Predicción del precio de Opus - Pronóstico de OPUS
$0.006783
35.1332%
Add to portfolio
Add to favorites
Sentiment
Alcista 88.24%
Bajista 11.76%
SMA 50
$0.00416
SMA 200
$0.006393
RSI (14)
80.13
Momentum (10)
0
MACD (12, 26)
0
Hull Moving Average (9)
0.004812
Predicción de precio de Opus hasta $0.006995 para el año 2026
| Año | Precio min. | Precio max. |
|---|---|---|
| 2026 | $0.002343 | $0.006995 |
| 2027 | $0.002256 | $0.005926 |
| 2028 | $0.004071 | $0.009972 |
| 2029 | $0.008944 | $0.029422 |
| 2030 | $0.0076066 | $0.021993 |
| 2031 | $0.008993 | $0.020077 |
| 2032 | $0.013727 | $0.037242 |
| 2033 | $0.0319004 | $0.099199 |
| 2034 | $0.025646 | $0.057451 |
| 2035 | $0.030321 | $0.067691 |
Calculadora de ganancias de inversión
Si abres una posición corta de $10,000.00 en Opus hoy y la cierras el Apr 06, 2026, nuestra previsión indica que podrías obtener una ganancia de alrededor de $3,955.66, equivalente a un ROI del 39.56% en los próximos 90 días.
$
≈ $3,955.66
(39.56% ROI)
Predicción del precio a largo plazo de Opus para 2027, 2028, 2029, 2030, 2031, 2032 y 2037
[
'name' => 'Opus'
'name_with_ticker' => 'Opus <small>OPUS</small>'
'name_lang' => 'Opus'
'name_lang_with_ticker' => 'Opus <small>OPUS</small>'
'name_with_lang' => 'Opus'
'name_with_lang_with_ticker' => 'Opus <small>OPUS</small>'
'image' => '/uploads/coins/opus-2.jpg?1731569845'
'price_for_sd' => 0.006783
'ticker' => 'OPUS'
'marketcap' => '$6.78M'
'low24h' => '$0.004915'
'high24h' => '$0.00697'
'volume24h' => '$143.81K'
'current_supply' => '999.92M'
'max_supply' => '999.92M'
'algo' => null
'proof' => null
'ico_price_and_roi' => '—'
'price' => '$0.006783'
'change_24h_pct' => '35.1332%'
'ath_price' => '$0.08401'
'ath_days' => 403
'ath_exchange' => null
'ath_pair' => null
'ath_date' => '29 nov. 2024'
'ath_pct' => '-91.76%'
'fdv' => '$6.78M'
'new_prediction' => true
'change_24h_pct_is_increased' => true
'change_30d_pct' => null
'change_30d_pct_is_increased' => false
'max_price' => '$0.334458'
'max_price_year' => 2037
'next_week_prediction_price' => '$0.006841'
'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' => '$0.005995'
'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' => '$0.002343'
'current_year_max_price_prediction' => '$0.006995'
'current_year_max_price_prediction_is_increased' => true
'grand_prediction_year' => 2030
'grand_prediction_min_price' => '$0.0076066'
'grand_prediction_max_price' => '$0.021993'
'grand_prediction_max_price_is_increased' => true
'prediction_table' => [
0 => [
'items' => [
106 => 0.0069117380720368
107 => 0.0069375439930369
108 => 0.006995686050733
109 => 0.0064988685335779
110 => 0.0067219250129846
111 => 0.0068529497970703
112 => 0.0062609750558486
113 => 0.0068412483597803
114 => 0.0064902200459235
115 => 0.0063710757639322
116 => 0.0065314878435679
117 => 0.006468975100128
118 => 0.0064152303141898
119 => 0.0063852398001837
120 => 0.006503028727433
121 => 0.0064975337331886
122 => 0.0063048081863631
123 => 0.0060534055670275
124 => 0.0061377845380862
125 => 0.0061071288668435
126 => 0.0059960287595996
127 => 0.0060708968176039
128 => 0.0057412157800103
129 => 0.0051740166901596
130 => 0.0055487257826929
131 => 0.0055342998902355
201 => 0.0055270257010963
202 => 0.0058086092279364
203 => 0.005781541469068
204 => 0.0057324132216736
205 => 0.0059951264808094
206 => 0.0058992326072328
207 => 0.0061947549301576
208 => 0.0063894050452214
209 => 0.0063400354797696
210 => 0.0065231048538127
211 => 0.0061397284591578
212 => 0.0062670707190709
213 => 0.0062933157823503
214 => 0.0059918846399716
215 => 0.0057859700891715
216 => 0.0057722379362309
217 => 0.0054152104819165
218 => 0.0056059316661863
219 => 0.0057737584157649
220 => 0.0056933824265986
221 => 0.005667937789593
222 => 0.0057979289217865
223 => 0.0058080303460567
224 => 0.0055777168021954
225 => 0.0056256062810455
226 => 0.0058253133688141
227 => 0.0056205741748293
228 => 0.0052227993648745
301 => 0.0051241457123387
302 => 0.0051109834965428
303 => 0.0048434269665459
304 => 0.0051307382211319
305 => 0.0050053191590422
306 => 0.0054015164734326
307 => 0.0051752106923016
308 => 0.0051654551023887
309 => 0.0051507080974014
310 => 0.0049204111394119
311 => 0.0049708315370764
312 => 0.0051384366181566
313 => 0.0051982399992924
314 => 0.0051920020166853
315 => 0.0051376152618227
316 => 0.0051625132396935
317 => 0.005082308177941
318 => 0.0050539861013122
319 => 0.0049645938368707
320 => 0.0048332119033851
321 => 0.0048514813670485
322 => 0.0045911793788605
323 => 0.0044493530404236
324 => 0.0044100973791854
325 => 0.0043576030683706
326 => 0.0044160267512739
327 => 0.0045904419760332
328 => 0.0043800602107194
329 => 0.0040193754306538
330 => 0.0040410532005127
331 => 0.004089756713198
401 => 0.0039989980395149
402 => 0.003913102571672
403 => 0.0039877817120418
404 => 0.0038349548159046
405 => 0.0041082251134571
406 => 0.0041008339177394
407 => 0.0042026921857452
408 => 0.0042663862510712
409 => 0.0041195920516932
410 => 0.0040826737075233
411 => 0.0041037040742077
412 => 0.0037561189586362
413 => 0.0041742870662977
414 => 0.0041779034014576
415 => 0.004146938144278
416 => 0.0043695997521159
417 => 0.0048394851945509
418 => 0.0046626953900087
419 => 0.0045942370341898
420 => 0.0044640976497354
421 => 0.0046375006526089
422 => 0.0046241860074964
423 => 0.0045639721328688
424 => 0.0045275545936152
425 => 0.0045946550263126
426 => 0.0045192401074364
427 => 0.0045056935157428
428 => 0.0044236159089171
429 => 0.0043943179375735
430 => 0.0043726268859765
501 => 0.0043487471694869
502 => 0.0044014198736083
503 => 0.0042820565963979
504 => 0.0041381161854086
505 => 0.0041261490976917
506 => 0.0041591912790352
507 => 0.0041445725734918
508 => 0.0041260791089538
509 => 0.0040907700487552
510 => 0.004080294604853
511 => 0.0041143347155723
512 => 0.004075905415232
513 => 0.0041326099412364
514 => 0.0041171894477677
515 => 0.0040310518247778
516 => 0.0039236924542996
517 => 0.0039227367307085
518 => 0.0038996063304436
519 => 0.0038701462880274
520 => 0.0038619511781816
521 => 0.0039814924431369
522 => 0.0042289392840254
523 => 0.0041803595482579
524 => 0.0042154633860015
525 => 0.0043881395241547
526 => 0.004443028075921
527 => 0.0044040694819839
528 => 0.0043507405557414
529 => 0.0043530867578471
530 => 0.0045353278425816
531 => 0.0045466939954951
601 => 0.0045754125970474
602 => 0.0046123241159179
603 => 0.0044103556732575
604 => 0.0043435740623606
605 => 0.0043119292302149
606 => 0.0042144753952975
607 => 0.0043195710011956
608 => 0.0042583362922813
609 => 0.0042665989465894
610 => 0.0042612178821317
611 => 0.0042641563071916
612 => 0.0041081487288396
613 => 0.0041649896908742
614 => 0.0040704805670059
615 => 0.0039439434592932
616 => 0.0039435192625386
617 => 0.0039744890403862
618 => 0.0039560670046749
619 => 0.0039064937802496
620 => 0.0039135354228002
621 => 0.0038518432244925
622 => 0.003921025972648
623 => 0.0039230098863174
624 => 0.0038963707598677
625 => 0.0040029563287809
626 => 0.0040466245233302
627 => 0.0040290900796356
628 => 0.0040453942600173
629 => 0.0041823782556034
630 => 0.0042047126239147
701 => 0.004214632074993
702 => 0.0042013413246235
703 => 0.0040478980759916
704 => 0.0040547039365595
705 => 0.0040047670474716
706 => 0.0039625756384121
707 => 0.0039642630735097
708 => 0.0039859549422656
709 => 0.0040806846053336
710 => 0.0042800375966415
711 => 0.0042876028969365
712 => 0.0042967722615895
713 => 0.0042594758473926
714 => 0.0042482268919922
715 => 0.0042630671677671
716 => 0.00433793366982
717 => 0.0045305106391572
718 => 0.0044624410764102
719 => 0.0044070994623309
720 => 0.0044556489778704
721 => 0.0044481751604968
722 => 0.0043850886204794
723 => 0.0043833179914174
724 => 0.0042622347511371
725 => 0.0042174730341374
726 => 0.0041800667930561
727 => 0.0041392201543099
728 => 0.0041150048976694
729 => 0.0041522105375065
730 => 0.0041607199075414
731 => 0.0040793691257944
801 => 0.0040682813148437
802 => 0.004134714119297
803 => 0.0041054795189217
804 => 0.0041355480303909
805 => 0.0041425241829746
806 => 0.0041414008617342
807 => 0.00411087658137
808 => 0.004130331847427
809 => 0.0040843143433081
810 => 0.0040342772191845
811 => 0.0040023566514166
812 => 0.0039745017223903
813 => 0.0039899572559521
814 => 0.0039348611008732
815 => 0.0039172347319969
816 => 0.0041237408410442
817 => 0.0042762891241123
818 => 0.0042740710116607
819 => 0.004260568822564
820 => 0.0042405073083854
821 => 0.0043364660451024
822 => 0.0043030359399857
823 => 0.0043273591346369
824 => 0.0043335504085168
825 => 0.0043522895298591
826 => 0.0043589871550571
827 => 0.0043387422799091
828 => 0.0042707980062089
829 => 0.0041014873360959
830 => 0.0040226727621128
831 => 0.0039966626399378
901 => 0.0039976080584786
902 => 0.003971529194589
903 => 0.0039792105887772
904 => 0.0039688579191659
905 => 0.003949252467502
906 => 0.0039887466745585
907 => 0.0039932980140078
908 => 0.0039840795941602
909 => 0.003986250865746
910 => 0.0039099262866462
911 => 0.0039157290786269
912 => 0.0038834183954953
913 => 0.0038773605319192
914 => 0.0037956819385755
915 => 0.0036509764709658
916 => 0.0037311573469212
917 => 0.0036343101239044
918 => 0.003597632613073
919 => 0.0037712582448255
920 => 0.0037538310470229
921 => 0.0037240032598058
922 => 0.003679881745856
923 => 0.0036635166471455
924 => 0.0035640874879414
925 => 0.0035582126827817
926 => 0.0036074924588964
927 => 0.003584751537833
928 => 0.0035528146719998
929 => 0.0034371425813398
930 => 0.003307088853725
1001 => 0.0033110143582731
1002 => 0.0033523820292918
1003 => 0.003472664111969
1004 => 0.0034256678213659
1005 => 0.003391571473313
1006 => 0.0033851862522551
1007 => 0.0034651106621598
1008 => 0.0035782204468565
1009 => 0.0036312890271474
1010 => 0.0035786996757958
1011 => 0.003518287860575
1012 => 0.0035219648478461
1013 => 0.0035464261968414
1014 => 0.0035489967387559
1015 => 0.0035096748574821
1016 => 0.0035207437367314
1017 => 0.0035039290969921
1018 => 0.0034007376839495
1019 => 0.0033988712785111
1020 => 0.0033735464415641
1021 => 0.0033727796155661
1022 => 0.0033296957503426
1023 => 0.0033236680197731
1024 => 0.0032381223903683
1025 => 0.0032944287826986
1026 => 0.0032566614109417
1027 => 0.0031997370732817
1028 => 0.0031899232960131
1029 => 0.0031896282820179
1030 => 0.0032480768487457
1031 => 0.003293745777166
1101 => 0.003257318390543
1102 => 0.0032490245807242
1103 => 0.0033375807712133
1104 => 0.003326311188766
1105 => 0.0033165518030476
1106 => 0.0035680927062359
1107 => 0.0033689784533809
1108 => 0.0032821532740919
1109 => 0.0031746906270674
1110 => 0.0032096810068123
1111 => 0.0032170539939402
1112 => 0.0029586256994444
1113 => 0.0028537813725526
1114 => 0.0028178027505385
1115 => 0.0027970965449063
1116 => 0.002806532622825
1117 => 0.0027121604316095
1118 => 0.0027755801048783
1119 => 0.0026938617643684
1120 => 0.0026801614186474
1121 => 0.002826283934439
1122 => 0.002846616028876
1123 => 0.002759872997321
1124 => 0.0028155760660005
1125 => 0.0027953773589668
1126 => 0.0026952625907706
1127 => 0.0026914389430198
1128 => 0.0026412048715433
1129 => 0.0025625982769154
1130 => 0.0025266729538739
1201 => 0.002507962733716
1202 => 0.0025156829352081
1203 => 0.0025117793650916
1204 => 0.0024863059296051
1205 => 0.0025132394725955
1206 => 0.0024444353999633
1207 => 0.002417037063849
1208 => 0.0024046618710628
1209 => 0.002343594296387
1210 => 0.0024407799645699
1211 => 0.0024599267655147
1212 => 0.0024791112915721
1213 => 0.0026460994930699
1214 => 0.0026377572344268
1215 => 0.0027131671897154
1216 => 0.0027102368975229
1217 => 0.0026887287567143
1218 => 0.0025979894485603
1219 => 0.0026341565195178
1220 => 0.0025228398967213
1221 => 0.002606245879315
1222 => 0.0025681828719763
1223 => 0.0025933767382459
1224 => 0.0025480758950539
1225 => 0.0025731472521023
1226 => 0.0024644671823182
1227 => 0.0023629832623236
1228 => 0.0024038233542298
1229 => 0.0024482212047627
1230 => 0.0025444870570802
1231 => 0.0024871519096159
]
'min_raw' => 0.002343594296387
'max_raw' => 0.006995686050733
'avg_raw' => 0.00466964017356
'max_pct' => '3.13%'
'is_grow' => true
'min' => '$0.002343'
'max' => '$0.006995'
'avg' => '$0.004669'
'bar_min_pct' => 50.898974802884
'bar_max_pct' => 51.045822849954
'min_diff' => -0.004439605703613
'max_diff' => 0.00021248605073301
'year' => 2026
]
1 => [
'items' => [
101 => 0.002507771796726
102 => 0.0024386986266346
103 => 0.0022961809469605
104 => 0.0022969875815501
105 => 0.0022750643414487
106 => 0.0022561194611556
107 => 0.0024937375410099
108 => 0.0024641859765941
109 => 0.0024170994263106
110 => 0.0024801266450102
111 => 0.0024967920420108
112 => 0.0024972664824346
113 => 0.0025432495142299
114 => 0.002567790666542
115 => 0.0025721161510044
116 => 0.0026444714450634
117 => 0.0026687239852426
118 => 0.0027686167658927
119 => 0.0025657085212278
120 => 0.0025615297594564
121 => 0.00248101356723
122 => 0.0024299489252093
123 => 0.0024845100069568
124 => 0.0025328436770547
125 => 0.0024825154290895
126 => 0.0024890872357865
127 => 0.0024215256748621
128 => 0.0024456757538256
129 => 0.002466477055196
130 => 0.0024549917992233
131 => 0.0024377978151394
201 => 0.0025288808672966
202 => 0.0025237416045365
203 => 0.0026085602366956
204 => 0.0026746824259022
205 => 0.0027931852097156
206 => 0.0026695213771165
207 => 0.0026650145755374
208 => 0.0027090692838871
209 => 0.0026687172406963
210 => 0.0026942183390877
211 => 0.0027890765885193
212 => 0.0027910807938541
213 => 0.0027575077722232
214 => 0.0027554648508058
215 => 0.0027619129168587
216 => 0.0027996794411318
217 => 0.0027864826571027
218 => 0.0028017543096829
219 => 0.0028208517450822
220 => 0.0028998468350387
221 => 0.0029188922837906
222 => 0.0028726217172565
223 => 0.002876799431345
224 => 0.0028594929693058
225 => 0.0028427751438252
226 => 0.0028803543740631
227 => 0.0029490311559445
228 => 0.0029486039212488
301 => 0.0029645355997594
302 => 0.0029744609034863
303 => 0.0029318542341238
304 => 0.0029041188590595
305 => 0.002914754366707
306 => 0.0029317607750464
307 => 0.0029092394176891
308 => 0.0027702271671723
309 => 0.0028123946038421
310 => 0.0028053758804979
311 => 0.0027953803649499
312 => 0.0028377800485926
313 => 0.0028336904956706
314 => 0.0027111925083852
315 => 0.0027190344320875
316 => 0.0027116694017388
317 => 0.0027354673215388
318 => 0.002667432074929
319 => 0.0026883592585618
320 => 0.0027014845919561
321 => 0.0027092155141589
322 => 0.0027371449062985
323 => 0.0027338677144908
324 => 0.0027369411914544
325 => 0.0027783531069112
326 => 0.0029878003644386
327 => 0.0029992001165465
328 => 0.0029430635679038
329 => 0.0029654890118421
330 => 0.002922437063386
331 => 0.0029513381248075
401 => 0.0029711114970248
402 => 0.0028817594301759
403 => 0.0028764685806672
404 => 0.0028332389415054
405 => 0.002856468100939
406 => 0.0028195088380445
407 => 0.0028285773483787
408 => 0.0028032210029058
409 => 0.002848857376359
410 => 0.0028998859330552
411 => 0.0029127777616554
412 => 0.0028788649108894
413 => 0.002854309771969
414 => 0.0028111990369904
415 => 0.0028828931500452
416 => 0.0029038586935409
417 => 0.0028827830269705
418 => 0.0028778993345137
419 => 0.0028686447461328
420 => 0.002879862739188
421 => 0.0029037445106884
422 => 0.0028924823082759
423 => 0.0028999211913838
424 => 0.0028715718399193
425 => 0.0029318683387043
426 => 0.0030276336899174
427 => 0.0030279415911808
428 => 0.0030166793280608
429 => 0.0030120710526409
430 => 0.0030236268180533
501 => 0.0030298953467472
502 => 0.0030672645731259
503 => 0.0031073632418859
504 => 0.0032944862325689
505 => 0.0032419428455699
506 => 0.0034079694949004
507 => 0.0035392750186586
508 => 0.003578647803939
509 => 0.0035424266941138
510 => 0.0034185162340274
511 => 0.0034124365957095
512 => 0.0035976111367254
513 => 0.0035452908473571
514 => 0.0035390675154185
515 => 0.0034728617780773
516 => 0.0035119975685861
517 => 0.0035034379971144
518 => 0.0034899262947978
519 => 0.0035645946568657
520 => 0.0037043671649661
521 => 0.0036825823088003
522 => 0.003666320924243
523 => 0.0035950682707307
524 => 0.0036379782830014
525 => 0.003622698849519
526 => 0.0036883489923277
527 => 0.0036494593020565
528 => 0.0035448944697067
529 => 0.0035615467639086
530 => 0.0035590298031398
531 => 0.003610828677409
601 => 0.0035952799410805
602 => 0.0035559936628233
603 => 0.0037038894377286
604 => 0.0036942859087458
605 => 0.003707901517171
606 => 0.0037138955290765
607 => 0.0038039170810455
608 => 0.0038407960305188
609 => 0.0038491681977061
610 => 0.0038842003473855
611 => 0.0038482965659085
612 => 0.0039919372907785
613 => 0.0040874499911484
614 => 0.0041983929076667
615 => 0.0043605103273446
616 => 0.0044214679768135
617 => 0.0044104565230477
618 => 0.0045333721004269
619 => 0.0047542486607176
620 => 0.004455101990985
621 => 0.0047701041605983
622 => 0.0046703781105737
623 => 0.0044339294399602
624 => 0.0044187049331194
625 => 0.0045788307180844
626 => 0.0049339742976009
627 => 0.0048450148589372
628 => 0.0049341198033737
629 => 0.0048301741526007
630 => 0.0048250123749171
701 => 0.0049290713951267
702 => 0.0051722109678085
703 => 0.005056704470778
704 => 0.0048910975839297
705 => 0.0050133791320499
706 => 0.0049074475384452
707 => 0.0046687540096675
708 => 0.004844946833331
709 => 0.0047271317098299
710 => 0.004761516426264
711 => 0.0050091462921862
712 => 0.0049793508115711
713 => 0.0050179089224742
714 => 0.0049498548659716
715 => 0.0048862816460584
716 => 0.0047676175100812
717 => 0.0047324869094895
718 => 0.0047421957436264
719 => 0.0047324820982735
720 => 0.0046660906047739
721 => 0.0046517533680739
722 => 0.004627857345445
723 => 0.0046352637220621
724 => 0.0045903322084919
725 => 0.0046751272579233
726 => 0.0046908659663091
727 => 0.004752572731965
728 => 0.0047589793330797
729 => 0.0049308317970904
730 => 0.0048361783477766
731 => 0.0048996800535619
801 => 0.0048939998632953
802 => 0.0044390539996275
803 => 0.0045017415256196
804 => 0.0045992636436339
805 => 0.0045553300616566
806 => 0.0044932182556155
807 => 0.004443059642013
808 => 0.0043670642134237
809 => 0.0044740263198003
810 => 0.0046146701155335
811 => 0.0047625462918371
812 => 0.004940209828435
813 => 0.0049005573952979
814 => 0.0047592249956006
815 => 0.0047655650638076
816 => 0.0048047568707386
817 => 0.0047539999198118
818 => 0.0047390307040901
819 => 0.0048027003303664
820 => 0.0048031387880904
821 => 0.0047447367818667
822 => 0.0046798336394033
823 => 0.0046795616928665
824 => 0.0046680128055552
825 => 0.0048322286739974
826 => 0.0049225307975436
827 => 0.004932883790479
828 => 0.0049218339586307
829 => 0.004926086600357
830 => 0.004873541784337
831 => 0.0049936436520776
901 => 0.0051038610027601
902 => 0.005074320398327
903 => 0.0050300348328373
904 => 0.0049947592468429
905 => 0.0050660105913409
906 => 0.0050628378811305
907 => 0.0051028983503534
908 => 0.005101080976069
909 => 0.0050876101470198
910 => 0.0050743208794127
911 => 0.005127011323324
912 => 0.0051118373216602
913 => 0.0050966397505806
914 => 0.0050661586951488
915 => 0.0050703015768187
916 => 0.0050260236578563
917 => 0.0050055386665245
918 => 0.0046974935472621
919 => 0.0046151738257306
920 => 0.0046410732858969
921 => 0.0046496000606628
922 => 0.0046137744123567
923 => 0.0046651391891737
924 => 0.0046571340431155
925 => 0.0046882773835741
926 => 0.0046688203765422
927 => 0.0046696188988977
928 => 0.0047268378079071
929 => 0.0047434487006191
930 => 0.0047350002665194
1001 => 0.0047409172601675
1002 => 0.0048772718813799
1003 => 0.0048578866146189
1004 => 0.0048475885780147
1005 => 0.0048504412045321
1006 => 0.0048852827337279
1007 => 0.0048950364596258
1008 => 0.0048537092376144
1009 => 0.0048731993944248
1010 => 0.0049561860084544
1011 => 0.0049852266267291
1012 => 0.0050779103399746
1013 => 0.0050385366512663
1014 => 0.0051108087609438
1015 => 0.0053329485867145
1016 => 0.0055104092504468
1017 => 0.0053472090902064
1018 => 0.0056730929996717
1019 => 0.0059268403684607
1020 => 0.0059171011218083
1021 => 0.0058728543987775
1022 => 0.005583969765634
1023 => 0.0053181338191881
1024 => 0.0055405168763806
1025 => 0.0055410837765269
1026 => 0.0055219808746923
1027 => 0.0054033343920356
1028 => 0.005517852234277
1029 => 0.0055269422447264
1030 => 0.0055218542561036
1031 => 0.0054308882760321
1101 => 0.0052920000377863
1102 => 0.005319138467088
1103 => 0.0053635917678933
1104 => 0.0052794323955389
1105 => 0.0052525383766755
1106 => 0.005302539474539
1107 => 0.0054636534299978
1108 => 0.0054331957699879
1109 => 0.005432400397396
1110 => 0.0055627111829762
1111 => 0.0054694367833284
1112 => 0.0053194807695908
1113 => 0.0052816148984453
1114 => 0.0051472165653857
1115 => 0.0052400459727404
1116 => 0.0052433867378501
1117 => 0.0051925450201355
1118 => 0.0053236062947787
1119 => 0.0053223985420599
1120 => 0.0054468217164373
1121 => 0.0056846720946365
1122 => 0.0056143280338967
1123 => 0.0055325255446684
1124 => 0.0055414197433845
1125 => 0.0056389671505473
1126 => 0.005579987761386
1127 => 0.0056011971609473
1128 => 0.0056389350475809
1129 => 0.0056617032515659
1130 => 0.0055381437492138
1201 => 0.0055093361186814
1202 => 0.0054504058167163
1203 => 0.0054350320009198
1204 => 0.0054830295022493
1205 => 0.0054703838564257
1206 => 0.0052431059594787
1207 => 0.0052193541546854
1208 => 0.0052200825886287
1209 => 0.0051603575461393
1210 => 0.0050692625206904
1211 => 0.0053086548085688
1212 => 0.0052894282575592
1213 => 0.0052682036332615
1214 => 0.005270803528632
1215 => 0.0053747156070425
1216 => 0.0053144413538787
1217 => 0.0054746903346706
1218 => 0.0054417479617451
1219 => 0.005407960741257
1220 => 0.0054032903182016
1221 => 0.0053902851209039
1222 => 0.0053456854603492
1223 => 0.0052918286902053
1224 => 0.0052562677855627
1225 => 0.0048486291869177
1226 => 0.0049242845397016
1227 => 0.0050113191268771
1228 => 0.0050413631176008
1229 => 0.004989970792487
1230 => 0.0053477147425846
1231 => 0.0054130780095739
]
'min_raw' => 0.0022561194611556
'max_raw' => 0.0059268403684607
'avg_raw' => 0.0040914799148082
'max_pct' => '-12.62%'
'is_grow' => false
'min' => '$0.002256'
'max' => '$0.005926'
'avg' => '$0.004091'
'bar_min_pct' => 50.865420500042
'bar_max_pct' => 50.886035342412
'min_diff' => -8.7474835231398E-5
'max_diff' => -0.0010688456822723
'year' => 2027
]
2 => [
'items' => [
101 => 0.0052150884103229
102 => 0.0051780526401651
103 => 0.0053501428015104
104 => 0.0052463513970525
105 => 0.0052930886601246
106 => 0.0051920682612788
107 => 0.0053973339126161
108 => 0.0053957701322669
109 => 0.0053159171577617
110 => 0.0053834083450039
111 => 0.005371680090344
112 => 0.0052815262787969
113 => 0.0054001919492465
114 => 0.0054002508059386
115 => 0.0053233940541307
116 => 0.0052336421941255
117 => 0.0052175966814009
118 => 0.0052055085429742
119 => 0.005290115719088
120 => 0.0053659742486319
121 => 0.0055071281651888
122 => 0.0055426176135455
123 => 0.0056811352931481
124 => 0.0055986547592482
125 => 0.0056352173116243
126 => 0.0056749111343174
127 => 0.0056939418126085
128 => 0.0056629323435757
129 => 0.0058781073161502
130 => 0.0058962746766262
131 => 0.0059023660354468
201 => 0.005829810245363
202 => 0.0058942567688516
203 => 0.0058641043747558
204 => 0.0059425525276166
205 => 0.0059548541996615
206 => 0.0059444351210842
207 => 0.0059483398659599
208 => 0.0057647259863339
209 => 0.0057552046380349
210 => 0.0056253803783741
211 => 0.0056782847237984
212 => 0.005579382585799
213 => 0.0056107454725635
214 => 0.0056245699342127
215 => 0.0056173488199785
216 => 0.0056812758561116
217 => 0.0056269248159678
218 => 0.00548348348489
219 => 0.0053400030733174
220 => 0.0053382017936268
221 => 0.0053004259338993
222 => 0.0052731209063102
223 => 0.0052783808233218
224 => 0.0052969174569323
225 => 0.005272043523467
226 => 0.0052773516383123
227 => 0.0053655017125276
228 => 0.0053831795812539
229 => 0.0053231032761327
301 => 0.0050818882421016
302 => 0.0050226934677083
303 => 0.0050652414976588
304 => 0.0050449062797865
305 => 0.0040716331065792
306 => 0.0043002892018592
307 => 0.0041644295144711
308 => 0.0042270399090232
309 => 0.0040883623488955
310 => 0.0041545465493021
311 => 0.004142324744147
312 => 0.0045099969789315
313 => 0.004504256282702
314 => 0.0045070040501962
315 => 0.0043758459484281
316 => 0.0045847843658752
317 => 0.0046877149434921
318 => 0.0046686652329838
319 => 0.0046734596347089
320 => 0.00459107592846
321 => 0.0045078017045546
322 => 0.0044154377744323
323 => 0.0045870385400727
324 => 0.0045679594642562
325 => 0.0046117199997444
326 => 0.0047230153625382
327 => 0.0047394040274796
328 => 0.0047614305593583
329 => 0.0047535356156351
330 => 0.0049416252051332
331 => 0.0049188463147899
401 => 0.0049737368865832
402 => 0.0048608228158467
403 => 0.0047330498269063
404 => 0.0047573352948901
405 => 0.0047549964090319
406 => 0.0047252197076082
407 => 0.0046983386329692
408 => 0.004653589217391
409 => 0.0047951829899477
410 => 0.0047894345413625
411 => 0.0048824952421165
412 => 0.0048660458593148
413 => 0.0047561928551183
414 => 0.004760116276654
415 => 0.0047865031720139
416 => 0.0048778285181347
417 => 0.004904940098767
418 => 0.0048923809344084
419 => 0.0049221075448811
420 => 0.0049456022457472
421 => 0.0049250581175792
422 => 0.005215919648707
423 => 0.0050951336621875
424 => 0.0051540039115937
425 => 0.0051680441191934
426 => 0.0051320804226605
427 => 0.005139879660675
428 => 0.005151693381102
429 => 0.0052234239781706
430 => 0.0054116658202941
501 => 0.005495036850765
502 => 0.0057458627093911
503 => 0.0054881140472652
504 => 0.0054728203083246
505 => 0.0055180016196784
506 => 0.0056652629513055
507 => 0.0057846044290357
508 => 0.0058241968821738
509 => 0.0058294296784562
510 => 0.0059037077525999
511 => 0.0059462825594949
512 => 0.0058946884406915
513 => 0.0058509678271351
514 => 0.0056943660161781
515 => 0.0057124931022089
516 => 0.0058373707491952
517 => 0.0060137677808199
518 => 0.006165134784937
519 => 0.0061121313357679
520 => 0.0065165102383246
521 => 0.0065566027547734
522 => 0.0065510632653464
523 => 0.0066423999843832
524 => 0.0064611151974945
525 => 0.0063836124388723
526 => 0.005860420720036
527 => 0.0060074162523161
528 => 0.0062210828912302
529 => 0.0061928033103611
530 => 0.0060376328858561
531 => 0.0061650170742555
601 => 0.0061228998778988
602 => 0.0060896802976882
603 => 0.0062418656345656
604 => 0.0060745316052398
605 => 0.0062194136062838
606 => 0.0060336009413325
607 => 0.006112373451059
608 => 0.0060676583647407
609 => 0.0060965945056635
610 => 0.0059274344170911
611 => 0.0060187090947557
612 => 0.005923637090417
613 => 0.0059235920139082
614 => 0.005921493294143
615 => 0.0060333450856338
616 => 0.0060369925685387
617 => 0.0059543339256283
618 => 0.0059424215238143
619 => 0.0059864679168634
620 => 0.0059349011263715
621 => 0.0059590289030851
622 => 0.0059356319321488
623 => 0.0059303647811754
624 => 0.0058883952260877
625 => 0.0058703135877789
626 => 0.0058774038640662
627 => 0.0058532010958097
628 => 0.0058386180524828
629 => 0.0059185923597754
630 => 0.0058758653135433
701 => 0.0059120438271482
702 => 0.005870813844803
703 => 0.0057278927629463
704 => 0.0056456973374075
705 => 0.0053757326625715
706 => 0.0054522943094649
707 => 0.0055030547605639
708 => 0.0054862784317785
709 => 0.005522320477587
710 => 0.0055245331664783
711 => 0.0055128155299808
712 => 0.0054992480080389
713 => 0.0054926440886886
714 => 0.0055418642930361
715 => 0.0055704382783357
716 => 0.005508149250919
717 => 0.0054935558033113
718 => 0.0055565334491011
719 => 0.0055949497766519
720 => 0.0058785943550171
721 => 0.0058575810484919
722 => 0.005910320324217
723 => 0.0059043826911205
724 => 0.0059596618541059
725 => 0.0060500199228698
726 => 0.0058662967045595
727 => 0.0058981847025873
728 => 0.0058903665018723
729 => 0.0059757235672363
730 => 0.0059759900426773
731 => 0.00592481421809
801 => 0.0059525574628317
802 => 0.005937071944713
803 => 0.0059650563689468
804 => 0.005857300402972
805 => 0.0059885355379916
806 => 0.0060629374029424
807 => 0.0060639704729094
808 => 0.0060992363664063
809 => 0.0061350685566621
810 => 0.0062038453255319
811 => 0.0061331504099069
812 => 0.006005977138709
813 => 0.0060151586381223
814 => 0.0059405969957499
815 => 0.0059418503904288
816 => 0.0059351596714023
817 => 0.0059552390228547
818 => 0.0058617066914559
819 => 0.0058836585426855
820 => 0.0058529258224143
821 => 0.0058981178956554
822 => 0.0058494986953653
823 => 0.0058903627316992
824 => 0.0059079982951167
825 => 0.0059730739037937
826 => 0.0058398869750523
827 => 0.0055683098113863
828 => 0.0056253986237437
829 => 0.0055409597860376
830 => 0.0055487749219486
831 => 0.0055645627402586
901 => 0.0055133892556634
902 => 0.0055231515438623
903 => 0.0055228027662317
904 => 0.0055197971890358
905 => 0.0055064849892789
906 => 0.0054871796658928
907 => 0.0055640861323976
908 => 0.0055771540396776
909 => 0.0056062023787899
910 => 0.0056926305323114
911 => 0.0056839943216584
912 => 0.0056980803395464
913 => 0.0056673306415865
914 => 0.0055502013122447
915 => 0.0055565619983542
916 => 0.0054772441406461
917 => 0.0056041740428375
918 => 0.0055741153666057
919 => 0.0055547363424958
920 => 0.0055494485962221
921 => 0.005636090988419
922 => 0.0056620157501175
923 => 0.005645861178373
924 => 0.0056127276804211
925 => 0.0056763537915282
926 => 0.0056933774546903
927 => 0.0056971884250638
928 => 0.0058099216948488
929 => 0.0057034889625343
930 => 0.0057291083790528
1001 => 0.0059289837533449
1002 => 0.0057477243697782
1003 => 0.0058437415078201
1004 => 0.005839041968562
1005 => 0.0058881610873415
1006 => 0.0058350127671425
1007 => 0.005835671604269
1008 => 0.0058792860541279
1009 => 0.0058180374252086
1010 => 0.0058028714033468
1011 => 0.0057819196527658
1012 => 0.005827667033655
1013 => 0.0058550905195219
1014 => 0.0060761036752786
1015 => 0.0062188882533218
1016 => 0.0062126895982214
1017 => 0.0062693337024429
1018 => 0.0062438150146906
1019 => 0.0061614084404487
1020 => 0.0063020664142684
1021 => 0.0062575563459723
1022 => 0.0062612257019229
1023 => 0.0062610891283111
1024 => 0.0062906844325904
1025 => 0.0062697134471387
1026 => 0.006228377482186
1027 => 0.0062558182247903
1028 => 0.0063373074200801
1029 => 0.0065902523826534
1030 => 0.0067318037347844
1031 => 0.0065817308135179
1101 => 0.006685249105051
1102 => 0.0066231750174699
1103 => 0.0066118943092123
1104 => 0.0066769114462367
1105 => 0.0067420423871526
1106 => 0.0067378938277851
1107 => 0.0066906121091909
1108 => 0.0066639038660863
1109 => 0.0068661476307925
1110 => 0.0070151573914954
1111 => 0.0070049959247896
1112 => 0.0070498453341431
1113 => 0.007181524587145
1114 => 0.0071935636877814
1115 => 0.0071920470378168
1116 => 0.0071622068707393
1117 => 0.0072918621960315
1118 => 0.0074000229494586
1119 => 0.0071552997342262
1120 => 0.0072484871309245
1121 => 0.0072903219556129
1122 => 0.0073517478900885
1123 => 0.0074553837377308
1124 => 0.0075679597563213
1125 => 0.0075838792396833
1126 => 0.0075725836044205
1127 => 0.0074983366939543
1128 => 0.0076215187168073
1129 => 0.0076936758568207
1130 => 0.0077366437824118
1201 => 0.00784560329253
1202 => 0.0072905803132478
1203 => 0.00689770746208
1204 => 0.0068363546932174
1205 => 0.006961117961278
1206 => 0.0069940170400972
1207 => 0.0069807554626771
1208 => 0.0065385413502508
1209 => 0.0068340265274338
1210 => 0.0071519437329834
1211 => 0.0071641562276071
1212 => 0.0073233122280405
1213 => 0.0073751399458066
1214 => 0.0075032813872093
1215 => 0.0074952661051604
1216 => 0.0075264665069663
1217 => 0.0075192940749068
1218 => 0.0077566491117414
1219 => 0.008018486964934
1220 => 0.0080094203526713
1221 => 0.00797177806335
1222 => 0.0080276832819563
1223 => 0.0082979280067007
1224 => 0.0082730482030297
1225 => 0.0082972168130394
1226 => 0.0086158505738384
1227 => 0.0090301197880009
1228 => 0.0088376501460734
1229 => 0.0092552538874087
1230 => 0.0095181133063561
1231 => 0.0099727014912545
]
'min_raw' => 0.0040716331065792
'max_raw' => 0.0099727014912545
'avg_raw' => 0.0070221672989168
'max_pct' => '47.02%'
'is_grow' => true
'min' => '$0.004071'
'max' => '$0.009972'
'avg' => '$0.007022'
'bar_min_pct' => 51.561829867501
'bar_max_pct' => 51.49087294937
'min_diff' => 0.0018155136454236
'max_diff' => 0.0040458611227938
'year' => 2028
]
3 => [
'items' => [
101 => 0.0099157848116112
102 => 0.01009275265607
103 => 0.0098138920761802
104 => 0.0091735718177318
105 => 0.0090722386857848
106 => 0.0092751101821062
107 => 0.0097738499599012
108 => 0.0092594030916393
109 => 0.0093634750230716
110 => 0.0093335022998178
111 => 0.0093319051807715
112 => 0.009392860718817
113 => 0.0093044415316549
114 => 0.0089442058568485
115 => 0.0091092997437301
116 => 0.0090455490655455
117 => 0.0091162851959192
118 => 0.009498018917747
119 => 0.0093292453399316
120 => 0.0091514560857552
121 => 0.0093744432650863
122 => 0.0096583825710829
123 => 0.0096406141596016
124 => 0.0096061360147081
125 => 0.0098004875122558
126 => 0.010121499246559
127 => 0.010208267428411
128 => 0.010272317926358
129 => 0.010281149407882
130 => 0.010372119156322
131 => 0.0098829518916319
201 => 0.010659272903402
202 => 0.010793322096699
203 => 0.010768126404129
204 => 0.010917116440827
205 => 0.010873279792518
206 => 0.010809767366878
207 => 0.011045948266134
208 => 0.010775185923953
209 => 0.010390872867258
210 => 0.010180031123505
211 => 0.010457684539797
212 => 0.010627237792358
213 => 0.010739301706689
214 => 0.010773212179454
215 => 0.0099209245539092
216 => 0.0094615887937791
217 => 0.0097560177497273
218 => 0.010115241396385
219 => 0.0098809563861371
220 => 0.0098901399149786
221 => 0.0095561110593824
222 => 0.01014479553827
223 => 0.010059029161312
224 => 0.010503985276689
225 => 0.010397792928758
226 => 0.010760637367752
227 => 0.010665088266723
228 => 0.011061707243013
301 => 0.011219929290685
302 => 0.011485608734022
303 => 0.011681043614051
304 => 0.011795806713677
305 => 0.011788916767641
306 => 0.012243665343109
307 => 0.011975515995861
308 => 0.011638657217768
309 => 0.011632564505248
310 => 0.011807028439748
311 => 0.012172656984617
312 => 0.012267459146623
313 => 0.012320440622035
314 => 0.012239297648143
315 => 0.011948240750141
316 => 0.011822563857276
317 => 0.011929644211207
318 => 0.011798694139869
319 => 0.0120247507011
320 => 0.012335174642745
321 => 0.012271073326344
322 => 0.012485354416465
323 => 0.012707112801711
324 => 0.013024237252405
325 => 0.013107145326901
326 => 0.013244189221331
327 => 0.013385252405274
328 => 0.013430558098197
329 => 0.013517060723518
330 => 0.013516604811984
331 => 0.013777286295687
401 => 0.014064826044844
402 => 0.014173365643591
403 => 0.014422946466
404 => 0.013995548053979
405 => 0.014319734659096
406 => 0.014612159091829
407 => 0.014263518627881
408 => 0.014744038284623
409 => 0.014762695774014
410 => 0.015044401712616
411 => 0.014758838775515
412 => 0.014589272415013
413 => 0.015078804144213
414 => 0.015315673127867
415 => 0.015244326262287
416 => 0.01470137309239
417 => 0.014385351059153
418 => 0.013558260442074
419 => 0.01453798500566
420 => 0.015015180261625
421 => 0.014700137271959
422 => 0.01485902663099
423 => 0.015725875453817
424 => 0.016055915361245
425 => 0.015987269367653
426 => 0.015998869410561
427 => 0.016176952953961
428 => 0.016966673457794
429 => 0.016493454626319
430 => 0.016855212691811
501 => 0.017047087865332
502 => 0.017225312219817
503 => 0.016787649533586
504 => 0.01621825680934
505 => 0.016037906232091
506 => 0.014668812455455
507 => 0.014597545178708
508 => 0.014557540696651
509 => 0.014305318096025
510 => 0.014107140221517
511 => 0.013949541817836
512 => 0.01353595654371
513 => 0.013675529432805
514 => 0.013016360827803
515 => 0.013438073541782
516 => 0.012386024532017
517 => 0.013262202209154
518 => 0.012785338534399
519 => 0.01310553966679
520 => 0.013104422515204
521 => 0.012514830710611
522 => 0.012174766462188
523 => 0.012391468636782
524 => 0.012623790569786
525 => 0.012661484021791
526 => 0.012962695472153
527 => 0.013046757113431
528 => 0.012792046415897
529 => 0.012364223154692
530 => 0.01246359674066
531 => 0.01217275265964
601 => 0.01166305959481
602 => 0.012029130052358
603 => 0.012154122601547
604 => 0.012209326431937
605 => 0.011708101841321
606 => 0.011550606192833
607 => 0.011466756831095
608 => 0.012299521354152
609 => 0.012345142074585
610 => 0.012111740018731
611 => 0.013166739443279
612 => 0.012927960581342
613 => 0.013194735072368
614 => 0.012454579629318
615 => 0.012482854563994
616 => 0.012132453115737
617 => 0.012328654512928
618 => 0.01218998568926
619 => 0.012312803378935
620 => 0.01238641979573
621 => 0.012736763746557
622 => 0.013266202574308
623 => 0.012684434043244
624 => 0.012430949163181
625 => 0.012588209757119
626 => 0.013007015442335
627 => 0.013641527493706
628 => 0.013265883588549
629 => 0.013432587974811
630 => 0.013469005467047
701 => 0.013192019558478
702 => 0.013651740359243
703 => 0.013898108471139
704 => 0.014150831175246
705 => 0.014370263218093
706 => 0.014049888169734
707 => 0.014392735395437
708 => 0.014116461052203
709 => 0.013868614405605
710 => 0.013868990286661
711 => 0.013713512464789
712 => 0.013412254593444
713 => 0.013356698019844
714 => 0.013645710331737
715 => 0.013877470836308
716 => 0.013896559741522
717 => 0.014024874265137
718 => 0.014100809478468
719 => 0.014845077798026
720 => 0.015144428673062
721 => 0.015510469256635
722 => 0.015653062692854
723 => 0.016082217813295
724 => 0.015735640199264
725 => 0.015660655952393
726 => 0.014619666005772
727 => 0.014790128051214
728 => 0.015063054233107
729 => 0.014624166457987
730 => 0.01490253973326
731 => 0.014957496514551
801 => 0.01460925321933
802 => 0.014795265010012
803 => 0.014301272842613
804 => 0.013276970253632
805 => 0.013652880700837
806 => 0.013929677320068
807 => 0.013534654415648
808 => 0.014242717682324
809 => 0.013829081739325
810 => 0.013697979003421
811 => 0.01318650048916
812 => 0.013427898659277
813 => 0.013754393140851
814 => 0.013552657510296
815 => 0.013971289234454
816 => 0.014564183400865
817 => 0.014986715091308
818 => 0.015019151827903
819 => 0.014747492258373
820 => 0.015182828452253
821 => 0.015185999401158
822 => 0.014694938396061
823 => 0.014394166264678
824 => 0.014325830203598
825 => 0.01449654708225
826 => 0.014703828889008
827 => 0.01503065452557
828 => 0.015228148412858
829 => 0.015743107728241
830 => 0.015882440953943
831 => 0.016035525925794
901 => 0.016240094657845
902 => 0.016485731871019
903 => 0.01594829163273
904 => 0.015969645135311
905 => 0.015469188226782
906 => 0.014934378247239
907 => 0.015340232356707
908 => 0.015870832616327
909 => 0.015749112330509
910 => 0.015735416311835
911 => 0.015758449216286
912 => 0.015666676095792
913 => 0.015251589673069
914 => 0.015043135870156
915 => 0.015312094458151
916 => 0.0154550339777
917 => 0.015676720706886
918 => 0.015649393138275
919 => 0.01622043434524
920 => 0.016442323690877
921 => 0.016385554901083
922 => 0.016396001724622
923 => 0.016797721786081
924 => 0.017244517114456
925 => 0.017662999899315
926 => 0.018088698562327
927 => 0.017575502208764
928 => 0.017314932749975
929 => 0.017583773919064
930 => 0.017441123010532
1001 => 0.018260837443966
1002 => 0.018317592692828
1003 => 0.019137247851578
1004 => 0.019915198199952
1005 => 0.019426581524566
1006 => 0.019887325041677
1007 => 0.020385656720402
1008 => 0.021347019380064
1009 => 0.021023266257436
1010 => 0.020775276439361
1011 => 0.020540927259558
1012 => 0.021028570700843
1013 => 0.021655916197761
1014 => 0.021791040409157
1015 => 0.022009993253039
1016 => 0.021779791109977
1017 => 0.022057044235361
1018 => 0.023035869599166
1019 => 0.022771382345535
1020 => 0.022395767926933
1021 => 0.023168456544269
1022 => 0.023448089551132
1023 => 0.02541070043824
1024 => 0.027888577754626
1025 => 0.026862720275022
1026 => 0.026225937433218
1027 => 0.026375596505733
1028 => 0.027280433420237
1029 => 0.027571038319087
1030 => 0.026781074026496
1031 => 0.027060102769487
1101 => 0.028597578576868
1102 => 0.029422385019399
1103 => 0.028302187084158
1104 => 0.025211605408524
1105 => 0.022361947958224
1106 => 0.023117805435791
1107 => 0.023032114654823
1108 => 0.024683940605841
1109 => 0.022765074412008
1110 => 0.022797383197506
1111 => 0.024483367159877
1112 => 0.024033575543799
1113 => 0.02330497073071
1114 => 0.022367267579682
1115 => 0.020633836577962
1116 => 0.01909848839944
1117 => 0.022109659747091
1118 => 0.02197981256312
1119 => 0.021791774598456
1120 => 0.022210232740983
1121 => 0.024242146699675
1122 => 0.024195304506264
1123 => 0.023897318370877
1124 => 0.024123338228238
1125 => 0.023265348356925
1126 => 0.023486471882828
1127 => 0.022361496557924
1128 => 0.0228700323879
1129 => 0.023303407472014
1130 => 0.023390413936378
1201 => 0.023586443943249
1202 => 0.021911388997469
1203 => 0.022663439491095
1204 => 0.023105198698498
1205 => 0.021109314528113
1206 => 0.023065746485707
1207 => 0.021882230017524
1208 => 0.021480526752402
1209 => 0.022021367278508
1210 => 0.0218106011995
1211 => 0.021629396901368
1212 => 0.021528281789526
1213 => 0.021925415381507
1214 => 0.021906888624764
1215 => 0.021257100987974
1216 => 0.020409479504513
1217 => 0.020693969096589
1218 => 0.020590611360684
1219 => 0.02021602959235
1220 => 0.020468452477032
1221 => 0.01935690984119
1222 => 0.017444558509183
1223 => 0.018707916376012
1224 => 0.018659278472408
1225 => 0.018634753035858
1226 => 0.019584131556133
1227 => 0.019492870717298
1228 => 0.019327231401183
1229 => 0.020212987496413
1230 => 0.019889674606553
1231 => 0.020886048751004
]
'min_raw' => 0.0089442058568485
'max_raw' => 0.029422385019399
'avg_raw' => 0.019183295438124
'max_pct' => '333.75%'
'is_grow' => true
'min' => '$0.008944'
'max' => '$0.029422'
'avg' => '$0.019183'
'bar_min_pct' => 53.43089062365
'bar_max_pct' => 54.398511072434
'min_diff' => 0.0048725727502693
'max_diff' => 0.019449683528144
'year' => 2029
]
4 => [
'items' => [
101 => 0.021542325203979
102 => 0.021375872267185
103 => 0.021993103443267
104 => 0.020700523162203
105 => 0.021129866482252
106 => 0.021218353545471
107 => 0.020202057403691
108 => 0.019507802119173
109 => 0.019461503206786
110 => 0.018257760217704
111 => 0.018900790006197
112 => 0.019466629609691
113 => 0.019195636350545
114 => 0.019109847980392
115 => 0.019548122158274
116 => 0.019582179815459
117 => 0.018805661622353
118 => 0.018967124343833
119 => 0.019640450733348
120 => 0.018950158246395
121 => 0.017609032702881
122 => 0.017276415025579
123 => 0.017232037696067
124 => 0.016329952174981
125 => 0.01729864212925
126 => 0.016875783004935
127 => 0.018211589912015
128 => 0.017448584170767
129 => 0.017415692518262
130 => 0.017365971961344
131 => 0.016589509688663
201 => 0.016759505579628
202 => 0.017324597812303
203 => 0.017526229087141
204 => 0.017505197293259
205 => 0.017321828552078
206 => 0.017405773822791
207 => 0.017135356857354
208 => 0.017039866998615
209 => 0.016738474737882
210 => 0.016295511376342
211 => 0.016357108148616
212 => 0.015479481821736
213 => 0.015001304419697
214 => 0.01486895121709
215 => 0.014691962983142
216 => 0.014888942509062
217 => 0.01547699561662
218 => 0.014767678806479
219 => 0.01355160488828
220 => 0.013624693002853
221 => 0.013788900296242
222 => 0.013482901091352
223 => 0.013193298524489
224 => 0.013445084460177
225 => 0.012929817909817
226 => 0.013851167797138
227 => 0.01382624786474
228 => 0.014169670126838
301 => 0.014384419115063
302 => 0.013889492223016
303 => 0.013765019448091
304 => 0.01383592479766
305 => 0.012664017312893
306 => 0.014073900283439
307 => 0.014086093009915
308 => 0.013981691483409
309 => 0.014732410639971
310 => 0.016316662215495
311 => 0.015720603046411
312 => 0.015489790920158
313 => 0.015051016899428
314 => 0.015635657230227
315 => 0.015590765974631
316 => 0.015387750692326
317 => 0.015264966416141
318 => 0.015491200209783
319 => 0.01523693354549
320 => 0.015191260265803
321 => 0.014914529883914
322 => 0.01481574972801
323 => 0.01474261683313
324 => 0.014662104701757
325 => 0.014839694401193
326 => 0.0144372527784
327 => 0.013951947633151
328 => 0.013911599761398
329 => 0.014023003782729
330 => 0.013973715796344
331 => 0.013911363789482
401 => 0.013792316827822
402 => 0.013756998137334
403 => 0.013871766747229
404 => 0.013742199678083
405 => 0.013933382946491
406 => 0.013881391676137
407 => 0.013590972666289
408 => 0.01322900305313
409 => 0.013225780764316
410 => 0.01314779500491
411 => 0.013048468415069
412 => 0.01302083803006
413 => 0.013423879750962
414 => 0.014258164051204
415 => 0.014094374080335
416 => 0.014212729120159
417 => 0.014794918775806
418 => 0.014979979360282
419 => 0.014848627740821
420 => 0.014668825542687
421 => 0.014676735926894
422 => 0.015291174467742
423 => 0.015329496245849
424 => 0.015426323016052
425 => 0.015550772779004
426 => 0.014869822073587
427 => 0.014644663209905
428 => 0.014537970448955
429 => 0.014209398040521
430 => 0.014563735213347
501 => 0.014357278116972
502 => 0.014385136232852
503 => 0.014366993598339
504 => 0.014376900703583
505 => 0.013850910261068
506 => 0.014042553533076
507 => 0.013723909423538
508 => 0.013297280730346
509 => 0.013295850521371
510 => 0.013400267289626
511 => 0.013338156110039
512 => 0.013171016522797
513 => 0.013194757912289
514 => 0.012986758358482
515 => 0.013220012824074
516 => 0.013226701727523
517 => 0.013136886052813
518 => 0.013496246739971
519 => 0.01364347710671
520 => 0.013584358505578
521 => 0.013639329188056
522 => 0.014101180293092
523 => 0.014176482175189
524 => 0.014209926297054
525 => 0.014165115604252
526 => 0.013647770978424
527 => 0.013670717412499
528 => 0.013502351704457
529 => 0.013360100423103
530 => 0.013365789728347
531 => 0.013438925378335
601 => 0.013758313051183
602 => 0.014430445579759
603 => 0.014455952517896
604 => 0.014486867671008
605 => 0.014361120206591
606 => 0.014323193568082
607 => 0.014373228593972
608 => 0.014625646232655
609 => 0.01527493293007
610 => 0.015045431646804
611 => 0.014858843531107
612 => 0.015022531612368
613 => 0.014997333115287
614 => 0.014784632441057
615 => 0.014778662641553
616 => 0.014370422043186
617 => 0.014219504789159
618 => 0.014093387035732
619 => 0.013955669741378
620 => 0.01387402631296
621 => 0.013999467725285
622 => 0.014028157660463
623 => 0.013753877820073
624 => 0.013716494491327
625 => 0.013940477329731
626 => 0.013841910833471
627 => 0.013943288919206
628 => 0.013966809504701
629 => 0.013963022148712
630 => 0.013860107406326
701 => 0.013925702194161
702 => 0.013770550966185
703 => 0.013601847308721
704 => 0.013494224885869
705 => 0.013400310047888
706 => 0.013452419458362
707 => 0.013266658924823
708 => 0.013207230391523
709 => 0.013903480155972
710 => 0.014417807342917
711 => 0.014410328821923
712 => 0.014364805248691
713 => 0.014297166452987
714 => 0.014620698033454
715 => 0.014507986100037
716 => 0.014589993448995
717 => 0.014610867761142
718 => 0.014674048017071
719 => 0.01469662952804
720 => 0.014628372518026
721 => 0.014399293655528
722 => 0.013828450910348
723 => 0.013562722071507
724 => 0.013475027128625
725 => 0.013478214673243
726 => 0.01339028796287
727 => 0.013416186319674
728 => 0.013381281571279
729 => 0.013315180422185
730 => 0.013448337898674
731 => 0.013463683057391
801 => 0.013432602511266
802 => 0.01343992310501
803 => 0.013182589457764
804 => 0.013202153976064
805 => 0.013093216252026
806 => 0.013072791742033
807 => 0.012797406661958
808 => 0.012309522074898
809 => 0.012579857496232
810 => 0.012253330322174
811 => 0.012129669533664
812 => 0.012715060473272
813 => 0.012656303459152
814 => 0.01255573699204
815 => 0.012406978227292
816 => 0.012351802154415
817 => 0.012016569802237
818 => 0.011996762486475
819 => 0.01216291269225
820 => 0.012086240089164
821 => 0.011978562716246
822 => 0.011588566186619
823 => 0.011150080963904
824 => 0.011163316076558
825 => 0.011302790067596
826 => 0.011708329507169
827 => 0.011549878232225
828 => 0.011434920014233
829 => 0.011413391795635
830 => 0.011682862523773
831 => 0.01206422005995
901 => 0.012243144483531
902 => 0.012065835813778
903 => 0.011862153160943
904 => 0.011874550380246
905 => 0.011957023526221
906 => 0.011965690287755
907 => 0.011833113819674
908 => 0.011870433318868
909 => 0.011813741587026
910 => 0.011465824533359
911 => 0.011459531817115
912 => 0.011374147361224
913 => 0.011371561953834
914 => 0.011226301694214
915 => 0.011205978779756
916 => 0.010917555717612
917 => 0.011107396650541
918 => 0.010980061319829
919 => 0.010788136941078
920 => 0.01075504910584
921 => 0.010754054445558
922 => 0.01095111786903
923 => 0.011105093849702
924 => 0.010982276372423
925 => 0.010954313213564
926 => 0.011252886592594
927 => 0.011214890408555
928 => 0.011181985958227
929 => 0.012030073675352
930 => 0.011358746070138
1001 => 0.011066008916225
1002 => 0.010703691098979
1003 => 0.010821663607239
1004 => 0.010846522148107
1005 => 0.0099752131103266
1006 => 0.0096217231422139
1007 => 0.0095004187061461
1008 => 0.0094306062881961
1009 => 0.009462420683705
1010 => 0.0091442382521658
1011 => 0.0093580621084118
1012 => 0.0090825430179903
1013 => 0.0090363513458644
1014 => 0.009529013609804
1015 => 0.00959756468574
1016 => 0.0093051044986471
1017 => 0.0094929112837642
1018 => 0.0094248099327712
1019 => 0.0090872660020078
1020 => 0.0090743743066577
1021 => 0.0089050066274435
1022 => 0.0086399790055184
1023 => 0.0085188542706582
1024 => 0.0084557714570898
1025 => 0.0084818006554276
1026 => 0.0084686394962414
1027 => 0.0083827540300002
1028 => 0.0084735623506324
1029 => 0.0082415846160058
1030 => 0.0081492092129058
1031 => 0.0081074853864186
1101 => 0.0079015917947972
1102 => 0.0082292600603626
1103 => 0.0082938148365351
1104 => 0.0083584968055585
1105 => 0.0089215091856521
1106 => 0.008893382678199
1107 => 0.0091476326074095
1108 => 0.009137752922696
1109 => 0.0090652367243094
1110 => 0.008759302811652
1111 => 0.0088812426164896
1112 => 0.0085059308508525
1113 => 0.0087871399443872
1114 => 0.0086588078576705
1115 => 0.0087437507367778
1116 => 0.0085910157811522
1117 => 0.0086755456118672
1118 => 0.0083091231687899
1119 => 0.0079669630471472
1120 => 0.0081046582683728
1121 => 0.0082543487212037
1122 => 0.008578915763359
1123 => 0.0083856063106712
1124 => 0.0084551276996974
1125 => 0.0082222426841996
1126 => 0.0077417343769117
1127 => 0.0077444540017479
1128 => 0.0076705382671141
1129 => 0.0076066642805166
1130 => 0.0084078102267102
1201 => 0.0083081750640578
1202 => 0.0081494194722989
1203 => 0.0083619201405646
1204 => 0.0084181086900931
1205 => 0.0084197082991064
1206 => 0.0085747433012369
1207 => 0.0086574855096656
1208 => 0.0086720691825264
1209 => 0.0089160201081317
1210 => 0.008997789240604
1211 => 0.009334584724857
1212 => 0.008650465411368
1213 => 0.0086363764243039
1214 => 0.0083649104607516
1215 => 0.0081927424549596
1216 => 0.0083766989514043
1217 => 0.0085396592946884
1218 => 0.0083699740928676
1219 => 0.0083921313979753
1220 => 0.0081643428783212
1221 => 0.0082457665556515
1222 => 0.0083158995955222
1223 => 0.0082771762531351
1224 => 0.0082192055353507
1225 => 0.0085262984049144
1226 => 0.0085089710217069
1227 => 0.0087949429618791
1228 => 0.009017878539293
1229 => 0.0094174189485199
1230 => 0.009000477702979
1231 => 0.0089852827068002
]
'min_raw' => 0.0076066642805166
'max_raw' => 0.021993103443267
'avg_raw' => 0.014799883861892
'max_pct' => '224.23%'
'is_grow' => true
'min' => '$0.0076066'
'max' => '$0.021993'
'avg' => '$0.014799'
'bar_min_pct' => 52.917825637622
'bar_max_pct' => 53.28786768811
'min_diff' => -0.0013375415763319
'max_diff' => -0.0074292815761319
'year' => 2030
]
5 => [
'items' => [
101 => 0.0091338162318026
102 => 0.0089977665008953
103 => 0.0090837452345516
104 => 0.0094035664453018
105 => 0.0094103237635173
106 => 0.0092971299770951
107 => 0.0092902421249043
108 => 0.009311982229791
109 => 0.0094393147031523
110 => 0.0093948208244282
111 => 0.009446310267335
112 => 0.0095106986041242
113 => 0.0097770360651736
114 => 0.0098412491253514
115 => 0.0096852446797739
116 => 0.0096993301345019
117 => 0.0096409801894381
118 => 0.0095846148736292
119 => 0.0097113158720743
120 => 0.0099428644370472
121 => 0.0099414239854419
122 => 0.0099951387518547
123 => 0.010028602606333
124 => 0.0098849512458744
125 => 0.009791439492423
126 => 0.0098272978490038
127 => 0.0098846361420698
128 => 0.0098087038133487
129 => 0.0093400143052057
130 => 0.0094821847619746
131 => 0.0094585206461881
201 => 0.0094248200676533
202 => 0.009567773561306
203 => 0.0095539853481059
204 => 0.009140974831437
205 => 0.0091674144247048
206 => 0.0091425827106742
207 => 0.0092228190587975
208 => 0.0089934334747834
209 => 0.0090639909354906
210 => 0.0091082439134111
211 => 0.0091343092573737
212 => 0.0092284751529402
213 => 0.0092174258719541
214 => 0.0092277883141202
215 => 0.0093674114783705
216 => 0.010073577530265
217 => 0.010112012590402
218 => 0.0099227442973241
219 => 0.0099983532472566
220 => 0.0098532005972459
221 => 0.0099506425436363
222 => 0.0100173098486
223 => 0.0097160531168563
224 => 0.0096982146483425
225 => 0.0095524629017115
226 => 0.0096307816345501
227 => 0.0095061708992878
228 => 0.0095367460150227
301 => 0.0094512553259372
302 => 0.0096051215452646
303 => 0.0097771678868659
304 => 0.0098206335870703
305 => 0.009706294042993
306 => 0.0096235046777379
307 => 0.0094781538248623
308 => 0.0097198755325495
309 => 0.0097905623262128
310 => 0.0097195042449147
311 => 0.0097030385348281
312 => 0.0096718360439671
313 => 0.009709658290768
314 => 0.0097901773507537
315 => 0.009752206049018
316 => 0.0097772867627827
317 => 0.0096817049450315
318 => 0.0098849988004521
319 => 0.010207878368191
320 => 0.010208916478797
321 => 0.010170944972382
322 => 0.010155407850064
323 => 0.01019436891995
324 => 0.010215503702096
325 => 0.010341496657868
326 => 0.010476692119192
327 => 0.01110759034679
328 => 0.01093043664906
329 => 0.011490207088889
330 => 0.011932912829698
331 => 0.012065660924191
401 => 0.011943538923538
402 => 0.011525766156205
403 => 0.011505268231149
404 => 0.012129597124658
405 => 0.011953195616167
406 => 0.011932213218037
407 => 0.011708995952254
408 => 0.011840945002328
409 => 0.011812085809501
410 => 0.011766530161784
411 => 0.012018279757674
412 => 0.012489532527339
413 => 0.012416083363807
414 => 0.012361256970438
415 => 0.01212102367442
416 => 0.012265697776672
417 => 0.01221418209991
418 => 0.012435526139936
419 => 0.012304406833995
420 => 0.011951859201245
421 => 0.012008003573772
422 => 0.011999517464812
423 => 0.012174160985892
424 => 0.012121737335782
425 => 0.011989280905758
426 => 0.012487921836604
427 => 0.012455542868142
428 => 0.012501448842559
429 => 0.012521658072187
430 => 0.012825172019754
501 => 0.01294951197271
502 => 0.012977739318908
503 => 0.013095852657418
504 => 0.012974800551447
505 => 0.013459095284021
506 => 0.013781123021802
507 => 0.014155174810631
508 => 0.014701765009751
509 => 0.014907287980863
510 => 0.014870162095696
511 => 0.015284580546522
512 => 0.016029281290651
513 => 0.015020687407894
514 => 0.016082739215495
515 => 0.015746505875186
516 => 0.014949302673894
517 => 0.014897972186139
518 => 0.015437847449773
519 => 0.016635238823446
520 => 0.016335305865042
521 => 0.016635729406318
522 => 0.016285269387483
523 => 0.016267866093639
524 => 0.016618708345445
525 => 0.017438470390204
526 => 0.01704903217106
527 => 0.016490676989747
528 => 0.01690295776666
529 => 0.016545802002914
530 => 0.01574103010559
531 => 0.016335076511961
601 => 0.015937854597488
602 => 0.01605378506961
603 => 0.016888686451532
604 => 0.016788228908384
605 => 0.016918230271335
606 => 0.016688781268454
607 => 0.016474439718976
608 => 0.016074355299664
609 => 0.015955910027029
610 => 0.01598864403917
611 => 0.015955893805678
612 => 0.015732050250038
613 => 0.01568371125551
614 => 0.01560314414685
615 => 0.015628115262711
616 => 0.015476625527691
617 => 0.01576251795705
618 => 0.015815582111215
619 => 0.016023630779852
620 => 0.016045231082805
621 => 0.016624643663573
622 => 0.016305512950719
623 => 0.016519613385321
624 => 0.016500462227259
625 => 0.014966580484597
626 => 0.015177935855183
627 => 0.015506738484845
628 => 0.015358613345864
629 => 0.015149199055288
630 => 0.014980085787565
701 => 0.014723861894245
702 => 0.015084492103749
703 => 0.0155586824805
704 => 0.016057257333293
705 => 0.016656262351004
706 => 0.016522571404238
707 => 0.016046059351146
708 => 0.016067435333755
709 => 0.016199573247108
710 => 0.016028442643321
711 => 0.015977972887398
712 => 0.01619263947766
713 => 0.016194117768488
714 => 0.015997211327007
715 => 0.015778385850799
716 => 0.015777468964064
717 => 0.015738531084176
718 => 0.016292196349814
719 => 0.016596656264044
720 => 0.016631562102548
721 => 0.016594306822997
722 => 0.016608644901487
723 => 0.016431486385714
724 => 0.016836418218046
725 => 0.017208023711002
726 => 0.017108425500696
727 => 0.016959113624728
728 => 0.016840179523685
729 => 0.017080408406271
730 => 0.017069711392284
731 => 0.017204778061202
801 => 0.017198650656917
802 => 0.017153232816274
803 => 0.01710842712271
804 => 0.017286076633087
805 => 0.017234916427062
806 => 0.017183676755107
807 => 0.017080907748599
808 => 0.017094875763396
809 => 0.016945589668228
810 => 0.016876523089737
811 => 0.01583792746312
812 => 0.015560380774597
813 => 0.015647702612791
814 => 0.015676451229234
815 => 0.015555662554703
816 => 0.015728842485916
817 => 0.01570185257708
818 => 0.015806854523794
819 => 0.015741253866141
820 => 0.015743946140014
821 => 0.015936863686636
822 => 0.01599286847115
823 => 0.015964383985732
824 => 0.015984333542928
825 => 0.016444062668321
826 => 0.016378703888
827 => 0.016343983338603
828 => 0.016353601168071
829 => 0.016471071816312
830 => 0.01650395718416
831 => 0.016364619569774
901 => 0.01643033199422
902 => 0.016710127157361
903 => 0.016808039629426
904 => 0.017120529239603
905 => 0.01698777809914
906 => 0.017231448562795
907 => 0.017980408494688
908 => 0.01857872951237
909 => 0.018028488777848
910 => 0.019127229131098
911 => 0.019982756101046
912 => 0.019949919550984
913 => 0.019800738635079
914 => 0.018826743925154
915 => 0.017930459471639
916 => 0.018680239475253
917 => 0.018682150818676
918 => 0.018617744051418
919 => 0.018217719151508
920 => 0.018603824052006
921 => 0.01863447165688
922 => 0.018617317148006
923 => 0.018310618995153
924 => 0.01784234760304
925 => 0.017933846712176
926 => 0.018083724119471
927 => 0.017799974919759
928 => 0.01770929985748
929 => 0.017877882049892
930 => 0.018421088999339
1001 => 0.018318398872129
1002 => 0.018315717217905
1003 => 0.018755069129497
1004 => 0.018440587978874
1005 => 0.017935000808963
1006 => 0.017807333380685
1007 => 0.017354200017383
1008 => 0.017667180845421
1009 => 0.017678444468233
1010 => 0.017507028067303
1011 => 0.017948910305168
1012 => 0.017944838282555
1013 => 0.018364339701917
1014 => 0.019166268858198
1015 => 0.018929098946149
1016 => 0.018653296142448
1017 => 0.018683283554392
1018 => 0.019012171448184
1019 => 0.018813318319817
1020 => 0.018884827291231
1021 => 0.019012063210792
1022 => 0.019088827800152
1023 => 0.018672238311323
1024 => 0.018575111373699
1025 => 0.018376423746241
1026 => 0.018324589852918
1027 => 0.018486416779729
1028 => 0.018443781101944
1029 => 0.017677497804351
1030 => 0.017597416936192
1031 => 0.017599872902089
1101 => 0.017398505751467
1102 => 0.017091372513115
1103 => 0.017898500325532
1104 => 0.017833676666449
1105 => 0.017762116363773
1106 => 0.017770882092534
1107 => 0.018121228919804
1108 => 0.017918010067048
1109 => 0.018458300694015
1110 => 0.018347233183734
1111 => 0.01823331721091
1112 => 0.0182175705535
1113 => 0.018173722622817
1114 => 0.018023351753408
1115 => 0.017841769892708
1116 => 0.017721873819922
1117 => 0.016347491824173
1118 => 0.016602569128172
1119 => 0.016896012315394
1120 => 0.016997307727724
1121 => 0.016824034915505
1122 => 0.018030193620144
1123 => 0.018250570438316
1124 => 0.017583034681249
1125 => 0.017458165996407
1126 => 0.018038379990334
1127 => 0.01768844002372
1128 => 0.017846017969259
1129 => 0.017505420641531
1130 => 0.018197488116205
1201 => 0.018192215721578
1202 => 0.017922985842877
1203 => 0.018150537092749
1204 => 0.018110994463322
1205 => 0.017807034593353
1206 => 0.018207124186247
1207 => 0.018207322625693
1208 => 0.017948194721006
1209 => 0.017645590058723
1210 => 0.01759149149231
1211 => 0.017550735489638
1212 => 0.01783599449099
1213 => 0.018091756819621
1214 => 0.018567667104344
1215 => 0.018687322257273
1216 => 0.019154344285049
1217 => 0.018876255406398
1218 => 0.01899952860445
1219 => 0.019133359098994
1220 => 0.019197522359532
1221 => 0.019092971769676
1222 => 0.019818449212747
1223 => 0.019879701736997
1224 => 0.019900239178546
1225 => 0.019655612266595
1226 => 0.019872898220049
1227 => 0.019771237318182
1228 => 0.020035730742628
1229 => 0.020077206688802
1230 => 0.020042078037942
1231 => 0.020055243157911
]
'min_raw' => 0.0089934334747834
'max_raw' => 0.020077206688802
'avg_raw' => 0.014535320081793
'max_pct' => '195.98%'
'is_grow' => true
'min' => '$0.008993'
'max' => '$0.020077'
'avg' => '$0.014535'
'bar_min_pct' => 53.449773750392
'bar_max_pct' => 53.001449945884
'min_diff' => 0.0013867691942668
'max_diff' => -0.0019158967544647
'year' => 2031
]
6 => [
'items' => [
101 => 0.01943617614324
102 => 0.019404074252691
103 => 0.018966362697204
104 => 0.019144733391465
105 => 0.018811277928074
106 => 0.018917020090487
107 => 0.018963630228131
108 => 0.018939283737328
109 => 0.019154818202894
110 => 0.01897156987638
111 => 0.018487947413898
112 => 0.018004193188798
113 => 0.01799812004856
114 => 0.017870756100063
115 => 0.01777869529317
116 => 0.01779642947061
117 => 0.017858927025014
118 => 0.017775062821694
119 => 0.017792959501495
120 => 0.018090163631154
121 => 0.018149765799794
122 => 0.017947214342684
123 => 0.017133941014352
124 => 0.016934361699638
125 => 0.017077815353225
126 => 0.017009253746409
127 => 0.013727795291177
128 => 0.014498725280673
129 => 0.014040664859223
130 => 0.014251760175774
131 => 0.013784199099645
201 => 0.014007343752149
202 => 0.01396613708277
203 => 0.015205769692401
204 => 0.015186414534261
205 => 0.015195678824211
206 => 0.014753470126933
207 => 0.015457920588971
208 => 0.015804958217789
209 => 0.015740730788802
210 => 0.015756895448953
211 => 0.015479133031488
212 => 0.01519836817157
213 => 0.014886956732519
214 => 0.015465520694659
215 => 0.015401194258485
216 => 0.015548735959146
217 => 0.0159239760452
218 => 0.01597923157327
219 => 0.016053495563342
220 => 0.016026877209372
221 => 0.016661034392361
222 => 0.016584233773197
223 => 0.016769301168335
224 => 0.016388603495439
225 => 0.015957807942401
226 => 0.016039688093266
227 => 0.016031802376299
228 => 0.015931408148506
229 => 0.015840776728584
301 => 0.015689900949658
302 => 0.016167294239594
303 => 0.016147912943845
304 => 0.016461673593728
305 => 0.016406213351153
306 => 0.016035836277812
307 => 0.016049064367445
308 => 0.016138029627425
309 => 0.016445939408003
310 => 0.016537347994975
311 => 0.016495003895487
312 => 0.016595229238141
313 => 0.016674443262459
314 => 0.016605177299995
315 => 0.017585837259496
316 => 0.017178598872938
317 => 0.017377084029
318 => 0.017424421569178
319 => 0.017303167455413
320 => 0.017329463130904
321 => 0.017369293914131
322 => 0.017611138630218
323 => 0.018245809143563
324 => 0.018526900393576
325 => 0.019372577288036
326 => 0.018503559678241
327 => 0.018451995769628
328 => 0.018604327715316
329 => 0.019100829576355
330 => 0.019503197700678
331 => 0.01963668642069
401 => 0.019654329158698
402 => 0.019904762871603
403 => 0.020048306805528
404 => 0.019874353631796
405 => 0.019726946530714
406 => 0.019198952591484
407 => 0.01926006932763
408 => 0.019681103033122
409 => 0.020275837940893
410 => 0.02078618236338
411 => 0.020607477533924
412 => 0.021970869236727
413 => 0.022106043955104
414 => 0.022087367179747
415 => 0.022395315304905
416 => 0.02178410098901
417 => 0.021522795027246
418 => 0.01975881761911
419 => 0.020254423319093
420 => 0.02097481530992
421 => 0.020879468728602
422 => 0.020356300808731
423 => 0.020785785493599
424 => 0.020643784425554
425 => 0.020531782291557
426 => 0.02104488578008
427 => 0.020480707417319
428 => 0.020969187199177
429 => 0.020342706826268
430 => 0.020608293842532
501 => 0.020457533807102
502 => 0.02055509402648
503 => 0.019984758977478
504 => 0.020292497925819
505 => 0.019971956025475
506 => 0.019971804046879
507 => 0.019964728066663
508 => 0.020341844190916
509 => 0.020354141934189
510 => 0.020075452548575
511 => 0.020035289054162
512 => 0.020183794543548
513 => 0.020009933509126
514 => 0.020091281992864
515 => 0.020012397471827
516 => 0.01999463890458
517 => 0.019853135619381
518 => 0.019792172113403
519 => 0.019816077474933
520 => 0.019734476151973
521 => 0.019685308403241
522 => 0.019954947363906
523 => 0.019810890144427
524 => 0.019932868528949
525 => 0.019793858764887
526 => 0.019311990358976
527 => 0.01903486274307
528 => 0.018124657993529
529 => 0.018382790931393
530 => 0.018553933336255
531 => 0.018497370772469
601 => 0.018618889046288
602 => 0.01862634928137
603 => 0.018586842451819
604 => 0.018541098604338
605 => 0.018518833029178
606 => 0.01868478238458
607 => 0.01878112157099
608 => 0.018571109766173
609 => 0.018521906938682
610 => 0.018734240468421
611 => 0.018863763798901
612 => 0.019820091298291
613 => 0.019749243468239
614 => 0.019927057618485
615 => 0.019907038473948
616 => 0.020093416031421
617 => 0.020398064568858
618 => 0.019778628911179
619 => 0.019886141522879
620 => 0.019859781913319
621 => 0.020147569218633
622 => 0.020148467659187
623 => 0.019975924793609
624 => 0.020069463080228
625 => 0.020017252574726
626 => 0.02011160401484
627 => 0.019748297252275
628 => 0.020190765672538
629 => 0.020441616754792
630 => 0.020445099822312
701 => 0.020564001244423
702 => 0.020684811975594
703 => 0.020916697653679
704 => 0.020678344809889
705 => 0.020249571247091
706 => 0.020280527313394
707 => 0.020029137530408
708 => 0.020033363438077
709 => 0.020010805211748
710 => 0.020078504147066
711 => 0.019763153361536
712 => 0.019837165560585
713 => 0.019733548048501
714 => 0.019885916278644
715 => 0.019721993250381
716 => 0.019859769201917
717 => 0.019919228735255
718 => 0.020138635693343
719 => 0.019689586664277
720 => 0.018773945296065
721 => 0.018966424212742
722 => 0.018681732776084
723 => 0.018708082052444
724 => 0.018761311784146
725 => 0.018588776808015
726 => 0.018621691044258
727 => 0.018620515116126
728 => 0.018610381602767
729 => 0.018565498591859
730 => 0.018500409346208
731 => 0.018759704867467
801 => 0.018803764229234
802 => 0.018901702732641
803 => 0.01919310128646
804 => 0.019163983699282
805 => 0.019211475692046
806 => 0.019107800938499
807 => 0.018712891226914
808 => 0.018734336724221
809 => 0.018466911029163
810 => 0.018894864056363
811 => 0.018793519130818
812 => 0.018728181398032
813 => 0.018710353392291
814 => 0.019002474266762
815 => 0.019089881410837
816 => 0.019035415144324
817 => 0.018923703242672
818 => 0.019138223118503
819 => 0.019195619587408
820 => 0.019208468540096
821 => 0.019588556629962
822 => 0.019229711242068
823 => 0.01931608889355
824 => 0.019989982672829
825 => 0.019378854006008
826 => 0.019702582490619
827 => 0.019686737665899
828 => 0.019852346204251
829 => 0.019673152932003
830 => 0.019675374247373
831 => 0.019822423410136
901 => 0.019615919381492
902 => 0.019564786079927
903 => 0.019494145790039
904 => 0.019648386278687
905 => 0.019740846475934
906 => 0.020486007761213
907 => 0.020967415934987
908 => 0.02094651673654
909 => 0.021137496288687
910 => 0.021051458251273
911 => 0.020773618732773
912 => 0.021247856911932
913 => 0.021097788109078
914 => 0.021110159598852
915 => 0.021109699131384
916 => 0.02120948176604
917 => 0.021138776624442
918 => 0.02099940953262
919 => 0.021091927912161
920 => 0.021366674423475
921 => 0.022219496024844
922 => 0.022696746291353
923 => 0.022190764959547
924 => 0.022539784106867
925 => 0.022330496986713
926 => 0.022292463291228
927 => 0.022511673108058
928 => 0.022731266622653
929 => 0.022717279465102
930 => 0.022557865849758
1001 => 0.02246781714342
1002 => 0.023149696116336
1003 => 0.023652092928075
1004 => 0.023617832833625
1005 => 0.023769045748547
1006 => 0.024213011543594
1007 => 0.024253602211933
1008 => 0.024248488720688
1009 => 0.024147880514013
1010 => 0.024585022495481
1011 => 0.024949694027203
1012 => 0.024124592621018
1013 => 0.024438780435123
1014 => 0.024579829467373
1015 => 0.02478693129408
1016 => 0.02513634679003
1017 => 0.025515904696514
1018 => 0.025569578346132
1019 => 0.025531494323208
1020 => 0.025281165680817
1021 => 0.02569648247116
1022 => 0.025939765306566
1023 => 0.026084634667621
1024 => 0.026451999263295
1025 => 0.024580700538178
1026 => 0.023256102290959
1027 => 0.023049247147225
1028 => 0.023469895216185
1029 => 0.023580816757364
1030 => 0.023536104423198
1031 => 0.022045148668749
1101 => 0.023041397573738
1102 => 0.024113277628519
1103 => 0.024154452906792
1104 => 0.024691058474171
1105 => 0.024865799243115
1106 => 0.025297837059354
1107 => 0.025270812976317
1108 => 0.025376007309348
1109 => 0.025351824953896
1110 => 0.026152084032183
1111 => 0.027034888635157
1112 => 0.027004319918903
1113 => 0.026877406312355
1114 => 0.027065894660064
1115 => 0.027977043617424
1116 => 0.027893159622295
1117 => 0.027974645778341
1118 => 0.029048941749174
1119 => 0.030445679328076
1120 => 0.029796754492515
1121 => 0.03120473466259
1122 => 0.03209098354583
1123 => 0.033623659349548
1124 => 0.033431760790335
1125 => 0.034028420233428
1126 => 0.033088222318906
1127 => 0.030929337861814
1128 => 0.030587686132601
1129 => 0.031271681546485
1130 => 0.03295321752822
1201 => 0.031218723994341
1202 => 0.031569609777236
1203 => 0.031468554648157
1204 => 0.031463169849785
1205 => 0.031668685702085
1206 => 0.031370574239338
1207 => 0.030156014510876
1208 => 0.030712640076984
1209 => 0.030497700214555
1210 => 0.030736192016749
1211 => 0.032023233911688
1212 => 0.031454202010689
1213 => 0.030854773127384
1214 => 0.031606589970966
1215 => 0.032563911165143
1216 => 0.032504003725283
1217 => 0.032387758252587
1218 => 0.033043027895758
1219 => 0.034125341370284
1220 => 0.034417886353361
1221 => 0.034633837079049
1222 => 0.034663613035604
1223 => 0.034970323893775
1224 => 0.033321062308303
1225 => 0.035938482800488
1226 => 0.036390439014706
1227 => 0.036305489978099
1228 => 0.036807820288978
1229 => 0.036660021968628
1230 => 0.036445885391286
1231 => 0.03724218578275
]
'min_raw' => 0.013727795291177
'max_raw' => 0.03724218578275
'avg_raw' => 0.025484990536964
'max_pct' => '449.04%'
'is_grow' => true
'min' => '$0.013727'
'max' => '$0.037242'
'avg' => '$0.025484'
'bar_min_pct' => 55.26581844176
'bar_max_pct' => 55.567535276936
'min_diff' => 0.0047343618163939
'max_diff' => 0.017164979093948
'year' => 2032
]
7 => [
'items' => [
101 => 0.036329291642064
102 => 0.035033553339537
103 => 0.034322685679973
104 => 0.035258813558145
105 => 0.035830474186984
106 => 0.036208305498202
107 => 0.036322637024685
108 => 0.033449089790338
109 => 0.031900407205261
110 => 0.032893094986613
111 => 0.034104242591514
112 => 0.033314334322206
113 => 0.033345297230869
114 => 0.032219095623076
115 => 0.034203886444284
116 => 0.033914719116353
117 => 0.03541491972519
118 => 0.035056884810029
119 => 0.036280240169084
120 => 0.035958089703942
121 => 0.037295318273556
122 => 0.037828774953993
123 => 0.03872453174635
124 => 0.039383454089193
125 => 0.039770385892087
126 => 0.039747155957986
127 => 0.04128037252971
128 => 0.040376288283871
129 => 0.039240545394802
130 => 0.039220003389161
131 => 0.039808220725012
201 => 0.041040962891409
202 => 0.041360594999486
203 => 0.041539225742888
204 => 0.041265646541188
205 => 0.040284327888632
206 => 0.039860599469857
207 => 0.040221628359247
208 => 0.039780121051089
209 => 0.040542286530042
210 => 0.041588902522406
211 => 0.041372780458751
212 => 0.042095244114719
213 => 0.042842917993253
214 => 0.043912125219691
215 => 0.044191655581311
216 => 0.044653708639482
217 => 0.045129313012862
218 => 0.045282064319694
219 => 0.045573713960384
220 => 0.045572176822815
221 => 0.046451082645319
222 => 0.047420542984989
223 => 0.047786491820155
224 => 0.048627970988085
225 => 0.047186967401953
226 => 0.04827998517509
227 => 0.049265914566469
228 => 0.048090448900969
301 => 0.049710554472487
302 => 0.049773459500591
303 => 0.050723250740671
304 => 0.049760455360866
305 => 0.049188750537689
306 => 0.050839240940699
307 => 0.051637861256756
308 => 0.051397310318172
309 => 0.049566705798084
310 => 0.048501215449072
311 => 0.045712621687967
312 => 0.049015831456281
313 => 0.050624728578477
314 => 0.049562539143219
315 => 0.050098245710493
316 => 0.053020887038107
317 => 0.054133639628649
318 => 0.053902194868544
319 => 0.053941305223097
320 => 0.054541726323066
321 => 0.057204324138266
322 => 0.055608833808864
323 => 0.05682852638381
324 => 0.057475446927633
325 => 0.058076342782009
326 => 0.056600732478746
327 => 0.054680985155222
328 => 0.054072920592352
329 => 0.049456925337348
330 => 0.049216642738074
331 => 0.049081764833793
401 => 0.048231378726162
402 => 0.047563208185923
403 => 0.047031854164744
404 => 0.045637422537426
405 => 0.046108002277676
406 => 0.04388556930423
407 => 0.045307403162452
408 => 0.041760346474312
409 => 0.044714440685554
410 => 0.043106661512557
411 => 0.044186241986142
412 => 0.044182475431572
413 => 0.042194625498401
414 => 0.041048075142318
415 => 0.041778701653622
416 => 0.042561991270944
417 => 0.042689077376052
418 => 0.043704632810861
419 => 0.043988052503425
420 => 0.043129277603355
421 => 0.041686841608537
422 => 0.042021886591671
423 => 0.041041285466429
424 => 0.039322819712719
425 => 0.040557051818567
426 => 0.040978472924858
427 => 0.041164596493227
428 => 0.039474682791579
429 => 0.038943675216709
430 => 0.038660971239434
501 => 0.041468694970682
502 => 0.041622508414758
503 => 0.040835577087837
504 => 0.044392581305409
505 => 0.043587521701379
506 => 0.044486970523472
507 => 0.041991484771227
508 => 0.04208681568758
509 => 0.040905412740534
510 => 0.041566919449506
511 => 0.041099387828961
512 => 0.041513476244558
513 => 0.041761679133516
514 => 0.042942888223964
515 => 0.044727928195964
516 => 0.042766454975703
517 => 0.041911813004821
518 => 0.042442028076867
519 => 0.043854060684651
520 => 0.045993362366064
521 => 0.044726852713209
522 => 0.045288908190417
523 => 0.04541169230808
524 => 0.0444778149788
525 => 0.046027795755263
526 => 0.046858443045391
527 => 0.047710515286824
528 => 0.048450345739539
529 => 0.047370178896126
530 => 0.048526112254413
531 => 0.047594634017339
601 => 0.046759001744235
602 => 0.046760269053459
603 => 0.046236064721901
604 => 0.04522035277551
605 => 0.045033039908779
606 => 0.046007465096523
607 => 0.046788861818685
608 => 0.046853221395361
609 => 0.047285842770363
610 => 0.047541863643735
611 => 0.050051216246278
612 => 0.051060498621475
613 => 0.052294630005127
614 => 0.052775393730894
615 => 0.054222320182115
616 => 0.053053809559133
617 => 0.052800994935574
618 => 0.049291224650946
619 => 0.049865949338433
620 => 0.050786139015783
621 => 0.049306398239798
622 => 0.050244953172785
623 => 0.050430243797868
624 => 0.04925611721446
625 => 0.049883268953673
626 => 0.048217739871855
627 => 0.044764232178582
628 => 0.046031640496563
629 => 0.046964879623624
630 => 0.045633032321754
701 => 0.048020317060748
702 => 0.046625714599787
703 => 0.046183692572387
704 => 0.044459207051266
705 => 0.0452730978357
706 => 0.046373896775441
707 => 0.045693731012294
708 => 0.047105177098227
709 => 0.049104161174831
710 => 0.050528756269378
711 => 0.05063811899147
712 => 0.049722199786134
713 => 0.051189966158003
714 => 0.051200657233625
715 => 0.049545010770156
716 => 0.048530936529959
717 => 0.048300536728956
718 => 0.048876120604403
719 => 0.049574985687842
720 => 0.050676901139747
721 => 0.051342765569321
722 => 0.053078986854445
723 => 0.053548758552834
724 => 0.054064895223484
725 => 0.054754612986127
726 => 0.055582796000184
727 => 0.053770778713912
728 => 0.053842773538718
729 => 0.052155448130829
730 => 0.050352298945558
731 => 0.051720664411459
801 => 0.053509620232096
802 => 0.053099231790221
803 => 0.053053054707035
804 => 0.053130711752499
805 => 0.052821292269359
806 => 0.051421799414739
807 => 0.050718982864437
808 => 0.051625795521951
809 => 0.052107726091831
810 => 0.052855158376954
811 => 0.052763021571431
812 => 0.054688326869538
813 => 0.055436442290173
814 => 0.05524504235191
815 => 0.055280264546847
816 => 0.056634691781256
817 => 0.058141093425124
818 => 0.059552037351811
819 => 0.060987310115489
820 => 0.059257032779226
821 => 0.058378504656542
822 => 0.059284921428017
823 => 0.058803963930332
824 => 0.061567688373288
825 => 0.06175904265735
826 => 0.064522567251572
827 => 0.067145481165875
828 => 0.065498075930685
829 => 0.067051504866708
830 => 0.068731664913936
831 => 0.071972966241183
901 => 0.070881409984522
902 => 0.070045294998787
903 => 0.069255170377345
904 => 0.070899294285814
905 => 0.073014433428537
906 => 0.073470014141329
907 => 0.074208228941279
908 => 0.073432086343743
909 => 0.074366864613172
910 => 0.077667042666644
911 => 0.076775305425118
912 => 0.075508895188237
913 => 0.078114068808983
914 => 0.079056871014975
915 => 0.085673950645976
916 => 0.09402828701804
917 => 0.090569536902475
918 => 0.088422579092575
919 => 0.088927165104422
920 => 0.091977885935366
921 => 0.092957680641226
922 => 0.09029426087521
923 => 0.091235025763369
924 => 0.096418732791088
925 => 0.099199625298226
926 => 0.09542279974984
927 => 0.085002687852917
928 => 0.0753948688025
929 => 0.077943295060401
930 => 0.077654382609629
1001 => 0.083223629130292
1002 => 0.076754037786825
1003 => 0.076862969112857
1004 => 0.082547381753633
1005 => 0.081030877916578
1006 => 0.078574335919685
1007 => 0.07541280427765
1008 => 0.069568420631066
1009 => 0.064391887052591
1010 => 0.074544261484465
1011 => 0.074106472638068
1012 => 0.073472489511812
1013 => 0.074883350355155
1014 => 0.081734090130588
1015 => 0.081576158405083
1016 => 0.080571477344899
1017 => 0.081333519074196
1018 => 0.078440746320122
1019 => 0.079186279726058
1020 => 0.075393346874875
1021 => 0.077107910930478
1022 => 0.078569065283849
1023 => 0.078862413653048
1024 => 0.079523342507593
1025 => 0.073875777809295
1026 => 0.076411368555043
1027 => 0.077900790565446
1028 => 0.071171527736809
1029 => 0.077767774675553
1030 => 0.073777466272595
1031 => 0.072423095668211
1101 => 0.074246577262256
1102 => 0.073535964711662
1103 => 0.072925021769231
1104 => 0.072584105110022
1105 => 0.07392306874237
1106 => 0.073860604488513
1107 => 0.071669800104351
1108 => 0.068811985093822
1109 => 0.069771161615935
1110 => 0.069422683793124
1111 => 0.06815975520872
1112 => 0.069010816588029
1113 => 0.06526317298586
1114 => 0.058815546953891
1115 => 0.063075046206736
1116 => 0.062911060118945
1117 => 0.062828370897304
1118 => 0.066029266861905
1119 => 0.065721574572143
1120 => 0.065163110053293
1121 => 0.068149498569879
1122 => 0.067059426588731
1123 => 0.070418771581368
1124 => 0.07263145346233
1125 => 0.072070245764557
1126 => 0.074151283768422
1127 => 0.06979325910574
1128 => 0.071240820085082
1129 => 0.071539160396691
1130 => 0.068112646999149
1201 => 0.065771916836043
1202 => 0.065615816820441
1203 => 0.0615573132901
1204 => 0.063725333116912
1205 => 0.065633100845751
1206 => 0.064719428152393
1207 => 0.064430186672872
1208 => 0.065907858662925
1209 => 0.066022686431957
1210 => 0.063404601129129
1211 => 0.063948983967566
1212 => 0.066219150899964
1213 => 0.063891781585518
1214 => 0.059370083181168
1215 => 0.058248639459518
1216 => 0.058099018194741
1217 => 0.055057573878802
1218 => 0.05832357969139
1219 => 0.056897880630682
1220 => 0.061401646880963
1221 => 0.058829119752985
1222 => 0.058718223250143
1223 => 0.058550586921117
1224 => 0.055932690157906
1225 => 0.05650584317303
1226 => 0.058411091088973
1227 => 0.059090905009536
1228 => 0.05901999484807
1229 => 0.058401754334781
1230 => 0.058684781675861
1231 => 0.05777305199698
]
'min_raw' => 0.031900407205261
'max_raw' => 0.099199625298226
'avg_raw' => 0.065550016251744
'max_pct' => '1362.43%'
'is_grow' => true
'min' => '$0.0319004'
'max' => '$0.099199'
'avg' => '$0.06555'
'bar_min_pct' => 62.236615494192
'bar_max_pct' => 64.829887174949
'min_diff' => 0.018172611914084
'max_diff' => 0.061957439515476
'year' => 2033
]
8 => [
'items' => [
101 => 0.057451101271354
102 => 0.056434936221757
103 => 0.054941454321609
104 => 0.055149132139882
105 => 0.052190153704892
106 => 0.050577945208638
107 => 0.050131707145441
108 => 0.049534978957762
109 => 0.050199109182073
110 => 0.052181771290762
111 => 0.049790260142452
112 => 0.045690182023677
113 => 0.045936603704808
114 => 0.046490240059057
115 => 0.045458542375585
116 => 0.044482127102003
117 => 0.045331040963308
118 => 0.043593783814008
119 => 0.046700179285706
120 => 0.046616159993769
121 => 0.047774032127411
122 => 0.048498073334505
123 => 0.046829392763277
124 => 0.046409724112205
125 => 0.046648786448733
126 => 0.042697618543873
127 => 0.047451137413953
128 => 0.047492246042536
129 => 0.047140249006839
130 => 0.049671351056727
131 => 0.055012765852517
201 => 0.053003110748428
202 => 0.052224911549978
203 => 0.050745554304864
204 => 0.052716709998437
205 => 0.05256535599599
206 => 0.051880875797622
207 => 0.05146690003794
208 => 0.052229663068343
209 => 0.051372385257349
210 => 0.051218394606075
211 => 0.05028537880284
212 => 0.049952334610599
213 => 0.049705761949535
214 => 0.049434309677433
215 => 0.050033065747998
216 => 0.048676205719176
217 => 0.047039965539046
218 => 0.046903929872432
219 => 0.047279536308331
220 => 0.047113358421056
221 => 0.046903134276641
222 => 0.046501759133814
223 => 0.04638267970296
224 => 0.046769630084108
225 => 0.0463327856644
226 => 0.046977373401826
227 => 0.046802081203912
228 => 0.045822913235804
301 => 0.044602507413127
302 => 0.044591643241417
303 => 0.044328708808788
304 => 0.043993822276379
305 => 0.043900664504228
306 => 0.045259547805722
307 => 0.048072395571859
308 => 0.047520166249623
309 => 0.047919208529676
310 => 0.049882101600871
311 => 0.05050604628195
312 => 0.05006318512626
313 => 0.049456969461865
314 => 0.049483639874502
315 => 0.051555262313702
316 => 0.051684466864131
317 => 0.052010925080097
318 => 0.052430516144695
319 => 0.050134643298924
320 => 0.04937550446993
321 => 0.049015782377334
322 => 0.047907977562108
323 => 0.049102650079323
324 => 0.04840656556452
325 => 0.0485004911472
326 => 0.048439321988261
327 => 0.048472724485282
328 => 0.046699310984863
329 => 0.047345449656546
330 => 0.046271118794216
331 => 0.044832710368856
401 => 0.044827888319443
402 => 0.045179936743758
403 => 0.044970524565319
404 => 0.04440700177762
405 => 0.04448704752986
406 => 0.043785762512137
407 => 0.044572196228187
408 => 0.044594748333168
409 => 0.044291928515155
410 => 0.045503538161668
411 => 0.045999935622425
412 => 0.045800613131179
413 => 0.045985950625086
414 => 0.047543113871128
415 => 0.047796999424029
416 => 0.047909758615889
417 => 0.047758676236527
418 => 0.046014412710698
419 => 0.04609177821525
420 => 0.045524121475669
421 => 0.045044511348916
422 => 0.045063693238762
423 => 0.045310275188865
424 => 0.046387113026806
425 => 0.048653254773696
426 => 0.048739253196462
427 => 0.048843485793606
428 => 0.048419519437916
429 => 0.048291647128228
430 => 0.04846034371135
501 => 0.049311387403409
502 => 0.051500502835493
503 => 0.050726723235691
504 => 0.050097628376455
505 => 0.050649514170761
506 => 0.050564555678552
507 => 0.049847420505098
508 => 0.049827292909272
509 => 0.048450881229429
510 => 0.047942053170769
511 => 0.047516838359833
512 => 0.047052514886804
513 => 0.046777248367728
514 => 0.047200182847424
515 => 0.047296912966944
516 => 0.04637215933546
517 => 0.046246118832571
518 => 0.047001292610234
519 => 0.046668968786401
520 => 0.047010772080448
521 => 0.047090073376601
522 => 0.047077304041456
523 => 0.046730319802226
524 => 0.046951477209093
525 => 0.046428374011658
526 => 0.045859577852007
527 => 0.045496721339403
528 => 0.045180080906224
529 => 0.045355771421802
530 => 0.044729466813588
531 => 0.044529099364399
601 => 0.046876554055845
602 => 0.048610644075808
603 => 0.048585429720143
604 => 0.048431943814636
605 => 0.048203894892532
606 => 0.049294704204328
607 => 0.048914688051519
608 => 0.0491911815541
609 => 0.049261560754902
610 => 0.049474577398872
611 => 0.049550712539692
612 => 0.049320579264879
613 => 0.048548223886192
614 => 0.046623587715851
615 => 0.045727664383101
616 => 0.045431994760511
617 => 0.045442741789735
618 => 0.045146290746869
619 => 0.045233608864997
620 => 0.045115925068812
621 => 0.044893060429607
622 => 0.045342010158347
623 => 0.045393747432328
624 => 0.045288957201091
625 => 0.045313639094009
626 => 0.044446020735854
627 => 0.044511983875257
628 => 0.044144692732874
629 => 0.044075830071438
630 => 0.043147350047191
701 => 0.041502413098906
702 => 0.042413867846149
703 => 0.041312958681412
704 => 0.04089602769923
705 => 0.042869714122809
706 => 0.042671610747421
707 => 0.042332543882225
708 => 0.041830993320874
709 => 0.041644963338899
710 => 0.040514704058353
711 => 0.040447922310359
712 => 0.041008109329366
713 => 0.040749602294952
714 => 0.040386560514367
715 => 0.03907165998604
716 => 0.037593276443597
717 => 0.037637899549956
718 => 0.038108145848503
719 => 0.039475450382883
720 => 0.038941220846692
721 => 0.038553631188608
722 => 0.038481047296551
723 => 0.039389586670313
724 => 0.04067536022907
725 => 0.041278616415276
726 => 0.040680807855908
727 => 0.039994077571205
728 => 0.040035875661633
729 => 0.040313939631377
730 => 0.040343160222984
731 => 0.039896169404656
801 => 0.040021994701752
802 => 0.039830854569757
803 => 0.038657827932524
804 => 0.038636611600364
805 => 0.038348731945977
806 => 0.038340015064453
807 => 0.037850259957396
808 => 0.037781739832401
809 => 0.036809301341329
810 => 0.037449363300968
811 => 0.037020043343203
812 => 0.036372956900512
813 => 0.036261398953891
814 => 0.036258045387305
815 => 0.036922458478068
816 => 0.037441599247162
817 => 0.037027511547677
818 => 0.036933231805257
819 => 0.037939892798383
820 => 0.037811786011089
821 => 0.037700846359493
822 => 0.040560233309371
823 => 0.038296805417796
824 => 0.037309821665122
825 => 0.036088241848057
826 => 0.036485994396233
827 => 0.036569806702335
828 => 0.033632127448605
829 => 0.032440311341232
830 => 0.032031324965824
831 => 0.031795947524558
901 => 0.031903211980227
902 => 0.030830437697504
903 => 0.031551359757543
904 => 0.030622427908058
905 => 0.030466689460486
906 => 0.032127734679939
907 => 0.032358859418541
908 => 0.031372809478839
909 => 0.032006013167112
910 => 0.031776404707554
911 => 0.030638351778421
912 => 0.030594886527479
913 => 0.030023851572134
914 => 0.029130292441176
915 => 0.028721911940936
916 => 0.028509223830689
917 => 0.028596983090185
918 => 0.028552609323106
919 => 0.028263040477342
920 => 0.028569207070388
921 => 0.027787077941926
922 => 0.02747562782093
923 => 0.027334953026864
924 => 0.026640768407681
925 => 0.027745524842102
926 => 0.027963175777038
927 => 0.028181255551552
928 => 0.030079491099306
929 => 0.029984660615698
930 => 0.030841882003195
1001 => 0.030808571956405
1002 => 0.030564078530626
1003 => 0.029532600984478
1004 => 0.029943729550053
1005 => 0.028678339728777
1006 => 0.029626455821021
1007 => 0.029193775230795
1008 => 0.029480166078228
1009 => 0.028965209511722
1010 => 0.029250207737662
1011 => 0.028014788888029
1012 => 0.026861172149054
1013 => 0.027325421200989
1014 => 0.027830113013762
1015 => 0.028924413456936
1016 => 0.028272657140765
1017 => 0.028507053357695
1018 => 0.027721865268431
1019 => 0.026101797962391
1020 => 0.026110967367405
1021 => 0.025861755307455
1022 => 0.025646399702102
1023 => 0.028347519193918
1024 => 0.02801159228673
1025 => 0.027476336725154
1026 => 0.028192797564534
1027 => 0.028382241182229
1028 => 0.028387634375699
1029 => 0.02891034570958
1030 => 0.029189316842173
1031 => 0.029238486713423
1101 => 0.030060984291211
1102 => 0.03033667463028
1103 => 0.031472204119749
1104 => 0.029165648090636
1105 => 0.029118146087087
1106 => 0.028202879637822
1107 => 0.027622403185908
1108 => 0.028242625357104
1109 => 0.028792057532014
1110 => 0.028219952027033
1111 => 0.028294656928177
1112 => 0.027526652030477
1113 => 0.027801177643416
1114 => 0.028037636083872
1115 => 0.027907077631437
1116 => 0.02771162530904
1117 => 0.028747010359314
1118 => 0.02868858987707
1119 => 0.029652764239284
1120 => 0.0304044071034
1121 => 0.031751485488129
1122 => 0.03034573896888
1123 => 0.030294507978382
1124 => 0.030795299128207
1125 => 0.030336597961764
1126 => 0.03062648126513
1127 => 0.031704780806379
1128 => 0.031727563576523
1129 => 0.031345922822663
1130 => 0.031322699948107
1201 => 0.031395998229578
1202 => 0.031825308553585
1203 => 0.031675294335003
1204 => 0.031848894586642
1205 => 0.032065984359577
1206 => 0.032963959704593
1207 => 0.033180458520195
1208 => 0.032654478640048
1209 => 0.032701968734078
1210 => 0.032505237820432
1211 => 0.032315198222882
1212 => 0.032742379485121
1213 => 0.033523061638132
1214 => 0.033518205054975
1215 => 0.033699308140181
1216 => 0.033812133861925
1217 => 0.033327803270723
1218 => 0.033012521865179
1219 => 0.033133420817942
1220 => 0.033326740876245
1221 => 0.033070729728536
1222 => 0.031490510328976
1223 => 0.031969847949996
1224 => 0.031890062731446
1225 => 0.031776438878017
1226 => 0.032258416562561
1227 => 0.032211928639095
1228 => 0.030819434846672
1229 => 0.030908577781328
1230 => 0.030824855923779
1231 => 0.0310953783734
]
'min_raw' => 0.025646399702102
'max_raw' => 0.057451101271354
'avg_raw' => 0.041548750486728
'max_pct' => '746.96%'
'is_grow' => true
'min' => '$0.025646'
'max' => '$0.057451'
'avg' => '$0.041548'
'bar_min_pct' => 59.837652853322
'bar_max_pct' => 58.588675081881
'min_diff' => -0.0062540075031584
'max_diff' => -0.041748524026872
'year' => 2034
]
9 => [
'items' => [
101 => 0.030321988861706
102 => 0.030559878266645
103 => 0.030709080271348
104 => 0.030796961398342
105 => 0.031114448289698
106 => 0.031077194867417
107 => 0.031112132564662
108 => 0.03158288181111
109 => 0.033963769958011
110 => 0.034093356446713
111 => 0.033455225182312
112 => 0.033710146035858
113 => 0.033220753742112
114 => 0.033549286067547
115 => 0.033774059540793
116 => 0.032758351436647
117 => 0.032698207794611
118 => 0.032206795604783
119 => 0.032470852680587
120 => 0.032050718886606
121 => 0.032153805023993
122 => 0.031865567196972
123 => 0.032384337898031
124 => 0.032964404150631
125 => 0.033110951793549
126 => 0.03272544803776
127 => 0.032446317912634
128 => 0.031956257364091
129 => 0.032771238978029
130 => 0.033009564438059
131 => 0.032769987155846
201 => 0.03271447186469
202 => 0.032609270488264
203 => 0.032736790834018
204 => 0.033008266466421
205 => 0.032880243571548
206 => 0.032964804949085
207 => 0.032642544177227
208 => 0.033327963604301
209 => 0.034416574609663
210 => 0.034420074672051
211 => 0.034292051087087
212 => 0.034239666594426
213 => 0.03437102656172
214 => 0.034442283955309
215 => 0.034867078002241
216 => 0.035322898939141
217 => 0.037450016361395
218 => 0.036852730301024
219 => 0.038740035420829
220 => 0.040232648734697
221 => 0.040680218203456
222 => 0.040268475351968
223 => 0.038859925298941
224 => 0.038790815113496
225 => 0.040895783567212
226 => 0.040301033565375
227 => 0.040230289945135
228 => 0.039477697349016
301 => 0.039922572783729
302 => 0.039825272000228
303 => 0.039671677953356
304 => 0.040520469292496
305 => 0.04210933090724
306 => 0.041861691924332
307 => 0.041676840911233
308 => 0.040866877581155
309 => 0.041354656417721
310 => 0.041180967716808
311 => 0.041927244601504
312 => 0.041485166707067
313 => 0.040296527749158
314 => 0.04048582242101
315 => 0.040457210912168
316 => 0.041046033736712
317 => 0.040869283740265
318 => 0.040422697638626
319 => 0.042103900350972
320 => 0.041994732398173
321 => 0.042149507595974
322 => 0.042217644424627
323 => 0.043240962889518
324 => 0.043660183722045
325 => 0.043755354190522
326 => 0.04415358155772
327 => 0.04374544593085
328 => 0.045378279434103
329 => 0.04646401843529
330 => 0.047725160156786
331 => 0.049568027174831
401 => 0.050260962221089
402 => 0.050135789707204
403 => 0.051533030447935
404 => 0.054043841000112
405 => 0.05064329630662
406 => 0.054224078126035
407 => 0.053090443944122
408 => 0.050402617692015
409 => 0.05022955336877
410 => 0.052049780513001
411 => 0.056086869128535
412 => 0.055075624218624
413 => 0.056088523162939
414 => 0.0549069227411
415 => 0.054848246320846
416 => 0.056031135467832
417 => 0.058795020435697
418 => 0.057482002290143
419 => 0.055599468813234
420 => 0.056989502237118
421 => 0.055785326643829
422 => 0.053071982004622
423 => 0.055074850938699
424 => 0.053735589520905
425 => 0.05412645720167
426 => 0.056941385501773
427 => 0.056602685881328
428 => 0.057040994552924
429 => 0.056267391220092
430 => 0.055544723721179
501 => 0.054195811168464
502 => 0.05379646466219
503 => 0.053906829669542
504 => 0.053796409970774
505 => 0.053041705794676
506 => 0.052878727499704
507 => 0.05260708986784
508 => 0.052691281728394
509 => 0.052180523510099
510 => 0.053144429796055
511 => 0.053323339296641
512 => 0.054024789908446
513 => 0.054097616837937
514 => 0.05605114680729
515 => 0.054975175327908
516 => 0.055697029891186
517 => 0.055632460424688
518 => 0.050460871037101
519 => 0.051173470425391
520 => 0.052282051447563
521 => 0.05178263719972
522 => 0.051076582298207
523 => 0.050506405108967
524 => 0.049642528363656
525 => 0.050858418293397
526 => 0.052457184255528
527 => 0.054138164181102
528 => 0.056157751419512
529 => 0.055707003058486
530 => 0.054100409402476
531 => 0.054172480020267
601 => 0.05461799222071
602 => 0.054041013442085
603 => 0.053870851136305
604 => 0.054594614532915
605 => 0.054599598693654
606 => 0.053935714878632
607 => 0.05319792950769
608 => 0.053194838160047
609 => 0.053063556379449
610 => 0.054930277478224
611 => 0.05595678533576
612 => 0.056074472807326
613 => 0.055948864031239
614 => 0.055997205863921
615 => 0.055399903559178
616 => 0.056765159503324
617 => 0.058018053367491
618 => 0.057682251047721
619 => 0.057178835633273
620 => 0.056777841007894
621 => 0.057587789457774
622 => 0.057551723728278
623 => 0.058007110432588
624 => 0.05798645146124
625 => 0.057833322040541
626 => 0.057682256516455
627 => 0.058281214243782
628 => 0.058108724037279
629 => 0.057935965905841
630 => 0.057589473025298
701 => 0.057636567162401
702 => 0.057133238669722
703 => 0.056900375878264
704 => 0.053398678210695
705 => 0.052462910172648
706 => 0.052757321846732
707 => 0.052854249814237
708 => 0.05244700236486
709 => 0.05303089059398
710 => 0.052939892231963
711 => 0.053293913626313
712 => 0.053072736428945
713 => 0.053081813618274
714 => 0.053732248595783
715 => 0.053921072636901
716 => 0.053825035205592
717 => 0.05389229653051
718 => 0.055442305374037
719 => 0.05522194368298
720 => 0.055104880926578
721 => 0.055137308110122
722 => 0.055533368602208
723 => 0.055644243915891
724 => 0.055174457420747
725 => 0.05539601144766
726 => 0.056339360374864
727 => 0.056669479110461
728 => 0.057723059648502
729 => 0.057275479910041
730 => 0.058097031890783
731 => 0.060622202591873
801 => 0.062639483676426
802 => 0.060784308623405
803 => 0.064488788435989
804 => 0.067373257346154
805 => 0.067262546625048
806 => 0.066759572751592
807 => 0.063475681584943
808 => 0.060453795973334
809 => 0.062981731603486
810 => 0.062988175831282
811 => 0.062771023918737
812 => 0.061422312039844
813 => 0.062724091668854
814 => 0.062827422208435
815 => 0.062769584584078
816 => 0.061735530348753
817 => 0.060156720656579
818 => 0.060465216291294
819 => 0.060970538434096
820 => 0.060013858196529
821 => 0.059708140893326
822 => 0.060276527525077
823 => 0.062107987680633
824 => 0.061761760747152
825 => 0.061752719362705
826 => 0.06323402500721
827 => 0.062173729851511
828 => 0.060469107409187
829 => 0.060038667761293
830 => 0.058510896990158
831 => 0.059566133703514
901 => 0.059604109794226
902 => 0.059026167430579
903 => 0.060516004246775
904 => 0.060502275138233
905 => 0.061916653462265
906 => 0.064620413601576
907 => 0.063820778684426
908 => 0.062890890275812
909 => 0.062991994928837
910 => 0.064100863424975
911 => 0.063430416219204
912 => 0.063671513708924
913 => 0.064100498495049
914 => 0.064359315667611
915 => 0.062954755120675
916 => 0.062627284869287
917 => 0.061957395661387
918 => 0.06178263407112
919 => 0.062328244853258
920 => 0.062184495688878
921 => 0.059600918050852
922 => 0.059330919812788
923 => 0.059339200273281
924 => 0.058660276865953
925 => 0.057624755709489
926 => 0.06034604348092
927 => 0.060127485988476
928 => 0.059886215431824
929 => 0.059915769698343
930 => 0.061096988486921
1001 => 0.060411821936568
1002 => 0.062233449507273
1003 => 0.061858977641873
1004 => 0.061474901986137
1005 => 0.061421811031284
1006 => 0.061273974671621
1007 => 0.060766988786849
1008 => 0.060154772865859
1009 => 0.059750534885587
1010 => 0.05511671003063
1011 => 0.055976720969991
1012 => 0.056966085163262
1013 => 0.057307609718151
1014 => 0.056723408334233
1015 => 0.060790056618236
1016 => 0.061533072446921
1017 => 0.05928242903611
1018 => 0.058861425547112
1019 => 0.060817657536885
1020 => 0.059637810507417
1021 => 0.060169095552544
1022 => 0.059020747882363
1023 => 0.061354101691834
1024 => 0.061336325445242
1025 => 0.060428598112172
1026 => 0.061195803038235
1027 => 0.061062482302345
1028 => 0.060037660378943
1029 => 0.061386590374747
1030 => 0.061387259427196
1031 => 0.06051359160481
1101 => 0.059493338858742
1102 => 0.05931094176504
1103 => 0.059173530056536
1104 => 0.060135300695743
1105 => 0.060997621243476
1106 => 0.062602185995415
1107 => 0.063005611697571
1108 => 0.064580209070654
1109 => 0.063642613000738
1110 => 0.06405823719463
1111 => 0.064509456050732
1112 => 0.064725786963371
1113 => 0.064373287350182
1114 => 0.066819285200716
1115 => 0.067025802362739
1116 => 0.067095045780798
1117 => 0.06627026906785
1118 => 0.067002863830342
1119 => 0.06666010700196
1120 => 0.067551865048819
1121 => 0.067691704097105
1122 => 0.067573265398125
1123 => 0.06761765251926
1124 => 0.065530424857419
1125 => 0.065422191092149
1126 => 0.063946416022781
1127 => 0.064547805271927
1128 => 0.063423536895986
1129 => 0.063780053979244
1130 => 0.063937203312525
1201 => 0.063855117418965
1202 => 0.064581806917757
1203 => 0.063963972390928
1204 => 0.062333405493225
1205 => 0.060702394348661
1206 => 0.060681918332334
1207 => 0.060252501887709
1208 => 0.059942112449789
1209 => 0.060001904467189
1210 => 0.060212619335303
1211 => 0.059929865318596
1212 => 0.059990205224053
1213 => 0.060992249697326
1214 => 0.061193202570187
1215 => 0.06051028619085
1216 => 0.05776827838345
1217 => 0.057095382789708
1218 => 0.05757904679839
1219 => 0.057347886554191
1220 => 0.046284220268265
1221 => 0.048883464552461
1222 => 0.047339081860787
1223 => 0.048050804458742
1224 => 0.046474389646502
1225 => 0.047226737421882
1226 => 0.047087806259111
1227 => 0.05126731415087
1228 => 0.051202056883865
1229 => 0.051233292084242
1230 => 0.049742354587347
1231 => 0.052117458503266
]
'min_raw' => 0.030321988861706
'max_raw' => 0.067691704097105
'avg_raw' => 0.049006846479405
'max_pct' => '897.93%'
'is_grow' => true
'min' => '$0.030321'
'max' => '$0.067691'
'avg' => '$0.0490068'
'bar_min_pct' => 61.631153054957
'bar_max_pct' => 60.119598047091
'min_diff' => 0.0046755891596037
'max_diff' => 0.01024060282575
'year' => 2035
]
10 => [
'items' => [
101 => 0.053287520098222
102 => 0.053070972837177
103 => 0.053125473117454
104 => 0.052188977734219
105 => 0.051242359406629
106 => 0.050192413997817
107 => 0.052143082790216
108 => 0.051926201719528
109 => 0.05242364886434
110 => 0.053688797012896
111 => 0.053875094883602
112 => 0.054125481111076
113 => 0.054035735472232
114 => 0.056173840690119
115 => 0.05591490204056
116 => 0.056538869684263
117 => 0.055255320900628
118 => 0.053802863616376
119 => 0.054078928261706
120 => 0.054052341016389
121 => 0.053713854868085
122 => 0.053408284708133
123 => 0.052899596485673
124 => 0.054509161293228
125 => 0.054443815901452
126 => 0.055501681838601
127 => 0.055314693758649
128 => 0.054065941596981
129 => 0.054110541024731
130 => 0.05441049361011
131 => 0.055448632932904
201 => 0.055756823365824
202 => 0.05561405727803
203 => 0.055951974018299
204 => 0.056219049631833
205 => 0.055985514603391
206 => 0.059291878124341
207 => 0.057918845471582
208 => 0.058588052033037
209 => 0.05874765385475
210 => 0.058338837144497
211 => 0.058427494850322
212 => 0.058561787116868
213 => 0.059377183462215
214 => 0.061517019409239
215 => 0.062464738183819
216 => 0.065315996876766
217 => 0.062386043332473
218 => 0.062212192014507
219 => 0.062725789804871
220 => 0.064399780494015
221 => 0.065756392717616
222 => 0.066206459257022
223 => 0.066265942979993
224 => 0.067110297727775
225 => 0.06759426612292
226 => 0.06700777085266
227 => 0.066510777519728
228 => 0.064730609090253
229 => 0.064936668433202
301 => 0.066356212966906
302 => 0.068361403231519
303 => 0.070082065083046
304 => 0.069479549273761
305 => 0.074076319588731
306 => 0.074532070589337
307 => 0.074469100537247
308 => 0.075507369141471
309 => 0.073446617401811
310 => 0.072565606107922
311 => 0.066618233119422
312 => 0.068289202338999
313 => 0.070718054232235
314 => 0.070396586576438
315 => 0.068632689408173
316 => 0.070080727008871
317 => 0.069601960493758
318 => 0.069224337479247
319 => 0.070954301714544
320 => 0.069052134974821
321 => 0.070699078663925
322 => 0.068586856347198
323 => 0.069482301515225
324 => 0.068974003530044
325 => 0.069302934621114
326 => 0.067380010183882
327 => 0.068417573533861
328 => 0.067336844137331
329 => 0.067336331730882
330 => 0.067312474569554
331 => 0.068583947911883
401 => 0.068625410611929
402 => 0.067685789890859
403 => 0.067550375865318
404 => 0.068051072491105
405 => 0.067464887874962
406 => 0.067739159967454
407 => 0.067473195297239
408 => 0.0674133210479
409 => 0.066936232842408
410 => 0.066730690125668
411 => 0.066811288721085
412 => 0.066536164163503
413 => 0.06637039166587
414 => 0.067279498247342
415 => 0.066793799274116
416 => 0.067205057913791
417 => 0.066736376788903
418 => 0.065111723815396
419 => 0.064177368709939
420 => 0.061108549848394
421 => 0.06197886307067
422 => 0.062555881637444
423 => 0.062365177004567
424 => 0.062774884348882
425 => 0.062800037052318
426 => 0.062666837018209
427 => 0.062512608442692
428 => 0.062437538501506
429 => 0.06299704833946
430 => 0.063321862632627
501 => 0.062613793170132
502 => 0.062447902402014
503 => 0.063163799722183
504 => 0.063600496673926
505 => 0.066824821606774
506 => 0.066585953201316
507 => 0.067185466023458
508 => 0.067117970079959
509 => 0.067746355027446
510 => 0.068773498841293
511 => 0.066685028273814
512 => 0.067047514550449
513 => 0.066958641286449
514 => 0.067928936278985
515 => 0.067931965434041
516 => 0.067350225116186
517 => 0.067665595980154
518 => 0.067489564615634
519 => 0.067807677083387
520 => 0.06658276296813
521 => 0.068074576139205
522 => 0.068920338076887
523 => 0.068932081482213
524 => 0.069332965928292
525 => 0.069740287743171
526 => 0.070522106496576
527 => 0.069718483242471
528 => 0.068272843239483
529 => 0.06837721377831
530 => 0.067529635573497
531 => 0.067543883516248
601 => 0.067467826881215
602 => 0.067696078568225
603 => 0.066632851377723
604 => 0.066882388674186
605 => 0.066533034997849
606 => 0.067046755123785
607 => 0.066494077189257
608 => 0.06695859842907
609 => 0.06715907039705
610 => 0.06789881627475
611 => 0.066384816121652
612 => 0.063297667320686
613 => 0.063946623426711
614 => 0.062986766371499
615 => 0.063075604796392
616 => 0.063255072553207
617 => 0.062673358835173
618 => 0.062784331480668
619 => 0.062780366756868
620 => 0.062746200909081
621 => 0.062594874704171
622 => 0.062375421768073
623 => 0.063249654721433
624 => 0.063398203935756
625 => 0.063728410437841
626 => 0.064710881006838
627 => 0.064612709028744
628 => 0.064772831598132
629 => 0.064423284928208
630 => 0.063091819263886
701 => 0.063164124255333
702 => 0.062262479853377
703 => 0.06370535336331
704 => 0.063363661871158
705 => 0.063143371143333
706 => 0.063083262777267
707 => 0.064068168700773
708 => 0.064362867989595
709 => 0.064179231169335
710 => 0.063802586693439
711 => 0.064525855432102
712 => 0.06471937163431
713 => 0.064762692775381
714 => 0.066044186307267
715 => 0.064834314028196
716 => 0.065125542310865
717 => 0.067397622237465
718 => 0.065337159269636
719 => 0.066428632457503
720 => 0.066375210524709
721 => 0.066933571274182
722 => 0.066329408645923
723 => 0.066336897965783
724 => 0.066832684484682
725 => 0.066136441734458
726 => 0.065964042238219
727 => 0.065725873568913
728 => 0.066245906145116
729 => 0.066557642155499
730 => 0.069070005454318
731 => 0.070693106723041
801 => 0.070622643616341
802 => 0.071266544510173
803 => 0.070976461260046
804 => 0.070039705925288
805 => 0.071638633056576
806 => 0.071132665610284
807 => 0.071174376951806
808 => 0.071172824453591
809 => 0.071509248572933
810 => 0.071270861251562
811 => 0.070800975371181
812 => 0.071112907547233
813 => 0.072039234592315
814 => 0.074914582163434
815 => 0.07652366475752
816 => 0.074817713370846
817 => 0.075994455793775
818 => 0.075288829656215
819 => 0.075160596396461
820 => 0.075899677598642
821 => 0.076640052464629
822 => 0.076592893786394
823 => 0.076055419652358
824 => 0.075751814151942
825 => 0.078050816716396
826 => 0.0797446826434
827 => 0.079629172343
828 => 0.080138997243005
829 => 0.081635858917711
830 => 0.081772713189964
831 => 0.08175547269722
901 => 0.081416265104172
902 => 0.082890119814971
903 => 0.084119635344726
904 => 0.081337748347031
905 => 0.082397054498179
906 => 0.082872611158141
907 => 0.083570869426269
908 => 0.084748948166275
909 => 0.086028654147875
910 => 0.086209618604935
911 => 0.086081215662705
912 => 0.085237215167496
913 => 0.08663748472263
914 => 0.087457729787666
915 => 0.08794616695292
916 => 0.08918476233581
917 => 0.082875548034174
918 => 0.07840957256318
919 => 0.077712146003916
920 => 0.079130390337123
921 => 0.079504370057503
922 => 0.079353619301149
923 => 0.074326757879818
924 => 0.077685680618866
925 => 0.081299599059835
926 => 0.081438424385299
927 => 0.083247627520319
928 => 0.083836778222824
929 => 0.085293423884192
930 => 0.085202310301471
1001 => 0.085556980339719
1002 => 0.085475447839955
1003 => 0.088173577194705
1004 => 0.091150014549082
1005 => 0.091046949987991
1006 => 0.090619051902691
1007 => 0.091254553526827
1008 => 0.094326555850955
1009 => 0.094043735104783
1010 => 0.094318471369075
1011 => 0.097940535239686
1012 => 0.10264973350406
1013 => 0.10046183811448
1014 => 0.10520894155992
1015 => 0.10819699154569
1016 => 0.11336451502593
1017 => 0.11271751563562
1018 => 0.11472919460544
1019 => 0.1115592516941
1020 => 0.10428042201852
1021 => 0.10312851936012
1022 => 0.10543465765306
1023 => 0.11110407361657
1024 => 0.10525610756863
1025 => 0.10643914348372
1026 => 0.10609842906059
1027 => 0.10608027383692
1028 => 0.10677318488161
1029 => 0.10576808127148
1030 => 0.10167310834912
1031 => 0.10354981030761
1101 => 0.1028251255548
1102 => 0.10362921731687
1103 => 0.10796856892405
1104 => 0.10605003814129
1105 => 0.10402902181044
1106 => 0.10656382478876
1107 => 0.10979150003295
1108 => 0.10958951791686
1109 => 0.10919758818967
1110 => 0.11140687554108
1111 => 0.11505597098516
1112 => 0.11604230682045
1113 => 0.1167703997693
1114 => 0.11687079148572
1115 => 0.11790488855791
1116 => 0.11234428797472
1117 => 0.12116910390659
1118 => 0.1226929058374
1119 => 0.12240649422953
1120 => 0.12410013594424
1121 => 0.12360182358823
1122 => 0.12287984716718
1123 => 0.12556462953292
1124 => 0.12248674320136
1125 => 0.11811807104883
1126 => 0.11572133110342
1127 => 0.11887755160304
1128 => 0.12080494532524
1129 => 0.12207882997035
1130 => 0.12246430669426
1201 => 0.112775941569
1202 => 0.10755445010784
1203 => 0.11090136626992
1204 => 0.11498483497947
1205 => 0.11232160409986
1206 => 0.11242599770818
1207 => 0.10862893035862
1208 => 0.115320791186
1209 => 0.11434584335086
1210 => 0.11940387444421
1211 => 0.11819673473055
1212 => 0.12232136273555
1213 => 0.12123520995049
1214 => 0.12574376943526
1215 => 0.12754235587811
1216 => 0.13056246244329
1217 => 0.13278406512667
1218 => 0.13408863271485
1219 => 0.13401031137016
1220 => 0.13917965808749
1221 => 0.1361314749315
1222 => 0.13230223848597
1223 => 0.13223297967975
1224 => 0.13421619549559
1225 => 0.13837247177691
1226 => 0.1394501337453
1227 => 0.14005239976827
1228 => 0.13913000838905
1229 => 0.13582142403848
1230 => 0.13439279409081
1231 => 0.13561002819762
]
'min_raw' => 0.050192413997817
'max_raw' => 0.14005239976827
'avg_raw' => 0.095122406883045
'max_pct' => '1964.7%'
'is_grow' => true
'min' => '$0.050192'
'max' => '$0.140052'
'avg' => '$0.095122'
'bar_min_pct' => 69.253210997108
'bar_max_pct' => 70.937188834135
'min_diff' => 0.019870425136111
'max_diff' => 0.072360695671169
'year' => 2036
]
11 => [
'items' => [
101 => 0.13412145548311
102 => 0.13669114960809
103 => 0.14021988849874
104 => 0.13949121787197
105 => 0.14192705452887
106 => 0.14444788921127
107 => 0.14805279602487
108 => 0.14899525215526
109 => 0.15055309630039
110 => 0.15215662965088
111 => 0.15267164134662
112 => 0.15365495847253
113 => 0.1536497759059
114 => 0.15661306824972
115 => 0.15988167147047
116 => 0.16111549351797
117 => 0.16395259928284
118 => 0.15909415508454
119 => 0.16277934081874
120 => 0.16610347059717
121 => 0.16214030603754
122 => 0.16760260508407
123 => 0.16781469377821
124 => 0.17101698125645
125 => 0.16777084941321
126 => 0.16584330668671
127 => 0.17140805031402
128 => 0.1741006544675
129 => 0.17328962018333
130 => 0.16711760923513
131 => 0.16352523413327
201 => 0.15412329557431
202 => 0.16526029793092
203 => 0.17068480690801
204 => 0.16710356106734
205 => 0.16890973316075
206 => 0.1787636224491
207 => 0.18251534549802
208 => 0.18173501333037
209 => 0.18186687662134
210 => 0.18389123827994
211 => 0.19286837271054
212 => 0.18748906567138
213 => 0.19160134434403
214 => 0.19378248212407
215 => 0.19580844445031
216 => 0.19083332128904
217 => 0.1843607591553
218 => 0.18231062702787
219 => 0.16674747674713
220 => 0.16593734718768
221 => 0.16548259691652
222 => 0.16261546078259
223 => 0.16036267715599
224 => 0.15857117997563
225 => 0.15386975638802
226 => 0.1554563488371
227 => 0.14796326090182
228 => 0.15275707302408
301 => 0.14079792375243
302 => 0.1507578586339
303 => 0.14533711890058
304 => 0.14897699984118
305 => 0.14896430063947
306 => 0.14226212580254
307 => 0.13839645122741
308 => 0.14085980952099
309 => 0.14350072515332
310 => 0.14392920482956
311 => 0.14735322088184
312 => 0.14830879016305
313 => 0.14541337062972
314 => 0.14055009696552
315 => 0.14167972451825
316 => 0.13837355936111
317 => 0.13257963209303
318 => 0.13674093180923
319 => 0.13816178249178
320 => 0.13878931109727
321 => 0.13309164906615
322 => 0.13130131995371
323 => 0.13034816375657
324 => 0.13981460034548
325 => 0.14033319311109
326 => 0.13767999920059
327 => 0.14967268726224
328 => 0.14695837259978
329 => 0.14999092710098
330 => 0.14157722265804
331 => 0.14189863749831
401 => 0.13791545497943
402 => 0.14014577103365
403 => 0.13856945553297
404 => 0.13996558353688
405 => 0.14080241690598
406 => 0.14478494582381
407 => 0.15080333271692
408 => 0.14419008880912
409 => 0.14130860373509
410 => 0.14309626086893
411 => 0.14785702739104
412 => 0.1550698323712
413 => 0.15079970665172
414 => 0.15269471593459
415 => 0.1531086911598
416 => 0.1499600585429
417 => 0.15518592694695
418 => 0.15798651227956
419 => 0.16085933333133
420 => 0.16335372335597
421 => 0.15971186542856
422 => 0.16360917545072
423 => 0.16046863154069
424 => 0.15765123898994
425 => 0.15765551181147
426 => 0.15588812030884
427 => 0.15246357656684
428 => 0.15183203815889
429 => 0.15511738071157
430 => 0.15775191431571
501 => 0.15796890712192
502 => 0.1594275202924
503 => 0.16029071254177
504 => 0.16875117003865
505 => 0.17215403603247
506 => 0.17631499615676
507 => 0.17793592462403
508 => 0.18281433817551
509 => 0.17887462302731
510 => 0.17802224087303
511 => 0.16618880531407
512 => 0.16812652972393
513 => 0.17122901346671
514 => 0.16623996412827
515 => 0.16940436761265
516 => 0.1700290878917
517 => 0.16607043814084
518 => 0.16818492401593
519 => 0.16256947643305
520 => 0.15092573412898
521 => 0.15519888976067
522 => 0.15834537063423
523 => 0.15385495446937
524 => 0.16190385164179
525 => 0.15720185207662
526 => 0.15571154395025
527 => 0.14989732061606
528 => 0.15264141021982
529 => 0.15635283070048
530 => 0.15405960434237
531 => 0.15881839336511
601 => 0.165558107744
602 => 0.17036122956732
603 => 0.17072995362031
604 => 0.16764186807208
605 => 0.17259054487101
606 => 0.1726265905789
607 => 0.16704446293377
608 => 0.16362544083254
609 => 0.16284863181746
610 => 0.16478925303952
611 => 0.16714552546153
612 => 0.17086071034091
613 => 0.17310571875439
614 => 0.17895951003628
615 => 0.18054337811581
616 => 0.18228356893642
617 => 0.18460900052773
618 => 0.18740127738151
619 => 0.18129193458984
620 => 0.18153467016819
621 => 0.17584573475019
622 => 0.1697662913802
623 => 0.17437983108471
624 => 0.18041142053489
625 => 0.17902776725071
626 => 0.17887207799077
627 => 0.17913390414139
628 => 0.178090674751
629 => 0.17337218688218
630 => 0.17100259181375
701 => 0.1740599740002
702 => 0.17568483656387
703 => 0.17820485669721
704 => 0.17789421102461
705 => 0.1843855122577
706 => 0.18690783563012
707 => 0.18626251737515
708 => 0.18638127146452
709 => 0.19094781744842
710 => 0.19602675576432
711 => 0.20078385172211
712 => 0.20562297405239
713 => 0.19978922320907
714 => 0.19682720430657
715 => 0.19988325173559
716 => 0.19826166995277
717 => 0.20757975986927
718 => 0.20822492419792
719 => 0.21754234031046
720 => 0.22638567769854
721 => 0.22083133592994
722 => 0.22606883004468
723 => 0.23173360694894
724 => 0.24266188067418
725 => 0.23898162254483
726 => 0.23616260249474
727 => 0.23349864216881
728 => 0.23904192071527
729 => 0.24617326000927
730 => 0.24770928219007
731 => 0.25019822492862
801 => 0.24758140597248
802 => 0.25073307617199
803 => 0.26185985689035
804 => 0.25885330252144
805 => 0.25458351198985
806 => 0.26336703673961
807 => 0.26654576020146
808 => 0.28885570616713
809 => 0.31702293452668
810 => 0.30536151702983
811 => 0.29812289887795
812 => 0.29982414584596
813 => 0.31010986412201
814 => 0.3134133103799
815 => 0.30443340468475
816 => 0.30760525918728
817 => 0.32508248934611
818 => 0.33445846258964
819 => 0.32172463156372
820 => 0.28659249679426
821 => 0.25419906406927
822 => 0.26279126112323
823 => 0.26181717262423
824 => 0.28059427610102
825 => 0.25878159719407
826 => 0.25914886676513
827 => 0.27831426085652
828 => 0.27320126229098
829 => 0.26491885943817
830 => 0.25425953477596
831 => 0.23455478726966
901 => 0.2171017428958
902 => 0.25133118210901
903 => 0.24985514644794
904 => 0.24771762807448
905 => 0.25247444391097
906 => 0.27557219136722
907 => 0.27503971352824
908 => 0.27165236118924
909 => 0.27422163808362
910 => 0.26446845277631
911 => 0.26698207070591
912 => 0.25419393278403
913 => 0.25997470520453
914 => 0.26490108912146
915 => 0.26589013362915
916 => 0.26811850140682
917 => 0.24907734272614
918 => 0.25762626395472
919 => 0.26264795425092
920 => 0.23995977480204
921 => 0.26219948189127
922 => 0.24874587851626
923 => 0.24417952346444
924 => 0.25032751897018
925 => 0.24793163914247
926 => 0.24587180235739
927 => 0.24472237803883
928 => 0.24923678740874
929 => 0.24902618481575
930 => 0.24163973487747
1001 => 0.2320044120432
1002 => 0.23523834265507
1003 => 0.23406342534552
1004 => 0.22980537344834
1005 => 0.23267478630789
1006 => 0.22003934425106
1007 => 0.1983007229254
1008 => 0.21266192204511
1009 => 0.21210903150098
1010 => 0.21183023901704
1011 => 0.22262228324111
1012 => 0.22158487720379
1013 => 0.21970197508774
1014 => 0.22977079247439
1015 => 0.22609553868356
1016 => 0.23742180486821
1017 => 0.24488201631439
1018 => 0.24298986537908
1019 => 0.25000623030254
1020 => 0.23531284588475
1021 => 0.24019339879208
1022 => 0.24119927398212
1023 => 0.22964654483078
1024 => 0.22175460966131
1025 => 0.22122830756015
1026 => 0.20754477955194
1027 => 0.21485440976435
1028 => 0.22128658185822
1029 => 0.21820607058197
1030 => 0.21723087273957
1031 => 0.2222129470218
1101 => 0.22260009686211
1102 => 0.21377303947475
1103 => 0.21560846422213
1104 => 0.22326249053271
1105 => 0.21541560239731
1106 => 0.20017038053215
1107 => 0.1963893547279
1108 => 0.19588489618749
1109 => 0.18563045432944
1110 => 0.19664202095182
1111 => 0.19183517702951
1112 => 0.20701993938525
1113 => 0.19834648456517
1114 => 0.19797258926329
1115 => 0.19740739167598
1116 => 0.1885809699631
1117 => 0.19051339536986
1118 => 0.19693707173862
1119 => 0.19922911183489
1120 => 0.19899003327472
1121 => 0.19690559221999
1122 => 0.19785983866078
1123 => 0.1947858783935
1124 => 0.19370039904417
1125 => 0.19027432763308
1126 => 0.18523894913515
1127 => 0.18593914939906
1128 => 0.17596274701622
1129 => 0.17052707351029
1130 => 0.16902255072488
1201 => 0.16701063997789
1202 => 0.16924980139724
1203 => 0.17593448512173
1204 => 0.16787133831523
1205 => 0.15404763867947
1206 => 0.15487846658201
1207 => 0.15674509020402
1208 => 0.15326664943336
1209 => 0.14997459716734
1210 => 0.15283676952
1211 => 0.14697948574972
1212 => 0.15745291496416
1213 => 0.15716963805535
1214 => 0.16107348479397
1215 => 0.16351464027464
1216 => 0.15788856722518
1217 => 0.15647362506777
1218 => 0.15727964042617
1219 => 0.1439580019732
1220 => 0.15998482272376
1221 => 0.16012342333514
1222 => 0.15893664075364
1223 => 0.16747042803074
1224 => 0.18547938094042
1225 => 0.17870368844735
1226 => 0.17607993551764
1227 => 0.17109217928031
1228 => 0.17773806832289
1229 => 0.17722776773644
1230 => 0.17491999495876
1231 => 0.17352424678213
]
'min_raw' => 0.13034816375657
'max_raw' => 0.33445846258964
'avg_raw' => 0.2324033131731
'max_pct' => '4830.69%'
'is_grow' => true
'min' => '$0.130348'
'max' => '$0.334458'
'avg' => '$0.2324033'
'bar_min_pct' => 100
'bar_max_pct' => 100
'min_diff' => 0.080155749758751
'max_diff' => 0.19440606282136
'year' => 2037
]
]
'prediction_periods' => [
0 => [
'items' => [
0 => [
'year' => 2027
'avg' => 0.0040914799148082
]
1 => [
'year' => 2028
'avg' => 0.0070221672989168
]
2 => [
'year' => 2029
'avg' => 0.019183295438124
]
3 => [
'year' => 2030
'avg' => 0.014799883861892
]
4 => [
'year' => 2031
'avg' => 0.014535320081793
]
5 => [
'year' => 2032
'avg' => 0.025484990536964
]
]
'min_year' => 2027
'max_year' => 2032
'min_raw' => 0.0040914799148082
'min' => '$0.004091'
'max_raw' => 0.025484990536964
'max' => '$0.025484'
'max_pct' => '275.71%'
'is_grow' => true
]
1 => [
'items' => [
0 => [
'year' => 2032
'avg' => 0.025484990536964
]
1 => [
'year' => 2033
'avg' => 0.065550016251744
]
2 => [
'year' => 2034
'avg' => 0.041548750486728
]
3 => [
'year' => 2035
'avg' => 0.049006846479405
]
4 => [
'year' => 2036
'avg' => 0.095122406883045
]
5 => [
'year' => 2037
'avg' => 0.2324033131731
]
]
'min_year' => 2032
'max_year' => 2037
'min_raw' => 0.025484990536964
'min' => '$0.025484'
'max_raw' => 0.2324033131731
'max' => '$0.2324033'
'max_pct' => '3326.16%'
'is_grow' => true
]
2 => [
'items' => [
0 => [
'year' => 2037
'avg' => 0.2324033131731
]
]
]
]
'prediction_2025_max_price' => '$0.006995'
'last_price' => 0.0067832
'sma_50day_nextmonth' => '$0.005095'
'sma_200day_nextmonth' => '$0.006841'
'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' => '$0.004799'
'daily_sma3_action' => 'BUY'
'daily_sma5' => '$0.00410096'
'daily_sma5_action' => 'BUY'
'daily_sma10' => '$0.003554'
'daily_sma10_action' => 'BUY'
'daily_sma21' => '$0.003412'
'daily_sma21_action' => 'BUY'
'daily_sma50' => '$0.00416'
'daily_sma50_action' => 'BUY'
'daily_sma100' => '$0.0061026'
'daily_sma100_action' => 'BUY'
'daily_sma200' => '$0.006393'
'daily_sma200_action' => 'BUY'
'daily_ema3' => '$0.00527'
'daily_ema3_action' => 'BUY'
'daily_ema5' => '$0.004612'
'daily_ema5_action' => 'BUY'
'daily_ema10' => '$0.003966'
'daily_ema10_action' => 'BUY'
'daily_ema21' => '$0.00376'
'daily_ema21_action' => 'BUY'
'daily_ema50' => '$0.004422'
'daily_ema50_action' => 'BUY'
'daily_ema100' => '$0.0054033'
'daily_ema100_action' => 'BUY'
'daily_ema200' => '$0.006439'
'daily_ema200_action' => 'BUY'
'weekly_sma21' => '$0.006983'
'weekly_sma21_action' => 'SELL'
'weekly_sma50' => '$0.005425'
'weekly_sma50_action' => 'BUY'
'weekly_sma100' => '—'
'weekly_sma100_action' => '—'
'weekly_sma200' => '—'
'weekly_sma200_action' => '—'
'weekly_ema3' => '$0.005058'
'weekly_ema3_action' => 'BUY'
'weekly_ema5' => '$0.004732'
'weekly_ema5_action' => 'BUY'
'weekly_ema10' => '$0.005066'
'weekly_ema10_action' => 'BUY'
'weekly_ema21' => '$0.005859'
'weekly_ema21_action' => 'BUY'
'weekly_ema50' => '$0.007232'
'weekly_ema50_action' => 'SELL'
'weekly_ema100' => '$0.004861'
'weekly_ema100_action' => 'BUY'
'weekly_ema200' => '$0.00243'
'weekly_ema200_action' => 'BUY'
'rsi_14' => '80.13'
'rsi_14_action' => 'SELL'
'stoch_rsi_14' => 162.16
'stoch_rsi_14_action' => 'SELL'
'momentum_10' => 0
'momentum_10_action' => 'BUY'
'vwma_10' => '0.0046090'
'vwma_10_action' => 'BUY'
'hma_9' => '0.004812'
'hma_9_action' => 'BUY'
'stochastic_fast_14' => 100
'stochastic_fast_14_action' => 'SELL'
'cci_20' => 428.44
'cci_20_action' => 'SELL'
'adx_14' => 33.43
'adx_14_action' => 'SELL'
'ao_5_34' => '0.000295'
'ao_5_34_action' => 'BUY'
'macd_12_26' => 0
'macd_12_26_action' => 'BUY'
'williams_percent_r_14' => -0
'williams_percent_r_14_action' => 'SELL'
'ultimate_oscillator' => 91.38
'ultimate_oscillator_action' => 'SELL'
'ichimoku_cloud' => '-0.004285'
'ichimoku_cloud_action' => 'NEUTRAL'
'sell_signals' => 4
'buy_signals' => 30
'sell_pct' => 11.76
'buy_pct' => 88.24
'overall_action' => 'bullish'
'overall_action_label' => 'Alcista'
'overall_action_dir' => 1
'last_updated' => 1767704742
'last_updated_date' => '6 de enero de 2026'
]
Predicción de precio de Opus para 2026
La previsión del precio de Opus para 2026 sugiere que el precio medio podría oscilar entre $0.002343 en el extremo inferior y $0.006995 en el extremo superior. En el mercado de criptomonedas, en comparación con el precio medio de hoy, Opus podría potencialmente ganar 3.13% para 2026 si OPUS alcanza el objetivo de precio previsto.
Predicción de precio de Opus 2027-2032
La predicción del precio de OPUS para 2027-2032 está actualmente dentro de un rango de precios de $0.004091 en el extremo inferior y $0.025484 en el extremo superior. Considerando la volatilidad de precios en el mercado, si Opus alcanza el objetivo de precio superior, podría ganar 275.71% para 2032 en comparación con el precio de hoy.
| Predicción de Precio de Opus | Potencial Mínimo ($) | Precio Medio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2027 | $0.002256 | $0.004091 | $0.005926 |
| 2028 | $0.004071 | $0.007022 | $0.009972 |
| 2029 | $0.008944 | $0.019183 | $0.029422 |
| 2030 | $0.0076066 | $0.014799 | $0.021993 |
| 2031 | $0.008993 | $0.014535 | $0.020077 |
| 2032 | $0.013727 | $0.025484 | $0.037242 |
Predicción de precio de Opus 2032-2037
La predicción de precio de Opus para 2032-2037 se estima actualmente entre $0.025484 en el extremo inferior y $0.2324033 en el extremo superior. Comparado con el precio actual, Opus podría potencialmente ganar 3326.16% para 2037 si alcanza el objetivo de precio superior. Tenga en cuenta que esta información es solo para fines generales y no debe considerarse como consejo de inversión a largo plazo.
| Predicción de Precio de Opus | Potencial Mínimo ($) | Precio Medio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2032 | $0.013727 | $0.025484 | $0.037242 |
| 2033 | $0.0319004 | $0.06555 | $0.099199 |
| 2034 | $0.025646 | $0.041548 | $0.057451 |
| 2035 | $0.030321 | $0.0490068 | $0.067691 |
| 2036 | $0.050192 | $0.095122 | $0.140052 |
| 2037 | $0.130348 | $0.2324033 | $0.334458 |
Opus Histograma de precios potenciales
Pronóstico de precio de Opus basado en análisis técnico
Indicador de Sentimiento del Mercado
Alcista 88.24%
Bajista 11.76%
A fecha de 6 de enero de 2026, el sentimiento general de predicción de precio para Opus es Alcista, con 30 indicadores técnicos mostrando señales alcistas y 4 indicando señales bajistas. La predicción de precio de OPUS 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 Opus
Según nuestros indicadores técnicos, se proyecta que el SMA de 200 días de Opus aumentar durante el próximo mes, alcanzando $0.006841 para el 4 feb. 2026. Se espera que el SMA de 50 días a corto plazo para Opus alcance $0.005095 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 80.13, lo que sugiere que el mercado de OPUS está en un estado SELL.
Promedios Móviles y Osciladores Populares de OPUS 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 | $0.004799 | BUY |
| SMA 5 | $0.00410096 | BUY |
| SMA 10 | $0.003554 | BUY |
| SMA 21 | $0.003412 | BUY |
| SMA 50 | $0.00416 | BUY |
| SMA 100 | $0.0061026 | BUY |
| SMA 200 | $0.006393 | BUY |
Promedio Móvil Exponencial Diario (EMA)
| Período | Valor | Acción |
|---|---|---|
| EMA 3 | $0.00527 | BUY |
| EMA 5 | $0.004612 | BUY |
| EMA 10 | $0.003966 | BUY |
| EMA 21 | $0.00376 | BUY |
| EMA 50 | $0.004422 | BUY |
| EMA 100 | $0.0054033 | BUY |
| EMA 200 | $0.006439 | BUY |
Promedio Móvil Simple Semanal (SMA)
| Período | Valor | Acción |
|---|---|---|
| SMA 21 | $0.006983 | SELL |
| SMA 50 | $0.005425 | BUY |
| SMA 100 | — | — |
| SMA 200 | — | — |
Promedio Móvil Exponencial Semanal (EMA)
| Período | Valor | Acción |
|---|---|---|
| EMA 21 | $0.005859 | BUY |
| EMA 50 | $0.007232 | SELL |
| EMA 100 | $0.004861 | BUY |
| EMA 200 | $0.00243 | BUY |
Osciladores de Opus
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) | 80.13 | SELL |
| Stoch RSI (14) | 162.16 | SELL |
| Estocástico Rápido (14) | 100 | SELL |
| Índice de Canal de Materias Primas (20) | 428.44 | SELL |
| Índice Direccional Medio (14) | 33.43 | SELL |
| Oscilador Asombroso (5, 34) | 0.000295 | BUY |
| Momentum (10) | 0 | BUY |
| MACD (12, 26) | 0 | BUY |
| Rango Percentil de Williams (14) | -0 | SELL |
| Oscilador Ultimate (7, 14, 28) | 91.38 | SELL |
| VWMA (10) | 0.0046090 | BUY |
| Promedio Móvil de Hull (9) | 0.004812 | BUY |
| Nube Ichimoku B/L (9, 26, 52, 26) | -0.004285 | NEUTRAL |
Predicción de precios de Opus basada en flujos de dinero globales
Definiciones de flujos de dinero globales utilizadas para la predicción de precios de Opus
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 Opus por parte de empresas de Internet o nichos tecnológicos
| Comparación | 2027 | 2028 | 2029 | 2030 | 2031 | 2032 |
|---|---|---|---|---|---|---|
| Facebook acción | $0.009531 | $0.013393 | $0.018819 | $0.026445 | $0.037159 | $0.052215 |
| Amazon.com acción | $0.014153 | $0.029532 | $0.06162 | $0.128575 | $0.26828 | $0.559782 |
| Apple acción | $0.009621 | $0.013647 | $0.019357 | $0.027457 | $0.038946 | $0.055242 |
| Netflix acción | $0.0107028 | $0.016887 | $0.026645 | $0.042042 | $0.066336 | $0.104668 |
| Google acción | $0.008784 | $0.011375 | $0.014731 | $0.019076 | $0.0247044 | $0.031992 |
| Tesla acción | $0.015377 | $0.034858 | $0.079021 | $0.179135 | $0.406087 | $0.92057 |
| Kodak acción | $0.005086 | $0.003814 | $0.00286 | $0.002145 | $0.0016085 | $0.0012062 |
| Nokia acción | $0.004493 | $0.002976 | $0.001972 | $0.0013063 | $0.000865 | $0.000573 |
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 Opus
Podría preguntarse cosas como: "¿Debo invertir en Opus ahora?", "¿Debería comprar OPUS hoy?", "¿Será Opus una buena o mala inversión a corto plazo?, ¿Lo será a largo plazo?".
Actualizamos el pronóstico de Opus regularmente con valores actualizados. Aquí hay algunas predicciones similares. Hacemos un pronóstico de precios futuros para una gran cantidad de monedas digitales, como Opus, 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 Opus a fin de tomar una decisión responsable sobre la inversión por sus propios medios.
El precio de Opus es de $0.006783 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 Opus basada en el patrón de crecimiento del Bitcoin
| 2027 | 2028 | 2029 | 2030 | |
|---|---|---|---|---|
| Si Opus ofrece un 1 % del crecimiento medio anterior anual del Bitcoin | $0.006959 | $0.00714 | $0.007326 | $0.007516 |
| Si Opus ofrece un 2 % del crecimiento medio anterior anual del Bitcoin | $0.007135 | $0.0075068 | $0.007897 | $0.0083075 |
| Si Opus ofrece un 5 % del crecimiento medio anterior anual del Bitcoin | $0.007664 | $0.00866 | $0.009786 | $0.011058 |
| Si Opus ofrece un 10 % del crecimiento medio anterior anual del Bitcoin | $0.008546 | $0.010767 | $0.013566 | $0.017093 |
| Si Opus ofrece un 20 % del crecimiento medio anterior anual del Bitcoin | $0.0103095 | $0.015669 | $0.023814 | $0.036195 |
| Si Opus ofrece un 50 % del crecimiento medio anterior anual del Bitcoin | $0.015599 | $0.035872 | $0.082494 | $0.1897097 |
| Si Opus ofrece un 100 % del crecimiento medio anterior anual del Bitcoin | $0.024414 | $0.087877 | $0.316298 | $1.13 |
Cuadro de preguntas
¿Es OPUS una buena inversión?
La decisión de adquirir Opus depende completamente de su tolerancia individual al riesgo. Como puede discernir, el valor de Opus ha experimentado un aumento de 35.1332% durante las últimas 24 horas, y Opus ha sufrido un declive de durante el período previo de 30 días. Por lo tanto, la determinación de si invertir o no en Opus dependerá de si dicha inversión se alinea con sus aspiraciones comerciales.
¿Puede Opus subir?
Parece que el valor medio de Opus podría potencialmente aumentar hasta $0.006995 para el final de este año. Mirando las perspectivas de Opus en un horizonte de cinco años más extendido, la moneda digital podría potencialmente crecer hasta $0.021993. 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 Opus la próxima semana?
Basado en nuestro nuevo pronóstico experimental de Opus, el precio de Opus aumentará en un 0.86% durante la próxima semana y alcanzará $0.006841 para el 13 de enero de 2026.
¿Cuál será el precio de Opus el próximo mes?
Basado en nuestro nuevo pronóstico experimental de Opus, el precio de Opus disminuirá en un -11.62% durante el próximo mes y alcanzará $0.005995 para el 5 de febrero de 2026.
¿Hasta qué punto puede subir el precio de Opus este año en 2026?
Según nuestra predicción más reciente sobre el valor de Opus en 2026, se anticipa que OPUS fluctúe dentro del rango de $0.002343 y $0.006995. Sin embargo, es crucial tener en cuenta que el mercado de criptomonedas es excepcionalmente inestable, y esta predicción de precios proyectada de Opus no considera fluctuaciones de precios repentinas y extremas.
¿Dónde estará Opus en 5 años?
El futuro de Opus parece estar en una tendencia alcista, con un precio máximo de $0.021993 proyectada después de un período de cinco años. Basado en el pronóstico de Opus para 2030, el valor de Opus podría potencialmente alcanzar su punto más alto de aproximadamente $0.021993, mientras que su punto más bajo se anticipa que esté alrededor de $0.0076066.
¿Cuánto será Opus en 2026?
Basado en nuestra nueva simulación experimental de predicción de precios de Opus, se espera que el valor de OPUS en 2026 crezca en un 3.13% hasta $0.006995 si ocurre lo mejor. El precio estará entre $0.006995 y $0.002343 durante 2026.
¿Cuánto será Opus en 2027?
Según nuestra última simulación experimental para la predicción de precios de Opus, el valor de OPUS podría disminuir en un -12.62% hasta $0.005926 en 2027, asumiendo las condiciones más favorables. Se proyecta que el precio fluctúe entre $0.005926 y $0.002256 a lo largo del año.
¿Cuánto será Opus en 2028?
Nuestro nuevo modelo experimental de predicción de precios de Opus sugiere que el valor de OPUS en 2028 podría aumentar en un 47.02% , alcanzando $0.009972 en el mejor escenario. Se espera que el precio oscile entre $0.009972 y $0.004071 durante el año.
¿Cuánto será Opus en 2029?
Basado en nuestro modelo de pronóstico experimental, el valor de Opus podría experimentar un 333.75% crecimiento en 2029, potencialmente alcanzando $0.029422 bajo condiciones óptimas. El rango de precios previsto para 2029 se encuentra entre $0.029422 y $0.008944.
¿Cuánto será Opus en 2030?
Usando nuestra nueva simulación experimental para las predicciones de precios de Opus, se espera que el valor de OPUS en 2030 aumente en un 224.23% , alcanzando $0.021993 en el mejor escenario. Se pronostica que el precio oscile entre $0.021993 y $0.0076066 durante el transcurso de 2030.
¿Cuánto será Opus en 2031?
Nuestra simulación experimental indica que el precio de Opus podría crecer en un 195.98% en 2031, potencialmente alcanzando $0.020077 bajo condiciones ideales. Es probable que el precio fluctúe entre $0.020077 y $0.008993 durante el año.
¿Cuánto será Opus en 2032?
Basado en los hallazgos de nuestra última predicción experimental de precios de Opus, OPUS podría experimentar un 449.04% aumento en valor, alcanzando $0.037242 si se desarrolla el escenario más positivo en 2032. Se espera que el precio se mantenga dentro de un rango de $0.037242 y $0.013727 a lo largo del año.
¿Cuánto será Opus en 2033?
Según nuestra predicción experimental de precios de Opus, se anticipa que el valor de OPUS aumente en un 1362.43% en 2033, con el precio potencial más alto siendo $0.099199. A lo largo del año, el precio de OPUS podría oscilar entre $0.099199 y $0.0319004.
¿Cuánto será Opus en 2034?
Los resultados de nuestra nueva simulación de predicción de precios de Opus sugieren que OPUS podría aumentar en un 746.96% en 2034, alcanzando potencialmente $0.057451 bajo las mejores circunstancias. El rango de precios previsto para el año está entre $0.057451 y $0.025646.
¿Cuánto será Opus en 2035?
Basado en nuestra predicción experimental para el precio de Opus, OPUS podría crecer en un 897.93% , con el valor potencialmente alcanzando $0.067691 en 2035. El rango de precios esperado para el año está entre $0.067691 y $0.030321.
¿Cuánto será Opus en 2036?
Nuestra reciente simulación de predicción de precios de Opus sugiere que el valor de OPUS podría aumentar en un 1964.7% en 2036, posiblemente alcanzando $0.140052 si las condiciones son óptimas. El rango de precios esperado para 2036 está entre $0.140052 y $0.050192.
¿Cuánto será Opus en 2037?
Según la simulación experimental, el valor de Opus podría aumentar en un 4830.69% en 2037, con un máximo de $0.334458 bajo condiciones favorables. Se espera que el precio caiga entre $0.334458 y $0.130348 durante el transcurso del año.
Predicciones relacionadas
¿Cómo leer y predecir los movimientos de precio de Opus?
Los traders de Opus 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 Opus
Las medias móviles son herramientas populares para la predicción de precios de Opus. Una media móvil simple (SMA) calcula el precio de cierre promedio de OPUS 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 OPUS 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 OPUS.
¿Cómo leer gráficos de Opus 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 Opus 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 OPUS 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 Opus?
La acción del precio de Opus 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 OPUS. La capitalización de mercado de Opus puede cambiar rápidamente.
Los traders a menudo monitorean la actividad de las "ballenas" de OPUS, grandes poseedores de Opus, ya que sus acciones pueden influir significativamente en los movimientos de precios en el relativamente pequeño mercado de Opus.
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