$3.3T
Marktkapitalisierung
$136.2B
24-Stunden-Volumen
BTC 56.77%     ETH 11.79%
Dominanz

Neos Credits Preisvorhersage - NCR Prognose

$0.03067 0.0199%
Add to portfolio
Add to favorites
Sentiment
Bullisch 3.13%     
     Bärisch 96.88%
SMA 50
$0.03103
SMA 200
$0.033813
RSI (14)
41.10
Momentum (10)
-0
MACD (12, 26)
0
Hull Moving Average (9)
0.030775
Kurs   Prognose

Neos Credits Preisvorhersage bis zu $0.031633 im Jahr 2026

Jahr Min. Preis Max. Preis
2026 $0.010597 $0.031633
2027 $0.0102018 $0.02680028
2028 $0.018411 $0.045095
2029 $0.040444 $0.133043
2030 $0.034396 $0.099449
2031 $0.040666 $0.090786
2032 $0.062075 $0.1684036
2033 $0.144248 $0.448565
2034 $0.115969 $0.259785
2035 $0.137111 $0.306091

Investitionsgewinnrechner

Wenn Sie heute einen Short über $10,000.00 in Neos Credits eröffnen und ihn am Apr 06, 2026 schließen, zeigt unsere Prognose, dass Sie etwa $3,954.54 Gewinn erzielen könnten, was einer Rendite von 39.55% in den nächsten 90 Tagen entspricht.

$
$3,954.54 (39.55% ROI)

Langfristige Neos Credits Preisprognose für 2027, 2028, 2029, 2030, 2031, 2032 und 2037

[
    
'name' => 'Neos Credits'
    'name_with_ticker' 
=> 'Neos Credits <small>NCR</small>'
    'name_lang' 
=> 'Neos Credits'
    'name_lang_with_ticker' 
=> 'Neos Credits <small>NCR</small>'
    'name_with_lang' 
=> 'Neos Credits'
    'name_with_lang_with_ticker' 
=> 'Neos Credits <small>NCR</small>'
    'image' 
=> '/uploads/coins/neos-credits.png?1717108404'
    'price_for_sd' 
=> 0.03067
    
'ticker' => 'NCR'
    'marketcap' 
=> '$1.25M'
    'low24h' 
=> '$0.03049'
    'high24h' 
=> '$0.03101'
    'volume24h' 
=> '$120.46'
    'current_supply' 
=> '40.65M'
    'max_supply' 
=> '50M'
    'algo' 
=> null
    
'proof' => null
    
'ico_price_and_roi' => '—'
    'price' 
=> '$0.03067'
    'change_24h_pct' 
=> '0.0199%'
    'ath_price' 
=> '$9.42'
    'ath_days' 
=> 1499
    
'ath_exchange' => null
    
'ath_pair' => null
    
'ath_date' => '29.11.2021'
    'ath_pct' 
=> '-99.67%'
    'fdv' 
=> '$1.53M'
    'new_prediction' 
=> true
    
'change_24h_pct_is_increased' => true
    
'change_30d_pct' => null
    
'change_30d_pct_is_increased' => false
    
'max_price' => '$1.51'
    'max_price_year' 
=> 2037
    
'next_week_prediction_price' => '$0.030935'
    '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' => '$0.027109'
    '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' 
=> '$0.010597'
    'current_year_max_price_prediction' 
=> '$0.031633'
    'current_year_max_price_prediction_is_increased' 
=> true
    
'grand_prediction_year' => 2030
    
'grand_prediction_min_price' => '$0.034396'
    'grand_prediction_max_price' 
=> '$0.099449'
    'grand_prediction_max_price_is_increased' 
=> true
    
'prediction_table' => [
        
=> [
            
'items' => [
                
106 => 0.031253850015202
                107 
=> 0.031370540546011
                108 
=> 0.03163345027029
                109 
=> 0.029386915461787
                110 
=> 0.030395543636008
                111 
=> 0.030988018192684
                112 
=> 0.028311196591214
                113 
=> 0.030935106036261
                114 
=> 0.02934780828886
                115 
=> 0.02880905559298
                116 
=> 0.029534415122712
                117 
=> 0.02925174180854
                118 
=> 0.029008715892149
                119 
=> 0.028873103255088
                120 
=> 0.029405727238713
                121 
=> 0.029380879693253
                122 
=> 0.028509403478182
                123 
=> 0.027372598281536
                124 
=> 0.027754147419889
                125 
=> 0.027615527040883
                126 
=> 0.027113148904982
                127 
=> 0.027451691111212
                128 
=> 0.025960922567263
                129 
=> 0.023396132770805
                130 
=> 0.025090511471981
                131 
=> 0.025025279735115
                201 
=> 0.024992386935364
                202 
=> 0.02626566570011
                203 
=> 0.026143269326419
                204 
=> 0.025921118709661
                205 
=> 0.027109068934692
                206 
=> 0.02667545112237
                207 
=> 0.028011759046741
                208 
=> 0.028891937872709
                209 
=> 0.028668696051641
                210 
=> 0.029496508491737
                211 
=> 0.027762937541416
                212 
=> 0.028338760272318
                213 
=> 0.028457436539101
                214 
=> 0.027094409813316
                215 
=> 0.026163294886856
                216 
=> 0.026101200136749
                217 
=> 0.024486775169808
                218 
=> 0.025349187955965
                219 
=> 0.026108075518717
                220 
=> 0.025744627268212
                221 
=> 0.02562957040981
                222 
=> 0.026217370946598
                223 
=> 0.026263048082478
                224 
=> 0.025221604543778
                225 
=> 0.025438153633701
                226 
=> 0.026341199336973
                227 
=> 0.025415399198955
                228 
=> 0.023616720759382
                301 
=> 0.023170623637692
                302 
=> 0.023111106058458
                303 
=> 0.021901255284027
                304 
=> 0.02320043398046
                305 
=> 0.022633307663643
                306 
=> 0.024424852903252
                307 
=> 0.023401531870637
                308 
=> 0.023357418546207
                309 
=> 0.023290734786313
                310 
=> 0.022249366246454
                311 
=> 0.02247735977426
                312 
=> 0.023235244985081
                313 
=> 0.02350566696649
                314 
=> 0.023477459738327
                315 
=> 0.023231530934085
                316 
=> 0.023344115881308
                317 
=> 0.022981440539108
                318 
=> 0.022853372327342
                319 
=> 0.022449153823074
                320 
=> 0.021855064290012
                321 
=> 0.021937676083347
                322 
=> 0.020760629266368
                323 
=> 0.020119311689875
                324 
=> 0.019941803437131
                325 
=> 0.019704431982982
                326 
=> 0.019968615174499
                327 
=> 0.020757294840623
                328 
=> 0.019805979835552
                329 
=> 0.018175016986346
                330 
=> 0.018273040632608
                331 
=> 0.018493270662279
                401 
=> 0.018082873458955
                402 
=> 0.017694466948036
                403 
=> 0.018032154896864
                404 
=> 0.017341094437052
                405 
=> 0.018576782017267
                406 
=> 0.018543360131197
                407 
=> 0.019003948046693
                408 
=> 0.019291963122469
                409 
=> 0.018628181618794
                410 
=> 0.018461242365676
                411 
=> 0.018556338551218
                412 
=> 0.016984610433578
                413 
=> 0.018875504327672
                414 
=> 0.018891856856589
                415 
=> 0.018751836576092
                416 
=> 0.019758679199898
                417 
=> 0.021883431178217
                418 
=> 0.021084014016023
                419 
=> 0.02077445552831
                420 
=> 0.020185984616881
                421 
=> 0.020970087166415
                422 
=> 0.020909880324516
                423 
=> 0.020637602152682
                424 
=> 0.020472927464797
                425 
=> 0.020776345626426
                426 
=> 0.020435330596791
                427 
=> 0.020374074927003
                428 
=> 0.020002932214909
                429 
=> 0.019870451152609
                430 
=> 0.019772367448305
                501 
=> 0.019664386927372
                502 
=> 0.01990256504948
                503 
=> 0.019362822089841
                504 
=> 0.01871194499217
                505 
=> 0.018657831604086
                506 
=> 0.018807243426283
                507 
=> 0.018741139817363
                508 
=> 0.018657515125439
                509 
=> 0.018497852814726
                510 
=> 0.018450484417783
                511 
=> 0.018604408727969
                512 
=> 0.018430637156114
                513 
=> 0.018687046576213
                514 
=> 0.018617317401726
                515 
=> 0.018227815901302
                516 
=> 0.017742352819849
                517 
=> 0.017738031180131
                518 
=> 0.017633438955551
                519 
=> 0.017500225032002
                520 
=> 0.017463167965992
                521 
=> 0.018003715759702
                522 
=> 0.019122633515448
                523 
=> 0.018902963186562
                524 
=> 0.019061697511903
                525 
=> 0.019842513287442
                526 
=> 0.020090711142537
                527 
=> 0.019914546183879
                528 
=> 0.019673400723087
                529 
=> 0.019684009899528
                530 
=> 0.02050807693875
                531 
=> 0.020559472989165
                601 
=> 0.020689334227569
                602 
=> 0.020856242617701
                603 
=> 0.019942971404451
                604 
=> 0.019640994907513
                605 
=> 0.019497901690246
                606 
=> 0.019057229965107
                607 
=> 0.019532456640331
                608 
=> 0.019255562407913
                609 
=> 0.01929292489992
                610 
=> 0.019268592527986
                611 
=> 0.019281879648409
                612 
=> 0.018576436617405
                613 
=> 0.018833462980909
                614 
=> 0.018406106800501
                615 
=> 0.017833924847916
                616 
=> 0.017832006693379
                617 
=> 0.017972047415664
                618 
=> 0.017888745714255
                619 
=> 0.017664582977645
                620 
=> 0.017696424236362
                621 
=> 0.017417461305052
                622 
=> 0.01773029538701
                623 
=> 0.017739266349106
                624 
=> 0.017618808187365
                625 
=> 0.018100772253404
                626 
=> 0.018298233324506
                627 
=> 0.018218945181984
                628 
=> 0.01829267025706
                629 
=> 0.018912091480479
                630 
=> 0.019013084167139
                701 
=> 0.019057938447351
                702 
=> 0.018997839653921
                703 
=> 0.018303992139937
                704 
=> 0.01833476722765
                705 
=> 0.018108960053606
                706 
=> 0.017918176786513
                707 
=> 0.01792580711667
                708 
=> 0.018023894516045
                709 
=> 0.018452247941863
                710 
=> 0.019353692473685
                711 
=> 0.01938790163472
                712 
=> 0.019429364135847
                713 
=> 0.019260715306382
                714 
=> 0.019209849205664
                715 
=> 0.019276954722166
                716 
=> 0.019615489892616
                717 
=> 0.020486294262417
                718 
=> 0.020178493839061
                719 
=> 0.019928247303674
                720 
=> 0.02014778098119
                721 
=> 0.020113985492298
                722 
=> 0.019828717555474
                723 
=> 0.019820711034601
                724 
=> 0.019273190658159
                725 
=> 0.019070784841424
                726 
=> 0.018901639391147
                727 
=> 0.018716936975099
                728 
=> 0.018607439191584
                729 
=> 0.018775677552915
                730 
=> 0.018814155656689
                731 
=> 0.018446299539336
                801 
=> 0.018396162109816
                802 
=> 0.018696561355972
                803 
=> 0.018564366847751
                804 
=> 0.018700332177723
                805 
=> 0.018731877300565
                806 
=> 0.018726797809241
                807 
=> 0.018588771560216
                808 
=> 0.018676745375343
                809 
=> 0.018468661076312
                810 
=> 0.018242400654367
                811 
=> 0.018098060601689
                812 
=> 0.017972104761797
                813 
=> 0.018041992382365
                814 
=> 0.017792855776015
                815 
=> 0.017713151961514
                816 
=> 0.018646941826252
                817 
=> 0.019336742439266
                818 
=> 0.019326712465162
                819 
=> 0.019265657577302
                820 
=> 0.019174942398474
                821 
=> 0.019608853512255
                822 
=> 0.01945768755654
                823 
=> 0.019567673419661
                824 
=> 0.019595669437917
                825 
=> 0.019680404953318
                826 
=> 0.01971069061681
                827 
=> 0.019619146306991
                828 
=> 0.019311912422043
                829 
=> 0.018546314791674
                830 
=> 0.018189927028045
                831 
=> 0.01807231312994
                901 
=> 0.018076588171756
                902 
=> 0.017958663433856
                903 
=> 0.017993397554184
                904 
=> 0.017946584324296
                905 
=> 0.017857931392226
                906 
=> 0.018036518313627
                907 
=> 0.018057098792667
                908 
=> 0.018015414471257
                909 
=> 0.018025232637943
                910 
=> 0.017680104260277
                911 
=> 0.017706343621251
                912 
=> 0.017560239525008
                913 
=> 0.017532846768274
                914 
=> 0.01716350833571
                915 
=> 0.016509171765962
                916 
=> 0.01687173774359
                917 
=> 0.016433809027107
                918 
=> 0.016267958786472
                919 
=> 0.017053068030634
                920 
=> 0.016974264838061
                921 
=> 0.0168393880273
                922 
=> 0.016639877113394
                923 
=> 0.016565876574709
                924 
=> 0.016116272727383
                925 
=> 0.016089707733539
                926 
=> 0.0163125435406
                927 
=> 0.016209712482953
                928 
=> 0.016065298732851
                929 
=> 0.015542246768967
                930 
=> 0.014954163185008
                1001 
=> 0.014971913731846
                1002 
=> 0.015158972178219
                1003 
=> 0.015702869839318
                1004 
=> 0.015490359613602
                1005 
=> 0.015336181006571
                1006 
=> 0.015307307988065
                1007 
=> 0.015668714264414
                1008 
=> 0.016180179862404
                1009 
=> 0.016420148077583
                1010 
=> 0.016182346864284
                1011 
=> 0.015909173634572
                1012 
=> 0.015925800423302
                1013 
=> 0.016036410999788
                1014 
=> 0.016048034607427
                1015 
=> 0.015870226917547
                1016 
=> 0.015920278740733
                1017 
=> 0.015844245444478
                1018 
=> 0.015377629245705
                1019 
=> 0.015369189638325
                1020 
=> 0.015254674497943
                1021 
=> 0.015251207025004
                1022 
=> 0.015056388204074
                1023 
=> 0.015029131704307
                1024 
=> 0.014642307110694
                1025 
=> 0.014896916229623
                1026 
=> 0.014726137800224
                1027 
=> 0.014468734424561
                1028 
=> 0.014424357985576
                1029 
=> 0.014423023976234
                1030 
=> 0.014687319688698
                1031 
=> 0.014893827780342
                1101 
=> 0.01472910856412
                1102 
=> 0.014691605191534
                1103 
=> 0.015092043093928
                1104 
=> 0.015041083720776
                1105 
=> 0.014996953232279
                1106 
=> 0.016134383727908
                1107 
=> 0.015234018735809
                1108 
=> 0.014841408208217
                1109 
=> 0.014355478125605
                1110 
=> 0.014513699410775
                1111 
=> 0.014547038960315
                1112 
=> 0.013378464707113
                1113 
=> 0.012904374278126
                1114 
=> 0.012741684308619
                1115 
=> 0.012648053931068
                1116 
=> 0.012690722469854
                1117 
=> 0.012263985478505
                1118 
=> 0.01255075979427
                1119 
=> 0.012181241630941
                1120 
=> 0.012119290708343
                1121 
=> 0.012780034958891
                1122 
=> 0.012871973661343
                1123 
=> 0.012479734593568
                1124 
=> 0.012731615572817
                1125 
=> 0.012640280028333
                1126 
=> 0.01218757595927
                1127 
=> 0.012170285993698
                1128 
=> 0.011943135005159
                1129 
=> 0.011587687693195
                1130 
=> 0.011425238733703
                1201 
=> 0.011340633905153
                1202 
=> 0.011375543506328
                1203 
=> 0.011357892143722
                1204 
=> 0.011242705062879
                1205 
=> 0.011364494532363
                1206 
=> 0.011053372764716
                1207 
=> 0.010929481569961
                1208 
=> 0.010873522791543
                1209 
=> 0.010597384315256
                1210 
=> 0.011036843430367
                1211 
=> 0.011123422412204
                1212 
=> 0.011210171981381
                1213 
=> 0.011965267754618
                1214 
=> 0.011927545303666
                1215 
=> 0.012268537888697
                1216 
=> 0.012255287543888
                1217 
=> 0.012158030934923
                1218 
=> 0.011747721299637
                1219 
=> 0.011911263407196
                1220 
=> 0.011407906220216
                1221 
=> 0.011785055649663
                1222 
=> 0.0116129404002
                1223 
=> 0.011726863310688
                1224 
=> 0.011522019645617
                1225 
=> 0.011635388587655
                1226 
=> 0.011143953500666
                1227 
=> 0.010685058331114
                1228 
=> 0.010869731143327
                1229 
=> 0.0110704916101
                1230 
=> 0.011505791454879
                1231 
=> 0.011246530458474
            
]
            
'min_raw' => 0.010597384315256
            
'max_raw' => 0.03163345027029
            
'avg_raw' => 0.021115417292773
            
'max_pct' => '3.13%'
            'is_grow' 
=> true
            
'min' => '$0.010597'
            'max' 
=> '$0.031633'
            'avg' 
=> '$0.021115'
            'bar_min_pct' 
=> 50.898974802884
            
'bar_max_pct' => 51.045822849954
            
'min_diff' => -0.020075235684744
            
'max_diff' => 0.00096083027029046
            
'year' => 2026
        
]
        
=> [
            
'items' => [
                
101 => 0.011339770516525
                102 
=> 0.011027431930252
                103 
=> 0.010382988211664
                104 
=> 0.010386635693125
                105 
=> 0.01028750206699
                106 
=> 0.010201836140263
                107 
=> 0.011276309702667
                108 
=> 0.011142681930269
                109 
=> 0.010929763563722
                110 
=> 0.011214763258384
                111 
=> 0.011290121701206
                112 
=> 0.011292267050132
                113 
=> 0.01150019547045
                114 
=> 0.011611166905648
                115 
=> 0.011630726102079
                116 
=> 0.011957905964041
                117 
=> 0.012067572338164
                118 
=> 0.01251927261261
                119 
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                120 
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                121 
=> 0.01121877378855
                122 
=> 0.01098786708373
                123 
=> 0.011234584168178
                124 
=> 0.011453141824759
                125 
=> 0.011225564984167
                126 
=> 0.011255281715139
                127 
=> 0.010949778400355
                128 
=> 0.011058981460123
                129 
=> 0.011153041846436
                130 
=> 0.011101107229728
                131 
=> 0.011023358594852
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                205 
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                207 
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                210 
=> 0.012182854008708
                211 
=> 0.012611788882909
                212 
=> 0.012620851600894
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=> 0.01246903939799
                214 
=> 0.012459801611647
                215 
=> 0.012488958805858
                216 
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                217 
=> 0.012600059511425
                218 
=> 0.012669115649585
                219 
=> 0.012755471407778
                220 
=> 0.01311267543775
                221 
=> 0.013198796120067
                222 
=> 0.01298956751049
                223 
=> 0.013008458511301
                224 
=> 0.012930201267866
                225 
=> 0.012854605751267
                226 
=> 0.013024533432742
                227 
=> 0.013335079610574
                228 
=> 0.013333147718919
                301 
=> 0.013405188396021
                302 
=> 0.013450069141039
                303 
=> 0.013257408128711
                304 
=> 0.013131992894027
                305 
=> 0.013180085075384
                306 
=> 0.013256985520684
                307 
=> 0.013155147297411
                308 
=> 0.012526554607317
                309 
=> 0.012717229474835
                310 
=> 0.012685491853355
                311 
=> 0.012640293620941
                312 
=> 0.012832018674676
                313 
=> 0.012813526325527
                314 
=> 0.012259608673863
                315 
=> 0.012295068684741
                316 
=> 0.012261765114572
                317 
=> 0.012369375763058
                318 
=> 0.012061730512164
                319 
=> 0.012156360119316
                320 
=> 0.012215710921825
                321 
=> 0.012250669000457
                322 
=> 0.012376961551455
                323 
=> 0.012362142578259
                324 
=> 0.012376040383274
                325 
=> 0.012563298896407
                326 
=> 0.013510388196469
                327 
=> 0.013561936177436
                328 
=> 0.013308095066363
                329 
=> 0.013409499583442
                330 
=> 0.013214825085381
                331 
=> 0.013345511380135
                401 
=> 0.013434923623935
                402 
=> 0.013030886887192
                403 
=> 0.013006962453819
                404 
=> 0.012811484464854
                405 
=> 0.012916523263684
                406 
=> 0.012749398982188
                407 
=> 0.012790405435108
                408 
=> 0.012675747817866
                409 
=> 0.012882108700798
                410 
=> 0.013112852233156
                411 
=> 0.013171147161768
                412 
=> 0.013017798302135
                413 
=> 0.012906763621579
                414 
=> 0.012711823299619
                415 
=> 0.013036013399566
                416 
=> 0.013130816464305
                417 
=> 0.013035515439426
                418 
=> 0.013013432109593
                419 
=> 0.012971584239463
                420 
=> 0.013022310333069
                421 
=> 0.013130300146455
                422 
=> 0.013079374144721
                423 
=> 0.013113011666067
                424 
=> 0.012984820121557
                425 
=> 0.013257471907523
                426 
=> 0.013690508560861
                427 
=> 0.01369190084451
                428 
=> 0.013640974568266
                429 
=> 0.013620136633249
                430 
=> 0.01367239008314
                501 
=> 0.013700735436158
                502 
=> 0.013869713511463
                503 
=> 0.014051033718648
                504 
=> 0.014897176009379
                505 
=> 0.014659582640035
                506 
=> 0.015410330417601
                507 
=> 0.016004074437258
                508 
=> 0.016182112307474
                509 
=> 0.016018325844204
                510 
=> 0.015458021200931
                511 
=> 0.015430529982057
                512 
=> 0.016267861673627
                513 
=> 0.016031277118537
                514 
=> 0.016003136138515
                515 
=> 0.015703763656016
                516 
=> 0.015880729871177
                517 
=> 0.015842024763983
                518 
=> 0.01578092685876
                519 
=> 0.016118566069712
                520 
=> 0.016750596531354
                521 
=> 0.016652088656763
                522 
=> 0.01657855709803
                523 
=> 0.016256363212375
                524 
=> 0.016450395896149
                525 
=> 0.016381304573908
                526 
=> 0.01667816474069
                527 
=> 0.016502311354146
                528 
=> 0.016029484757845
                529 
=> 0.016104783951763
                530 
=> 0.016093402630083
                531 
=> 0.016327629423763
                601 
=> 0.016257320354167
                602 
=> 0.016079673655824
                603 
=> 0.016748436319947
                604 
=> 0.016705010592392
                605 
=> 0.016766578345561
                606 
=> 0.016793682374552
                607 
=> 0.017200746423284
                608 
=> 0.017367507539452
                609 
=> 0.017405365232387
                610 
=> 0.017563775394979
                611 
=> 0.017401423843233
                612 
=> 0.018050945804912
                613 
=> 0.018482840008772
                614 
=> 0.018984507351627
                615 
=> 0.019717578175008
                616 
=> 0.019993219585884
                617 
=> 0.01994342743218
                618 
=> 0.020499233364046
                619 
=> 0.021498004268738
                620 
=> 0.020145307587971
                621 
=> 0.021569700477422
                622 
=> 0.021118754134029
                623 
=> 0.020049568466021
                624 
=> 0.019980725513872
                625 
=> 0.020704790461748
                626 
=> 0.022310696827468
                627 
=> 0.021908435496894
                628 
=> 0.022311354782898
                629 
=> 0.021841328033457
                630 
=> 0.02181798724365
                701 
=> 0.022288526632797
                702 
=> 0.023387967563307
                703 
=> 0.022865664389149
                704 
=> 0.022116814715001
                705 
=> 0.022669753661
                706 
=> 0.022190746773892
                707 
=> 0.021111410191651
                708 
=> 0.021908127895236
                709 
=> 0.021375385456062
                710 
=> 0.021530868021959
                711 
=> 0.022650613389644
                712 
=> 0.022515882664526
                713 
=> 0.022690236698558
                714 
=> 0.02238250639213
                715 
=> 0.022095037761311
                716 
=> 0.021558456214186
                717 
=> 0.021399600871233
                718 
=> 0.021443502773008
                719 
=> 0.021399579115631
                720 
=> 0.021099366671453
                721 
=> 0.021034535822716
                722 
=> 0.020926481567851
                723 
=> 0.020959972099687
                724 
=> 0.020756798488152
                725 
=> 0.021140229070929
                726 
=> 0.021211397165871
                727 
=> 0.021490425968558
                728 
=> 0.021519395664496
                729 
=> 0.022296486908254
                730 
=> 0.02186847810968
                731 
=> 0.022155623364265
                801 
=> 0.022129938389979
                802 
=> 0.020072740961501
                803 
=> 0.020356204616339
                804 
=> 0.020797185107471
                805 
=> 0.020598523993951
                806 
=> 0.020317663658975
                807 
=> 0.020090853879703
                808 
=> 0.019747213871616
                809 
=> 0.020230880583977
                810 
=> 0.020866850878511
                811 
=> 0.021535524920676
                812 
=> 0.022338892969078
                813 
=> 0.02215959057291
                814 
=> 0.021520506513822
                815 
=> 0.021549175357862
                816 
=> 0.021726394870939
                817 
=> 0.021496879499413
                818 
=> 0.021429190935678
                819 
=> 0.021717095501711
                820 
=> 0.021719078142227
                821 
=> 0.021454992969427
                822 
=> 0.021161510626936
                823 
=> 0.021160280925205
                824 
=> 0.021108058577062
                825 
=> 0.021850618273179
                826 
=> 0.02225895102479
                827 
=> 0.022305765716701
                828 
=> 0.022255800023024
                829 
=> 0.022275029835453
                830 
=> 0.022037430004289
                831 
=> 0.022580512760289
                901 
=> 0.023078899202512
                902 
=> 0.022945320989523
                903 
=> 0.02274506825899
                904 
=> 0.022585557313642
                905 
=> 0.02290774528013
                906 
=> 0.022893398757153
                907 
=> 0.023074546231722
                908 
=> 0.023066328335917
                909 
=> 0.023005415253521
                910 
=> 0.022945323164921
                911 
=> 0.023183581503717
                912 
=> 0.023114966928456
                913 
=> 0.023046245775807
                914 
=> 0.022908414983488
                915 
=> 0.022927148477291
                916 
=> 0.022726930323216
                917 
=> 0.022634300243781
                918 
=> 0.02124136609972
                919 
=> 0.020869128580991
                920 
=> 0.020986242081977
                921 
=> 0.021024798887352
                922 
=> 0.020862800642166
                923 
=> 0.021095064511828
                924 
=> 0.02105886643377
                925 
=> 0.021199691980328
                926 
=> 0.021111710292773
                927 
=> 0.021115321091919
                928 
=> 0.021374056475346
                929 
=> 0.021449168457894
                930 
=> 0.021410965897342
                1001 
=> 0.021437721661245
                1002 
=> 0.022054296947496
                1003 
=> 0.021966639658759
                1004 
=> 0.021920073471192
                1005 
=> 0.021932972623387
                1006 
=> 0.022090520828547
                1007 
=> 0.022134625724179
                1008 
=> 0.021947750182191
                1009 
=> 0.022035881768107
                1010 
=> 0.022411134875374
                1011 
=> 0.022542452225431
                1012 
=> 0.022961554170909
                1013 
=> 0.022783512215527
                1014 
=> 0.023110315930107
                1015 
=> 0.024114799133127
                1016 
=> 0.024917249820651
                1017 
=> 0.024179283005727
                1018 
=> 0.025652881501886
                1019 
=> 0.026800289306294
                1020 
=> 0.026756249883654
                1021 
=> 0.026556172792934
                1022 
=> 0.025249879513029
                1023 
=> 0.024047808961125
                1024 
=> 0.025053392020405
                1025 
=> 0.025055955458423
                1026 
=> 0.024969574981823
                1027 
=> 0.024433073260384
                1028 
=> 0.024950905884852
                1029 
=> 0.024992009558091
                1030 
=> 0.024969002431426
                1031 
=> 0.024557667819494
                1101 
=> 0.023929635894416
                1102 
=> 0.02405235182928
                1103 
=> 0.024253363033925
                1104 
=> 0.023872806888202
                1105 
=> 0.023751196140934
                1106 
=> 0.023977293657497
                1107 
=> 0.024705826965152
                1108 
=> 0.024568101963446
                1109 
=> 0.024564505407061
                1110 
=> 0.02515375136885
                1111 
=> 0.024731978427446
                1112 
=> 0.02405389967021
                1113 
=> 0.023882675841247
                1114 
=> 0.023274946598623
                1115 
=> 0.023694707351161
                1116 
=> 0.023709813793359
                1117 
=> 0.023479915119045
                1118 
=> 0.024072554680586
                1119 
=> 0.024067093402695
                1120 
=> 0.02462971646362
                1121 
=> 0.025705240444538
                1122 
=> 0.02538715508006
                1123 
=> 0.025017256408761
                1124 
=> 0.025057474650509
                1125 
=> 0.025498569495403
                1126 
=> 0.025231873482964
                1127 
=> 0.025327779228508
                1128 
=> 0.025498424330571
                1129 
=> 0.025601378757525
                1130 
=> 0.025042661092849
                1201 
=> 0.024912397278657
                1202 
=> 0.024645923231208
                1203 
=> 0.024576405126202
                1204 
=> 0.024793442677686
                1205 
=> 0.02473626095092
                1206 
=> 0.023708544155388
                1207 
=> 0.023601142032092
                1208 
=> 0.023604435901879
                1209 
=> 0.02333436815616
                1210 
=> 0.022922450020253
                1211 
=> 0.024004946287063
                1212 
=> 0.023918006687312
                1213 
=> 0.023822032097778
                1214 
=> 0.023833788437373
                1215 
=> 0.024303663377592
                1216 
=> 0.024031112183012
                1217 
=> 0.024755734204067
                1218 
=> 0.02460677370067
                1219 
=> 0.02445399292244
                1220 
=> 0.024432873965072
                1221 
=> 0.024374066400097
                1222 
=> 0.024172393378467
                1223 
=> 0.023928861086178
                1224 
=> 0.023768059972403
                1225 
=> 0.021924778949646
                1226 
=> 0.022266881185597
                1227 
=> 0.022660438624459
                1228 
=> 0.022796293075272
                1229 
=> 0.022563904636315
                1230 
=> 0.024181569490461
                1231 
=> 0.02447713244752
            
]
            
'min_raw' => 0.010201836140263
            
'max_raw' => 0.026800289306294
            
'avg_raw' => 0.018501062723279
            
'max_pct' => '-12.62%'
            'is_grow' 
=> false
            
'min' => '$0.0102018'
            'max' 
=> '$0.02680028'
            'avg' 
=> '$0.018501'
            'bar_min_pct' 
=> 50.865420500042
            
'bar_max_pct' => 50.886035342412
            
'min_diff' => -0.00039554817499341
            
'max_diff' => -0.004833160963996
            
'year' => 2027
        
]
        
=> [
            
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]
            
'min_raw' => 0.018411318412773
            
'max_raw' => 0.045095070647288
            
'avg_raw' => 0.031753194530031
            
'max_pct' => '47.02%'
            'is_grow' 
=> true
            
'min' => '$0.018411'
            'max' 
=> '$0.045095'
            'avg' 
=> '$0.031753'
            'bar_min_pct' 
=> 51.561829867501
            
'bar_max_pct' => 51.49087294937
            
'min_diff' => 0.0082094822725105
            
'max_diff' => 0.018294781340993
            
'year' => 2028
        
]
        
=> [
            
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]
            
'min_raw' => 0.040444366589351
            
'max_raw' => 0.13304364240973
            
'avg_raw' => 0.086744004499543
            
'max_pct' => '333.75%'
            'is_grow' 
=> true
            
'min' => '$0.040444'
            'max' 
=> '$0.133043'
            'avg' 
=> '$0.086744'
            'bar_min_pct' 
=> 53.43089062365
            
'bar_max_pct' => 54.398511072434
            
'min_diff' => 0.022033048176578
            
'max_diff' => 0.087948571762447
            
'year' => 2029
        
]
        
=> [
            
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]
            
'min_raw' => 0.034396202816349
            
'max_raw' => 0.099449537760352
            
'avg_raw' => 0.06692287028835
            
'max_pct' => '224.23%'
            'is_grow' 
=> true
            
'min' => '$0.034396'
            'max' 
=> '$0.099449'
            'avg' 
=> '$0.066922'
            'bar_min_pct' 
=> 52.917825637622
            
'bar_max_pct' => 53.28786768811
            
'min_diff' => -0.0060481637730022
            
'max_diff' => -0.033594104649383
            
'year' => 2030
        
]
        
=> [
            
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]
            
'min_raw' => 0.040666966544892
            
'max_raw' => 0.090786138021448
            
'avg_raw' => 0.06572655228317
            
'max_pct' => '195.98%'
            'is_grow' 
=> true
            
'min' => '$0.040666'
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=> '$0.065726'
            'bar_min_pct' 
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'bar_max_pct' => 53.001449945884
            
'min_diff' => 0.0062707637285427
            
'max_diff' => -0.0086633997389032
            
'year' => 2031
        
]
        
=> [
            
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]
            
'min_raw' => 0.062075045465867
            
'max_raw' => 0.16840361665345
            
'avg_raw' => 0.11523933105966
            
'max_pct' => '449.04%'
            'is_grow' 
=> true
            
'min' => '$0.062075'
            'max' 
=> '$0.1684036'
            'avg' 
=> '$0.115239'
            'bar_min_pct' 
=> 55.26581844176
            
'bar_max_pct' => 55.567535276936
            
'min_diff' => 0.021408078920975
            
'max_diff' => 0.077617478632003
            
'year' => 2032
        
]
        
=> [
            
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]
            
'min_raw' => 0.14424888961732
            
'max_raw' => 0.44856592919491
            
'avg_raw' => 0.29640740940611
            
'max_pct' => '1362.43%'
            'is_grow' 
=> true
            
'min' => '$0.144248'
            'max' 
=> '$0.448565'
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=> '$0.2964074'
            'bar_min_pct' 
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'bar_max_pct' => 64.829887174949
            
'min_diff' => 0.082173844151456
            
'max_diff' => 0.28016231254145
            
'year' => 2033
        
]
        
=> [
            
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=> 0.1523832516875
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=> 0.15289343279514
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=> 0.15070336200578
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=> 0.14060866915372
            
]
            
'min_raw' => 0.11596919926151
            
'max_raw' => 0.25978532224876
            
'avg_raw' => 0.18787726075514
            
'max_pct' => '746.96%'
            'is_grow' 
=> true
            
'min' => '$0.115969'
            'max' 
=> '$0.259785'
            'avg' 
=> '$0.187877'
            'bar_min_pct' 
=> 59.837652853322
            
'bar_max_pct' => 58.588675081881
            
'min_diff' => -0.02827969035581
            
'max_diff' => -0.18878060694615
            
'year' => 2034
        
]
        
=> [
            
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=> 0.27477927167167
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=> 0.27201092247034
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=> 0.27018301853732
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=> 0.24922955278035
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=> 0.25311839414414
                1012 
=> 0.25759215165414
                1013 
=> 0.25913647481913
                1014 
=> 0.2564948031815
                1015 
=> 0.2748835809691
                1016 
=> 0.27824338786957
                1017 
=> 0.26806631361328
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=> 0.26616259854713
                1019 
=> 0.27500838821191
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=> 0.26967329569024
                1021 
=> 0.27207568752607
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=> 0.26688303041507
                1023 
=> 0.27743410877388
                1024 
=> 0.27735372723468
                1025 
=> 0.27324911944619
                1026 
=> 0.27671830584188
                1027 
=> 0.27611544933314
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=> 0.27148135724914
                1029 
=> 0.27758101775862
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=> 0.27758404311413
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=> 0.27363344735958
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=> 0.26902001641488
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=> 0.26819524392635
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=> 0.27192287221757
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=> 0.2758221572864
                1106 
=> 0.28307776008472
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=> 0.28490199101709
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=> 0.29202208579206
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=> 0.28778241602469
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=> 0.28966180671965
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=> 0.29966428535439
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=> 0.30297696974582
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=> 0.30142707442364
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=> 0.30545947147861
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=> 0.30609180282506
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=> 0.30575695262049
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=> 0.29582940307478
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=> 0.29187556064097
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=> 0.28874332935006
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=> 0.29202931101865
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=> 0.28923555531864
                1204 
=> 0.28186237469035
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=> 0.27448718524393
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=> 0.27439459574813
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=> 0.2724528385498
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=> 0.27104930374597
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=> 0.27131967434226
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=> 0.27227249558857
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=> 0.270993924043
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=> 0.27126677210747
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=> 0.27579786795483
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=> 0.27670654691272
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=> 0.27361850077002
                1216 
=> 0.26121954990414
                1217 
=> 0.25817681626124
                1218 
=> 0.26036387286373
                1219 
=> 0.25931860067222
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=> 0.20929034972945
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=> 0.22104374520892
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=> 0.21406027672261
                1223 
=> 0.21727858029504
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=> 0.21015026733092
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=> 0.21355227190429
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=> 0.2129240458809
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=> 0.23182315800363
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=> 0.23152807436272
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=> 0.23166931528614
                1230 
=> 0.22492751800963
                1231 
=> 0.23566738413086
            
]
            
'min_raw' => 0.13711151698304
            
'max_raw' => 0.30609180282506
            
'avg_raw' => 0.22160165990405
            
'max_pct' => '897.93%'
            'is_grow' 
=> true
            
'min' => '$0.137111'
            'max' 
=> '$0.306091'
            'avg' 
=> '$0.2216016'
            'bar_min_pct' 
=> 61.631153054957
            
'bar_max_pct' => 60.119598047091
            
'min_diff' => 0.021142317721524
            
'max_diff' => 0.046306480576301
            
'year' => 2035
        
]
        
10 => [
            
'items' => [
                
101 => 0.24095822837527
                102 
=> 0.23997903391689
                103 
=> 0.24022547606615
                104 
=> 0.23599078343999
                105 
=> 0.23171031636734
                106 
=> 0.22696261962462
                107 
=> 0.23578325333955
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=> 0.23480254944369
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=> 0.23705193133467
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=> 0.24277274281072
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=> 0.31224346860942
                321 
=> 0.319690702649
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=> 0.31013954796146
                323 
=> 0.31418861762913
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=> 0.3118901698543
                325 
=> 0.31337754725178
                326 
=> 0.30468236937822
                327 
=> 0.30937407629528
                328 
=> 0.30448717894557
                329 
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=> 0.3101263964502
                401 
=> 0.31031388460368
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=> 0.30606505966537
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=> 0.30545273761264
                404 
=> 0.30771681317256
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=> 0.30506617365422
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=> 0.30630639120193
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=> 0.30267567434348
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=> 0.30174624079525
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=> 0.30422786937307
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=> 0.3038912612731
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=> 0.30177195503934
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=> 0.29442551629535
                419 
=> 0.2902005016865
                420 
=> 0.27632375991433
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=> 0.28025918666687
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=> 0.2828683786753
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=> 0.28200604073208
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=> 0.2838586763146
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=> 0.28233324864254
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=> 0.28486326878728
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=> 0.28633203063787
                501 
=> 0.28313024599983
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=> 0.28238011265687
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=> 0.28561729370129
                504 
=> 0.28759197226834
                505 
=> 0.30217188933134
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=> 0.3010917619828
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=> 0.30349746306079
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=> 0.3109835175182
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=> 0.30153976470279
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=> 0.30317887365114
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=> 0.30277700198956
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=> 0.30716453141431
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=> 0.30717822880226
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=> 0.30597374580917
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=> 0.30517775819979
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=> 0.30107733622354
                521 
=> 0.30782309316826
                522 
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                523 
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                526 
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                530 
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                531 
=> 0.30542338017722
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=> 0.30507946340271
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=> 0.30611158353186
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=> 0.30130382855074
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=> 0.28622262304131
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=> 0.28915710588669
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=> 0.28521848938405
                616 
=> 0.28603001584753
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=> 0.28339959306447
                618 
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                619 
=> 0.28388346694688
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=> 0.2837289740724
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=> 0.28304469951478
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                623 
=> 0.28600551721927
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=> 0.2866772346391
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=> 0.28817037925521
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=> 0.29261296482309
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=> 0.29216904576147
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=> 0.29289309616899
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=> 0.29131249819475
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=> 0.28529180879081
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=> 0.28561876119186
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=> 0.28850579323401
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=> 0.29265135817578
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=> 0.30038038101319
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=> 0.32183993070815
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=> 0.34602861335576
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=> 0.34363560925069
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=> 0.34655490123063
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=> 0.34391127873825
                824 
=> 0.3425384198893
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=> 0.3691451938549
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=> 0.38037646088385
                904 
=> 0.36779718225972
                905 
=> 0.37258720688494
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=> 0.37473760326416
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=> 0.3778950231427
                908 
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=> 0.38900875955142
                910 
=> 0.38982705387046
                911 
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                912 
=> 0.38542999037193
                913 
=> 0.39176180072135
                914 
=> 0.39547082672481
                915 
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                916 
=> 0.40328021065524
                917 
=> 0.37475088338011
                918 
=> 0.35455640753521
                919 
=> 0.35140274852026
                920 
=> 0.35781583813867
                921 
=> 0.35950691872762
                922 
=> 0.35882524626265
                923 
=> 0.33609452769779
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=> 0.35128307599125
                925 
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                926 
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                928 
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                929 
=> 0.38568415781618
                930 
=> 0.38527215576706
                1001 
=> 0.3868759208497
                1002 
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                1003 
=> 0.3987077820695
                1004 
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                1005 
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                1006 
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                1008 
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                1009 
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                1011 
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                1012 
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                1013 
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                1014 
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                1015 
=> 0.48925067915203
                1016 
=> 0.51261745059481
                1017 
=> 0.5096918157264
                1018 
=> 0.51878832837578
                1019 
=> 0.50445431871352
                1020 
=> 0.47154053514766
                1021 
=> 0.46633180290946
                1022 
=> 0.47675981675644
                1023 
=> 0.50239607124854
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=> 0.4759524398708
                1025 
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                1026 
=> 0.47976129218839
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=> 0.48281243750197
                1029 
=> 0.47826750869341
                1030 
=> 0.45975065111029
                1031 
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                1103 
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                1105 
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                1107 
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                1110 
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                1111 
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=> 0.52472602621579
                1113 
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                1118 
=> 0.55479904432221
                1119 
=> 0.5535039336942
                1120 
=> 0.56116232924961
                1121 
=> 0.55890903500246
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=> 0.55564436516939
                1123 
=> 0.56778455111216
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=> 0.55386680759126
                1125 
=> 0.53411232285852
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=> 0.52327462183473
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=> 0.53754658079526
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=> 0.54626196810972
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=> 0.55202228472184
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=> 0.55376535304819
                1201 
=> 0.50995600909424
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=> 0.48634520248067
                1203 
=> 0.50147945882152
                1204 
=> 0.51994429606794
                1205 
=> 0.50790156273522
                1206 
=> 0.50837361508196
                1207 
=> 0.49120384212415
                1208 
=> 0.52146343999107
                1209 
=> 0.51705487110514
                1210 
=> 0.53992653428398
                1211 
=> 0.53446802830979
                1212 
=> 0.55311898175928
                1213 
=> 0.54820756065451
                1214 
=> 0.56859459506656
                1215 
=> 0.57672753505044
                1216 
=> 0.59038400707442
                1217 
=> 0.6004297634871
                1218 
=> 0.60632882379733
                1219 
=> 0.60597466634312
                1220 
=> 0.62934968219241
                1221 
=> 0.61556625200693
                1222 
=> 0.59825101518891
                1223 
=> 0.59793783718374
                1224 
=> 0.6069056436906
                1225 
=> 0.62569970593141
                1226 
=> 0.63057273282796
                1227 
=> 0.63329609007258
                1228 
=> 0.6291251736517
                1229 
=> 0.61416424805271
                1230 
=> 0.60770419623268
                1231 
=> 0.61320834754906
            
]
            
'min_raw' => 0.22696261962462
            
'max_raw' => 0.63329609007258
            
'avg_raw' => 0.4301293548486
            
'max_pct' => '1964.7%'
            'is_grow' 
=> true
            
'min' => '$0.226962'
            'max' 
=> '$0.633296'
            'avg' 
=> '$0.430129'
            'bar_min_pct' 
=> 69.253210997108
            
'bar_max_pct' => 70.937188834135
            
'min_diff' => 0.089851102641581
            
'max_diff' => 0.32720428724753
            
'year' => 2036
        
]
        
11 => [
            
'items' => [
                
101 => 0.60647724346624
                102 
=> 0.61809701752743
                103 
=> 0.63405344916326
                104 
=> 0.63075850912903
                105 
=> 0.64177299965845
                106 
=> 0.65317183859819
                107 
=> 0.66947269023592
                108 
=> 0.67373433647281
                109 
=> 0.6807786756465
                110 
=> 0.6880296146011
                111 
=> 0.69035842077503
                112 
=> 0.69480483434719
                113 
=> 0.69478139955285
                114 
=> 0.70818096613069
                115 
=> 0.72296110301609
                116 
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=> 0.7578740147355
                123 
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                124 
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                125 
=> 0.75863479053081
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=> 0.74991872944112
                127 
=> 0.7750816712205
                128 
=> 0.7872572261223
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=> 0.78358984989793
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=> 0.75568093574973
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=> 0.75561741202757
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=> 0.76378465319333
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                211 
=> 0.8721220524485
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=> 0.84779762729881
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=> 0.86639273890693
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=> 0.87625551905421
                215 
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                216 
=> 0.86291985305411
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=> 0.83365189121389
                218 
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                220 
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                221 
=> 0.7482876535903
                222 
=> 0.73532289107046
                223 
=> 0.7251361390772
                224 
=> 0.7170352556823
                225 
=> 0.69577611852553
                226 
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                227 
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                228 
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                302 
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=> 0.65719280279698
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                305 
=> 0.67359437832886
                306 
=> 0.64328814204703
                307 
=> 0.62580813743469
                308 
=> 0.63694707670563
                309 
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=> 0.65082642508542
                311 
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=> 0.65753760175794
                314 
=> 0.63554660266343
                315 
=> 0.6406546101918
                316 
=> 0.62570462382516
                317 
=> 0.59950534776055
                318 
=> 0.61832212522563
                319 
=> 0.62474700036751
                320 
=> 0.62758459124723
                321 
=> 0.60182061224487
                322 
=> 0.59372501067913
                323 
=> 0.5894149803342
                324 
=> 0.63222079650442
                325 
=> 0.63456579574289
                326 
=> 0.6225684480894
                327 
=> 0.67679759711838
                328 
=> 0.66452387052889
                329 
=> 0.67823663026538
                330 
=> 0.6401911120482
                331 
=> 0.64164450207918
                401 
=> 0.6236331440487
                402 
=> 0.63371830102639
                403 
=> 0.62659043713434
                404 
=> 0.63290352000606
                405 
=> 0.63668755584955
                406 
=> 0.65469595839341
                407 
=> 0.68191020744775
                408 
=> 0.65200610358066
                409 
=> 0.63897645729111
                410 
=> 0.64705997656764
                411 
=> 0.66858745363473
                412 
=> 0.70120268336265
                413 
=> 0.68189381092105
                414 
=> 0.69046276062472
                415 
=> 0.69233469492893
                416 
=> 0.6780970472438
                417 
=> 0.70172764574117
                418 
=> 0.71439147545055
                419 
=> 0.72738194432205
                420 
=> 0.7386612044585
                421 
=> 0.72219326538824
                422 
=> 0.73981632077975
                423 
=> 0.72561524902224
                424 
=> 0.71287541957594
                425 
=> 0.71289474063844
                426 
=> 0.70490285952756
                427 
=> 0.68941758283342
                428 
=> 0.68656186022425
                429 
=> 0.70141768987516
                430 
=> 0.71333065840288
                501 
=> 0.71431186755009
                502 
=> 0.72090749903746
                503 
=> 0.72481072581128
                504 
=> 0.76306765437419
                505 
=> 0.77845490752011
                506 
=> 0.79727014940113
                507 
=> 0.80459974648272
                508 
=> 0.82665920589232
                509 
=> 0.80884440083737
                510 
=> 0.80499005570336
                511 
=> 0.75148102276986
                512 
=> 0.76024312391509
                513 
=> 0.7742720932656
                514 
=> 0.75171235530726
                515 
=> 0.76602131650595
                516 
=> 0.7688462085518
                517 
=> 0.75094578404402
                518 
=> 0.76050717420531
                519 
=> 0.73511495669154
                520 
=> 0.68246368840063
                521 
=> 0.70178626165394
                522 
=> 0.71601417947621
                523 
=> 0.69570918645422
                524 
=> 0.73210510053439
                525 
=> 0.71084335889292
                526 
=> 0.70410440753616
                527 
=> 0.67781335568381
                528 
=> 0.69022172012273
                529 
=> 0.70700421069703
                530 
=> 0.69663458269606
                531 
=> 0.71815311780556
                601 
=> 0.74862910230431
                602 
=> 0.77034810373438
                603 
=> 0.77201541897826
                604 
=> 0.75805155611882
                605 
=> 0.78042873546726
                606 
=> 0.78059172878909
                607 
=> 0.75535017907058
                608 
=> 0.73988987041353
                609 
=> 0.73637725575789
                610 
=> 0.74515245585637
                611 
=> 0.75580716876722
                612 
=> 0.77260668139178
                613 
=> 0.78275827502951
                614 
=> 0.80922824724747
                615 
=> 0.81639026277607
                616 
=> 0.82425914645457
                617 
=> 0.8347744017229
                618 
=> 0.84740066172865
                619 
=> 0.81977512364946
                620 
=> 0.82087273777779
                621 
=> 0.79514821922006
                622 
=> 0.76765788187199
                623 
=> 0.78851962120025
                624 
=> 0.81579357025106
                625 
=> 0.80953689620377
                626 
=> 0.80883289256119
                627 
=> 0.81001683141368
                628 
=> 0.80529950350589
                629 
=> 0.7839632042113
                630 
=> 0.77324824827786
                701 
=> 0.78707327510879
                702 
=> 0.79442066158828
                703 
=> 0.80581581725853
                704 
=> 0.80441112379962
                705 
=> 0.83376382105581
                706 
=> 0.84516939163007
                707 
=> 0.84225135860529
                708 
=> 0.84278834690824
                709 
=> 0.86343758763189
                710 
=> 0.88640379015683
                711 
=> 0.90791466947878
                712 
=> 0.92979645983884
                713 
=> 0.90341710749898
                714 
=> 0.89002329923306
                715 
=> 0.90384229048977
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=> 0.89650973921258
                717 
=> 0.93864475382732
                718 
=> 0.94156209082021
                719 
=> 0.98369405859381
                720 
=> 1.0236823129924
                721 
=> 0.99856640686862
                722 
=> 1.022249575098
                723 
=> 1.0478648524552
                724 
=> 1.0972808784061
                725 
=> 1.0806392993426
                726 
=> 1.0678921105868
                727 
=> 1.0558460788064
                728 
=> 1.0809119586876
                729 
=> 1.1131588127175
                730 
=> 1.120104476219
                731 
=> 1.1313591045391
                801 
=> 1.119526239011
                802 
=> 1.1337776221923
                803 
=> 1.1840912671972
                804 
=> 1.170496076186
                805 
=> 1.1511887194142
                806 
=> 1.1909065099717
                807 
=> 1.2052802239755
                808 
=> 1.3061624764265
                809 
=> 1.4335304873838
                810 
=> 1.380799294504
                811 
=> 1.3480673414586
                812 
=> 1.3557601268365
                813 
=> 1.4022706127589
                814 
=> 1.4172083046681
                815 
=> 1.3766025087277
                816 
=> 1.3909451623206
                817 
=> 1.4699745937562
                818 
=> 1.5123713481537
                819 
=> 1.4547908610381
                820 
=> 1.2959285807615
                821 
=> 1.1494503031832
                822 
=> 1.1883029383998
                823 
=> 1.1838982553039
                824 
=> 1.2688055202591
                825 
=> 1.1701718353766
                826 
=> 1.1718325736699
                827 
=> 1.258495630946
                828 
=> 1.2353754130457
                829 
=> 1.1979236210609
                830 
=> 1.1497237427114
                831 
=> 1.0606218096331
                901 
=> 0.98170174271443
                902 
=> 1.1364821681479
                903 
=> 1.1298077547532
                904 
=> 1.1201422150652
                905 
=> 1.1416518277203
                906 
=> 1.2460964011638
                907 
=> 1.2436886156918
                908 
=> 1.2283715129821
                909 
=> 1.2399894003887
                910 
=> 1.1958869492269
                911 
=> 1.2072531550854
                912 
=> 1.1494271002757
                913 
=> 1.1755668920791
                914 
=> 1.1978432663358
                915 
=> 1.2023155782752
                916 
=> 1.2123919254365
                917 
=> 1.1262906421819
                918 
=> 1.1649475905624
                919 
=> 1.1876549260697
                920 
=> 1.0850623581478
                921 
=> 1.1856270008621
                922 
=> 1.1247918103985
                923 
=> 1.1041434330413
                924 
=> 1.131943752936
                925 
=> 1.1211099412363
                926 
=> 1.1117956661197
                927 
=> 1.1065981405651
                928 
=> 1.1270116272864
                929 
=> 1.1260593137315
                930 
=> 1.0926588873684
                1001 
=> 1.0490893927533
                1002 
=> 1.0637127452661
                1003 
=> 1.0583999442035
                1004 
=> 1.0391456677879
                1005 
=> 1.0521207253219
                1006 
=> 0.99498513846884
                1007 
=> 0.89668633093762
                1008 
=> 0.96162553416665
                1009 
=> 0.95912544548259
                1010 
=> 0.9578647873981
                1011 
=> 1.006664803837
                1012 
=> 1.0019738082643
                1013 
=> 0.99345960536556
                1014 
=> 1.0389892977748
                1015 
=> 1.0223703475846
                1016 
=> 1.0735860361536
                1017 
=> 1.1073200010681
                1018 
=> 1.0987639763863
                1019 
=> 1.1304909334388
                1020 
=> 1.0640496377729
                1021 
=> 1.0861187710311
                1022 
=> 1.090667188809
                1023 
=> 1.0384274684378
                1024 
=> 1.0027413131545
                1025 
=> 1.0003614534491
                1026 
=> 0.93848657804289
                1027 
=> 0.97153963704832
                1028 
=> 1.0006249611446
                1029 
=> 0.98669534801481
                1030 
=> 0.98228564863327
                1031 
=> 1.0048138464264
                1101 
=> 1.0065644803359
                1102 
=> 0.96664984167559
                1103 
=> 0.97494935898529
                1104 
=> 1.0095597258467
                1105 
=> 0.97407726654144
                1106 
=> 0.90514064413816
                1107 
=> 0.88804340865877
                1108 
=> 0.88576232228125
                1109 
=> 0.83939326366231
                1110 
=> 0.88918592768712
                1111 
=> 0.86745009547986
                1112 
=> 0.93611332898734
                1113 
=> 0.89689325825617
                1114 
=> 0.89520255939511
                1115 
=> 0.89264682009502
                1116 
=> 0.85273505586001
                1117 
=> 0.86147319570254
                1118 
=> 0.89052010339538
                1119 
=> 0.90088436729702
                1120 
=> 0.89980328966017
                1121 
=> 0.8903777577012
                1122 
=> 0.89469271796548
                1123 
=> 0.88079272752241
                1124 
=> 0.87588435159368
                1125 
=> 0.86039216700744
                1126 
=> 0.8376229354909
                1127 
=> 0.84078913678508
                1128 
=> 0.7956773312573
                1129 
=> 0.77109802534102
                1130 
=> 0.76429479741345
                1201 
=> 0.75519723670222
                1202 
=> 0.76532239110346
                1203 
=> 0.79554953518024
                1204 
=> 0.7590891863773
                1205 
=> 0.69658047575076
                1206 
=> 0.70033735576908
                1207 
=> 0.70877794974254
                1208 
=> 0.69304895871311
                1209 
=> 0.6781627887379
                1210 
=> 0.6911051057782
                1211 
=> 0.66461934104796
                1212 
=> 0.71197862787296
                1213 
=> 0.71069769188721
                1214 
=> 0.72835030533691
                1215 
=> 0.73938884679511
                1216 
=> 0.7139485825042
                1217 
=> 0.70755042483283
                1218 
=> 0.7111951062225
                1219 
=> 0.65095664147942
                1220 
=> 0.72342753761843
                1221 
=> 0.72405426893766
                1222 
=> 0.7186878148828
                1223 
=> 0.75727632978893
                1224 
=> 0.8387101323005
                1225 
=> 0.80807146012853
                1226 
=> 0.79620724020477
                1227 
=> 0.77365334945702
                1228 
=> 0.80370506976088
                1229 
=> 0.80139756652141
                1230 
=> 0.79096216177791
                1231 
=> 0.78465079642859
            
]
            
'min_raw' => 0.5894149803342
            
'max_raw' => 1.5123713481537
            
'avg_raw' => 1.050893164244
            
'max_pct' => '4830.69%'
            'is_grow' 
=> true
            
'min' => '$0.589414'
            'max' 
=> '$1.51'
            'avg' 
=> '$1.05'
            'bar_min_pct' 
=> 100
            
'bar_max_pct' => 100
            
'min_diff' => 0.36245236070959
            
'max_diff' => 0.87907525808112
            
'year' => 2037
        
]
    ]
    
'prediction_periods' => [
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2027
                    
'avg' => 0.018501062723279
                
]
                
=> [
                    
'year' => 2028
                    
'avg' => 0.031753194530031
                
]
                
=> [
                    
'year' => 2029
                    
'avg' => 0.086744004499543
                
]
                
=> [
                    
'year' => 2030
                    
'avg' => 0.06692287028835
                
]
                
=> [
                    
'year' => 2031
                    
'avg' => 0.06572655228317
                
]
                
=> [
                    
'year' => 2032
                    
'avg' => 0.11523933105966
                
]
            ]
            
'min_year' => 2027
            
'max_year' => 2032
            
'min_raw' => 0.018501062723279
            
'min' => '$0.018501'
            'max_raw' 
=> 0.11523933105966
            
'max' => '$0.115239'
            'max_pct' 
=> '275.71%'
            'is_grow' 
=> true
        
]
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2032
                    
'avg' => 0.11523933105966
                
]
                
=> [
                    
'year' => 2033
                    
'avg' => 0.29640740940611
                
]
                
=> [
                    
'year' => 2034
                    
'avg' => 0.18787726075514
                
]
                
=> [
                    
'year' => 2035
                    
'avg' => 0.22160165990405
                
]
                
=> [
                    
'year' => 2036
                    
'avg' => 0.4301293548486
                
]
                
=> [
                    
'year' => 2037
                    
'avg' => 1.050893164244
                
]
            ]
            
'min_year' => 2032
            
'max_year' => 2037
            
'min_raw' => 0.11523933105966
            
'min' => '$0.115239'
            'max_raw' 
=> 1.050893164244
            
'max' => '$1.05'
            'max_pct' 
=> '3326.16%'
            'is_grow' 
=> true
        
]
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2037
                    
'avg' => 1.050893164244
                
]
            ]
        ]
    ]
    
'prediction_2025_max_price' => '$0.031633'
    'last_price' 
=> 0.03067262
    
'sma_50day_nextmonth' => '$0.029269'
    'sma_200day_nextmonth' 
=> '$0.0323035'
    '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' 
=> '$0.030766'
    'daily_sma3_action' 
=> 'SELL'
    'daily_sma5' 
=> '$0.030729'
    'daily_sma5_action' 
=> 'SELL'
    'daily_sma10' 
=> '$0.03074'
    'daily_sma10_action' 
=> 'SELL'
    'daily_sma21' 
=> '$0.030869'
    'daily_sma21_action' 
=> 'SELL'
    'daily_sma50' 
=> '$0.03103'
    'daily_sma50_action' 
=> 'SELL'
    'daily_sma100' 
=> '$0.031962'
    'daily_sma100_action' 
=> 'SELL'
    'daily_sma200' 
=> '$0.033813'
    'daily_sma200_action' 
=> 'SELL'
    'daily_ema3' 
=> '$0.030732'
    'daily_ema3_action' 
=> 'SELL'
    'daily_ema5' 
=> '$0.030738'
    'daily_ema5_action' 
=> 'SELL'
    'daily_ema10' 
=> '$0.030763'
    'daily_ema10_action' 
=> 'SELL'
    'daily_ema21' 
=> '$0.030851'
    'daily_ema21_action' 
=> 'SELL'
    'daily_ema50' 
=> '$0.031175'
    'daily_ema50_action' 
=> 'SELL'
    'daily_ema100' 
=> '$0.031956'
    'daily_ema100_action' 
=> 'SELL'
    'daily_ema200' 
=> '$0.033962'
    'daily_ema200_action' 
=> 'SELL'
    'weekly_sma21' 
=> '$0.032596'
    'weekly_sma21_action' 
=> 'SELL'
    'weekly_sma50' 
=> '$0.036349'
    'weekly_sma50_action' 
=> 'SELL'
    'weekly_sma100' 
=> '$0.050942'
    'weekly_sma100_action' 
=> 'SELL'
    'weekly_sma200' 
=> '$0.1044094'
    'weekly_sma200_action' 
=> 'SELL'
    'weekly_ema3' 
=> '$0.030764'
    'weekly_ema3_action' 
=> 'SELL'
    'weekly_ema5' 
=> '$0.030879'
    'weekly_ema5_action' 
=> 'SELL'
    'weekly_ema10' 
=> '$0.031313'
    'weekly_ema10_action' 
=> 'SELL'
    'weekly_ema21' 
=> '$0.032556'
    'weekly_ema21_action' 
=> 'SELL'
    'weekly_ema50' 
=> '$0.038712'
    'weekly_ema50_action' 
=> 'SELL'
    'weekly_ema100' 
=> '$0.093798'
    'weekly_ema100_action' 
=> 'SELL'
    'weekly_ema200' 
=> '$0.290612'
    'weekly_ema200_action' 
=> 'SELL'
    'rsi_14' 
=> '41.10'
    'rsi_14_action' 
=> 'NEUTRAL'
    'stoch_rsi_14' 
=> 65.66
    
'stoch_rsi_14_action' => 'NEUTRAL'
    'momentum_10' 
=> -0
    
'momentum_10_action' => 'SELL'
    'vwma_10' 
=> '0.030747'
    'vwma_10_action' 
=> 'SELL'
    'hma_9' 
=> '0.030775'
    'hma_9_action' 
=> 'BUY'
    'stochastic_fast_14' 
=> 19.8
    
'stochastic_fast_14_action' => 'BUY'
    'cci_20' 
=> -88.89
    
'cci_20_action' => 'NEUTRAL'
    'adx_14' 
=> 15.42
    
'adx_14_action' => 'NEUTRAL'
    'ao_5_34' 
=> '-0.000246'
    'ao_5_34_action' 
=> 'NEUTRAL'
    'macd_12_26' 
=> 0
    
'macd_12_26_action' => 'NEUTRAL'
    'williams_percent_r_14' 
=> -80.2
    
'williams_percent_r_14_action' => 'BUY'
    'ultimate_oscillator' 
=> 38.99
    
'ultimate_oscillator_action' => 'NEUTRAL'
    'ichimoku_cloud' 
=> '-0.0009019'
    'ichimoku_cloud_action' 
=> 'SELL'
    'sell_signals' 
=> 31
    
'buy_signals' => 1
    
'sell_pct' => 96.88
    
'buy_pct' => 3.13
    
'overall_action' => 'bearish'
    'overall_action_label' 
=> 'Bärisch'
    'overall_action_dir' 
=> -1
    
'last_updated' => 1767675547
    
'last_updated_date' => '6. Januar 2026'
]

Neos Credits Preisprognose für 2026

Die Preisprognose für Neos Credits im Jahr 2026 legt nahe, dass der Durchschnittspreis zwischen $0.010597 am unteren Ende und $0.031633 am oberen Ende liegen könnte. Auf dem Kryptomarkt könnte Neos Credits im Vergleich zum heutigen Durchschnittspreis potenziell um 3.13% steigen bis 2026, wenn NCR das prognostizierte Preisziel erreicht.

Neos Credits Preisprognose 2027-2032

Die Preisprognose für NCR für die Jahre 2027-2032 liegt derzeit in einer Preisspanne von $0.018501 am unteren Ende und $0.115239 am oberen Ende. Angesichts der Preisvolatilität auf dem Markt könnte Neos Credits, wenn es das obere Preisziel erreicht, bis 2032 im Vergleich zum heutigen Preis um 275.71% steigen.

Neos Credits Preisprognose Potenzial nach unten ($) Durchschnittspreis ($) Potenzial nach oben ($)
2027 $0.0102018 $0.018501 $0.02680028
2028 $0.018411 $0.031753 $0.045095
2029 $0.040444 $0.086744 $0.133043
2030 $0.034396 $0.066922 $0.099449
2031 $0.040666 $0.065726 $0.090786
2032 $0.062075 $0.115239 $0.1684036

Neos Credits Preisprognose 2032-2037

Die Preisprognose für Neos Credits für die Jahre 2032-2037 wird derzeit zwischen $0.115239 am unteren Ende und $1.05 am oberen Ende geschätzt. Im Vergleich zum aktuellen Preis könnte Neos Credits 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.

Neos Credits Preisprognose Potenzial nach unten ($) Durchschnittspreis ($) Potenzial nach oben ($)
2032 $0.062075 $0.115239 $0.1684036
2033 $0.144248 $0.2964074 $0.448565
2034 $0.115969 $0.187877 $0.259785
2035 $0.137111 $0.2216016 $0.306091
2036 $0.226962 $0.430129 $0.633296
2037 $0.589414 $1.05 $1.51

Neos Credits Potenzielles Preishistogramm

Neos Credits Preisprognose basierend auf technischer Analyse

Marktstimmungsindikator
Bullisch 3.13%
Bärisch 96.88%

Ab dem 6. Januar 2026 ist die allgemeine Preisprognose-Stimmung für Neos Credits Bärisch, mit 1 technischen Indikatoren, die bullische Signale zeigen, und 31 anzeigen bärische Signale. Die Preisprognose für NCR 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 Neos Credits

Laut unseren technischen Indikatoren wird der 200-Tage-SMA von Neos Credits im nächsten Monat steigen, und bis zum 04.02.2026 $0.0323035 erreichen. Der kurzfristige 50-Tage-SMA für Neos Credits wird voraussichtlich bis zum 04.02.2026 $0.029269 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 41.10, was darauf hindeutet, dass sich der NCR-Markt in einem NEUTRAL Zustand befindet.

Beliebte NCR 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 $0.030766 SELL
SMA 5 $0.030729 SELL
SMA 10 $0.03074 SELL
SMA 21 $0.030869 SELL
SMA 50 $0.03103 SELL
SMA 100 $0.031962 SELL
SMA 200 $0.033813 SELL

Täglicher Exponentieller Gleitender Durchschnitt (EMA)

Periode Wert Aktion
EMA 3 $0.030732 SELL
EMA 5 $0.030738 SELL
EMA 10 $0.030763 SELL
EMA 21 $0.030851 SELL
EMA 50 $0.031175 SELL
EMA 100 $0.031956 SELL
EMA 200 $0.033962 SELL

Wöchentlicher Einfacher Gleitender Durchschnitt (SMA)

Periode Wert Aktion
SMA 21 $0.032596 SELL
SMA 50 $0.036349 SELL
SMA 100 $0.050942 SELL
SMA 200 $0.1044094 SELL

Wöchentlicher Exponentieller Gleitender Durchschnitt (EMA)

Periode Wert Aktion
EMA 21 $0.032556 SELL
EMA 50 $0.038712 SELL
EMA 100 $0.093798 SELL
EMA 200 $0.290612 SELL

Neos Credits 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) 41.10 NEUTRAL
Stoch RSI (14) 65.66 NEUTRAL
Stochastic Fast (14) 19.8 BUY
Commodity Channel Index (20) -88.89 NEUTRAL
Average Directional Index (14) 15.42 NEUTRAL
Awesome Oscillator (5, 34) -0.000246 NEUTRAL
Momentum (10) -0 SELL
MACD (12, 26) 0 NEUTRAL
Williams Prozentbereich (14) -80.2 BUY
Ultimate Oscillator (7, 14, 28) 38.99 NEUTRAL
VWMA (10) 0.030747 SELL
Hull Moving Average (9) 0.030775 BUY
Ichimoku Wolke B/L (9, 26, 52, 26) -0.0009019 SELL

Auf weltweiten Geldflüssen basierende Neos Credits-Preisprognose

Definition weltweiter Geldflüsse, die für Neos Credits-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 $.

Neos Credits-Preisprognosen basierend auf Erfahrungen mit der Kapitalisierung von Internetunternehmen oder bestimmten Technologiebereichen

Vergleich 2027 2028 2029 2030 2031 2032
Facebook aktie $0.04310015 $0.060562 $0.085101 $0.119581 $0.168031 $0.236112
Amazon.com aktie $0.06400024 $0.13354 $0.278639 $0.581398 $1.21 $2.53
Apple aktie $0.0435067 $0.061711 $0.087532 $0.124158 $0.1761086 $0.249796
Netflix aktie $0.048396 $0.076362 $0.120487 $0.19011 $0.299964 $0.473297
Google aktie $0.03972 $0.051438 $0.066612 $0.086262 $0.11171 $0.144664
Tesla aktie $0.069532 $0.157624 $0.357323 $0.810026 $1.83 $4.16
Kodak aktie $0.0230012 $0.017248 $0.012934 $0.009699 $0.007273 $0.005454
Nokia aktie $0.020319 $0.01346 $0.008917 $0.0059072 $0.003913 $0.002592

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.

Neos Credits Prognose und Prognoseübersicht

Sie stellen sich sicher Fragen wie: "Sollte ich jetzt in Neos Credits investieren?", "Sollte ich heute NCR kaufen?", "Wird Neos Credits auf kurze bzw. lange Sicht eine gute oder schlechte Investition sein?".

Wir passen unsere Neos Credits-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 Neos Credits.

Wenn Sie auf der Suche nach einer Kryptowährung sind, die eine gute Rendite bietet, sollten Sie das Maximum an verfügbaren Informationsquellen bezüglich Neos Credits zu Rate ziehen. Nur so können Sie eine verantwortungsvolle Entscheidung bezüglich Ihrer Anlage treffen.

Der Neos Credits-Preis entspricht heute $0.03067 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

Neos Credits-Preisprognose basierend auf Bitcoins Wachstumsmuster

2027 2028 2029 2030
Wenn die Wachstumsrate von Neos Credits 1 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.031469 $0.032287 $0.033127 $0.033988
Wenn die Wachstumsrate von Neos Credits 2 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.032267 $0.033944 $0.0357092 $0.037565
Wenn die Wachstumsrate von Neos Credits 5 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.034659 $0.039163 $0.044253 $0.0500048
Wenn die Wachstumsrate von Neos Credits 10 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.038645 $0.04869 $0.061346 $0.077292
Wenn die Wachstumsrate von Neos Credits 20 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.046618 $0.070853 $0.107687 $0.16367
Wenn die Wachstumsrate von Neos Credits 50 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.070536 $0.16221 $0.373028 $0.857839
Wenn die Wachstumsrate von Neos Credits 100 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.11040061 $0.397367 $1.43 $5.14

Fragefeld

Ist NCR eine gute Investition?

Die Entscheidung, Neos Credits zu erwerben, hängt vollständig von Ihrer individuellen Risikotoleranz ab. Wie Sie vielleicht feststellen, hat der Wert von Neos Credits in den letzten 2026 Stunden um 0.0199% gestiegen, und Neos Credits hat in den letzten 30 Tagen ein Rückgang von erfahren. Daher hängt die Entscheidung, ob Sie in Neos Credits investieren sollten, davon ab, ob eine solche Investition mit Ihren Handelszielen übereinstimmt.

Kann Neos Credits steigen?

Es scheint, dass der Durchschnittswert von Neos Credits bis zum Ende dieses Jahres potenziell auf $0.031633 steigen könnte. Betrachtet man die Aussichten von Neos Credits in einem längeren Fünf-Jahres-Zeitraum, könnte die digitale Währung potenziell bis zu $0.099449 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 Neos Credits nächste Woche kosten?

Basierend auf unserer neuen experimentellen Neos Credits-Prognose wird der Preis von Neos Credits in der nächsten Woche um 0.86% steigen und $0.030935 erreichen bis zum 13. Januar 2026.

Wie viel wird Neos Credits nächsten Monat kosten?

Basierend auf unserer neuen experimentellen Neos Credits-Prognose wird der Preis von Neos Credits im nächsten Monat um -11.62% fallen und $0.027109 erreichen bis zum 5. Februar 2026.

Wie hoch kann der Preis von Neos Credits in diesem Jahr 2026 steigen?

Gemäß unserer neuesten Prognose für den Wert von Neos Credits im Jahr 2026 wird erwartet, dass NCR innerhalb der Spanne von $0.010597 bis $0.031633 schwankt. Es ist jedoch entscheidend zu beachten, dass der Kryptowährungsmarkt äußerst volatil ist und diese prognostizierte Neos Credits-Preisvorhersage plötzliche und extreme Preisschwankungen nicht berücksichtigt.

Wo wird Neos Credits in 5 Jahren sein?

Die Zukunft von Neos Credits scheint auf einem Aufwärtstrend, mit einem maximalen Preis von $0.099449 nach einem Zeitraum von fünf Jahren zu sein. Basierend auf der Neos Credits-Prognose für 2030 könnte der Wert von Neos Credits seinen höchsten Gipfel von ungefähr $0.099449 erreichen, während sein niedrigster Gipfel voraussichtlich bei etwa $0.034396 liegen wird.

Wie viel wird Neos Credits im Jahr 2026 kosten?

Basierend auf unserer neuen experimentellen Neos Credits-Preisprognosesimulation wird der Wert von NCR im Jahr 2026 voraussichtlich um 3.13% steigen und bis zu $0.031633 erreichen, wenn das Beste eintritt. Der Preis wird zwischen $0.031633 und $0.010597 während des Jahres 2026 liegen.

Wie viel wird Neos Credits im Jahr 2027 kosten?

Laut unserer neuesten experimentellen Simulation für die Preisprognose von Neos Credits könnte der Wert von NCR um -12.62% fallen und bis zu $0.02680028 im Jahr 2027 steigen, vorausgesetzt, die Bedingungen sind am günstigsten. Der Preis wird voraussichtlich zwischen $0.02680028 und $0.0102018 im Laufe des Jahres schwanken.

Wie viel wird Neos Credits im Jahr 2028 kosten?

Unser neues experimentelles Neos Credits-Preisprognosemodell deutet darauf hin, dass der Wert von NCR im Jahr 2028 um 47.02% steigen, und im besten Fall $0.045095 erreichen wird. Der Preis wird voraussichtlich zwischen $0.045095 und $0.018411 im Laufe des Jahres liegen.

Wie viel wird Neos Credits im Jahr 2029 kosten?

Basierend auf unserem experimentellen Prognosemodell könnte der Wert von Neos Credits im Jahr 2029 333.75% Wachstum erfahren und unter optimalen Bedingungen $0.133043 erreichen. Die vorhergesagte Preisspanne für das Jahr 2029 liegt zwischen $0.133043 und $0.040444.

Wie viel wird Neos Credits im Jahr 2030 kosten?

Unter Verwendung unserer neuen experimentellen Simulation für Neos Credits-Preisprognosen wird der Wert von NCR im Jahr 2030 voraussichtlich um 224.23% steigen, und $0.099449 im besten Fall erreichen. Der Preis wird voraussichtlich zwischen $0.099449 und $0.034396 während des Jahres 2030 liegen.

Wie viel wird Neos Credits im Jahr 2031 kosten?

Unsere experimentelle Simulation zeigt, dass der Preis von Neos Credits im Jahr 2031 um 195.98% steigen könnte, und unter idealen Bedingungen $0.090786 erreichen könnte. Der Preis wird voraussichtlich zwischen $0.090786 und $0.040666 während des Jahres schwanken.

Wie viel wird Neos Credits im Jahr 2032 kosten?

Basierend auf den Ergebnissen unserer neuesten experimentellen Neos Credits-Preisprognose könnte NCR eine 449.04% Steigerung im Wert erfahren und $0.1684036 erreichen, wenn das positivste Szenario im Jahr 2032 eintritt. Der Preis wird voraussichtlich im Laufe des Jahres zwischen $0.1684036 und $0.062075 liegen.

Wie viel wird Neos Credits im Jahr 2033 kosten?

Laut unserer experimentellen Neos Credits-Preisprognose wird der Wert von NCR voraussichtlich um 1362.43% steigen im Jahr 2033, wobei der höchste mögliche Preis $0.448565 beträgt. Im Laufe des Jahres könnte der Preis von NCR zwischen $0.448565 und $0.144248 liegen.

Wie viel wird Neos Credits im Jahr 2034 kosten?

Die Ergebnisse unserer neuen Neos Credits-Preisprognosesimulation deuten darauf hin, dass NCR im Jahr 2034 um 746.96% steigen könnte und unter den besten Umständen $0.259785 erreichen könnte. Die vorhergesagte Preisspanne für das Jahr liegt zwischen $0.259785 und $0.115969.

Wie viel wird Neos Credits im Jahr 2035 kosten?

Basierend auf unserer experimentellen Prognose für den Preis von Neos Credits könnte NCR um 897.93% steigen, wobei der Wert im Jahr 2035 $0.306091 erreichen könnte. Die erwartete Preisspanne für das Jahr liegt zwischen $0.306091 und $0.137111.

Wie viel wird Neos Credits im Jahr 2036 kosten?

Unsere jüngste Neos Credits-Preisprognosesimulation deutet darauf hin, dass der Wert von NCR im Jahr 2036 möglicherweise um 1964.7% steigen könnte und unter optimalen Bedingungen $0.633296 erreichen könnte. Die erwartete Preisspanne für das Jahr 2036 liegt zwischen $0.633296 und $0.226962.

Wie viel wird Neos Credits im Jahr 2037 kosten?

Laut der experimentellen Simulation könnte der Wert von Neos Credits um 4830.69% steigen im Jahr 2037, wobei ein Höchstwert von $1.51 unter günstigen Bedingungen erwartet wird. Der Preis wird voraussichtlich im Laufe des Jahres zwischen $1.51 und $0.589414 liegen.

Wie liest und prognostiziert man die Kursbewegungen von Neos Credits?

Neos Credits-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.

Neos Credits Preisprognose-Indikatoren

Gleitende Durchschnitte sind beliebte Tools für die Preisprognose von Neos Credits. Ein einfacher gleitender Durchschnitt (SMA) berechnet den durchschnittlichen Schlusskurs von NCR 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 NCR 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 NCR einzuschätzen.

Wie liest man Neos Credits-Charts und prognostiziert Kursbewegungen?

Die meisten Händler bevorzugen Kerzencharts gegenüber einfachen Liniendiagrammen, da sie detailliertere Informationen liefern. Kerzen können die Preisbewegung von Neos Credits 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 NCR 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 Neos Credits?

Die Preisentwicklung von Neos Credits 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 NCR. Die Marktkapitalisierung von Neos Credits kann sich schnell ändern.

Händler überwachen oft die Aktivitäten von NCR-„Walen“, großen Inhabern von Neos Credits, da ihre Aktionen die Kursbewegungen auf dem relativ kleinen Neos Credits-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
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