Parasol Finance Preisvorhersage bis zu $0.004126 im Jahr 2026
| Jahr | Min. Preis | Max. Preis |
|---|---|---|
| 2026 | $0.001382 | $0.004126 |
| 2027 | $0.00133 | $0.003495 |
| 2028 | $0.0024015 | $0.005882 |
| 2029 | $0.005275 | $0.017354 |
| 2030 | $0.004486 | $0.012972 |
| 2031 | $0.0053046 | $0.011842 |
| 2032 | $0.008097 | $0.021966 |
| 2033 | $0.018815 | $0.058511 |
| 2034 | $0.015127 | $0.033886 |
| 2035 | $0.017884 | $0.039926 |
Investitionsgewinnrechner
Wenn Sie heute einen Short über $10,000.00 in Parasol Finance eröffnen und ihn am Apr 06, 2026 schließen, zeigt unsere Prognose, dass Sie etwa $3,956.44 Gewinn erzielen könnten, was einer Rendite von 39.56% in den nächsten 90 Tagen entspricht.
$
≈ $3,956.44
(39.56% ROI)
Langfristige Parasol Finance Preisprognose für 2027, 2028, 2029, 2030, 2031, 2032 und 2037
[
'name' => 'Parasol Finance'
'name_with_ticker' => 'Parasol Finance <small>PSOL</small>'
'name_lang' => 'Parasol Finance'
'name_lang_with_ticker' => 'Parasol Finance <small>PSOL</small>'
'name_with_lang' => 'Parasol Finance'
'name_with_lang_with_ticker' => 'Parasol Finance <small>PSOL</small>'
'image' => '/uploads/coins/parasol-finance.png?1717098707'
'price_for_sd' => 0.004
'ticker' => 'PSOL'
'marketcap' => '$22.44K'
'low24h' => '$0.004'
'high24h' => '$0.004001'
'volume24h' => '$1.93'
'current_supply' => '5.61M'
'max_supply' => '21M'
'algo' => null
'proof' => null
'ico_price_and_roi' => '—'
'price' => '$0.004'
'change_24h_pct' => '-0.0095%'
'ath_price' => '$0.193'
'ath_days' => 1177
'ath_exchange' => null
'ath_pair' => null
'ath_date' => '17.10.2022'
'ath_pct' => '-97.93%'
'fdv' => '$84.02K'
'new_prediction' => true
'change_24h_pct_is_increased' => false
'change_30d_pct' => null
'change_30d_pct_is_increased' => false
'max_price' => '$0.197274'
'max_price_year' => 2037
'next_week_prediction_price' => '$0.0040351'
'next_week_prediction_price_date' => '13. Januar 2026'
'next_week_prediction_price_change_pct' => '0.86%'
'next_week_prediction_price_is_increased' => true
'next_month_prediction_price' => '$0.003536'
'next_month_prediction_price_date' => '5. Februar 2026'
'next_month_prediction_price_change_pct' => '-11.62%'
'next_month_prediction_price_is_increased' => false
'current_year' => '2026'
'current_year_min_price_prediction' => '$0.001382'
'current_year_max_price_prediction' => '$0.004126'
'current_year_max_price_prediction_is_increased' => true
'grand_prediction_year' => 2030
'grand_prediction_min_price' => '$0.004486'
'grand_prediction_max_price' => '$0.012972'
'grand_prediction_max_price_is_increased' => true
'prediction_table' => [
0 => [
'items' => [
106 => 0.0040767658980003
107 => 0.0040919870619974
108 => 0.0041262811216948
109 => 0.0038332421363691
110 => 0.0039648080376077
111 => 0.0040420906785276
112 => 0.0036929248952851
113 => 0.0040351887936465
114 => 0.0038281409795874
115 => 0.003757865841742
116 => 0.0038524820568055
117 => 0.003815610025778
118 => 0.0037839096186988
119 => 0.0037662202468665
120 => 0.0038356959527985
121 => 0.0038324548280754
122 => 0.0037187790885171
123 => 0.0035704937202793
124 => 0.0036202631571612
125 => 0.003602181454151
126 => 0.0035366510298561
127 => 0.0035808106236573
128 => 0.003386354121216
129 => 0.0030518018157351
130 => 0.00327281731635
131 => 0.0032643084599949
201 => 0.0032600179087748
202 => 0.0034261049490671
203 => 0.003410139512423
204 => 0.0033811620885799
205 => 0.0035361188367429
206 => 0.003479557539201
207 => 0.0036538661307074
208 => 0.0037686770426463
209 => 0.0037395572816347
210 => 0.0038475374992425
211 => 0.0036214097444668
212 => 0.0036965203139325
213 => 0.0037120004982006
214 => 0.0035342066945239
215 => 0.0034127516553059
216 => 0.0034046519888788
217 => 0.0031940656884102
218 => 0.0033065591903273
219 => 0.003405548816717
220 => 0.0033581404675816
221 => 0.0033431324005295
222 => 0.0034198053602461
223 => 0.0034257635058756
224 => 0.0032899171541077
225 => 0.0033181639123347
226 => 0.0034359575897742
227 => 0.0033151958138907
228 => 0.0030805754096731
301 => 0.0030223863055463
302 => 0.0030146228064178
303 => 0.0028568093409897
304 => 0.0030262747797261
305 => 0.0029522985743263
306 => 0.0031859885208132
307 => 0.0030525060766842
308 => 0.0030467519153058
309 => 0.0030380536564303
310 => 0.0029022170875443
311 => 0.002931956663266
312 => 0.0030308155424304
313 => 0.0030660895042412
314 => 0.0030624101410333
315 => 0.0030303310799902
316 => 0.0030450167098643
317 => 0.0029977091792271
318 => 0.0029810039055379
319 => 0.0029282774666275
320 => 0.0028507841674797
321 => 0.0028615600860202
322 => 0.0027080255831837
323 => 0.0026243718373456
324 => 0.0026012175830363
325 => 0.0025702547464909
326 => 0.002604714917813
327 => 0.0027075906392278
328 => 0.0025835006928998
329 => 0.002370757183818
330 => 0.0023835434312111
331 => 0.0024122703328325
401 => 0.0023587379417085
402 => 0.0023080740261427
403 => 0.0023521221902338
404 => 0.0022619799608877
405 => 0.0024231635905894
406 => 0.0024188040251179
407 => 0.0024788833147419
408 => 0.0025164521274949
409 => 0.0024298681771467
410 => 0.0024080925477821
411 => 0.0024204969359154
412 => 0.0022154800311882
413 => 0.0024621290597216
414 => 0.0024642620907627
415 => 0.0024459977839883
416 => 0.0025773307772479
417 => 0.0028544843568136
418 => 0.0027502080317041
419 => 0.0027098290868531
420 => 0.0026330686831745
421 => 0.0027353473634944
422 => 0.0027274939566418
423 => 0.0026919778725382
424 => 0.0026704976340554
425 => 0.00271007563208
426 => 0.0026655934821099
427 => 0.0026576032656875
428 => 0.0026091912476091
429 => 0.0025919103597615
430 => 0.0025791162783712
501 => 0.0025650312518809
502 => 0.0025960993105486
503 => 0.0025256950022642
504 => 0.0024407943082926
505 => 0.0024337357342271
506 => 0.0024532250778181
507 => 0.0024446024940901
508 => 0.0024336944526136
509 => 0.0024128680308066
510 => 0.0024066892763425
511 => 0.0024267672308452
512 => 0.0024041003908292
513 => 0.0024375465479994
514 => 0.0024284510439094
515 => 0.0023776442974326
516 => 0.0023143202802556
517 => 0.0023137565636761
518 => 0.0023001135080476
519 => 0.0022827370254575
520 => 0.002277903285521
521 => 0.0023484125767143
522 => 0.0024943646993191
523 => 0.0024657108053135
524 => 0.0024864161803017
525 => 0.002588266132381
526 => 0.0026206411694121
527 => 0.0025976621349722
528 => 0.0025662070153458
529 => 0.0025675908809719
530 => 0.0026750825468476
531 => 0.0026817866701964
601 => 0.0026987258270664
602 => 0.0027204974306495
603 => 0.0026013699332055
604 => 0.0025619799865552
605 => 0.0025433148445613
606 => 0.002485833431539
607 => 0.0025478222073997
608 => 0.0025117040023297
609 => 0.0025165775821672
610 => 0.0025134036569046
611 => 0.0025151368347179
612 => 0.00242311853648
613 => 0.0024566451680185
614 => 0.0024009006404886
615 => 0.0023262649757429
616 => 0.002326014770824
617 => 0.0023442817440343
618 => 0.0023334158335821
619 => 0.0023041759479434
620 => 0.00230832933569
621 => 0.0022719412886297
622 => 0.00231274750343
623 => 0.0023139176796588
624 => 0.0022982050642311
625 => 0.0023610726683034
626 => 0.0023868295769869
627 => 0.0023764871969156
628 => 0.0023861039280305
629 => 0.002466901503974
630 => 0.0024800750342982
701 => 0.0024859258462736
702 => 0.0024780865333106
703 => 0.0023875807593965
704 => 0.0023915950753299
705 => 0.0023621406885514
706 => 0.0023372548355503
707 => 0.0023382501391613
708 => 0.0023510447025382
709 => 0.0024069193111967
710 => 0.0025245041311303
711 => 0.0025289663890934
712 => 0.0025343747759179
713 => 0.0025123761486651
714 => 0.0025057411521872
715 => 0.0025144944251795
716 => 0.0025586531012305
717 => 0.0026722412049971
718 => 0.0026320915828316
719 => 0.0025994493150449
720 => 0.002628085384186
721 => 0.0026236770857987
722 => 0.0025864666110548
723 => 0.0025854222369621
724 => 0.0025140034390202
725 => 0.0024876015355484
726 => 0.0024655381288592
727 => 0.0024414454647344
728 => 0.0024271625258478
729 => 0.0024491076114572
730 => 0.0024541267121827
731 => 0.0024061433989632
801 => 0.0023996034506758
802 => 0.0024387876600426
803 => 0.0024215441504348
804 => 0.0024392795276849
805 => 0.0024433942873382
806 => 0.002442731716263
807 => 0.0024247275118281
808 => 0.0024362028548418
809 => 0.0024090602476499
810 => 0.0023795467390164
811 => 0.0023607189592649
812 => 0.002344289224289
813 => 0.0023534053961554
814 => 0.0023209079079989
815 => 0.0023105113074925
816 => 0.0024323152668321
817 => 0.0025222931612096
818 => 0.0025209848469902
819 => 0.0025130208206507
820 => 0.0025011878929539
821 => 0.0025577874488667
822 => 0.0025380692953305
823 => 0.0025524158995349
824 => 0.00255606771243
825 => 0.0025671206502079
826 => 0.0025710711254313
827 => 0.0025591300455246
828 => 0.0025190543228773
829 => 0.0024191894323258
830 => 0.002372702056194
831 => 0.002357360447762
901 => 0.0023579180860907
902 => 0.0023425359315796
903 => 0.0023470666654629
904 => 0.002340960327233
905 => 0.0023293963999074
906 => 0.0023526913562294
907 => 0.0023553758829379
908 => 0.0023499385617784
909 => 0.0023512192477454
910 => 0.0023062005508546
911 => 0.0023096232246038
912 => 0.0022905653422362
913 => 0.0022869922190385
914 => 0.0022388155519731
915 => 0.0021534636029471
916 => 0.0022007568680216
917 => 0.002143633254251
918 => 0.002121999676152
919 => 0.0022244096701608
920 => 0.0022141305471734
921 => 0.0021965371568463
922 => 0.0021705128657687
923 => 0.00216086020306
924 => 0.0021022136801037
925 => 0.0020987485306604
926 => 0.0021278153310269
927 => 0.0021144020027853
928 => 0.0020955646099094
929 => 0.0020273374824289
930 => 0.0019506276019152
1001 => 0.0019529429910268
1002 => 0.0019773429767801
1003 => 0.0020482892261443
1004 => 0.0020205692991352
1005 => 0.0020004581740405
1006 => 0.0019966919648485
1007 => 0.0020438339579798
1008 => 0.0021105497548134
1009 => 0.002141851314006
1010 => 0.0021108324194886
1011 => 0.002075199583643
1012 => 0.0020773683892543
1013 => 0.002091796481344
1014 => 0.0020933126698204
1015 => 0.0020701193567996
1016 => 0.0020766481385593
1017 => 0.002066730322062
1018 => 0.0020058647005245
1019 => 0.0020047638344379
1020 => 0.0019898264293218
1021 => 0.0019893741306314
1022 => 0.0019639618782187
1023 => 0.0019604065284396
1024 => 0.0019099489588607
1025 => 0.0019431602839571
1026 => 0.0019208838707553
1027 => 0.0018873080615855
1028 => 0.0018815195794291
1029 => 0.0018813455706657
1030 => 0.0019158204192695
1031 => 0.0019427574252789
1101 => 0.0019212713785003
1102 => 0.0019163794221383
1103 => 0.0019686127176828
1104 => 0.0019619655547077
1105 => 0.0019562091544409
1106 => 0.0021045760869522
1107 => 0.0019871320826534
1108 => 0.0019359197933097
1109 => 0.0018725348602968
1110 => 0.0018931733141004
1111 => 0.0018975221395588
1112 => 0.0017450928016559
1113 => 0.0016832522382525
1114 => 0.0016620308873049
1115 => 0.0016498176998088
1116 => 0.0016553834027143
1117 => 0.0015997196424767
1118 => 0.00163712660995
1119 => 0.0015889264987247
1120 => 0.0015808455932211
1121 => 0.0016670333629399
1122 => 0.0016790258875946
1123 => 0.0016278620516322
1124 => 0.0016607175169927
1125 => 0.0016488036685278
1126 => 0.001589752751289
1127 => 0.0015874974405996
1128 => 0.0015578677660693
1129 => 0.0015115030628648
1130 => 0.0014903131493693
1201 => 0.0014792772584416
1202 => 0.0014838308821236
1203 => 0.0014815284306468
1204 => 0.0014665033773224
1205 => 0.0014823896491156
1206 => 0.0014418067893447
1207 => 0.0014256463675856
1208 => 0.001418347079996
1209 => 0.001382327456087
1210 => 0.0014396506957256
1211 => 0.0014509440960735
1212 => 0.0014622597479089
1213 => 0.0015607547716119
1214 => 0.0015558342385718
1215 => 0.001600313460858
1216 => 0.001598585080072
1217 => 0.0015858988853603
1218 => 0.0015323779166496
1219 => 0.0015537104208581
1220 => 0.0014880522887114
1221 => 0.0015372478256347
1222 => 0.0015147970370376
1223 => 0.0015296571914266
1224 => 0.0015029372939492
1225 => 0.0015177251884507
1226 => 0.0014536221802536
1227 => 0.0013937636931528
1228 => 0.0014178524957403
1229 => 0.0014440397790417
1230 => 0.0015008204816348
1231 => 0.0014670023636009
]
'min_raw' => 0.001382327456087
'max_raw' => 0.0041262811216948
'avg_raw' => 0.0027543042888909
'max_pct' => '3.13%'
'is_grow' => true
'min' => '$0.001382'
'max' => '$0.004126'
'avg' => '$0.002754'
'bar_min_pct' => 50.898974802884
'bar_max_pct' => 51.045822849954
'min_diff' => -0.002618622543913
'max_diff' => 0.00012533112169481
'year' => 2026
]
1 => [
'items' => [
101 => 0.0014791646376505
102 => 0.0014384230555245
103 => 0.001354361534341
104 => 0.0013548373134218
105 => 0.0013419062797675
106 => 0.0013307319787284
107 => 0.001470886781269
108 => 0.0014534563160535
109 => 0.0014256831509755
110 => 0.0014628586360941
111 => 0.0014726884244137
112 => 0.0014729682646681
113 => 0.0015000905389725
114 => 0.0015145657016307
115 => 0.0015171170117881
116 => 0.0015597944964215
117 => 0.001574099426341
118 => 0.0016330194081699
119 => 0.0015133375852114
120 => 0.0015108728168264
121 => 0.0014633817714071
122 => 0.0014332621995985
123 => 0.0014654440842573
124 => 0.0014939528407996
125 => 0.0014642676179407
126 => 0.0014681438813569
127 => 0.0014282938950406
128 => 0.0014425383900325
129 => 0.0014548076680603
130 => 0.0014480332938882
131 => 0.0014378917278691
201 => 0.0014916154478727
202 => 0.0014885841450452
203 => 0.0015386129082155
204 => 0.001577613906698
205 => 0.0016475106682409
206 => 0.0015745697537702
207 => 0.0015719114969331
208 => 0.0015978963839144
209 => 0.0015740954481902
210 => 0.0015891368179875
211 => 0.0016450872710279
212 => 0.0016462694159351
213 => 0.0016264669656322
214 => 0.0016252619847316
215 => 0.0016290652619274
216 => 0.001651341175256
217 => 0.0016435572866693
218 => 0.0016525649996057
219 => 0.0016638292825638
220 => 0.0017104231328353
221 => 0.001721656752393
222 => 0.0016943648808317
223 => 0.0016968290312595
224 => 0.001686621122117
225 => 0.00167676040979
226 => 0.0016989258510597
227 => 0.0017394336306428
228 => 0.0017391816338484
301 => 0.0017485786513529
302 => 0.0017544329154092
303 => 0.0017293021284966
304 => 0.0017129429103011
305 => 0.0017192160755213
306 => 0.0017292470033203
307 => 0.0017159631808296
308 => 0.001633969274752
309 => 0.0016588409880649
310 => 0.001654701118805
311 => 0.0016488054415536
312 => 0.001673814141617
313 => 0.0016714019914868
314 => 0.0015991487301604
315 => 0.0016037741495254
316 => 0.0015994300172318
317 => 0.0016134667973981
318 => 0.0015733374159965
319 => 0.0015856809434401
320 => 0.0015934226881393
321 => 0.0015979826352421
322 => 0.0016144562909622
323 => 0.0016125232976017
324 => 0.0016143361333809
325 => 0.00163876221593
326 => 0.001762300959444
327 => 0.0017690249006806
328 => 0.0017359137548656
329 => 0.0017491410045302
330 => 0.0017237475776557
331 => 0.0017407943552378
401 => 0.0017524573275182
402 => 0.0016997545984435
403 => 0.0016966338848656
404 => 0.0016711356502854
405 => 0.001684836957255
406 => 0.0016630371927076
407 => 0.0016683860924041
408 => 0.0016534301025439
409 => 0.0016803479065844
410 => 0.0017104461941056
411 => 0.0017180502101508
412 => 0.0016980473176705
413 => 0.00168356390526
414 => 0.0016581358041996
415 => 0.0017004233029652
416 => 0.0017127894562924
417 => 0.0017003583488262
418 => 0.0016974777896012
419 => 0.0016920191350749
420 => 0.0016986358689637
421 => 0.0017127221075656
422 => 0.0017060792975729
423 => 0.0017104669906043
424 => 0.001693745629338
425 => 0.0017293104478327
426 => 0.0017857959387421
427 => 0.0017859775488316
428 => 0.0017793347030317
429 => 0.0017766165936525
430 => 0.0017834325565648
501 => 0.0017871299368393
502 => 0.0018091715110638
503 => 0.0018328229983818
504 => 0.0019431941697424
505 => 0.0019122023864817
506 => 0.0020101302557232
507 => 0.0020875784859509
508 => 0.0021108018237955
509 => 0.002089437445721
510 => 0.0020163510624089
511 => 0.0020127650957666
512 => 0.00212198700871
513 => 0.0020911268156229
514 => 0.0020874560938515
515 => 0.0020484058159863
516 => 0.0020714893666757
517 => 0.0020664406555247
518 => 0.0020584710179814
519 => 0.0021025128246826
520 => 0.002184955155188
521 => 0.0021721057448394
522 => 0.0021625142560812
523 => 0.0021204871443832
524 => 0.0021457968527206
525 => 0.0021367845503572
526 => 0.0021755071206589
527 => 0.0021525687278221
528 => 0.0020908930193084
529 => 0.0021007150791751
530 => 0.0020992304945855
531 => 0.0021297831402405
601 => 0.0021206119943781
602 => 0.0020974396811642
603 => 0.0021846733762649
604 => 0.0021790089053244
605 => 0.0021870398300397
606 => 0.002190575291464
607 => 0.0022436729044417
608 => 0.0022654252975445
609 => 0.0022703634716081
610 => 0.0022910265626654
611 => 0.002269849355079
612 => 0.0023545732845177
613 => 0.0024109097538161
614 => 0.0024763474619544
615 => 0.0025719695415422
616 => 0.002607924328021
617 => 0.0026014294176624
618 => 0.0026739289870862
619 => 0.0028042091017659
620 => 0.0026277627536902
621 => 0.0028135611866591
622 => 0.0027547395479272
623 => 0.00261527450065
624 => 0.0026062945957902
625 => 0.0027007419450288
626 => 0.0029102170754196
627 => 0.002857745931104
628 => 0.0029103028994145
629 => 0.0028489924041526
630 => 0.0028459478212974
701 => 0.0029073251855072
702 => 0.0030507367424893
703 => 0.0029826072874689
704 => 0.0028849270076695
705 => 0.0029570526061999
706 => 0.0028945707378438
707 => 0.0027537816008638
708 => 0.0028577058074088
709 => 0.0027882146500831
710 => 0.0028084958641439
711 => 0.0029545559408129
712 => 0.0029369816059611
713 => 0.002959724422599
714 => 0.0029195839465162
715 => 0.0028820864122829
716 => 0.0028120944800329
717 => 0.0027913733194542
718 => 0.0027970999027689
719 => 0.002791370481644
720 => 0.0027522106388091
721 => 0.0027437540744774
722 => 0.0027296594301006
723 => 0.0027340279497559
724 => 0.0027075258947939
725 => 0.0027575407481112
726 => 0.0027668239456163
727 => 0.0028032205849681
728 => 0.0028069994048068
729 => 0.0029083635273276
730 => 0.002852533871998
731 => 0.0028899892248936
801 => 0.0028866388655872
802 => 0.0026182971311195
803 => 0.00265527225453
804 => 0.0027127939431238
805 => 0.0026868805003811
806 => 0.0026502449551546
807 => 0.0026206597881106
808 => 0.0025758352348003
809 => 0.0026389249328053
810 => 0.0027218811768404
811 => 0.0028091033120541
812 => 0.0029138949924928
813 => 0.0028905067093285
814 => 0.0028071443044799
815 => 0.0028108838810651
816 => 0.0028340004720459
817 => 0.0028040623863621
818 => 0.002795233060433
819 => 0.0028327874582468
820 => 0.002833046074745
821 => 0.0027985986890272
822 => 0.0027603167236069
823 => 0.002760156320774
824 => 0.0027533444147874
825 => 0.0028502042270949
826 => 0.0029034673302324
827 => 0.0029095738591693
828 => 0.0029030563121806
829 => 0.0029055646573444
830 => 0.0028745720312011
831 => 0.0029454119839869
901 => 0.0030104217300084
902 => 0.002992997729344
903 => 0.0029668766753804
904 => 0.002946069997738
905 => 0.0029880963373372
906 => 0.0029862249705904
907 => 0.0030098539265902
908 => 0.0030087819806586
909 => 0.0030008364514858
910 => 0.0029929980131039
911 => 0.0030240765352715
912 => 0.003015126419993
913 => 0.0030061624027134
914 => 0.0029881836937368
915 => 0.0029906272988815
916 => 0.0029645107550861
917 => 0.0029524280469146
918 => 0.0027707331064864
919 => 0.0027221782813505
920 => 0.0027374546177629
921 => 0.0027424839843597
922 => 0.0027213528622359
923 => 0.0027516494632216
924 => 0.00274692777005
925 => 0.0027652971160825
926 => 0.0027538207461857
927 => 0.0027542917404094
928 => 0.0027880412972558
929 => 0.0027978389371892
930 => 0.0027928557784425
1001 => 0.002796345812016
1002 => 0.0028767721626676
1003 => 0.0028653381074949
1004 => 0.0028592639935735
1005 => 0.002860946564641
1006 => 0.0028814972215929
1007 => 0.0028872502835151
1008 => 0.00286287415589
1009 => 0.0028743700785948
1010 => 0.0029233182584216
1011 => 0.002940447351134
1012 => 0.0029951151926409
1013 => 0.0029718913219253
1014 => 0.0030145197417293
1015 => 0.0031455449711073
1016 => 0.0032502169905908
1017 => 0.0031539562757196
1018 => 0.0033461731095997
1019 => 0.0034958414866424
1020 => 0.0034900969650458
1021 => 0.0034639988216165
1022 => 0.003293605353493
1023 => 0.0031368067437022
1024 => 0.0032679754388128
1025 => 0.0032683098147917
1026 => 0.003257042307554
1027 => 0.0031870607878015
1028 => 0.0032546071023603
1029 => 0.0032599686835178
1030 => 0.0032569676238291
1031 => 0.0032033129567152
1101 => 0.0031213921970723
1102 => 0.003137399317416
1103 => 0.0031636193070752
1104 => 0.0031139793965874
1105 => 0.0030981164373983
1106 => 0.0031276086965823
1107 => 0.0032226389006295
1108 => 0.0032046739910268
1109 => 0.0032042048546352
1110 => 0.0032810663562225
1111 => 0.0032260501088362
1112 => 0.0031376012184654
1113 => 0.0031152667071492
1114 => 0.0030359942383064
1115 => 0.003090748014895
1116 => 0.0030927185058381
1117 => 0.0030627304219706
1118 => 0.0031400345861975
1119 => 0.003139322214715
1120 => 0.003212711013442
1121 => 0.003353002833034
1122 => 0.0033115116386395
1123 => 0.0032632618937877
1124 => 0.0032685079788734
1125 => 0.0033260445838221
1126 => 0.0032912566390372
1127 => 0.003303766626532
1128 => 0.0033260256484578
1129 => 0.003339455069046
1130 => 0.0032665756919178
1201 => 0.0032495840228857
1202 => 0.0032148250313114
1203 => 0.0032057570592169
1204 => 0.0032340675325841
1205 => 0.0032266087230756
1206 => 0.0030925528937045
1207 => 0.0030785433136556
1208 => 0.0030789729674746
1209 => 0.0030437452123225
1210 => 0.0029900144300855
1211 => 0.003131215717706
1212 => 0.0031198752781993
1213 => 0.0031073563106643
1214 => 0.0031088898127551
1215 => 0.0031701805059554
1216 => 0.003134628808645
1217 => 0.0032291488227533
1218 => 0.0032097183493844
1219 => 0.0031897895576914
1220 => 0.0031870347916336
1221 => 0.0031793639070764
1222 => 0.0031530575897193
1223 => 0.0031212911307461
1224 => 0.0031003161629684
1225 => 0.002859877778246
1226 => 0.0029045017438848
1227 => 0.0029558375487497
1228 => 0.0029735584628737
1229 => 0.0029432456130146
1230 => 0.0031542545257907
1231 => 0.0031928078874874
]
'min_raw' => 0.0013307319787284
'max_raw' => 0.0034958414866424
'avg_raw' => 0.0024132867326854
'max_pct' => '-12.62%'
'is_grow' => false
'min' => '$0.00133'
'max' => '$0.003495'
'avg' => '$0.002413'
'bar_min_pct' => 50.865420500042
'bar_max_pct' => 50.886035342412
'min_diff' => -5.159547735863E-5
'max_diff' => -0.00063043963505236
'year' => 2027
]
2 => [
'items' => [
101 => 0.0030760272401346
102 => 0.0030541823491373
103 => 0.0031556866732078
104 => 0.0030944671573943
105 => 0.0031220343016166
106 => 0.0030624492142298
107 => 0.0031835215116289
108 => 0.0031825991435743
109 => 0.0031354992853442
110 => 0.0031753077629944
111 => 0.0031683900603641
112 => 0.0031152144364241
113 => 0.0031852072737554
114 => 0.0031852419893295
115 => 0.0031399093998223
116 => 0.0030869708598577
117 => 0.0030775066992645
118 => 0.0030703767255886
119 => 0.0031202807651677
120 => 0.0031650245710084
121 => 0.0032482817007477
122 => 0.0032692145213048
123 => 0.0033509167135159
124 => 0.0033022670360617
125 => 0.0033238328079584
126 => 0.0033472455040169
127 => 0.0033584704114807
128 => 0.0033401800271301
129 => 0.0034670971615979
130 => 0.0034778128563875
131 => 0.0034814057361601
201 => 0.0034386099925087
202 => 0.0034766226293396
203 => 0.0034588377754127
204 => 0.0035051090245559
205 => 0.0035123649472425
206 => 0.0035062194388639
207 => 0.0035085225832516
208 => 0.0034002211987001
209 => 0.0033946052005758
210 => 0.0033180306676577
211 => 0.0033492353558322
212 => 0.0032908996869697
213 => 0.0033093985284899
214 => 0.0033175526415687
215 => 0.0033132933956382
216 => 0.0033509996220825
217 => 0.0033189416267317
218 => 0.0032343353061786
219 => 0.00314970593469
220 => 0.0031486434818686
221 => 0.0031263620621881
222 => 0.0031102566768047
223 => 0.0031133591453988
224 => 0.0031242926493857
225 => 0.003109621201677
226 => 0.0031127520989069
227 => 0.003164745853983
228 => 0.003175172830761
229 => 0.0031397378895865
301 => 0.0029974614875334
302 => 0.0029625465015962
303 => 0.0029876427010936
304 => 0.0029756483341361
305 => 0.0024015804454782
306 => 0.002536449180649
307 => 0.00245631475792
308 => 0.0024932443867211
309 => 0.0024114478918229
310 => 0.0024504854665099
311 => 0.0024432766518892
312 => 0.0026601415869879
313 => 0.0026567555393143
314 => 0.00265837626115
315 => 0.0025810149851639
316 => 0.0027042535983973
317 => 0.0027649653707932
318 => 0.0027537292375142
319 => 0.0027565571301876
320 => 0.002707964564803
321 => 0.002658846743401
322 => 0.0026043675202876
323 => 0.0027055831829968
324 => 0.0026943297291125
325 => 0.0027201411034581
326 => 0.0027857866957701
327 => 0.0027954532586013
328 => 0.0028084452170752
329 => 0.0028037885247929
330 => 0.0029147298272906
331 => 0.0029012941035438
401 => 0.002933670332052
402 => 0.0028670699736204
403 => 0.0027917053462909
404 => 0.002806029698091
405 => 0.0028046501478234
406 => 0.002787086889544
407 => 0.0027712315652757
408 => 0.0027448369175788
409 => 0.0028283534885646
410 => 0.0028249628683017
411 => 0.0028798530691924
412 => 0.00287015069301
413 => 0.0028053558502898
414 => 0.0028076700107735
415 => 0.0028232338521743
416 => 0.0028771004849674
417 => 0.0028930917691004
418 => 0.0028856839691475
419 => 0.0029032176821695
420 => 0.002917075614035
421 => 0.0029049580250514
422 => 0.0030765175313266
423 => 0.0030052740632341
424 => 0.0030399976338735
425 => 0.0030482790008678
426 => 0.0030270664534502
427 => 0.0030316666954207
428 => 0.0030386348085151
429 => 0.003080943826728
430 => 0.0031919749327317
501 => 0.0032411498537664
502 => 0.0033890950299472
503 => 0.0032370665611224
504 => 0.0032280458209387
505 => 0.0032546952146852
506 => 0.0033415546946907
507 => 0.003411946144939
508 => 0.0034352990499666
509 => 0.0034383855218804
510 => 0.0034821971241839
511 => 0.0035073091175863
512 => 0.0034768772433047
513 => 0.0034510894162012
514 => 0.0033587206204192
515 => 0.0033694125600429
516 => 0.0034430694213634
517 => 0.0035471140763462
518 => 0.0036363952143227
519 => 0.0036051320715651
520 => 0.0038436477824662
521 => 0.0038672956409527
522 => 0.0038640282715367
523 => 0.0039179016124422
524 => 0.0038109740018599
525 => 0.003765260376711
526 => 0.0034566650371253
527 => 0.0035433677401085
528 => 0.0036693952107659
529 => 0.0036527150024457
530 => 0.0035611904845303
531 => 0.0036363257847687
601 => 0.0036114837048118
602 => 0.003591889725651
603 => 0.0036816535426664
604 => 0.0035829545385636
605 => 0.0036684106126992
606 => 0.0035588123136903
607 => 0.0036052748789678
608 => 0.0035789004797749
609 => 0.0035959679483775
610 => 0.0034961918756723
611 => 0.0035500286225768
612 => 0.0034939520900023
613 => 0.0034939255024245
614 => 0.0034926876098599
615 => 0.0035586614017523
616 => 0.0035608128047374
617 => 0.003512058072848
618 => 0.0035050317542907
619 => 0.0035310117366397
620 => 0.0035005959814772
621 => 0.0035148273218833
622 => 0.0035010270342804
623 => 0.0034979202988624
624 => 0.0034731653024849
625 => 0.0034625001693926
626 => 0.0034666822428847
627 => 0.0034524066700495
628 => 0.0034438051210463
629 => 0.0034909765452653
630 => 0.0034657747561949
701 => 0.0034871140096457
702 => 0.00346279523711
703 => 0.0033784957763165
704 => 0.0033300142649635
705 => 0.0031707803980888
706 => 0.0032159389252054
707 => 0.0032458790754037
708 => 0.0032359838559418
709 => 0.0032572426162876
710 => 0.0032585477315163
711 => 0.0032516362918205
712 => 0.003243633730063
713 => 0.0032397385255688
714 => 0.0032687701885869
715 => 0.0032856240461297
716 => 0.0032488839700236
717 => 0.0032402762842402
718 => 0.0032774225296587
719 => 0.0033000817179053
720 => 0.0034673844328201
721 => 0.0034549901073186
722 => 0.0034860974320639
723 => 0.0034825952246784
724 => 0.003515200656797
725 => 0.0035684967582271
726 => 0.0034601308821953
727 => 0.0034789394512644
728 => 0.003474328024482
729 => 0.0035246743729116
730 => 0.0035248315487159
731 => 0.0034946463978457
801 => 0.0035110102578306
802 => 0.003501876400106
803 => 0.0035183825155292
804 => 0.0034548245735451
805 => 0.0035322312862259
806 => 0.0035761159043375
807 => 0.0035767252423026
808 => 0.0035975262029976
809 => 0.0036186611837742
810 => 0.0036592279389059
811 => 0.0036175297989912
812 => 0.0035425189045167
813 => 0.0035479344488141
814 => 0.0035039555888291
815 => 0.0035046948814109
816 => 0.0035007484796699
817 => 0.0035125919283657
818 => 0.0034574235445189
819 => 0.0034703714539388
820 => 0.0034522443049281
821 => 0.0034789000463826
822 => 0.0034502228749295
823 => 0.0034743258007123
824 => 0.0034847278244556
825 => 0.0035231115160077
826 => 0.0034445535724784
827 => 0.003284368607717
828 => 0.0033180414293648
829 => 0.0032682366812046
830 => 0.0032728463002669
831 => 0.0032821584643881
901 => 0.0032519746937207
902 => 0.0032577328059641
903 => 0.0032575270856756
904 => 0.003255754299368
905 => 0.0032479023348649
906 => 0.0032365154328715
907 => 0.0032818773457094
908 => 0.0032895852186355
909 => 0.0033067188653467
910 => 0.0033576969760955
911 => 0.0033526030606851
912 => 0.003360911448064
913 => 0.0033427742850654
914 => 0.0032736876312398
915 => 0.0032774393689284
916 => 0.0032306551398334
917 => 0.0033055224874234
918 => 0.0032877929113134
919 => 0.0032763625382576
920 => 0.0032732436550676
921 => 0.0033243481306928
922 => 0.0033396393907643
923 => 0.003330110903646
924 => 0.003310567698576
925 => 0.0033480964297403
926 => 0.0033581375349898
927 => 0.0033603853681535
928 => 0.0034268790843562
929 => 0.0033641016282362
930 => 0.0033792127858785
1001 => 0.0034971057241339
1002 => 0.0033901930972497
1003 => 0.0034468271001464
1004 => 0.0034440551604137
1005 => 0.0034730271999055
1006 => 0.0034416786075449
1007 => 0.0034420672109182
1008 => 0.0034677924192509
1009 => 0.0034316660037134
1010 => 0.0034227205951793
1011 => 0.0034103625773578
1012 => 0.0034373458571621
1013 => 0.003453521113056
1014 => 0.0035838817961443
1015 => 0.0036681007425887
1016 => 0.0036644445760119
1017 => 0.003697855094467
1018 => 0.0036828033498977
1019 => 0.0036341972962338
1020 => 0.0037171619029613
1021 => 0.0036909084300062
1022 => 0.0036930727344186
1023 => 0.0036929921789003
1024 => 0.003710448443297
1025 => 0.0036980790801288
1026 => 0.0036736977956351
1027 => 0.0036898832301089
1028 => 0.0037379481840974
1029 => 0.0038871432760905
1030 => 0.0039706348261419
1031 => 0.0038821169799423
1101 => 0.0039431754049496
1102 => 0.0039065621072866
1103 => 0.0038999083819499
1104 => 0.0039382575850367
1105 => 0.0039766739133268
1106 => 0.0039742269592931
1107 => 0.0039463386776547
1108 => 0.0039305852949962
1109 => 0.0040498751862571
1110 => 0.0041377659460879
1111 => 0.0041317723854946
1112 => 0.0041582260127432
1113 => 0.0042358946805251
1114 => 0.0042429957301316
1115 => 0.004242101161097
1116 => 0.0042245004687293
1117 => 0.0043009753587115
1118 => 0.0043647720573824
1119 => 0.004220426416979
1120 => 0.0042753913472214
1121 => 0.0043000668752667
1122 => 0.0043362978713365
1123 => 0.0043974256347261
1124 => 0.0044638265991057
1125 => 0.0044732164235185
1126 => 0.0044665538937532
1127 => 0.0044227606727911
1128 => 0.0044954174003435
1129 => 0.0045379780073338
1130 => 0.0045633218748143
1201 => 0.0046275897059276
1202 => 0.0043002192629274
1203 => 0.0040684901920051
1204 => 0.0040323023513723
1205 => 0.0041058917483157
1206 => 0.0041252966854253
1207 => 0.0041174745796081
1208 => 0.0038566424423997
1209 => 0.0040309291241503
1210 => 0.0042184469392735
1211 => 0.0042256502622427
1212 => 0.004319525601306
1213 => 0.0043500952597852
1214 => 0.0044256772122531
1215 => 0.0044209495405475
1216 => 0.0044393525432018
1217 => 0.0044351220115872
1218 => 0.0045751216628762
1219 => 0.0047295620683973
1220 => 0.0047242142882445
1221 => 0.0047020116526949
1222 => 0.004734986352598
1223 => 0.0048943854019355
1224 => 0.0048797104917903
1225 => 0.0048939659169905
1226 => 0.0050819063794962
1227 => 0.0053262557149726
1228 => 0.0052127309163717
1229 => 0.005459047063455
1230 => 0.005614090021386
1231 => 0.0058822207853867
]
'min_raw' => 0.0024015804454782
'max_raw' => 0.0058822207853867
'avg_raw' => 0.0041419006154324
'max_pct' => '47.02%'
'is_grow' => true
'min' => '$0.0024015'
'max' => '$0.005882'
'avg' => '$0.004141'
'bar_min_pct' => 51.561829867501
'bar_max_pct' => 51.49087294937
'min_diff' => 0.0010708484667499
'max_diff' => 0.0023863792987442
'year' => 2028
]
3 => [
'items' => [
101 => 0.0058486494931619
102 => 0.0059530308319529
103 => 0.0057885498735395
104 => 0.0054108683459361
105 => 0.0053510987984861
106 => 0.0054707589460871
107 => 0.0057649317426977
108 => 0.0054614943978497
109 => 0.0055228793775148
110 => 0.0055052004992417
111 => 0.0055042584669489
112 => 0.0055402120080421
113 => 0.0054880595214758
114 => 0.0052755809091517
115 => 0.0053729586050355
116 => 0.0053353564001938
117 => 0.0053770788498958
118 => 0.0056022377032904
119 => 0.005502689607088
120 => 0.0053978237743694
121 => 0.0055293488001897
122 => 0.0056968253549614
123 => 0.0056863449731481
124 => 0.0056660086519705
125 => 0.0057806434296733
126 => 0.0059699864975999
127 => 0.0060211651680184
128 => 0.0060589442162195
129 => 0.0060641533086842
130 => 0.0061178101985033
131 => 0.0058292835786686
201 => 0.0062871827342354
202 => 0.0063662492691929
203 => 0.006351388037593
204 => 0.0064392671635699
205 => 0.0064134108954292
206 => 0.0063759492196176
207 => 0.0065152563267171
208 => 0.0063555519699314
209 => 0.0061288717416936
210 => 0.0060045104852558
211 => 0.0061682794196695
212 => 0.0062682873931678
213 => 0.0063343863019484
214 => 0.0063543877918074
215 => 0.0058516810788364
216 => 0.0055807500419375
217 => 0.0057544137303591
218 => 0.0059662954158608
219 => 0.0058281065652074
220 => 0.005833523306527
221 => 0.0056365023208863
222 => 0.0059837274013507
223 => 0.0059331396277497
224 => 0.0061955890866802
225 => 0.0061329534170179
226 => 0.0063469707625465
227 => 0.0062906128229665
228 => 0.006524551479233
301 => 0.006617875942854
302 => 0.0067745822420666
303 => 0.0068898560336767
304 => 0.0069575470089465
305 => 0.0069534830966938
306 => 0.0072217084642225
307 => 0.0070635453360714
308 => 0.0068648551709264
309 => 0.0068612614926984
310 => 0.0069641659446883
311 => 0.0071798254456017
312 => 0.0072357428164704
313 => 0.0072669929983979
314 => 0.0072191322569492
315 => 0.0070474575169947
316 => 0.006973329234693
317 => 0.0070364886789171
318 => 0.0069592501059839
319 => 0.0070925855521825
320 => 0.0072756835987277
321 => 0.0072378745761643
322 => 0.0073642644699484
323 => 0.0074950647134104
324 => 0.0076821149361675
325 => 0.0077310167908459
326 => 0.0078118496970583
327 => 0.0078950533097773
328 => 0.0079217760677825
329 => 0.0079727981043991
330 => 0.0079725291930809
331 => 0.0081262875346042
401 => 0.0082958877468038
402 => 0.0083599079006553
403 => 0.0085071187143447
404 => 0.0082550253547837
405 => 0.0084462410638505
406 => 0.0086187224198685
407 => 0.0084130830366522
408 => 0.0086965090185846
409 => 0.008707513807206
410 => 0.0088736730499015
411 => 0.0087052388251704
412 => 0.0086052231201861
413 => 0.0088939647129361
414 => 0.0090336776743928
415 => 0.0089915949933802
416 => 0.0086713437129964
417 => 0.0084849437315894
418 => 0.0079970990263762
419 => 0.0085749721530242
420 => 0.0088564372962242
421 => 0.0086706147862725
422 => 0.0087643328516423
423 => 0.0092756282281149
424 => 0.0094702964035517
425 => 0.0094298067838941
426 => 0.0094366488631004
427 => 0.0095416882770887
428 => 0.010007490884975
429 => 0.0097283711651096
430 => 0.0099417477325303
501 => 0.010054921894504
502 => 0.010160044363409
503 => 0.0099018968040748
504 => 0.0095660506223214
505 => 0.0094596740386965
506 => 0.0086521383998192
507 => 0.0086101026628661
508 => 0.0085865067299011
509 => 0.008437737710268
510 => 0.0083208460121005
511 => 0.0082278893938071
512 => 0.0079839434682093
513 => 0.0080662680569908
514 => 0.0076774691670596
515 => 0.007926208918651
516 => 0.0073056765024432
517 => 0.0078224743378813
518 => 0.0075412047719666
519 => 0.0077300697207576
520 => 0.0077294107887434
521 => 0.0073816505383326
522 => 0.0071810696834669
523 => 0.007308887610911
524 => 0.0074459185753307
525 => 0.0074681513882803
526 => 0.0076458156105247
527 => 0.0076953978760734
528 => 0.0075451612966861
529 => 0.0072928173473823
530 => 0.0073514310914529
531 => 0.0071798818778141
601 => 0.0068792484794572
602 => 0.0070951686347127
603 => 0.007168893269056
604 => 0.0072014542675817
605 => 0.0069058158482768
606 => 0.0068129198383089
607 => 0.006763462782075
608 => 0.0072546541399184
609 => 0.0072815627113028
610 => 0.0071438946556114
611 => 0.0077661673215575
612 => 0.0076253278523293
613 => 0.0077826800459649
614 => 0.0073461125085387
615 => 0.0073627899763845
616 => 0.0071561119078618
617 => 0.007271837816001
618 => 0.0071900464741484
619 => 0.0072624883062491
620 => 0.0073059096417214
621 => 0.0075125537964068
622 => 0.0078248338821908
623 => 0.007481688050672
624 => 0.0073321744979405
625 => 0.007424931865159
626 => 0.0076719569574848
627 => 0.0080462126173402
628 => 0.0078246457341087
629 => 0.0079229733544372
630 => 0.0079444535651876
701 => 0.0077810783483445
702 => 0.0080522364946212
703 => 0.0081975523480956
704 => 0.0083466163448815
705 => 0.0084760444366123
706 => 0.0082870769065777
707 => 0.0084892992511462
708 => 0.0083263437384732
709 => 0.0081801557975743
710 => 0.0081803775043368
711 => 0.0080886716735459
712 => 0.0079109800707102
713 => 0.007878211012869
714 => 0.0080486797900347
715 => 0.0081853796058684
716 => 0.0081966388574484
717 => 0.008272322899384
718 => 0.0083171119357939
719 => 0.0087561053803532
720 => 0.0089326721752991
721 => 0.0091485747099207
722 => 0.0092326809147559
723 => 0.0094858104375667
724 => 0.0092813877897223
725 => 0.0092371596639824
726 => 0.0086231502396795
727 => 0.0087236942485116
728 => 0.0088846749077058
729 => 0.0086258047514567
730 => 0.0087899982819004
731 => 0.0088224135629045
801 => 0.0086170084426052
802 => 0.0087267241923884
803 => 0.0084353516894171
804 => 0.0078311850065264
805 => 0.0080529091048494
806 => 0.0082161726727397
807 => 0.0079831754311075
808 => 0.0084008139684947
809 => 0.0081568381567624
810 => 0.0080795095373476
811 => 0.0077778230233671
812 => 0.0079202074449871
813 => 0.0081127844139766
814 => 0.0079937942366167
815 => 0.0082407167211036
816 => 0.0085904248109582
817 => 0.0088396476212655
818 => 0.0088587798540289
819 => 0.0086985462836328
820 => 0.0089553216027895
821 => 0.0089571919306616
822 => 0.0086675483216949
823 => 0.0084901432239451
824 => 0.0084498364124729
825 => 0.0085505307301465
826 => 0.0086727922209987
827 => 0.0088655645158745
828 => 0.0089820527763333
829 => 0.0092857923790105
830 => 0.0093679756065981
831 => 0.0094582700573191
901 => 0.0095789312892598
902 => 0.0097238160351094
903 => 0.0094068164594836
904 => 0.0094194114435844
905 => 0.0091242258279196
906 => 0.0088087776636824
907 => 0.0090481634991696
908 => 0.009361128634906
909 => 0.0092893340869723
910 => 0.0092812557337003
911 => 0.0092948412831556
912 => 0.0092407105386043
913 => 0.0089958791871779
914 => 0.008872926415217
915 => 0.0090315668596441
916 => 0.0091158771955833
917 => 0.0092466351739909
918 => 0.0092305164931861
919 => 0.0095673350031825
920 => 0.0096982124913041
921 => 0.0096647284292791
922 => 0.0096708903025307
923 => 0.0099078377432511
924 => 0.01017137202929
925 => 0.010418206664578
926 => 0.010669297457386
927 => 0.010366597706415
928 => 0.010212905440797
929 => 0.010371476627769
930 => 0.01028733652391
1001 => 0.010770830518256
1002 => 0.010804306593403
1003 => 0.011287765625629
1004 => 0.011746625816443
1005 => 0.011458423951927
1006 => 0.011730185329269
1007 => 0.012024117415894
1008 => 0.012591160099756
1009 => 0.012400200072633
1010 => 0.012253927684583
1011 => 0.012115700984658
1012 => 0.012403328804331
1013 => 0.012773357399374
1014 => 0.012853058014656
1015 => 0.012982203459392
1016 => 0.012846422815406
1017 => 0.01300995564534
1018 => 0.013587298394973
1019 => 0.013431295287677
1020 => 0.013209745796565
1021 => 0.013665502448814
1022 => 0.013830439009553
1023 => 0.014988050170771
1024 => 0.016449582080341
1025 => 0.015844498272843
1026 => 0.015468903227597
1027 => 0.015557176972463
1028 => 0.016090878949861
1029 => 0.016262287086147
1030 => 0.015796340683794
1031 => 0.015960920830224
1101 => 0.016867773618222
1102 => 0.017354271043661
1103 => 0.016693542194593
1104 => 0.014870617504899
1105 => 0.013189797688916
1106 => 0.013635626792418
1107 => 0.013585083607768
1108 => 0.014559383796282
1109 => 0.013427574665162
1110 => 0.013446631428243
1111 => 0.014441079112854
1112 => 0.014175777519749
1113 => 0.01374602291618
1114 => 0.013192935373117
1115 => 0.012170501895359
1116 => 0.011264904051442
1117 => 0.013040989970091
1118 => 0.012964401915676
1119 => 0.01285349106317
1120 => 0.013100311163615
1121 => 0.01429879951027
1122 => 0.014271170474752
1123 => 0.01409540864724
1124 => 0.014228722444314
1125 => 0.01372265236299
1126 => 0.013853078145949
1127 => 0.01318953143847
1128 => 0.013489482262409
1129 => 0.013745100855814
1130 => 0.013796420072938
1201 => 0.013912044889542
1202 => 0.012924043491188
1203 => 0.013367627112852
1204 => 0.013628190932415
1205 => 0.012450954116236
1206 => 0.013604920745664
1207 => 0.012906844584947
1208 => 0.012669907051248
1209 => 0.012988912226228
1210 => 0.012864595599295
1211 => 0.012757715463576
1212 => 0.012698074511411
1213 => 0.0129323167046
1214 => 0.012921389026308
1215 => 0.0125381233338
1216 => 0.012038168861833
1217 => 0.012205969993071
1218 => 0.012145006268948
1219 => 0.01192406586825
1220 => 0.012072953021875
1221 => 0.011417329347374
1222 => 0.010289362891749
1223 => 0.011034532082882
1224 => 0.011005843879612
1225 => 0.010991377986616
1226 => 0.011551352038789
1227 => 0.011497523454472
1228 => 0.011399824046846
1229 => 0.011922271542012
1230 => 0.011731571178366
1231 => 0.012319264764467
]
'min_raw' => 0.0052755809091517
'max_raw' => 0.017354271043661
'avg_raw' => 0.011314925976407
'max_pct' => '333.75%'
'is_grow' => true
'min' => '$0.005275'
'max' => '$0.017354'
'avg' => '$0.011314'
'bar_min_pct' => 53.43089062365
'bar_max_pct' => 54.398511072435
'min_diff' => 0.0028740004636735
'max_diff' => 0.011472050258275
'year' => 2029
]
4 => [
'items' => [
101 => 0.012706357769911
102 => 0.012608178462583
103 => 0.012972241305186
104 => 0.012209835792224
105 => 0.01246307632123
106 => 0.012515268843282
107 => 0.011915824621019
108 => 0.011506330476575
109 => 0.011479021885716
110 => 0.01076901547102
111 => 0.011148295166779
112 => 0.011482045603387
113 => 0.011322205044332
114 => 0.011271604298436
115 => 0.011530112535255
116 => 0.01155020083923
117 => 0.011092185379755
118 => 0.011187421297243
119 => 0.011584570904822
120 => 0.011177414146113
121 => 0.01038637507262
122 => 0.010190186445423
123 => 0.010164011266081
124 => 0.0096319321492057
125 => 0.010203296707604
126 => 0.0099538807662451
127 => 0.010741782736537
128 => 0.010291737356709
129 => 0.010272336799879
130 => 0.010243010012788
131 => 0.0097850275369819
201 => 0.0098852965928786
202 => 0.010218606206088
203 => 0.010337534831082
204 => 0.010325129601142
205 => 0.010216972807147
206 => 0.010266486433585
207 => 0.010106985791135
208 => 0.010050662794567
209 => 0.0098728919245386
210 => 0.0096116178560525
211 => 0.0096479496177625
212 => 0.0091302973220125
213 => 0.0088482528774012
214 => 0.0087701866924189
215 => 0.00866579332725
216 => 0.0087819782007948
217 => 0.0091288308780983
218 => 0.0087104529603699
219 => 0.0079931733662232
220 => 0.0080362830920164
221 => 0.0081331378464812
222 => 0.0079526496522944
223 => 0.0077818327237225
224 => 0.0079303441843003
225 => 0.0076264233645305
226 => 0.0081698652255515
227 => 0.0081551666461891
228 => 0.0083577281657585
301 => 0.008484394040926
302 => 0.0081924702072289
303 => 0.0081190521525
304 => 0.0081608744131381
305 => 0.0074696456050272
306 => 0.008301240025213
307 => 0.0083084316882914
308 => 0.0082468523028282
309 => 0.0086896506589799
310 => 0.0096240933027307
311 => 0.0092725183922834
312 => 0.0091363779605503
313 => 0.0088775749003076
314 => 0.0092224146118758
315 => 0.0091959363023649
316 => 0.0090761913451557
317 => 0.0090037692214086
318 => 0.0091372092049962
319 => 0.0089872345307272
320 => 0.0089602949582001
321 => 0.0087970704592295
322 => 0.0087388067393386
323 => 0.0086956706006768
324 => 0.0086481819504797
325 => 0.0087529300793802
326 => 0.0085155570385275
327 => 0.0082293084212253
328 => 0.0082055099459496
329 => 0.0082712196285692
330 => 0.0082421479855206
331 => 0.0082053707621073
401 => 0.0081351530269307
402 => 0.0081143209248683
403 => 0.0081820151502719
404 => 0.0081055923166098
405 => 0.0082183583706454
406 => 0.0081876922435781
407 => 0.0080163937506176
408 => 0.007802892405564
409 => 0.0078009917957588
410 => 0.0077549932811793
411 => 0.0076964072569395
412 => 0.0076801099652626
413 => 0.0079178369633226
414 => 0.0084099247347364
415 => 0.0083133161305455
416 => 0.0083831257479214
417 => 0.0087265199722932
418 => 0.0088356746699964
419 => 0.0087581992510374
420 => 0.0086521461190906
421 => 0.0086568119186675
422 => 0.009019227574996
423 => 0.0090418309949332
424 => 0.0090989425449746
425 => 0.0091723470265
426 => 0.0087707003516511
427 => 0.0086378943964016
428 => 0.0085749635670105
429 => 0.0083811609697818
430 => 0.0085901604555139
501 => 0.0084683854054281
502 => 0.0084848170201128
503 => 0.0084741159094933
504 => 0.0084799594394974
505 => 0.008169713322476
506 => 0.0082827507014627
507 => 0.008094804134937
508 => 0.0078431647803513
509 => 0.0078423211969986
510 => 0.0079039095725362
511 => 0.007867274396813
512 => 0.0077686900809185
513 => 0.0077826935176865
514 => 0.0076600086764904
515 => 0.0077975896786884
516 => 0.007801535009543
517 => 0.0077485588296089
518 => 0.0079605213460146
519 => 0.008047362561931
520 => 0.0080124925054386
521 => 0.008044915985811
522 => 0.0083173306542113
523 => 0.0083617461314458
524 => 0.0083814725525117
525 => 0.0083550417615334
526 => 0.0080498952258707
527 => 0.0080634297723106
528 => 0.0079641222508473
529 => 0.0078802178599795
530 => 0.0078835735955937
531 => 0.007926711359307
601 => 0.0081150965034396
602 => 0.0085115419333557
603 => 0.0085265867476232
604 => 0.0085448215014035
605 => 0.0084706515937258
606 => 0.0084482812398597
607 => 0.0084777935108873
608 => 0.0086266775702533
609 => 0.0090096477925707
610 => 0.0088742805382826
611 => 0.0087642248534296
612 => 0.0088607733598453
613 => 0.0088459104740548
614 => 0.0087204527605034
615 => 0.008716931580334
616 => 0.0084761381167716
617 => 0.0083871222558945
618 => 0.0083127339398239
619 => 0.008231503840631
620 => 0.0081833479149718
621 => 0.0082573373032611
622 => 0.0082742595517795
623 => 0.0081124804611719
624 => 0.0080904305689163
625 => 0.0082225428665507
626 => 0.0081644051700047
627 => 0.0082242012326478
628 => 0.0082380744321021
629 => 0.0082358405274631
630 => 0.0081751380951971
701 => 0.0082138280153509
702 => 0.008122314820167
703 => 0.0080228079652419
704 => 0.0079593287912959
705 => 0.0079039347927374
706 => 0.0079346706026557
707 => 0.007825103052434
708 => 0.007790050187959
709 => 0.0082007207409535
710 => 0.0085040874939031
711 => 0.0084996764211688
712 => 0.0084728251503345
713 => 0.0084329296084561
714 => 0.008623758962871
715 => 0.0085572778315462
716 => 0.0086056484092694
717 => 0.0086179607514067
718 => 0.0086552265028161
719 => 0.0086685458058454
720 => 0.0086282856212401
721 => 0.0084931675243374
722 => 0.0081564660734991
723 => 0.0079997306392256
724 => 0.0079480053352802
725 => 0.0079498854518383
726 => 0.0078980234439566
727 => 0.0079132991295699
728 => 0.0078927111838968
729 => 0.007853722595551
730 => 0.0079322631671923
731 => 0.0079413142364179
801 => 0.0079229819285069
802 => 0.0079272998506592
803 => 0.007775516170987
804 => 0.0077870559544957
805 => 0.0077228009735147
806 => 0.0077107539391861
807 => 0.0075483229425875
808 => 0.0072605528873636
809 => 0.0074200054324728
810 => 0.0072274091804016
811 => 0.0071544700614328
812 => 0.0074997525062708
813 => 0.0074650957254533
814 => 0.0074057783816343
815 => 0.0073180356673083
816 => 0.0072854910410586
817 => 0.0070877601943417
818 => 0.0070760772010646
819 => 0.0071740779478794
820 => 0.0071288539752242
821 => 0.0070653423899584
822 => 0.006835309866192
823 => 0.0065766771483272
824 => 0.0065844836443723
825 => 0.0066667498998922
826 => 0.0069059501329327
827 => 0.0068124904636777
828 => 0.0067446844013071
829 => 0.0067319863640679
830 => 0.0068909288852589
831 => 0.0071158658522318
901 => 0.0072214012444545
902 => 0.0071168188759193
903 => 0.0069966802820607
904 => 0.0070039925616002
905 => 0.0070526378814178
906 => 0.0070577498167228
907 => 0.0069795519425678
908 => 0.0070015641860958
909 => 0.0069681255753351
910 => 0.0067629128828195
911 => 0.0067592012359484
912 => 0.0067088387317034
913 => 0.0067073137750902
914 => 0.006621634591854
915 => 0.006609647481847
916 => 0.0064395262631769
917 => 0.0065515005644801
918 => 0.0064763940820806
919 => 0.0063631908972764
920 => 0.0063436746255473
921 => 0.0063430879428525
922 => 0.0064593223018775
923 => 0.0065501422983199
924 => 0.0064777005914978
925 => 0.0064612070190779
926 => 0.0066373152218183
927 => 0.0066149038477577
928 => 0.0065954957423591
929 => 0.0070957252139696
930 => 0.0066997545537974
1001 => 0.0065270887447472
1002 => 0.0063133820176998
1003 => 0.0063829660056293
1004 => 0.0063976283742875
1005 => 0.0058837022192713
1006 => 0.0056752024421867
1007 => 0.0056036531758396
1008 => 0.0055624755614987
1009 => 0.0055812407174298
1010 => 0.005393566463469
1011 => 0.0055196866659763
1012 => 0.005357176625756
1013 => 0.0053299312886597
1014 => 0.0056205193717044
1015 => 0.0056609530058691
1016 => 0.005488450560777
1017 => 0.0055992250561352
1018 => 0.0055590566842376
1019 => 0.0053599623939635
1020 => 0.0053523584565135
1021 => 0.0052524599401566
1022 => 0.0050961381062226
1023 => 0.0050246948334399
1024 => 0.0049874865566758
1025 => 0.0050028394168435
1026 => 0.0049950765409375
1027 => 0.0049444185246387
1028 => 0.0049979801991336
1029 => 0.0048611522540111
1030 => 0.0048066662637657
1031 => 0.0047820562060372
1101 => 0.0046606135292184
1102 => 0.0048538828338406
1103 => 0.0048919593215938
1104 => 0.0049301108317902
1105 => 0.0052621936809079
1106 => 0.0052456037602224
1107 => 0.0053955685636005
1108 => 0.0053897412071088
1109 => 0.0053469688159166
1110 => 0.0051665191331936
1111 => 0.0052384431605207
1112 => 0.0050170721838835
1113 => 0.0051829383713433
1114 => 0.0051072439701242
1115 => 0.0051573460181494
1116 => 0.0050672580182806
1117 => 0.0051171164370503
1118 => 0.0049009886693846
1119 => 0.0046991716009381
1120 => 0.0047803886806885
1121 => 0.0048686809346768
1122 => 0.0050601210377714
1123 => 0.0049461008917148
1124 => 0.0049871068478159
1125 => 0.0048497437591916
1126 => 0.0045663244715333
1127 => 0.0045679285939222
1128 => 0.0045243307111408
1129 => 0.0044866557750225
1130 => 0.004959197477084
1201 => 0.0049004294466538
1202 => 0.004806790281533
1203 => 0.0049321300251197
1204 => 0.0049652718427332
1205 => 0.0049662153436888
1206 => 0.0050576599851227
1207 => 0.0051064640066483
1208 => 0.0051150659269709
1209 => 0.0052589560460593
1210 => 0.0053071861160212
1211 => 0.0055058389484191
1212 => 0.0051023233263965
1213 => 0.0050940131877018
1214 => 0.0049338938123517
1215 => 0.0048323435731175
1216 => 0.0049408470441121
1217 => 0.0050369663072125
1218 => 0.0049368805057876
1219 => 0.0049499495985271
1220 => 0.0048155925874247
1221 => 0.0048636188968089
1222 => 0.004904985624293
1223 => 0.0048821453488001
1224 => 0.0048479523509054
1225 => 0.0050290856237679
1226 => 0.0050188653746459
1227 => 0.0051875408425714
1228 => 0.0053190354319177
1229 => 0.0055546972434958
1230 => 0.005308771857786
1231 => 0.0052998093592659
]
'min_raw' => 0.0044866557750225
'max_raw' => 0.012972241305186
'avg_raw' => 0.0087294485401043
'max_pct' => '224.23%'
'is_grow' => true
'min' => '$0.004486'
'max' => '$0.012972'
'avg' => '$0.008729'
'bar_min_pct' => 52.917825637622
'bar_max_pct' => 53.28786768811
'min_diff' => -0.00078892513412917
'max_diff' => -0.0043820297384752
'year' => 2030
]
5 => [
'items' => [
101 => 0.0053874192199302
102 => 0.005307172703408
103 => 0.0053578857318344
104 => 0.0055465265905959
105 => 0.0055505122746852
106 => 0.0054837469309262
107 => 0.0054796842536908
108 => 0.0054925072682926
109 => 0.0055676120653346
110 => 0.0055413681415108
111 => 0.0055717382745745
112 => 0.0056097165910147
113 => 0.0057668110102837
114 => 0.0058046859429288
115 => 0.0057126694925023
116 => 0.0057209775477113
117 => 0.0056865608693437
118 => 0.0056533147892804
119 => 0.0057280471220627
120 => 0.0058646219290901
121 => 0.0058637723043038
122 => 0.0058954550048993
123 => 0.0059151930648966
124 => 0.0058304628622452
125 => 0.0057753066159349
126 => 0.0057964570304534
127 => 0.0058302770038646
128 => 0.0057854896688904
129 => 0.0055090414899181
130 => 0.0055928982078403
131 => 0.005578940349594
201 => 0.0055590626621178
202 => 0.0056433812404333
203 => 0.0056352485078583
204 => 0.0053916415927347
205 => 0.0054072365170602
206 => 0.0053925899717349
207 => 0.0054399159560821
208 => 0.0053046169449426
209 => 0.0053462340095163
210 => 0.0053723358422813
211 => 0.0053877100223035
212 => 0.0054432521027179
213 => 0.0054367348806455
214 => 0.0054428469830433
215 => 0.0055252012257322
216 => 0.0059417207246893
217 => 0.005964390962019
218 => 0.0058527544221575
219 => 0.0058973510178988
220 => 0.0058117353062789
221 => 0.0058692097070648
222 => 0.005908532232391
223 => 0.0057308413017287
224 => 0.0057203195980195
225 => 0.0056343505199025
226 => 0.0056805454329451
227 => 0.0056070460047626
228 => 0.0056250801935377
301 => 0.0055746550295301
302 => 0.0056654102851938
303 => 0.0057668887629667
304 => 0.0057925262339587
305 => 0.0057250850854041
306 => 0.0056762532492622
307 => 0.005590520631204
308 => 0.0057330958857109
309 => 0.0057747892350308
310 => 0.0057328768882963
311 => 0.005723164881755
312 => 0.0057047606469086
313 => 0.0057270694271801
314 => 0.0057745621640963
315 => 0.0057521654664198
316 => 0.0057669588798142
317 => 0.0057105816428565
318 => 0.0058304909114679
319 => 0.0060209356877597
320 => 0.0060215479988564
321 => 0.0059991511804533
322 => 0.005989986884909
323 => 0.0060129673797431
324 => 0.0060254333554814
325 => 0.0060997480618729
326 => 0.0061794907026596
327 => 0.006551614812771
328 => 0.0064471238517304
329 => 0.0067772944999836
330 => 0.007038416615459
331 => 0.0071167157204039
401 => 0.0070446842281122
402 => 0.0067982683840471
403 => 0.0067861780471484
404 => 0.0071544273522675
405 => 0.0070503800566847
406 => 0.0070380039619508
407 => 0.006906343223725
408 => 0.0069841710265161
409 => 0.0069671489443807
410 => 0.0069402787549812
411 => 0.007088768781175
412 => 0.0073667288544136
413 => 0.0073234061703064
414 => 0.0072910677963017
415 => 0.0071493704549726
416 => 0.0072347039036997
417 => 0.0072043182970625
418 => 0.0073348741463583
419 => 0.0072575357534016
420 => 0.0070495917960873
421 => 0.0070827075566818
422 => 0.0070777021760876
423 => 0.0071807125540313
424 => 0.0071497913954474
425 => 0.0070716643236073
426 => 0.0073657788171014
427 => 0.0073466806578447
428 => 0.0073737574812237
429 => 0.0073856775362538
430 => 0.007564699845565
501 => 0.0076380395576148
502 => 0.0076546889562425
503 => 0.007724356010393
504 => 0.00765295557647
505 => 0.0079386082198085
506 => 0.0081285505593347
507 => 0.0083491783610379
508 => 0.0086715748784887
509 => 0.0087927989513848
510 => 0.0087709009076507
511 => 0.0090153382677213
512 => 0.009454586770231
513 => 0.0088596855886032
514 => 0.0094861179773902
515 => 0.0092877967156099
516 => 0.0088175805715761
517 => 0.0087873041953845
518 => 0.0091057400274459
519 => 0.009812000054645
520 => 0.0096350899281665
521 => 0.0098122894162356
522 => 0.0096055768008981
523 => 0.0095953117772358
524 => 0.0098022498458999
525 => 0.01028577192294
526 => 0.010056068708692
527 => 0.0097267328255292
528 => 0.009969909316623
529 => 0.0097592473351157
530 => 0.0092845669302039
531 => 0.0096349546483269
601 => 0.0094006603596857
602 => 0.0094690398888806
603 => 0.0099614916349592
604 => 0.0099022385380054
605 => 0.0099789175321527
606 => 0.0098435811145213
607 => 0.0097171555598593
608 => 0.0094811728735978
609 => 0.0094113100340016
610 => 0.0094306176094644
611 => 0.0094113004661261
612 => 0.0092792703219556
613 => 0.0092507584248927
614 => 0.0092032373473196
615 => 0.0092179661163379
616 => 0.009128612587719
617 => 0.009297241157604
618 => 0.0093285401061245
619 => 0.0094512539168311
620 => 0.0094639944717461
621 => 0.0098057506878422
622 => 0.0096175171069964
623 => 0.0097438004443332
624 => 0.009732504474017
625 => 0.0088277715812374
626 => 0.0089524357913365
627 => 0.0091463741804666
628 => 0.0090590051990408
629 => 0.0089354859004978
630 => 0.0088357374442385
701 => 0.0086846083332025
702 => 0.0088973196548082
703 => 0.0091770124233926
704 => 0.0094710879419207
705 => 0.009824400408841
706 => 0.0097455451792349
707 => 0.0094644830111107
708 => 0.0094770912546567
709 => 0.0095550304550972
710 => 0.0094540921090037
711 => 0.0094243234201901
712 => 0.0095509406943835
713 => 0.0095518126379633
714 => 0.0094356708719761
715 => 0.0093066005528002
716 => 0.0093060597434501
717 => 0.0092830929268241
718 => 0.0096096625465548
719 => 0.009789242817494
720 => 0.0098098314061491
721 => 0.0097878570414362
722 => 0.0097963141022828
723 => 0.0096918202994046
724 => 0.0099306621461096
725 => 0.010149847043657
726 => 0.010091100808912
727 => 0.01000303185176
728 => 0.0099328806854124
729 => 0.010074575423556
730 => 0.010068265979915
731 => 0.010147932654789
801 => 0.01014431851424
802 => 0.010117529607895
803 => 0.010091101765628
804 => 0.010195885172949
805 => 0.010165709234411
806 => 0.010135486424305
807 => 0.010074869951757
808 => 0.010083108737109
809 => 0.0099950549863042
810 => 0.0099543172921164
811 => 0.0093417201149269
812 => 0.0091780141319916
813 => 0.0092295193667656
814 => 0.009246476227386
815 => 0.0091752311738177
816 => 0.0092773782792821
817 => 0.009261458761096
818 => 0.0093233922937513
819 => 0.0092846989113897
820 => 0.0092862869012986
821 => 0.0094000758885253
822 => 0.0094331093156102
823 => 0.0094163082479824
824 => 0.009428075139842
825 => 0.0096992381962524
826 => 0.0096606874809373
827 => 0.0096402081817703
828 => 0.0096458810875976
829 => 0.009715169062312
830 => 0.0097345659122488
831 => 0.0096523800960739
901 => 0.0096911394020926
902 => 0.0098561716078316
903 => 0.0099139235398263
904 => 0.010098239984254
905 => 0.010019939082697
906 => 0.010163663776288
907 => 0.010605424485025
908 => 0.01095833350668
909 => 0.010633783785784
910 => 0.011281856261361
911 => 0.011786473644073
912 => 0.011767105588441
913 => 0.011679113875755
914 => 0.011104620401484
915 => 0.010575962941245
916 => 0.011018207354716
917 => 0.011019334726675
918 => 0.01098134553935
919 => 0.010745397959551
920 => 0.010973135075019
921 => 0.010991212020226
922 => 0.010981093737958
923 => 0.010800193281734
924 => 0.010523991721073
925 => 0.010577960844893
926 => 0.010666363370651
927 => 0.010498998946693
928 => 0.01044551587227
929 => 0.010544951083193
930 => 0.010865352050935
1001 => 0.01080478210394
1002 => 0.010803200377842
1003 => 0.011062344296742
1004 => 0.010876853177567
1005 => 0.010578641568378
1006 => 0.010503339204129
1007 => 0.010236066540799
1008 => 0.010420672721354
1009 => 0.010427316369144
1010 => 0.010326209450683
1011 => 0.010586845837579
1012 => 0.010584444027389
1013 => 0.01083187948614
1014 => 0.011304883150756
1015 => 0.011164992692032
1016 => 0.011002315308575
1017 => 0.011020002850712
1018 => 0.011213991531374
1019 => 0.011096701546714
1020 => 0.011138879842973
1021 => 0.011213927689471
1022 => 0.011259205918596
1023 => 0.011013488010333
1024 => 0.01095619941187
1025 => 0.010839007044982
1026 => 0.01080843374396
1027 => 0.010903884481492
1028 => 0.010878736584477
1029 => 0.010426757996273
1030 => 0.01037952371902
1031 => 0.010380972326869
1101 => 0.01026219949085
1102 => 0.010081042407175
1103 => 0.010557112406746
1104 => 0.010518877323185
1105 => 0.010476668750094
1106 => 0.010481839059459
1107 => 0.010688484910764
1108 => 0.010568619881141
1109 => 0.010887300707884
1110 => 0.010821789510328
1111 => 0.010754598197752
1112 => 0.010745310311656
1113 => 0.010719447388807
1114 => 0.01063075380319
1115 => 0.010523650968898
1116 => 0.01045293240061
1117 => 0.0096422775996467
1118 => 0.0097927304153435
1119 => 0.009965812665597
1120 => 0.010025559964801
1121 => 0.0099233580751253
1122 => 0.010634789356722
1123 => 0.010764774707392
1124 => 0.010371040601478
1125 => 0.010297389026319
1126 => 0.010639617941728
1127 => 0.010433212069953
1128 => 0.010526156621375
1129 => 0.010325261339152
1130 => 0.010733465042831
1201 => 0.010730355214537
1202 => 0.010571554754107
1203 => 0.010705771815844
1204 => 0.010682448298448
1205 => 0.01050316296973
1206 => 0.010739148707537
1207 => 0.010739265753519
1208 => 0.010586423762974
1209 => 0.010407937779433
1210 => 0.010376028701227
1211 => 0.010351989497179
1212 => 0.010520244450809
1213 => 0.010671101316114
1214 => 0.010951808541857
1215 => 0.011022385007848
1216 => 0.011297849653153
1217 => 0.011133823869004
1218 => 0.011206534374628
1219 => 0.011285471914011
1220 => 0.011323317473223
1221 => 0.011261650165392
1222 => 0.011689560145321
1223 => 0.01172568885845
1224 => 0.01173780250345
1225 => 0.011593513665826
1226 => 0.011721675924859
1227 => 0.011661713048146
1228 => 0.011817719795188
1229 => 0.011842183645118
1230 => 0.011821463634554
1231 => 0.011829228846657
]
'min_raw' => 0.0053046169449426
'max_raw' => 0.011842183645118
'avg_raw' => 0.0085734002950302
'max_pct' => '195.98%'
'is_grow' => true
'min' => '$0.0053046'
'max' => '$0.011842'
'avg' => '$0.008573'
'bar_min_pct' => 53.449773750392
'bar_max_pct' => 53.001449945884
'min_diff' => 0.00081796116992004
'max_diff' => -0.0011300576600683
'year' => 2031
]
6 => [
'items' => [
101 => 0.01146408316728
102 => 0.011445148437508
103 => 0.011186972053512
104 => 0.011292180838334
105 => 0.011095498057897
106 => 0.011157868193631
107 => 0.011185360355177
108 => 0.011171000010152
109 => 0.011298129185173
110 => 0.01119004341563
111 => 0.010904787298861
112 => 0.010619453464253
113 => 0.010615871330388
114 => 0.010540747968296
115 => 0.010486447537034
116 => 0.010496907726506
117 => 0.010533770798551
118 => 0.010484304988273
119 => 0.010494861026876
120 => 0.010670161602203
121 => 0.010705316882398
122 => 0.01058584550424
123 => 0.010106150681297
124 => 0.0099884323685233
125 => 0.010073045957289
126 => 0.010032606111672
127 => 0.0080970961449221
128 => 0.0085518155017849
129 => 0.0082816367007473
130 => 0.0084061475225944
131 => 0.0081303649291964
201 => 0.00826198283777
202 => 0.0082376778159729
203 => 0.0089688530856843
204 => 0.0089574367895465
205 => 0.0089629011663707
206 => 0.0087020722231917
207 => 0.0091175798119534
208 => 0.009322273791347
209 => 0.0092843903835151
210 => 0.0092939248211004
211 => 0.0091300915942818
212 => 0.008964487430128
213 => 0.0087808069257833
214 => 0.0091220625992593
215 => 0.0090841207937973
216 => 0.0091711456444963
217 => 0.0093924743422048
218 => 0.0094250658336883
219 => 0.0094688691287525
220 => 0.0094531687656028
221 => 0.0098272151126483
222 => 0.0097819156319838
223 => 0.0098910743468351
224 => 0.0096665265884943
225 => 0.0094124294856629
226 => 0.009460725037851
227 => 0.009456073787807
228 => 0.0093968580362903
229 => 0.0093434007035362
301 => 0.0092544093060108
302 => 0.00953599125603
303 => 0.0095245595430882
304 => 0.0097096256877027
305 => 0.0096769134490054
306 => 0.0094584531129428
307 => 0.0094662554665832
308 => 0.0095187300444988
309 => 0.0097003451578088
310 => 0.0097542608887391
311 => 0.0097292849740018
312 => 0.0097884011116202
313 => 0.0098351240964347
314 => 0.0097942687991532
315 => 0.010372693652462
316 => 0.010132491325728
317 => 0.010249564268461
318 => 0.010277485475469
319 => 0.010205965890838
320 => 0.01022147592782
321 => 0.010244969407616
322 => 0.010387617216442
323 => 0.010761966342278
324 => 0.01092776302183
325 => 0.011426570512526
326 => 0.010913995915594
327 => 0.010883581860257
328 => 0.010973432151874
329 => 0.011266284953048
330 => 0.011503614642135
331 => 0.011582350591883
401 => 0.011592756847431
402 => 0.011740470723426
403 => 0.011825137562445
404 => 0.011722534373619
405 => 0.011635588914091
406 => 0.011324161070129
407 => 0.011360209691057
408 => 0.011608548941557
409 => 0.011959342759997
410 => 0.012260360350095
411 => 0.012154954481565
412 => 0.012959126853503
413 => 0.013038857259431
414 => 0.013027841095325
415 => 0.013209478825504
416 => 0.012848964920979
417 => 0.012694838242166
418 => 0.011654387509314
419 => 0.011946711725811
420 => 0.01237162214209
421 => 0.012315383655163
422 => 0.012006802352974
423 => 0.012260126263506
424 => 0.012176369456513
425 => 0.012110306987765
426 => 0.012412951963942
427 => 0.012080181380664
428 => 0.012368302500965
429 => 0.011998784183948
430 => 0.012155435966694
501 => 0.012066512838413
502 => 0.01212405700042
503 => 0.011787655005151
504 => 0.011969169356101
505 => 0.011780103411388
506 => 0.011780013769513
507 => 0.011775840128304
508 => 0.011998275373813
509 => 0.012005528979183
510 => 0.011841148996671
511 => 0.011817459273094
512 => 0.011905052597448
513 => 0.011802503755357
514 => 0.011850485713136
515 => 0.011803957079978
516 => 0.011793482504611
517 => 0.011710019305986
518 => 0.011674061065149
519 => 0.011688161217911
520 => 0.011640030127408
521 => 0.011611029404403
522 => 0.011770071154561
523 => 0.011685101563177
524 => 0.011757048346046
525 => 0.011675055906559
526 => 0.011390834388894
527 => 0.011227375588496
528 => 0.010690507488974
529 => 0.010842762616016
530 => 0.010943707922764
531 => 0.010910345499486
601 => 0.010982020894231
602 => 0.010986421181345
603 => 0.010963118779869
604 => 0.010936137584182
605 => 0.010923004630276
606 => 0.011020886909067
607 => 0.011077710866472
608 => 0.01095383913477
609 => 0.010924817721182
610 => 0.011050058881078
611 => 0.011126455916266
612 => 0.011690528700303
613 => 0.011648740366531
614 => 0.011753620883754
615 => 0.011741812947037
616 => 0.011851744437863
617 => 0.01203143596485
618 => 0.011666072847945
619 => 0.011729487251734
620 => 0.011713939504377
621 => 0.011883685733178
622 => 0.011884215662376
623 => 0.011782444318757
624 => 0.011837616215184
625 => 0.01180682077616
626 => 0.01186247229673
627 => 0.011648182257856
628 => 0.011909164394024
629 => 0.012057124447913
630 => 0.012059178873405
701 => 0.012129310764665
702 => 0.012200568827951
703 => 0.012337342475158
704 => 0.012196754285164
705 => 0.01194384981735
706 => 0.01196210870305
707 => 0.011813830906104
708 => 0.011816323482659
709 => 0.011803017913661
710 => 0.011842948927822
711 => 0.011656944869949
712 => 0.011700599650552
713 => 0.011639482702065
714 => 0.011729354395424
715 => 0.011632667309693
716 => 0.011713932006783
717 => 0.011749003156079
718 => 0.011878416452011
719 => 0.011613552860662
720 => 0.011073478068211
721 => 0.011187008337358
722 => 0.01101908815168
723 => 0.011034629804182
724 => 0.011066026415671
725 => 0.010964259725502
726 => 0.010983673602949
727 => 0.010982980002634
728 => 0.010977002929825
729 => 0.010950529483297
730 => 0.010912137748218
731 => 0.011065078604419
801 => 0.011091066236135
802 => 0.011148833522255
803 => 0.011320709781823
804 => 0.011303535290371
805 => 0.011331547598492
806 => 0.011270396887146
807 => 0.011037466410296
808 => 0.011050115655852
809 => 0.010892379361087
810 => 0.011144799850558
811 => 0.011085023346864
812 => 0.011046485046063
813 => 0.011035969513635
814 => 0.011208271821205
815 => 0.011259827372138
816 => 0.011227701412561
817 => 0.011161810132205
818 => 0.011288340869497
819 => 0.011322195156894
820 => 0.011329773883344
821 => 0.011553962089964
822 => 0.011342303513674
823 => 0.011393251836692
824 => 0.011790736109042
825 => 0.011430272723101
826 => 0.011621218217927
827 => 0.011611872429587
828 => 0.011709553683497
829 => 0.011603859715665
830 => 0.011605169919069
831 => 0.01169190425504
901 => 0.011570101522789
902 => 0.011539941453368
903 => 0.011498275533473
904 => 0.011589251545246
905 => 0.011643787549812
906 => 0.012083307694337
907 => 0.012367257752254
908 => 0.012354930731374
909 => 0.012467576626994
910 => 0.012416828619299
911 => 0.012252949915805
912 => 0.012532670879791
913 => 0.012444155462763
914 => 0.012451452566197
915 => 0.012451180967643
916 => 0.012510035981814
917 => 0.012468331810291
918 => 0.012386128607373
919 => 0.012440698929733
920 => 0.012602753277893
921 => 0.013105774947016
922 => 0.013387272537208
923 => 0.013088828438628
924 => 0.013294691181503
925 => 0.013171246892173
926 => 0.013148813392652
927 => 0.013278110408315
928 => 0.013407633741288
929 => 0.013399383664922
930 => 0.013305356376281
1001 => 0.013252242746781
1002 => 0.013654436943722
1003 => 0.013950766776828
1004 => 0.013930559068831
1005 => 0.014019749320033
1006 => 0.014281614656113
1007 => 0.014305556340641
1008 => 0.014302540238683
1009 => 0.014243198275525
1010 => 0.014501038706406
1011 => 0.014716133730118
1012 => 0.014229462325608
1013 => 0.014414780425449
1014 => 0.014497975691044
1015 => 0.01462013102386
1016 => 0.014826227545933
1017 => 0.015050103033306
1018 => 0.01508176148189
1019 => 0.015059298297623
1020 => 0.014911646395604
1021 => 0.015156613625278
1022 => 0.015300109683233
1023 => 0.015385558301896
1024 => 0.015602241781531
1025 => 0.014498489476681
1026 => 0.01371719873526
1027 => 0.013595188904011
1028 => 0.013843300693654
1029 => 0.013908725793928
1030 => 0.013882353018044
1031 => 0.013002939256727
1101 => 0.013590558972557
1102 => 0.014222788378321
1103 => 0.014247074884631
1104 => 0.01456358214445
1105 => 0.014666649882318
1106 => 0.014921479712027
1107 => 0.014905540036796
1108 => 0.014967587045102
1109 => 0.014953323512397
1110 => 0.015425342111181
1111 => 0.01594604872108
1112 => 0.015928018306925
1113 => 0.015853160571031
1114 => 0.015964337073974
1115 => 0.016501762097702
1116 => 0.016452284613578
1117 => 0.016500347774923
1118 => 0.017134002165844
1119 => 0.017957843010329
1120 => 0.017575086225798
1121 => 0.018405558312933
1122 => 0.018928296470351
1123 => 0.019832318061472
1124 => 0.019719130105863
1125 => 0.020071059077269
1126 => 0.019516500042285
1127 => 0.018243120403088
1128 => 0.018041603200883
1129 => 0.018445045742925
1130 => 0.019436869865186
1201 => 0.018413809671712
1202 => 0.018620773416416
1203 => 0.018561167844018
1204 => 0.018557991716372
1205 => 0.018679211590364
1206 => 0.018503375840736
1207 => 0.017786989364502
1208 => 0.018115305064868
1209 => 0.017988526605942
1210 => 0.01812919675808
1211 => 0.01888833555239
1212 => 0.018552702195817
1213 => 0.018199139719307
1214 => 0.018642585526645
1215 => 0.019207244423897
1216 => 0.019171909084897
1217 => 0.01910334375821
1218 => 0.01948984291478
1219 => 0.020128226287805
1220 => 0.020300778748302
1221 => 0.020428153446961
1222 => 0.020445716265892
1223 => 0.020626624216122
1224 => 0.019653836573064
1225 => 0.021197675545556
1226 => 0.021464253888414
1227 => 0.021414148208497
1228 => 0.021710438817253
1229 => 0.021623262603989
1230 => 0.0214969579485
1231 => 0.021966641586197
]
'min_raw' => 0.0080970961449221
'max_raw' => 0.021966641586197
'avg_raw' => 0.01503186886556
'max_pct' => '449.04%'
'is_grow' => true
'min' => '$0.008097'
'max' => '$0.021966'
'avg' => '$0.015031'
'bar_min_pct' => 55.26581844176
'bar_max_pct' => 55.567535276936
'min_diff' => 0.0027924791999795
'max_diff' => 0.010124457941079
'year' => 2032
]
7 => [
'items' => [
101 => 0.021428187197092
102 => 0.02066391898128
103 => 0.020244626322575
104 => 0.020796784718932
105 => 0.021133968583915
106 => 0.021356825669748
107 => 0.021424262089267
108 => 0.019729351308623
109 => 0.018815888401918
110 => 0.019401407652242
111 => 0.020115781548019
112 => 0.019649868190003
113 => 0.019668131111547
114 => 0.019003861102893
115 => 0.02017455470416
116 => 0.020003994493539
117 => 0.020888861167959
118 => 0.02067768063461
119 => 0.021399255057273
120 => 0.021209240329194
121 => 0.021997980841872
122 => 0.022312630786676
123 => 0.022840977015355
124 => 0.023229630651928
125 => 0.023457855501083
126 => 0.02344415373719
127 => 0.02434849429071
128 => 0.023815236261551
129 => 0.023145338497661
130 => 0.023133222160612
131 => 0.023480171705056
201 => 0.024207282769251
202 => 0.024395812089161
203 => 0.024501174259348
204 => 0.024339808428023
205 => 0.023760995056319
206 => 0.023511066377067
207 => 0.02372401285292
208 => 0.023463597611651
209 => 0.023913147377693
210 => 0.024530475225118
211 => 0.024402999465804
212 => 0.024829131816957
213 => 0.025270133969971
214 => 0.025900786855426
215 => 0.026065662872693
216 => 0.026338196659561
217 => 0.026618723448934
218 => 0.026708821093272
219 => 0.026880845451969
220 => 0.026879938798685
221 => 0.027398345782196
222 => 0.027970164738736
223 => 0.02818601315719
224 => 0.028682344693475
225 => 0.027832394331119
226 => 0.028477091444492
227 => 0.02905862437857
228 => 0.028365296840773
301 => 0.029320887327028
302 => 0.029357990740195
303 => 0.029918208227811
304 => 0.029350320479428
305 => 0.0290131105472
306 => 0.029986622986451
307 => 0.03045767499045
308 => 0.030315790293297
309 => 0.029236040742252
310 => 0.028607580190907
311 => 0.026962777707051
312 => 0.028911117299359
313 => 0.029860096680926
314 => 0.029233583114911
315 => 0.029549560115491
316 => 0.031273428174772
317 => 0.031929765519555
318 => 0.031793251939984
319 => 0.031816320487727
320 => 0.032170468205607
321 => 0.033740954219395
322 => 0.032799882596352
323 => 0.033519296590887
324 => 0.033900871179548
325 => 0.03425529892288
326 => 0.033384936403296
327 => 0.032252607553483
328 => 0.031893951474816
329 => 0.029171288688003
330 => 0.029029562266024
331 => 0.028950006930618
401 => 0.028448421794203
402 => 0.028054313272714
403 => 0.027740903544114
404 => 0.0269184228242
405 => 0.027195985922996
406 => 0.025885123320521
407 => 0.026723766759467
408 => 0.024631598394032
409 => 0.026374018377885
410 => 0.025425698398789
411 => 0.026062469759768
412 => 0.026060248124477
413 => 0.024887750160371
414 => 0.024211477804083
415 => 0.024642424870424
416 => 0.025104434334161
417 => 0.025179393815266
418 => 0.025778401144683
419 => 0.025945571214704
420 => 0.025439038098117
421 => 0.024588242854947
422 => 0.024785863185362
423 => 0.024207473034395
424 => 0.023193866542281
425 => 0.023921856420789
426 => 0.024170424172767
427 => 0.024280205852633
428 => 0.023283440281131
429 => 0.022970234897732
430 => 0.022803486979658
501 => 0.024459572936512
502 => 0.024550297063631
503 => 0.024086139602191
504 => 0.026184175341118
505 => 0.025709325237518
506 => 0.02623984914434
507 => 0.024767931211735
508 => 0.024824160458961
509 => 0.024127330921135
510 => 0.024517508900151
511 => 0.024241743680605
512 => 0.02448598637526
513 => 0.024632384439386
514 => 0.025329099634342
515 => 0.026381973746262
516 => 0.02522503361762
517 => 0.024720938235882
518 => 0.025033676175572
519 => 0.02586653852109
520 => 0.027128367607988
521 => 0.026381339391867
522 => 0.02671285782882
523 => 0.026785279859065
524 => 0.026234448908986
525 => 0.027148677530814
526 => 0.027638620076432
527 => 0.028141199748912
528 => 0.028577575596563
529 => 0.02794045837576
530 => 0.028622265129186
531 => 0.028072849241018
601 => 0.027579966391761
602 => 0.02758071389159
603 => 0.027271521280382
604 => 0.02667242163539
605 => 0.026561938469016
606 => 0.02713668585298
607 => 0.02759757882614
608 => 0.027635540178937
609 => 0.027890714210415
610 => 0.028041723573741
611 => 0.029521820621616
612 => 0.030117127898277
613 => 0.030845058367587
614 => 0.031128628309296
615 => 0.031982072168392
616 => 0.031292846938851
617 => 0.03114372872501
618 => 0.029073553082203
619 => 0.029412544227739
620 => 0.029955301759523
621 => 0.029082502953992
622 => 0.02963609290551
623 => 0.029745383288578
624 => 0.029052845584561
625 => 0.029422759895064
626 => 0.028440377158318
627 => 0.026403387005381
628 => 0.027150945283159
629 => 0.027701399800999
630 => 0.026915833333489
701 => 0.028323930820881
702 => 0.027501349337779
703 => 0.02724063049851
704 => 0.026223473353545
705 => 0.026703532371999
706 => 0.027352819068242
707 => 0.026951635377644
708 => 0.027784151773669
709 => 0.028963217014453
710 => 0.029803489119585
711 => 0.029867994778117
712 => 0.029327756108376
713 => 0.030193492024393
714 => 0.030199797965396
715 => 0.029223244315493
716 => 0.028625110642402
717 => 0.028489213413391
718 => 0.028828711335681
719 => 0.029240924488113
720 => 0.029890869739219
721 => 0.030283618042307
722 => 0.031307697319155
723 => 0.031584783808816
724 => 0.031889217853579
725 => 0.032296035621365
726 => 0.032784524657527
727 => 0.031715738456101
728 => 0.031758203324351
729 => 0.030762964411935
730 => 0.029699408902322
731 => 0.030506514960053
801 => 0.031561698765716
802 => 0.031319638434822
803 => 0.031292401702753
804 => 0.031338206331254
805 => 0.031155700746712
806 => 0.030330234751799
807 => 0.029915690896844
808 => 0.030450558231152
809 => 0.03073481641513
810 => 0.031175676068562
811 => 0.031121330810859
812 => 0.032256937933229
813 => 0.032698200522005
814 => 0.032585306669106
815 => 0.032606081854981
816 => 0.033404966694512
817 => 0.034293490939269
818 => 0.035125711145585
819 => 0.035972281284138
820 => 0.034951707939917
821 => 0.034433523735934
822 => 0.034968157563897
823 => 0.034684473329264
824 => 0.036314607087673
825 => 0.036427474012255
826 => 0.038057489893439
827 => 0.039604569063364
828 => 0.038632876355536
829 => 0.039549138813017
830 => 0.040540151364756
831 => 0.042451975363053
901 => 0.041808140299206
902 => 0.041314972730481
903 => 0.040848931761004
904 => 0.041818689036565
905 => 0.043066266279323
906 => 0.043334982468267
907 => 0.043770405351841
908 => 0.04331261143074
909 => 0.04386397378436
910 => 0.045810525173533
911 => 0.045284549805494
912 => 0.044537580228119
913 => 0.046074195601088
914 => 0.046630290731125
915 => 0.050533257583002
916 => 0.055460914457015
917 => 0.053420832154434
918 => 0.052154487236178
919 => 0.052452108330071
920 => 0.054251521808749
921 => 0.054829436307571
922 => 0.053258465480698
923 => 0.053813358935009
924 => 0.056870876424181
925 => 0.058511136460216
926 => 0.056283443014967
927 => 0.050137325151127
928 => 0.044470323790448
929 => 0.045973467739697
930 => 0.04580305786384
1001 => 0.04908797897288
1002 => 0.045272005466918
1003 => 0.045336256674149
1004 => 0.048689106472933
1005 => 0.047794623629015
1006 => 0.046345675978574
1007 => 0.044480902711797
1008 => 0.04103369685751
1009 => 0.037980410499921
1010 => 0.043968608177007
1011 => 0.04371038620434
1012 => 0.043336442521566
1013 => 0.044168613722647
1014 => 0.048209400859178
1015 => 0.048116247636929
1016 => 0.047523654364175
1017 => 0.047973131138682
1018 => 0.046266880526815
1019 => 0.046706620160097
1020 => 0.044469426108479
1021 => 0.045480731253287
1022 => 0.046342567187672
1023 => 0.046515593511199
1024 => 0.046905430653048
1025 => 0.043574314958442
1026 => 0.045069888108901
1027 => 0.045948397218543
1028 => 0.041979261100747
1029 => 0.04586994015924
1030 => 0.043516327645262
1031 => 0.042717476207944
1101 => 0.043793024427619
1102 => 0.043373882240407
1103 => 0.043013528400697
1104 => 0.042812444766474
1105 => 0.043602208675077
1106 => 0.043565365244769
1107 => 0.042273158203724
1108 => 0.040587526795779
1109 => 0.04115328002525
1110 => 0.040947736573018
1111 => 0.040202820586498
1112 => 0.040704804019913
1113 => 0.038494323027152
1114 => 0.03469130536991
1115 => 0.037203695323865
1116 => 0.037106971043592
1117 => 0.037058198275382
1118 => 0.038946189888421
1119 => 0.038764703058205
1120 => 0.038435302684238
1121 => 0.040196770890311
1122 => 0.039553811300004
1123 => 0.041535261256999
1124 => 0.042840372350824
1125 => 0.042509353961509
1126 => 0.043736817253401
1127 => 0.041166313836996
1128 => 0.042020131961229
1129 => 0.042196102693292
1130 => 0.040175034646073
1201 => 0.038794396548114
1202 => 0.038702323727406
1203 => 0.036308487529194
1204 => 0.037587255503908
1205 => 0.038712518402643
1206 => 0.038173604798077
1207 => 0.038003000850458
1208 => 0.038874579419364
1209 => 0.038942308538734
1210 => 0.037398077439496
1211 => 0.037719171984466
1212 => 0.03905818961452
1213 => 0.037685432175754
1214 => 0.035018388710888
1215 => 0.03435692505684
1216 => 0.034268673612196
1217 => 0.032474731721075
1218 => 0.034401127221115
1219 => 0.033560203961158
1220 => 0.036216670463555
1221 => 0.034699311044302
1222 => 0.034633900712445
1223 => 0.034535023402235
1224 => 0.032990903509741
1225 => 0.033328967632259
1226 => 0.034452744264127
1227 => 0.034853720426628
1228 => 0.034811895327778
1229 => 0.034447237145557
1230 => 0.034614175794026
1231 => 0.034076408242027
]
'min_raw' => 0.018815888401918
'max_raw' => 0.058511136460216
'avg_raw' => 0.038663512431067
'max_pct' => '1362.43%'
'is_grow' => true
'min' => '$0.018815'
'max' => '$0.058511'
'avg' => '$0.038663'
'bar_min_pct' => 62.236615494192
'bar_max_pct' => 64.829887174949
'min_diff' => 0.010718792256996
'max_diff' => 0.036544494874019
'year' => 2033
]
8 => [
'items' => [
101 => 0.033886511326752
102 => 0.033287144426884
103 => 0.03240624066341
104 => 0.032528735734618
105 => 0.030783434878168
106 => 0.029832502341447
107 => 0.029569296748372
108 => 0.029217327229193
109 => 0.029609052642118
110 => 0.030778490660127
111 => 0.029367900300292
112 => 0.026949542069765
113 => 0.027094889520102
114 => 0.027421442086963
115 => 0.026812913538978
116 => 0.026236992338241
117 => 0.026737709096318
118 => 0.025713018833391
119 => 0.027545271009722
120 => 0.027495713723179
121 => 0.028178664028801
122 => 0.028605726870458
123 => 0.027621485283676
124 => 0.027373951186273
125 => 0.027514957857952
126 => 0.025184431671351
127 => 0.027988210319076
128 => 0.028012457513251
129 => 0.027804838315826
130 => 0.029297763888786
131 => 0.032448302502894
201 => 0.031262943146144
202 => 0.030803936175535
203 => 0.029931363588874
204 => 0.031094014752366
205 => 0.031004741283193
206 => 0.030601012799636
207 => 0.030356836553072
208 => 0.03080673877422
209 => 0.030301088689024
210 => 0.030210260039388
211 => 0.029659937245138
212 => 0.029463497045683
213 => 0.029318060542516
214 => 0.029157949242824
215 => 0.029511114872694
216 => 0.028710795092602
217 => 0.027745687894127
218 => 0.027665449673179
219 => 0.027886994455834
220 => 0.027788977381579
221 => 0.027664980405137
222 => 0.027428236408543
223 => 0.027357999521989
224 => 0.027586235329197
225 => 0.027328570409834
226 => 0.027708769034089
227 => 0.027605376045641
228 => 0.027027831216946
301 => 0.02630799652591
302 => 0.026301588487255
303 => 0.026146501283837
304 => 0.025948974412767
305 => 0.025894026956037
306 => 0.026695540127566
307 => 0.028354648405358
308 => 0.028028925751331
309 => 0.028264293750266
310 => 0.029422071352755
311 => 0.029790094036999
312 => 0.029528880252817
313 => 0.029171314714065
314 => 0.029187045783095
315 => 0.03040895547146
316 => 0.030485164479898
317 => 0.030677720058264
318 => 0.030925208392664
319 => 0.029571028586336
320 => 0.029123264035996
321 => 0.028911088351014
322 => 0.028257669363592
323 => 0.028962325721616
324 => 0.028551752638189
325 => 0.028607152974317
326 => 0.028571073432736
327 => 0.028590775302127
328 => 0.027544758857897
329 => 0.027925872273169
330 => 0.027292197302117
331 => 0.026443777649233
401 => 0.026440933449062
402 => 0.02664858295715
403 => 0.026525064904413
404 => 0.026192681000437
405 => 0.026239894565189
406 => 0.025826254057515
407 => 0.026290118012024
408 => 0.026303419970455
409 => 0.026124807081128
410 => 0.02683945350394
411 => 0.027132244726462
412 => 0.027014677896449
413 => 0.027123995924259
414 => 0.028042460998156
415 => 0.028192210880642
416 => 0.02825871988652
417 => 0.028169606629398
418 => 0.02714078377976
419 => 0.027186416448034
420 => 0.026851594205991
421 => 0.026568704694163
422 => 0.026580018791076
423 => 0.026725460773218
424 => 0.027360614439291
425 => 0.02869725788519
426 => 0.028747982526888
427 => 0.028809462272368
428 => 0.028559393250255
429 => 0.028483970040347
430 => 0.028583472722598
501 => 0.029085445723503
502 => 0.030376656566173
503 => 0.029920256417301
504 => 0.029549195991977
505 => 0.029874716022159
506 => 0.029824604765023
507 => 0.029401615324606
508 => 0.029389743419824
509 => 0.028577891445761
510 => 0.028277768255925
511 => 0.028026962854666
512 => 0.027753089903933
513 => 0.027590728838434
514 => 0.027840189226825
515 => 0.027897243769179
516 => 0.02735179427014
517 => 0.027277451518926
518 => 0.027722877354186
519 => 0.027526862051237
520 => 0.027728468651266
521 => 0.027775243111822
522 => 0.027767711346365
523 => 0.027563048857872
524 => 0.027693494624914
525 => 0.027384951498104
526 => 0.027049457189378
527 => 0.026835432722444
528 => 0.026648667988819
529 => 0.026752295917864
530 => 0.02638288127253
531 => 0.026264698092639
601 => 0.027649302534163
602 => 0.028672124722123
603 => 0.028657252482428
604 => 0.028566721548114
605 => 0.028432210943253
606 => 0.029075605434943
607 => 0.028851459659117
608 => 0.029014544439037
609 => 0.029056056360173
610 => 0.029181700442861
611 => 0.029226607402949
612 => 0.029090867379676
613 => 0.028635307282324
614 => 0.027500094833078
615 => 0.026971650373507
616 => 0.026797254899909
617 => 0.02680359384415
618 => 0.026628737463688
619 => 0.026680240504247
620 => 0.026610826808006
621 => 0.026479374060301
622 => 0.026744179081118
623 => 0.026774695392937
624 => 0.026712886736895
625 => 0.026727444912899
626 => 0.026215695639686
627 => 0.026254602825467
628 => 0.02603796267095
629 => 0.025997345253615
630 => 0.025449697808012
701 => 0.024479460975361
702 => 0.025017066363818
703 => 0.024367714653319
704 => 0.024121795321269
705 => 0.025285939190891
706 => 0.025169091434706
707 => 0.024969098868615
708 => 0.024673268181264
709 => 0.02456354170167
710 => 0.023896878346837
711 => 0.023857488319323
712 => 0.024187904679403
713 => 0.024035428898159
714 => 0.023821295154198
715 => 0.023045724439961
716 => 0.022173726174521
717 => 0.022200046320969
718 => 0.022477412745101
719 => 0.023283893031224
720 => 0.022968787231185
721 => 0.022740174357834
722 => 0.022697362038733
723 => 0.023233247845941
724 => 0.023991638534688
725 => 0.024347458477813
726 => 0.023994851720588
727 => 0.023589796063585
728 => 0.02361444992458
729 => 0.023778461016653
730 => 0.023795696263437
731 => 0.023532046671123
801 => 0.023606262487023
802 => 0.023493521876234
803 => 0.022801632955925
804 => 0.02278911887936
805 => 0.022619318180101
806 => 0.02261417668241
807 => 0.0223253033342
808 => 0.022284887955898
809 => 0.021711312389667
810 => 0.022088841564307
811 => 0.02183561481513
812 => 0.021453942373969
813 => 0.021388141901251
814 => 0.021386163859585
815 => 0.021778056116262
816 => 0.022084262075117
817 => 0.021840019802848
818 => 0.02178441057189
819 => 0.022378171672911
820 => 0.022302610160553
821 => 0.022237174378171
822 => 0.023923732966613
823 => 0.022588690240053
824 => 0.022006535409699
825 => 0.021286008258931
826 => 0.021520615532435
827 => 0.02157005073206
828 => 0.019837312819244
829 => 0.019134341263814
830 => 0.018893107916914
831 => 0.018754274715235
901 => 0.018817542748598
902 => 0.018184785898371
903 => 0.018610008966556
904 => 0.018062095019864
905 => 0.017970235463635
906 => 0.018949973473833
907 => 0.019086298294405
908 => 0.018504694257041
909 => 0.01887817820217
910 => 0.018742747731851
911 => 0.018071487431872
912 => 0.018045850225869
913 => 0.01770903540328
914 => 0.01718198542613
915 => 0.016941109443933
916 => 0.016815659141024
917 => 0.016867422380982
918 => 0.016841249302878
919 => 0.016670452264097
920 => 0.016851039189213
921 => 0.016389714219211
922 => 0.016206010899008
923 => 0.016123036371157
924 => 0.015713583907405
925 => 0.016365204861571
926 => 0.016493582398446
927 => 0.016622212878727
928 => 0.017741853389812
929 => 0.017685919313949
930 => 0.018191536118747
1001 => 0.018171888779482
1002 => 0.018027678676304
1003 => 0.017419279972409
1004 => 0.017661776852118
1005 => 0.016915409148757
1006 => 0.017474638580185
1007 => 0.017219429621661
1008 => 0.017388352174591
1009 => 0.01708461419329
1010 => 0.017252715333176
1011 => 0.016524025474932
1012 => 0.015843585138247
1013 => 0.016117414193021
1014 => 0.016415097691711
1015 => 0.017060551365215
1016 => 0.016676124482153
1017 => 0.016814378926092
1018 => 0.016351249682411
1019 => 0.015395681766368
1020 => 0.015401090176999
1021 => 0.015254096871294
1022 => 0.015127073193791
1023 => 0.0167202805341
1024 => 0.016522140016451
1025 => 0.016206429033569
1026 => 0.016629020730013
1027 => 0.016740760681985
1028 => 0.01674394176133
1029 => 0.017052253754385
1030 => 0.017216799920346
1031 => 0.017245801895281
1101 => 0.017730937477875
1102 => 0.017893548526067
1103 => 0.018563320419995
1104 => 0.017202839327785
1105 => 0.01717482111498
1106 => 0.016634967461809
1107 => 0.01629258374022
1108 => 0.016658410768149
1109 => 0.016982483574524
1110 => 0.016645037307253
1111 => 0.016689100665879
1112 => 0.01623610662244
1113 => 0.016398030677619
1114 => 0.016537501487464
1115 => 0.016460493903983
1116 => 0.016345209824302
1117 => 0.016955913300079
1118 => 0.016921455016609
1119 => 0.017490156133265
1120 => 0.017933499321905
1121 => 0.018728049573023
1122 => 0.01789889496514
1123 => 0.017868677275638
1124 => 0.018164060037593
1125 => 0.017893503304505
1126 => 0.018064485820516
1127 => 0.018700501646315
1128 => 0.018713939658493
1129 => 0.018488835640602
1130 => 0.018475138040656
1201 => 0.01851837172966
1202 => 0.018771592796537
1203 => 0.018683109575073
1204 => 0.018785504599072
1205 => 0.018913551144511
1206 => 0.019443205947059
1207 => 0.019570903926815
1208 => 0.019260664039819
1209 => 0.019288675228006
1210 => 0.019172636993994
1211 => 0.019060545513893
1212 => 0.019312510791514
1213 => 0.019772982288755
1214 => 0.019770117719469
1215 => 0.019876938156542
1216 => 0.019943486403891
1217 => 0.019657812609977
1218 => 0.019471849474656
1219 => 0.01954315957388
1220 => 0.019657185975471
1221 => 0.019506182348654
1222 => 0.018574118012253
1223 => 0.018856846791417
1224 => 0.018809786897833
1225 => 0.018742767886691
1226 => 0.019027053860417
1227 => 0.018999633784731
1228 => 0.0181782960623
1229 => 0.018230875438466
1230 => 0.018181493588313
1231 => 0.018341056448734
]
'min_raw' => 0.015127073193791
'max_raw' => 0.033886511326752
'avg_raw' => 0.024506792260272
'max_pct' => '746.96%'
'is_grow' => true
'min' => '$0.015127'
'max' => '$0.033886'
'avg' => '$0.0245067'
'bar_min_pct' => 59.837652853322
'bar_max_pct' => 58.588675081881
'min_diff' => -0.0036888152081262
'max_diff' => -0.024624625133464
'year' => 2034
]
9 => [
'items' => [
101 => 0.017884886386402
102 => 0.018025201225223
103 => 0.018113205376762
104 => 0.018165040498098
105 => 0.018352304500039
106 => 0.018330331230804
107 => 0.018350938610772
108 => 0.018628601689787
109 => 0.020032926260984
110 => 0.020109360548926
111 => 0.019732970160569
112 => 0.019883330696745
113 => 0.019594671347521
114 => 0.019788450302505
115 => 0.019921028942053
116 => 0.019321931563341
117 => 0.019286456904683
118 => 0.018996606155643
119 => 0.019152355530191
120 => 0.018904547076508
121 => 0.01896535060307
122 => 0.018795338642046
123 => 0.019101326322846
124 => 0.019443468095658
125 => 0.019529906619059
126 => 0.019302524078116
127 => 0.019137884133234
128 => 0.01884883062579
129 => 0.019329533050647
130 => 0.019470105088816
131 => 0.019328794685573
201 => 0.019296049977449
202 => 0.019233998814722
203 => 0.019309214424956
204 => 0.019469339503306
205 => 0.019393827473402
206 => 0.019443704499505
207 => 0.019253624708969
208 => 0.01965790717989
209 => 0.020300005039588
210 => 0.0203020694892
211 => 0.020226557052258
212 => 0.02019565899
213 => 0.02027313933278
214 => 0.020315169240328
215 => 0.020565726461415
216 => 0.02083458434228
217 => 0.022089226760397
218 => 0.021736928189922
219 => 0.022850121582286
220 => 0.023730513025576
221 => 0.023994503924566
222 => 0.023751644719226
223 => 0.022920836496756
224 => 0.022880073081782
225 => 0.024121651324336
226 => 0.023770848602929
227 => 0.023729121735462
228 => 0.023285218364275
301 => 0.023547620235149
302 => 0.023490229096785
303 => 0.023399634377208
304 => 0.023900278867763
305 => 0.02483744066124
306 => 0.024691375207079
307 => 0.024582344121329
308 => 0.024104601642045
309 => 0.02439230932222
310 => 0.024289862127987
311 => 0.024730040289006
312 => 0.024469288497559
313 => 0.02376819092729
314 => 0.023879843026203
315 => 0.023862967036065
316 => 0.024210273717257
317 => 0.024106020872245
318 => 0.023842609994878
319 => 0.024834237544112
320 => 0.024769846766787
321 => 0.024861138167253
322 => 0.024901327465018
323 => 0.0255049136798
324 => 0.025752183639391
325 => 0.025808318249288
326 => 0.026043205586355
327 => 0.025802474038364
328 => 0.026765571869011
329 => 0.027405975728074
330 => 0.028149837765257
331 => 0.029236820132849
401 => 0.029645535558212
402 => 0.02957170477489
403 => 0.03039584240044
404 => 0.031876799394002
405 => 0.02987104852547
406 => 0.031983109060378
407 => 0.031314455079938
408 => 0.029729088520885
409 => 0.029627009604726
410 => 0.030700638245001
411 => 0.033081843236203
412 => 0.03248537839331
413 => 0.033082818839008
414 => 0.032385872824184
415 => 0.032351263580226
416 => 0.033048969726681
417 => 0.034679198167856
418 => 0.033904737743653
419 => 0.032794358820071
420 => 0.033614245337834
421 => 0.032903983759233
422 => 0.031303565632945
423 => 0.032484922287886
424 => 0.031694982735827
425 => 0.031925529092614
426 => 0.033585864536401
427 => 0.033386088583102
428 => 0.033644617165426
429 => 0.033188320984495
430 => 0.032762068400202
501 => 0.031966436297686
502 => 0.03173088885632
503 => 0.031795985695005
504 => 0.03173085659756
505 => 0.031285707748439
506 => 0.031189577896854
507 => 0.031029357266001
508 => 0.031079016339076
509 => 0.030777754678873
510 => 0.031346297675511
511 => 0.03145182426567
512 => 0.031865562446072
513 => 0.031908518116485
514 => 0.033060773059711
515 => 0.03242613039984
516 => 0.032851903488492
517 => 0.032813818335911
518 => 0.029763448221472
519 => 0.030183762309598
520 => 0.030837639128896
521 => 0.030543068508111
522 => 0.030126614569232
523 => 0.029790305684739
524 => 0.029280763335383
525 => 0.029997934407207
526 => 0.030940938104015
527 => 0.03193243424643
528 => 0.03312365189614
529 => 0.032857785984027
530 => 0.031910165261062
531 => 0.031952674834457
601 => 0.032215452290283
602 => 0.031875131609139
603 => 0.03177476439642
604 => 0.032201663376499
605 => 0.032204603195155
606 => 0.03181302312237
607 => 0.031377853529867
608 => 0.031376030153385
609 => 0.031298595927638
610 => 0.032399648200923
611 => 0.033005115622289
612 => 0.033074531486389
613 => 0.033000443381558
614 => 0.033028956952656
615 => 0.032676648800727
616 => 0.033481920762299
617 => 0.034220917947379
618 => 0.034022850915406
619 => 0.033725920277589
620 => 0.033489400722451
621 => 0.033967134424915
622 => 0.033945861695167
623 => 0.034214463451655
624 => 0.034202278124462
625 => 0.034111957456378
626 => 0.034022854141041
627 => 0.034376138714568
628 => 0.034274398430969
629 => 0.034172500116608
630 => 0.033968127447306
701 => 0.033995905087334
702 => 0.033699025718779
703 => 0.03356167573861
704 => 0.031496261585546
705 => 0.030944315434493
706 => 0.031117968929515
707 => 0.031175140168987
708 => 0.03093493249671
709 => 0.031279328594467
710 => 0.031225654827437
711 => 0.031434468056846
712 => 0.031304010616728
713 => 0.031309364635575
714 => 0.031693012150504
715 => 0.031804386656241
716 => 0.03174774068372
717 => 0.031787413581163
718 => 0.032701658757851
719 => 0.032571682329641
720 => 0.032502634942681
721 => 0.032521761540747
722 => 0.032755370785028
723 => 0.032820768618835
724 => 0.032543673401571
725 => 0.032674353107901
726 => 0.033230770711731
727 => 0.033425485382562
728 => 0.034046921143512
729 => 0.033782924187121
730 => 0.034267502026098
731 => 0.035756929098354
801 => 0.036946786504186
802 => 0.035852544460846
803 => 0.03803756605923
804 => 0.039738918796305
805 => 0.039673618044505
806 => 0.039376947841798
807 => 0.037440002983441
808 => 0.035657597446561
809 => 0.037148655363098
810 => 0.037152456376366
811 => 0.037024373178982
812 => 0.036228859440355
813 => 0.036996691025254
814 => 0.037057638708108
815 => 0.037023524213007
816 => 0.036413605694782
817 => 0.035482372849236
818 => 0.0356643335182
819 => 0.035962388805858
820 => 0.035398107965474
821 => 0.035217786045989
822 => 0.03555303880196
823 => 0.036633293034383
824 => 0.03642907722923
825 => 0.036423744329257
826 => 0.03729746614468
827 => 0.036672069885806
828 => 0.035666628624954
829 => 0.035412741446448
830 => 0.034511613001647
831 => 0.03513402562818
901 => 0.035156425150549
902 => 0.0348155361159
903 => 0.035694289891369
904 => 0.035686192020626
905 => 0.036520437945195
906 => 0.038115202824511
907 => 0.037643552376084
908 => 0.037095074219986
909 => 0.037154709003203
910 => 0.037808755383912
911 => 0.037413304011709
912 => 0.037555511082338
913 => 0.037808540136479
914 => 0.0379611988472
915 => 0.037132743764015
916 => 0.036939591254537
917 => 0.036544469007463
918 => 0.036441388988508
919 => 0.036763207814253
920 => 0.036678419923696
921 => 0.03515454255743
922 => 0.034995288893881
923 => 0.03500017297638
924 => 0.034599722067289
925 => 0.033988938311694
926 => 0.035594041553394
927 => 0.03546512929968
928 => 0.035322820148596
929 => 0.035340252207599
930 => 0.036036973122825
1001 => 0.035632839806745
1002 => 0.036707294463693
1003 => 0.036486418887288
1004 => 0.036259878685788
1005 => 0.036228563929357
1006 => 0.036141365279281
1007 => 0.035842328662983
1008 => 0.035481223979487
1009 => 0.035242791389092
1010 => 0.032509612129533
1011 => 0.033016874301935
1012 => 0.033600433192881
1013 => 0.03380187538357
1014 => 0.033457294577021
1015 => 0.03585593481347
1016 => 0.036294189498542
1017 => 0.034966687470814
1018 => 0.034718366042977
1019 => 0.035872214724938
1020 => 0.035176302917451
1021 => 0.035489671961751
1022 => 0.034812339491677
1023 => 0.036188626778503
1024 => 0.036178141775289
1025 => 0.035642734935856
1026 => 0.036095257130237
1027 => 0.036016620262939
1028 => 0.035412147259867
1029 => 0.036207789650879
1030 => 0.036208184279579
1031 => 0.035692866837372
1101 => 0.035091088882369
1102 => 0.034983505197375
1103 => 0.034902455342567
1104 => 0.035469738665914
1105 => 0.035978363119779
1106 => 0.036924787129726
1107 => 0.037162740612306
1108 => 0.038091488896278
1109 => 0.037538464513106
1110 => 0.037783613059302
1111 => 0.038049756484576
1112 => 0.038177355429753
1113 => 0.037969439795924
1114 => 0.039412168168977
1115 => 0.039533978647718
1116 => 0.039574820647583
1117 => 0.039088340757609
1118 => 0.039520448761942
1119 => 0.039318279736628
1120 => 0.039844267376323
1121 => 0.039926748954374
1122 => 0.039856889992132
1123 => 0.039883070946888
1124 => 0.038651956795213
1125 => 0.038588117031804
1126 => 0.037717657327861
1127 => 0.038072376091331
1128 => 0.037409246365136
1129 => 0.037619531632306
1130 => 0.037712223374402
1201 => 0.037663806468541
1202 => 0.038092431358002
1203 => 0.037728012639681
1204 => 0.036766251726046
1205 => 0.035804228781294
1206 => 0.03579215136687
1207 => 0.035538867706632
1208 => 0.035355790011496
1209 => 0.03539105727061
1210 => 0.035515343691706
1211 => 0.035348566258762
1212 => 0.035384156679911
1213 => 0.035975194808721
1214 => 0.036093723290363
1215 => 0.035690917197677
1216 => 0.034073592610901
1217 => 0.033676697100554
1218 => 0.033961977722611
1219 => 0.033825631959693
1220 => 0.027299924973805
1221 => 0.028833043032959
1222 => 0.02792211634198
1223 => 0.028341913270905
1224 => 0.027412093002738
1225 => 0.027855851970763
1226 => 0.027773905892851
1227 => 0.03023911436371
1228 => 0.030200623524221
1229 => 0.030219047052195
1230 => 0.029339644059772
1231 => 0.030740556905095
]
'min_raw' => 0.017884886386402
'max_raw' => 0.039926748954374
'avg_raw' => 0.028905817670388
'max_pct' => '897.93%'
'is_grow' => true
'min' => '$0.017884'
'max' => '$0.039926'
'avg' => '$0.0289058'
'bar_min_pct' => 61.631153054958
'bar_max_pct' => 60.119598047091
'min_diff' => 0.0027578131926106
'max_diff' => 0.0060402376276219
'year' => 2035
]
10 => [
'items' => [
101 => 0.031430696947898
102 => 0.031302970393458
103 => 0.03133511641545
104 => 0.03078274125276
105 => 0.030224395251202
106 => 0.029605103606641
107 => 0.030755670935475
108 => 0.030627747489348
109 => 0.03092115784936
110 => 0.031667383006361
111 => 0.031777267495363
112 => 0.03192495336292
113 => 0.031872018492397
114 => 0.033133141866542
115 => 0.032980411504773
116 => 0.033348447733113
117 => 0.032591369288443
118 => 0.031734663165753
119 => 0.031897494991843
120 => 0.03188181297758
121 => 0.03168216293703
122 => 0.031501927807378
123 => 0.03120188709744
124 => 0.032151260301354
125 => 0.032112717483034
126 => 0.032736680910507
127 => 0.032626389313844
128 => 0.031889835038395
129 => 0.031916141218437
130 => 0.032093062921537
131 => 0.032705390956024
201 => 0.032887171607131
202 => 0.032802963566832
203 => 0.033002277752169
204 => 0.033159807557566
205 => 0.033022061070356
206 => 0.034972260847621
207 => 0.034162401932646
208 => 0.034557121532843
209 => 0.034651259831667
210 => 0.034410126558744
211 => 0.034462419731306
212 => 0.034541629638701
213 => 0.03502257668551
214 => 0.036284720899486
215 => 0.03684371598015
216 => 0.038525480260658
217 => 0.036797299220288
218 => 0.036694756109276
219 => 0.036997692640612
220 => 0.037985066306099
221 => 0.038785239922683
222 => 0.039050703674428
223 => 0.03908578909155
224 => 0.039583816737519
225 => 0.039869276896523
226 => 0.039523343081871
227 => 0.039230200394734
228 => 0.038180199675617
229 => 0.038301740117912
301 => 0.039139033239465
302 => 0.040321759089979
303 => 0.041336660911371
304 => 0.040981277666419
305 => 0.04369260096393
306 => 0.043961417594116
307 => 0.043924275827707
308 => 0.044536680116548
309 => 0.043321182317162
310 => 0.042801533458764
311 => 0.039293581171004
312 => 0.04027917267635
313 => 0.04171178781113
314 => 0.041522175826011
315 => 0.040481772421221
316 => 0.041335871672093
317 => 0.041053479749602
318 => 0.040830745523881
319 => 0.041851134191061
320 => 0.040729174936241
321 => 0.04170059540931
322 => 0.040454738604541
323 => 0.040982901027146
324 => 0.040683090491734
325 => 0.040877104651543
326 => 0.039742901837658
327 => 0.040354890144813
328 => 0.03971744111205
329 => 0.03971713887821
330 => 0.039703067155481
331 => 0.040453023115646
401 => 0.040477479152582
402 => 0.0399232605649
403 => 0.039843389007894
404 => 0.040138716016524
405 => 0.039792965435684
406 => 0.039954739956331
407 => 0.039797865421112
408 => 0.039762549658951
409 => 0.03948114765757
410 => 0.039359911938066
411 => 0.039407451587543
412 => 0.039245174255509
413 => 0.03914739629313
414 => 0.039683616657728
415 => 0.039397135747991
416 => 0.039639709349596
417 => 0.039363266115338
418 => 0.038404993424816
419 => 0.037853880666946
420 => 0.036043792386474
421 => 0.036557131177409
422 => 0.036897475326885
423 => 0.036784991587514
424 => 0.037026650185113
425 => 0.037041486060336
426 => 0.036962920386838
427 => 0.036871951401815
428 => 0.036827672730805
429 => 0.037157689667673
430 => 0.037349275607384
501 => 0.036931633415503
502 => 0.03683378569338
503 => 0.03725604500803
504 => 0.037513622946035
505 => 0.039415433719722
506 => 0.03927454143484
507 => 0.039628153421181
508 => 0.039588342138137
509 => 0.039958983834629
510 => 0.040564826363526
511 => 0.039332979106043
512 => 0.039546785195869
513 => 0.039494364880148
514 => 0.040066676141851
515 => 0.04006846283514
516 => 0.039725333644681
517 => 0.039911349545464
518 => 0.039807520572727
519 => 0.039995153559791
520 => 0.039272659732477
521 => 0.040152579225757
522 => 0.040651436877686
523 => 0.040658363516667
524 => 0.040894818084503
525 => 0.041135069619949
526 => 0.041596211520739
527 => 0.041122208622621
528 => 0.04026952355216
529 => 0.040331084660091
530 => 0.039831155715265
531 => 0.039839559611147
601 => 0.039794698956303
602 => 0.039929329158441
603 => 0.039302203490933
604 => 0.039449388631617
605 => 0.039243328572745
606 => 0.039546337261544
607 => 0.039220350001527
608 => 0.039494339601484
609 => 0.039612584429926
610 => 0.040048910392508
611 => 0.039155904302088
612 => 0.037335004432524
613 => 0.037717779661383
614 => 0.037151625031555
615 => 0.037204024798049
616 => 0.037309880665726
617 => 0.036966767164699
618 => 0.037032222407946
619 => 0.037029883886056
620 => 0.037009731767777
621 => 0.036920474694488
622 => 0.036791034279245
623 => 0.037306685053915
624 => 0.037394304168646
625 => 0.037589070606982
626 => 0.038168563416132
627 => 0.038110658419117
628 => 0.038205103871704
629 => 0.037998929978994
630 => 0.03721358861361
701 => 0.037256236428142
702 => 0.036724417497548
703 => 0.037575470801235
704 => 0.037373930145567
705 => 0.037243995573758
706 => 0.037208541722005
707 => 0.037789470981743
708 => 0.037963294121207
709 => 0.03785497920553
710 => 0.037632822153425
711 => 0.038059429368302
712 => 0.03817357146189
713 => 0.038199123667246
714 => 0.038954989858188
715 => 0.038241368190693
716 => 0.038413144018849
717 => 0.039753289994543
718 => 0.038537962522091
719 => 0.039181748589286
720 => 0.039150238611398
721 => 0.039479577778842
722 => 0.039123223186977
723 => 0.039127640629231
724 => 0.039420071498553
725 => 0.039009405082775
726 => 0.038907718303013
727 => 0.038767238745067
728 => 0.039073970720501
729 => 0.039257842667479
730 => 0.04073971552106
731 => 0.041697072966085
801 => 0.041655511554546
802 => 0.042035305056312
803 => 0.041864204605257
804 => 0.041311676114781
805 => 0.042254774874352
806 => 0.041956338965896
807 => 0.041980941659589
808 => 0.041980025946101
809 => 0.042178459735505
810 => 0.042037851209523
811 => 0.041760697371643
812 => 0.041944685023455
813 => 0.04249106257255
814 => 0.044187035249851
815 => 0.045136124028718
816 => 0.044129898913652
817 => 0.044823979524133
818 => 0.044407778484053
819 => 0.044332142374162
820 => 0.044768076289699
821 => 0.045204773249846
822 => 0.045176957541378
823 => 0.044859937972948
824 => 0.044680861662815
825 => 0.046036887478103
826 => 0.047035984199509
827 => 0.046967852501139
828 => 0.047268563660131
829 => 0.048151460923578
830 => 0.048232181984519
831 => 0.048222012986193
901 => 0.048021937414279
902 => 0.04889126442884
903 => 0.04961647231874
904 => 0.04797562570012
905 => 0.048600438612231
906 => 0.048880937258693
907 => 0.049292792491896
908 => 0.049987661305263
909 => 0.050742473141429
910 => 0.050849211811153
911 => 0.050773475617068
912 => 0.050275656920685
913 => 0.051101581038596
914 => 0.051585388016565
915 => 0.051873484000219
916 => 0.052604047480165
917 => 0.04888266952284
918 => 0.04624849324016
919 => 0.045837128575653
920 => 0.046673654797044
921 => 0.046894240090454
922 => 0.046805322435271
923 => 0.043840317540285
924 => 0.045821518438502
925 => 0.047953124020882
926 => 0.048035007672538
927 => 0.049102133996848
928 => 0.04944963407103
929 => 0.050308810633544
930 => 0.05025506890563
1001 => 0.050464264726117
1002 => 0.050416174229754
1003 => 0.052007617890841
1004 => 0.053763216580692
1005 => 0.053702425780524
1006 => 0.053450037697557
1007 => 0.053824877039326
1008 => 0.055636843028641
1009 => 0.055470026236508
1010 => 0.055632074540644
1011 => 0.057768484559975
1012 => 0.060546121485885
1013 => 0.059255630263612
1014 => 0.062055624887099
1015 => 0.063818073081247
1016 => 0.066866044992481
1017 => 0.066484423897617
1018 => 0.067670976995609
1019 => 0.065801242491083
1020 => 0.061507954133003
1021 => 0.060828524816289
1022 => 0.062188759514241
1023 => 0.065532763789394
1024 => 0.062083444919315
1025 => 0.06278123763433
1026 => 0.062580273285462
1027 => 0.062569564749355
1028 => 0.062978266017819
1029 => 0.062385423511487
1030 => 0.059970076490358
1031 => 0.061077015796412
1101 => 0.060649573370753
1102 => 0.061123852609966
1103 => 0.063683342056357
1104 => 0.0625517307615
1105 => 0.061359670187004
1106 => 0.06285477868684
1107 => 0.064758565582151
1108 => 0.064639430019677
1109 => 0.064408257233674
1110 => 0.065711366124558
1111 => 0.067863720237217
1112 => 0.068445492905009
1113 => 0.068874945594555
1114 => 0.068934159864781
1115 => 0.06954410364957
1116 => 0.066264282193135
1117 => 0.071469443076286
1118 => 0.072368230571139
1119 => 0.072199295773031
1120 => 0.0731982602468
1121 => 0.072904339557335
1122 => 0.072478494593042
1123 => 0.074062065769804
1124 => 0.072246629203251
1125 => 0.069669845554138
1126 => 0.068256171081233
1127 => 0.070117811665022
1128 => 0.071254650607238
1129 => 0.072006028831506
1130 => 0.072233395428175
1201 => 0.066518885396344
1202 => 0.063439081430443
1203 => 0.065413200462561
1204 => 0.067821761928163
1205 => 0.066250902512582
1206 => 0.066312477227643
1207 => 0.064072844515617
1208 => 0.068019919727505
1209 => 0.067444864069261
1210 => 0.070428253841487
1211 => 0.069716243929147
1212 => 0.072149082473874
1213 => 0.071508434551749
1214 => 0.074167728258347
1215 => 0.075228592515411
1216 => 0.07700994871336
1217 => 0.078320321583996
1218 => 0.079089797597072
1219 => 0.079043601143479
1220 => 0.082092648458713
1221 => 0.080294731782519
1222 => 0.078036124700793
1223 => 0.077995273624499
1224 => 0.079165038236834
1225 => 0.08161654395504
1226 => 0.082252183719814
1227 => 0.08260741963275
1228 => 0.082063363466237
1229 => 0.080111853772077
1230 => 0.079269201780517
1231 => 0.079987165691304
]
'min_raw' => 0.029605103606641
'max_raw' => 0.08260741963275
'avg_raw' => 0.056106261619695
'max_pct' => '1964.7%'
'is_grow' => true
'min' => '$0.0296051'
'max' => '$0.0826074'
'avg' => '$0.0561062'
'bar_min_pct' => 69.253210997108
'bar_max_pct' => 70.937188834135
'min_diff' => 0.011720217220238
'max_diff' => 0.042680670678376
'year' => 2036
]
11 => [
'items' => [
101 => 0.079109157523754
102 => 0.080624845946527
103 => 0.082706209884573
104 => 0.082276416461972
105 => 0.083713151435497
106 => 0.085200020984169
107 => 0.087326311218259
108 => 0.08788220222175
109 => 0.088801068911878
110 => 0.089746884568004
111 => 0.090050655066305
112 => 0.090630647202011
113 => 0.090627590357164
114 => 0.092375435696089
115 => 0.094303363231188
116 => 0.095031111244062
117 => 0.096704527671408
118 => 0.093838860683084
119 => 0.096012502012137
120 => 0.097973180900715
121 => 0.09563557870045
122 => 0.098857418742057
123 => 0.098982515490026
124 => 0.10087132786266
125 => 0.098956654670329
126 => 0.097819727840577
127 => 0.10110199299798
128 => 0.10269017771726
129 => 0.10221180355474
130 => 0.098571352557684
131 => 0.096452453931111
201 => 0.090906887520348
202 => 0.097475850484538
203 => 0.10067540072512
204 => 0.098563066495516
205 => 0.099628405013783
206 => 0.10544054653227
207 => 0.10765343371422
208 => 0.10719316864962
209 => 0.10727094586893
210 => 0.10846497962557
211 => 0.11375998286888
212 => 0.11058709418827
213 => 0.11301264869873
214 => 0.11429915406509
215 => 0.11549413194709
216 => 0.11255964394554
217 => 0.10874191817172
218 => 0.10753268416192
219 => 0.098353036485939
220 => 0.097875195959215
221 => 0.097606969591515
222 => 0.095915840284538
223 => 0.094587075888558
224 => 0.093530393107014
225 => 0.090757341936056
226 => 0.091693165302483
227 => 0.087273500516735
228 => 0.090101045423354
301 => 0.083047153708762
302 => 0.088921844336198
303 => 0.085724517317091
304 => 0.087871436418587
305 => 0.087863946020094
306 => 0.083910787272919
307 => 0.081630687807866
308 => 0.083083655929796
309 => 0.084641353093259
310 => 0.084894084217308
311 => 0.086913679249793
312 => 0.087477304812309
313 => 0.085769493044723
314 => 0.082900977481749
315 => 0.083567268223154
316 => 0.081617185447258
317 => 0.078199740391351
318 => 0.080654209093369
319 => 0.081492272623609
320 => 0.08186240922199
321 => 0.078501744505722
322 => 0.07744575068829
323 => 0.076883548440535
324 => 0.082467157868299
325 => 0.082773040597038
326 => 0.081208101309352
327 => 0.088281775283324
328 => 0.086680785006059
329 => 0.088469483397905
330 => 0.0835068093221
331 => 0.083696390154923
401 => 0.081346980717057
402 => 0.082662493014667
403 => 0.081732731323657
404 => 0.082556212621166
405 => 0.083049803915552
406 => 0.085398827838447
407 => 0.088948666416109
408 => 0.085047961997411
409 => 0.083348369223068
410 => 0.084402787021398
411 => 0.087210840567903
412 => 0.091465185432473
413 => 0.088946527645978
414 => 0.090064265202042
415 => 0.090308441133359
416 => 0.088451276127376
417 => 0.091533661755276
418 => 0.093185537254524
419 => 0.094880019709281
420 => 0.096351291346426
421 => 0.094203206154383
422 => 0.096501965225786
423 => 0.094649571199836
424 => 0.092987782261586
425 => 0.092990302509448
426 => 0.091947838033621
427 => 0.089927931752728
428 => 0.089555430043609
429 => 0.091493230976226
430 => 0.093047163813753
501 => 0.093175153165088
502 => 0.094035490227895
503 => 0.094544628839487
504 => 0.099534879373474
505 => 0.10154199941976
506 => 0.10399626781952
507 => 0.10495234367622
508 => 0.10782978923271
509 => 0.10550601825114
510 => 0.10500325578207
511 => 0.098023514067303
512 => 0.099166446382084
513 => 0.10099639129461
514 => 0.0980536891849
515 => 0.099920156356857
516 => 0.10028863651378
517 => 0.097953697293251
518 => 0.099200889217704
519 => 0.095888717232991
520 => 0.089020862714254
521 => 0.091541307640636
522 => 0.093397203479042
523 => 0.09074861128733
524 => 0.0954961102763
525 => 0.092722719375215
526 => 0.091843687605812
527 => 0.088414271275918
528 => 0.090032823773288
529 => 0.092221939201421
530 => 0.090869320378819
531 => 0.093676207532456
601 => 0.097651508311466
602 => 0.10048454437984
603 => 0.10070202971122
604 => 0.098880577317932
605 => 0.10179946640254
606 => 0.10182072732289
607 => 0.098528208511449
608 => 0.096511559072261
609 => 0.096053372076611
610 => 0.097198013024597
611 => 0.098587818447828
612 => 0.10077915423966
613 => 0.10210333256433
614 => 0.10555608734515
615 => 0.10649030379061
616 => 0.10751672442743
617 => 0.10888833893463
618 => 0.11053531382527
619 => 0.10693182652689
620 => 0.107074999795
621 => 0.10371948231643
622 => 0.10013363066069
623 => 0.10285484508468
624 => 0.10641247095605
625 => 0.10559634765033
626 => 0.10550451710655
627 => 0.10565895060952
628 => 0.1050436202891
629 => 0.10226050405506
630 => 0.10086284050555
701 => 0.10266618306641
702 => 0.10362457937997
703 => 0.10511096848135
704 => 0.10492773965074
705 => 0.10875651834937
706 => 0.1102442659754
707 => 0.10986363646835
708 => 0.10993368145801
709 => 0.11262717747084
710 => 0.11562289899682
711 => 0.11842878752618
712 => 0.12128305785395
713 => 0.11784212356975
714 => 0.11609502934756
715 => 0.11789758462547
716 => 0.11694112342221
717 => 0.12243723320099
718 => 0.12281777191733
719 => 0.12831348426482
720 => 0.13352956969984
721 => 0.13025343989398
722 => 0.13334268274078
723 => 0.13668395074926
724 => 0.1431297988388
725 => 0.14095906396991
726 => 0.1392963150801
727 => 0.13772502541356
728 => 0.14099462977441
729 => 0.14520092355143
730 => 0.14610691894362
731 => 0.14757497759585
801 => 0.1460314934287
802 => 0.14789045009882
803 => 0.1544533840113
804 => 0.15268002133553
805 => 0.15016156125366
806 => 0.15534236726668
807 => 0.15721728082292
808 => 0.17037640606047
809 => 0.18699034524922
810 => 0.18011206533207
811 => 0.17584249502679
812 => 0.17684594532409
813 => 0.18291279349849
814 => 0.18486127257997
815 => 0.17956463475549
816 => 0.18143549677812
817 => 0.19174413046192
818 => 0.19727438169271
819 => 0.18976355770946
820 => 0.16904149222328
821 => 0.14993480147835
822 => 0.15500275624941
823 => 0.15442820745531
824 => 0.16550354832031
825 => 0.1526377272222
826 => 0.15285435465325
827 => 0.16415872183835
828 => 0.16114291047928
829 => 0.15625768231353
830 => 0.14997046905028
831 => 0.13834797383632
901 => 0.12805360570806
902 => 0.14824323225897
903 => 0.14737261884964
904 => 0.14611184161525
905 => 0.14891756492004
906 => 0.1625413608696
907 => 0.16222728827704
908 => 0.16022931868441
909 => 0.16174476101112
910 => 0.1559920179466
911 => 0.15747463082185
912 => 0.14993177488092
913 => 0.15334146078371
914 => 0.15624720080795
915 => 0.15683057113804
916 => 0.15814493427934
917 => 0.1469138451439
918 => 0.15195627443826
919 => 0.15491822923697
920 => 0.14153600969958
921 => 0.15465370578383
922 => 0.14671833686897
923 => 0.14402495347403
924 => 0.14765123938904
925 => 0.14623807224128
926 => 0.1450231141116
927 => 0.14434514659961
928 => 0.14700789075702
929 => 0.14688367055941
930 => 0.14252690430151
1001 => 0.1368436803226
1002 => 0.13875115683539
1003 => 0.1380581527356
1004 => 0.13554661647868
1005 => 0.1372390886718
1006 => 0.12978629767385
1007 => 0.11696415812424
1008 => 0.12543485626347
1009 => 0.12510874359946
1010 => 0.12494430280623
1011 => 0.13130979834496
1012 => 0.13069790282588
1013 => 0.12958730646705
1014 => 0.1355262195056
1015 => 0.13335843635688
1016 => 0.14003903322731
1017 => 0.14443930640008
1018 => 0.14332325478954
1019 => 0.14746173297691
1020 => 0.13879510124168
1021 => 0.14167380865921
1022 => 0.14226710626825
1023 => 0.13545293424058
1024 => 0.13079801650024
1025 => 0.1304875865569
1026 => 0.12241660068232
1027 => 0.1267280561898
1028 => 0.13052195861623
1029 => 0.12870497377269
1030 => 0.12812977065211
1031 => 0.13106835864885
1101 => 0.1312967121035
1102 => 0.12609022913765
1103 => 0.12717282181412
1104 => 0.13168741324107
1105 => 0.12705906569341
1106 => 0.11806694244458
1107 => 0.11583677155304
1108 => 0.11553922564591
1109 => 0.10949082531097
1110 => 0.11598580223599
1111 => 0.11315057075366
1112 => 0.12210703303506
1113 => 0.1169911498144
1114 => 0.11677061431374
1115 => 0.11643724255897
1116 => 0.11123113453442
1117 => 0.11237094132637
1118 => 0.11615983270029
1119 => 0.11751175182743
1120 => 0.11737073558652
1121 => 0.11614126506554
1122 => 0.11670411037414
1123 => 0.11489098952684
1124 => 0.11425073881881
1125 => 0.11222993146945
1126 => 0.10925990292816
1127 => 0.10967290361307
1128 => 0.10378849992253
1129 => 0.10058236448299
1130 => 0.099694948449507
1201 => 0.098508258641868
1202 => 0.099828988220941
1203 => 0.10377183014621
1204 => 0.099015926263757
1205 => 0.090862262645154
1206 => 0.091352311721799
1207 => 0.092453306500143
1208 => 0.090401610014508
1209 => 0.088459851476688
1210 => 0.090148052985473
1211 => 0.086693238222422
1212 => 0.092870804358685
1213 => 0.092703718507128
1214 => 0.0950063331446
1215 => 0.09644620533182
1216 => 0.093127766104434
1217 => 0.09229318761276
1218 => 0.092768601451095
1219 => 0.08491106970083
1220 => 0.094364205165208
1221 => 0.094445956273254
1222 => 0.093745953653627
1223 => 0.098779456455595
1224 => 0.10940171735664
1225 => 0.10540519552621
1226 => 0.10385762147796
1227 => 0.10091568208096
1228 => 0.10483564165238
1229 => 0.10453464991819
1230 => 0.10317345114846
1231 => 0.10235019388533
]
'min_raw' => 0.076883548440535
'max_raw' => 0.19727438169271
'avg_raw' => 0.13707896506662
'max_pct' => '4830.69%'
'is_grow' => true
'min' => '$0.076883'
'max' => '$0.197274'
'avg' => '$0.137078'
'bar_min_pct' => 100
'bar_max_pct' => 100
'min_diff' => 0.047278444833894
'max_diff' => 0.11466696205996
'year' => 2037
]
]
'prediction_periods' => [
0 => [
'items' => [
0 => [
'year' => 2027
'avg' => 0.0024132867326854
]
1 => [
'year' => 2028
'avg' => 0.0041419006154324
]
2 => [
'year' => 2029
'avg' => 0.011314925976407
]
3 => [
'year' => 2030
'avg' => 0.0087294485401043
]
4 => [
'year' => 2031
'avg' => 0.0085734002950302
]
5 => [
'year' => 2032
'avg' => 0.01503186886556
]
]
'min_year' => 2027
'max_year' => 2032
'min_raw' => 0.0024132867326854
'min' => '$0.002413'
'max_raw' => 0.01503186886556
'max' => '$0.015031'
'max_pct' => '275.71%'
'is_grow' => true
]
1 => [
'items' => [
0 => [
'year' => 2032
'avg' => 0.01503186886556
]
1 => [
'year' => 2033
'avg' => 0.038663512431067
]
2 => [
'year' => 2034
'avg' => 0.024506792260272
]
3 => [
'year' => 2035
'avg' => 0.028905817670388
]
4 => [
'year' => 2036
'avg' => 0.056106261619695
]
5 => [
'year' => 2037
'avg' => 0.13707896506662
]
]
'min_year' => 2032
'max_year' => 2037
'min_raw' => 0.01503186886556
'min' => '$0.015031'
'max_raw' => 0.13707896506662
'max' => '$0.137078'
'max_pct' => '3326.16%'
'is_grow' => true
]
2 => [
'items' => [
0 => [
'year' => 2037
'avg' => 0.13707896506662
]
]
]
]
'prediction_2025_max_price' => '$0.004126'
'last_price' => 0.00400095
'sma_50day_nextmonth' => '$0.003813'
'sma_200day_nextmonth' => '$0.00411'
'sma_50day_ts_nextmonth' => 1770163200
'sma_200day_ts_nextmonth' => 1770163200
'sma_200day_direction' => 'increase'
'sma_200day_direction_label' => 'steigen'
'sma_200day_date_nextmonth' => '04.02.2026'
'sma_50day_date_nextmonth' => '04.02.2026'
'daily_sma3' => '$0.00401'
'daily_sma3_action' => 'SELL'
'daily_sma5' => '$0.0040094'
'daily_sma5_action' => 'SELL'
'daily_sma10' => '$0.0040088'
'daily_sma10_action' => 'SELL'
'daily_sma21' => '$0.004014'
'daily_sma21_action' => 'SELL'
'daily_sma50' => '$0.004085'
'daily_sma50_action' => 'SELL'
'daily_sma100' => '$0.004123'
'daily_sma100_action' => 'SELL'
'daily_sma200' => '$0.004298'
'daily_sma200_action' => 'SELL'
'daily_ema3' => '$0.0040078'
'daily_ema3_action' => 'SELL'
'daily_ema5' => '$0.0040088'
'daily_ema5_action' => 'SELL'
'daily_ema10' => '$0.004011'
'daily_ema10_action' => 'SELL'
'daily_ema21' => '$0.004027'
'daily_ema21_action' => 'SELL'
'daily_ema50' => '$0.004069'
'daily_ema50_action' => 'SELL'
'daily_ema100' => '$0.004138'
'daily_ema100_action' => 'SELL'
'daily_ema200' => '$0.00440022'
'daily_ema200_action' => 'SELL'
'weekly_sma21' => '$0.004087'
'weekly_sma21_action' => 'SELL'
'weekly_sma50' => '$0.00421'
'weekly_sma50_action' => 'SELL'
'weekly_sma100' => '$0.005196'
'weekly_sma100_action' => 'SELL'
'weekly_sma200' => '$0.01934'
'weekly_sma200_action' => 'SELL'
'weekly_ema3' => '$0.0040081'
'weekly_ema3_action' => 'SELL'
'weekly_ema5' => '$0.004012'
'weekly_ema5_action' => 'SELL'
'weekly_ema10' => '$0.004032'
'weekly_ema10_action' => 'SELL'
'weekly_ema21' => '$0.004083'
'weekly_ema21_action' => 'SELL'
'weekly_ema50' => '$0.004537'
'weekly_ema50_action' => 'SELL'
'weekly_ema100' => '$0.00858'
'weekly_ema100_action' => 'SELL'
'weekly_ema200' => '$0.019659'
'weekly_ema200_action' => 'SELL'
'rsi_14' => '28.99'
'rsi_14_action' => 'BUY'
'stoch_rsi_14' => 139.44
'stoch_rsi_14_action' => 'SELL'
'momentum_10' => -0
'momentum_10_action' => 'SELL'
'vwma_10' => '0.0040096'
'vwma_10_action' => 'SELL'
'hma_9' => '0.004011'
'hma_9_action' => 'SELL'
'stochastic_fast_14' => 0
'stochastic_fast_14_action' => 'BUY'
'cci_20' => -138.4
'cci_20_action' => 'BUY'
'adx_14' => 41.26
'adx_14_action' => 'SELL'
'ao_5_34' => '-0.000049'
'ao_5_34_action' => 'NEUTRAL'
'macd_12_26' => 0
'macd_12_26_action' => 'NEUTRAL'
'williams_percent_r_14' => -100
'williams_percent_r_14_action' => 'BUY'
'ultimate_oscillator' => 36.67
'ultimate_oscillator_action' => 'NEUTRAL'
'ichimoku_cloud' => '-0.0000047'
'ichimoku_cloud_action' => 'SELL'
'sell_signals' => 33
'buy_signals' => 1
'sell_pct' => 97.06
'buy_pct' => 2.94
'overall_action' => 'bearish'
'overall_action_label' => 'Bärisch'
'overall_action_dir' => -1
'last_updated' => 1767712411
'last_updated_date' => '6. Januar 2026'
]
Parasol Finance Preisprognose für 2026
Die Preisprognose für Parasol Finance im Jahr 2026 legt nahe, dass der Durchschnittspreis zwischen $0.001382 am unteren Ende und $0.004126 am oberen Ende liegen könnte. Auf dem Kryptomarkt könnte Parasol Finance im Vergleich zum heutigen Durchschnittspreis potenziell um 3.13% steigen bis 2026, wenn PSOL das prognostizierte Preisziel erreicht.
Parasol Finance Preisprognose 2027-2032
Die Preisprognose für PSOL für die Jahre 2027-2032 liegt derzeit in einer Preisspanne von $0.002413 am unteren Ende und $0.015031 am oberen Ende. Angesichts der Preisvolatilität auf dem Markt könnte Parasol Finance, wenn es das obere Preisziel erreicht, bis 2032 im Vergleich zum heutigen Preis um 275.71% steigen.
| Parasol Finance Preisprognose | Potenzial nach unten ($) | Durchschnittspreis ($) | Potenzial nach oben ($) |
|---|---|---|---|
| 2027 | $0.00133 | $0.002413 | $0.003495 |
| 2028 | $0.0024015 | $0.004141 | $0.005882 |
| 2029 | $0.005275 | $0.011314 | $0.017354 |
| 2030 | $0.004486 | $0.008729 | $0.012972 |
| 2031 | $0.0053046 | $0.008573 | $0.011842 |
| 2032 | $0.008097 | $0.015031 | $0.021966 |
Parasol Finance Preisprognose 2032-2037
Die Preisprognose für Parasol Finance für die Jahre 2032-2037 wird derzeit zwischen $0.015031 am unteren Ende und $0.137078 am oberen Ende geschätzt. Im Vergleich zum aktuellen Preis könnte Parasol Finance bis 2037 potenziell um 3326.16% steigen, wenn es das obere Preisziel erreicht. Bitte beachten Sie, dass diese Informationen nur für allgemeine Zwecke bestimmt sind und nicht als langfristige Anlageberatung gelten sollten.
| Parasol Finance Preisprognose | Potenzial nach unten ($) | Durchschnittspreis ($) | Potenzial nach oben ($) |
|---|---|---|---|
| 2032 | $0.008097 | $0.015031 | $0.021966 |
| 2033 | $0.018815 | $0.038663 | $0.058511 |
| 2034 | $0.015127 | $0.0245067 | $0.033886 |
| 2035 | $0.017884 | $0.0289058 | $0.039926 |
| 2036 | $0.0296051 | $0.0561062 | $0.0826074 |
| 2037 | $0.076883 | $0.137078 | $0.197274 |
Parasol Finance Potenzielles Preishistogramm
Parasol Finance Preisprognose basierend auf technischer Analyse
Marktstimmungsindikator
Bullisch 2.94%
Bärisch 97.06%
Ab dem 6. Januar 2026 ist die allgemeine Preisprognose-Stimmung für Parasol Finance Bärisch, mit 1 technischen Indikatoren, die bullische Signale zeigen, und 33 anzeigen bärische Signale. Die Preisprognose für PSOL wurde zuletzt am 6. Januar 2026 aktualisiert.
50-Tage- und 200-Tage-Einfacher Gleitender Durchschnitt (SMA) und 14-Tage-Relative-Stärke-Index - RSI (14) von Parasol Finance
Laut unseren technischen Indikatoren wird der 200-Tage-SMA von Parasol Finance im nächsten Monat steigen, und bis zum 04.02.2026 $0.00411 erreichen. Der kurzfristige 50-Tage-SMA für Parasol Finance wird voraussichtlich bis zum 04.02.2026 $0.003813 erreichen.
Der Relative-Stärke-Index (RSI) Momentum-Oszillator ist ein häufig verwendetes Tool, um festzustellen, ob eine Kryptowährung überverkauft (unter 30) oder überkauft (über 70) ist. Derzeit steht der RSI bei 28.99, was darauf hindeutet, dass sich der PSOL-Markt in einem BUY Zustand befindet.
Beliebte PSOL Gleitende Durchschnitte und Oszillatoren für Sa., 19. Okt. 2024
Gleitende Durchschnitte (MA) sind weit verbreitete Indikatoren auf den Finanzmärkten, die dazu entwickelt wurden, Preisschwankungen über einen festgelegten Zeitraum zu glätten. Als nachlaufende Indikatoren basieren sie auf historischen Preisdaten. Die folgende Tabelle hebt zwei Arten hervor: den einfachen gleitenden Durchschnitt (SMA) und den exponentiellen gleitenden Durchschnitt (EMA).
Täglicher Einfacher Gleitender Durchschnitt (SMA)
| Periode | Wert | Aktion |
|---|---|---|
| SMA 3 | $0.00401 | SELL |
| SMA 5 | $0.0040094 | SELL |
| SMA 10 | $0.0040088 | SELL |
| SMA 21 | $0.004014 | SELL |
| SMA 50 | $0.004085 | SELL |
| SMA 100 | $0.004123 | SELL |
| SMA 200 | $0.004298 | SELL |
Täglicher Exponentieller Gleitender Durchschnitt (EMA)
| Periode | Wert | Aktion |
|---|---|---|
| EMA 3 | $0.0040078 | SELL |
| EMA 5 | $0.0040088 | SELL |
| EMA 10 | $0.004011 | SELL |
| EMA 21 | $0.004027 | SELL |
| EMA 50 | $0.004069 | SELL |
| EMA 100 | $0.004138 | SELL |
| EMA 200 | $0.00440022 | SELL |
Wöchentlicher Einfacher Gleitender Durchschnitt (SMA)
| Periode | Wert | Aktion |
|---|---|---|
| SMA 21 | $0.004087 | SELL |
| SMA 50 | $0.00421 | SELL |
| SMA 100 | $0.005196 | SELL |
| SMA 200 | $0.01934 | SELL |
Wöchentlicher Exponentieller Gleitender Durchschnitt (EMA)
| Periode | Wert | Aktion |
|---|---|---|
| EMA 21 | $0.004083 | SELL |
| EMA 50 | $0.004537 | SELL |
| EMA 100 | $0.00858 | SELL |
| EMA 200 | $0.019659 | SELL |
Parasol Finance Oszillatoren
Ein Oszillator ist ein technisches Analysewerkzeug, das hohe und niedrige Grenzen zwischen zwei Extremen festlegt und einen Trendindikator schafft, der innerhalb dieser Grenzen schwankt. Händler verwenden diesen Indikator, um kurzfristige überkaufte oder überverkaufte Bedingungen zu identifizieren.
| Periode | Wert | Aktion |
|---|---|---|
| RSI (14) | 28.99 | BUY |
| Stoch RSI (14) | 139.44 | SELL |
| Stochastic Fast (14) | 0 | BUY |
| Commodity Channel Index (20) | -138.4 | BUY |
| Average Directional Index (14) | 41.26 | SELL |
| Awesome Oscillator (5, 34) | -0.000049 | NEUTRAL |
| Momentum (10) | -0 | SELL |
| MACD (12, 26) | 0 | NEUTRAL |
| Williams Prozentbereich (14) | -100 | BUY |
| Ultimate Oscillator (7, 14, 28) | 36.67 | NEUTRAL |
| VWMA (10) | 0.0040096 | SELL |
| Hull Moving Average (9) | 0.004011 | SELL |
| Ichimoku Wolke B/L (9, 26, 52, 26) | -0.0000047 | SELL |
Auf weltweiten Geldflüssen basierende Parasol Finance-Preisprognose
Definition weltweiter Geldflüsse, die für Parasol Finance-Preisprognosen genutzt werden
M0: Die Summe aller physischen Währungen, sowie Geld aus Konten der Zentralbank, das in physische Währung umgetauscht werden kann.
M1: Beträge von M0 sowie solche in Einlagenkonten, einschließlich "Girokonten" bzw. "Kontokorrentkonten".
M2: Beträge von M1 sowie aus den meisten Sparkonten, Geldmarktkonten und Einlagenzertifikaten (CD) unter einem Betrag von 100.000 $.
Parasol Finance-Preisprognosen basierend auf Erfahrungen mit der Kapitalisierung von Internetunternehmen oder bestimmten Technologiebereichen
| Vergleich | 2027 | 2028 | 2029 | 2030 | 2031 | 2032 |
|---|---|---|---|---|---|---|
| Facebook aktie | $0.005622 | $0.007899 | $0.01110061 | $0.015598 | $0.021918 | $0.030798 |
| Amazon.com aktie | $0.008348 | $0.017419 | $0.036345 | $0.075837 | $0.15824 | $0.330177 |
| Apple aktie | $0.005675 | $0.008049 | $0.011417 | $0.016195 | $0.022971 | $0.032583 |
| Netflix aktie | $0.006312 | $0.00996 | $0.015716 | $0.024798 | $0.039127 | $0.061737 |
| Google aktie | $0.005181 | $0.0067096 | $0.008688 | $0.011252 | $0.014571 | $0.01887 |
| Tesla aktie | $0.009069 | $0.02056 | $0.0466094 | $0.10566 | $0.239523 | $0.542981 |
| Kodak aktie | $0.00300028 | $0.002249 | $0.001687 | $0.001265 | $0.000948 | $0.000711 |
| Nokia aktie | $0.00265 | $0.001755 | $0.001163 | $0.00077 | $0.00051 | $0.000338 |
Diese Berechnung zeigt, wie viel eine Kryptowährung wert sein könnte, wenn wir davon ausgehen, dass ihre Kapitalisierung wie die Kapitalisierung einiger Internetunternehmen oder bestimmter Technologiebereiche abläuft. Wenn Sie die Daten hochrechnen, können Sie sich ein Bild des möglichen zukünftigen Preises für 2024, 2025, 2026, 2027, 2028, 2029 und 2030 machen.
Parasol Finance Prognose und Prognoseübersicht
Sie stellen sich sicher Fragen wie: "Sollte ich jetzt in Parasol Finance investieren?", "Sollte ich heute PSOL kaufen?", "Wird Parasol Finance auf kurze bzw. lange Sicht eine gute oder schlechte Investition sein?".
Wir passen unsere Parasol Finance-Prognose regelmäßig an die aktuelle Wertentwicklung an. Schauen Sie sich unsere ähnliche Prognosen an. Wir erstellen mithilfe technischer Analysemethoden eine Preisprognose einer Vielzahl von digitalen Coins wie Parasol Finance.
Wenn Sie auf der Suche nach einer Kryptowährung sind, die eine gute Rendite bietet, sollten Sie das Maximum an verfügbaren Informationsquellen bezüglich Parasol Finance zu Rate ziehen. Nur so können Sie eine verantwortungsvolle Entscheidung bezüglich Ihrer Anlage treffen.
Der Parasol Finance-Preis entspricht heute $0.004 USD, der Preis kann sich jedoch sowohl nach oben als auch nach unten bewegen und das von Ihnen investierte Geld kann komplett verloren gehen, da es sich bei Kryptowährungen um hochrisikoreiche Anlagewerte handelt
Parasol Finance-Preisprognose basierend auf Bitcoins Wachstumsmuster
| 2027 | 2028 | 2029 | 2030 | |
|---|---|---|---|---|
| Wenn die Wachstumsrate von Parasol Finance 1 % der letztjährigen Wachstumsrate von Bitcoin erreicht | $0.0041049 | $0.004211 | $0.004321 | $0.004433 |
| Wenn die Wachstumsrate von Parasol Finance 2 % der letztjährigen Wachstumsrate von Bitcoin erreicht | $0.0042089 | $0.004427 | $0.004657 | $0.004900085 |
| Wenn die Wachstumsrate von Parasol Finance 5 % der letztjährigen Wachstumsrate von Bitcoin erreicht | $0.00452 | $0.0051085 | $0.005772 | $0.006522 |
| Wenn die Wachstumsrate von Parasol Finance 10 % der letztjährigen Wachstumsrate von Bitcoin erreicht | $0.00504 | $0.006351 | $0.0080021 | $0.010082 |
| Wenn die Wachstumsrate von Parasol Finance 20 % der letztjährigen Wachstumsrate von Bitcoin erreicht | $0.00608 | $0.009242 | $0.014046 | $0.021349 |
| Wenn die Wachstumsrate von Parasol Finance 50 % der letztjährigen Wachstumsrate von Bitcoin erreicht | $0.00920082 | $0.021158 | $0.048658 | $0.111896 |
| Wenn die Wachstumsrate von Parasol Finance 100 % der letztjährigen Wachstumsrate von Bitcoin erreicht | $0.0144007 | $0.051832 | $0.186562 | $0.671499 |
Fragefeld
Ist PSOL eine gute Investition?
Die Entscheidung, Parasol Finance zu erwerben, hängt vollständig von Ihrer individuellen Risikotoleranz ab. Wie Sie vielleicht feststellen, hat der Wert von Parasol Finance in den letzten 2026 Stunden um -0.0095% gefallen, und Parasol Finance hat in den letzten 30 Tagen ein Rückgang von erfahren. Daher hängt die Entscheidung, ob Sie in Parasol Finance investieren sollten, davon ab, ob eine solche Investition mit Ihren Handelszielen übereinstimmt.
Kann Parasol Finance steigen?
Es scheint, dass der Durchschnittswert von Parasol Finance bis zum Ende dieses Jahres potenziell auf $0.004126 steigen könnte. Betrachtet man die Aussichten von Parasol Finance in einem längeren Fünf-Jahres-Zeitraum, könnte die digitale Währung potenziell bis zu $0.012972 wachsen. Angesichts der Unvorhersehbarkeit des Marktes ist es jedoch wichtig, gründliche Recherchen durchzuführen, bevor Sie Gelder in ein bestimmtes Projekt, Netzwerk oder Asset investieren.
Wie viel wird Parasol Finance nächste Woche kosten?
Basierend auf unserer neuen experimentellen Parasol Finance-Prognose wird der Preis von Parasol Finance in der nächsten Woche um 0.86% steigen und $0.0040351 erreichen bis zum 13. Januar 2026.
Wie viel wird Parasol Finance nächsten Monat kosten?
Basierend auf unserer neuen experimentellen Parasol Finance-Prognose wird der Preis von Parasol Finance im nächsten Monat um -11.62% fallen und $0.003536 erreichen bis zum 5. Februar 2026.
Wie hoch kann der Preis von Parasol Finance in diesem Jahr 2026 steigen?
Gemäß unserer neuesten Prognose für den Wert von Parasol Finance im Jahr 2026 wird erwartet, dass PSOL innerhalb der Spanne von $0.001382 bis $0.004126 schwankt. Es ist jedoch entscheidend zu beachten, dass der Kryptowährungsmarkt äußerst volatil ist und diese prognostizierte Parasol Finance-Preisvorhersage plötzliche und extreme Preisschwankungen nicht berücksichtigt.
Wo wird Parasol Finance in 5 Jahren sein?
Die Zukunft von Parasol Finance scheint auf einem Aufwärtstrend, mit einem maximalen Preis von $0.012972 nach einem Zeitraum von fünf Jahren zu sein. Basierend auf der Parasol Finance-Prognose für 2030 könnte der Wert von Parasol Finance seinen höchsten Gipfel von ungefähr $0.012972 erreichen, während sein niedrigster Gipfel voraussichtlich bei etwa $0.004486 liegen wird.
Wie viel wird Parasol Finance im Jahr 2026 kosten?
Basierend auf unserer neuen experimentellen Parasol Finance-Preisprognosesimulation wird der Wert von PSOL im Jahr 2026 voraussichtlich um 3.13% steigen und bis zu $0.004126 erreichen, wenn das Beste eintritt. Der Preis wird zwischen $0.004126 und $0.001382 während des Jahres 2026 liegen.
Wie viel wird Parasol Finance im Jahr 2027 kosten?
Laut unserer neuesten experimentellen Simulation für die Preisprognose von Parasol Finance könnte der Wert von PSOL um -12.62% fallen und bis zu $0.003495 im Jahr 2027 steigen, vorausgesetzt, die Bedingungen sind am günstigsten. Der Preis wird voraussichtlich zwischen $0.003495 und $0.00133 im Laufe des Jahres schwanken.
Wie viel wird Parasol Finance im Jahr 2028 kosten?
Unser neues experimentelles Parasol Finance-Preisprognosemodell deutet darauf hin, dass der Wert von PSOL im Jahr 2028 um 47.02% steigen, und im besten Fall $0.005882 erreichen wird. Der Preis wird voraussichtlich zwischen $0.005882 und $0.0024015 im Laufe des Jahres liegen.
Wie viel wird Parasol Finance im Jahr 2029 kosten?
Basierend auf unserem experimentellen Prognosemodell könnte der Wert von Parasol Finance im Jahr 2029 333.75% Wachstum erfahren und unter optimalen Bedingungen $0.017354 erreichen. Die vorhergesagte Preisspanne für das Jahr 2029 liegt zwischen $0.017354 und $0.005275.
Wie viel wird Parasol Finance im Jahr 2030 kosten?
Unter Verwendung unserer neuen experimentellen Simulation für Parasol Finance-Preisprognosen wird der Wert von PSOL im Jahr 2030 voraussichtlich um 224.23% steigen, und $0.012972 im besten Fall erreichen. Der Preis wird voraussichtlich zwischen $0.012972 und $0.004486 während des Jahres 2030 liegen.
Wie viel wird Parasol Finance im Jahr 2031 kosten?
Unsere experimentelle Simulation zeigt, dass der Preis von Parasol Finance im Jahr 2031 um 195.98% steigen könnte, und unter idealen Bedingungen $0.011842 erreichen könnte. Der Preis wird voraussichtlich zwischen $0.011842 und $0.0053046 während des Jahres schwanken.
Wie viel wird Parasol Finance im Jahr 2032 kosten?
Basierend auf den Ergebnissen unserer neuesten experimentellen Parasol Finance-Preisprognose könnte PSOL eine 449.04% Steigerung im Wert erfahren und $0.021966 erreichen, wenn das positivste Szenario im Jahr 2032 eintritt. Der Preis wird voraussichtlich im Laufe des Jahres zwischen $0.021966 und $0.008097 liegen.
Wie viel wird Parasol Finance im Jahr 2033 kosten?
Laut unserer experimentellen Parasol Finance-Preisprognose wird der Wert von PSOL voraussichtlich um 1362.43% steigen im Jahr 2033, wobei der höchste mögliche Preis $0.058511 beträgt. Im Laufe des Jahres könnte der Preis von PSOL zwischen $0.058511 und $0.018815 liegen.
Wie viel wird Parasol Finance im Jahr 2034 kosten?
Die Ergebnisse unserer neuen Parasol Finance-Preisprognosesimulation deuten darauf hin, dass PSOL im Jahr 2034 um 746.96% steigen könnte und unter den besten Umständen $0.033886 erreichen könnte. Die vorhergesagte Preisspanne für das Jahr liegt zwischen $0.033886 und $0.015127.
Wie viel wird Parasol Finance im Jahr 2035 kosten?
Basierend auf unserer experimentellen Prognose für den Preis von Parasol Finance könnte PSOL um 897.93% steigen, wobei der Wert im Jahr 2035 $0.039926 erreichen könnte. Die erwartete Preisspanne für das Jahr liegt zwischen $0.039926 und $0.017884.
Wie viel wird Parasol Finance im Jahr 2036 kosten?
Unsere jüngste Parasol Finance-Preisprognosesimulation deutet darauf hin, dass der Wert von PSOL im Jahr 2036 möglicherweise um 1964.7% steigen könnte und unter optimalen Bedingungen $0.0826074 erreichen könnte. Die erwartete Preisspanne für das Jahr 2036 liegt zwischen $0.0826074 und $0.0296051.
Wie viel wird Parasol Finance im Jahr 2037 kosten?
Laut der experimentellen Simulation könnte der Wert von Parasol Finance um 4830.69% steigen im Jahr 2037, wobei ein Höchstwert von $0.197274 unter günstigen Bedingungen erwartet wird. Der Preis wird voraussichtlich im Laufe des Jahres zwischen $0.197274 und $0.076883 liegen.
Verwandte Prognosen
Unique One-Preisprognose- APR Coin-Preisprognose
- bePAY Finance-Preisprognose
- ETF Rocks-Preisprognose
- SOLA Token-Preisprognose
- WavesGo-Preisprognose
- YANG-Preisprognose
- Ethereum Cash-Preisprognose
- MetaGods-Preisprognose
- Auctus-Preisprognose
- TajCoin-Preisprognose
- Matrixswap-Preisprognose
- Olive Cash-Preisprognose
- CorionX-Preisprognose
- DUO Network-Preisprognose
- ZoomSwap-Preisprognose
- Azuma coin-Preisprognose
- Echain Network-Preisprognose
- Coin98 Dollar-Preisprognose
- LYNX-Preisprognose
- Fortress-Preisprognose
- MMOCoin-Preisprognose
- Soar-Preisprognose
- Rapids-Preisprognose
- Rope Token-Preisprognose
Unique One-Preisprognose
APR Coin-Preisprognose
bePAY Finance-Preisprognose
ETF Rocks-Preisprognose
SOLA Token-Preisprognose
WavesGo-Preisprognose
YANG-Preisprognose
Ethereum Cash-Preisprognose
MetaGods-Preisprognose
Auctus-Preisprognose
TajCoin-Preisprognose
Matrixswap-Preisprognose
Olive Cash-Preisprognose
CorionX-Preisprognose
DUO Network-Preisprognose
ZoomSwap-Preisprognose
Azuma coin-Preisprognose
Echain Network-Preisprognose
Coin98 Dollar-Preisprognose
LYNX-Preisprognose
Fortress-Preisprognose
MMOCoin-Preisprognose
Soar-Preisprognose
Rapids-Preisprognose
Rope Token-PreisprognoseWie liest und prognostiziert man die Kursbewegungen von Parasol Finance?
Parasol Finance-Händler verwenden Indikatoren und Chartmuster, um die Marktrichtung vorherzusagen. Sie identifizieren auch wichtige Unterstützungs- und Widerstandsniveaus, um abzuschätzen, wann ein Abwärtstrend sich verlangsamen oder ein Aufwärtstrend ins Stocken geraten könnte.
Parasol Finance Preisprognose-Indikatoren
Gleitende Durchschnitte sind beliebte Tools für die Preisprognose von Parasol Finance. Ein einfacher gleitender Durchschnitt (SMA) berechnet den durchschnittlichen Schlusskurs von PSOL über einen bestimmten Zeitraum, z. B. einen 12-Tage-SMA. Ein exponentieller gleitender Durchschnitt (EMA) gibt neueren Preisen mehr Gewicht und reagiert schneller auf Preisänderungen.
Häufig verwendete gleitende Durchschnitte auf dem Kryptomarkt sind die 50-Tage-, 100-Tage- und 200-Tage-Durchschnitte, die helfen, wichtige Widerstands- und Unterstützungsniveaus zu identifizieren. Eine Kursbewegung von PSOL über diesen Durchschnitten wird als bullisch angesehen, während ein Fall darunter auf Schwäche hindeutet.
Händler verwenden auch RSI und Fibonacci-Retracement-Level, um die zukünftige Richtung von PSOL einzuschätzen.
Wie liest man Parasol Finance-Charts und prognostiziert Kursbewegungen?
Die meisten Händler bevorzugen Kerzencharts gegenüber einfachen Liniendiagrammen, da sie detailliertere Informationen liefern. Kerzen können die Preisbewegung von Parasol Finance in verschiedenen Zeitrahmen darstellen, wie z. B. 5-Minuten für kurzfristige und wöchentliche für langfristige Trends. Beliebte Optionen sind 1-Stunden-, 4-Stunden- und 1-Tages-Charts.
Ein 1-Stunden-Kerzenchart zeigt beispielsweise die Eröffnungs-, Schluss-, Höchst- und Tiefstpreise von PSOL innerhalb jeder Stunde. Die Farbe der Kerze ist entscheidend: Grün zeigt an, dass der Preis höher schloss als er eröffnete, während Rot das Gegenteil bedeutet. Einige Charts verwenden hohle und gefüllte Kerzen, um die gleiche Information zu vermitteln.
Was beeinflusst den Preis von Parasol Finance?
Die Preisentwicklung von Parasol Finance wird durch Angebot und Nachfrage bestimmt und von Faktoren wie Blockbelohnungs-Halbierungen, Hard Forks und Protokoll-Updates beeinflusst. Ereignisse in der realen Welt, wie Vorschriften, Akzeptanz durch Unternehmen und Regierungen und Hacks von Kryptowährungsbörsen, beeinflussen ebenfalls den Preis von PSOL. Die Marktkapitalisierung von Parasol Finance kann sich schnell ändern.
Händler überwachen oft die Aktivitäten von PSOL-„Walen“, großen Inhabern von Parasol Finance, da ihre Aktionen die Kursbewegungen auf dem relativ kleinen Parasol Finance-Markt erheblich beeinflussen können.
Bullische und bärische Kursprognosemuster
Händler identifizieren oft Kerzenmuster, um sich einen Vorteil bei Kryptowährungspreisprognosen zu verschaffen. Bestimmte Formationen deuten auf bullische Trends hin, während andere auf bärische Bewegungen hindeuten.
Häufig verfolgte bullische Kerzenmuster:
- Hammer
- Bullish Engulfing
- Piercing Line
- Morning Star
- Drei weiße Soldaten
Häufige bärische Kerzenmuster:
- Bearish Harami
- Dark Cloud Cover
- Evening Star
- Shooting Star
- Hanging Man