 0.005361621386574
420 => 0.0055376114078155
421 => 0.0054214232819902
422 => 0.0054800218143968
423 => 0.0057997164065694
424 => 0.0059214354085768
425 => 0.0058961187070393
426 => 0.0059003968128507
427 => 0.0059660741769777
428 => 0.006257323778702
429 => 0.0060828002662359
430 => 0.006216216952245
501 => 0.0062869806814345
502 => 0.0063527099768113
503 => 0.0061912996013232
504 => 0.0059813070744024
505 => 0.00591479362624
506 => 0.0054098706626945
507 => 0.0053835872296727
508 => 0.005368833542248
509 => 0.0052758136299859
510 => 0.0052027254592462
511 => 0.0051446030322842
512 => 0.00499207242711
513 => 0.0050435470287735
514 => 0.0048004450797372
515 => 0.0049559730917265
516 => 0.0045679765111629
517 => 0.0048911115928369
518 => 0.004715243859031
519 => 0.0048333343123342
520 => 0.0048329223058674
521 => 0.004615480340724
522 => 0.0044900643531274
523 => 0.0045699843016872
524 => 0.0046556648305968
525 => 0.0046695662081484
526 => 0.0047806532503703
527 => 0.0048116552560465
528 => 0.0047177177315025
529 => 0.0045599361444355
530 => 0.0045965852084963
531 => 0.0044893216610139
601 => 0.0043013464198838
602 => 0.0044363535197963
603 => 0.0044824508795496
604 => 0.0045028100997253
605 => 0.0043179580391761
606 => 0.0042598735084181
607 => 0.004228949791619
608 => 0.0045360740646913
609 => 0.0045528990256641
610 => 0.0044668201465178
611 => 0.0048559048425935
612 => 0.0047678429927342
613 => 0.0048662296547041
614 => 0.0045932596900701
615 => 0.0046036875103219
616 => 0.0044744591545265
617 => 0.0045468183987301
618 => 0.0044956772171743
619 => 0.0045409724868664
620 => 0.0045681222847605
621 => 0.0046973294354543
622 => 0.0048925869309495
623 => 0.0046780301958194
624 => 0.0045845447538142
625 => 0.0046425425962522
626 => 0.0047969984935308
627 => 0.0050310070843597
628 => 0.0048924692887272
629 => 0.0049539500099046
630 => 0.0049673808123949
701 => 0.0048652281708435
702 => 0.0050347735979627
703 => 0.0051256343697406
704 => 0.0052188387205971
705 => 0.0052997654469192
706 => 0.0051816108532574
707 => 0.0053080532052712
708 => 0.0052061629896278
709 => 0.0051147569329788
710 => 0.005114895558236
711 => 0.0050575552036707
712 => 0.0049464510413507
713 => 0.0049259617291753
714 => 0.0050325497186269
715 => 0.005118023192247
716 => 0.0051250631969247
717 => 0.0051723857037064
718 => 0.0052003906757592
719 => 0.0054748774727904
720 => 0.0055852783332302
721 => 0.0057202744155946
722 => 0.0057728629976379
723 => 0.005931135775538
724 => 0.0058033176530971
725 => 0.0057756633982933
726 => 0.0053917454097387
727 => 0.0054546119588571
728 => 0.0055552673697152
729 => 0.0053934051803901
730 => 0.0054960694839766
731 => 0.0055163375922319
801 => 0.0053879051651342
802 => 0.0054565064736846
803 => 0.005274321737045
804 => 0.0048965580603549
805 => 0.0050351941569244
806 => 0.0051372769884051
807 => 0.0049915922011598
808 => 0.0052527265435171
809 => 0.0051001772516189
810 => 0.0050518264497446
811 => 0.0048631927333274
812 => 0.0049522205862987
813 => 0.0050726320321985
814 => 0.0049982317579655
815 => 0.0051526234982564
816 => 0.0053712833772813
817 => 0.0055271134284954
818 => 0.0055390761248782
819 => 0.0054388878417501
820 => 0.005599440204856
821 => 0.0056006096535422
822 => 0.0054195059320831
823 => 0.0053085809110792
824 => 0.0052833785129189
825 => 0.0053463390447446
826 => 0.0054227847535364
827 => 0.0055433183296811
828 => 0.0056161542453453
829 => 0.0058060716842129
830 => 0.0058574578978108
831 => 0.0059139157672284
901 => 0.0059893608917324
902 => 0.0060799521074323
903 => 0.0058817436848417
904 => 0.0058896188749779
905 => 0.0057050499362439
906 => 0.0055078115553434
907 => 0.0056574909003356
908 => 0.0058531767329041
909 => 0.0058082861866993
910 => 0.0058032350832206
911 => 0.0058117296382125
912 => 0.0057778836323622
913 => 0.0056247994022929
914 => 0.0055479214603101
915 => 0.0056471136191226
916 => 0.0056998298369964
917 => 0.0057815880935814
918 => 0.0057715096627499
919 => 0.0059821101515169
920 => 0.0060639431332236
921 => 0.0060430067546723
922 => 0.0060468595521878
923 => 0.0061950142567151
924 => 0.0063597927584883
925 => 0.0065141295698373
926 => 0.0066711276032618
927 => 0.006481860346231
928 => 0.0063857621054924
929 => 0.0064849109601114
930 => 0.0064323011822294
1001 => 0.0067346125710133
1002 => 0.006755543955657
1003 => 0.0070578334838866
1004 => 0.0073447422421439
1005 => 0.0071645399915868
1006 => 0.0073344625973745
1007 => 0.0075182477495273
1008 => 0.0078727991260962
1009 => 0.0077533986957356
1010 => 0.0076619398373227
1011 => 0.0075755116580485
1012 => 0.0077553549790311
1013 => 0.007986720538408
1014 => 0.008036554463906
1015 => 0.0081173044612375
1016 => 0.0080324057126833
1017 => 0.0081346569040264
1018 => 0.0084956485409178
1019 => 0.0083981054140684
1020 => 0.0082595784931022
1021 => 0.0085445467204226
1022 => 0.0086476756141039
1023 => 0.0093714881989803
1024 => 0.010285331486593
1025 => 0.0099069943649029
1026 => 0.0096721483046071
1027 => 0.0097273426993997
1028 => 0.010061047332488
1029 => 0.010168222669381
1030 => 0.009876883158153
1031 => 0.0099797891987981
1101 => 0.010546811600251
1102 => 0.010851000926374
1103 => 0.010437870963422
1104 => 0.00929806178061
1105 => 0.0082471056595251
1106 => 0.0085258665480077
1107 => 0.0084942637142113
1108 => 0.0091034585470873
1109 => 0.0083957790427527
1110 => 0.0084076945506605
1111 => 0.0090294868875318
1112 => 0.0088636033522739
1113 => 0.008594893269914
1114 => 0.0082490675404987
1115 => 0.0076097766946662
1116 => 0.0070435389645682
1117 => 0.0081540615500516
1118 => 0.0081061737968112
1119 => 0.0080368252335518
1120 => 0.0081911529567873
1121 => 0.0089405245741305
1122 => 0.0089232491328715
1123 => 0.0088133515895895
1124 => 0.0088967079075764
1125 => 0.008580280504349
1126 => 0.0086618310510788
1127 => 0.008246939182706
1128 => 0.0084344876346255
1129 => 0.0085943167387611
1130 => 0.0086264047977267
1201 => 0.008698700833033
1202 => 0.0080809391268899
1203 => 0.0083582959964174
1204 => 0.0085212171724405
1205 => 0.0077851333720447
1206 => 0.0085066671623965
1207 => 0.0080701852699817
1208 => 0.0079220367599581
1209 => 0.0081214992116229
1210 => 0.0080437685002255
1211 => 0.0079769401990666
1212 => 0.0079396488587639
1213 => 0.0080861120693991
1214 => 0.0080792793855615
1215 => 0.0078396371456783
1216 => 0.0075270336128179
1217 => 0.007631953619307
1218 => 0.0075938351973192
1219 => 0.0074556891186611
1220 => 0.0075487828958555
1221 => 0.0071388450147737
1222 => 0.0064335681970894
1223 => 0.0068994956660648
1224 => 0.0068815579653408
1225 => 0.0068725129632258
1226 => 0.0072226445788715
1227 => 0.0071889875029379
1228 => 0.0071278995805474
1229 => 0.0074545671910606
1230 => 0.0073353291189239
1231 => 0.0077027927612262
]
'min_raw' => 0.003298630820525
'max_raw' => 0.010851000926374
'avg_raw' => 0.0070748158734494
'max_pct' => '333.75%'
'is_grow' => true
'min' => '$0.003298'
'max' => '$0.010851'
'avg' => '$0.007074'
'bar_min_pct' => 53.43089062365
'bar_max_pct' => 54.398511072435
'min_diff' => 0.0017970090253437
'max_diff' => 0.007173060030396
'year' => 2029
]
4 => [
'items' => [
101 => 0.0079448280821048
102 => 0.0078834400957076
103 => 0.0081110754848521
104 => 0.0076343707643479
105 => 0.0077927129504256
106 => 0.0078253470555234
107 => 0.0074505361634542
108 => 0.0071944942168047
109 => 0.0071774191380551
110 => 0.0067334776873185
111 => 0.0069706276269318
112 => 0.0071793097598602
113 => 0.0070793672125752
114 => 0.0070477283878034
115 => 0.0072093642819385
116 => 0.0072219247752306
117 => 0.0069355441970691
118 => 0.0069950917877623
119 => 0.0072434151399163
120 => 0.0069888346764202
121 => 0.0064942264213297
122 => 0.0063715567355731
123 => 0.0063551903382423
124 => 0.006022500421415
125 => 0.0063797541105433
126 => 0.0062238033014352
127 => 0.0067164500388301
128 => 0.0064350528645476
129 => 0.0064229223947857
130 => 0.0064045854105875
131 => 0.0061182254559269
201 => 0.0061809200868731
202 => 0.0063893265888
203 => 0.0064636883765549
204 => 0.0064559318328639
205 => 0.0063883052832448
206 => 0.0064192643713565
207 => 0.0063195343616875
208 => 0.0062843176195728
209 => 0.0061731638943306
210 => 0.0060097986252249
211 => 0.0060325155678715
212 => 0.0057088462229252
213 => 0.0055324939853662
214 => 0.005483682010295
215 => 0.0054184085972369
216 => 0.0054910548159858
217 => 0.0057079293083379
218 => 0.0054463326580711
219 => 0.00499784355006
220 => 0.0050247985096397
221 => 0.005085358300816
222 => 0.0049725055306021
223 => 0.0048656998546096
224 => 0.0049585587244667
225 => 0.0047685279770749
226 => 0.0051083226087557
227 => 0.0050991321162321
228 => 0.0052257865421637
301 => 0.0053049861539091
302 => 0.0051224566900147
303 => 0.0050765510234574
304 => 0.0051027009774246
305 => 0.0046705004880881
306 => 0.0051904665414649
307 => 0.0051949632294866
308 => 0.0051564598566266
309 => 0.0054333257278989
310 => 0.0060175990729143
311 => 0.0057977719381786
312 => 0.0057126482272987
313 => 0.0055508279906908
314 => 0.0057664438480359
315 => 0.0057498879143231
316 => 0.0056750157034227
317 => 0.0056297327566545
318 => 0.0057131679745258
319 => 0.0056193942098236
320 => 0.0056025498649524
321 => 0.0055004914618607
322 => 0.0054640612553185
323 => 0.0054370897807229
324 => 0.0054073968373555
325 => 0.0054728920714035
326 => 0.0053244712544352
327 => 0.0051454902990436
328 => 0.0051306099692035
329 => 0.0051716958681839
330 => 0.0051535184163705
331 => 0.0051305229425576
401 => 0.0050866183206042
402 => 0.0050735927571444
403 => 0.0051159195192836
404 => 0.005068135072632
405 => 0.00513864362662
406 => 0.0051194692013515
407 => 0.0050123624204833
408 => 0.0048788677155123
409 => 0.0048776793326235
410 => 0.0048489181174127
411 => 0.0048122863855641
412 => 0.0048020962757843
413 => 0.0049507384094517
414 => 0.0052584231776587
415 => 0.0051980172953871
416 => 0.0052416667359721
417 => 0.0054563787822111
418 => 0.0055246292850939
419 => 0.0054761866947494
420 => 0.005409875489277
421 => 0.0054127928457828
422 => 0.0056393983086489
423 => 0.005653531413408
424 => 0.0056892412096217
425 => 0.0057351383893435
426 => 0.0054840031829211
427 => 0.0054009644001445
428 => 0.0053616160180486
429 => 0.0052404382309338
430 => 0.0053711180853389
501 => 0.0052949765304463
502 => 0.0053052506275672
503 => 0.005298559608339
504 => 0.0053022133572824
505 => 0.0051082276292311
506 => 0.0051789058329433
507 => 0.0050613896110087
508 => 0.0049040485816533
509 => 0.004903521119352
510 => 0.0049420301133819
511 => 0.0049191234568758
512 => 0.0048574822332021
513 => 0.0048662380780866
514 => 0.0047895276635655
515 => 0.0048755521112963
516 => 0.0048780189846469
517 => 0.0048448948864873
518 => 0.0049774274173028
519 => 0.0050317261033141
520 => 0.0050099231123185
521 => 0.0050301963473435
522 => 0.0052005274325117
523 => 0.0052282988314604
524 => 0.0052406330523978
525 => 0.0052241068303128
526 => 0.0050333096868992
527 => 0.0050417723515417
528 => 0.0049796789334613
529 => 0.0049272165384266
530 => 0.004929314759099
531 => 0.0049562872497808
601 => 0.005074077698504
602 => 0.0053219607537158
603 => 0.0053313677344609
604 => 0.005342769269545
605 => 0.0052963934964056
606 => 0.0052824061194704
607 => 0.0053008590800963
608 => 0.005393950922562
609 => 0.0056334084155724
610 => 0.0055487681447143
611 => 0.0054799542870024
612 => 0.0055403225922986
613 => 0.0055310293648806
614 => 0.0054525851730998
615 => 0.005450383505903
616 => 0.0052998240217503
617 => 0.0052441656085326
618 => 0.0051976532724879
619 => 0.0051468630157624
620 => 0.0051167528490707
621 => 0.0051630157499352
622 => 0.0051735966227294
623 => 0.0050724419814521
624 => 0.0050586549776252
625 => 0.0051412600412669
626 => 0.0051049086325853
627 => 0.0051422969578859
628 => 0.0051509713700667
629 => 0.0051495745899169
630 => 0.0051116195443207
701 => 0.005135810958548
702 => 0.0050785910520928
703 => 0.0050163729979748
704 => 0.0049766817557693
705 => 0.0049420458826657
706 => 0.0049612638781124
707 => 0.0048927552334124
708 => 0.0048708379391663
709 => 0.0051276154517318
710 => 0.0053172997610874
711 => 0.0053145416761062
712 => 0.0052977525431046
713 => 0.0052728072970155
714 => 0.0053921260224362
715 => 0.0053505577643529
716 => 0.0053808021452527
717 => 0.0053885006095444
718 => 0.0054118015423262
719 => 0.0054201296230128
720 => 0.0053949563789538
721 => 0.0053104718972391
722 => 0.0050999446013494
723 => 0.0050019435768052
724 => 0.0049696016063694
725 => 0.0049707771755686
726 => 0.0049383497290829
727 => 0.0049479010653691
728 => 0.0049350281641099
729 => 0.0049106500034142
730 => 0.0049597585953853
731 => 0.0049654179031317
801 => 0.0049539553709617
802 => 0.0049566552122375
803 => 0.0048617503415813
804 => 0.0048689657527747
805 => 0.0048287894263595
806 => 0.0048212568494895
807 => 0.0047196945948647
808 => 0.0045397623391127
809 => 0.004639462275246
810 => 0.0045190387723295
811 => 0.0044734325670612
812 => 0.0046893252495813
813 => 0.0046676556121872
814 => 0.0046305666125334
815 => 0.0045757042520206
816 => 0.0045553552688397
817 => 0.0044317212887376
818 => 0.0044244163336316
819 => 0.0044856926725684
820 => 0.0044574157505391
821 => 0.0044177042427022
822 => 0.0042738731868079
823 => 0.0041121594591567
824 => 0.0041170405800982
825 => 0.0041684787080732
826 => 0.0043180420025372
827 => 0.0042596050359188
828 => 0.0042172083461503
829 => 0.0042092687205965
830 => 0.0043086497571346
831 => 0.004449294744807
901 => 0.0045152822262687
902 => 0.0044498906362098
903 => 0.0043747722984834
904 => 0.0043793444036359
905 => 0.0044097605708766
906 => 0.0044129568799922
907 => 0.0043640625644222
908 => 0.004377826027855
909 => 0.004356918068343
910 => 0.004228605959411
911 => 0.0042262852002425
912 => 0.0041947953393984
913 => 0.0041938418389269
914 => 0.004140269730117
915 => 0.004132774621768
916 => 0.0040264039481314
917 => 0.0040964174476391
918 => 0.0040494560680431
919 => 0.0039786741919223
920 => 0.0039664713697998
921 => 0.0039661045382314
922 => 0.0040387816984696
923 => 0.004095568172707
924 => 0.004050272981347
925 => 0.0040399601442848
926 => 0.0041500742635279
927 => 0.0041360612381417
928 => 0.0041239260485316
929 => 0.0044367015287687
930 => 0.004189115329986
1001 => 0.0040811536155905
1002 => 0.0039475304926527
1003 => 0.0039910388552675
1004 => 0.0040002067065413
1005 => 0.003678867183254
1006 => 0.0035484997786767
1007 => 0.0035037625982177
1008 => 0.0034780157183727
1009 => 0.003489748894827
1010 => 0.003372402940136
1011 => 0.0034512613624113
1012 => 0.0033496496846555
1013 => 0.0033326141562068
1014 => 0.0035143084233056
1015 => 0.0035395901191299
1016 => 0.0034317305503362
1017 => 0.0035009938543798
1018 => 0.0034758780175016
1019 => 0.0033513915252275
1020 => 0.0033466370568832
1021 => 0.0032841741109718
1022 => 0.0031864316958302
1023 => 0.0031417607893313
1024 => 0.0031184957933761
1025 => 0.0031280953841329
1026 => 0.003123241537294
1027 => 0.003091566903401
1028 => 0.0031250570902317
1029 => 0.00303950350198
1030 => 0.0030054353737861
1031 => 0.0029900475906555
1101 => 0.0029141138568013
1102 => 0.003034958195248
1103 => 0.0030587660522789
1104 => 0.0030826208181427
1105 => 0.003290260268647
1106 => 0.0032798871884828
1107 => 0.0033736547812723
1108 => 0.003370011145044
1109 => 0.0033432671086462
1110 => 0.0032304384182641
1111 => 0.0032754099232724
1112 => 0.0031369946209806
1113 => 0.0032407047767833
1114 => 0.0031933757927146
1115 => 0.003224702799661
1116 => 0.003168374016529
1117 => 0.0031995486908727
1118 => 0.0030644117783942
1119 => 0.0029382228309494
1120 => 0.0029890049470862
1121 => 0.0030442109149663
1122 => 0.0031639115195493
1123 => 0.0030926188269682
1124 => 0.0031182583750956
1125 => 0.0030323701808775
1126 => 0.0028551583034558
1127 => 0.0028561613034368
1128 => 0.0028289011168661
1129 => 0.0028053443356166
1130 => 0.0031008076503198
1201 => 0.0030640621165527
1202 => 0.0030055129176313
1203 => 0.0030838833470403
1204 => 0.0031046057324819
1205 => 0.0031051956696632
1206 => 0.0031623727119264
1207 => 0.0031928881096319
1208 => 0.0031982665807388
1209 => 0.0032882358921317
1210 => 0.0033183924185867
1211 => 0.0034426028831434
1212 => 0.0031902990913358
1213 => 0.0031851030607766
1214 => 0.0030849861796997
1215 => 0.0030214904709355
1216 => 0.0030893337852018
1217 => 0.0031494337001058
1218 => 0.0030868536515837
1219 => 0.0030950252847837
1220 => 0.0030110166826206
1221 => 0.0030410458049218
1222 => 0.0030669109304072
1223 => 0.003052629728396
1224 => 0.0030312500777672
1225 => 0.003144506192454
1226 => 0.0031381158386091
1227 => 0.0032435825363523
1228 => 0.0033258013692391
1229 => 0.0034731522161465
1230 => 0.0033193839258252
1231 => 0.0033137799981523
]
'min_raw' => 0.0028053443356166
'max_raw' => 0.0081110754848521
'avg_raw' => 0.0054582099102343
'max_pct' => '224.23%'
'is_grow' => true
'min' => '$0.0028053'
'max' => '$0.008111'
'avg' => '$0.005458'
'bar_min_pct' => 52.917825637622
'bar_max_pct' => 53.28786768811
'min_diff' => -0.0004932864849084
'max_diff' => -0.0027399254415218
'year' => 2030
]
5 => [
'items' => [
101 => 0.0033685592900532
102 => 0.0033183840321625
103 => 0.0033500930631584
104 => 0.0034680434010333
105 => 0.0034705355058089
106 => 0.0034287895399222
107 => 0.0034262492941041
108 => 0.0034342670635035
109 => 0.0034812273893061
110 => 0.0034648180085256
111 => 0.0034838073593995
112 => 0.0035075538334425
113 => 0.003605779318381
114 => 0.0036294611502588
115 => 0.0035719265764177
116 => 0.0035771213042482
117 => 0.0035556017942723
118 => 0.0035348142172742
119 => 0.0035815416545841
120 => 0.003666936964698
121 => 0.0036664057249058
122 => 0.0036862157770046
123 => 0.0036985572753468
124 => 0.0036455785299331
125 => 0.0036110913147512
126 => 0.0036243159075304
127 => 0.0036454623193786
128 => 0.0036174584111723
129 => 0.0034446053170506
130 => 0.0034970379039087
131 => 0.003488310557633
201 => 0.0034758817552549
202 => 0.0035286031267899
203 => 0.0035235180218907
204 => 0.0033711993877616
205 => 0.0033809503325219
206 => 0.0033717923750086
207 => 0.003401383609276
208 => 0.0033167860084019
209 => 0.0033428076606572
210 => 0.0033591281970139
211 => 0.0033687411183083
212 => 0.0034034695816654
213 => 0.0033993945973249
214 => 0.0034032162749173
215 => 0.0034547094181014
216 => 0.0037151440660141
217 => 0.0037293189492833
218 => 0.0036595166398456
219 => 0.0036874012856763
220 => 0.0036338688633831
221 => 0.0036698055371046
222 => 0.0036943924965723
223 => 0.0035832887545382
224 => 0.0035767099119923
225 => 0.0035229565423497
226 => 0.0035518405584492
227 => 0.0035058840120007
228 => 0.0035171601410074
301 => 0.0034856311012695
302 => 0.0035423770954286
303 => 0.0036058279343345
304 => 0.0036218581219917
305 => 0.0035796895996954
306 => 0.0035491568105117
307 => 0.0034955512908313
308 => 0.0035846984647368
309 => 0.0036107678150976
310 => 0.0035845615335374
311 => 0.0035784889654813
312 => 0.003566981459988
313 => 0.0035809303371712
314 => 0.0036106258358169
315 => 0.0035966219870454
316 => 0.003605871775875
317 => 0.0035706211191972
318 => 0.0036455960681022
319 => 0.0037646743306675
320 => 0.0037650571867529
321 => 0.0037510532624954
322 => 0.003745323158408
323 => 0.0037596920345254
324 => 0.0037674865603769
325 => 0.0038139528709393
326 => 0.0038638130734722
327 => 0.0040964888829825
328 => 0.0040311544467393
329 => 0.0042375982668826
330 => 0.004400868525241
331 => 0.0044498261367796
401 => 0.0044047874377977
402 => 0.0042507124815235
403 => 0.0042431528291153
404 => 0.0044734058625576
405 => 0.0044083488343532
406 => 0.004400610507858
407 => 0.0043182877880582
408 => 0.0043669507113271
409 => 0.0043563074161662
410 => 0.0043395064540669
411 => 0.0044323519217752
412 => 0.0046061503489531
413 => 0.0045790622342061
414 => 0.0045588422131289
415 => 0.0044702439667285
416 => 0.0045235999001963
417 => 0.004504600874254
418 => 0.0045862327467819
419 => 0.0045378758338638
420 => 0.0044078559633791
421 => 0.0044285620563049
422 => 0.0044254323720141
423 => 0.004489841052948
424 => 0.0044705071656534
425 => 0.004421657120222
426 => 0.0046055563248233
427 => 0.0045936149333776
428 => 0.0046105450962655
429 => 0.0046179982775514
430 => 0.0047299344827248
501 => 0.0047757911644252
502 => 0.0047862014340055
503 => 0.0048297617349379
504 => 0.0047851176140357
505 => 0.004963725928363
506 => 0.0050824900353066
507 => 0.0052204406570666
508 => 0.0054220235930895
509 => 0.0054978206417805
510 => 0.0054841285833675
511 => 0.0056369664648259
512 => 0.0059116127404112
513 => 0.0055396424481009
514 => 0.0059313280691181
515 => 0.005807324923732
516 => 0.0055133156967429
517 => 0.0054943849686659
518 => 0.0056934914307002
519 => 0.0061350904002056
520 => 0.0060244748669186
521 => 0.0061352713275912
522 => 0.0060060213709161
523 => 0.005999603021163
524 => 0.0061289939456868
525 => 0.0064313228935686
526 => 0.0062876977430611
527 => 0.0060817758714768
528 => 0.0062338253769555
529 => 0.0061021060237924
530 => 0.0058053054551905
531 => 0.006024390281305
601 => 0.0058778944972589
602 => 0.0059206497551877
603 => 0.0062285621036493
604 => 0.0061915132752474
605 => 0.0062394578898287
606 => 0.0061548369000218
607 => 0.0060757875520369
608 => 0.0059282360737415
609 => 0.0058845533552182
610 => 0.0058966256870785
611 => 0.0058845473727701
612 => 0.0058019936767319
613 => 0.0057841662139324
614 => 0.0057544529948943
615 => 0.0057636623639228
616 => 0.0057077928192222
617 => 0.0058132301933091
618 => 0.0058328002990506
619 => 0.0059095288271637
620 => 0.0059174950374895
621 => 0.0061311828961223
622 => 0.0060134872144659
623 => 0.0060924476390773
624 => 0.0060853846754957
625 => 0.0055196877682057
626 => 0.0055976358108442
627 => 0.0057188985037464
628 => 0.0056642698249617
629 => 0.0055870376543022
630 => 0.0055246685355676
701 => 0.005430172943115
702 => 0.005563173674865
703 => 0.0057380554940652
704 => 0.0059219303290234
705 => 0.0061428438952692
706 => 0.0060935385590005
707 => 0.0059178005035667
708 => 0.0059256839843567
709 => 0.0059744165605653
710 => 0.0059113034465537
711 => 0.0058926901571174
712 => 0.0059718593804233
713 => 0.0059724045753536
714 => 0.0058997853102086
715 => 0.0058190822861852
716 => 0.0058187441375678
717 => 0.0058043838139416
718 => 0.0060085760405876
719 => 0.0061208611190802
720 => 0.0061337344223729
721 => 0.0061199946431995
722 => 0.006125282538891
723 => 0.006059946325749
724 => 0.0062092855341394
725 => 0.0063463339598755
726 => 0.0063096020541656
727 => 0.0062545357057585
728 => 0.0062106727068976
729 => 0.0062992693256202
730 => 0.0062953242576525
731 => 0.0063451369614351
801 => 0.0063428771694594
802 => 0.0063261270307279
803 => 0.0063096026523659
804 => 0.0063751199447401
805 => 0.0063562520167119
806 => 0.0063373547815799
807 => 0.0062994534835008
808 => 0.0063046048993837
809 => 0.006249548058958
810 => 0.0062240762453475
811 => 0.0058410412840717
812 => 0.0057386818263904
813 => 0.0057708861954959
814 => 0.0057814887099915
815 => 0.0057369417428313
816 => 0.005800810650562
817 => 0.0057908567489461
818 => 0.0058295815572959
819 => 0.0058053879782747
820 => 0.0058063808911968
821 => 0.0058775290484833
822 => 0.0058981836612295
823 => 0.0058876785584837
824 => 0.005895035972353
825 => 0.0060645844696022
826 => 0.0060404800951491
827 => 0.0060276751266389
828 => 0.0060312221904269
829 => 0.0060745454666349
830 => 0.0060866736186099
831 => 0.0060352857864616
901 => 0.0060595205851722
902 => 0.0061627092822284
903 => 0.0061988194862237
904 => 0.0063140659234952
905 => 0.0062651071886002
906 => 0.0063549730653844
907 => 0.0066311901330841
908 => 0.0068518514395299
909 => 0.0066489221829082
910 => 0.007054138571148
911 => 0.0073696576542312
912 => 0.007357547506298
913 => 0.0073025294560745
914 => 0.0069433193684931
915 => 0.00661276889038
916 => 0.0068892884012363
917 => 0.0068899933063362
918 => 0.0068662400351206
919 => 0.0067187105076322
920 => 0.0068611063273528
921 => 0.0068724091904166
922 => 0.0068660825927748
923 => 0.0067529720499507
924 => 0.0065802731573808
925 => 0.0066140181076062
926 => 0.0066692930244538
927 => 0.0065646460753058
928 => 0.0065312050342707
929 => 0.0065933782919732
930 => 0.0067937134826034
1001 => 0.0067558412752775
1002 => 0.0067548522788906
1003 => 0.0069168856421461
1004 => 0.0068009047230436
1005 => 0.0066144437394949
1006 => 0.0065673598820306
1007 => 0.0064002439075193
1008 => 0.006515671506361
1009 => 0.0065198255401515
1010 => 0.0064566070239074
1011 => 0.006619573573671
1012 => 0.0066180718082252
1013 => 0.0067727842928558
1014 => 0.007068536456114
1015 => 0.0069810679883585
1016 => 0.006879351676901
1017 => 0.0068904110602438
1018 => 0.0070117051986305
1019 => 0.0069383679936861
1020 => 0.0069647405639092
1021 => 0.0070116652805869
1022 => 0.0070399761272337
1023 => 0.0068863375650906
1024 => 0.0068505170668731
1025 => 0.0067772408988065
1026 => 0.0067581245143224
1027 => 0.0068178064242552
1028 => 0.0068020823495809
1029 => 0.0065194764096966
1030 => 0.0064899425165741
1031 => 0.0064908482789115
1101 => 0.0064165839003948
1102 => 0.0063033128976639
1103 => 0.0066009823297807
1104 => 0.0065770753085007
1105 => 0.006550683807264
1106 => 0.0065539166155777
1107 => 0.0066831248271065
1108 => 0.0066081775392487
1109 => 0.0068074371876376
1110 => 0.0067664753942221
1111 => 0.0067244630853686
1112 => 0.0067186557045588
1113 => 0.0067024845499719
1114 => 0.006647027643872
1115 => 0.0065800600973129
1116 => 0.006535842322445
1117 => 0.0060289690591375
1118 => 0.0061230417884613
1119 => 0.0062312638885491
1120 => 0.0062686217238266
1121 => 0.006204718561501
1122 => 0.0066495509302149
1123 => 0.0067308260904903
1124 => 0.0064846383285686
1125 => 0.0064385866500931
1126 => 0.006652570070589
1127 => 0.0065235119096207
1128 => 0.0065816267916024
1129 => 0.0064560142038989
1130 => 0.0067112492843945
1201 => 0.0067093048207168
1202 => 0.0066100126096583
1203 => 0.0066939337065213
1204 => 0.0066793503507446
1205 => 0.0065672496890054
1206 => 0.006714803075322
1207 => 0.0067148762599607
1208 => 0.0066193096656157
1209 => 0.0065077088056383
1210 => 0.006487757207769
1211 => 0.0064727263588945
1212 => 0.0065779301241871
1213 => 0.0066722554911848
1214 => 0.0068477716139259
1215 => 0.0068919005373432
1216 => 0.0070641386632699
1217 => 0.0069615792454027
1218 => 0.0070070425069764
1219 => 0.0070563993085857
1220 => 0.0070800627743134
1221 => 0.0070415044267616
1222 => 0.0073090611323667
1223 => 0.0073316511160454
1224 => 0.0073392253421703
1225 => 0.0072490067264311
1226 => 0.0073291419731374
1227 => 0.007291649345004
1228 => 0.0073891947476552
1229 => 0.0074044911123131
1230 => 0.0073915356356318
1231 => 0.0073963909432109
]
'min_raw' => 0.0033167860084019
'max_raw' => 0.0074044911123131
'avg_raw' => 0.0053606385603575
'max_pct' => '195.98%'
'is_grow' => true
'min' => '$0.003316'
'max' => '$0.0074044'
'avg' => '$0.00536'
'bar_min_pct' => 53.449773750392
'bar_max_pct' => 53.001449945884
'min_diff' => 0.00051144167278533
'max_diff' => -0.000706584372539
'year' => 2031
]
6 => [
'items' => [
101 => 0.0071680784952142
102 => 0.0071562392903415
103 => 0.00699481089183
104 => 0.0070605941574419
105 => 0.0069376154954544
106 => 0.0069766132959912
107 => 0.0069938031548832
108 => 0.0069848241481139
109 => 0.0070643134445792
110 => 0.0069967313039933
111 => 0.0068183709234546
112 => 0.0066399619487495
113 => 0.0066377221694009
114 => 0.006590750235541
115 => 0.0065567981306992
116 => 0.0065633385106073
117 => 0.0065863876624789
118 => 0.0065554584720913
119 => 0.0065620587830103
120 => 0.0066716679219064
121 => 0.0066936492530154
122 => 0.0066189481012465
123 => 0.0063190121975697
124 => 0.0062454071744751
125 => 0.0062983130054244
126 => 0.0062730274258026
127 => 0.0050628227223396
128 => 0.0053471423661981
129 => 0.0051782092884002
130 => 0.0052560614228866
131 => 0.0050836244954634
201 => 0.0051659204354234
202 => 0.0051507233802794
203 => 0.005607900953974
204 => 0.0056007627549879
205 => 0.0056041794330975
206 => 0.0054410924848218
207 => 0.0057008944217181
208 => 0.0058288821980088
209 => 0.0058051950669017
210 => 0.0058111566074822
211 => 0.0057087175887814
212 => 0.0056051712667191
213 => 0.0054903224598872
214 => 0.0057036973472393
215 => 0.0056799737021965
216 => 0.0057343872084265
217 => 0.0058727760752263
218 => 0.0058931543615507
219 => 0.005920542985027
220 => 0.0059107261131657
221 => 0.0061446038282299
222 => 0.0061162796937608
223 => 0.0061845327084218
224 => 0.0060441310788955
225 => 0.0058852533080415
226 => 0.0059154507781752
227 => 0.0059125425189686
228 => 0.0058755170413241
229 => 0.0058420920956277
301 => 0.0057864489784631
302 => 0.0059625120348036
303 => 0.0059553641962451
304 => 0.0060710793940543
305 => 0.006050625608844
306 => 0.0059140302253198
307 => 0.0059189087561649
308 => 0.0059517192206402
309 => 0.0060652766128126
310 => 0.0060989881783862
311 => 0.0060833716380389
312 => 0.0061203348306989
313 => 0.0061495490310666
314 => 0.0061240036844753
315 => 0.0064856719218392
316 => 0.0063354820542642
317 => 0.0064086835507059
318 => 0.0064261416762789
319 => 0.0063814230547283
320 => 0.0063911209224889
321 => 0.0064058105496353
322 => 0.0064950030891446
323 => 0.0067290701208862
324 => 0.0068327368158964
325 => 0.0071446231826593
326 => 0.0068241287399859
327 => 0.0068051119260955
328 => 0.0068612920788155
329 => 0.00704440239263
330 => 0.0071927961032995
331 => 0.0072420268581672
401 => 0.0072485335151341
402 => 0.0073408936840644
403 => 0.0073938328104801
404 => 0.0073296787302427
405 => 0.0072753148644536
406 => 0.0070805902450887
407 => 0.0071031301499977
408 => 0.0072584077430727
409 => 0.0074777464890957
410 => 0.0076659619514905
411 => 0.007600055456531
412 => 0.0081028754903377
413 => 0.008152728042854
414 => 0.0081458400320222
415 => 0.0082594115657089
416 => 0.0080339951997816
417 => 0.0079376253361112
418 => 0.0072870689492933
419 => 0.007469848758139
420 => 0.0077355299445779
421 => 0.0077003660432994
422 => 0.007507421264029
423 => 0.0076658155855736
424 => 0.0076134454694226
425 => 0.0075721389859761
426 => 0.0077613719943001
427 => 0.0075533025283844
428 => 0.0077334542924906
429 => 0.007502407791593
430 => 0.0076003565118484
501 => 0.0075447560809849
502 => 0.0075807363738861
503 => 0.0073703963167838
504 => 0.00748389070588
505 => 0.0073656745770625
506 => 0.0073656185272253
507 => 0.0073630088996295
508 => 0.0075020896509327
509 => 0.0075066250692395
510 => 0.0074038441838871
511 => 0.0073890318525686
512 => 0.0074438008049101
513 => 0.0073796807057296
514 => 0.0074096820965691
515 => 0.0073805894172952
516 => 0.0073740400424051
517 => 0.0073218535089963
518 => 0.0072993701155052
519 => 0.0073081864334188
520 => 0.0072780917952564
521 => 0.007259958687193
522 => 0.007359401768032
523 => 0.0073062733414621
524 => 0.0073512590746912
525 => 0.0072999921540245
526 => 0.0071222786710596
527 => 0.0070200737677205
528 => 0.0066843894724484
529 => 0.0067795891221725
530 => 0.0068427065884307
531 => 0.0068218462662089
601 => 0.0068666623102144
602 => 0.0068694136513356
603 => 0.0068548434985839
604 => 0.0068379731282496
605 => 0.0068297615649608
606 => 0.0068909638301075
607 => 0.0069264938049987
608 => 0.0068490412705725
609 => 0.0068308952254326
610 => 0.006909204014009
611 => 0.0069569723298032
612 => 0.007309666734929
613 => 0.0072835379942094
614 => 0.0073491160059093
615 => 0.0073417329281685
616 => 0.0074104691318265
617 => 0.0075228237747203
618 => 0.007294375370865
619 => 0.0073340261146228
620 => 0.0073243046679228
621 => 0.0074304408738935
622 => 0.0074307722195434
623 => 0.0073671382621672
624 => 0.0074016352628039
625 => 0.0073823799834242
626 => 0.0074171768757704
627 => 0.0072831890289471
628 => 0.0074463717632835
629 => 0.0075388858583892
630 => 0.0075401704166895
701 => 0.0075840213635323
702 => 0.0076285764652001
703 => 0.0077140961029201
704 => 0.00762619136892
705 => 0.0074680593098072
706 => 0.0074794759337117
707 => 0.0073867631653122
708 => 0.0073883216836989
709 => 0.0073800021904073
710 => 0.0074049696160377
711 => 0.0072886679748329
712 => 0.0073159637375632
713 => 0.0072777495098969
714 => 0.007333943044355
715 => 0.0072734880904022
716 => 0.0073242999799468
717 => 0.0073462287070335
718 => 0.0074271461820751
719 => 0.0072615365135465
720 => 0.0069238471886279
721 => 0.0069948335788131
722 => 0.0068898391318686
723 => 0.0068995567676754
724 => 0.0069191879385553
725 => 0.006855556890814
726 => 0.0068676956894783
727 => 0.0068672620061706
728 => 0.0068635247577195
729 => 0.0068469718646543
730 => 0.0068229668948198
731 => 0.0069185953063007
801 => 0.0069348444368532
802 => 0.00697096424123
803 => 0.007078432278758
804 => 0.0070676936875382
805 => 0.0070852087753577
806 => 0.0070469734369907
807 => 0.0069013303953606
808 => 0.006909239513231
809 => 0.006810612686653
810 => 0.006968442131531
811 => 0.006931066035737
812 => 0.0069069694236328
813 => 0.0069003944397666
814 => 0.007008128869773
815 => 0.0070403646997612
816 => 0.0070202774937786
817 => 0.006979078048271
818 => 0.0070581931631684
819 => 0.0070793610303162
820 => 0.0070840997351297
821 => 0.0072242765499092
822 => 0.0070919340619057
823 => 0.0071237902141393
824 => 0.0073723228201266
825 => 0.0071469380416514
826 => 0.0072663293854901
827 => 0.0072604858004917
828 => 0.0073215623720168
829 => 0.0072554757389351
830 => 0.0072562949619563
831 => 0.0073105268197852
901 => 0.0072343679562316
902 => 0.0072155099505912
903 => 0.0071894577508626
904 => 0.0072463417758694
905 => 0.0072804411762177
906 => 0.0075552572997758
907 => 0.0077328010487322
908 => 0.0077250934063517
909 => 0.0077955268296077
910 => 0.0077637959273346
911 => 0.0076613284737059
912 => 0.0078362279224754
913 => 0.007780882418781
914 => 0.0077854450348608
915 => 0.0077852752140624
916 => 0.0078220751356313
917 => 0.0077959990185364
918 => 0.007744600315084
919 => 0.0077787211731128
920 => 0.0078800479230283
921 => 0.0081945692638505
922 => 0.0083705795730281
923 => 0.0081839732222329
924 => 0.0083126917842528
925 => 0.0082355065141541
926 => 0.0082214796545143
927 => 0.0083023244236898
928 => 0.0083833107009316
929 => 0.0083781522251846
930 => 0.0083193603465984
1001 => 0.0082861503061737
1002 => 0.0085376278584491
1003 => 0.0087229122351573
1004 => 0.008710277082828
1005 => 0.0087660445360378
1006 => 0.0089297795034841
1007 => 0.0089447493769139
1008 => 0.0089428635169404
1009 => 0.0089057591236997
1010 => 0.0090669774628229
1011 => 0.0092014686376862
1012 => 0.0088971705287135
1013 => 0.0090130432650555
1014 => 0.0090650622695859
1015 => 0.0091414416015796
1016 => 0.0092703063373154
1017 => 0.0094102876200076
1018 => 0.0094300825081969
1019 => 0.0094160370877539
1020 => 0.0093237156689196
1021 => 0.0094768848587654
1022 => 0.0095666077779175
1023 => 0.0096200357230001
1024 => 0.0097555201021672
1025 => 0.0090653835212485
1026 => 0.0085768705472605
1027 => 0.0085005821921595
1028 => 0.0086557175621489
1029 => 0.0086966255220337
1030 => 0.0086801355746984
1031 => 0.0081302698088185
1101 => 0.0084976872626994
1102 => 0.0088929975497384
1103 => 0.0089081830278154
1104 => 0.0091060836230554
1105 => 0.009170528169085
1106 => 0.0093298640876772
1107 => 0.0093198975825868
1108 => 0.0093586933431758
1109 => 0.0093497748696653
1110 => 0.0096449111067212
1111 => 0.0099704902043492
1112 => 0.0099592164354764
1113 => 0.0099124105881154
1114 => 0.0099819252530295
1115 => 0.010317957772958
1116 => 0.010287021283334
1117 => 0.01031707344784
1118 => 0.010713274726799
1119 => 0.01122839274842
1120 => 0.010989068710373
1121 => 0.011508333009298
1122 => 0.011835182360453
1123 => 0.012400434516422
1124 => 0.01232966216257
1125 => 0.012549710678877
1126 => 0.012202964878537
1127 => 0.011406766432069
1128 => 0.01128076498019
1129 => 0.011533023077716
1130 => 0.012153174995499
1201 => 0.011513492286892
1202 => 0.011642899265719
1203 => 0.011605630047111
1204 => 0.011603644128835
1205 => 0.011679438552102
1206 => 0.011569494787982
1207 => 0.011121564114449
1208 => 0.011326848102457
1209 => 0.011247578096141
1210 => 0.011335534078119
1211 => 0.011810196237053
1212 => 0.011600336782056
1213 => 0.011379266893814
1214 => 0.011656537593004
1215 => 0.012009598473623
1216 => 0.011987504558225
1217 => 0.011944633127814
1218 => 0.01218629713637
1219 => 0.012585455277593
1220 => 0.012693346119219
1221 => 0.012772988932776
1222 => 0.012783970331189
1223 => 0.012897085559745
1224 => 0.01228883646709
1225 => 0.013254143398078
1226 => 0.013420825238994
1227 => 0.013389495961156
1228 => 0.01357475581229
1229 => 0.013520247664497
1230 => 0.013441273910412
1231 => 0.01373495018036
]
'min_raw' => 0.0050628227223396
'max_raw' => 0.01373495018036
'avg_raw' => 0.0093988864513497
'max_pct' => '449.04%'
'is_grow' => true
'min' => '$0.005062'
'max' => '$0.013734'
'avg' => '$0.009398'
'bar_min_pct' => 55.26581844176
'bar_max_pct' => 55.567535276936
'min_diff' => 0.0017460367139376
'max_diff' => 0.0063304590680467
'year' => 2032
]
7 => [
'items' => [
101 => 0.013398274035318
102 => 0.012920404633779
103 => 0.01265823602891
104 => 0.01300348079634
105 => 0.013214309728428
106 => 0.013353654241299
107 => 0.013395819806699
108 => 0.01233605311269
109 => 0.011764897641974
110 => 0.012131001750392
111 => 0.012577674029818
112 => 0.012286355180025
113 => 0.012297774327397
114 => 0.01188243020484
115 => 0.012614422768508
116 => 0.012507777609008
117 => 0.013061052885146
118 => 0.012929009300184
119 => 0.013380183809852
120 => 0.013261374440952
121 => 0.013754545488713
122 => 0.013951284771739
123 => 0.014281640647962
124 => 0.014524651775302
125 => 0.014667352557339
126 => 0.014658785337642
127 => 0.015224236929318
128 => 0.014890809881081
129 => 0.014471946925773
130 => 0.014464371016408
131 => 0.014681306076295
201 => 0.015135942448593
202 => 0.015253823045239
203 => 0.015319702217198
204 => 0.015218805972073
205 => 0.014856894808143
206 => 0.01470062340249
207 => 0.014833771167725
208 => 0.01467094289236
209 => 0.014952030177185
210 => 0.015338023056253
211 => 0.015258317053107
212 => 0.015524762271433
213 => 0.015800505041547
214 => 0.016194829587192
215 => 0.016297920625219
216 => 0.016468326190877
217 => 0.016643729493252
218 => 0.016700064306723
219 => 0.016807624945305
220 => 0.016807058047647
221 => 0.01713119927168
222 => 0.017488737079608
223 => 0.017623699325081
224 => 0.017934037566686
225 => 0.017402594203487
226 => 0.017805700099255
227 => 0.018169311707632
228 => 0.017735798958178
301 => 0.018333295287784
302 => 0.018356494716307
303 => 0.018706778543372
304 => 0.01835169877838
305 => 0.018140853547383
306 => 0.018749555829004
307 => 0.019044087689138
308 => 0.018955372295886
309 => 0.018280243772818
310 => 0.017887290014767
311 => 0.016858854234831
312 => 0.018077080841285
313 => 0.018670443485132
314 => 0.018278707106916
315 => 0.018476276150144
316 => 0.019554148788017
317 => 0.019964532901435
318 => 0.019879175874645
319 => 0.019893599807076
320 => 0.020115035625678
321 => 0.021097003992289
322 => 0.020508585785167
323 => 0.020958409456902
324 => 0.021196994310431
325 => 0.021418605218866
326 => 0.020874398868595
327 => 0.020166394402872
328 => 0.019942139668572
329 => 0.018239756644383
330 => 0.018151140214899
331 => 0.018101397127677
401 => 0.017787773999042
402 => 0.01754135212854
403 => 0.01734538830806
404 => 0.016831120723368
405 => 0.017004670936718
406 => 0.016185035742707
407 => 0.016709409293748
408 => 0.015401251733321
409 => 0.016490724221756
410 => 0.015897773878536
411 => 0.01629592408666
412 => 0.016294534978092
413 => 0.015561414211298
414 => 0.015138565452851
415 => 0.015408021139253
416 => 0.015696899024495
417 => 0.015743768489474
418 => 0.016118306208175
419 => 0.016222831634803
420 => 0.015906114712294
421 => 0.015374143075539
422 => 0.015497707953776
423 => 0.015136061414538
424 => 0.014502289765055
425 => 0.014957475628305
426 => 0.015112896095128
427 => 0.015181538627386
428 => 0.014558296999286
429 => 0.014362460948502
430 => 0.014258199478289
501 => 0.015293690407685
502 => 0.015350416938286
503 => 0.015060195987408
504 => 0.016372022205253
505 => 0.016075115530171
506 => 0.01640683303014
507 => 0.015486495736222
508 => 0.015521653860248
509 => 0.015085951436248
510 => 0.015329915680042
511 => 0.015157489615863
512 => 0.015310205780045
513 => 0.015401743219183
514 => 0.015837374148703
515 => 0.016495698427208
516 => 0.015772305414844
517 => 0.015457112720178
518 => 0.015652656495237
519 => 0.016173415336679
520 => 0.016962391638617
521 => 0.016495301788241
522 => 0.016702588332138
523 => 0.016747871220443
524 => 0.016403456457382
525 => 0.016975090702199
526 => 0.017281434137944
527 => 0.017595679114177
528 => 0.017868529222095
529 => 0.017470162760274
530 => 0.017896471978012
531 => 0.017552942002223
601 => 0.017244760100464
602 => 0.017245227485197
603 => 0.017051900476404
604 => 0.016677305036097
605 => 0.01660822388958
606 => 0.016967592737752
607 => 0.017255772521629
608 => 0.017279508388917
609 => 0.017439059524484
610 => 0.017533480243005
611 => 0.018458931643251
612 => 0.018831155852166
613 => 0.019286304568983
614 => 0.01946361064496
615 => 0.019997238365902
616 => 0.019566290642117
617 => 0.019473052391287
618 => 0.018178646088577
619 => 0.018390605048132
620 => 0.018729971793377
621 => 0.01818424212121
622 => 0.018530381988545
623 => 0.018598717330601
624 => 0.018165698435776
625 => 0.018396992537144
626 => 0.017782743977832
627 => 0.016509087367253
628 => 0.0169765086461
629 => 0.017320688039633
630 => 0.016829501608049
701 => 0.017709934275124
702 => 0.017195603686838
703 => 0.017032585582573
704 => 0.016396593837687
705 => 0.016696757459706
706 => 0.017102733056416
707 => 0.016851887337378
708 => 0.017372429869056
709 => 0.018109656917534
710 => 0.018635048814909
711 => 0.018675381880972
712 => 0.018337590089483
713 => 0.018878903591103
714 => 0.018882846468997
715 => 0.018272242627839
716 => 0.017898251174987
717 => 0.017813279530014
718 => 0.018025555358829
719 => 0.018283297403289
720 => 0.018689684770646
721 => 0.01893525614555
722 => 0.019575576050304
723 => 0.01974882825712
724 => 0.019939179905624
725 => 0.0201935484103
726 => 0.020498983018909
727 => 0.019830709483674
728 => 0.019857261237047
729 => 0.019234974173913
730 => 0.018569971201963
731 => 0.019074625563882
801 => 0.019734394010736
802 => 0.019583042400048
803 => 0.019566012252013
804 => 0.019594652237239
805 => 0.019480538065462
806 => 0.018964403895784
807 => 0.018705204546942
808 => 0.019039637835754
809 => 0.019217374244845
810 => 0.0194930279151
811 => 0.019459047781898
812 => 0.020169102033433
813 => 0.020445007644653
814 => 0.020374419182636
815 => 0.020387409158453
816 => 0.020886923088598
817 => 0.021442485311794
818 => 0.021962842646709
819 => 0.022492172477653
820 => 0.021854044706356
821 => 0.02153004277834
822 => 0.02186433006404
823 => 0.021686952524814
824 => 0.022706216478806
825 => 0.022776788103515
826 => 0.023795978353122
827 => 0.024763311262916
828 => 0.024155746793843
829 => 0.024728652722874
830 => 0.025348297194827
831 => 0.026543691914916
901 => 0.026141125027683
902 => 0.02583276510109
903 => 0.025541366460444
904 => 0.026147720773397
905 => 0.026927785910264
906 => 0.027095804469374
907 => 0.027368058723162
908 => 0.02708181666497
909 => 0.027426563695533
910 => 0.028643672202944
911 => 0.028314798740528
912 => 0.027847745554849
913 => 0.028808535829106
914 => 0.029156242094382
915 => 0.031596626759274
916 => 0.034677713205962
917 => 0.033402123185528
918 => 0.032610323296813
919 => 0.032796415052406
920 => 0.033921523521378
921 => 0.034282872652454
922 => 0.033300601149674
923 => 0.033647556050379
924 => 0.035559311665118
925 => 0.036584907215961
926 => 0.035192010702056
927 => 0.031349064463269
928 => 0.027805692525619
929 => 0.028745554323601
930 => 0.028639003163017
1001 => 0.030692946074684
1002 => 0.028306955217215
1003 => 0.02834712918404
1004 => 0.030443545459956
1005 => 0.029884257539216
1006 => 0.0289782827358
1007 => 0.027812307144295
1008 => 0.025656893423709
1009 => 0.023747783383228
1010 => 0.027491987814396
1011 => 0.02733053091093
1012 => 0.027096717388139
1013 => 0.027617044081845
1014 => 0.030143602809173
1015 => 0.030085357452836
1016 => 0.029714830212859
1017 => 0.029995871858704
1018 => 0.028929014776467
1019 => 0.029203968138444
1020 => 0.0278051312374
1021 => 0.028437463937261
1022 => 0.028976338920766
1023 => 0.029084526051885
1024 => 0.029328277182469
1025 => 0.027245450459462
1026 => 0.028180578509512
1027 => 0.028729878629268
1028 => 0.026248120704503
1029 => 0.028680822254555
1030 => 0.027209193080086
1031 => 0.026709700035143
1101 => 0.027382201616954
1102 => 0.027120127096493
1103 => 0.026894810813333
1104 => 0.026769080455904
1105 => 0.027262891396295
1106 => 0.027239854525694
1107 => 0.026431883982641
1108 => 0.02537791934632
1109 => 0.025731664473479
1110 => 0.025603145552404
1111 => 0.025137376403157
1112 => 0.025451248572568
1113 => 0.024069114385552
1114 => 0.021691224353875
1115 => 0.023262131345542
1116 => 0.023201653135181
1117 => 0.023171157279048
1118 => 0.024351650466606
1119 => 0.024238173285234
1120 => 0.024032211089872
1121 => 0.025133593745922
1122 => 0.024731574260777
1123 => 0.025970503586291
1124 => 0.026786542569
1125 => 0.026579568686889
1126 => 0.027347057294385
1127 => 0.025739814046744
1128 => 0.026273675782204
1129 => 0.026383703945982
1130 => 0.025120002854909
1201 => 0.024256739555503
1202 => 0.024199169735354
1203 => 0.022702390139194
1204 => 0.02350195771788
1205 => 0.024205544098769
1206 => 0.023868580822832
1207 => 0.023761908316162
1208 => 0.024306875018296
1209 => 0.024349223598376
1210 => 0.023383671484651
1211 => 0.023584440344153
1212 => 0.024421679863323
1213 => 0.023563344056406
1214 => 0.021895737791923
1215 => 0.02148214838187
1216 => 0.021426967930604
1217 => 0.020305280648353
1218 => 0.021509786403905
1219 => 0.020983987362859
1220 => 0.022644980233483
1221 => 0.021696230013866
1222 => 0.021655331288141
1223 => 0.02159350686567
1224 => 0.020628024285518
1225 => 0.020839403610952
1226 => 0.021542060682676
1227 => 0.021792776641866
1228 => 0.021766624913267
1229 => 0.021538617279692
1230 => 0.021642998006755
1231 => 0.021306751316229
]
'min_raw' => 0.011764897641974
'max_raw' => 0.036584907215961
'avg_raw' => 0.024174902428968
'max_pct' => '1362.43%'
'is_grow' => true
'min' => '$0.011764'
'max' => '$0.036584'
'avg' => '$0.024174'
'bar_min_pct' => 62.236615494192
'bar_max_pct' => 64.829887174949
'min_diff' => 0.0067020749196349
'max_diff' => 0.022849957035601
'year' => 2033
]
8 => [
'items' => [
101 => 0.021188015611435
102 => 0.020813253066275
103 => 0.020262455655687
104 => 0.020339047413866
105 => 0.019247773619508
106 => 0.018653189738057
107 => 0.018488616756161
108 => 0.018268542886792
109 => 0.018513474685301
110 => 0.019244682177959
111 => 0.01836269080749
112 => 0.016850578467321
113 => 0.016941458995479
114 => 0.01714564055958
115 => 0.016765149565675
116 => 0.016405046772132
117 => 0.016718126935054
118 => 0.0160774250027
119 => 0.017223066327115
120 => 0.017192079939912
121 => 0.01761910417967
122 => 0.01788613120021
123 => 0.01727072036889
124 => 0.01711594620906
125 => 0.017204112604593
126 => 0.01574691847952
127 => 0.01750002033135
128 => 0.017515181228964
129 => 0.017385364419147
130 => 0.0183188370343
131 => 0.020288755409681
201 => 0.01954759287708
202 => 0.0192605923427
203 => 0.018715004117049
204 => 0.019441968033906
205 => 0.019386148547495
206 => 0.019133711661033
207 => 0.01898103704445
208 => 0.019262344706764
209 => 0.018946179911995
210 => 0.018889388027227
211 => 0.018545290995714
212 => 0.018422464010881
213 => 0.018331527801193
214 => 0.018231415969535
215 => 0.018452237723859
216 => 0.01795182657704
217 => 0.017348379789886
218 => 0.017298209718919
219 => 0.017436733695857
220 => 0.017375447147959
221 => 0.017297916302506
222 => 0.017149888804267
223 => 0.017105972207647
224 => 0.017248679841359
225 => 0.01708757124327
226 => 0.01732529575579
227 => 0.017260647842282
228 => 0.016899529852628
301 => 0.016449443134516
302 => 0.016445436418636
303 => 0.016348465973509
304 => 0.016224959532036
305 => 0.016190602865462
306 => 0.016691760196984
307 => 0.017729140874858
308 => 0.017525478225376
309 => 0.017672645361815
310 => 0.018396562016426
311 => 0.018626673351993
312 => 0.018463345776493
313 => 0.018239772917543
314 => 0.018249608988685
315 => 0.019013625127826
316 => 0.019061275877263
317 => 0.019181673948376
318 => 0.019336419494247
319 => 0.018489699612094
320 => 0.01820972855838
321 => 0.018077062740927
322 => 0.017668503371307
323 => 0.018109099624209
324 => 0.017852383055856
325 => 0.017887022891613
326 => 0.017864463653133
327 => 0.017876782522792
328 => 0.017222746097017
329 => 0.017461042595427
330 => 0.017064828448454
331 => 0.016534342182782
401 => 0.016532563806807
402 => 0.016662399568791
403 => 0.016585168177089
404 => 0.01637734048782
405 => 0.016406861430162
406 => 0.016148226911854
407 => 0.016438264343414
408 => 0.016446581579147
409 => 0.016334901369551
410 => 0.016781744050321
411 => 0.016964815861222
412 => 0.016891305554844
413 => 0.016959658182163
414 => 0.017533941327944
415 => 0.017627574538436
416 => 0.017669160225475
417 => 0.017613440913891
418 => 0.016970155023841
419 => 0.016998687488528
420 => 0.016789335194246
421 => 0.016612454566578
422 => 0.016619528864068
423 => 0.016710468499561
424 => 0.017107607221298
425 => 0.017943362248587
426 => 0.017975078540944
427 => 0.01801351961251
428 => 0.017857160455517
429 => 0.017810001037612
430 => 0.017872216482707
501 => 0.018186082129045
502 => 0.018993429785118
503 => 0.018708059202525
504 => 0.018476048476819
505 => 0.018679584432906
506 => 0.018648251667834
507 => 0.018383771598446
508 => 0.018376348523776
509 => 0.017868726711228
510 => 0.017681070485118
511 => 0.017524250896756
512 => 0.017353008000143
513 => 0.017251489470918
514 => 0.017407468071155
515 => 0.017443142222514
516 => 0.017102092287055
517 => 0.017055608441075
518 => 0.017334117180445
519 => 0.017211555868101
520 => 0.017337613217221
521 => 0.017366859603517
522 => 0.017362150261722
523 => 0.017234182175557
524 => 0.017315745217615
525 => 0.017122824308035
526 => 0.016913051794651
527 => 0.016779230000401
528 => 0.016662452736032
529 => 0.016727247549438
530 => 0.016496265870712
531 => 0.016422370182944
601 => 0.017288113494192
602 => 0.01792764738652
603 => 0.017918348310443
604 => 0.017861742576348
605 => 0.017777637937537
606 => 0.018179929350861
607 => 0.018039779066529
608 => 0.018141750108328
609 => 0.018167706018177
610 => 0.01824626673987
611 => 0.018274345445353
612 => 0.018189472095469
613 => 0.017904626766849
614 => 0.017194819290211
615 => 0.016864401993747
616 => 0.016755358782379
617 => 0.016759322296009
618 => 0.016649990896171
619 => 0.016682193893313
620 => 0.01663879200796
621 => 0.016556599337146
622 => 0.016722172383629
623 => 0.016741253134816
624 => 0.016702606407316
625 => 0.016711709110674
626 => 0.016391730713211
627 => 0.016416057975813
628 => 0.016280600686283
629 => 0.016255204077458
630 => 0.01591277984514
701 => 0.015306125682403
702 => 0.015642270977904
703 => 0.015236254730121
704 => 0.015082490224935
705 => 0.015810387477197
706 => 0.015737326781797
707 => 0.015612278629993
708 => 0.015427306351157
709 => 0.015358698333641
710 => 0.014941857737879
711 => 0.014917228571723
712 => 0.015123826026626
713 => 0.015028488409772
714 => 0.014894598288531
715 => 0.01440966184162
716 => 0.013864432718352
717 => 0.013880889758395
718 => 0.014054316998158
719 => 0.014558580087619
720 => 0.014361555774727
721 => 0.01421861237513
722 => 0.014191843373248
723 => 0.014526913476499
724 => 0.015001107871956
725 => 0.015223589272803
726 => 0.015003116961424
727 => 0.014749850241185
728 => 0.014765265412921
729 => 0.014867815644362
730 => 0.014878592223704
731 => 0.014713741625068
801 => 0.014760146102966
802 => 0.014689653457724
803 => 0.014257040223994
804 => 0.014249215622428
805 => 0.01414304535804
806 => 0.014139830564629
807 => 0.013959208459491
808 => 0.013933938178401
809 => 0.013575302025672
810 => 0.013811357427448
811 => 0.013653023857401
812 => 0.013414377820227
813 => 0.013373235153467
814 => 0.013371998355223
815 => 0.013617034475124
816 => 0.01380849403772
817 => 0.013655778137641
818 => 0.013621007687466
819 => 0.013992265128417
820 => 0.013945019234969
821 => 0.013904104595947
822 => 0.014958648964852
823 => 0.01412389480974
824 => 0.01375989435201
825 => 0.013309374663756
826 => 0.013456066145969
827 => 0.013486976196618
828 => 0.012403557558645
829 => 0.011964014752151
830 => 0.011813180224784
831 => 0.011726372821797
901 => 0.011765932045397
902 => 0.011370291966323
903 => 0.011636168642743
904 => 0.011293577776889
905 => 0.011236141303341
906 => 0.011848736210353
907 => 0.011933975212937
908 => 0.011570319146234
909 => 0.011803845211627
910 => 0.01171916541406
911 => 0.011299450513989
912 => 0.01128342049202
913 => 0.011072822308856
914 => 0.010743276932048
915 => 0.010592665851964
916 => 0.010514226293791
917 => 0.01054659198425
918 => 0.010530226900747
919 => 0.010423433661125
920 => 0.010536348164235
921 => 0.010247898268283
922 => 0.010133035195517
923 => 0.010081154210351
924 => 0.0098251383251379
925 => 0.010232573449293
926 => 0.010312843301484
927 => 0.010393271310081
928 => 0.01109334221438
929 => 0.011058368650381
930 => 0.011374512636115
1001 => 0.01136222786218
1002 => 0.011272058476256
1003 => 0.010891648669185
1004 => 0.011043273238131
1005 => 0.010576596382606
1006 => 0.010926262413707
1007 => 0.010766689439515
1008 => 0.010872310630617
1009 => 0.010682394205537
1010 => 0.010787501796633
1011 => 0.010331878261254
1012 => 0.0099064234147129
1013 => 0.010077638864762
1014 => 0.010263769639828
1015 => 0.010667348585409
1016 => 0.010426980294875
1017 => 0.010513425821482
1018 => 0.010223847778154
1019 => 0.0096263655608881
1020 => 0.0096297472453515
1021 => 0.0095378376230828
1022 => 0.0094584142904181
1023 => 0.01045458948453
1024 => 0.010330699351943
1025 => 0.010133296640005
1026 => 0.010397528014406
1027 => 0.010467394983713
1028 => 0.010469383998108
1029 => 0.010662160388072
1030 => 0.010765045181953
1031 => 0.010783179072803
1101 => 0.011086516887621
1102 => 0.011188191722025
1103 => 0.011606975975376
1104 => 0.010756316126008
1105 => 0.010738797346203
1106 => 0.010401246291715
1107 => 0.010187166076487
1108 => 0.010415904547205
1109 => 0.010618535606346
1110 => 0.010407542603554
1111 => 0.010435093835413
1112 => 0.010151852967927
1113 => 0.010253098250332
1114 => 0.010340304326751
1115 => 0.010292154257089
1116 => 0.010220071272314
1117 => 0.01060192217027
1118 => 0.010580376646122
1119 => 0.010935964981013
1120 => 0.011213171516426
1121 => 0.011709975184482
1122 => 0.011191534657905
1123 => 0.011172640624502
1124 => 0.011357332831714
1125 => 0.01118816344661
1126 => 0.011295072658467
1127 => 0.011692750457642
1128 => 0.011701152762886
1129 => 0.011560403324289
1130 => 0.011551838708159
1201 => 0.011578871177471
1202 => 0.01173720119458
1203 => 0.011681875821612
1204 => 0.011745899743878
1205 => 0.01182596263904
1206 => 0.012157136719394
1207 => 0.012236981668983
1208 => 0.012042999836342
1209 => 0.012060514223907
1210 => 0.011987959693579
1211 => 0.011917872926388
1212 => 0.012075417743683
1213 => 0.012363333993842
1214 => 0.012361542881793
1215 => 0.012428333855538
1216 => 0.012469944078854
1217 => 0.012291322539834
1218 => 0.012175046486028
1219 => 0.012219634123895
1220 => 0.012290930727836
1221 => 0.012196513596148
1222 => 0.0116137273211
1223 => 0.011790507448418
1224 => 0.011761082591126
1225 => 0.011719178016156
1226 => 0.011896931801175
1227 => 0.011879787014977
1228 => 0.011366234105463
1229 => 0.011399110096512
1230 => 0.011368233403367
1231 => 0.011468002315694
]
'min_raw' => 0.0094584142904181
'max_raw' => 0.021188015611435
'avg_raw' => 0.015323214950926
'max_pct' => '746.96%'
'is_grow' => true
'min' => '$0.009458'
'max' => '$0.021188'
'avg' => '$0.015323'
'bar_min_pct' => 59.837652853322
'bar_max_pct' => 58.588675081881
'min_diff' => -0.0023064833515563
'max_diff' => -0.015396891604527
'year' => 2034
]
9 => [
'items' => [
101 => 0.011182775597931
102 => 0.011270509415284
103 => 0.011325535243074
104 => 0.011357945878371
105 => 0.011475035317243
106 => 0.011461296223032
107 => 0.011474181275856
108 => 0.011647794003238
109 => 0.012525867601642
110 => 0.012573659210243
111 => 0.012338315850532
112 => 0.012432330880794
113 => 0.012251842581518
114 => 0.012373005585989
115 => 0.012455902236441
116 => 0.012081308213157
117 => 0.012059127186194
118 => 0.011877893947503
119 => 0.0119752784244
120 => 0.011820332719466
121 => 0.011858350975686
122 => 0.011752048616922
123 => 0.011943371698108
124 => 0.012157300631476
125 => 0.012211347528354
126 => 0.01206917341132
127 => 0.011966229980856
128 => 0.011785495228635
129 => 0.012086061149515
130 => 0.01217395578436
131 => 0.012085599476416
201 => 0.012065125389241
202 => 0.012026327031042
203 => 0.012073356644345
204 => 0.012173477091302
205 => 0.012126262137452
206 => 0.01215744844629
207 => 0.012038598396179
208 => 0.012291381670996
209 => 0.012692862347014
210 => 0.012694153173036
211 => 0.012646937964679
212 => 0.012627618518685
213 => 0.012676064187718
214 => 0.012702343975823
215 => 0.012859008386058
216 => 0.013027115540026
217 => 0.013811598276696
218 => 0.013591318663397
219 => 0.014287358416458
220 => 0.014837835491679
221 => 0.015002899497092
222 => 0.014851048378973
223 => 0.014331573906725
224 => 0.014306086010832
225 => 0.015082400188837
226 => 0.014863055876109
227 => 0.014836965568057
228 => 0.014559408770664
301 => 0.014723479214002
302 => 0.014687594601275
303 => 0.014630948984552
304 => 0.014943983961194
305 => 0.015529957492643
306 => 0.015438628022542
307 => 0.015370454809763
308 => 0.015071739636292
309 => 0.015251632891171
310 => 0.015187576348737
311 => 0.01546280390632
312 => 0.015299765198245
313 => 0.014861394127209
314 => 0.014931206165161
315 => 0.014920654216067
316 => 0.015137812580706
317 => 0.015072627029843
318 => 0.01490792569107
319 => 0.015527954698816
320 => 0.015487693463836
321 => 0.015544774690038
322 => 0.015569903611108
323 => 0.015947304341986
324 => 0.016101913345951
325 => 0.016137012296662
326 => 0.016283878892539
327 => 0.016133358121965
328 => 0.016735548523753
329 => 0.017135970002159
330 => 0.017601080154827
331 => 0.0182807310977
401 => 0.018536286139342
402 => 0.018490122408454
403 => 0.019005425996591
404 => 0.019931415089918
405 => 0.018677291279257
406 => 0.019997886697133
407 => 0.019579801434841
408 => 0.018588528798978
409 => 0.018524702527566
410 => 0.019196003865484
411 => 0.020684885622626
412 => 0.020311937629219
413 => 0.020685495631939
414 => 0.020249720379065
415 => 0.020228080464758
416 => 0.020664331000575
417 => 0.021683654156292
418 => 0.021199411933768
419 => 0.020505131966716
420 => 0.021017777490195
421 => 0.020573676494654
422 => 0.019572992655658
423 => 0.020311652442917
424 => 0.019817731678997
425 => 0.019961884016181
426 => 0.021000031996773
427 => 0.020875119285149
428 => 0.021036767900596
429 => 0.020751462325413
430 => 0.020484941929633
501 => 0.019987461818845
502 => 0.019840182483513
503 => 0.019880885193244
504 => 0.019840162313272
505 => 0.019561826763364
506 => 0.019501720227862
507 => 0.019401540035364
508 => 0.019432590066021
509 => 0.019244221995377
510 => 0.019599711463513
511 => 0.019665693441361
512 => 0.019924389030909
513 => 0.019951247665206
514 => 0.020671711199796
515 => 0.020274891991842
516 => 0.02054111257626
517 => 0.020517299301424
518 => 0.018610012682799
519 => 0.018872819950713
520 => 0.019281665586124
521 => 0.019097481181549
522 => 0.018837087525992
523 => 0.018626805687706
524 => 0.01830820720028
525 => 0.01875662845319
526 => 0.019346254716482
527 => 0.019966201560275
528 => 0.020711027072565
529 => 0.020544790688947
530 => 0.019952277565412
531 => 0.019978857271303
601 => 0.02014316255439
602 => 0.019930372284083
603 => 0.01986761627921
604 => 0.020134540843004
605 => 0.020136379005776
606 => 0.019891538083225
607 => 0.019619442203225
608 => 0.019618302111552
609 => 0.019569885277841
610 => 0.020258333626224
611 => 0.020636910607855
612 => 0.020680313848692
613 => 0.020633989223928
614 => 0.020651817733441
615 => 0.020431532129204
616 => 0.020935039696823
617 => 0.021397108032608
618 => 0.021273263847967
619 => 0.021087603809703
620 => 0.020939716646627
621 => 0.021238426332268
622 => 0.021225125260179
623 => 0.021393072268794
624 => 0.021385453222375
625 => 0.021328978960184
626 => 0.021273265864841
627 => 0.021494161990352
628 => 0.021430547453688
629 => 0.021366834106078
630 => 0.02123904723342
701 => 0.02125641559173
702 => 0.021070787610289
703 => 0.020984907612315
704 => 0.019693478497727
705 => 0.019348366439646
706 => 0.019456945718522
707 => 0.019492692836388
708 => 0.019342499626438
709 => 0.019557838108036
710 => 0.019524277833779
711 => 0.01965484122881
712 => 0.019573270887998
713 => 0.019576618563238
714 => 0.019816499542935
715 => 0.019886138011868
716 => 0.019850719324518
717 => 0.019875525359056
718 => 0.02044716995503
719 => 0.020365900373648
720 => 0.020322727528301
721 => 0.020334686701511
722 => 0.02048075415198
723 => 0.020521645063125
724 => 0.020348387399253
725 => 0.020430096715125
726 => 0.020778004611655
727 => 0.020899752685559
728 => 0.021288314095069
729 => 0.021123246302181
730 => 0.021426235379994
731 => 0.022357520508604
801 => 0.023101495509366
802 => 0.022417305352598
803 => 0.023783520696853
804 => 0.024847315314307
805 => 0.024806485105046
806 => 0.02462098790748
807 => 0.023409886017952
808 => 0.022295412002697
809 => 0.023227716839524
810 => 0.023230093476284
811 => 0.02315000766398
812 => 0.02265260156187
813 => 0.023132699009817
814 => 0.023170807401777
815 => 0.023149476836118
816 => 0.022768116743861
817 => 0.02218585037011
818 => 0.022299623825792
819 => 0.022485987067115
820 => 0.022133162571846
821 => 0.022020413767217
822 => 0.02223003524636
823 => 0.022905479328526
824 => 0.022777790537373
825 => 0.022774456067006
826 => 0.02332076286403
827 => 0.022929725097746
828 => 0.022301058873422
829 => 0.022142312360691
830 => 0.021578869184961
831 => 0.021968041393353
901 => 0.021982047008304
902 => 0.021768901367011
903 => 0.0223183544675
904 => 0.022313291160449
905 => 0.022834915104062
906 => 0.023832064171244
907 => 0.023537158125353
908 => 0.023194214479668
909 => 0.02323150196275
910 => 0.023640453618807
911 => 0.023393192112096
912 => 0.023482109073878
913 => 0.023640319032336
914 => 0.023735771028405
915 => 0.023217767889438
916 => 0.02309699657879
917 => 0.022849940862175
918 => 0.022785488637224
919 => 0.02298671036342
920 => 0.022933695547836
921 => 0.021980869890599
922 => 0.021881294307946
923 => 0.021884348148905
924 => 0.021633960611763
925 => 0.021252059517727
926 => 0.022255672790725
927 => 0.022175068599344
928 => 0.022086087810329
929 => 0.022096987449266
930 => 0.022532621955465
1001 => 0.022279931941799
1002 => 0.022951749758207
1003 => 0.022813644211846
1004 => 0.02267199677934
1005 => 0.022652416789482
1006 => 0.022597894612758
1007 => 0.022410917781964
1008 => 0.022185132023216
1009 => 0.022036048708062
1010 => 0.02032709011206
1011 => 0.020644262886923
1012 => 0.021009141253195
1013 => 0.021135095803074
1014 => 0.020919641829717
1015 => 0.02241942521804
1016 => 0.022693450095359
1017 => 0.021863410867759
1018 => 0.021708144418554
1019 => 0.022429604460601
1020 => 0.021994475860343
1021 => 0.022190414242396
1022 => 0.021766902632963
1023 => 0.022627445526798
1024 => 0.022620889631751
1025 => 0.022286119009806
1026 => 0.022569064847063
1027 => 0.022519896044885
1028 => 0.022141940837213
1029 => 0.022639427381028
1030 => 0.022639674128147
1031 => 0.022317464683066
1101 => 0.021941194591929
1102 => 0.021873926386737
1103 => 0.021823248830336
1104 => 0.022177950670112
1105 => 0.022495975230532
1106 => 0.023087740092498
1107 => 0.023236523838782
1108 => 0.023817236705626
1109 => 0.023471450467817
1110 => 0.023624733028356
1111 => 0.023791142930964
1112 => 0.023870925957795
1113 => 0.023740923796966
1114 => 0.024643009910127
1115 => 0.024719173617282
1116 => 0.024744710649477
1117 => 0.02444053228765
1118 => 0.024710713866785
1119 => 0.024584304853381
1120 => 0.024913185988822
1121 => 0.024964758750224
1122 => 0.024921078456071
1123 => 0.024937448464561
1124 => 0.024167677105874
1125 => 0.024127760400058
1126 => 0.023583493283906
1127 => 0.023805286156757
1128 => 0.023390655011771
1129 => 0.02352213881902
1130 => 0.023580095628432
1201 => 0.023549822280215
1202 => 0.023817825993013
1203 => 0.023589968087593
1204 => 0.022988613611883
1205 => 0.022387095297548
1206 => 0.022379543725098
1207 => 0.022221174570614
1208 => 0.022106702678679
1209 => 0.022128754026174
1210 => 0.022206465850949
1211 => 0.022102185926151
1212 => 0.022124439335233
1213 => 0.022493994199687
1214 => 0.022568105792208
1215 => 0.022316245643552
1216 => 0.021304990803449
1217 => 0.021056826329147
1218 => 0.02123520203196
1219 => 0.021149949934882
1220 => 0.017069660283362
1221 => 0.018028263813195
1222 => 0.017458694146868
1223 => 0.017721178053752
1224 => 0.017139794913783
1225 => 0.017417261421077
1226 => 0.017366023488634
1227 => 0.018907429597465
1228 => 0.01888336266121
1229 => 0.018894882230001
1230 => 0.018345023197523
1231 => 0.019220963566561
]
'min_raw' => 0.011182775597931
'max_raw' => 0.024964758750224
'avg_raw' => 0.018073767174078
'max_pct' => '897.93%'
'is_grow' => true
'min' => '$0.011182'
'max' => '$0.024964'
'avg' => '$0.018073'
'bar_min_pct' => 61.631153054958
'bar_max_pct' => 60.119598047091
'min_diff' => 0.001724361307513
'max_diff' => 0.0037767431387896
'year' => 2035
]
10 => [
'items' => [
101 => 0.019652483290146
102 => 0.019572620473836
103 => 0.019592720224124
104 => 0.019247339920511
105 => 0.018898226266304
106 => 0.018511005495583
107 => 0.019230413825649
108 => 0.019150427900056
109 => 0.01933388683534
110 => 0.019800474561757
111 => 0.019869181376867
112 => 0.019961524033129
113 => 0.019928425764257
114 => 0.020716960809417
115 => 0.020621464012526
116 => 0.020851583816729
117 => 0.020378209920252
118 => 0.019842542423326
119 => 0.019944355302202
120 => 0.019934549903239
121 => 0.019809715920324
122 => 0.019697021382253
123 => 0.019509416727855
124 => 0.020103025614637
125 => 0.020078926177891
126 => 0.020469068046281
127 => 0.020400106681407
128 => 0.01993956580907
129 => 0.019956014116423
130 => 0.020066636888155
131 => 0.020449503564188
201 => 0.020563164461186
202 => 0.020510512205093
203 => 0.020635136189833
204 => 0.020733633906044
205 => 0.020647505986492
206 => 0.021866895699634
207 => 0.021360520075183
208 => 0.021607324031202
209 => 0.021666185320459
210 => 0.021515413365746
211 => 0.021548110403985
212 => 0.021597637507506
213 => 0.021898356381686
214 => 0.022687529721241
215 => 0.023037049221245
216 => 0.024088595881997
217 => 0.023008026492316
218 => 0.022943909976573
219 => 0.023133325283842
220 => 0.023750694491221
221 => 0.024251014247262
222 => 0.024416999174479
223 => 0.024438936822724
224 => 0.024750335580653
225 => 0.024928823541456
226 => 0.02471252358084
227 => 0.024529232011769
228 => 0.023872704362341
229 => 0.023948699225427
301 => 0.024472228471615
302 => 0.025211744367574
303 => 0.025846325939822
304 => 0.025624117590621
305 => 0.027319410440374
306 => 0.027487491801777
307 => 0.027464268392352
308 => 0.027847182747488
309 => 0.027087175731696
310 => 0.026762258008003
311 => 0.02456886172945
312 => 0.025185116616251
313 => 0.026080879285598
314 => 0.025962321737373
315 => 0.025311794943088
316 => 0.025845832456914
317 => 0.025669262953946
318 => 0.02552999526108
319 => 0.026168007560471
320 => 0.02546648682919
321 => 0.026073881079668
322 => 0.025294891670741
323 => 0.025625132619643
324 => 0.025437671885089
325 => 0.025558981954669
326 => 0.024849805766675
327 => 0.025232460023438
328 => 0.024833886091543
329 => 0.024833697115603
330 => 0.024824898573966
331 => 0.025293819037292
401 => 0.025309110516767
402 => 0.024962577585869
403 => 0.024912636776665
404 => 0.02509729412333
405 => 0.024881108732221
406 => 0.024982260516066
407 => 0.024884172516708
408 => 0.024862090842004
409 => 0.024686140301069
410 => 0.024610335970173
411 => 0.024640060801554
412 => 0.024538594627849
413 => 0.024477457588
414 => 0.024812736877943
415 => 0.024633610678454
416 => 0.02478528321884
417 => 0.02461243321647
418 => 0.024013259801095
419 => 0.023668668833768
420 => 0.022536885795529
421 => 0.022857858061202
422 => 0.023070663005412
423 => 0.02300033097262
424 => 0.023151431393941
425 => 0.023160707732623
426 => 0.023111583445365
427 => 0.023054703813932
428 => 0.023027017954991
429 => 0.023233365664938
430 => 0.023353157455907
501 => 0.023092020828526
502 => 0.023030840170421
503 => 0.023294863718451
504 => 0.023455917930228
505 => 0.024645051741447
506 => 0.024556956867861
507 => 0.024778057712817
508 => 0.024753165150744
509 => 0.024984914060386
510 => 0.025363725583253
511 => 0.024593495839896
512 => 0.024727181090802
513 => 0.024694404554524
514 => 0.025052250183147
515 => 0.025053367338139
516 => 0.024838821008065
517 => 0.024955130054215
518 => 0.024890209535426
519 => 0.025007529687412
520 => 0.024555780307115
521 => 0.025105962288985
522 => 0.025417880019761
523 => 0.025422210997756
524 => 0.025570057526612
525 => 0.025720278162623
526 => 0.026008613591986
527 => 0.025712236643992
528 => 0.025179083366266
529 => 0.025217575310843
530 => 0.024904987739185
531 => 0.024910242392738
601 => 0.024882192640257
602 => 0.02496637205894
603 => 0.024574252955696
604 => 0.024666282525471
605 => 0.024537440588862
606 => 0.024726901013595
607 => 0.024523072915513
608 => 0.024694388748685
609 => 0.024768322983073
610 => 0.025041141899653
611 => 0.024482777339711
612 => 0.023344234204033
613 => 0.023583569774654
614 => 0.023229573666302
615 => 0.023262337353888
616 => 0.023328525217114
617 => 0.023113988697077
618 => 0.023154915504277
619 => 0.023153453310726
620 => 0.023140852916647
621 => 0.023085043681992
622 => 0.023004109250221
623 => 0.023326527116092
624 => 0.023381312194227
625 => 0.023503092636488
626 => 0.023865428628193
627 => 0.02382922271815
628 => 0.023888276059598
629 => 0.023759362946788
630 => 0.02326831726346
701 => 0.023294983406556
702 => 0.022962456174844
703 => 0.02349458916755
704 => 0.023368573051065
705 => 0.023287329640983
706 => 0.023265161623828
707 => 0.023628395776372
708 => 0.023737081127811
709 => 0.023669355710397
710 => 0.023530448903415
711 => 0.023797191036932
712 => 0.023868559978914
713 => 0.023884536853039
714 => 0.024357152770901
715 => 0.023910950832739
716 => 0.024018356074121
717 => 0.024856301107199
718 => 0.024096400590707
719 => 0.024498936842097
720 => 0.024479234787289
721 => 0.024685158712416
722 => 0.024462343014959
723 => 0.024465105082572
724 => 0.024647951577589
725 => 0.024391176651876
726 => 0.024327595569236
727 => 0.024239758758944
728 => 0.02443154722077
729 => 0.024546515729789
730 => 0.025473077477414
731 => 0.026071678622729
801 => 0.026045691768313
802 => 0.026283162972325
803 => 0.02617618001993
804 => 0.025830703845972
805 => 0.026420389548588
806 => 0.026233788318783
807 => 0.026249171497447
808 => 0.026248598934769
809 => 0.026372672439627
810 => 0.026284754990265
811 => 0.026111460673033
812 => 0.026226501528119
813 => 0.026568131739867
814 => 0.027628562399628
815 => 0.028221993445667
816 => 0.027592837105522
817 => 0.028026820724215
818 => 0.027766585197174
819 => 0.027719292660574
820 => 0.027991866444251
821 => 0.028264917332253
822 => 0.028247525171119
823 => 0.028049304247747
824 => 0.027937334277805
825 => 0.028785208402903
826 => 0.029409907615117
827 => 0.029367307316881
828 => 0.029555331178936
829 => 0.030107375053292
830 => 0.030157847026724
831 => 0.030151488718157
901 => 0.0300263886658
902 => 0.030569947552058
903 => 0.031023393937984
904 => 0.029997431618167
905 => 0.03038810463872
906 => 0.030563490344345
907 => 0.030821008594797
908 => 0.031255485048379
909 => 0.031727441716156
910 => 0.031794181563722
911 => 0.031746826448078
912 => 0.031435558338803
913 => 0.031951978956299
914 => 0.032254486042475
915 => 0.032434622089541
916 => 0.03289141713312
917 => 0.030564573466755
918 => 0.028917517868068
919 => 0.028660306352562
920 => 0.029183356083687
921 => 0.029321280126541
922 => 0.029265683117808
923 => 0.027411772297742
924 => 0.02865054589577
925 => 0.029983362128204
926 => 0.030034561027757
927 => 0.030701796701587
928 => 0.030919075987901
929 => 0.031456288161913
930 => 0.031422685394161
1001 => 0.03155348800962
1002 => 0.031523418753512
1003 => 0.0325184911825
1004 => 0.033616203841359
1005 => 0.033578193542496
1006 => 0.033420384360238
1007 => 0.033654757906355
1008 => 0.034787715008335
1009 => 0.034683410473653
1010 => 0.034784733444458
1011 => 0.036120553718357
1012 => 0.037857310092644
1013 => 0.037050412389299
1014 => 0.038801148226999
1015 => 0.039903143634312
1016 => 0.041808930742809
1017 => 0.041570316810626
1018 => 0.042312225746651
1019 => 0.041143148071787
1020 => 0.038458709420719
1021 => 0.038033886728569
1022 => 0.038884392516477
1023 => 0.040975278004908
1024 => 0.038818543091617
1025 => 0.039254847755638
1026 => 0.039129191983048
1027 => 0.03912249632093
1028 => 0.039378042510773
1029 => 0.039007359434012
1030 => 0.037497129894676
1031 => 0.038189259192715
1101 => 0.037921994831964
1102 => 0.038218544566096
1103 => 0.039818901174793
1104 => 0.039111345370351
1105 => 0.038365992807538
1106 => 0.03930083032828
1107 => 0.04049119973721
1108 => 0.040416708558898
1109 => 0.040272164538077
1110 => 0.041086951615366
1111 => 0.042432741156834
1112 => 0.042796502662072
1113 => 0.043065023968462
1114 => 0.043102048519909
1115 => 0.043483424410439
1116 => 0.041432670127959
1117 => 0.04468726984136
1118 => 0.045249249305362
1119 => 0.045143620457792
1120 => 0.045768236980319
1121 => 0.0455844589544
1122 => 0.045318193428732
1123 => 0.046308343476682
1124 => 0.045173216347696
1125 => 0.043562046296632
1126 => 0.042678126541288
1127 => 0.043842143378898
1128 => 0.044552967843036
1129 => 0.045022777596905
1130 => 0.045164941744559
1201 => 0.041591864345159
1202 => 0.039666173798839
1203 => 0.040900519360943
1204 => 0.04240650613669
1205 => 0.04142430429538
1206 => 0.041462804748005
1207 => 0.040062443040401
1208 => 0.042530407074898
1209 => 0.042170845473916
1210 => 0.044036251695862
1211 => 0.043591057530174
1212 => 0.045112223889518
1213 => 0.044711649807267
1214 => 0.046374410426897
1215 => 0.047037730655514
1216 => 0.048151548556912
1217 => 0.048970877539235
1218 => 0.049452003188921
1219 => 0.049423118209571
1220 => 0.051329577729474
1221 => 0.05020540515721
1222 => 0.048793179459313
1223 => 0.048767636751953
1224 => 0.049499048452287
1225 => 0.051031886723185
1226 => 0.051429329384939
1227 => 0.051651445612734
1228 => 0.051311266877944
1229 => 0.050091058120925
1230 => 0.049564178166243
1231 => 0.050013095152814
]
'min_raw' => 0.018511005495583
'max_raw' => 0.051651445612734
'avg_raw' => 0.035081225554159
'max_pct' => '1964.7%'
'is_grow' => true
'min' => '$0.018511'
'max' => '$0.051651'
'avg' => '$0.035081'
'bar_min_pct' => 69.253210997108
'bar_max_pct' => 70.937188834135
'min_diff' => 0.0073282298976517
'max_diff' => 0.02668668686251
'year' => 2036
]
11 => [
'items' => [
101 => 0.049464108254114
102 => 0.050411813659788
103 => 0.05171321560073
104 => 0.051444481246227
105 => 0.052342819902426
106 => 0.053272505903609
107 => 0.054601998640112
108 => 0.054949577272408
109 => 0.055524111534361
110 => 0.056115496014583
111 => 0.056305432771372
112 => 0.056668080973997
113 => 0.056666169638961
114 => 0.057759034406609
115 => 0.058964498088529
116 => 0.059419532721906
117 => 0.060465859770599
118 => 0.058674061367385
119 => 0.060033161038919
120 => 0.061259102963115
121 => 0.059797484461436
122 => 0.061811985052566
123 => 0.061890203545564
124 => 0.063071209924548
125 => 0.061874033706002
126 => 0.061163154288951
127 => 0.063215436529672
128 => 0.064208471259672
129 => 0.063909361117412
130 => 0.061633118165918
131 => 0.060308247135496
201 => 0.056840804100346
202 => 0.060948140157873
203 => 0.06294870373886
204 => 0.061627937189544
205 => 0.062294055012617
206 => 0.065928177865872
207 => 0.067311816556362
208 => 0.067024029381104
209 => 0.067072660676343
210 => 0.067819246998912
211 => 0.071130021905784
212 => 0.069146128838425
213 => 0.070662740753366
214 => 0.071467146244499
215 => 0.072214322894669
216 => 0.070379493189457
217 => 0.067992406701978
218 => 0.06723631620832
219 => 0.061496612985678
220 => 0.061197836506672
221 => 0.061030124215152
222 => 0.059972721940493
223 => 0.05914189339947
224 => 0.058481187696963
225 => 0.056747298630159
226 => 0.057332435291358
227 => 0.054568978009645
228 => 0.056336940047572
301 => 0.05192639549995
302 => 0.055599628059249
303 => 0.053600454578613
304 => 0.054942845803261
305 => 0.054938162326739
306 => 0.052466394476636
307 => 0.051040730365175
308 => 0.051949219024675
309 => 0.052923190983579
310 => 0.053081214657076
311 => 0.054343994725064
312 => 0.054696409498672
313 => 0.053628576281966
314 => 0.051834996767572
315 => 0.052251604381572
316 => 0.051032287825175
317 => 0.048895482460421
318 => 0.05043017337843
319 => 0.050954184333434
320 => 0.051185617423409
321 => 0.049084314760929
322 => 0.048424039842877
323 => 0.04807251501675
324 => 0.051563744980875
325 => 0.051755002439316
326 => 0.050776502240853
327 => 0.0551994159231
328 => 0.054198374338696
329 => 0.055316783049618
330 => 0.052213801607276
331 => 0.052332339677092
401 => 0.050863338534804
402 => 0.051685881015794
403 => 0.051104534502012
404 => 0.051619427711853
405 => 0.051928052578848
406 => 0.053396812672503
407 => 0.055616398940216
408 => 0.053177428893344
409 => 0.052114734717227
410 => 0.052774024207271
411 => 0.054529798999411
412 => 0.057189887685961
413 => 0.055615061644249
414 => 0.056313942699281
415 => 0.056466617118751
416 => 0.055305398698822
417 => 0.057232703465449
418 => 0.05826556174728
419 => 0.059325060624532
420 => 0.060244993813166
421 => 0.058901873474078
422 => 0.06033920476564
423 => 0.059180969467769
424 => 0.058141912669415
425 => 0.058143488489674
426 => 0.057491672981869
427 => 0.056228698301457
428 => 0.055995786392881
429 => 0.057207423554824
430 => 0.058179041816237
501 => 0.058259068949985
502 => 0.058797006743052
503 => 0.059115352787789
504 => 0.062235576796674
505 => 0.063490556704894
506 => 0.065025122381112
507 => 0.065622922195381
508 => 0.067422085313237
509 => 0.065969114974684
510 => 0.065654755702327
511 => 0.061290574480178
512 => 0.062005208910819
513 => 0.063149407586241
514 => 0.061309441894901
515 => 0.062476476624334
516 => 0.0627068740011
517 => 0.061246920564781
518 => 0.062026744775983
519 => 0.059955762872796
520 => 0.055661540686365
521 => 0.057237484162311
522 => 0.058397909017445
523 => 0.056741839669816
524 => 0.059710279876706
525 => 0.057976178388884
526 => 0.057426551468796
527 => 0.055282260897387
528 => 0.056294283505779
529 => 0.057663058574397
530 => 0.056817314719172
531 => 0.058572360207842
601 => 0.061057972673335
602 => 0.062829368137026
603 => 0.062965353885223
604 => 0.061826465276348
605 => 0.06365154154036
606 => 0.063664835228462
607 => 0.061606141747002
608 => 0.06034520345246
609 => 0.060058715618904
610 => 0.060774418396377
611 => 0.06164341369425
612 => 0.063013577076355
613 => 0.063841538112087
614 => 0.066000421376675
615 => 0.066584553288038
616 => 0.067226337160897
617 => 0.068083958333852
618 => 0.069113752441541
619 => 0.066860621560129
620 => 0.066950142650409
621 => 0.064852058370359
622 => 0.062609954421405
623 => 0.064311431836458
624 => 0.066535887218586
625 => 0.066025594696121
626 => 0.065968176363014
627 => 0.066064738072783
628 => 0.06567999417544
629 => 0.063939811787033
630 => 0.063065903085693
701 => 0.064193468268309
702 => 0.064792718980717
703 => 0.065722104575508
704 => 0.065607538184
705 => 0.068001535667454
706 => 0.068931770698798
707 => 0.068693776770779
708 => 0.068737573381178
709 => 0.07042171947161
710 => 0.072294836295231
711 => 0.074049257380087
712 => 0.07583392986174
713 => 0.073682437528154
714 => 0.072590042406758
715 => 0.073717115329689
716 => 0.073119074572082
717 => 0.076555594155703
718 => 0.076793531315563
719 => 0.080229802399704
720 => 0.083491232842102
721 => 0.081442786815827
722 => 0.083374379154569
723 => 0.085463553753953
724 => 0.089493910512526
725 => 0.088136628145899
726 => 0.087096971124389
727 => 0.086114500262648
728 => 0.088158866163074
729 => 0.090788910234429
730 => 0.09135539653715
731 => 0.092273320761981
801 => 0.091308235678005
802 => 0.092470574361019
803 => 0.096574140669556
804 => 0.095465320829807
805 => 0.093890618405681
806 => 0.097129989895573
807 => 0.098302305845027
808 => 0.10653023312492
809 => 0.11691833119452
810 => 0.11261759038178
811 => 0.10994798177527
812 => 0.11057540312176
813 => 0.11436878487747
814 => 0.11558709870148
815 => 0.11227530174985
816 => 0.1134450844212
817 => 0.1198907019508
818 => 0.12334856895527
819 => 0.11865232110971
820 => 0.1056955595597
821 => 0.09374883368158
822 => 0.096917643352535
823 => 0.096558398675461
824 => 0.10348341060386
825 => 0.09543887584334
826 => 0.095574325177348
827 => 0.10264253901871
828 => 0.1007568607457
829 => 0.097702303442843
830 => 0.093771135330267
831 => 0.086504007485131
901 => 0.080067309693843
902 => 0.092691156345531
903 => 0.092146793122935
904 => 0.091358474506505
905 => 0.093112792282385
906 => 0.10163126143027
907 => 0.10143488314482
908 => 0.10018562468585
909 => 0.10113317621652
910 => 0.097536193078172
911 => 0.098463217534707
912 => 0.093746941259164
913 => 0.095878895104805
914 => 0.097695749734742
915 => 0.098060510200695
916 => 0.098882334155616
917 => 0.091859938440682
918 => 0.095012787949982
919 => 0.096864791654646
920 => 0.088497371540499
921 => 0.096699394662297
922 => 0.091737694154706
923 => 0.090053618480189
924 => 0.092321004515827
925 => 0.091437401972633
926 => 0.090677732392878
927 => 0.090253823714594
928 => 0.091918741776902
929 => 0.091841071359288
930 => 0.089116942262682
1001 => 0.085563426905866
1002 => 0.086756103299778
1003 => 0.086322792784469
1004 => 0.084752419578819
1005 => 0.085810661511843
1006 => 0.081150699602791
1007 => 0.07313347734201
1008 => 0.078429899941642
1009 => 0.078225993432955
1010 => 0.078123174524851
1011 => 0.082103289726105
1012 => 0.081720693486386
1013 => 0.081026277564901
1014 => 0.084739666085854
1015 => 0.083384229323582
1016 => 0.087561366043837
1017 => 0.090312698448062
1018 => 0.089614871554071
1019 => 0.092202512978588
1020 => 0.086783580155027
1021 => 0.088583532269164
1022 => 0.088954499905262
1023 => 0.084693843447919
1024 => 0.081783290962851
1025 => 0.081589190294825
1026 => 0.076542693384555
1027 => 0.079238491300121
1028 => 0.081610681906122
1029 => 0.080474586695275
1030 => 0.0801149328914
1031 => 0.081952326176005
1101 => 0.082095107370428
1102 => 0.078839681006309
1103 => 0.079516587233355
1104 => 0.082339398726433
1105 => 0.079445459626318
1106 => 0.073823008677061
1107 => 0.07242856310518
1108 => 0.07224251836116
1109 => 0.068460671375344
1110 => 0.072521746626094
1111 => 0.070748978449091
1112 => 0.076349131879219
1113 => 0.073150354274155
1114 => 0.073012461364917
1115 => 0.072804016008111
1116 => 0.069548824081288
1117 => 0.070261504235023
1118 => 0.072630561610291
1119 => 0.073475867971128
1120 => 0.073387695592302
1121 => 0.072618951936717
1122 => 0.072970878845639
1123 => 0.071837199652538
1124 => 0.071436873933962
1125 => 0.070173335847872
1126 => 0.068316283922625
1127 => 0.068574518382792
1128 => 0.06489521259481
1129 => 0.062890531525979
1130 => 0.062335662227398
1201 => 0.061593667811752
1202 => 0.062419472471017
1203 => 0.064884789583793
1204 => 0.061911094099583
1205 => 0.056812901772391
1206 => 0.057119311818153
1207 => 0.057807724217019
1208 => 0.056524872266035
1209 => 0.055310760556032
1210 => 0.056366332183883
1211 => 0.05420616088657
1212 => 0.058068770597959
1213 => 0.057964297830105
1214 => 0.059404039868328
1215 => 0.06030434011131
1216 => 0.058229439526901
1217 => 0.057707607641051
1218 => 0.058004866799168
1219 => 0.053091835068441
1220 => 0.05900254035955
1221 => 0.059053656384355
1222 => 0.058615969946537
1223 => 0.0617632380415
1224 => 0.068404955379408
1225 => 0.065906074154426
1226 => 0.064938431815028
1227 => 0.06309894302049
1228 => 0.065549952621175
1229 => 0.065361753325548
1230 => 0.064510644738262
1231 => 0.06399589160905
]
'min_raw' => 0.04807251501675
'max_raw' => 0.12334856895527
'avg_raw' => 0.085710541986008
'max_pct' => '4830.69%'
'is_grow' => true
'min' => '$0.048072'
'max' => '$0.123348'
'avg' => '$0.08571'
'bar_min_pct' => 100
'bar_max_pct' => 100
'min_diff' => 0.029561509521167
'max_diff' => 0.071697123342532
'year' => 2037
]
]
'prediction_periods' => [
0 => [
'items' => [
0 => [
'year' => 2027
'avg' => 0.0015089413151433
]
1 => [
'year' => 2028
'avg' => 0.0025897813455796
]
2 => [
'year' => 2029
'avg' => 0.0070748158734494
]
3 => [
'year' => 2030
'avg' => 0.0054582099102343
]
4 => [
'year' => 2031
'avg' => 0.0053606385603575
]
5 => [
'year' => 2032
'avg' => 0.0093988864513497
]
]
'min_year' => 2027
'max_year' => 2032
'min_raw' => 0.0015089413151433
'min' => '$0.0015089'
'max_raw' => 0.0093988864513497
'max' => '$0.009398'
'max_pct' => '275.71%'
'is_grow' => true
]
1 => [
'items' => [
0 => [
'year' => 2032
'avg' => 0.0093988864513497
]
1 => [
'year' => 2033
'avg' => 0.024174902428968
]
2 => [
'year' => 2034
'avg' => 0.015323214950926
]
3 => [
'year' => 2035
'avg' => 0.018073767174078
]
4 => [
'year' => 2036
'avg' => 0.035081225554159
]
5 => [
'year' => 2037
'avg' => 0.085710541986008
]
]
'min_year' => 2032
'max_year' => 2037
'min_raw' => 0.0093988864513497
'min' => '$0.009398'
'max_raw' => 0.085710541986008
'max' => '$0.08571'
'max_pct' => '3326.16%'
'is_grow' => true
]
2 => [
'items' => [
0 => [
'year' => 2037
'avg' => 0.085710541986008
]
]
]
]
'prediction_2025_max_price' => '$0.00258'
'last_price' => 0.002501654054515
'sma_50day_nextmonth' => '$0.0023018'
'sma_200day_nextmonth' => '$0.002885'
'sma_50day_ts_nextmonth' => 1770163200
'sma_200day_ts_nextmonth' => 1770163200
'sma_200day_direction' => 'increase'
'sma_200day_direction_label' => 'aumentar'
'sma_200day_date_nextmonth' => '4 feb. 2026'
'sma_50day_date_nextmonth' => '4 feb. 2026'
'daily_sma3' => '$0.002525'
'daily_sma3_action' => 'SELL'
'daily_sma5' => '$0.002588'
'daily_sma5_action' => 'SELL'
'daily_sma10' => '$0.002935'
'daily_sma10_action' => 'SELL'
'daily_sma21' => '$0.002379'
'daily_sma21_action' => 'BUY'
'daily_sma50' => '$0.003591'
'daily_sma50_action' => 'SELL'
'daily_sma100' => '$0.003261'
'daily_sma100_action' => 'SELL'
'daily_sma200' => '$0.002936'
'daily_sma200_action' => 'SELL'
'daily_ema3' => '$0.002532'
'daily_ema3_action' => 'SELL'
'daily_ema5' => '$0.002572'
'daily_ema5_action' => 'SELL'
'daily_ema10' => '$0.002616'
'daily_ema10_action' => 'SELL'
'daily_ema21' => '$0.0028039'
'daily_ema21_action' => 'SELL'
'daily_ema50' => '$0.003195'
'daily_ema50_action' => 'SELL'
'daily_ema100' => '$0.00322'
'daily_ema100_action' => 'SELL'
'daily_ema200' => '$0.00297'
'daily_ema200_action' => 'SELL'
'weekly_sma21' => '$0.003898'
'weekly_sma21_action' => 'SELL'
'weekly_sma50' => '$0.002952'
'weekly_sma50_action' => 'SELL'
'weekly_sma100' => '$0.002367'
'weekly_sma100_action' => 'BUY'
'weekly_sma200' => '—'
'weekly_sma200_action' => '—'
'weekly_ema3' => '$0.002882'
'weekly_ema3_action' => 'SELL'
'weekly_ema5' => '$0.003171'
'weekly_ema5_action' => 'SELL'
'weekly_ema10' => '$0.003525'
'weekly_ema10_action' => 'SELL'
'weekly_ema21' => '$0.003529'
'weekly_ema21_action' => 'SELL'
'weekly_ema50' => '$0.003124'
'weekly_ema50_action' => 'SELL'
'weekly_ema100' => '$0.0031092'
'weekly_ema100_action' => 'SELL'
'weekly_ema200' => '$0.00332'
'weekly_ema200_action' => 'SELL'
'rsi_14' => '47.35'
'rsi_14_action' => 'NEUTRAL'
'stoch_rsi_14' => 54.06
'stoch_rsi_14_action' => 'NEUTRAL'
'momentum_10' => 0
'momentum_10_action' => 'BUY'
'vwma_10' => '0.002632'
'vwma_10_action' => 'SELL'
'hma_9' => '0.002462'
'hma_9_action' => 'SELL'
'stochastic_fast_14' => 39.25
'stochastic_fast_14_action' => 'NEUTRAL'
'cci_20' => 17.81
'cci_20_action' => 'NEUTRAL'
'adx_14' => 13.48
'adx_14_action' => 'NEUTRAL'
'ao_5_34' => '-0.000788'
'ao_5_34_action' => 'SELL'
'macd_12_26' => 0
'macd_12_26_action' => 'NEUTRAL'
'williams_percent_r_14' => -60.75
'williams_percent_r_14_action' => 'NEUTRAL'
'ultimate_oscillator' => 44.5
'ultimate_oscillator_action' => 'NEUTRAL'
'ichimoku_cloud' => '0.000811'
'ichimoku_cloud_action' => 'NEUTRAL'
'sell_signals' => 29
'buy_signals' => 3
'sell_pct' => 90.63
'buy_pct' => 9.38
'overall_action' => 'bearish'
'overall_action_label' => 'Bajista'
'overall_action_dir' => -1
'last_updated' => 1767712553
'last_updated_date' => '6 de enero de 2026'
]
Predicción de precio de Medping para 2026
La previsión del precio de Medping para 2026 sugiere que el precio medio podría oscilar entre $0.000864 en el extremo inferior y $0.00258 en el extremo superior. En el mercado de criptomonedas, en comparación con el precio medio de hoy, Medping podría potencialmente ganar 3.13% para 2026 si MPG alcanza el objetivo de precio previsto.
Predicción de precio de Medping 2027-2032
La predicción del precio de MPG para 2027-2032 está actualmente dentro de un rango de precios de $0.0015089 en el extremo inferior y $0.009398 en el extremo superior. Considerando la volatilidad de precios en el mercado, si Medping alcanza el objetivo de precio superior, podría ganar 275.71% para 2032 en comparación con el precio de hoy.
| Predicción de Precio de Medping | Potencial Mínimo ($) | Precio Medio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2027 | $0.000832 | $0.0015089 | $0.002185 |
| 2028 | $0.0015016 | $0.002589 | $0.003677 |
| 2029 | $0.003298 | $0.007074 | $0.010851 |
| 2030 | $0.0028053 | $0.005458 | $0.008111 |
| 2031 | $0.003316 | $0.00536 | $0.0074044 |
| 2032 | $0.005062 | $0.009398 | $0.013734 |
Predicción de precio de Medping 2032-2037
La predicción de precio de Medping para 2032-2037 se estima actualmente entre $0.009398 en el extremo inferior y $0.08571 en el extremo superior. Comparado con el precio actual, Medping podría potencialmente ganar 3326.16% para 2037 si alcanza el objetivo de precio superior. Tenga en cuenta que esta información es solo para fines generales y no debe considerarse como consejo de inversión a largo plazo.
| Predicción de Precio de Medping | Potencial Mínimo ($) | Precio Medio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2032 | $0.005062 | $0.009398 | $0.013734 |
| 2033 | $0.011764 | $0.024174 | $0.036584 |
| 2034 | $0.009458 | $0.015323 | $0.021188 |
| 2035 | $0.011182 | $0.018073 | $0.024964 |
| 2036 | $0.018511 | $0.035081 | $0.051651 |
| 2037 | $0.048072 | $0.08571 | $0.123348 |
Medping Histograma de precios potenciales
Pronóstico de precio de Medping basado en análisis técnico
Indicador de Sentimiento del Mercado
Alcista 9.38%
Bajista 90.63%
A fecha de 6 de enero de 2026, el sentimiento general de predicción de precio para Medping es Bajista, con 3 indicadores técnicos mostrando señales alcistas y 29 indicando señales bajistas. La predicción de precio de MPG se actualizó por última vez el 6 de enero de 2026.
Promedios Móviles Simples de 50 y 200 días y el Índice de Fuerza Relativa de 14 días - RSI (14) de Medping
Según nuestros indicadores técnicos, se proyecta que el SMA de 200 días de Medping aumentar durante el próximo mes, alcanzando $0.002885 para el 4 feb. 2026. Se espera que el SMA de 50 días a corto plazo para Medping alcance $0.0023018 para el 4 feb. 2026.
El oscilador de momento del Índice de Fuerza Relativa (RSI) es una herramienta comúnmente utilizada para identificar si una criptomoneda está sobrevendida (por debajo de 30) o sobrecomprada (por encima de 70). Actualmente, el RSI se encuentra en 47.35, lo que sugiere que el mercado de MPG está en un estado NEUTRAL.
Promedios Móviles y Osciladores Populares de MPG para Sáb, 19 de Oct de 2024
Los promedios móviles (MA) son indicadores ampliamente utilizados en los mercados financieros, diseñados para suavizar los movimientos de precios durante un período establecido. Como indicadores rezagados, se basan en datos históricos de precios. La tabla a continuación resalta dos tipos: el promedio móvil simple (SMA) y el promedio móvil exponencial (EMA).
Promedio Móvil Simple Diario (SMA)
| Período | Valor | Acción |
|---|---|---|
| SMA 3 | $0.002525 | SELL |
| SMA 5 | $0.002588 | SELL |
| SMA 10 | $0.002935 | SELL |
| SMA 21 | $0.002379 | BUY |
| SMA 50 | $0.003591 | SELL |
| SMA 100 | $0.003261 | SELL |
| SMA 200 | $0.002936 | SELL |
Promedio Móvil Exponencial Diario (EMA)
| Período | Valor | Acción |
|---|---|---|
| EMA 3 | $0.002532 | SELL |
| EMA 5 | $0.002572 | SELL |
| EMA 10 | $0.002616 | SELL |
| EMA 21 | $0.0028039 | SELL |
| EMA 50 | $0.003195 | SELL |
| EMA 100 | $0.00322 | SELL |
| EMA 200 | $0.00297 | SELL |
Promedio Móvil Simple Semanal (SMA)
| Período | Valor | Acción |
|---|---|---|
| SMA 21 | $0.003898 | SELL |
| SMA 50 | $0.002952 | SELL |
| SMA 100 | $0.002367 | BUY |
| SMA 200 | — | — |
Promedio Móvil Exponencial Semanal (EMA)
| Período | Valor | Acción |
|---|---|---|
| EMA 21 | $0.003529 | SELL |
| EMA 50 | $0.003124 | SELL |
| EMA 100 | $0.0031092 | SELL |
| EMA 200 | $0.00332 | SELL |
Osciladores de Medping
Un oscilador es una herramienta de análisis técnico que establece límites altos y bajos entre dos extremos, creando un indicador de tendencia que fluctúa dentro de estos límites. Los traders utilizan este indicador para identificar condiciones de sobrecompra o sobreventa a corto plazo.
| Período | Valor | Acción |
|---|---|---|
| RSI (14) | 47.35 | NEUTRAL |
| Stoch RSI (14) | 54.06 | NEUTRAL |
| Estocástico Rápido (14) | 39.25 | NEUTRAL |
| Índice de Canal de Materias Primas (20) | 17.81 | NEUTRAL |
| Índice Direccional Medio (14) | 13.48 | NEUTRAL |
| Oscilador Asombroso (5, 34) | -0.000788 | SELL |
| Momentum (10) | 0 | BUY |
| MACD (12, 26) | 0 | NEUTRAL |
| Rango Percentil de Williams (14) | -60.75 | NEUTRAL |
| Oscilador Ultimate (7, 14, 28) | 44.5 | NEUTRAL |
| VWMA (10) | 0.002632 | SELL |
| Promedio Móvil de Hull (9) | 0.002462 | SELL |
| Nube Ichimoku B/L (9, 26, 52, 26) | 0.000811 | NEUTRAL |
Predicción de precios de Medping basada en flujos de dinero globales
Definiciones de flujos de dinero globales utilizadas para la predicción de precios de Medping
M0: El total de toda la moneda física, además de cuentas en el banco central que pueden cambiarse por moneda física.
M1: Medir M0 más la cantidad en cuentas a la vista, incluyendo cuentas "de cheques" o "corrientes".
M2: Medir M1 más la mayoría de cuentas de ahorro, cuentas del mercado monetario, y cuentas de certificados de depósito (CD) inferiores a 100 000 $.
Predicciones de precios de Medping por parte de empresas de Internet o nichos tecnológicos
| Comparación | 2027 | 2028 | 2029 | 2030 | 2031 | 2032 |
|---|---|---|---|---|---|---|
| Facebook acción | $0.003515 | $0.004939 | $0.00694 | $0.009753 | $0.0137045 | $0.019257 |
| Amazon.com acción | $0.005219 | $0.010891 | $0.022725 | $0.047418 | $0.098941 | $0.206448 |
| Apple acción | $0.003548 | $0.005033 | $0.007139 | $0.010126 | $0.014363 | $0.020373 |
| Netflix acción | $0.003947 | $0.006228 | $0.009826 | $0.0155053 | $0.024465 | $0.0386019 |
| Google acción | $0.003239 | $0.004195 | $0.005432 | $0.007035 | $0.009111 | $0.011798 |
| Tesla acción | $0.005671 | $0.012855 | $0.029143 | $0.066065 | $0.149765 | $0.339507 |
| Kodak acción | $0.001875 | $0.0014067 | $0.001054 | $0.000791 | $0.000593 | $0.000444 |
| Nokia acción | $0.001657 | $0.001097 | $0.000727 | $0.000481 | $0.000319 | $0.000211 |
Este cálculo muestra cuánto puede costar la criptomoneda si asumimos que su capitalización se comportará como la capitalización de algunas empresas de Internet o nichos tecnológicos. Si extrapola los datos, puede obtener una imagen potencial del precio futuro en 2024, 2025, 2026, 2027, 2028, 2029 y 2030.
Resumen de pronósticos y predicciones de Medping
Podría preguntarse cosas como: "¿Debo invertir en Medping ahora?", "¿Debería comprar MPG hoy?", "¿Será Medping una buena o mala inversión a corto plazo?, ¿Lo será a largo plazo?".
Actualizamos el pronóstico de Medping regularmente con valores actualizados. Aquí hay algunas predicciones similares. Hacemos un pronóstico de precios futuros para una gran cantidad de monedas digitales, como Medping, con métodos de análisis técnico.
Si está tratando de encontrar criptomonedas que ofrezcan un buen rendimiento, debería explorar el máximo de fuentes de información disponibles acerca de Medping a fin de tomar una decisión responsable sobre la inversión por sus propios medios.
El precio de Medping es de $0.002501 USD hoy, pero dicho precio puede subir y bajar, y su inversión puede perderse porque estos son activos de criptomonedas conllevan un alto riesgo
Predicción de precios de Medping basada en el patrón de crecimiento del Bitcoin
| 2027 | 2028 | 2029 | 2030 | |
|---|---|---|---|---|
| Si Medping ofrece un 1 % del crecimiento medio anterior anual del Bitcoin | $0.002566 | $0.002633 | $0.0027018 | $0.002772 |
| Si Medping ofrece un 2 % del crecimiento medio anterior anual del Bitcoin | $0.002631 | $0.002768 | $0.002912 | $0.003063 |
| Si Medping ofrece un 5 % del crecimiento medio anterior anual del Bitcoin | $0.002826 | $0.003194 | $0.0036092 | $0.004078 |
| Si Medping ofrece un 10 % del crecimiento medio anterior anual del Bitcoin | $0.003151 | $0.003971 | $0.0050034 | $0.0063039 |
| Si Medping ofrece un 20 % del crecimiento medio anterior anual del Bitcoin | $0.0038021 | $0.005778 | $0.008782 | $0.013348 |
| Si Medping ofrece un 50 % del crecimiento medio anterior anual del Bitcoin | $0.005752 | $0.013229 | $0.030424 | $0.069965 |
| Si Medping ofrece un 100 % del crecimiento medio anterior anual del Bitcoin | $0.0090042 | $0.0324091 | $0.11665 | $0.419864 |
Cuadro de preguntas
¿Es MPG una buena inversión?
La decisión de adquirir Medping depende completamente de su tolerancia individual al riesgo. Como puede discernir, el valor de Medping ha experimentado una caída de 0% durante las últimas 24 horas, y Medping ha sufrido un declive de durante el período previo de 30 días. Por lo tanto, la determinación de si invertir o no en Medping dependerá de si dicha inversión se alinea con sus aspiraciones comerciales.
¿Puede Medping subir?
Parece que el valor medio de Medping podría potencialmente aumentar hasta $0.00258 para el final de este año. Mirando las perspectivas de Medping en un horizonte de cinco años más extendido, la moneda digital podría potencialmente crecer hasta $0.008111. Sin embargo, dada la imprevisibilidad del mercado, es vital realizar una investigación exhaustiva antes de invertir cualquier fondo en un proyecto, red o activo en particular.
¿Cuál será el precio de Medping la próxima semana?
Basado en nuestro nuevo pronóstico experimental de Medping, el precio de Medping aumentará en un 0.86% durante la próxima semana y alcanzará $0.002523 para el 13 de enero de 2026.
¿Cuál será el precio de Medping el próximo mes?
Basado en nuestro nuevo pronóstico experimental de Medping, el precio de Medping disminuirá en un -11.62% durante el próximo mes y alcanzará $0.002211 para el 5 de febrero de 2026.
¿Hasta qué punto puede subir el precio de Medping este año en 2026?
Según nuestra predicción más reciente sobre el valor de Medping en 2026, se anticipa que MPG fluctúe dentro del rango de $0.000864 y $0.00258. Sin embargo, es crucial tener en cuenta que el mercado de criptomonedas es excepcionalmente inestable, y esta predicción de precios proyectada de Medping no considera fluctuaciones de precios repentinas y extremas.
¿Dónde estará Medping en 5 años?
El futuro de Medping parece estar en una tendencia alcista, con un precio máximo de $0.008111 proyectada después de un período de cinco años. Basado en el pronóstico de Medping para 2030, el valor de Medping podría potencialmente alcanzar su punto más alto de aproximadamente $0.008111, mientras que su punto más bajo se anticipa que esté alrededor de $0.0028053.
¿Cuánto será Medping en 2026?
Basado en nuestra nueva simulación experimental de predicción de precios de Medping, se espera que el valor de MPG en 2026 crezca en un 3.13% hasta $0.00258 si ocurre lo mejor. El precio estará entre $0.00258 y $0.000864 durante 2026.
¿Cuánto será Medping en 2027?
Según nuestra última simulación experimental para la predicción de precios de Medping, el valor de MPG podría disminuir en un -12.62% hasta $0.002185 en 2027, asumiendo las condiciones más favorables. Se proyecta que el precio fluctúe entre $0.002185 y $0.000832 a lo largo del año.
¿Cuánto será Medping en 2028?
Nuestro nuevo modelo experimental de predicción de precios de Medping sugiere que el valor de MPG en 2028 podría aumentar en un 47.02% , alcanzando $0.003677 en el mejor escenario. Se espera que el precio oscile entre $0.003677 y $0.0015016 durante el año.
¿Cuánto será Medping en 2029?
Basado en nuestro modelo de pronóstico experimental, el valor de Medping podría experimentar un 333.75% crecimiento en 2029, potencialmente alcanzando $0.010851 bajo condiciones óptimas. El rango de precios previsto para 2029 se encuentra entre $0.010851 y $0.003298.
¿Cuánto será Medping en 2030?
Usando nuestra nueva simulación experimental para las predicciones de precios de Medping, se espera que el valor de MPG en 2030 aumente en un 224.23% , alcanzando $0.008111 en el mejor escenario. Se pronostica que el precio oscile entre $0.008111 y $0.0028053 durante el transcurso de 2030.
¿Cuánto será Medping en 2031?
Nuestra simulación experimental indica que el precio de Medping podría crecer en un 195.98% en 2031, potencialmente alcanzando $0.0074044 bajo condiciones ideales. Es probable que el precio fluctúe entre $0.0074044 y $0.003316 durante el año.
¿Cuánto será Medping en 2032?
Basado en los hallazgos de nuestra última predicción experimental de precios de Medping, MPG podría experimentar un 449.04% aumento en valor, alcanzando $0.013734 si se desarrolla el escenario más positivo en 2032. Se espera que el precio se mantenga dentro de un rango de $0.013734 y $0.005062 a lo largo del año.
¿Cuánto será Medping en 2033?
Según nuestra predicción experimental de precios de Medping, se anticipa que el valor de MPG aumente en un 1362.43% en 2033, con el precio potencial más alto siendo $0.036584. A lo largo del año, el precio de MPG podría oscilar entre $0.036584 y $0.011764.
¿Cuánto será Medping en 2034?
Los resultados de nuestra nueva simulación de predicción de precios de Medping sugieren que MPG podría aumentar en un 746.96% en 2034, alcanzando potencialmente $0.021188 bajo las mejores circunstancias. El rango de precios previsto para el año está entre $0.021188 y $0.009458.
¿Cuánto será Medping en 2035?
Basado en nuestra predicción experimental para el precio de Medping, MPG podría crecer en un 897.93% , con el valor potencialmente alcanzando $0.024964 en 2035. El rango de precios esperado para el año está entre $0.024964 y $0.011182.
¿Cuánto será Medping en 2036?
Nuestra reciente simulación de predicción de precios de Medping sugiere que el valor de MPG podría aumentar en un 1964.7% en 2036, posiblemente alcanzando $0.051651 si las condiciones son óptimas. El rango de precios esperado para 2036 está entre $0.051651 y $0.018511.
¿Cuánto será Medping en 2037?
Según la simulación experimental, el valor de Medping podría aumentar en un 4830.69% en 2037, con un máximo de $0.123348 bajo condiciones favorables. Se espera que el precio caiga entre $0.123348 y $0.048072 durante el transcurso del año.
Predicciones relacionadas
Predicción de precios de SolPod- Predicción de precios de zuzalu
- Predicción de precios de SOFT COQ INU
- Predicción de precios de All Street Bets
- Predicción de precios de MagicRing
- Predicción de precios de AI INU
- Predicción de precios de Wall Street Baby On Solana
- Predicción de precios de Meta Masters Guild Games
- Predicción de precios de Morfey
- Predicción de precios de PANTIES
- Predicción de precios de Celer Bridged BUSD (zkSync)
- Predicción de precios de Bridged BUSD
- Predicción de precios de Multichain Bridged BUSD (Moonriver)
- Predicción de precios de tooker kurlson
- Predicción de precios de dogwifsaudihat
- Predicción de precios de Harmony Horizen Bridged BUSD (Harmony)
- Predicción de precios de IoTeX Bridged BUSD (IoTeX)
- Predicción de precios de MIMANY
- Predicción de precios de The Open League MEME
- Predicción de precios de Sandwich Cat
- Predicción de precios de Hege
- Predicción de precios de DexNet
- Predicción de precios de SolDocs
- Predicción de precios de Secret Society
- Predicción de precios de duk
Predicción de precios de SolPod
Predicción de precios de zuzalu
Predicción de precios de SOFT COQ INU
Predicción de precios de All Street Bets
Predicción de precios de MagicRing
Predicción de precios de AI INU
Predicción de precios de Wall Street Baby On Solana
Predicción de precios de Meta Masters Guild Games
Predicción de precios de Morfey
Predicción de precios de PANTIES
Predicción de precios de Celer Bridged BUSD (zkSync)
Predicción de precios de tooker kurlson
Predicción de precios de dogwifsaudihat
Predicción de precios de MIMANY
Predicción de precios de The Open League MEME
Predicción de precios de Sandwich Cat
Predicción de precios de Hege
Predicción de precios de DexNet
Predicción de precios de SolDocs
Predicción de precios de Secret Society
Predicción de precios de duk¿Cómo leer y predecir los movimientos de precio de Medping?
Los traders de Medping utilizan indicadores y patrones de gráficos para predecir la dirección del mercado. También identifican niveles clave de soporte y resistencia para estimar cuándo una tendencia bajista podría desacelerar o una tendencia alcista podría estancarse.
Indicadores de predicción de precio de Medping
Las medias móviles son herramientas populares para la predicción de precios de Medping. Una media móvil simple (SMA) calcula el precio de cierre promedio de MPG durante un período específico, como una SMA de 12 días. Una media móvil exponencial (EMA) da más peso a los precios recientes, reaccionando más rápido a los cambios de precio.
Las medias móviles comúnmente utilizadas en el mercado de criptomonedas incluyen las de 50 días, 100 días y 200 días, que ayudan a identificar niveles clave de resistencia y soporte. Un movimiento de precio de MPG por encima de estas medias se considera alcista, mientras que una caída por debajo indica debilidad.
Los traders también utilizan RSI y niveles de retroceso de Fibonacci para evaluar la dirección futura de MPG.
¿Cómo leer gráficos de Medping y predecir movimientos de precio?
La mayoría de los traders prefieren gráficos de velas sobre gráficos lineales simples porque proporcionan información más detallada. Las velas pueden representar la acción del precio de Medping en diferentes marcos de tiempo, como 5 minutos para tendencias a corto plazo y semanal para tendencias a largo plazo. Las opciones populares incluyen gráficos de 1 hora, 4 horas y 1 día.
Por ejemplo, un gráfico de velas de 1 hora muestra los precios de apertura, cierre, máximo y mínimo de MPG dentro de cada hora. El color de la vela es crucial: el verde indica que el precio cerró más alto de lo que abrió, mientras que el rojo significa lo contrario. Algunos gráficos usan velas huecas y llenas para transmitir la misma información.
¿Qué afecta el precio de Medping?
La acción del precio de Medping está impulsada por la oferta y la demanda, influenciada por factores como reducciones a la mitad de recompensas de bloque, hard forks y actualizaciones de protocolo. Los eventos del mundo real, como regulaciones, adopción por empresas y gobiernos y hacks de exchanges de criptomonedas, también impactan el precio de MPG. La capitalización de mercado de Medping puede cambiar rápidamente.
Los traders a menudo monitorean la actividad de las "ballenas" de MPG, grandes poseedores de Medping, ya que sus acciones pueden influir significativamente en los movimientos de precios en el relativamente pequeño mercado de Medping.
Patrones de predicción de precios alcistas y bajistas
Los traders a menudo identifican patrones de velas para obtener una ventaja en las predicciones de precios de criptomonedas. Ciertas formaciones indican tendencias alcistas, mientras que otras sugieren movimientos bajistas.
Patrones de velas alcistas comúnmente seguidos:
- Martillo
- Envolvente Alcista
- Línea Penetrante
- Estrella de la Mañana
- Tres Soldados Blancos
Patrones de velas bajistas comunes:
- Harami Bajista
- Cubierta de Nube Oscura
- Estrella de la Tarde
- Estrella Fugaz
- Hombre Colgado