Predicción del precio de IQ - Pronóstico de IQ
$0.00171
3.022%
Add to portfolio
Add to favorites
Sentiment
Alcista 55.88%
Bajista 44.12%
SMA 50
$0.0017069
SMA 200
$0.002884
RSI (14)
60.07
Momentum (10)
0
MACD (12, 26)
0
Hull Moving Average (9)
0.001683
Predicción de precio de IQ hasta $0.001764 para el año 2026
| Año | Precio min. | Precio max. |
|---|---|---|
| 2026 | $0.000591 | $0.001764 |
| 2027 | $0.000568 | $0.001494 |
| 2028 | $0.001026 | $0.002515 |
| 2029 | $0.002255 | $0.00742 |
| 2030 | $0.001918 | $0.005546 |
| 2031 | $0.002268 | $0.005063 |
| 2032 | $0.003462 | $0.009392 |
| 2033 | $0.008044 | $0.025017 |
| 2034 | $0.006467 | $0.014488 |
| 2035 | $0.007646 | $0.017071 |
Calculadora de ganancias de inversión
Si abres una posición corta de $10,000.00 en IQ hoy y la cierras el Apr 06, 2026, nuestra previsión indica que podrías obtener una ganancia de alrededor de $3,954.96, equivalente a un ROI del 39.55% en los próximos 90 días.
$
≈ $3,954.96
(39.55% ROI)
Predicción del precio a largo plazo de Everipedia para 2027, 2028, 2029, 2030, 2031, 2032 y 2037
[
'name' => 'IQ'
'name_with_ticker' => 'IQ <small>IQ</small>'
'name_lang' => 'Everipedia'
'name_lang_with_ticker' => 'Everipedia <small>IQ</small>'
'name_with_lang' => 'Everipedia/IQ'
'name_with_lang_with_ticker' => 'Everipedia/IQ <small>IQ</small>'
'image' => '/uploads/coins/everipedia.png?1752171772'
'price_for_sd' => 0.00171
'ticker' => 'IQ'
'marketcap' => '$41.99M'
'low24h' => '$0.001658'
'high24h' => '$0.001718'
'volume24h' => '$1.51M'
'current_supply' => '24.54B'
'max_supply' => '24.54B'
'algo' => null
'proof' => null
'ico_price_and_roi' => '—'
'price' => '$0.00171'
'change_24h_pct' => '3.022%'
'ath_price' => '$0.07238'
'ath_days' => 2731
'ath_exchange' => null
'ath_pair' => null
'ath_date' => '16 jul. 2018'
'ath_pct' => '-97.63%'
'fdv' => '$41.99M'
'new_prediction' => true
'change_24h_pct_is_increased' => true
'change_30d_pct' => null
'change_30d_pct_is_increased' => false
'max_price' => '$0.084347'
'max_price_year' => 2037
'next_week_prediction_price' => '$0.001725'
'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' => '$0.001511'
'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' => '$0.000591'
'current_year_max_price_prediction' => '$0.001764'
'current_year_max_price_prediction_is_increased' => true
'grand_prediction_year' => 2030
'grand_prediction_min_price' => '$0.001918'
'grand_prediction_max_price' => '$0.005546'
'grand_prediction_max_price_is_increased' => true
'prediction_table' => [
0 => [
'items' => [
106 => 0.0017430761071928
107 => 0.0017495841206405
108 => 0.0017642470072454
109 => 0.0016389542466167
110 => 0.0016952070177368
111 => 0.001728250250598
112 => 0.001578959722408
113 => 0.0017252992568613
114 => 0.0016367731784054
115 => 0.0016067260977604
116 => 0.001647180533447
117 => 0.0016314154005167
118 => 0.0016178614649829
119 => 0.0016102981360688
120 => 0.001640003408844
121 => 0.0016386176223635
122 => 0.0015900140305584
123 => 0.0015266126263845
124 => 0.0015478922187054
125 => 0.001540161143318
126 => 0.0015121427287853
127 => 0.0015310237572241
128 => 0.0014478812634498
129 => 0.0013048389242818
130 => 0.0013993370750415
131 => 0.0013956989990315
201 => 0.0013938645161336
202 => 0.0014648772646924
203 => 0.0014580510274614
204 => 0.0014456613400442
205 => 0.0015119151824598
206 => 0.0014877316387382
207 => 0.0015622596221287
208 => 0.0016113485721574
209 => 0.001598898026569
210 => 0.0016450664213385
211 => 0.0015483824575337
212 => 0.0015804969920223
213 => 0.0015871157530716
214 => 0.0015110976203287
215 => 0.0014591678842939
216 => 0.0014557047629427
217 => 0.0013656657570166
218 => 0.0014137638672129
219 => 0.0014560882137505
220 => 0.0014358181362609
221 => 0.0014294012352791
222 => 0.0014621837907394
223 => 0.0014647312760622
224 => 0.0014066483407306
225 => 0.0014187256222334
226 => 0.001469089893781
227 => 0.0014174565718118
228 => 0.0013171414614807
301 => 0.0012922619271537
302 => 0.0012889425386537
303 => 0.0012214672683382
304 => 0.0012939244966036
305 => 0.0012622949747327
306 => 0.0013622122553429
307 => 0.0013051400405255
308 => 0.0013026797714135
309 => 0.0012989607138077
310 => 0.0012408819612788
311 => 0.0012535975169854
312 => 0.0012958659607878
313 => 0.0013109478177246
314 => 0.0013093746564841
315 => 0.0012956588223537
316 => 0.0013019378609821
317 => 0.0012817108897978
318 => 0.0012745683252846
319 => 0.0012520244269639
320 => 0.0012188911243432
321 => 0.0012234985132909
322 => 0.0011578527709992
323 => 0.0011220854865154
324 => 0.0011121855735755
325 => 0.0010989469962464
326 => 0.0011136809061113
327 => 0.0011576668048592
328 => 0.0011046104788403
329 => 0.0010136491293493
330 => 0.0010191160614443
331 => 0.0010313986347151
401 => 0.0010085101406824
402 => 0.00098684810196608
403 => 0.0010056814871331
404 => 0.00096713996423153
405 => 0.0010360561936234
406 => 0.0010341922027539
407 => 0.0010598799113201
408 => 0.0010759429626515
409 => 0.0010389228298074
410 => 0.0010296123665102
411 => 0.0010349160295412
412 => 0.00094725829369334
413 => 0.0010527164041799
414 => 0.0010536284102986
415 => 0.001045819260215
416 => 0.0011019724483952
417 => 0.0012204731900741
418 => 0.0011758884443732
419 => 0.0011586238832567
420 => 0.0011258039399541
421 => 0.0011695345657495
422 => 0.0011661767359924
423 => 0.0011509913564119
424 => 0.0011418071914603
425 => 0.0011587292969855
426 => 0.0011397103553171
427 => 0.0011362940307879
428 => 0.0011155948211387
429 => 0.001108206145048
430 => 0.0011027358634221
501 => 0.0010967136208507
502 => 0.0011099971873138
503 => 0.0010798948781098
504 => 0.0010435944441755
505 => 0.00104057645587
506 => 0.0010489093869257
507 => 0.0010452226852473
508 => 0.0010405588053607
509 => 0.0010316541885251
510 => 0.001029012378927
511 => 0.001037596978497
512 => 0.0010279054660958
513 => 0.0010422058205678
514 => 0.0010383169154261
515 => 0.0010165938074322
516 => 0.00098951877194719
517 => 0.00098927774733957
518 => 0.00098344447535627
519 => 0.00097601492644724
520 => 0.00097394819590579
521 => 0.0010040953919649
522 => 0.0010664991855777
523 => 0.0010542478276953
524 => 0.001063100689335
525 => 0.0011066480066032
526 => 0.0011204903892492
527 => 0.0011106653939218
528 => 0.0010972163343384
529 => 0.001097808024705
530 => 0.0011437675326086
531 => 0.0011466339707415
601 => 0.0011538765351552
602 => 0.0011631852771754
603 => 0.00111225071294
604 => 0.00109540901131
605 => 0.0010874284787356
606 => 0.0010628515272614
607 => 0.0010893556623578
608 => 0.0010739128378573
609 => 0.0010759966024845
610 => 0.0010746395480374
611 => 0.0010753805915291
612 => 0.0010360369301328
613 => 0.0010503716925037
614 => 0.0010265373697892
615 => 0.00099462588720288
616 => 0.00099451890872364
617 => 0.0010023291988777
618 => 0.00099768333267737
619 => 0.00098518142618849
620 => 0.0009869572629979
621 => 0.00097139906392415
622 => 0.00098884631005574
623 => 0.00098934663464555
624 => 0.00098262849452696
625 => 0.0010095083844487
626 => 0.0010205210972815
627 => 0.001016099073539
628 => 0.0010202108363075
629 => 0.0010547569269269
630 => 0.0010603894470495
701 => 0.0010628910404245
702 => 0.0010595392366996
703 => 0.0010208422754269
704 => 0.0010225586502115
705 => 0.0010099650308745
706 => 0.0009993247496176
707 => 0.00099975030506695
708 => 0.0010052207927727
709 => 0.0010291107334237
710 => 0.0010793857051349
711 => 0.0010812936035608
712 => 0.0010836060321103
713 => 0.0010742002230659
714 => 0.0010713633410566
715 => 0.0010751059206882
716 => 0.0010939865567305
717 => 0.0011425526786739
718 => 0.0011253861675569
719 => 0.0011114295268061
720 => 0.0011236732634279
721 => 0.0011217884361445
722 => 0.00110587859705
723 => 0.0011054320608559
724 => 0.0010748959929503
725 => 0.0010636075039181
726 => 0.0010541739975542
727 => 0.0010438728548726
728 => 0.0010377659921935
729 => 0.001047148908788
730 => 0.0010492948928286
731 => 0.0010287789817094
801 => 0.0010259827388328
802 => 0.0010427364747194
803 => 0.0010353637801979
804 => 0.0010429467793473
805 => 0.0010447061001957
806 => 0.0010444228090185
807 => 0.0010367248691895
808 => 0.0010416313064806
809 => 0.0010300261196078
810 => 0.0010174072219263
811 => 0.0010093571513906
812 => 0.0010023323971612
813 => 0.0010062301390888
814 => 0.00099233540081667
815 => 0.0009878901943976
816 => 0.0010399691159247
817 => 0.0010784403751996
818 => 0.0010778809878534
819 => 0.0010744758612465
820 => 0.0010694165338133
821 => 0.0010936164354162
822 => 0.00108518567359
823 => 0.0010913197572323
824 => 0.0010928811389659
825 => 0.0010976069712155
826 => 0.0010992960500457
827 => 0.0010941904806801
828 => 0.0010770555662963
829 => 0.0010343569887908
830 => 0.0010144806856994
831 => 0.0010079211746132
901 => 0.0010081596003829
902 => 0.0010015827532751
903 => 0.0010035199295019
904 => 0.001000909082439
905 => 0.00099596476973359
906 => 0.0010059248417119
907 => 0.0010070726472229
908 => 0.0010047478474092
909 => 0.0010052954219243
910 => 0.00098604707240155
911 => 0.00098751048261054
912 => 0.00097936202860566
913 => 0.00097783429171083
914 => 0.00095723570955355
915 => 0.00092074233544969
916 => 0.00094096320720077
917 => 0.00091653923761031
918 => 0.00090728951024287
919 => 0.00095107628097258
920 => 0.00094668130364729
921 => 0.00093915901291711
922 => 0.00092803197714442
923 => 0.00092390485133948
924 => 0.00089882974143794
925 => 0.00089734817017445
926 => 0.00090977607172657
927 => 0.00090404102277825
928 => 0.00089598684202192
929 => 0.00086681541576171
930 => 0.00083401707431791
1001 => 0.00083500705008308
1002 => 0.00084543959226151
1003 => 0.0008757736156653
1004 => 0.00086392158793751
1005 => 0.00085532280583465
1006 => 0.00085371251242522
1007 => 0.00087386870582178
1008 => 0.00090239394233098
1009 => 0.0009157773450849
1010 => 0.00090251479941575
1011 => 0.0008872795010572
1012 => 0.00088820680307471
1013 => 0.00089437572795858
1014 => 0.00089502399473997
1015 => 0.00088510738172253
1016 => 0.00088789885020005
1017 => 0.00088365835432547
1018 => 0.00085763443897055
1019 => 0.00085716374886451
1020 => 0.00085077706034409
1021 => 0.00085058367395392
1022 => 0.00083971832354657
1023 => 0.00083819818591596
1024 => 0.00081662437320253
1025 => 0.00083082432206203
1026 => 0.00082129974189786
1027 => 0.00080694395296912
1028 => 0.00080446900954678
1029 => 0.00080439460975892
1030 => 0.00081913479509307
1031 => 0.00083065207441425
1101 => 0.00082146542604764
1102 => 0.00081937380429026
1103 => 0.00084170685253033
1104 => 0.00083886476857153
1105 => 0.00083640354219268
1106 => 0.00089983982026912
1107 => 0.00084962505617711
1108 => 0.00082772855287447
1109 => 0.00080062747200424
1110 => 0.0008094517205911
1111 => 0.00081131111942353
1112 => 0.00074613790526765
1113 => 0.00071969714040141
1114 => 0.00071062366629852
1115 => 0.00070540175367222
1116 => 0.00070778144482868
1117 => 0.00068398165525667
1118 => 0.00069997550746125
1119 => 0.00067936690143802
1120 => 0.00067591180157203
1121 => 0.00071276254205794
1122 => 0.00071789010731765
1123 => 0.00069601432091006
1124 => 0.00071006211715185
1125 => 0.00070496819095561
1126 => 0.00067972017683801
1127 => 0.00067875588841053
1128 => 0.00066608732243693
1129 => 0.000646263469806
1130 => 0.00063720343720868
1201 => 0.00063248489356919
1202 => 0.00063443185663743
1203 => 0.00063344741253208
1204 => 0.00062702324884099
1205 => 0.00063381563807499
1206 => 0.00061646389039114
1207 => 0.00060955428465089
1208 => 0.00060643337603966
1209 => 0.00059103270124091
1210 => 0.00061554202355689
1211 => 0.00062037066881345
1212 => 0.00062520882799281
1213 => 0.00066732170049754
1214 => 0.00066521786039694
1215 => 0.00068423555029463
1216 => 0.00068349655783649
1217 => 0.00067807240461152
1218 => 0.00065518879438527
1219 => 0.00066430979356032
1220 => 0.00063623677581749
1221 => 0.00065727098949007
1222 => 0.00064767185277967
1223 => 0.00065402551171242
1224 => 0.00064260106006501
1225 => 0.00064892382331073
1226 => 0.00062151571973471
1227 => 0.00059592241825784
1228 => 0.00060622190988718
1229 => 0.000617418635178
1230 => 0.00064169598848106
1231 => 0.00062723659713758
]
'min_raw' => 0.00059103270124091
'max_raw' => 0.0017642470072454
'avg_raw' => 0.0011776398542431
'max_pct' => '3.13%'
'is_grow' => true
'min' => '$0.000591'
'max' => '$0.001764'
'avg' => '$0.001177'
'bar_min_pct' => 50.898974802884
'bar_max_pct' => 51.045822849954
'min_diff' => -0.0011196272987591
'max_diff' => 5.3587007245389E-5
'year' => 2026
]
1 => [
'items' => [
101 => 0.00063243674103481
102 => 0.00061501712947264
103 => 0.00057907549515384
104 => 0.00057927892090083
105 => 0.00057375008349195
106 => 0.00056897236074719
107 => 0.00062889743217125
108 => 0.00062144480226448
109 => 0.00060957001188413
110 => 0.00062546489069364
111 => 0.00062966774893653
112 => 0.00062978739840218
113 => 0.0006413838916754
114 => 0.0006475729422141
115 => 0.00064866378919643
116 => 0.00066691112192066
117 => 0.00067302738716168
118 => 0.0006982194180832
119 => 0.00064704784451638
120 => 0.00064599399963316
121 => 0.00062568856423482
122 => 0.00061281053608896
123 => 0.0006265703338396
124 => 0.00063875963624697
125 => 0.00062606731983817
126 => 0.00062772466841173
127 => 0.00061068627063326
128 => 0.00061677669610794
129 => 0.00062202259099564
130 => 0.0006191261161781
131 => 0.00061478995318528
201 => 0.00063776025245454
202 => 0.00063646417814843
203 => 0.00065785464891287
204 => 0.00067453005052098
205 => 0.00070441535128731
206 => 0.00067322848198168
207 => 0.00067209190850761
208 => 0.00068320209652881
209 => 0.00067302568624978
210 => 0.00067945682626839
211 => 0.00070337919520528
212 => 0.00070388463716454
213 => 0.00069541783312173
214 => 0.00069490262732626
215 => 0.00069652876965937
216 => 0.00070605313609602
217 => 0.00070272502980883
218 => 0.0007065763986617
219 => 0.00071139259438647
220 => 0.00073131442192878
221 => 0.0007361175071042
222 => 0.00072444850024207
223 => 0.00072550208090939
224 => 0.00072113755202155
225 => 0.00071692147180329
226 => 0.00072639860442488
227 => 0.00074371825056434
228 => 0.0007436105059446
301 => 0.00074762832720314
302 => 0.00075013139656179
303 => 0.00073938639051573
304 => 0.00073239178668457
305 => 0.00073507396287164
306 => 0.00073936282100497
307 => 0.00073368314398279
308 => 0.00069862554631957
309 => 0.00070925978196258
310 => 0.00070748972516403
311 => 0.00070496894903662
312 => 0.00071566175520779
313 => 0.0007146304079673
314 => 0.00068373755401496
315 => 0.00068571521429337
316 => 0.0006838578220867
317 => 0.00068985943629313
318 => 0.00067270157938702
319 => 0.00067797922061141
320 => 0.00068128930771253
321 => 0.00068323897444438
322 => 0.00069028250757881
323 => 0.00068945603026164
324 => 0.00069023113258835
325 => 0.00070067483280291
326 => 0.00075349548464301
327 => 0.00075637039618047
328 => 0.00074221328032054
329 => 0.00074786876886982
330 => 0.00073701146757458
331 => 0.00074430004667167
401 => 0.00074928670738006
402 => 0.00072675294651855
403 => 0.00072541864344323
404 => 0.00071451653020339
405 => 0.00072037470833122
406 => 0.00071105392571193
407 => 0.00071334091973957
408 => 0.00070694628506174
409 => 0.00071845535432278
410 => 0.00073132428208517
411 => 0.00073457548144731
412 => 0.00072602297565486
413 => 0.00071983039782352
414 => 0.00070895827111365
415 => 0.00072703886013331
416 => 0.00073232617535863
417 => 0.00072701108811731
418 => 0.00072577946626655
419 => 0.00072344554508485
420 => 0.00072627461867841
421 => 0.0007322973795044
422 => 0.00072945715672179
423 => 0.00073133317390799
424 => 0.00072418373093472
425 => 0.00073938994755983
426 => 0.00076354107913583
427 => 0.00076361872897295
428 => 0.00076077849088048
429 => 0.00075961632664682
430 => 0.00076253058328976
501 => 0.00076411144796948
502 => 0.00077353561956946
503 => 0.0007836481311718
504 => 0.00083083881038542
505 => 0.00081758785649879
506 => 0.00085945823448319
507 => 0.00089257226728072
508 => 0.00090250171781554
509 => 0.00089336709054025
510 => 0.00086211802407437
511 => 0.00086058479579201
512 => 0.00090728409410759
513 => 0.00089408940337008
514 => 0.00089251993689201
515 => 0.00087582346522081
516 => 0.00088569314787673
517 => 0.00088353450350037
518 => 0.00088012697774779
519 => 0.00089895764472724
520 => 0.00093420697228754
521 => 0.00092871303402117
522 => 0.00092461206396178
523 => 0.00090664280693599
524 => 0.00091746431324437
525 => 0.00091361098212026
526 => 0.00093016733801381
527 => 0.00092035971955066
528 => 0.0008939894406104
529 => 0.00089818899444922
530 => 0.00089755424033481
531 => 0.00091061743503014
601 => 0.00090669618823103
602 => 0.00089678855396352
603 => 0.00093408649391803
604 => 0.00093166457315943
605 => 0.00093509830306696
606 => 0.00093660993716388
607 => 0.00095931253595077
608 => 0.00096861306427162
609 => 0.00097072444702912
610 => 0.00097955922960526
611 => 0.00097050462959033
612 => 0.0010067294854705
613 => 0.0010308169008518
614 => 0.0010587956733443
615 => 0.0010996801799409
616 => 0.0011150531326241
617 => 0.0011122761463198
618 => 0.001143274312613
619 => 0.0011989773283912
620 => 0.0011235353184188
621 => 0.0012029759381073
622 => 0.0011778259550999
623 => 0.0011181957978185
624 => 0.0011143563186829
625 => 0.0011547385535143
626 => 0.0012443024637242
627 => 0.0012218677200421
628 => 0.0012443391589278
629 => 0.0012181250318268
630 => 0.0012168232794663
701 => 0.0012430659972856
702 => 0.0013043835378864
703 => 0.0012752538728006
704 => 0.0012334893550131
705 => 0.0012643276250195
706 => 0.0012376126615928
707 => 0.0011774163719451
708 => 0.0012218505646164
709 => 0.00119213868539
710 => 0.0012008101913187
711 => 0.001263260142144
712 => 0.0012557459988386
713 => 0.0012654699960667
714 => 0.0012483073954804
715 => 0.0012322748202392
716 => 0.0012023488279566
717 => 0.0011934892169754
718 => 0.0011959376947152
719 => 0.0011934880036314
720 => 0.0011767446859834
721 => 0.0011731289681314
722 => 0.0011671026133033
723 => 0.0011689704326546
724 => 0.0011576391225054
725 => 0.0011790236459251
726 => 0.0011829928019115
727 => 0.0011985546747351
728 => 0.0012001703599962
729 => 0.0012435099543004
730 => 0.0012196392340499
731 => 0.0012356537740928
801 => 0.0012342212828967
802 => 0.0011194881641412
803 => 0.0011352973756069
804 => 0.0011598915474435
805 => 0.0011488119063677
806 => 0.0011331478861233
807 => 0.0011204983499242
808 => 0.0011013330091012
809 => 0.0011283078582718
810 => 0.0011637769164758
811 => 0.0012010699138451
812 => 0.0012458750066503
813 => 0.001235875031525
814 => 0.0012002323138009
815 => 0.001201831220081
816 => 0.001211715029558
817 => 0.0011989145982464
818 => 0.0011951395011586
819 => 0.0012111963891887
820 => 0.0012113069641518
821 => 0.0011965785209441
822 => 0.0011802105515954
823 => 0.0011801419692061
824 => 0.0011772294471564
825 => 0.0012186431630293
826 => 0.0012414165193605
827 => 0.0012440274479627
828 => 0.0012412407830627
829 => 0.001242313259784
830 => 0.0012290619455115
831 => 0.0012593505203832
901 => 0.001287146311915
902 => 0.001279696446014
903 => 0.0012685280379675
904 => 0.0012596318630151
905 => 0.0012776007899197
906 => 0.0012768006618904
907 => 0.0012869035399245
908 => 0.0012864452150198
909 => 0.0012830479971254
910 => 0.0012796965673393
911 => 0.0012929846076126
912 => 0.0012891578654133
913 => 0.0012853251792264
914 => 0.0012776381403236
915 => 0.0012786829365787
916 => 0.0012675164569154
917 => 0.0012623503324798
918 => 0.0011846642162341
919 => 0.0011639039475062
920 => 0.0011704355506623
921 => 0.0011725859240142
922 => 0.0011635510284588
923 => 0.001176504747811
924 => 0.0011744859243714
925 => 0.0011823399854029
926 => 0.0011774331090541
927 => 0.001177634488971
928 => 0.0011920645660565
929 => 0.0011962536788243
930 => 0.0011941230622603
1001 => 0.0011956152730685
1002 => 0.0012300026413199
1003 => 0.0012251138572007
1004 => 0.0012225167880745
1005 => 0.0012232361939711
1006 => 0.0012320229038329
1007 => 0.0012344827028576
1008 => 0.0012240603615428
1009 => 0.0012289755979577
1010 => 0.0012499040507758
1011 => 0.0012572278248143
1012 => 0.0012806017959342
1013 => 0.0012706721175633
1014 => 0.0012888984719596
1015 => 0.0013449200715516
1016 => 0.0013896740017056
1017 => 0.0013485164380016
1018 => 0.0014307013313507
1019 => 0.0014946940595458
1020 => 0.0014922379120522
1021 => 0.0014810792997129
1022 => 0.0014082252799976
1023 => 0.0013411839248632
1024 => 0.0013972668651594
1025 => 0.0013974098321078
1026 => 0.0013925922577988
1027 => 0.0013626707175197
1028 => 0.0013915510530558
1029 => 0.0013938434692127
1030 => 0.0013925603257675
1031 => 0.0013696195509903
1101 => 0.0013345932280693
1102 => 0.0013414372877269
1103 => 0.001352647997061
1104 => 0.0013314237854925
1105 => 0.001324641363876
1106 => 0.0013372511760695
1107 => 0.0013778826183158
1108 => 0.0013702014795211
1109 => 0.0013700008939453
1110 => 0.0014028640630189
1111 => 0.0013793411262779
1112 => 0.0013415236132369
1113 => 0.0013319741924423
1114 => 0.0012980801818821
1115 => 0.0013214908957023
1116 => 0.0013223334056154
1117 => 0.0013095115969078
1118 => 0.0013425640323485
1119 => 0.0013422594483371
1120 => 0.0013736378165822
1121 => 0.00143362147149
1122 => 0.0014158813531174
1123 => 0.0013952515255694
1124 => 0.0013974945598269
1125 => 0.0014220951093518
1126 => 0.0014072210555332
1127 => 0.0014125698689919
1128 => 0.001422087013282
1129 => 0.0014278289427296
1130 => 0.0013966683845427
1201 => 0.0013894033678475
1202 => 0.0013745416933636
1203 => 0.001370664559897
1204 => 0.0013827690836652
1205 => 0.0013795799693114
1206 => 0.0013222625959196
1207 => 0.0013162726114893
1208 => 0.00131645631576
1209 => 0.0013013942151018
1210 => 0.0012784208962797
1211 => 0.0013387934064787
1212 => 0.001333944648997
1213 => 0.0013285919960012
1214 => 0.0013292476654513
1215 => 0.0013554533259145
1216 => 0.0013402527194283
1217 => 0.0013806660231023
1218 => 0.0013723582628021
1219 => 0.0013638374397981
1220 => 0.0013626596025084
1221 => 0.0013593798126143
1222 => 0.0013481321927115
1223 => 0.0013345500158018
1224 => 0.0013255818861379
1225 => 0.0012227792199688
1226 => 0.0012418587968342
1227 => 0.0012638081108597
1228 => 0.0012713849261049
1229 => 0.0012584242593283
1230 => 0.0013486439588321
1231 => 0.0013651279673101
]
'min_raw' => 0.00056897236074719
'max_raw' => 0.0014946940595458
'avg_raw' => 0.0010318332101465
'max_pct' => '-12.62%'
'is_grow' => false
'min' => '$0.000568'
'max' => '$0.001494'
'avg' => '$0.001031'
'bar_min_pct' => 50.865420500042
'bar_max_pct' => 50.886035342412
'min_diff' => -2.2060340493711E-5
'max_diff' => -0.00026955294769959
'year' => 2027
]
2 => [
'items' => [
101 => 0.001315196830405
102 => 0.0013058567533649
103 => 0.0013492562927279
104 => 0.0013230810651141
105 => 0.0013348677685058
106 => 0.0013093913627549
107 => 0.0013611574523758
108 => 0.0013607630815048
109 => 0.0013406249034521
110 => 0.001357645553642
111 => 0.0013546877968139
112 => 0.0013319518433905
113 => 0.0013618782226527
114 => 0.0013618930657635
115 => 0.0013425105072295
116 => 0.0013198759222495
117 => 0.0013158293930601
118 => 0.0013127808768906
119 => 0.0013341180204056
120 => 0.0013532488365616
121 => 0.0013888465424964
122 => 0.0013977966515491
123 => 0.0014327295230241
124 => 0.0014119286989114
125 => 0.0014211494348247
126 => 0.0014311598480115
127 => 0.0014359592082139
128 => 0.0014281389083119
129 => 0.0014824040366561
130 => 0.0014869856761289
131 => 0.0014885218602131
201 => 0.0014702239642547
202 => 0.0014864767785416
203 => 0.0014788726249734
204 => 0.0014986565200632
205 => 0.0015017588874267
206 => 0.0014991312926397
207 => 0.0015001160330085
208 => 0.0014538103189913
209 => 0.0014514091234374
210 => 0.0014186686516791
211 => 0.0014320106359259
212 => 0.0014070684358744
213 => 0.0014149778644438
214 => 0.0014184642651935
215 => 0.0014166431672934
216 => 0.0014327649716971
217 => 0.0014190581444869
218 => 0.0013828835738681
219 => 0.0013466991475117
220 => 0.001346244881514
221 => 0.0013367181607625
222 => 0.0013298320865651
223 => 0.0013311585887522
224 => 0.0013358333554776
225 => 0.0013295603806248
226 => 0.0013308990378575
227 => 0.0013531296673476
228 => 0.0013575878615503
229 => 0.0013424371757208
301 => 0.0012816049858818
302 => 0.0012666766139093
303 => 0.0012774068316407
304 => 0.0012722784786796
305 => 0.0010268280295584
306 => 0.0010844929717615
307 => 0.0010502304212208
308 => 0.0010660201808541
309 => 0.0010310469889966
310 => 0.001047738029253
311 => 0.0010446558035769
312 => 0.0011373793242097
313 => 0.001135931573972
314 => 0.0011366245353975
315 => 0.0011035476810559
316 => 0.0011562400081566
317 => 0.0011821981432413
318 => 0.0011773939832905
319 => 0.0011786030868485
320 => 0.0011578266817696
321 => 0.0011368256964137
322 => 0.0011135323716255
323 => 0.00115680848994
324 => 0.0011519969243314
325 => 0.0011630329246908
326 => 0.0011911005808585
327 => 0.0011952336498479
328 => 0.001200788536483
329 => 0.0011987975050481
330 => 0.0012462319514998
331 => 0.0012404873270519
401 => 0.00125433021913
402 => 0.0012258543398626
403 => 0.0011936311795164
404 => 0.0011997557488437
405 => 0.0011991659035668
406 => 0.001191656496199
407 => 0.0011848773389956
408 => 0.0011735919522677
409 => 0.0012093005857978
410 => 0.0012078508804881
411 => 0.0012313199243541
412 => 0.0012271715428847
413 => 0.0011994676361506
414 => 0.0012004570865994
415 => 0.0012071116163813
416 => 0.0012301430199364
417 => 0.001236980308609
418 => 0.001233813004077
419 => 0.0012413097789725
420 => 0.0012472349241818
421 => 0.0012420538859857
422 => 0.0013154064610003
423 => 0.0012849453577305
424 => 0.0012997918875172
425 => 0.0013033326973905
426 => 0.0012942629873553
427 => 0.0012962298827
428 => 0.0012992091932002
429 => 0.0013172989831491
430 => 0.0013647718262979
501 => 0.00138579722537
502 => 0.0014490531758531
503 => 0.0013840513586647
504 => 0.001380194419837
505 => 0.0013915887266658
506 => 0.0014287266659217
507 => 0.0014588234774994
508 => 0.0014688083262265
509 => 0.0014701279888177
510 => 0.0014888602288098
511 => 0.0014995971994377
512 => 0.0014865856421679
513 => 0.0014755597097486
514 => 0.0014360661884118
515 => 0.0014406376710439
516 => 0.0014721306530573
517 => 0.0015166163450786
518 => 0.0015547896967803
519 => 0.00154142271949
520 => 0.0016434033205998
521 => 0.0016535142806464
522 => 0.0016521172728944
523 => 0.0016751515445933
524 => 0.0016294332061189
525 => 0.0016098877306701
526 => 0.0014779436414873
527 => 0.0015150145486182
528 => 0.001568899289231
529 => 0.0015617674417535
530 => 0.0015226349027772
531 => 0.0015547600112404
601 => 0.0015441384457375
602 => 0.0015357607763361
603 => 0.0015741405039548
604 => 0.0015319404168858
605 => 0.0015684783110811
606 => 0.0015216180838395
607 => 0.0015414837787163
608 => 0.0015302070495087
609 => 0.00153750447533
610 => 0.0014948438730896
611 => 0.0015178624985309
612 => 0.001493886222593
613 => 0.0014938748547164
614 => 0.0014933455770962
615 => 0.0015215535594101
616 => 0.0015224734207006
617 => 0.0015016276791507
618 => 0.0014986234821217
619 => 0.0015097315731014
620 => 0.0014967269077778
621 => 0.0015028117088324
622 => 0.0014969112102031
623 => 0.0014955828836781
624 => 0.0014849985519311
625 => 0.0014804385307922
626 => 0.0014822266325781
627 => 0.0014761229193534
628 => 0.0014724452113546
629 => 0.0014926139884086
630 => 0.0014818386244348
701 => 0.0014909625093392
702 => 0.0014805646909646
703 => 0.0014445213223643
704 => 0.0014237923999307
705 => 0.0013557098178669
706 => 0.001375017953684
707 => 0.0013878192677064
708 => 0.0013835884334984
709 => 0.0013926779024928
710 => 0.0013932359220674
711 => 0.0013902808430412
712 => 0.0013868592400979
713 => 0.0013851937930116
714 => 0.0013976066711176
715 => 0.0014048127646565
716 => 0.0013891040508281
717 => 0.0013854237189663
718 => 0.0014013060959487
719 => 0.001410994336733
720 => 0.001482526863332
721 => 0.0014772275027145
722 => 0.0014905278579174
723 => 0.0014890304420321
724 => 0.0015029713331974
725 => 0.0015257587983926
726 => 0.0014794255101754
727 => 0.0014874673669253
728 => 0.0014854956893638
729 => 0.0015070219479786
730 => 0.0015070891506083
731 => 0.0014941830832524
801 => 0.0015011796717431
802 => 0.001497274367989
803 => 0.0015043317797061
804 => 0.0014771567265226
805 => 0.0015102530079344
806 => 0.0015290164668176
807 => 0.0015292769974624
808 => 0.0015381707280571
809 => 0.0015472072734313
810 => 0.0015645521353601
811 => 0.0015467235346461
812 => 0.001514651617541
813 => 0.0015169671063643
814 => 0.0014981633531002
815 => 0.0014984794475898
816 => 0.0014967921104318
817 => 0.0015018559362597
818 => 0.0014782679515282
819 => 0.0014838040043977
820 => 0.0014760534979613
821 => 0.001487450518838
822 => 0.0014751892083697
823 => 0.0014854947385612
824 => 0.0014899422637581
825 => 0.0015063537274831
826 => 0.0014727652218338
827 => 0.0014042759850728
828 => 0.0014186732529917
829 => 0.0013973785628587
830 => 0.0013993494675051
831 => 0.001403331008558
901 => 0.0013904255313264
902 => 0.0013928874896839
903 => 0.0013927995312068
904 => 0.0013920415525705
905 => 0.0013886843395093
906 => 0.0013838157163664
907 => 0.0014032108124849
908 => 0.0014065064172536
909 => 0.0014138321384156
910 => 0.0014356285155095
911 => 0.0014334505434438
912 => 0.0014370029062461
913 => 0.0014292481181944
914 => 0.0013997091898816
915 => 0.001401313295805
916 => 0.0013813100692354
917 => 0.0014133206109388
918 => 0.001405740092145
919 => 0.0014008528823644
920 => 0.001399519361896
921 => 0.0014213697679928
922 => 0.0014279077519601
923 => 0.0014238337190995
924 => 0.0014154777588438
925 => 0.0014315236727526
926 => 0.0014358168823919
927 => 0.0014367779737026
928 => 0.0014652082566503
929 => 0.0014383669106983
930 => 0.001444827889449
1001 => 0.0014952346012939
1002 => 0.0014495226693013
1003 => 0.0014737372991755
1004 => 0.0014725521190501
1005 => 0.0014849395043153
1006 => 0.0014715359918976
1007 => 0.001471702144498
1008 => 0.0014827013034194
1009 => 0.0014672549684231
1010 => 0.0014634302386557
1011 => 0.0014581464018753
1012 => 0.00146968346618
1013 => 0.0014765994144541
1014 => 0.0015323368783394
1015 => 0.0015683458219465
1016 => 0.0015667825787377
1017 => 0.0015810676953976
1018 => 0.0015746321195056
1019 => 0.0015538499473313
1020 => 0.0015893225811169
1021 => 0.0015780975555491
1022 => 0.0015790229330185
1023 => 0.0015789884904229
1024 => 0.0015864521511167
1025 => 0.0015811634634807
1026 => 0.0015707389172774
1027 => 0.0015776592175404
1028 => 0.0015982100352686
1029 => 0.0016620004040733
1030 => 0.0016976983395663
1031 => 0.0016598513435329
1101 => 0.0016859576946053
1102 => 0.0016703031866059
1103 => 0.0016674582968211
1104 => 0.0016838550145388
1105 => 0.0017002804325402
1106 => 0.0016992342044225
1107 => 0.001687310194408
1108 => 0.0016805746237114
1109 => 0.001731578621608
1110 => 0.0017691574984278
1111 => 0.0017665948709607
1112 => 0.0017779054751895
1113 => 0.001811113759029
1114 => 0.0018141499083235
1115 => 0.0018137674232975
1116 => 0.0018062420104816
1117 => 0.0018389398785622
1118 => 0.0018662170153793
1119 => 0.0018045000948448
1120 => 0.0018280010902505
1121 => 0.0018385514442429
1122 => 0.0018540424940528
1123 => 0.0018801784916834
1124 => 0.0019085691173412
1125 => 0.0019125838630966
1126 => 0.0019097352088598
1127 => 0.0018910108280575
1128 => 0.0019220761894229
1129 => 0.0019402735495384
1130 => 0.001951109661048
1201 => 0.0019785882368793
1202 => 0.0018386165996374
1203 => 0.0017395377177559
1204 => 0.0017240651196337
1205 => 0.0017555292563451
1206 => 0.0017638260982741
1207 => 0.0017604816516958
1208 => 0.0016489593622803
1209 => 0.00172347797786
1210 => 0.0018036537425205
1211 => 0.0018067336201672
1212 => 0.0018468712843525
1213 => 0.0018599417531097
1214 => 0.0018922578337427
1215 => 0.0018902364541004
1216 => 0.0018981049054734
1217 => 0.0018962960847653
1218 => 0.0019561548191844
1219 => 0.0020221878923567
1220 => 0.0020199013770051
1221 => 0.0020104083414687
1222 => 0.0020245071180433
1223 => 0.0020926603260913
1224 => 0.0020863858708272
1225 => 0.0020924809696595
1226 => 0.0021728374428946
1227 => 0.0022773122886752
1228 => 0.0022287732337071
1229 => 0.0023340890162511
1230 => 0.0024003797188128
1231 => 0.0025150226343067
]
'min_raw' => 0.0010268280295584
'max_raw' => 0.0025150226343067
'avg_raw' => 0.0017709253319326
'max_pct' => '47.02%'
'is_grow' => true
'min' => '$0.001026'
'max' => '$0.002515'
'avg' => '$0.00177'
'bar_min_pct' => 51.561829867501
'bar_max_pct' => 51.49087294937
'min_diff' => 0.00045785566881123
'max_diff' => 0.0010203285747609
'year' => 2028
]
3 => [
'items' => [
101 => 0.0025006687766586
102 => 0.0025452984223718
103 => 0.002474972375728
104 => 0.0023134895573949
105 => 0.0022879342832623
106 => 0.0023390965892384
107 => 0.0024648741261358
108 => 0.0023351354069972
109 => 0.0023613813809069
110 => 0.0023538225386553
111 => 0.0023534197600747
112 => 0.0023687921802765
113 => 0.0023464936830022
114 => 0.0022556455936839
115 => 0.0022972807376473
116 => 0.0022812034090792
117 => 0.0022990424037698
118 => 0.0023953121007538
119 => 0.0023527489729342
120 => 0.002307912175324
121 => 0.0023641474696091
122 => 0.0024357543237777
123 => 0.0024312732955337
124 => 0.0024225782278159
125 => 0.0024715918692823
126 => 0.0025525480453353
127 => 0.0025744301744142
128 => 0.0025905831147398
129 => 0.0025928103323045
130 => 0.0026157520574293
131 => 0.0024923886193742
201 => 0.0026881695637654
202 => 0.0027219755245223
203 => 0.0027156214050135
204 => 0.0027531953076226
205 => 0.0027421401123171
206 => 0.0027261228688264
207 => 0.00278568549666
208 => 0.002717401750305
209 => 0.0026204815690387
210 => 0.0025673092407322
211 => 0.0026373308519356
212 => 0.0026800906064801
213 => 0.0027083520842028
214 => 0.0027169039902856
215 => 0.0025019649718997
216 => 0.0023861247620542
217 => 0.0024603770084545
218 => 0.0025509698736791
219 => 0.0024918853714337
220 => 0.00249420137206
221 => 0.0024099623989921
222 => 0.0025584231535997
223 => 0.0025367936704048
224 => 0.0026490074674816
225 => 0.0026222267442372
226 => 0.0027137327396388
227 => 0.0026896361443497
228 => 0.0027896597641722
301 => 0.0028295618941508
302 => 0.0028965637806555
303 => 0.0029458506411151
304 => 0.0029747928282844
305 => 0.0029730552479262
306 => 0.0030877386124312
307 => 0.0030201138391142
308 => 0.0029351611858926
309 => 0.002933624660418
310 => 0.0029776228433099
311 => 0.0030698309643392
312 => 0.0030937391885485
313 => 0.0031071006242616
314 => 0.0030866371203521
315 => 0.0030132352756276
316 => 0.0029815407312313
317 => 0.0030085454013363
318 => 0.0029755210103357
319 => 0.0030325303742103
320 => 0.0031108164073531
321 => 0.0030946506510857
322 => 0.0031486903505822
323 => 0.003204615754419
324 => 0.0032845915936726
325 => 0.0033055002395502
326 => 0.0033400614361014
327 => 0.0033756362601142
328 => 0.0033870619348187
329 => 0.0034088770930082
330 => 0.0034087621163563
331 => 0.0034745035638901
401 => 0.003547018416363
402 => 0.0035743910944488
403 => 0.0036373330583689
404 => 0.0035295471509052
405 => 0.0036113039998717
406 => 0.0036850507241461
407 => 0.0035971268392456
408 => 0.0037183094309431
409 => 0.0037230146763731
410 => 0.0037940582960408
411 => 0.0037220419771969
412 => 0.0036792789169516
413 => 0.0038027342695688
414 => 0.0038624704258931
415 => 0.0038444774094592
416 => 0.0037075496659729
417 => 0.0036278518461567
418 => 0.0034192672791364
419 => 0.0036663447089547
420 => 0.0037866889176718
421 => 0.0037072380035454
422 => 0.0037473084232471
423 => 0.0039659196402622
424 => 0.0040491526376735
425 => 0.0040318407560545
426 => 0.0040347661790703
427 => 0.0040796771936877
428 => 0.0042788373654485
429 => 0.0041594959740328
430 => 0.0042507279961335
501 => 0.0042991171316942
502 => 0.0043440636575588
503 => 0.0042336891955307
504 => 0.0040900936421551
505 => 0.0040446109026697
506 => 0.0036993381759419
507 => 0.0036813652310722
508 => 0.003671276472481
509 => 0.0036076682766461
510 => 0.0035576896584711
511 => 0.0035179448057112
512 => 0.0034136424432515
513 => 0.0034488414287537
514 => 0.0032826052325878
515 => 0.0033889572598456
516 => 0.0031236402768516
517 => 0.0033446041442258
518 => 0.0032243435572082
519 => 0.0033050953069924
520 => 0.0033048135717447
521 => 0.0031561239980265
522 => 0.003070362954978
523 => 0.0031250132294782
524 => 0.0031836026618866
525 => 0.0031931086001764
526 => 0.0032690713286345
527 => 0.0032902708933338
528 => 0.0032260352225819
529 => 0.0031181421721024
530 => 0.0031432032669503
531 => 0.0030698550926908
601 => 0.0029413152385979
602 => 0.003033634805898
603 => 0.0030651567651791
604 => 0.003079078658164
605 => 0.0029526744745656
606 => 0.0029129555357106
607 => 0.0028918095059384
608 => 0.0031018249793156
609 => 0.0031133301010303
610 => 0.0030544682716775
611 => 0.0033205293218599
612 => 0.0032603115119823
613 => 0.0033275895593372
614 => 0.0031409292352708
615 => 0.0031480599110216
616 => 0.0030596919222442
617 => 0.0031091720912084
618 => 0.0030742011026048
619 => 0.0031051745825287
620 => 0.0031237399586866
621 => 0.0032120934471466
622 => 0.0033456129991398
623 => 0.0031988963822999
624 => 0.003134969851322
625 => 0.0031746295116042
626 => 0.0032802484132246
627 => 0.0034402664557116
628 => 0.003345532553896
629 => 0.0033875738508358
630 => 0.00339675800393
701 => 0.0033269047319709
702 => 0.0034428420454864
703 => 0.0035049737936723
704 => 0.0035687081109574
705 => 0.003624046832861
706 => 0.0035432512230861
707 => 0.003629714107141
708 => 0.0035600402853464
709 => 0.0034975356644493
710 => 0.0034976304581584
711 => 0.0034584203964229
712 => 0.0033824459610245
713 => 0.0033684351094801
714 => 0.0034413213285897
715 => 0.0034997691739649
716 => 0.0035045832184563
717 => 0.0035369429488147
718 => 0.0035560931039091
719 => 0.0037437906572077
720 => 0.0038192841658599
721 => 0.0039115961992209
722 => 0.0039475569386362
723 => 0.0040557858716374
724 => 0.0039683822183147
725 => 0.0039494718881236
726 => 0.0036869438980767
727 => 0.0037299328417398
728 => 0.0037987622883605
729 => 0.0036880788703
730 => 0.0037582820232484
731 => 0.0037721416127465
801 => 0.0036843178901079
802 => 0.0037312283350082
803 => 0.0036066481013305
804 => 0.0033483285077955
805 => 0.0034431296290385
806 => 0.0035129351639858
807 => 0.0034133140586557
808 => 0.0035918810340907
809 => 0.0034875658934121
810 => 0.0034545030018268
811 => 0.0033255128739807
812 => 0.0033863912490387
813 => 0.0034687301229991
814 => 0.0034178542718131
815 => 0.0035234293020715
816 => 0.0036729517007495
817 => 0.0037795102662603
818 => 0.0037876905097772
819 => 0.0037191804910232
820 => 0.0038289682333016
821 => 0.0038297679171461
822 => 0.00370592689536
823 => 0.0036300749590657
824 => 0.0036128412395458
825 => 0.0036558944497763
826 => 0.0037081689950571
827 => 0.0037905913832279
828 => 0.0038403975061829
829 => 0.0039702654597229
830 => 0.0040054040043448
831 => 0.0040440106115432
901 => 0.0040956009445969
902 => 0.0041575483669179
903 => 0.0040220109335484
904 => 0.0040273960884495
905 => 0.0039011855071393
906 => 0.0037663114005811
907 => 0.003868664035164
908 => 0.0040024764894808
909 => 0.0039717797646109
910 => 0.0039683257559859
911 => 0.0039741344404311
912 => 0.0039509901123405
913 => 0.0038463091741556
914 => 0.0037937390623365
915 => 0.003861567918649
916 => 0.0038976159370641
917 => 0.0039535232699082
918 => 0.0039466315110746
919 => 0.0040906427964719
920 => 0.0041466012273021
921 => 0.0041322846660995
922 => 0.004134919257908
923 => 0.004236229324003
924 => 0.0043489069535049
925 => 0.0044544444226562
926 => 0.0045618016692166
927 => 0.0044323783182634
928 => 0.0043666651223719
929 => 0.0044344643667276
930 => 0.004398489133329
1001 => 0.0046052134953849
1002 => 0.0046195266416902
1003 => 0.0048262360552217
1004 => 0.0050224279031623
1005 => 0.0048992033186129
1006 => 0.0050153985516858
1007 => 0.0051410731697905
1008 => 0.0053835198980864
1009 => 0.0053018723693751
1010 => 0.0052393316419621
1011 => 0.0051802309567514
1012 => 0.0053032101007052
1013 => 0.0054614208047621
1014 => 0.0054954978750926
1015 => 0.0055507157474709
1016 => 0.0054926609063853
1017 => 0.0055625815679419
1018 => 0.0058094322279321
1019 => 0.0057427310005917
1020 => 0.005648004535011
1021 => 0.0058428694232839
1022 => 0.0059133902688317
1023 => 0.0064083424949404
1024 => 0.0070332401258591
1025 => 0.0067745284033597
1026 => 0.0066139376886292
1027 => 0.0066516803158535
1028 => 0.0068798717765453
1029 => 0.0069531596312846
1030 => 0.0067539379782648
1031 => 0.0068243064340799
1101 => 0.007212043544095
1102 => 0.0074200520635223
1103 => 0.0071375485548688
1104 => 0.0063581325787453
1105 => 0.0056394754532101
1106 => 0.0058300956844542
1107 => 0.0058084852658656
1108 => 0.0062250604193873
1109 => 0.0057411401983792
1110 => 0.0057492881738184
1111 => 0.0061744776603542
1112 => 0.0060610443949397
1113 => 0.0058772970324031
1114 => 0.0056408170123037
1115 => 0.0052036618233956
1116 => 0.0048164612816054
1117 => 0.0055758507110152
1118 => 0.005543104457959
1119 => 0.0054956830308108
1120 => 0.0056012142853948
1121 => 0.0061136441020855
1122 => 0.0061018309362373
1123 => 0.0060266816022414
1124 => 0.0060836817097414
1125 => 0.0058673046379668
1126 => 0.0059230699361775
1127 => 0.0056393616142497
1128 => 0.0057676096244672
1129 => 0.0058769027930882
1130 => 0.0058988450148019
1201 => 0.0059482819607204
1202 => 0.0055258486705996
1203 => 0.005715508815874
1204 => 0.0058269163824704
1205 => 0.0053235729435461
1206 => 0.0058169669010554
1207 => 0.0055184950468478
1208 => 0.005417189216633
1209 => 0.005553584170989
1210 => 0.005500430924628
1211 => 0.0054547328846702
1212 => 0.0054292325931817
1213 => 0.005529385994299
1214 => 0.0055247137184277
1215 => 0.0053608433152623
1216 => 0.0051470810545452
1217 => 0.0052188266857489
1218 => 0.0051927608253137
1219 => 0.0050982947845337
1220 => 0.0051619534901462
1221 => 0.0048816327675625
1222 => 0.0043993555341607
1223 => 0.0047179626470971
1224 => 0.0047056966198269
1225 => 0.0046995115326572
1226 => 0.0049389359723751
1227 => 0.0049159208369579
1228 => 0.0048741481408107
1229 => 0.0050975275962104
1230 => 0.0050159910901119
1231 => 0.0052672673894906
]
'min_raw' => 0.0022556455936839
'max_raw' => 0.0074200520635223
'avg_raw' => 0.0048378488286031
'max_pct' => '333.75%'
'is_grow' => true
'min' => '$0.002255'
'max' => '$0.00742'
'avg' => '$0.004837'
'bar_min_pct' => 53.43089062365
'bar_max_pct' => 54.398511072435
'min_diff' => 0.0012288175641254
'max_diff' => 0.0049050294292156
'year' => 2029
]
4 => [
'items' => [
101 => 0.0054327742117936
102 => 0.0053907963280727
103 => 0.0055464562944125
104 => 0.005220479560186
105 => 0.0053287559553795
106 => 0.0053510715703642
107 => 0.0050947711284051
108 => 0.0049196863977451
109 => 0.0049080102423222
110 => 0.00460443744752
111 => 0.0047666035841493
112 => 0.0049093030734925
113 => 0.0048409610920248
114 => 0.0048193260623508
115 => 0.00492985473689
116 => 0.0049384437615158
117 => 0.004742613089824
118 => 0.0047833324876196
119 => 0.0049531391454637
120 => 0.0047790537955209
121 => 0.0044408343972625
122 => 0.0043569513102454
123 => 0.0043457597601653
124 => 0.0041182621753234
125 => 0.0043625567792225
126 => 0.0042559156379322
127 => 0.0045927937255112
128 => 0.0044003707685995
129 => 0.0043920757995179
130 => 0.0043795367371437
131 => 0.0041837201680634
201 => 0.0042265915518999
202 => 0.0043691025612682
203 => 0.0044199520949123
204 => 0.0044146480719553
205 => 0.0043684041795757
206 => 0.0043895743967
207 => 0.00432137775115
208 => 0.0042972960962159
209 => 0.0042212877690627
210 => 0.0041095765259838
211 => 0.0041251106594988
212 => 0.0039037814561227
213 => 0.0037831895592935
214 => 0.0037498113116268
215 => 0.0037051765238739
216 => 0.0037548529296721
217 => 0.003903154458298
218 => 0.0037242713508508
219 => 0.0034175888103234
220 => 0.0034360209535707
221 => 0.003477432506895
222 => 0.0034002623512401
223 => 0.0033272272753129
224 => 0.0033907253483086
225 => 0.0032607799129626
226 => 0.0034931357919349
227 => 0.0034868512165785
228 => 0.0035734591194682
301 => 0.0036276168185182
302 => 0.0035028008559712
303 => 0.0034714099789289
304 => 0.003489291649128
305 => 0.0031937474726492
306 => 0.0035493068550046
307 => 0.0035523817473082
308 => 0.0035260526525841
309 => 0.003715377047024
310 => 0.0041149105710517
311 => 0.0039645899881137
312 => 0.0039063813149364
313 => 0.0037957265846762
314 => 0.0039431674427202
315 => 0.0039318462852581
316 => 0.0038806477177931
317 => 0.0038496826644409
318 => 0.0039067367246826
319 => 0.0038426130349876
320 => 0.0038310946583173
321 => 0.0037613058278123
322 => 0.0037363943905115
323 => 0.0037179509540869
324 => 0.003697646542798
325 => 0.0037424330145572
326 => 0.0036409409773998
327 => 0.003518551529975
328 => 0.0035083761716938
329 => 0.0035364712305348
330 => 0.0035240412584288
331 => 0.0035083166617695
401 => 0.0034782941244078
402 => 0.0034693870789026
403 => 0.0034983306557103
404 => 0.0034656550450097
405 => 0.0035138696885311
406 => 0.0035007579733312
407 => 0.0034275169980708
408 => 0.0033362316256144
409 => 0.003335418994322
410 => 0.0033157517105643
411 => 0.0032907024677029
412 => 0.0032837343413879
413 => 0.0033853777177114
414 => 0.0035957764647707
415 => 0.0035544701563076
416 => 0.0035843181974129
417 => 0.003731141017959
418 => 0.0037778115774944
419 => 0.003744685919789
420 => 0.0036993414764202
421 => 0.0037013364018015
422 => 0.003856292091489
423 => 0.0038659564877822
424 => 0.003890375299363
425 => 0.0039217603729995
426 => 0.0037500309335422
427 => 0.0036932479606464
428 => 0.003666341037889
429 => 0.0035834781300858
430 => 0.0036728386720228
501 => 0.003620772111036
502 => 0.0036277976689601
503 => 0.0036232222651455
504 => 0.0036257207450157
505 => 0.0034930708437313
506 => 0.0035414014958858
507 => 0.0034610424127948
508 => 0.0033534506212664
509 => 0.0033530899358546
510 => 0.003379422874406
511 => 0.0033637590121477
512 => 0.0033216079615651
513 => 0.003327595319353
514 => 0.0032751397649371
515 => 0.0033339643733976
516 => 0.0033356512526837
517 => 0.0033130005742283
518 => 0.0034036279997934
519 => 0.0034407581299923
520 => 0.0034258489682085
521 => 0.0034397120634568
522 => 0.0035561866199111
523 => 0.0035751770547543
524 => 0.0035836113514739
525 => 0.0035723105111998
526 => 0.0034418410045334
527 => 0.0034476278819533
528 => 0.0034051676151
529 => 0.0033692931639617
530 => 0.0033707279538705
531 => 0.0033891720851078
601 => 0.0034697186879551
602 => 0.0036392242651656
603 => 0.0036456568779138
604 => 0.0036534533922171
605 => 0.0036217410503313
606 => 0.0036121763045723
607 => 0.0036247946730987
608 => 0.0036884520557192
609 => 0.0038521961266297
610 => 0.0037943180358711
611 => 0.0037472622471583
612 => 0.003788542860009
613 => 0.0037821880332287
614 => 0.003728546899932
615 => 0.0037270413719777
616 => 0.0036240868870735
617 => 0.0035860269581646
618 => 0.003554221232832
619 => 0.0035194902110783
620 => 0.0034989004971883
621 => 0.0035305356555809
622 => 0.0035377709906015
623 => 0.0034686001638881
624 => 0.0034591724358021
625 => 0.0035156588260522
626 => 0.003490801271728
627 => 0.0035163678827882
628 => 0.0035222995558604
629 => 0.0035213444198778
630 => 0.0034953902782914
701 => 0.0035119326741749
702 => 0.0034728049763848
703 => 0.0034302594818282
704 => 0.0034031181069791
705 => 0.0033794336576423
706 => 0.0033925751666827
707 => 0.0033457280864986
708 => 0.0033307407627023
709 => 0.0035063284826653
710 => 0.003636037019288
711 => 0.0036341510057953
712 => 0.0036226703837017
713 => 0.0036056125080297
714 => 0.0036872041658668
715 => 0.0036587792637531
716 => 0.0036794607550209
717 => 0.003684725062548
718 => 0.0037006585359245
719 => 0.0037063533831284
720 => 0.0036891395995527
721 => 0.0036313680393864
722 => 0.003487406804207
723 => 0.003420392460615
724 => 0.0033982766110175
725 => 0.0033990804801464
726 => 0.0033769061809417
727 => 0.0033834375058399
728 => 0.0033746348526837
729 => 0.0033579647571965
730 => 0.0033915458352614
731 => 0.003395415741679
801 => 0.0033875775167947
802 => 0.0033894237025028
803 => 0.00332452654821
804 => 0.0033294605379016
805 => 0.0033019874563173
806 => 0.0032968365847132
807 => 0.0032273870268228
808 => 0.0031043470681457
809 => 0.0031725231490306
810 => 0.0030901760303293
811 => 0.0030589899287146
812 => 0.0032066200833245
813 => 0.0031918021104248
814 => 0.0031664401820384
815 => 0.0031289246040659
816 => 0.0031150097112679
817 => 0.0030304672275466
818 => 0.0030254720065917
819 => 0.0030673735443631
820 => 0.0030480374264255
821 => 0.0030208821936806
822 => 0.0029225286933603
823 => 0.0028119467952755
824 => 0.0028152845676856
825 => 0.0028504586120171
826 => 0.0029527318897768
827 => 0.0029127719508104
828 => 0.0028837805566028
829 => 0.0028783513399458
830 => 0.0029463093532428
831 => 0.003042484179702
901 => 0.0030876072564862
902 => 0.0030428916578013
903 => 0.0029915247856909
904 => 0.0029946512491851
905 => 0.0030154502101316
906 => 0.0030176358868456
907 => 0.0029842013337015
908 => 0.0029936129645676
909 => 0.0029793158366645
910 => 0.0028915743891136
911 => 0.0028899874245585
912 => 0.0028684542583076
913 => 0.0028678022425913
914 => 0.0028311689550984
915 => 0.0028260437049442
916 => 0.0027533060891454
917 => 0.0028011822081339
918 => 0.0027690694211255
919 => 0.002720667876463
920 => 0.0027123234319196
921 => 0.0027120725878404
922 => 0.0027617701518214
923 => 0.0028006014631635
924 => 0.0027696280368042
925 => 0.0027625759880168
926 => 0.0028378734194018
927 => 0.0028282911349068
928 => 0.0028199929383331
929 => 0.0030338727788473
930 => 0.0028645701958283
1001 => 0.0027907446061784
1002 => 0.0026993714198874
1003 => 0.0027291229900873
1004 => 0.0027353920830699
1005 => 0.0025156560412949
1006 => 0.0024265091565131
1007 => 0.0023959173050855
1008 => 0.0023783112620836
1009 => 0.0023863345569623
1010 => 0.0023060919047721
1011 => 0.0023600162941349
1012 => 0.0022905329400807
1013 => 0.0022788838296551
1014 => 0.0024031286740399
1015 => 0.0024204166183082
1016 => 0.0023466608771164
1017 => 0.0023940240029314
1018 => 0.0023768494751142
1019 => 0.0022917240327566
1020 => 0.0022884728669989
1021 => 0.0022457599123279
1022 => 0.0021789224091255
1023 => 0.0021483758766724
1024 => 0.0021324669773536
1025 => 0.0021390312992708
1026 => 0.0021357121772379
1027 => 0.0021140526608327
1028 => 0.0021369536753646
1029 => 0.0020784510465881
1030 => 0.0020551548284216
1031 => 0.002044632467144
1101 => 0.0019927080168192
1102 => 0.0020753429081938
1103 => 0.0020916230228015
1104 => 0.0021079352142642
1105 => 0.0022499217041407
1106 => 0.0022428284603562
1107 => 0.0023069479296189
1108 => 0.0023044563649515
1109 => 0.0022861684536512
1110 => 0.0022090147640908
1111 => 0.0022397668496173
1112 => 0.0021451167103018
1113 => 0.0022160350302608
1114 => 0.0021836708706514
1115 => 0.0022050926753415
1116 => 0.0021665743389825
1117 => 0.0021878919767067
1118 => 0.0020954836419274
1119 => 0.0020091940391309
1120 => 0.0020439194942468
1121 => 0.0020816700352952
1122 => 0.0021635228269471
1123 => 0.0021147719795101
1124 => 0.0021323046277221
1125 => 0.0020735731911418
1126 => 0.0019523934616711
1127 => 0.0019530793257799
1128 => 0.0019344384644447
1129 => 0.0019183300386408
1130 => 0.0021203716007819
1201 => 0.0020952445387252
1202 => 0.0020552078538865
1203 => 0.0021087985475378
1204 => 0.0021229687775378
1205 => 0.002123372184065
1206 => 0.0021624705707769
1207 => 0.0021833373867739
1208 => 0.0021870152535353
1209 => 0.0022485374098031
1210 => 0.0022691588250872
1211 => 0.0023540955161906
1212 => 0.0021815669832249
1213 => 0.002178013871624
1214 => 0.0021095526784982
1215 => 0.0020661335074893
1216 => 0.0021125256262839
1217 => 0.0021536227103803
1218 => 0.0021108296794588
1219 => 0.002116417545887
1220 => 0.0020589713981939
1221 => 0.0020795056929017
1222 => 0.0020971925937723
1223 => 0.0020874269266995
1224 => 0.002072807250428
1225 => 0.0021502532181494
1226 => 0.0021458834131373
1227 => 0.0022180028787546
1228 => 0.0022742251595157
1229 => 0.0023749855375745
1230 => 0.0022698368303129
1231 => 0.002266004793492
]
'min_raw' => 0.0019183300386408
'max_raw' => 0.0055464562944125
'avg_raw' => 0.0037323931665267
'max_pct' => '224.23%'
'is_grow' => true
'min' => '$0.001918'
'max' => '$0.005546'
'avg' => '$0.003732'
'bar_min_pct' => 52.917825637622
'bar_max_pct' => 53.28786768811
'min_diff' => -0.00033731555504303
'max_diff' => -0.0018735957691098
'year' => 2030
]
5 => [
'items' => [
101 => 0.002303463568094
102 => 0.002269153090344
103 => 0.0022908361279246
104 => 0.0023714920650018
105 => 0.0023731961978563
106 => 0.0023446497768926
107 => 0.0023429127245826
108 => 0.0023483953769923
109 => 0.0023805074434035
110 => 0.0023692865006953
111 => 0.0023822716596767
112 => 0.0023985097998188
113 => 0.0024656776322753
114 => 0.0024818715692849
115 => 0.0024425286979452
116 => 0.0024460809187238
117 => 0.0024313656048567
118 => 0.0024171507960435
119 => 0.0024491036103495
120 => 0.0025074980065278
121 => 0.0025071347380198
122 => 0.0025206811029083
123 => 0.0025291203760097
124 => 0.0024928928379331
125 => 0.0024693100427687
126 => 0.0024783531870469
127 => 0.002492813371682
128 => 0.0024736639440593
129 => 0.0023554648058944
130 => 0.0023913188738235
131 => 0.0023853510037457
201 => 0.0023768520310372
202 => 0.0024129035735912
203 => 0.0024094263143635
204 => 0.002305268900393
205 => 0.0023119367200975
206 => 0.0023056743925938
207 => 0.00232590925391
208 => 0.0022680603414278
209 => 0.0022858542772889
210 => 0.0022970144670533
211 => 0.0023035879045611
212 => 0.0023273356682876
213 => 0.00232454914231
214 => 0.0023271624539204
215 => 0.0023623741183496
216 => 0.0025404626338487
217 => 0.0025501555988171
218 => 0.0025024238942771
219 => 0.0025214917687746
220 => 0.0024848856194252
221 => 0.0025094595727233
222 => 0.0025262724474592
223 => 0.0024502982994577
224 => 0.0024457996034812
225 => 0.0024090423675318
226 => 0.0024287936240947
227 => 0.0023973679547375
228 => 0.0024050787147745
301 => 0.0023835187574991
302 => 0.0024223223880502
303 => 0.002465710876481
304 => 0.0024766725221219
305 => 0.0024478371517258
306 => 0.0024269584432155
307 => 0.0023903023089455
308 => 0.0024512622771717
309 => 0.0024690888296024
310 => 0.0024511686418808
311 => 0.0024470161428218
312 => 0.0024391471646086
313 => 0.0024486855837488
314 => 0.0024689917423694
315 => 0.0024594157329598
316 => 0.0024657408558824
317 => 0.0024416360097399
318 => 0.0024929048307556
319 => 0.0025743320570422
320 => 0.0025745938588894
321 => 0.0025650177978616
322 => 0.0025610994800081
323 => 0.0025709250997466
324 => 0.0025762550953868
325 => 0.0026080293479108
326 => 0.002642124386811
327 => 0.0028012310565278
328 => 0.002756554540347
329 => 0.0028977234430178
330 => 0.0030093697165426
331 => 0.0030428475522728
401 => 0.0030120495186549
402 => 0.002906691109325
403 => 0.0029015217231245
404 => 0.0030589716678364
405 => 0.0030144848467909
406 => 0.0030091932809835
407 => 0.0029528999610336
408 => 0.0029861762851873
409 => 0.0029788982649606
410 => 0.00296740955398
411 => 0.0030308984624164
412 => 0.0031497440313154
413 => 0.0031312208348758
414 => 0.003117394128
415 => 0.0030568095233641
416 => 0.0030932949874162
417 => 0.0030803032125003
418 => 0.0031361241223233
419 => 0.0031030570519287
420 => 0.0030141478153675
421 => 0.0030283069043386
422 => 0.0030261667865247
423 => 0.0030702102594832
424 => 0.0030569895021272
425 => 0.0030235852214654
426 => 0.003149337830081
427 => 0.0031411721551503
428 => 0.0031527492152689
429 => 0.0031578457951656
430 => 0.0032343891920204
501 => 0.0032657465725963
502 => 0.0032728652469753
503 => 0.0033026523332556
504 => 0.0032721241171332
505 => 0.0033942587478718
506 => 0.0034754711505596
507 => 0.0035698035354336
508 => 0.0037076485038892
509 => 0.0037594794871658
510 => 0.003750116683958
511 => 0.0038546291658381
512 => 0.0040424357725948
513 => 0.0037880777687799
514 => 0.0040559173644265
515 => 0.0039711224408016
516 => 0.0037700752022826
517 => 0.0037571301303132
518 => 0.0038932816544447
519 => 0.0041952526308699
520 => 0.0041196123262019
521 => 0.004195376351311
522 => 0.0041069935915781
523 => 0.0041026046426089
524 => 0.0041910837979447
525 => 0.0043978201671345
526 => 0.0042996074675294
527 => 0.0041587954799035
528 => 0.0042627688602893
529 => 0.004172697495917
530 => 0.0039697415025988
531 => 0.0041195544854864
601 => 0.0040193788102575
602 => 0.0040486153979211
603 => 0.0042591697672451
604 => 0.0042338353084703
605 => 0.0042666204440326
606 => 0.0042087555379015
607 => 0.0041547005911169
608 => 0.0040538030187703
609 => 0.0040239322217886
610 => 0.0040321874354357
611 => 0.0040239281309147
612 => 0.0039674768664834
613 => 0.0039552862213042
614 => 0.0039349679452545
615 => 0.0039412654286044
616 => 0.0039030611253096
617 => 0.0039751605390387
618 => 0.0039885428255647
619 => 0.0040410107662846
620 => 0.0040464581619458
621 => 0.0041925806300164
622 => 0.0041120988300915
623 => 0.0041660929699454
624 => 0.0041612632258643
625 => 0.0037744325055698
626 => 0.0038277343657901
627 => 0.0039106553332476
628 => 0.0038732995498047
629 => 0.0038204872119235
630 => 0.0037778384174661
701 => 0.0037132211328
702 => 0.0038041687201025
703 => 0.0039237551262077
704 => 0.0040494910705523
705 => 0.0042005545691368
706 => 0.0041668389548257
707 => 0.0040466670435238
708 => 0.0040520578676792
709 => 0.0040853818213965
710 => 0.0040422242735321
711 => 0.0040294962701315
712 => 0.0040836331891811
713 => 0.0040840060003895
714 => 0.0040343480258075
715 => 0.0039791622743731
716 => 0.0039789310440596
717 => 0.003969111272623
718 => 0.0041087405071019
719 => 0.0041855224679574
720 => 0.0041943253960292
721 => 0.0041849299607601
722 => 0.0041885458909037
723 => 0.0041438681596569
724 => 0.0042459882045174
725 => 0.0043397036563071
726 => 0.0043145859132888
727 => 0.0042769308458069
728 => 0.0042469367708438
729 => 0.0043075202624529
730 => 0.0043048225749388
731 => 0.0043388851335912
801 => 0.0043373398591759
802 => 0.0043258859018587
803 => 0.0043145863223457
804 => 0.0043593878778683
805 => 0.0043464857493687
806 => 0.0043335635803
807 => 0.0043076461919475
808 => 0.0043111687954668
809 => 0.0042735202296632
810 => 0.0042561022804413
811 => 0.0039941781156477
812 => 0.0039241834201959
813 => 0.0039462051762584
814 => 0.0039534553101489
815 => 0.0039229935289876
816 => 0.0039666678981833
817 => 0.0039598612940068
818 => 0.0039863418091275
819 => 0.0039697979329304
820 => 0.0039704768993803
821 => 0.0040191289117496
822 => 0.0040332527979209
823 => 0.0040260692754205
824 => 0.004031100368343
825 => 0.0041470397812522
826 => 0.0041305569042703
827 => 0.0041218007043895
828 => 0.0041242262315974
829 => 0.0041538512373648
830 => 0.0041621446215143
831 => 0.004127004970107
901 => 0.0041435770328506
902 => 0.0042141387727048
903 => 0.0042388313882051
904 => 0.0043176383637544
905 => 0.0042841597598588
906 => 0.0043456111862293
907 => 0.0045344919205571
908 => 0.0046853829206908
909 => 0.0045466173211335
910 => 0.0048237094270262
911 => 0.0050394653779654
912 => 0.005031184305208
913 => 0.0049935622646367
914 => 0.0047479298506611
915 => 0.0045218952411478
916 => 0.0047109827899422
917 => 0.0047114648129902
918 => 0.0046952220248554
919 => 0.004594339462749
920 => 0.0046917115303697
921 => 0.004699440571494
922 => 0.0046951143637823
923 => 0.0046177679399471
924 => 0.0044996742467592
925 => 0.0045227494717317
926 => 0.0045605471609586
927 => 0.0044889882498281
928 => 0.0044661208418146
929 => 0.0045086357040141
930 => 0.0046456274483442
1001 => 0.0046197299526178
1002 => 0.0046190536643443
1003 => 0.0047298541333095
1004 => 0.0046505449097682
1005 => 0.0045230405242157
1006 => 0.0044908439852875
1007 => 0.0043765679622797
1008 => 0.0044554988184084
1009 => 0.0044583393994026
1010 => 0.0044151097761547
1011 => 0.0045265483698902
1012 => 0.0045255214436306
1013 => 0.0046313158029367
1014 => 0.0048335548833833
1015 => 0.0047737428357145
1016 => 0.004704187931808
1017 => 0.0047117504784109
1018 => 0.0047946929486896
1019 => 0.0047445440377667
1020 => 0.0047625779357852
1021 => 0.004794665652225
1022 => 0.0048140249682464
1023 => 0.0047089649707584
1024 => 0.0046844704597434
1025 => 0.0046343632866118
1026 => 0.0046212912604364
1027 => 0.0046621025074316
1028 => 0.004651350185731
1029 => 0.0044581006595693
1030 => 0.0044379050088552
1031 => 0.0044385243806298
1101 => 0.0043877414566584
1102 => 0.0043102853083036
1103 => 0.0045138354415136
1104 => 0.0044974875171346
1105 => 0.004479440673849
1106 => 0.0044816513091776
1107 => 0.00457000552305
1108 => 0.0045187556170092
1109 => 0.0046550118919129
1110 => 0.0046270016980313
1111 => 0.0045982731483687
1112 => 0.0045943019877123
1113 => 0.0045832439470969
1114 => 0.0045453218113109
1115 => 0.0044995285535823
1116 => 0.0044692918782858
1117 => 0.0041226855118439
1118 => 0.004187013637339
1119 => 0.004261017282028
1120 => 0.0042865630436237
1121 => 0.0042428652507014
1122 => 0.0045470472665167
1123 => 0.004602624251977
1124 => 0.0044342779378207
1125 => 0.0044027872159768
1126 => 0.0045491117929981
1127 => 0.0044608601856022
1128 => 0.0045005998790089
1129 => 0.0044147043983138
1130 => 0.0045892373836637
1201 => 0.004587907734738
1202 => 0.0045200104614307
1203 => 0.0045773967718896
1204 => 0.0045674244882396
1205 => 0.0044907686338992
1206 => 0.0045916675109748
1207 => 0.004591717555559
1208 => 0.0045263679062147
1209 => 0.0044500538226583
1210 => 0.0044364106669766
1211 => 0.0044261323818705
1212 => 0.0044980720509431
1213 => 0.0045625729332841
1214 => 0.0046825930841958
1215 => 0.0047127690017435
1216 => 0.0048305476168566
1217 => 0.0047604161860934
1218 => 0.0047915045409966
1219 => 0.0048252553479604
1220 => 0.0048414367259637
1221 => 0.004815070038848
1222 => 0.0049980287077307
1223 => 0.0050134760250931
1224 => 0.005018655376986
1225 => 0.0049569627432441
1226 => 0.0050117602413476
1227 => 0.0049861223066874
1228 => 0.0050528250902499
1229 => 0.0050632849384164
1230 => 0.0050544258191393
1231 => 0.0050577459400448
]
'min_raw' => 0.0022680603414278
'max_raw' => 0.0050632849384164
'avg_raw' => 0.0036656726399221
'max_pct' => '195.98%'
'is_grow' => true
'min' => '$0.002268'
'max' => '$0.005063'
'avg' => '$0.003665'
'bar_min_pct' => 53.449773750392
'bar_max_pct' => 53.001449945884
'min_diff' => 0.00034973030278694
'max_diff' => -0.00048317135599607
'year' => 2031
]
6 => [
'items' => [
101 => 0.0049016229922743
102 => 0.0048935271938183
103 => 0.0047831404074182
104 => 0.0048281238388142
105 => 0.0047440294699314
106 => 0.0047706966605722
107 => 0.0047824513041122
108 => 0.0047763113453971
109 => 0.0048306671345327
110 => 0.0047844536096133
111 => 0.0046624885191441
112 => 0.0045404901993676
113 => 0.0045389586098404
114 => 0.0045068386056925
115 => 0.0044836217257657
116 => 0.0044880941205027
117 => 0.0045038554228993
118 => 0.0044827056502179
119 => 0.0044872190265402
120 => 0.004562171145959
121 => 0.0045772022589744
122 => 0.0045261206639132
123 => 0.0043210206887033
124 => 0.0042706886403324
125 => 0.0043068663185735
126 => 0.0042895757185151
127 => 0.0034620223924999
128 => 0.0036564437711752
129 => 0.0035409251898925
130 => 0.0035941614669019
131 => 0.0034762469088039
201 => 0.0035325219163598
202 => 0.0035221299772984
203 => 0.0038347538008615
204 => 0.0038298726098565
205 => 0.0038322089776837
206 => 0.0037206880539185
207 => 0.0038983439135996
208 => 0.0039858635783765
209 => 0.0039696660176868
210 => 0.0039737425947496
211 => 0.0039036934944636
212 => 0.0038328872060942
213 => 0.003754352135283
214 => 0.0039002605896222
215 => 0.00388403806024
216 => 0.0039212467059608
217 => 0.0040158787683515
218 => 0.0040298136990108
219 => 0.004048542387131
220 => 0.0040418294856387
221 => 0.0042017580336177
222 => 0.0041823896312149
223 => 0.004229061908336
224 => 0.0041330534932638
225 => 0.0040244108584071
226 => 0.0040450602714981
227 => 0.0040430715669653
228 => 0.0040177530757346
229 => 0.0039948966739178
301 => 0.003956847204644
302 => 0.0040772413556881
303 => 0.0040723535730212
304 => 0.0041514810929718
305 => 0.0041374945352168
306 => 0.0040440888794378
307 => 0.0040474248807072
308 => 0.0040698610924711
309 => 0.0041475130775584
310 => 0.0041705654736826
311 => 0.0041598866853187
312 => 0.004185162585287
313 => 0.0042051396260406
314 => 0.0041876713940338
315 => 0.0044349847220088
316 => 0.0043322829856085
317 => 0.0043823390973359
318 => 0.0043942771850352
319 => 0.0043636980244245
320 => 0.0043703295494033
321 => 0.0043803745027638
322 => 0.0044413654925653
323 => 0.0046014234976896
324 => 0.0046723120986075
325 => 0.0048855839520508
326 => 0.0046664257871182
327 => 0.0046534218485777
328 => 0.0046918385495759
329 => 0.0048170517046655
330 => 0.0049185252061921
331 => 0.0049521898207951
401 => 0.0049566391553572
402 => 0.0050197962103338
403 => 0.0050559966564371
404 => 0.0050121272826642
405 => 0.0049749525817066
406 => 0.00484179741717
407 => 0.0048572104900346
408 => 0.0049633912776626
409 => 0.0051133778942044
410 => 0.005242082014645
411 => 0.0051970143174582
412 => 0.0055408490341579
413 => 0.0055749388418798
414 => 0.0055702287327081
415 => 0.0056478903879422
416 => 0.0054937478178235
417 => 0.0054278488827262
418 => 0.0049829901740044
419 => 0.0051079773256043
420 => 0.0052896534906928
421 => 0.0052656079689927
422 => 0.0051336698816876
423 => 0.0052419819277746
424 => 0.0052061705781074
425 => 0.0051779246808106
426 => 0.0053073246120638
427 => 0.0051650440721947
428 => 0.0052882341334687
429 => 0.0051302416056468
430 => 0.0051972201829027
501 => 0.005159199903063
502 => 0.0051838036837095
503 => 0.0050399704847878
504 => 0.0051175793875724
505 => 0.0050367416992776
506 => 0.0050367033716879
507 => 0.0050349188752384
508 => 0.0051300240570281
509 => 0.0051331254335919
510 => 0.0050628425605533
511 => 0.0050527137005237
512 => 0.0050901654048038
513 => 0.0050463192677086
514 => 0.0050668345992912
515 => 0.005046940656203
516 => 0.0050424621105833
517 => 0.0050067762971238
518 => 0.0049914018674835
519 => 0.0049974305774957
520 => 0.0049768514822111
521 => 0.0049644518329237
522 => 0.0050324522729005
523 => 0.0049961223809508
524 => 0.0050268841959152
525 => 0.0049918272253127
526 => 0.0048703044916095
527 => 0.0048004154823771
528 => 0.004570870303575
529 => 0.0046359690315334
530 => 0.0046791295555193
531 => 0.0046648650025994
601 => 0.0046955107819205
602 => 0.0046973921838761
603 => 0.0046874289286221
604 => 0.00467589275541
605 => 0.0046702775842807
606 => 0.0047121284694548
607 => 0.0047364243169344
608 => 0.0046834612915146
609 => 0.0046710527956902
610 => 0.0047246013385584
611 => 0.004757265918774
612 => 0.004998442826444
613 => 0.0049805756621327
614 => 0.0050254187383002
615 => 0.0050203700960968
616 => 0.0050673727839827
617 => 0.0051442023138581
618 => 0.004987986397747
619 => 0.005015100079244
620 => 0.0050084524306873
621 => 0.0050810297145222
622 => 0.0050812562928803
623 => 0.005037742585717
624 => 0.0050613320722995
625 => 0.0050481650680329
626 => 0.00507195962437
627 => 0.0049803370352602
628 => 0.0050919234587487
629 => 0.0051551857703963
630 => 0.0051560641676549
701 => 0.0051860500012952
702 => 0.005216517344936
703 => 0.0052749967579083
704 => 0.005214886385848
705 => 0.0051067536781383
706 => 0.0051145605103685
707 => 0.0050511623434025
708 => 0.005052228078043
709 => 0.0050465391030088
710 => 0.0050636121453325
711 => 0.0049840836079498
712 => 0.0050027487967141
713 => 0.0049766174231408
714 => 0.0050150432747412
715 => 0.00497370341044
716 => 0.0050084492249898
717 => 0.0050234443667075
718 => 0.0050787767624682
719 => 0.0049655307705968
720 => 0.0047346145270914
721 => 0.0047831559210651
722 => 0.0047113593865338
723 => 0.0047180044291534
724 => 0.0047314284727956
725 => 0.0046879167552775
726 => 0.0046962174197681
727 => 0.0046959208616216
728 => 0.0046933652837289
729 => 0.0046820462055002
730 => 0.0046656313026572
731 => 0.0047310232233431
801 => 0.0047421345849128
802 => 0.0047668337652759
803 => 0.0048403217724223
804 => 0.0048329785875418
805 => 0.0048449556267477
806 => 0.0048188098174095
807 => 0.0047192172582606
808 => 0.0047246256133766
809 => 0.0046571833384165
810 => 0.0047651091146743
811 => 0.0047395508663058
812 => 0.0047230732973164
813 => 0.004718577239954
814 => 0.004792247409656
815 => 0.0048142906790692
816 => 0.0048005547928397
817 => 0.004772382089443
818 => 0.0048264820084766
819 => 0.0048409568645177
820 => 0.0048441972509731
821 => 0.0049400519348701
822 => 0.0048495544629902
823 => 0.0048713381039392
824 => 0.0050412878522087
825 => 0.0048871668819904
826 => 0.0049688081972228
827 => 0.0049648122796831
828 => 0.0050065772139645
829 => 0.0049613863360449
830 => 0.0049619465311375
831 => 0.0049990309633777
901 => 0.004946952566509
902 => 0.0049340572230641
903 => 0.0049162423984533
904 => 0.0049551404162487
905 => 0.0049784580187111
906 => 0.0051663807696658
907 => 0.0052877874371012
908 => 0.0052825168534805
909 => 0.0053306801216544
910 => 0.0053089821282171
911 => 0.0052389135837666
912 => 0.0053585120451949
913 => 0.0053206660877868
914 => 0.0053237860625327
915 => 0.0053236699369168
916 => 0.0053488341900422
917 => 0.0053310030104329
918 => 0.0052958559250901
919 => 0.0053191882005864
920 => 0.0053884767173696
921 => 0.0056035503994957
922 => 0.0057239084813608
923 => 0.0055963046918414
924 => 0.005684324077169
925 => 0.0056315438104862
926 => 0.005621952065953
927 => 0.0056772347445203
928 => 0.0057326141880981
929 => 0.0057290867569541
930 => 0.0056888841246825
1001 => 0.0056661746778163
1002 => 0.0058381382177101
1003 => 0.0059648380245815
1004 => 0.0059561979471591
1005 => 0.0059943324389976
1006 => 0.0061062964864909
1007 => 0.0061165330758146
1008 => 0.0061152435008451
1009 => 0.0060898710461288
1010 => 0.0062001141912548
1011 => 0.0062920809624625
1012 => 0.0060839980559427
1013 => 0.0061632333027401
1014 => 0.0061988045578277
1015 => 0.0062510337138121
1016 => 0.0063391530545808
1017 => 0.0064348740311563
1018 => 0.0064484100267711
1019 => 0.0064388055901254
1020 => 0.0063756750329559
1021 => 0.0064804140677135
1022 => 0.006541767737842
1023 => 0.0065783024443497
1024 => 0.0066709483812577
1025 => 0.0061990242337892
1026 => 0.0058649728660591
1027 => 0.0058128059212278
1028 => 0.005918889454906
1029 => 0.0059468628367366
1030 => 0.0059355868015963
1031 => 0.0055595816165944
1101 => 0.0058108263317448
1102 => 0.006081144519991
1103 => 0.006091528542507
1104 => 0.0062268554796298
1105 => 0.0062709234775956
1106 => 0.0063798793996866
1107 => 0.0063730641770943
1108 => 0.006399593210256
1109 => 0.0063934946449509
1110 => 0.0065953125472483
1111 => 0.0068179476637307
1112 => 0.0068102385175832
1113 => 0.0067782320854897
1114 => 0.0068257670950562
1115 => 0.0070555503942951
1116 => 0.0070343956303035
1117 => 0.0070549456815629
1118 => 0.0073258731413848
1119 => 0.0076781173781351
1120 => 0.0075144645654214
1121 => 0.0078695440791817
1122 => 0.0080930478111376
1123 => 0.0084795744048381
1124 => 0.0084311793716232
1125 => 0.0085816513380876
1126 => 0.0083445421618203
1127 => 0.0078000915654397
1128 => 0.0077139301744893
1129 => 0.0078864274611259
1130 => 0.0083104952082829
1201 => 0.007873072058639
1202 => 0.0079615621921108
1203 => 0.0079360770277179
1204 => 0.0079347190316123
1205 => 0.0079865482195909
1206 => 0.0079113672791994
1207 => 0.0076050666032514
1208 => 0.0077454423979972
1209 => 0.0076912365622465
1210 => 0.0077513819783246
1211 => 0.0080759619830417
1212 => 0.0079324574259354
1213 => 0.0077812870323874
1214 => 0.0079708882532924
1215 => 0.0082123157615526
1216 => 0.0081972076619726
1217 => 0.0081678916340917
1218 => 0.008333144548319
1219 => 0.0086060939480614
1220 => 0.0086798710740123
1221 => 0.0087343318400823
1222 => 0.0087418410596012
1223 => 0.0088191906875995
1224 => 0.0084032622432366
1225 => 0.0090633513662406
1226 => 0.0091773305231893
1227 => 0.009155907165635
1228 => 0.0092825902016074
1229 => 0.0092453168387859
1230 => 0.009191313584069
1231 => 0.0093921331423397
]
'min_raw' => 0.0034620223924999
'max_raw' => 0.0093921331423397
'avg_raw' => 0.0064270777674198
'max_pct' => '449.04%'
'is_grow' => true
'min' => '$0.003462'
'max' => '$0.009392'
'avg' => '$0.006427'
'bar_min_pct' => 55.26581844176
'bar_max_pct' => 55.567535276936
'min_diff' => 0.0011939620510721
'max_diff' => 0.0043288482039233
'year' => 2032
]
7 => [
'items' => [
101 => 0.009161909724085
102 => 0.0088351365661948
103 => 0.008655862348936
104 => 0.008891945099861
105 => 0.0090361125976982
106 => 0.0091313981429937
107 => 0.009160231491427
108 => 0.008435549584376
109 => 0.0080449862291767
110 => 0.0082953328620415
111 => 0.0086007730321382
112 => 0.0084015655076696
113 => 0.0084093740654791
114 => 0.0081253564864034
115 => 0.0086259022857618
116 => 0.0085529769730481
117 => 0.0089313136244094
118 => 0.0088410205462207
119 => 0.0091495393984616
120 => 0.0090682960450739
121 => 0.0094055326627316
122 => 0.0095400654798322
123 => 0.0097659670181051
124 => 0.0099321411092434
125 => 0.010029721713964
126 => 0.010023863340472
127 => 0.010410526310838
128 => 0.010182524666188
129 => 0.0098961008646467
130 => 0.0098909203617324
131 => 0.010039263307207
201 => 0.010350149425023
202 => 0.010430757672164
203 => 0.010475806685536
204 => 0.010406812553389
205 => 0.010159333109147
206 => 0.010052472739873
207 => 0.010143520870537
208 => 0.01003217683059
209 => 0.010224387881159
210 => 0.010488334707657
211 => 0.010433830731744
212 => 0.010616029351528
213 => 0.010804585755151
214 => 0.011074229880929
215 => 0.0111447248403
216 => 0.011261250327458
217 => 0.011381193330372
218 => 0.011419715790354
219 => 0.011493267119276
220 => 0.011492879467466
221 => 0.011714531347748
222 => 0.011959020235685
223 => 0.012051309130951
224 => 0.012263522356775
225 => 0.01190011464439
226 => 0.012175763568761
227 => 0.012424405798484
228 => 0.012127964281892
301 => 0.012536539850499
302 => 0.012552403913976
303 => 0.012791932437793
304 => 0.012549124390792
305 => 0.012404945747553
306 => 0.012821184088279
307 => 0.013022588709972
308 => 0.012961923998833
309 => 0.012500262551679
310 => 0.012231555787845
311 => 0.011528298357226
312 => 0.012361337162254
313 => 0.012767086064108
314 => 0.012499211760045
315 => 0.012634311977697
316 => 0.013371374958811
317 => 0.013652000820726
318 => 0.01359363260317
319 => 0.013603495871114
320 => 0.013754916492484
321 => 0.014426398916495
322 => 0.014024031083187
323 => 0.014331626215316
324 => 0.01449477356428
325 => 0.014646313914299
326 => 0.014274178709472
327 => 0.013790036275745
328 => 0.013636688044067
329 => 0.012472576939732
330 => 0.012411979901273
331 => 0.012377964947308
401 => 0.012163505474068
402 => 0.011994999073495
403 => 0.011860996527518
404 => 0.011509333830327
405 => 0.011628009667462
406 => 0.011067532725848
407 => 0.01142610601101
408 => 0.010531571279005
409 => 0.011276566385062
410 => 0.010871099419606
411 => 0.01114335958191
412 => 0.011142409691852
413 => 0.010641092412887
414 => 0.010351943068604
415 => 0.010536200284642
416 => 0.010733738646591
417 => 0.010765788581218
418 => 0.011021902223763
419 => 0.011093378036253
420 => 0.010876802987522
421 => 0.010513034034978
422 => 0.010597529265967
423 => 0.010350230775445
424 => 0.009916849683005
425 => 0.010228111549704
426 => 0.010334390036213
427 => 0.010381328670407
428 => 0.0099551481401466
429 => 0.0098212329647093
430 => 0.0097499376489637
501 => 0.010458019480267
502 => 0.01049680980139
503 => 0.010298353034125
504 => 0.011195396440605
505 => 0.010992367890329
506 => 0.01121920052419
507 => 0.010589862209392
508 => 0.010613903780534
509 => 0.010315964936715
510 => 0.010482790780973
511 => 0.010364883651299
512 => 0.010469312901362
513 => 0.010531907363271
514 => 0.010829797318258
515 => 0.01127996780984
516 => 0.010785302492737
517 => 0.010569769730338
518 => 0.010703485043928
519 => 0.011059586544817
520 => 0.011599098547165
521 => 0.011279696583084
522 => 0.011421441750946
523 => 0.011452406764321
524 => 0.011216891580911
525 => 0.011607782327913
526 => 0.011817263854822
527 => 0.012032148555337
528 => 0.012218726919861
529 => 0.011946318880535
530 => 0.012237834530772
531 => 0.012002924376121
601 => 0.011792185682833
602 => 0.011792505286441
603 => 0.011660305825741
604 => 0.01140415271243
605 => 0.011356914148241
606 => 0.011602655124723
607 => 0.011799716116103
608 => 0.011815947003212
609 => 0.0119250500934
610 => 0.011989616178322
611 => 0.012622451583892
612 => 0.012876983219102
613 => 0.013188219684599
614 => 0.013309463828236
615 => 0.013674365232153
616 => 0.013379677712647
617 => 0.01331592021413
618 => 0.012430788766568
619 => 0.012575728991521
620 => 0.012807792276321
621 => 0.012434615404661
622 => 0.012671310236254
623 => 0.012718038809892
624 => 0.012421934997359
625 => 0.012580096837524
626 => 0.012160065881765
627 => 0.011289123336864
628 => 0.011608751935937
629 => 0.011844106170679
630 => 0.011508226658735
701 => 0.012110277683562
702 => 0.011758571903714
703 => 0.011647098056357
704 => 0.01121219883452
705 => 0.011417454526421
706 => 0.011695065788695
707 => 0.011523534304383
708 => 0.011879487889912
709 => 0.012383613096376
710 => 0.012742882739677
711 => 0.01277046300182
712 => 0.012539476690375
713 => 0.012909633728601
714 => 0.012912329918515
715 => 0.012494791267259
716 => 0.01223905116823
717 => 0.012180946479649
718 => 0.01232610338382
719 => 0.012502350662927
720 => 0.012780243499192
721 => 0.012948168320087
722 => 0.013386027192538
723 => 0.013504499249026
724 => 0.013634664120622
725 => 0.013808604530435
726 => 0.014017464589821
727 => 0.013560490670294
728 => 0.013578647096023
729 => 0.013153119309394
730 => 0.012698381842524
731 => 0.013043470896053
801 => 0.013494628928269
802 => 0.013391132777194
803 => 0.013379487345963
804 => 0.01339907173112
805 => 0.013321039013077
806 => 0.012968099921397
807 => 0.01279085611907
808 => 0.013019545843788
809 => 0.013141084254666
810 => 0.013329579730676
811 => 0.013306343684601
812 => 0.013791887787865
813 => 0.013980555544302
814 => 0.013932286258657
815 => 0.01394116896888
816 => 0.014282742929963
817 => 0.014662643424729
818 => 0.015018470370363
819 => 0.015380432822586
820 => 0.014944072958797
821 => 0.0147225163309
822 => 0.014951106216837
823 => 0.014829813205723
824 => 0.015526798825429
825 => 0.015575056597509
826 => 0.016271991817221
827 => 0.01693346633023
828 => 0.016518006040156
829 => 0.016909766380953
830 => 0.017333487130215
831 => 0.018150913201755
901 => 0.017875632858256
902 => 0.017664772429329
903 => 0.017465510342863
904 => 0.017880143112833
905 => 0.018413561547479
906 => 0.018528454769284
907 => 0.018714625681196
908 => 0.018518889731216
909 => 0.018754632123359
910 => 0.019586906358079
911 => 0.01936201851317
912 => 0.019042641620874
913 => 0.019699642196718
914 => 0.019937408151091
915 => 0.021606174137877
916 => 0.023713060129479
917 => 0.022840795494396
918 => 0.022299352687597
919 => 0.02242660459039
920 => 0.023195968031931
921 => 0.023443063150979
922 => 0.022771373438611
923 => 0.02300862560036
924 => 0.024315908337717
925 => 0.025017223583657
926 => 0.024064743280467
927 => 0.021436887899881
928 => 0.019013885226101
929 => 0.019656574644419
930 => 0.019583713609357
1001 => 0.020988225823804
1002 => 0.019356655012444
1003 => 0.019384126480511
1004 => 0.020817682520148
1005 => 0.020435234346145
1006 => 0.019815717284522
1007 => 0.019018408386249
1008 => 0.017544509145645
1009 => 0.016239035485521
1010 => 0.018799369965653
1011 => 0.018688963687203
1012 => 0.018529079034715
1013 => 0.018884885027502
1014 => 0.020612577931182
1015 => 0.020572749017756
1016 => 0.020319377791429
1017 => 0.020511557633486
1018 => 0.019782027229033
1019 => 0.019970043825359
1020 => 0.019013501410098
1021 => 0.019445898530536
1022 => 0.019814388079147
1023 => 0.019888367811612
1024 => 0.020055047926353
1025 => 0.01863078459536
1026 => 0.019270237016802
1027 => 0.019645855405809
1028 => 0.017948797859159
1029 => 0.019612310034568
1030 => 0.018605991339468
1031 => 0.018264431659951
1101 => 0.018724296771354
1102 => 0.018545086890207
1103 => 0.018391012757954
1104 => 0.018305036744827
1105 => 0.018642710929181
1106 => 0.018626958024873
1107 => 0.018074457519535
1108 => 0.017353743133123
1109 => 0.017595638537846
1110 => 0.017507755669528
1111 => 0.01718925681763
1112 => 0.017403886588112
1113 => 0.016458765700553
1114 => 0.014832734336617
1115 => 0.015906940462321
1116 => 0.015865584694993
1117 => 0.015844731241771
1118 => 0.016651967456361
1119 => 0.016574370320436
1120 => 0.016433530758899
1121 => 0.017186670188635
1122 => 0.016911764165627
1123 => 0.017758959752533
1124 => 0.018316977559245
1125 => 0.018175446193478
1126 => 0.018700264637824
1127 => 0.017601211319411
1128 => 0.017966272745422
1129 => 0.01804151139937
1130 => 0.017177376564979
1201 => 0.016587066171533
1202 => 0.016547699198322
1203 => 0.01552418232587
1204 => 0.016070936777594
1205 => 0.016552058068875
1206 => 0.016321638306872
1207 => 0.016248694293816
1208 => 0.016621349436891
1209 => 0.016650307933083
1210 => 0.015990051151014
1211 => 0.016127339443619
1212 => 0.016699854446063
1213 => 0.01611291353448
1214 => 0.014972583219527
1215 => 0.014689765535119
1216 => 0.014652032442655
1217 => 0.013885008451986
1218 => 0.014708664765136
1219 => 0.014349116711829
1220 => 0.015484924704179
1221 => 0.014836157270409
1222 => 0.014808190203015
1223 => 0.014765913878771
1224 => 0.01410570464464
1225 => 0.014250248508429
1226 => 0.014730734326315
1227 => 0.014902177079197
1228 => 0.014884294195483
1229 => 0.01472837968368
1230 => 0.014799756548772
1231 => 0.014569826796962
]
'min_raw' => 0.0080449862291767
'max_raw' => 0.025017223583657
'avg_raw' => 0.016531104906417
'max_pct' => '1362.43%'
'is_grow' => true
'min' => '$0.008044'
'max' => '$0.025017'
'avg' => '$0.016531'
'bar_min_pct' => 62.236615494192
'bar_max_pct' => 64.829887174949
'min_diff' => 0.0045829638366768
'max_diff' => 0.015625090441317
'year' => 2033
]
8 => [
'items' => [
101 => 0.014488633816024
102 => 0.014232366434295
103 => 0.013855724178825
104 => 0.013908098594529
105 => 0.013161871732635
106 => 0.012755287733018
107 => 0.012642750640615
108 => 0.012492261337405
109 => 0.012659748807849
110 => 0.013159757765694
111 => 0.012556640879716
112 => 0.011522639282436
113 => 0.011584784540286
114 => 0.011724406483581
115 => 0.011464221915942
116 => 0.011217979058308
117 => 0.011432067244706
118 => 0.010993947136937
119 => 0.011777351205461
120 => 0.011756162320872
121 => 0.012048166912236
122 => 0.012230763375752
123 => 0.011809937643653
124 => 0.011704101110064
125 => 0.011764390409599
126 => 0.010767942584365
127 => 0.011966735866339
128 => 0.011977103080423
129 => 0.011888332699322
130 => 0.012526653113383
131 => 0.013873708284182
201 => 0.013366891943759
202 => 0.013170637338142
203 => 0.012797557189403
204 => 0.013294664336291
205 => 0.013256494263489
206 => 0.013083874718711
207 => 0.012979473879423
208 => 0.013171835626915
209 => 0.012955638130136
210 => 0.012916803119004
211 => 0.012681505204456
212 => 0.012597514554335
213 => 0.01253533122075
214 => 0.012466873480481
215 => 0.012617874196909
216 => 0.012275686707685
217 => 0.011863042140734
218 => 0.011828735209868
219 => 0.011923459662285
220 => 0.011881551143496
221 => 0.011828534568003
222 => 0.011727311487181
223 => 0.011697280761391
224 => 0.011794866051374
225 => 0.011684697948559
226 => 0.01184725698543
227 => 0.011803049922203
228 => 0.011556112860591
301 => 0.011248337854013
302 => 0.011245598010874
303 => 0.011179288390559
304 => 0.01109483311937
305 => 0.011071339595
306 => 0.011414037334788
307 => 0.01212341140007
308 => 0.011984144297173
309 => 0.012084779051683
310 => 0.012579802441996
311 => 0.012737155491904
312 => 0.01262547002419
313 => 0.012472588067525
314 => 0.012479314097729
315 => 0.013001758024171
316 => 0.01303434221102
317 => 0.013116671939132
318 => 0.013222488906133
319 => 0.012643491111236
320 => 0.012452043353658
321 => 0.012361324785
322 => 0.012081946706038
323 => 0.012383232012132
324 => 0.012207685966594
325 => 0.012231373125644
326 => 0.012215946832238
327 => 0.012224370631559
328 => 0.011777132228058
329 => 0.011940082396136
330 => 0.011669146137002
331 => 0.011306392900045
401 => 0.011305176823997
402 => 0.01139396016483
403 => 0.01134114835961
404 => 0.011199033149679
405 => 0.011219219944485
406 => 0.011042362380442
407 => 0.011240693654869
408 => 0.011246381086156
409 => 0.011170012742324
410 => 0.011475569435022
411 => 0.01160075626133
412 => 0.011550488981452
413 => 0.011597229374972
414 => 0.011989931474051
415 => 0.012053959050995
416 => 0.012082395871249
417 => 0.012044294299265
418 => 0.01160440724845
419 => 0.011623918109697
420 => 0.011480760355521
421 => 0.011359807138834
422 => 0.011364644633185
423 => 0.01142683030938
424 => 0.011698398804463
425 => 0.01226989869253
426 => 0.012291586695521
427 => 0.01231787318783
428 => 0.012210952813077
429 => 0.012178704604961
430 => 0.012221248315435
501 => 0.012435873625356
502 => 0.012987948192677
503 => 0.012792808168765
504 => 0.012634156291789
505 => 0.012773336760136
506 => 0.012751911017967
507 => 0.012571056191952
508 => 0.012565980199342
509 => 0.012218861965435
510 => 0.012090540257859
511 => 0.011983305034295
512 => 0.01186620696961
513 => 0.011796787311702
514 => 0.011903447456919
515 => 0.011927841894096
516 => 0.011694627622479
517 => 0.011662841379014
518 => 0.011853289187496
519 => 0.011769480207593
520 => 0.011855679821786
521 => 0.011875678871685
522 => 0.011872458564034
523 => 0.011784952363615
524 => 0.01184072620629
525 => 0.011708804441382
526 => 0.011565359336053
527 => 0.011473850295799
528 => 0.011393996521264
529 => 0.011438304036505
530 => 0.011280355834906
531 => 0.011229825026345
601 => 0.011821831283343
602 => 0.012259152670527
603 => 0.012252793844359
604 => 0.012214086125419
605 => 0.012156574306649
606 => 0.012431666277594
607 => 0.012335829735554
608 => 0.012405558827299
609 => 0.012423307807669
610 => 0.012477028625598
611 => 0.012496229200547
612 => 0.012438191727394
613 => 0.012243410878811
614 => 0.011758035523351
615 => 0.011532091985139
616 => 0.011457526854142
617 => 0.011460237155034
618 => 0.011385474957106
619 => 0.011407495775002
620 => 0.011377817015305
621 => 0.0113216126245
622 => 0.011434833573752
623 => 0.011447881233428
624 => 0.011421454110983
625 => 0.011427678654994
626 => 0.011208873368321
627 => 0.011225508659047
628 => 0.011132881246376
629 => 0.01111551472314
630 => 0.0108813606899
701 => 0.010466522878844
702 => 0.01069638329545
703 => 0.010418744235456
704 => 0.010313598116518
705 => 0.010811343489993
706 => 0.010761383659804
707 => 0.010675874147536
708 => 0.010549387757148
709 => 0.010502472724573
710 => 0.010217431838139
711 => 0.010200590101934
712 => 0.010341864062002
713 => 0.010276670990371
714 => 0.010185115227254
715 => 0.0098535095341017
716 => 0.0094806749441271
717 => 0.0094919284768438
718 => 0.0096105202230805
719 => 0.0099553417195398
720 => 0.0098206139954007
721 => 0.0097228674857153
722 => 0.0097045625027005
723 => 0.0099336876892083
724 => 0.010257947831327
725 => 0.010410083435098
726 => 0.010259321672188
727 => 0.010086134676548
728 => 0.010096675766501
729 => 0.010166800915469
730 => 0.01017417007711
731 => 0.010061443146858
801 => 0.010093175117422
802 => 0.010044971352503
803 => 0.0097491449361734
804 => 0.0097437943743777
805 => 0.009671193800965
806 => 0.0096689954844553
807 => 0.0095454837980185
808 => 0.00952820365929
809 => 0.0092829637092461
810 => 0.0094443813870199
811 => 0.0093361108835777
812 => 0.0091729216964604
813 => 0.0091447878190916
814 => 0.0091439420807653
815 => 0.0093115008875002
816 => 0.0094424233648057
817 => 0.0093379942953397
818 => 0.0093142178204947
819 => 0.0095680883675082
820 => 0.0095357810263193
821 => 0.0095078030772098
822 => 0.010228913892117
823 => 0.0096580984131393
824 => 0.0094091902832966
825 => 0.0091011192062444
826 => 0.0092014287023618
827 => 0.0092225653870468
828 => 0.0084817099807216
829 => 0.0081811450346432
830 => 0.0080780024717001
831 => 0.0080186424685046
901 => 0.0080456935673568
902 => 0.0077751498631342
903 => 0.0079569597067516
904 => 0.007722691727385
905 => 0.0076834159382702
906 => 0.0081023161056116
907 => 0.0081606036167178
908 => 0.0079119309858282
909 => 0.0080716190713014
910 => 0.0080137139516784
911 => 0.0077267075795013
912 => 0.0077157460471601
913 => 0.0075717363383635
914 => 0.0073463890298712
915 => 0.0072433992630147
916 => 0.0071897612982377
917 => 0.0072118933678878
918 => 0.0072007027162202
919 => 0.0071276761444407
920 => 0.0072048885138328
921 => 0.0070076428163898
922 => 0.0069290979903515
923 => 0.0068936211146561
924 => 0.0067185542051367
925 => 0.00699716351079
926 => 0.0070520530538313
927 => 0.0071070507462286
928 => 0.0075857681100276
929 => 0.0075618527433734
930 => 0.0077780360106712
1001 => 0.0077696355264395
1002 => 0.0077079765566694
1003 => 0.0074478475056178
1004 => 0.0075515303090125
1005 => 0.0072324107560487
1006 => 0.0074715168231495
1007 => 0.0073623987994328
1008 => 0.007434623909568
1009 => 0.0073047566492692
1010 => 0.0073766305532063
1011 => 0.0070650694007542
1012 => 0.006774137980378
1013 => 0.006891217276755
1014 => 0.0070184958615583
1015 => 0.0072944682633923
1016 => 0.0071301013775829
1017 => 0.00718921392512
1018 => 0.0069911967861916
1019 => 0.0065826308677828
1020 => 0.0065849433065108
1021 => 0.006522094341056
1022 => 0.0064677836588038
1023 => 0.007148980891654
1024 => 0.0070642632476144
1025 => 0.0069292767694085
1026 => 0.0071099615346365
1027 => 0.0071577374544156
1028 => 0.0071590975676867
1029 => 0.0072909205082483
1030 => 0.0073612744352565
1031 => 0.0073736746198231
1101 => 0.0075811008650199
1102 => 0.0076506274063915
1103 => 0.0079369973905368
1104 => 0.0073553053960854
1105 => 0.0073433258322527
1106 => 0.0071125041398215
1107 => 0.0069661133733349
1108 => 0.0071225276408456
1109 => 0.0072610893291832
1110 => 0.0071168096377173
1111 => 0.0071356495195122
1112 => 0.0069419658218032
1113 => 0.0070111986300692
1114 => 0.0070708312512142
1115 => 0.0070379056228614
1116 => 0.0069886143635987
1117 => 0.0072497288508762
1118 => 0.007234995748188
1119 => 0.0074781515617369
1120 => 0.0076677089066373
1121 => 0.0080074295561274
1122 => 0.0076529133483465
1123 => 0.0076399933686607
1124 => 0.0077662882425196
1125 => 0.0076506080713044
1126 => 0.0077237139463686
1127 => 0.0079956510694421
1128 => 0.0080013966723397
1129 => 0.0079051504210131
1130 => 0.007899293827873
1201 => 0.0079177789732589
1202 => 0.0080260470471571
1203 => 0.0079882148553952
1204 => 0.008031995225496
1205 => 0.0080867432486958
1206 => 0.0083132042853311
1207 => 0.0083678032745837
1208 => 0.0082351560370303
1209 => 0.0082471325973932
1210 => 0.0081975188893001
1211 => 0.0081495926689402
1212 => 0.008257323813247
1213 => 0.0084542045969286
1214 => 0.0084529798117914
1215 => 0.00849865232679
1216 => 0.0085271059252626
1217 => 0.0084049622513112
1218 => 0.0083254512109162
1219 => 0.0083559408032226
1220 => 0.0084046943252975
1221 => 0.0083401306930973
1222 => 0.0079416140463742
1223 => 0.008062498539648
1224 => 0.0080423774490175
1225 => 0.0080137225691515
1226 => 0.0081352728619105
1227 => 0.00812354903965
1228 => 0.00777237504641
1229 => 0.0077948560660759
1230 => 0.0077737421916753
1231 => 0.0078419654393561
]
'min_raw' => 0.0064677836588038
'max_raw' => 0.014488633816024
'avg_raw' => 0.010478208737414
'max_pct' => '746.96%'
'is_grow' => true
'min' => '$0.006467'
'max' => '$0.014488'
'avg' => '$0.010478'
'bar_min_pct' => 59.837652853322
'bar_max_pct' => 58.588675081881
'min_diff' => -0.0015772025703729
'max_diff' => -0.010528589767633
'year' => 2034
]
9 => [
'items' => [
101 => 0.00764692379204
102 => 0.0077069172891289
103 => 0.0077445446480989
104 => 0.0077667074515993
105 => 0.0078467746950191
106 => 0.0078373797281365
107 => 0.0078461906906866
108 => 0.0079649092757097
109 => 0.0085653471394579
110 => 0.0085980276475902
111 => 0.0084370968732123
112 => 0.0085013855433571
113 => 0.0083779653550657
114 => 0.0084608181543091
115 => 0.0085175039353185
116 => 0.0082613517909858
117 => 0.008246184123412
118 => 0.0081222545361005
119 => 0.0081888472765911
120 => 0.0080828934382831
121 => 0.008108890804096
122 => 0.0080361999028736
123 => 0.0081670290524598
124 => 0.0083133163704917
125 => 0.0083502743240878
126 => 0.0082530538595759
127 => 0.0081826598361284
128 => 0.0080590711201876
129 => 0.0082646019091514
130 => 0.0083247053752817
131 => 0.0082642862112306
201 => 0.0082502857707352
202 => 0.0082237549612945
203 => 0.0082559144073772
204 => 0.0083243780388972
205 => 0.0082920918545972
206 => 0.0083134174481367
207 => 0.0082321462764205
208 => 0.0084050026859497
209 => 0.0086795402644424
210 => 0.0086804229476487
211 => 0.0086481365893141
212 => 0.0086349257071028
213 => 0.0086680534700542
214 => 0.0086860239224834
215 => 0.0087931530332754
216 => 0.0089081068373674
217 => 0.0094445460827903
218 => 0.0092939160892718
219 => 0.0097698769007246
220 => 0.010146300106807
221 => 0.01025917296732
222 => 0.010155335246727
223 => 0.009800112013782
224 => 0.0097826830672918
225 => 0.010313536548692
226 => 0.010163546125567
227 => 0.010145705242001
228 => 0.0099559083835164
301 => 0.010068101833679
302 => 0.01004356348035
303 => 0.010004828489163
304 => 0.01021888577661
305 => 0.010619581909685
306 => 0.010557129659641
307 => 0.01051051195206
308 => 0.010306246727648
309 => 0.010429260017033
310 => 0.010385457340847
311 => 0.010573661435607
312 => 0.010462173499102
313 => 0.010162409800592
314 => 0.010210148157614
315 => 0.010202932600986
316 => 0.010351428245083
317 => 0.010306853538613
318 => 0.010194228674149
319 => 0.010618212373864
320 => 0.010590681230726
321 => 0.0106297140972
322 => 0.010646897572154
323 => 0.010904968978739
324 => 0.011010692576653
325 => 0.011034693684332
326 => 0.011135122925394
327 => 0.011032194913325
328 => 0.011443980348028
329 => 0.011717793633759
330 => 0.012035841855438
331 => 0.012500595790615
401 => 0.012675347569455
402 => 0.01264378022475
403 => 0.012996151354238
404 => 0.013629354441156
405 => 0.012771768672585
406 => 0.013674808569271
407 => 0.013388916564078
408 => 0.012711071762741
409 => 0.0126674265488
410 => 0.013126470918205
411 => 0.014144587148163
412 => 0.013889560579937
413 => 0.014145004280268
414 => 0.013847015635141
415 => 0.013832217987265
416 => 0.014130531636897
417 => 0.014827557739493
418 => 0.014496426765782
419 => 0.014021669318323
420 => 0.014372222829483
421 => 0.01406854093592
422 => 0.013384260634513
423 => 0.013889365565927
424 => 0.01355161628285
425 => 0.013650189479392
426 => 0.014360088236004
427 => 0.014274671339449
428 => 0.014385208712983
429 => 0.014190113141963
430 => 0.014007863114883
501 => 0.013667679905272
502 => 0.013566968427736
503 => 0.013594801456908
504 => 0.013566954635069
505 => 0.013376625255738
506 => 0.013335523644392
507 => 0.013267019158114
508 => 0.013288251562905
509 => 0.013159443087007
510 => 0.013402531294215
511 => 0.013447650607559
512 => 0.01362454993289
513 => 0.013642916207687
514 => 0.014135578310732
515 => 0.013864228303225
516 => 0.014046273315494
517 => 0.014029989496122
518 => 0.012725762714991
519 => 0.01290547365814
520 => 0.013185047489281
521 => 0.013059099857305
522 => 0.012881039372899
523 => 0.012737245984742
524 => 0.012519384298056
525 => 0.012826020438404
526 => 0.013229214355844
527 => 0.013653141870805
528 => 0.014162463003199
529 => 0.014048788455601
530 => 0.013643620466511
531 => 0.013661796006526
601 => 0.013774150043089
602 => 0.0136286413573
603 => 0.013585728005194
604 => 0.013768254407489
605 => 0.013769511366506
606 => 0.013602086038194
607 => 0.013416023424287
608 => 0.013415243815141
609 => 0.013382135770148
610 => 0.013852905482796
611 => 0.014111781224565
612 => 0.01414146091116
613 => 0.014109783545182
614 => 0.014121974906117
615 => 0.013971340815919
616 => 0.01431564567696
617 => 0.014631613865673
618 => 0.014546927641422
619 => 0.014419970952414
620 => 0.014318843834556
621 => 0.014523105306321
622 => 0.014514009864521
623 => 0.014628854159189
624 => 0.01462364415861
625 => 0.014585026341826
626 => 0.014546929020586
627 => 0.014697980592975
628 => 0.014654480165941
629 => 0.014610912170729
630 => 0.014523529886404
701 => 0.01453540659011
702 => 0.014408471821964
703 => 0.01434974599008
704 => 0.013466650381517
705 => 0.013230658378928
706 => 0.013304906267002
707 => 0.013329350599602
708 => 0.013226646577643
709 => 0.013373897762634
710 => 0.013350948821431
711 => 0.013440229726971
712 => 0.013384450893316
713 => 0.013386740076105
714 => 0.013550773732584
715 => 0.013598393400908
716 => 0.013574173653261
717 => 0.013591136334309
718 => 0.013982034159563
719 => 0.013926460989021
720 => 0.013896938849785
721 => 0.013905116684111
722 => 0.014004999459407
723 => 0.014032961183093
724 => 0.013914485395002
725 => 0.013970359261566
726 => 0.014208263093948
727 => 0.01429151597109
728 => 0.014557219191282
729 => 0.014444343740847
730 => 0.014651531515256
731 => 0.015288356098274
801 => 0.015797095640098
802 => 0.015329237732886
803 => 0.016263473113856
804 => 0.016990909366047
805 => 0.01696298915108
806 => 0.016836143814606
807 => 0.01600797698138
808 => 0.015245885514174
809 => 0.015883407386605
810 => 0.015885032560965
811 => 0.015830268866733
812 => 0.015490136265196
813 => 0.01581843298948
814 => 0.015844491991255
815 => 0.015829905879909
816 => 0.015569127011793
817 => 0.015170965880172
818 => 0.015248765612228
819 => 0.015376203160407
820 => 0.015134937295447
821 => 0.015057838232778
822 => 0.015201180058976
823 => 0.015663057289443
824 => 0.015575742074496
825 => 0.015573461921365
826 => 0.015947033438323
827 => 0.01567963685396
828 => 0.015249746915998
829 => 0.015141194037111
830 => 0.014755904447043
831 => 0.015022025339258
901 => 0.015031602556403
902 => 0.014885850863426
903 => 0.0152615738626
904 => 0.015258111509018
905 => 0.015614804577745
906 => 0.016296667757352
907 => 0.016095007262693
908 => 0.015860498048004
909 => 0.015885995701876
910 => 0.016165642031278
911 => 0.015996561476817
912 => 0.016057364023073
913 => 0.016165549999342
914 => 0.016230821284933
915 => 0.015876604168347
916 => 0.015794019214308
917 => 0.015625079381724
918 => 0.015581006132814
919 => 0.015718604101408
920 => 0.015682351898092
921 => 0.015030797628386
922 => 0.014962706581988
923 => 0.01496479483717
924 => 0.014793576663449
925 => 0.014532427851456
926 => 0.01521871133699
927 => 0.01516359316857
928 => 0.015102746976442
929 => 0.015110200287795
930 => 0.015408092688559
1001 => 0.015235300052189
1002 => 0.015694697596136
1003 => 0.015600259271855
1004 => 0.015503398960904
1005 => 0.015490009915494
1006 => 0.015452726959511
1007 => 0.01532486983107
1008 => 0.015170474665454
1009 => 0.015068529603635
1010 => 0.013899922039892
1011 => 0.014116808806245
1012 => 0.014366317261084
1013 => 0.014452446579852
1014 => 0.014305116420132
1015 => 0.015330687323763
1016 => 0.015518069010504
1017 => 0.014950477658762
1018 => 0.014844304491453
1019 => 0.015337648018936
1020 => 0.01504010156307
1021 => 0.015174086713928
1022 => 0.014884484103733
1023 => 0.015472934249344
1024 => 0.015468451245158
1025 => 0.015239530847766
1026 => 0.015433012800063
1027 => 0.015399390549494
1028 => 0.015140939984645
1029 => 0.01548112759324
1030 => 0.01548129632205
1031 => 0.015260965416718
1101 => 0.015003667155929
1102 => 0.014957668304013
1103 => 0.014923014348171
1104 => 0.015165563965117
1105 => 0.015383033193237
1106 => 0.015787689511575
1107 => 0.015889429724402
1108 => 0.016286528548297
1109 => 0.016050075533058
1110 => 0.016154892092134
1111 => 0.016268685294219
1112 => 0.016323241939904
1113 => 0.016234344813431
1114 => 0.016851202739335
1115 => 0.01690328444832
1116 => 0.016920746994837
1117 => 0.016712745972934
1118 => 0.016897499563629
1119 => 0.016811059476939
1120 => 0.01703595256876
1121 => 0.017071218677137
1122 => 0.01704134953797
1123 => 0.017052543557406
1124 => 0.016526164138842
1125 => 0.016498868589117
1126 => 0.01612669183181
1127 => 0.016278356611404
1128 => 0.015994826575434
1129 => 0.016084736870523
1130 => 0.016124368471902
1201 => 0.016103667172415
1202 => 0.016286931510486
1203 => 0.016131119384695
1204 => 0.015719905566847
1205 => 0.01530857971407
1206 => 0.015303415853047
1207 => 0.015195121016515
1208 => 0.015116843684891
1209 => 0.015131922676
1210 => 0.015185063007449
1211 => 0.015113755072224
1212 => 0.015128972235608
1213 => 0.015381678539219
1214 => 0.015432356986189
1215 => 0.015260131822037
1216 => 0.014568622935994
1217 => 0.01439892492084
1218 => 0.014520900488874
1219 => 0.014462604023587
1220 => 0.011672450206998
1221 => 0.012327955459269
1222 => 0.011938476497225
1223 => 0.012117966322
1224 => 0.011720409156841
1225 => 0.011910144273811
1226 => 0.011875107125724
1227 => 0.012929140173565
1228 => 0.012912682897298
1229 => 0.012920560124547
1230 => 0.012544559543931
1231 => 0.013143538678381
]
'min_raw' => 0.00764692379204
'max_raw' => 0.017071218677137
'avg_raw' => 0.012359071234588
'max_pct' => '897.93%'
'is_grow' => true
'min' => '$0.007646'
'max' => '$0.017071'
'avg' => '$0.012359'
'bar_min_pct' => 61.631153054957
'bar_max_pct' => 60.119598047091
'min_diff' => 0.0011791401332362
'max_diff' => 0.0025825848611124
'year' => 2035
]
10 => [
'items' => [
101 => 0.013438617338605
102 => 0.013384006131862
103 => 0.013397750596047
104 => 0.01316157516376
105 => 0.012922846818986
106 => 0.012658060344602
107 => 0.01315000088541
108 => 0.013095305494977
109 => 0.013220757041849
110 => 0.013539815647199
111 => 0.013586798238823
112 => 0.013649943318415
113 => 0.013627310302354
114 => 0.01416652056772
115 => 0.01410121864676
116 => 0.014258577487628
117 => 0.013934878413119
118 => 0.013568582184513
119 => 0.013638203122445
120 => 0.013631498066266
121 => 0.013546135005401
122 => 0.013469073050893
123 => 0.013340786608707
124 => 0.013746703894603
125 => 0.013730224394088
126 => 0.013997008352108
127 => 0.013949851696127
128 => 0.013634928006294
129 => 0.013646175567485
130 => 0.013721820821894
131 => 0.013983629911104
201 => 0.014061352674104
202 => 0.014025348393566
203 => 0.014110567855016
204 => 0.014177921842669
205 => 0.014119026478865
206 => 0.014952860630998
207 => 0.014606594556318
208 => 0.014775362231813
209 => 0.014815612327982
210 => 0.014712512553014
211 => 0.014734871202478
212 => 0.01476873846405
213 => 0.01497437384442
214 => 0.01551402058359
215 => 0.015753026450869
216 => 0.016472087394918
217 => 0.015733180340713
218 => 0.015689336654018
219 => 0.015818861243602
220 => 0.01624102613809
221 => 0.01658315113314
222 => 0.016696653731663
223 => 0.016711654973781
224 => 0.01692459339412
225 => 0.017046645725592
226 => 0.016898737069054
227 => 0.016773399969321
228 => 0.016324458035489
229 => 0.016376424286759
301 => 0.016734420225552
302 => 0.017240110574954
303 => 0.017674045502854
304 => 0.017522096615263
305 => 0.018681359368389
306 => 0.018796295535198
307 => 0.018780415073276
308 => 0.019042256766062
309 => 0.018522554329016
310 => 0.018300371468419
311 => 0.01680049927292
312 => 0.017221902180863
313 => 0.017834436055684
314 => 0.017753364900467
315 => 0.017308526427495
316 => 0.017673708052983
317 => 0.017552967587311
318 => 0.01745773457251
319 => 0.017894015475145
320 => 0.017414306701266
321 => 0.017829650593706
322 => 0.017296967755469
323 => 0.017522790704982
324 => 0.017394602677011
325 => 0.017477556041242
326 => 0.016992612368964
327 => 0.017254276203183
328 => 0.01698172629319
329 => 0.016981597069046
330 => 0.016975580514676
331 => 0.017296234275112
401 => 0.017306690782728
402 => 0.017069727169285
403 => 0.017035577010521
404 => 0.017161848046296
405 => 0.01701401773384
406 => 0.017083186606605
407 => 0.017016112788532
408 => 0.017001013059294
409 => 0.016880695847711
410 => 0.01682885988477
411 => 0.016849186101488
412 => 0.016779802244949
413 => 0.016737995961661
414 => 0.016967264192682
415 => 0.016844775425501
416 => 0.016948491032375
417 => 0.016830294008389
418 => 0.016420571627262
419 => 0.016184935953141
420 => 0.015411008356477
421 => 0.015630493262836
422 => 0.015776011982826
423 => 0.015727918046738
424 => 0.015831242431339
425 => 0.015837585709387
426 => 0.015803993898686
427 => 0.015765098885272
428 => 0.015746166943771
429 => 0.015887270125071
430 => 0.01596918527113
501 => 0.015790616733167
502 => 0.015748780623161
503 => 0.015929323274081
504 => 0.016039454186847
505 => 0.01685259896949
506 => 0.016792358577569
507 => 0.016943550139711
508 => 0.016926528290037
509 => 0.017085001133867
510 => 0.017344037257909
511 => 0.016817344390093
512 => 0.016908760060277
513 => 0.016886347049044
514 => 0.017131046428678
515 => 0.017131810353431
516 => 0.0169851008517
517 => 0.017064634452679
518 => 0.017020240978503
519 => 0.017100465986476
520 => 0.016791554030408
521 => 0.017167775447914
522 => 0.017381068748468
523 => 0.017384030326153
524 => 0.017485129657815
525 => 0.017587852434062
526 => 0.0177850198578
527 => 0.017582353541627
528 => 0.017217776567999
529 => 0.017244097847919
530 => 0.017030346501675
531 => 0.017033939700422
601 => 0.017014758923903
602 => 0.017072321878099
603 => 0.016804185861808
604 => 0.016867116848889
605 => 0.016779013098452
606 => 0.01690856853993
607 => 0.016769188301182
608 => 0.016886336240812
609 => 0.01693689340804
610 => 0.017123450443532
611 => 0.016741633675355
612 => 0.015963083438319
613 => 0.016126744137153
614 => 0.015884677108307
615 => 0.015907081333441
616 => 0.015952341433817
617 => 0.015805638640314
618 => 0.015833624910178
619 => 0.015832625043682
620 => 0.015824008734392
621 => 0.015785845671871
622 => 0.015730501680884
623 => 0.015950975106995
624 => 0.015988437838298
625 => 0.016071712849333
626 => 0.016319482796196
627 => 0.016294724735687
628 => 0.01633510615958
629 => 0.016246953737954
630 => 0.015911170471453
701 => 0.015929405118326
702 => 0.015702018779629
703 => 0.016065898069419
704 => 0.015979726650624
705 => 0.015924171376349
706 => 0.015909012605048
707 => 0.016157396725685
708 => 0.016231717147523
709 => 0.016185405648091
710 => 0.016090419411634
711 => 0.016272821065792
712 => 0.016321624053536
713 => 0.016332549242707
714 => 0.016655730001826
715 => 0.016350611457052
716 => 0.016424056523397
717 => 0.016997053965199
718 => 0.016477424353726
719 => 0.016752683748047
720 => 0.016739211233076
721 => 0.01688002462494
722 => 0.016727660424908
723 => 0.016729549161774
724 => 0.016854581914224
725 => 0.016678995963184
726 => 0.016635518412435
727 => 0.016575454487468
728 => 0.016706601870239
729 => 0.016785218794924
730 => 0.017418813470115
731 => 0.017828144525716
801 => 0.017810374385059
802 => 0.017972760206359
803 => 0.017899603906579
804 => 0.017663362916935
805 => 0.018066597479738
806 => 0.017938997192017
807 => 0.017949516404702
808 => 0.017949124879081
809 => 0.018033967915405
810 => 0.017973848848419
811 => 0.017855347996294
812 => 0.017934014392138
813 => 0.018167625464042
814 => 0.018892761399295
815 => 0.019298557075436
816 => 0.018868331990059
817 => 0.019165095493009
818 => 0.018987143138887
819 => 0.018954803902519
820 => 0.019141193313022
821 => 0.019327908973514
822 => 0.019316015993135
823 => 0.019180470011573
824 => 0.019103903525941
825 => 0.019683690606804
826 => 0.020110867851568
827 => 0.020081737227308
828 => 0.020210310329007
829 => 0.020587804932211
830 => 0.020622318307811
831 => 0.020617970415766
901 => 0.020532425413242
902 => 0.020904117873965
903 => 0.021214190264006
904 => 0.02051262421679
905 => 0.020779771383396
906 => 0.02089970235343
907 => 0.021075796599354
908 => 0.021372897109052
909 => 0.021695627064601
910 => 0.02174126461887
911 => 0.021708882590158
912 => 0.021496033509027
913 => 0.021849168477358
914 => 0.022056026659772
915 => 0.022179205973535
916 => 0.022491568218153
917 => 0.020900443006271
918 => 0.019774165497247
919 => 0.019598281000569
920 => 0.019955949040881
921 => 0.020050263250762
922 => 0.020012245311019
923 => 0.018744517577941
924 => 0.019591606676416
925 => 0.020503003321102
926 => 0.020538013778004
927 => 0.020994277994738
928 => 0.021142856326609
929 => 0.021510208824999
930 => 0.021487230826205
1001 => 0.021576675313708
1002 => 0.021556113574994
1003 => 0.022236556723065
1004 => 0.022987186562173
1005 => 0.022961194637701
1006 => 0.02285328271728
1007 => 0.023013550320822
1008 => 0.023788280757164
1009 => 0.023716955993388
1010 => 0.023786241925967
1011 => 0.024699692772308
1012 => 0.025887308809419
1013 => 0.02533554192548
1014 => 0.026532717296983
1015 => 0.027286275733805
1016 => 0.028589477130891
1017 => 0.028426309897573
1018 => 0.028933636638126
1019 => 0.028134206495906
1020 => 0.026298553297882
1021 => 0.026008054152697
1022 => 0.026589640797968
1023 => 0.028019414814973
1024 => 0.026544612126039
1025 => 0.026842962789223
1026 => 0.026757037778155
1027 => 0.026752459199473
1028 => 0.026927204925341
1029 => 0.026673727135845
1030 => 0.025641013021656
1031 => 0.026114299814367
1101 => 0.025931541054603
1102 => 0.026134325524129
1103 => 0.027228669671485
1104 => 0.026744834038033
1105 => 0.026235152501806
1106 => 0.026874406255622
1107 => 0.027688395955651
1108 => 0.027637457943104
1109 => 0.027538616908323
1110 => 0.02809577864623
1111 => 0.029016046604181
1112 => 0.029264791335279
1113 => 0.029448409610413
1114 => 0.029473727468298
1115 => 0.029734517139473
1116 => 0.028332185350106
1117 => 0.030557721914265
1118 => 0.030942010599689
1119 => 0.030869780253963
1120 => 0.031296900954471
1121 => 0.031171231209375
1122 => 0.03098915546571
1123 => 0.031666232627194
1124 => 0.030890018298862
1125 => 0.029788279782462
1126 => 0.029183844242448
1127 => 0.029979813719963
1128 => 0.030465884504375
1129 => 0.030787146372963
1130 => 0.030884360020286
1201 => 0.028441044374988
1202 => 0.027124232754671
1203 => 0.027968293906018
1204 => 0.028998106764651
1205 => 0.02832646468768
1206 => 0.028352791785511
1207 => 0.027395206688183
1208 => 0.029082831797711
1209 => 0.028836959014414
1210 => 0.030112547449101
1211 => 0.029808118031926
1212 => 0.030848310882355
1213 => 0.030574393244178
1214 => 0.03171141004572
1215 => 0.032164996831356
1216 => 0.032926639639585
1217 => 0.033486907189762
1218 => 0.033815907011436
1219 => 0.03379615509619
1220 => 0.035099816296725
1221 => 0.034331092833223
1222 => 0.033365394988855
1223 => 0.033347928561588
1224 => 0.03384807715923
1225 => 0.034896251410822
1226 => 0.035168027743945
1227 => 0.035319913637751
1228 => 0.035087295104201
1229 => 0.034252900879476
1230 => 0.033892613683715
1231 => 0.034199588813029
]
'min_raw' => 0.012658060344602
'max_raw' => 0.035319913637751
'avg_raw' => 0.023988986991177
'max_pct' => '1964.7%'
'is_grow' => true
'min' => '$0.012658'
'max' => '$0.035319'
'avg' => '$0.023988'
'bar_min_pct' => 69.253210997108
'bar_max_pct' => 70.937188834135
'min_diff' => 0.0050111365525621
'max_diff' => 0.018248694960615
'year' => 2036
]
11 => [
'items' => [
101 => 0.033824184608552
102 => 0.034472237585295
103 => 0.03536215273901
104 => 0.035178388778874
105 => 0.035792684146177
106 => 0.036428415225578
107 => 0.037337539221592
108 => 0.037575217898914
109 => 0.037968091714416
110 => 0.038372487922894
111 => 0.038502369086273
112 => 0.038750352526923
113 => 0.038749045531783
114 => 0.039496360321392
115 => 0.040320671676743
116 => 0.040631830130536
117 => 0.041347321837656
118 => 0.040122067363032
119 => 0.041051436956744
120 => 0.041889751593901
121 => 0.040890278323826
122 => 0.042267819379219
123 => 0.042321306176825
124 => 0.043128893318221
125 => 0.04231024903544
126 => 0.04182414067353
127 => 0.043227517300122
128 => 0.04390656704378
129 => 0.0437020317347
130 => 0.042145507933448
131 => 0.041239544318673
201 => 0.038868462791477
202 => 0.04167711128354
203 => 0.043045122034624
204 => 0.04214196511609
205 => 0.042597464932298
206 => 0.045082524233219
207 => 0.046028673919336
208 => 0.045831881398709
209 => 0.045865136095214
210 => 0.046375661292011
211 => 0.04863961116597
212 => 0.047282999923546
213 => 0.048320078387126
214 => 0.048870141064743
215 => 0.049381069935041
216 => 0.048126390110318
217 => 0.046494070093261
218 => 0.045977045823726
219 => 0.042052163959819
220 => 0.041847856813904
221 => 0.041733173021763
222 => 0.041010107934653
223 => 0.04044197684038
224 => 0.03999017790086
225 => 0.038804522564974
226 => 0.039204646435558
227 => 0.037314959295657
228 => 0.038523914161365
301 => 0.035507927857991
302 => 0.038019730871958
303 => 0.036652670689125
304 => 0.037570614834932
305 => 0.037567412214283
306 => 0.035877186007396
307 => 0.034902298805385
308 => 0.035523534873684
309 => 0.036189549252681
310 => 0.036297607844932
311 => 0.037161112872055
312 => 0.037402098564147
313 => 0.036671900666563
314 => 0.035445428245524
315 => 0.035730309816074
316 => 0.03489652568945
317 => 0.033435351078586
318 => 0.03448479219377
319 => 0.034843117531162
320 => 0.035001374413499
321 => 0.033564477000752
322 => 0.033112972637106
323 => 0.03287259550239
324 => 0.035259942833323
325 => 0.035390727109244
326 => 0.034721616262602
327 => 0.037746060737118
328 => 0.037061535804863
329 => 0.037826317866872
330 => 0.035704459799534
331 => 0.035785517635167
401 => 0.034780996021805
402 => 0.035343461003129
403 => 0.034945928883422
404 => 0.035298019391025
405 => 0.035509060989559
406 => 0.036513417770809
407 => 0.03803119901308
408 => 0.036363400360037
409 => 0.03563671660359
410 => 0.036087547119065
411 => 0.037288168191527
412 => 0.039107170574967
413 => 0.038030284553136
414 => 0.038508188282914
415 => 0.038612588987413
416 => 0.037818533103402
417 => 0.03913644854804
418 => 0.039842730141547
419 => 0.040567228912103
420 => 0.041196290894582
421 => 0.040277848171074
422 => 0.04126071353882
423 => 0.04046869755151
424 => 0.039758177333784
425 => 0.039759254899665
426 => 0.039313535188041
427 => 0.038449897082473
428 => 0.038290628965221
429 => 0.039119161824514
430 => 0.039783566715314
501 => 0.039838290284405
502 => 0.040206138970307
503 => 0.040423828033481
504 => 0.04255747678652
505 => 0.04341564796546
506 => 0.04446500343872
507 => 0.044873786533988
508 => 0.046104077093895
509 => 0.045110517547456
510 => 0.044895554689802
511 => 0.041911272216442
512 => 0.042399948304272
513 => 0.043182365871117
514 => 0.041924173993937
515 => 0.042722207144158
516 => 0.042879755792665
517 => 0.041881421115403
518 => 0.042414674802024
519 => 0.040998511109059
520 => 0.038062067511657
521 => 0.039139717649191
522 => 0.03993323088353
523 => 0.038800789658652
524 => 0.040830646722717
525 => 0.039644846130645
526 => 0.039269004271425
527 => 0.03780271118131
528 => 0.038494745077048
529 => 0.039430730830003
530 => 0.0388524004547
531 => 0.040052522820198
601 => 0.041752216150687
602 => 0.042963518836482
603 => 0.043056507615892
604 => 0.042277721139903
605 => 0.043525731437824
606 => 0.04353482183036
607 => 0.042127061116034
608 => 0.041264815516953
609 => 0.041068911502662
610 => 0.041558318139606
611 => 0.042152548146306
612 => 0.043089483245633
613 => 0.043655653503417
614 => 0.045131925262216
615 => 0.045531362072118
616 => 0.045970222024528
617 => 0.046556674260343
618 => 0.047260860532707
619 => 0.045720141058122
620 => 0.045781356715108
621 => 0.044346660073087
622 => 0.042813480954778
623 => 0.0439769727921
624 => 0.045498083596565
625 => 0.045149139097343
626 => 0.045109875712891
627 => 0.045175905834784
628 => 0.044912813077832
629 => 0.043722854288812
630 => 0.043125264434502
701 => 0.043896307807993
702 => 0.044306083045811
703 => 0.044941608703511
704 => 0.04486326675188
705 => 0.046500312595642
706 => 0.047136419108831
707 => 0.046973675842224
708 => 0.047003624519915
709 => 0.048155264977637
710 => 0.049436126019547
711 => 0.050635821409797
712 => 0.051856203088875
713 => 0.050384985342439
714 => 0.049637991702894
715 => 0.050408698462969
716 => 0.04999975060759
717 => 0.052349686286409
718 => 0.052512390734228
719 => 0.05486215648595
720 => 0.057092363989236
721 => 0.05569161061474
722 => 0.057012457955572
723 => 0.058441062044945
724 => 0.061197071116007
725 => 0.060268944218442
726 => 0.059558013560509
727 => 0.058886187523955
728 => 0.060284150856644
729 => 0.06208260835114
730 => 0.062469978870042
731 => 0.063097667097592
801 => 0.062437729676388
802 => 0.063232551610505
803 => 0.066038622300395
804 => 0.065280397230116
805 => 0.064203595739557
806 => 0.06641871905133
807 => 0.067220363566787
808 => 0.072846724600757
809 => 0.079950237819526
810 => 0.077009336702773
811 => 0.075183824477319
812 => 0.075612863152029
813 => 0.078206825710426
814 => 0.079039924155927
815 => 0.0767752753948
816 => 0.077575187622555
817 => 0.081982782643119
818 => 0.084347315959074
819 => 0.081135962116816
820 => 0.072275964230166
821 => 0.064106641546872
822 => 0.066273513791876
823 => 0.066027857725167
824 => 0.070763268716087
825 => 0.065262313812951
826 => 0.065354935785535
827 => 0.070188270060859
828 => 0.068898819340529
829 => 0.066810074313966
830 => 0.06412189169711
831 => 0.059152537503054
901 => 0.054751041912685
902 => 0.063383388369295
903 => 0.063011145893182
904 => 0.062472083624527
905 => 0.063671708370789
906 => 0.069496745619213
907 => 0.069362459656831
908 => 0.068508200877459
909 => 0.069156148632521
910 => 0.066696485939722
911 => 0.067330397021135
912 => 0.064105347484421
913 => 0.065563204564981
914 => 0.066805592805242
915 => 0.067055020638347
916 => 0.067616994282432
917 => 0.0628149910231
918 => 0.064970949507132
919 => 0.066237373130509
920 => 0.060515625127204
921 => 0.066124272569306
922 => 0.062731398829848
923 => 0.061579806523422
924 => 0.063130273853275
925 => 0.062526055226952
926 => 0.062006583532949
927 => 0.061716709402038
928 => 0.062855201490247
929 => 0.062802089473539
930 => 0.060939295445438
1001 => 0.058509356572977
1002 => 0.059324923818599
1003 => 0.059028620592281
1004 => 0.057954779476227
1005 => 0.058678418732377
1006 => 0.05549187767374
1007 => 0.050009599404347
1008 => 0.053631360355833
1009 => 0.053491926498918
1010 => 0.05342161762544
1011 => 0.056143270882361
1012 => 0.055881646720932
1013 => 0.055406796306108
1014 => 0.057946058475977
1015 => 0.057019193626079
1016 => 0.059875572696641
1017 => 0.061756968691528
1018 => 0.06127978581044
1019 => 0.063049247837208
1020 => 0.059343712840724
1021 => 0.060574542926296
1022 => 0.060828215301076
1023 => 0.05791472437496
1024 => 0.055924451669303
1025 => 0.055791723170605
1026 => 0.05234086457547
1027 => 0.054184285382634
1028 => 0.055806419407002
1029 => 0.055029543092015
1030 => 0.05478360725921
1031 => 0.056040040092037
1101 => 0.056137675683768
1102 => 0.053911573845363
1103 => 0.054374450909044
1104 => 0.056304725211504
1105 => 0.054325812949196
1106 => 0.050481109677014
1107 => 0.049527570108331
1108 => 0.049400350352648
1109 => 0.046814275416204
1110 => 0.049591290181838
1111 => 0.04837904881727
1112 => 0.052208504763058
1113 => 0.050021140064608
1114 => 0.049926847144288
1115 => 0.049784309565461
1116 => 0.047558368038253
1117 => 0.048045707766748
1118 => 0.0496656992482
1119 => 0.050243730459293
1120 => 0.050183437068306
1121 => 0.049657760406158
1122 => 0.049898412490189
1123 => 0.04912318827878
1124 => 0.048849440474835
1125 => 0.047985417105319
1126 => 0.046715541444678
1127 => 0.04689212544389
1128 => 0.044376169479119
1129 => 0.043005343137622
1130 => 0.042625916473496
1201 => 0.042118531280895
1202 => 0.042683226981101
1203 => 0.044369042091984
1204 => 0.042335591402632
1205 => 0.038849382825719
1206 => 0.039058909901402
1207 => 0.039529655031314
1208 => 0.038652424596013
1209 => 0.037822199609371
1210 => 0.038544012876974
1211 => 0.03706686034506
1212 => 0.039708161857616
1213 => 0.039636722053863
1214 => 0.040621235920754
1215 => 0.041236872645979
1216 => 0.039818029309092
1217 => 0.039461194046825
1218 => 0.039664463629471
1219 => 0.036304870216929
1220 => 0.040346685464181
1221 => 0.040381639250279
1222 => 0.040082343712647
1223 => 0.042234485554763
1224 => 0.046776176111501
1225 => 0.045067409434977
1226 => 0.04440572333008
1227 => 0.043147857560983
1228 => 0.044823889013626
1229 => 0.044695195948227
1230 => 0.044113197101095
1231 => 0.043761202382403
]
'min_raw' => 0.03287259550239
'max_raw' => 0.084347315959074
'avg_raw' => 0.058609955730732
'max_pct' => '4830.69%'
'is_grow' => true
'min' => '$0.032872'
'max' => '$0.084347'
'avg' => '$0.0586099'
'bar_min_pct' => 100
'bar_max_pct' => 100
'min_diff' => 0.020214535157788
'max_diff' => 0.049027402321322
'year' => 2037
]
]
'prediction_periods' => [
0 => [
'items' => [
0 => [
'year' => 2027
'avg' => 0.0010318332101465
]
1 => [
'year' => 2028
'avg' => 0.0017709253319326
]
2 => [
'year' => 2029
'avg' => 0.0048378488286031
]
3 => [
'year' => 2030
'avg' => 0.0037323931665267
]
4 => [
'year' => 2031
'avg' => 0.0036656726399221
]
5 => [
'year' => 2032
'avg' => 0.0064270777674198
]
]
'min_year' => 2027
'max_year' => 2032
'min_raw' => 0.0010318332101465
'min' => '$0.001031'
'max_raw' => 0.0064270777674198
'max' => '$0.006427'
'max_pct' => '275.71%'
'is_grow' => true
]
1 => [
'items' => [
0 => [
'year' => 2032
'avg' => 0.0064270777674198
]
1 => [
'year' => 2033
'avg' => 0.016531104906417
]
2 => [
'year' => 2034
'avg' => 0.010478208737414
]
3 => [
'year' => 2035
'avg' => 0.012359071234588
]
4 => [
'year' => 2036
'avg' => 0.023988986991177
]
5 => [
'year' => 2037
'avg' => 0.058609955730732
]
]
'min_year' => 2032
'max_year' => 2037
'min_raw' => 0.0064270777674198
'min' => '$0.006427'
'max_raw' => 0.058609955730732
'max' => '$0.0586099'
'max_pct' => '3326.16%'
'is_grow' => true
]
2 => [
'items' => [
0 => [
'year' => 2037
'avg' => 0.058609955730732
]
]
]
]
'prediction_2025_max_price' => '$0.001764'
'last_price' => 0.00171066
'sma_50day_nextmonth' => '$0.001569'
'sma_200day_nextmonth' => '$0.002576'
'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' => '$0.001662'
'daily_sma3_action' => 'BUY'
'daily_sma5' => '$0.001638'
'daily_sma5_action' => 'BUY'
'daily_sma10' => '$0.00159'
'daily_sma10_action' => 'BUY'
'daily_sma21' => '$0.001564'
'daily_sma21_action' => 'BUY'
'daily_sma50' => '$0.0017069'
'daily_sma50_action' => 'BUY'
'daily_sma100' => '$0.002122'
'daily_sma100_action' => 'SELL'
'daily_sma200' => '$0.002884'
'daily_sma200_action' => 'SELL'
'daily_ema3' => '$0.00167'
'daily_ema3_action' => 'BUY'
'daily_ema5' => '$0.001645'
'daily_ema5_action' => 'BUY'
'daily_ema10' => '$0.001612'
'daily_ema10_action' => 'BUY'
'daily_ema21' => '$0.001613'
'daily_ema21_action' => 'BUY'
'daily_ema50' => '$0.001761'
'daily_ema50_action' => 'SELL'
'daily_ema100' => '$0.002119'
'daily_ema100_action' => 'SELL'
'daily_ema200' => '$0.002775'
'daily_ema200_action' => 'SELL'
'weekly_sma21' => '$0.002426'
'weekly_sma21_action' => 'SELL'
'weekly_sma50' => '$0.00351'
'weekly_sma50_action' => 'SELL'
'weekly_sma100' => '$0.005625'
'weekly_sma100_action' => 'SELL'
'weekly_sma200' => '$0.005793'
'weekly_sma200_action' => 'SELL'
'weekly_ema3' => '$0.001665'
'weekly_ema3_action' => 'BUY'
'weekly_ema5' => '$0.001688'
'weekly_ema5_action' => 'BUY'
'weekly_ema10' => '$0.001863'
'weekly_ema10_action' => 'SELL'
'weekly_ema21' => '$0.002347'
'weekly_ema21_action' => 'SELL'
'weekly_ema50' => '$0.003448'
'weekly_ema50_action' => 'SELL'
'weekly_ema100' => '$0.004599'
'weekly_ema100_action' => 'SELL'
'weekly_ema200' => '$0.005415'
'weekly_ema200_action' => 'SELL'
'rsi_14' => '60.07'
'rsi_14_action' => 'NEUTRAL'
'stoch_rsi_14' => 117.63
'stoch_rsi_14_action' => 'SELL'
'momentum_10' => 0
'momentum_10_action' => 'BUY'
'vwma_10' => '0.001598'
'vwma_10_action' => 'BUY'
'hma_9' => '0.001683'
'hma_9_action' => 'BUY'
'stochastic_fast_14' => 100
'stochastic_fast_14_action' => 'SELL'
'cci_20' => 260.04
'cci_20_action' => 'SELL'
'adx_14' => 23.4
'adx_14_action' => 'NEUTRAL'
'ao_5_34' => '-0.0000026'
'ao_5_34_action' => 'NEUTRAL'
'macd_12_26' => 0
'macd_12_26_action' => 'BUY'
'williams_percent_r_14' => -0
'williams_percent_r_14_action' => 'SELL'
'ultimate_oscillator' => 85.88
'ultimate_oscillator_action' => 'SELL'
'ichimoku_cloud' => '-0.000252'
'ichimoku_cloud_action' => 'SELL'
'sell_signals' => 15
'buy_signals' => 19
'sell_pct' => 44.12
'buy_pct' => 55.88
'overall_action' => 'bullish'
'overall_action_label' => 'Alcista'
'overall_action_dir' => 1
'last_updated' => 1767704904
'last_updated_date' => '6 de enero de 2026'
]
Predicción de precio de Everipedia para 2026
La previsión del precio de Everipedia para 2026 sugiere que el precio medio podría oscilar entre $0.000591 en el extremo inferior y $0.001764 en el extremo superior. En el mercado de criptomonedas, en comparación con el precio medio de hoy, Everipedia podría potencialmente ganar 3.13% para 2026 si IQ alcanza el objetivo de precio previsto.
Predicción de precio de Everipedia 2027-2032
La predicción del precio de IQ para 2027-2032 está actualmente dentro de un rango de precios de $0.001031 en el extremo inferior y $0.006427 en el extremo superior. Considerando la volatilidad de precios en el mercado, si Everipedia alcanza el objetivo de precio superior, podría ganar 275.71% para 2032 en comparación con el precio de hoy.
| Predicción de Precio de Everipedia | Potencial Mínimo ($) | Precio Medio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2027 | $0.000568 | $0.001031 | $0.001494 |
| 2028 | $0.001026 | $0.00177 | $0.002515 |
| 2029 | $0.002255 | $0.004837 | $0.00742 |
| 2030 | $0.001918 | $0.003732 | $0.005546 |
| 2031 | $0.002268 | $0.003665 | $0.005063 |
| 2032 | $0.003462 | $0.006427 | $0.009392 |
Predicción de precio de Everipedia 2032-2037
La predicción de precio de Everipedia para 2032-2037 se estima actualmente entre $0.006427 en el extremo inferior y $0.0586099 en el extremo superior. Comparado con el precio actual, Everipedia podría potencialmente ganar 3326.16% para 2037 si alcanza el objetivo de precio superior. Tenga en cuenta que esta información es solo para fines generales y no debe considerarse como consejo de inversión a largo plazo.
| Predicción de Precio de Everipedia | Potencial Mínimo ($) | Precio Medio ($) | Potencial Máximo ($) |
|---|---|---|---|
| 2032 | $0.003462 | $0.006427 | $0.009392 |
| 2033 | $0.008044 | $0.016531 | $0.025017 |
| 2034 | $0.006467 | $0.010478 | $0.014488 |
| 2035 | $0.007646 | $0.012359 | $0.017071 |
| 2036 | $0.012658 | $0.023988 | $0.035319 |
| 2037 | $0.032872 | $0.0586099 | $0.084347 |
Everipedia Histograma de precios potenciales
Pronóstico de precio de Everipedia basado en análisis técnico
Indicador de Sentimiento del Mercado
Alcista 55.88%
Bajista 44.12%
A fecha de 6 de enero de 2026, el sentimiento general de predicción de precio para Everipedia es Alcista, con 19 indicadores técnicos mostrando señales alcistas y 15 indicando señales bajistas. La predicción de precio de IQ 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 Everipedia
Según nuestros indicadores técnicos, se proyecta que el SMA de 200 días de Everipedia aumentar durante el próximo mes, alcanzando $0.002576 para el 4 feb. 2026. Se espera que el SMA de 50 días a corto plazo para Everipedia alcance $0.001569 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 60.07, lo que sugiere que el mercado de IQ está en un estado NEUTRAL.
Promedios Móviles y Osciladores Populares de IQ 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 | $0.001662 | BUY |
| SMA 5 | $0.001638 | BUY |
| SMA 10 | $0.00159 | BUY |
| SMA 21 | $0.001564 | BUY |
| SMA 50 | $0.0017069 | BUY |
| SMA 100 | $0.002122 | SELL |
| SMA 200 | $0.002884 | SELL |
Promedio Móvil Exponencial Diario (EMA)
| Período | Valor | Acción |
|---|---|---|
| EMA 3 | $0.00167 | BUY |
| EMA 5 | $0.001645 | BUY |
| EMA 10 | $0.001612 | BUY |
| EMA 21 | $0.001613 | BUY |
| EMA 50 | $0.001761 | SELL |
| EMA 100 | $0.002119 | SELL |
| EMA 200 | $0.002775 | SELL |
Promedio Móvil Simple Semanal (SMA)
| Período | Valor | Acción |
|---|---|---|
| SMA 21 | $0.002426 | SELL |
| SMA 50 | $0.00351 | SELL |
| SMA 100 | $0.005625 | SELL |
| SMA 200 | $0.005793 | SELL |
Promedio Móvil Exponencial Semanal (EMA)
| Período | Valor | Acción |
|---|---|---|
| EMA 21 | $0.002347 | SELL |
| EMA 50 | $0.003448 | SELL |
| EMA 100 | $0.004599 | SELL |
| EMA 200 | $0.005415 | SELL |
Osciladores de Everipedia
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) | 60.07 | NEUTRAL |
| Stoch RSI (14) | 117.63 | SELL |
| Estocástico Rápido (14) | 100 | SELL |
| Índice de Canal de Materias Primas (20) | 260.04 | SELL |
| Índice Direccional Medio (14) | 23.4 | NEUTRAL |
| Oscilador Asombroso (5, 34) | -0.0000026 | NEUTRAL |
| Momentum (10) | 0 | BUY |
| MACD (12, 26) | 0 | BUY |
| Rango Percentil de Williams (14) | -0 | SELL |
| Oscilador Ultimate (7, 14, 28) | 85.88 | SELL |
| VWMA (10) | 0.001598 | BUY |
| Promedio Móvil de Hull (9) | 0.001683 | BUY |
| Nube Ichimoku B/L (9, 26, 52, 26) | -0.000252 | SELL |
Predicción de precios de Everipedia basada en flujos de dinero globales
Definiciones de flujos de dinero globales utilizadas para la predicción de precios de Everipedia
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 Everipedia por parte de empresas de Internet o nichos tecnológicos
| Comparación | 2027 | 2028 | 2029 | 2030 | 2031 | 2032 |
|---|---|---|---|---|---|---|
| Facebook acción | $0.0024037 | $0.003377 | $0.004746 | $0.006669 | $0.009371 | $0.013168 |
| Amazon.com acción | $0.003569 | $0.007447 | $0.01554 | $0.032425 | $0.067657 | $0.141171 |
| Apple acción | $0.002426 | $0.003441 | $0.004881 | $0.006924 | $0.009821 | $0.013931 |
| Netflix acción | $0.002699 | $0.004258 | $0.006719 | $0.0106027 | $0.016729 | $0.026396 |
| Google acción | $0.002215 | $0.002868 | $0.003715 | $0.004811 | $0.00623 | $0.008068 |
| Tesla acción | $0.003877 | $0.00879 | $0.019928 | $0.045176 | $0.102411 | $0.232159 |
| Kodak acción | $0.001282 | $0.000961 | $0.000721 | $0.00054 | $0.0004056 | $0.0003042 |
| Nokia acción | $0.001133 | $0.00075 | $0.000497 | $0.000329 | $0.000218 | $0.000144 |
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 Everipedia
Podría preguntarse cosas como: "¿Debo invertir en Everipedia ahora?", "¿Debería comprar IQ hoy?", "¿Será Everipedia una buena o mala inversión a corto plazo?, ¿Lo será a largo plazo?".
Actualizamos el pronóstico de Everipedia/IQ regularmente con valores actualizados. Aquí hay algunas predicciones similares. Hacemos un pronóstico de precios futuros para una gran cantidad de monedas digitales, como Everipedia, 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 Everipedia a fin de tomar una decisión responsable sobre la inversión por sus propios medios.
El precio de Everipedia es de $0.00171 USD hoy, pero dicho precio puede subir y bajar, y su inversión puede perderse porque estos son activos de criptomonedas conllevan un alto riesgo
Pronóstico a corto plazo de Everipedia
basado en el historial de precios de las últimas 4 horas
Pronóstico a largo plazo de Everipedia
basado en el historial de precios del último mes
Predicción de precios de Everipedia basada en el patrón de crecimiento del Bitcoin
| 2027 | 2028 | 2029 | 2030 | |
|---|---|---|---|---|
| Si Everipedia ofrece un 1 % del crecimiento medio anterior anual del Bitcoin | $0.001755 | $0.00180074 | $0.001847 | $0.001895 |
| Si Everipedia ofrece un 2 % del crecimiento medio anterior anual del Bitcoin | $0.001799 | $0.001893 | $0.001991 | $0.002095 |
| Si Everipedia ofrece un 5 % del crecimiento medio anterior anual del Bitcoin | $0.001932 | $0.002184 | $0.002468 | $0.002788 |
| Si Everipedia ofrece un 10 % del crecimiento medio anterior anual del Bitcoin | $0.002155 | $0.002715 | $0.003421 | $0.00431 |
| Si Everipedia ofrece un 20 % del crecimiento medio anterior anual del Bitcoin | $0.002599 | $0.003951 | $0.0060059 | $0.009128 |
| Si Everipedia ofrece un 50 % del crecimiento medio anterior anual del Bitcoin | $0.003933 | $0.009046 | $0.0208043 | $0.047843 |
| Si Everipedia ofrece un 100 % del crecimiento medio anterior anual del Bitcoin | $0.006157 | $0.022161 | $0.079767 | $0.2871085 |
Cuadro de preguntas
¿Es IQ una buena inversión?
La decisión de adquirir Everipedia depende completamente de su tolerancia individual al riesgo. Como puede discernir, el valor de Everipedia ha experimentado un aumento de 3.022% durante las últimas 24 horas, y Everipedia ha sufrido un declive de durante el período previo de 30 días. Por lo tanto, la determinación de si invertir o no en Everipedia dependerá de si dicha inversión se alinea con sus aspiraciones comerciales.
¿Puede Everipedia subir?
Parece que el valor medio de Everipedia podría potencialmente aumentar hasta $0.001764 para el final de este año. Mirando las perspectivas de Everipedia en un horizonte de cinco años más extendido, la moneda digital podría potencialmente crecer hasta $0.005546. 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 Everipedia la próxima semana?
Basado en nuestro nuevo pronóstico experimental de Everipedia, el precio de Everipedia aumentará en un 0.86% durante la próxima semana y alcanzará $0.001725 para el 13 de enero de 2026.
¿Cuál será el precio de Everipedia el próximo mes?
Basado en nuestro nuevo pronóstico experimental de Everipedia, el precio de Everipedia disminuirá en un -11.62% durante el próximo mes y alcanzará $0.001511 para el 5 de febrero de 2026.
¿Hasta qué punto puede subir el precio de Everipedia este año en 2026?
Según nuestra predicción más reciente sobre el valor de Everipedia en 2026, se anticipa que IQ fluctúe dentro del rango de $0.000591 y $0.001764. Sin embargo, es crucial tener en cuenta que el mercado de criptomonedas es excepcionalmente inestable, y esta predicción de precios proyectada de Everipedia no considera fluctuaciones de precios repentinas y extremas.
¿Dónde estará Everipedia en 5 años?
El futuro de Everipedia parece estar en una tendencia alcista, con un precio máximo de $0.005546 proyectada después de un período de cinco años. Basado en el pronóstico de Everipedia para 2030, el valor de Everipedia podría potencialmente alcanzar su punto más alto de aproximadamente $0.005546, mientras que su punto más bajo se anticipa que esté alrededor de $0.001918.
¿Cuánto será Everipedia en 2026?
Basado en nuestra nueva simulación experimental de predicción de precios de Everipedia, se espera que el valor de IQ en 2026 crezca en un 3.13% hasta $0.001764 si ocurre lo mejor. El precio estará entre $0.001764 y $0.000591 durante 2026.
¿Cuánto será Everipedia en 2027?
Según nuestra última simulación experimental para la predicción de precios de Everipedia, el valor de IQ podría disminuir en un -12.62% hasta $0.001494 en 2027, asumiendo las condiciones más favorables. Se proyecta que el precio fluctúe entre $0.001494 y $0.000568 a lo largo del año.
¿Cuánto será Everipedia en 2028?
Nuestro nuevo modelo experimental de predicción de precios de Everipedia sugiere que el valor de IQ en 2028 podría aumentar en un 47.02% , alcanzando $0.002515 en el mejor escenario. Se espera que el precio oscile entre $0.002515 y $0.001026 durante el año.
¿Cuánto será Everipedia en 2029?
Basado en nuestro modelo de pronóstico experimental, el valor de Everipedia podría experimentar un 333.75% crecimiento en 2029, potencialmente alcanzando $0.00742 bajo condiciones óptimas. El rango de precios previsto para 2029 se encuentra entre $0.00742 y $0.002255.
¿Cuánto será Everipedia en 2030?
Usando nuestra nueva simulación experimental para las predicciones de precios de Everipedia, se espera que el valor de IQ en 2030 aumente en un 224.23% , alcanzando $0.005546 en el mejor escenario. Se pronostica que el precio oscile entre $0.005546 y $0.001918 durante el transcurso de 2030.
¿Cuánto será Everipedia en 2031?
Nuestra simulación experimental indica que el precio de Everipedia podría crecer en un 195.98% en 2031, potencialmente alcanzando $0.005063 bajo condiciones ideales. Es probable que el precio fluctúe entre $0.005063 y $0.002268 durante el año.
¿Cuánto será Everipedia en 2032?
Basado en los hallazgos de nuestra última predicción experimental de precios de Everipedia, IQ podría experimentar un 449.04% aumento en valor, alcanzando $0.009392 si se desarrolla el escenario más positivo en 2032. Se espera que el precio se mantenga dentro de un rango de $0.009392 y $0.003462 a lo largo del año.
¿Cuánto será Everipedia en 2033?
Según nuestra predicción experimental de precios de Everipedia, se anticipa que el valor de IQ aumente en un 1362.43% en 2033, con el precio potencial más alto siendo $0.025017. A lo largo del año, el precio de IQ podría oscilar entre $0.025017 y $0.008044.
¿Cuánto será Everipedia en 2034?
Los resultados de nuestra nueva simulación de predicción de precios de Everipedia sugieren que IQ podría aumentar en un 746.96% en 2034, alcanzando potencialmente $0.014488 bajo las mejores circunstancias. El rango de precios previsto para el año está entre $0.014488 y $0.006467.
¿Cuánto será Everipedia en 2035?
Basado en nuestra predicción experimental para el precio de Everipedia, IQ podría crecer en un 897.93% , con el valor potencialmente alcanzando $0.017071 en 2035. El rango de precios esperado para el año está entre $0.017071 y $0.007646.
¿Cuánto será Everipedia en 2036?
Nuestra reciente simulación de predicción de precios de Everipedia sugiere que el valor de IQ podría aumentar en un 1964.7% en 2036, posiblemente alcanzando $0.035319 si las condiciones son óptimas. El rango de precios esperado para 2036 está entre $0.035319 y $0.012658.
¿Cuánto será Everipedia en 2037?
Según la simulación experimental, el valor de Everipedia podría aumentar en un 4830.69% en 2037, con un máximo de $0.084347 bajo condiciones favorables. Se espera que el precio caiga entre $0.084347 y $0.032872 durante el transcurso del año.
Predicciones relacionadas
Predicción de precios de Huobi BTC- Predicción de precios de Olympus
- Predicción de precios de DUSK Network
- Predicción de precios de Tensor
- Predicción de precios de Numeraire
- Predicción de precios de BORA
- Predicción de precios de TokenFi
- Predicción de precios de Celer Network
- Predicción de precios de Power Ledger
- Predicción de precios de Entangle
- Predicción de precios de Boba Network
- Predicción de precios de Nano
- Predicción de precios de Tectum
- Predicción de precios de GXChain
- Predicción de precios de ECOMI
- Predicción de precios de Songbird
- Predicción de precios de NodeAI
- Predicción de precios de Sleepless AI
- Predicción de precios de Hooked Protocol
- Predicción de precios de Orbs
- Predicción de precios de Status
- Predicción de precios de Bluzelle
- Predicción de precios de SMARDEX
- Predicción de precios de Slerf [OLD]
- Predicción de precios de ConstitutionDAO
Predicción de precios de Huobi BTC
Predicción de precios de Olympus
Predicción de precios de DUSK Network
Predicción de precios de Tensor
Predicción de precios de Numeraire
Predicción de precios de BORA
Predicción de precios de TokenFi
Predicción de precios de Celer Network
Predicción de precios de Power Ledger
Predicción de precios de Entangle
Predicción de precios de Boba Network
Predicción de precios de Nano
Predicción de precios de Tectum
Predicción de precios de GXChain
Predicción de precios de ECOMI
Predicción de precios de Songbird
Predicción de precios de NodeAI
Predicción de precios de Sleepless AI
Predicción de precios de Hooked Protocol
Predicción de precios de Orbs
Predicción de precios de Status
Predicción de precios de Bluzelle
Predicción de precios de SMARDEX
Predicción de precios de Slerf [OLD]
Predicción de precios de ConstitutionDAO¿Cómo leer y predecir los movimientos de precio de Everipedia?
Los traders de Everipedia 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 Everipedia
Las medias móviles son herramientas populares para la predicción de precios de Everipedia. Una media móvil simple (SMA) calcula el precio de cierre promedio de IQ 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 IQ 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 IQ.
¿Cómo leer gráficos de Everipedia 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 Everipedia 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 IQ 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 Everipedia?
La acción del precio de Everipedia 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 IQ. La capitalización de mercado de Everipedia puede cambiar rápidamente.
Los traders a menudo monitorean la actividad de las "ballenas" de IQ, grandes poseedores de Everipedia, ya que sus acciones pueden influir significativamente en los movimientos de precios en el relativamente pequeño mercado de Everipedia.
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