$3.3T
Marktkapitalisierung
$137.67B
24-Stunden-Volumen
BTC 56.73%     ETH 11.83%
Dominanz

Paysenger EGO Preisvorhersage - EGO Prognose

$0.0009561 3.7835%
Add to portfolio
Add to favorites
Sentiment
Bullisch 43.75%     
     Bärisch 56.25%
SMA 50
$0.001094
SMA 200
$0.002116
RSI (14)
40.19
Momentum (10)
-0
MACD (12, 26)
0
Hull Moving Average (9)
0.000922
Kurs   Prognose

Paysenger EGO Preisvorhersage bis zu $0.000986 im Jahr 2026

Jahr Min. Preis Max. Preis
2026 $0.00033 $0.000986
2027 $0.000318 $0.000835
2028 $0.000573 $0.0014057
2029 $0.00126 $0.004147
2030 $0.001072 $0.00310024
2031 $0.001267 $0.00283
2032 $0.001935 $0.005249
2033 $0.004496 $0.013983
2034 $0.003615 $0.008098
2035 $0.004274 $0.009542

Investitionsgewinnrechner

Wenn Sie heute einen Short über $10,000.00 in Paysenger EGO eröffnen und ihn am Apr 06, 2026 schließen, zeigt unsere Prognose, dass Sie etwa $3,955.18 Gewinn erzielen könnten, was einer Rendite von 39.55% in den nächsten 90 Tagen entspricht.

$
$3,955.18 (39.55% ROI)

Langfristige Paysenger EGO Preisprognose für 2027, 2028, 2029, 2030, 2031, 2032 und 2037

[
    
'name' => 'Paysenger EGO'
    'name_with_ticker' 
=> 'Paysenger EGO <small>EGO</small>'
    'name_lang' 
=> 'Paysenger EGO'
    'name_lang_with_ticker' 
=> 'Paysenger EGO <small>EGO</small>'
    'name_with_lang' 
=> 'Paysenger EGO'
    'name_with_lang_with_ticker' 
=> 'Paysenger EGO <small>EGO</small>'
    'image' 
=> '/uploads/coins/paysenger-ego.jpg?1717227008'
    'price_for_sd' 
=> 0.0009561
    
'ticker' => 'EGO'
    'marketcap' 
=> '$191.85K'
    'low24h' 
=> '$0.0009195'
    'high24h' 
=> '$0.0009567'
    'volume24h' 
=> '$74.48K'
    'current_supply' 
=> '200.64M'
    'max_supply' 
=> '323M'
    'algo' 
=> null
    
'proof' => null
    
'ico_price_and_roi' => '—'
    'price' 
=> '$0.0009561'
    'change_24h_pct' 
=> '3.7835%'
    'ath_price' 
=> '$0.1311'
    'ath_days' 
=> 657
    
'ath_exchange' => null
    
'ath_pair' => null
    
'ath_date' => '20.03.2024'
    'ath_pct' 
=> '-99.27%'
    'fdv' 
=> '$308.85K'
    'new_prediction' 
=> true
    
'change_24h_pct_is_increased' => true
    
'change_30d_pct' => null
    
'change_30d_pct_is_increased' => false
    
'max_price' => '$0.047146'
    'max_price_year' 
=> 2037
    
'next_week_prediction_price' => '$0.000964'
    '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' => '$0.000845'
    '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' 
=> '$0.00033'
    'current_year_max_price_prediction' 
=> '$0.000986'
    'current_year_max_price_prediction_is_increased' 
=> true
    
'grand_prediction_year' => 2030
    
'grand_prediction_min_price' => '$0.001072'
    'grand_prediction_max_price' 
=> '$0.00310024'
    'grand_prediction_max_price_is_increased' 
=> true
    
'prediction_table' => [
        
=> [
            
'items' => [
                
106 => 0.00097430929754406
                107 
=> 0.00097794701478681
                108 
=> 0.00098614297748119
                109 
=> 0.00091610937361745
                110 
=> 0.00094755240567369
                111 
=> 0.00096602224119304
                112 
=> 0.00088257485237822
                113 
=> 0.00096437275461999
                114 
=> 0.00091489024438489
                115 
=> 0.00089809513720873
                116 
=> 0.00092070753643431
                117 
=> 0.00091189546246482
                118 
=> 0.00090431935872821
                119 
=> 0.00090009176266919
                120 
=> 0.00091669581302102
                121 
=> 0.00091592121422597
                122 
=> 0.00088875376514308
                123 
=> 0.00085331493530133
                124 
=> 0.00086520936983616
                125 
=> 0.00086088801025874
                126 
=> 0.00084522684568369
                127 
=> 0.00085578057967105
                128 
=> 0.00080930727631325
                129 
=> 0.00072935237335826
                130 
=> 0.00078217303133523
                131 
=> 0.00078013949346094
                201 
=> 0.00077911409145112
                202 
=> 0.00081880735606506
                203 
=> 0.00081499176455185
                204 
=> 0.000808066428593
                205 
=> 0.00084509965645789
                206 
=> 0.00083158203012
                207 
=> 0.00087324016934005
                208 
=> 0.00090067891410989
                209 
=> 0.00089371956088585
                210 
=> 0.00091952583296485
                211 
=> 0.00086548339358446
                212 
=> 0.00088343412414029
                213 
=> 0.00088713374482921
                214 
=> 0.00084464267217455
                215 
=> 0.00081561604251163
                216 
=> 0.00081368029724092
                217 
=> 0.00076335212152137
                218 
=> 0.00079023702675591
                219 
=> 0.00081389463078934
                220 
=> 0.00080256447436156
                221 
=> 0.00079897768531532
                222 
=> 0.00081730181267293
                223 
=> 0.00081872575430415
                224 
=> 0.00078625973420969
                225 
=> 0.00079301044785247
                226 
=> 0.00082116204595564
                227 
=> 0.00079230109980983
                228 
=> 0.00073622899585732
                301 
=> 0.0007223223388196
                302 
=> 0.00072046693442023
                303 
=> 0.00068275097758307
                304 
=> 0.00072325164814013
                305 
=> 0.00070557202009148
                306 
=> 0.00076142175326269
                307 
=> 0.00072952068520342
                308 
=> 0.00072814549391925
                309 
=> 0.00072606669059651
                310 
=> 0.00069360300852021
                311 
=> 0.0007007104917203
                312 
=> 0.00072433684837763
                313 
=> 0.00073276699860293
                314 
=> 0.00073188766486824
                315 
=> 0.0007242210663407
                316 
=> 0.00072773079588727
                317 
=> 0.00071642473414692
                318 
=> 0.00071243232843108
                319 
=> 0.00069983119779416
                320 
=> 0.00068131101690909
                321 
=> 0.00068388636165203
                322 
=> 0.00064719303724977
                323 
=> 0.0006272005666533
                324 
=> 0.00062166691428872
                325 
=> 0.00061426708307956
                326 
=> 0.00062250274491399
                327 
=> 0.00064708908967201
                328 
=> 0.00061743274160982
                329 
=> 0.00056658901300815
                330 
=> 0.0005696448077306
                331 
=> 0.00057651027119837
                401 
=> 0.00056371652544577
                402 
=> 0.00055160831878863
                403 
=> 0.00056213542210716
                404 
=> 0.00054059226403759
                405 
=> 0.00057911365892743
                406 
=> 0.00057807176315062
                407 
=> 0.00059243015701847
                408 
=> 0.00060140875536794
                409 
=> 0.00058071599302814
                410 
=> 0.00057551181925886
                411 
=> 0.00057847635315436
                412 
=> 0.00052947921144274
                413 
=> 0.00058842604521807
                414 
=> 0.00058893581988438
                415 
=> 0.00058457081969826
                416 
=> 0.00061595818890431
                417 
=> 0.00068219532789503
                418 
=> 0.00065727425182398
                419 
=> 0.00064762405792575
                420 
=> 0.00062927903227098
                421 
=> 0.00065372268973613
                422 
=> 0.00065184579822326
                423 
=> 0.00064335778301211
                424 
=> 0.00063822420492819
                425 
=> 0.00064768297995191
                426 
=> 0.00063705215802713
                427 
=> 0.00063514257029398
                428 
=> 0.00062357254628309
                429 
=> 0.00061944257411375
                430 
=> 0.0006163849071385
                501 
=> 0.0006130187162389
                502 
=> 0.0006204436945609
                503 
=> 0.00060361771684599
                504 
=> 0.00058332723719275
                505 
=> 0.00058164030335561
                506 
=> 0.00058629807599668
                507 
=> 0.0005842373583334
                508 
=> 0.00058163043743226
                509 
=> 0.00057665311547931
                510 
=> 0.00057517645037953
                511 
=> 0.00057997489557776
                512 
=> 0.00057455773071569
                513 
=> 0.00058255105255791
                514 
=> 0.0005803773113075
                515 
=> 0.00056823496938528
                516 
=> 0.00055310111567944
                517 
=> 0.00055296639263712
                518 
=> 0.00054970582868069
                519 
=> 0.00054555301025311
                520 
=> 0.00054439779117017
                521 
=> 0.00056124885882815
                522 
=> 0.00059613006457015
                523 
=> 0.00058928204924649
                524 
=> 0.00059423044213068
                525 
=> 0.00061857163751644
                526 
=> 0.00062630897156429
                527 
=> 0.00062081719512592
                528 
=> 0.00061329971281907
                529 
=> 0.00061363044388871
                530 
=> 0.00063931995662787
                531 
=> 0.00064092218002601
                601 
=> 0.00064497048165626
                602 
=> 0.00065017369330104
                603 
=> 0.00062170332456835
                604 
=> 0.00061228949208169
                605 
=> 0.00060782869598997
                606 
=> 0.00059409117057282
                607 
=> 0.0006089059139688
                608 
=> 0.00060027399742253
                609 
=> 0.00060143873787288
                610 
=> 0.0006006801991266
                611 
=> 0.00060109441257423
                612 
=> 0.00057910289141249
                613 
=> 0.0005871154458835
                614 
=> 0.00057379302001494
                615 
=> 0.00055595578728942
                616 
=> 0.00055589599063078
                617 
=> 0.00056026162807037
                618 
=> 0.00055766477609389
                619 
=> 0.00055067671419637
                620 
=> 0.00055166933540619
                621 
=> 0.00054297292912305
                622 
=> 0.00055272523658249
                623 
=> 0.00055300489786499
                624 
=> 0.00054924972828133
                625 
=> 0.00056427450348169
                626 
=> 0.00057043016614033
                627 
=> 0.00056795843307683
                628 
=> 0.00057025674275946
                629 
=> 0.00058956661520012
                630 
=> 0.00059271496695675
                701 
=> 0.0005941132568386
                702 
=> 0.00059223973363483
                703 
=> 0.00057060969178004
                704 
=> 0.00057156907611434
                705 
=> 0.00056452975043075
                706 
=> 0.00055858226201399
                707 
=> 0.00055882013036019
                708 
=> 0.00056187791252578
                709 
=> 0.00057523142657948
                710 
=> 0.00060333310967282
                711 
=> 0.00060439954800415
                712 
=> 0.00060569210237192
                713 
=> 0.00060043463417242
                714 
=> 0.00059884893145625
                715 
=> 0.00060094088264347
                716 
=> 0.00061149439729703
                717 
=> 0.00063864090223726
                718 
=> 0.00062904551433728
                719 
=> 0.00062124431461348
                720 
=> 0.00062808806995959
                721 
=> 0.00062703452746719
                722 
=> 0.00061814156858359
                723 
=> 0.00061789197284665
                724 
=> 0.00060082354149808
                725 
=> 0.00059451373105789
                726 
=> 0.00058924078117294
                727 
=> 0.00058348285755242
                728 
=> 0.00058006936742283
                729 
=> 0.0005853140396654
                730 
=> 0.00058651355826042
                731 
=> 0.00057504599074085
                801 
=> 0.00057348300366205
                802 
=> 0.00058284766684317
                803 
=> 0.00057872662772699
                804 
=> 0.00058296521865483
                805 
=> 0.00058394860810805
                806 
=> 0.0005837902597567
                807 
=> 0.00057948742162108
                808 
=> 0.00058222992233625
                809 
=> 0.00057574309056608
                810 
=> 0.00056868963530665
                811 
=> 0.00056418997029692
                812 
=> 0.00056026341578198
                813 
=> 0.00056244209643956
                814 
=> 0.00055467549770667
                815 
=> 0.00055219080646127
                816 
=> 0.00058130082480217
                817 
=> 0.00060280470833602
                818 
=> 0.00060249203335297
                819 
=> 0.0006005887048071
                820 
=> 0.00059776074466403
                821 
=> 0.00061128751439829
                822 
=> 0.00060657505829917
                823 
=> 0.00061000376385016
                824 
=> 0.00061087651331521
                825 
=> 0.00061351806309058
                826 
=> 0.0006144621900864
                827 
=> 0.00061160838256667
                828 
=> 0.00060203065596723
                829 
=> 0.00057816387190434
                830 
=> 0.00056705381949591
                831 
=> 0.00056338731714857
                901 
=> 0.00056352058754521
                902 
=> 0.00055984439506045
                903 
=> 0.00056092719850261
                904 
=> 0.00055946784021218
                905 
=> 0.00055670416866681
                906 
=> 0.00056227144750945
                907 
=> 0.00056291302453328
                908 
=> 0.00056161355512738
                909 
=> 0.00056191962721395
                910 
=> 0.00055116057554373
                911 
=> 0.00055197856287478
                912 
=> 0.00054742390547067
                913 
=> 0.00054656996211461
                914 
=> 0.00053505618481639
                915 
=> 0.00051465785938389
                916 
=> 0.00052596051178685
                917 
=> 0.0005123084970775
                918 
=> 0.00050713827224529
                919 
=> 0.00053161331246605
                920 
=> 0.00052915669725983
                921 
=> 0.00052495203989174
                922 
=> 0.00051873247531697
                923 
=> 0.00051642557831615
                924 
=> 0.00050240960241401
                925 
=> 0.00050158146378539
                926 
=> 0.00050852815990567
                927 
=> 0.00050532249866738
                928 
=> 0.00050082053620997
                929 
=> 0.00048451488454584
                930 
=> 0.00046618193345963
                1001 
=> 0.0004667352900161
                1002 
=> 0.00047256666065994
                1003 
=> 0.00048952215727439
                1004 
=> 0.00048289735141405
                1005 
=> 0.00047809097875149
                1006 
=> 0.00047719088963083
                1007 
=> 0.00048845738944017
                1008 
=> 0.00050440184707508
                1009 
=> 0.00051188262986025
                1010 
=> 0.0005044694013149
                1011 
=> 0.00049595348351857
                1012 
=> 0.00049647180797587
                1013 
=> 0.00049991998837683
                1014 
=> 0.00050028234338233
                1015 
=> 0.00049473935634742
                1016 
=> 0.00049629967472951
                1017 
=> 0.0004939294084286
                1018 
=> 0.00047938308851511
                1019 
=> 0.00047911999171475
                1020 
=> 0.00047555009021688
                1021 
=> 0.0004754419950183
                1022 
=> 0.00046936870201676
                1023 
=> 0.00046851900634315
                1024 
=> 0.00045646011446607
                1025 
=> 0.00046439731361726
                1026 
=> 0.0004590734571483
                1027 
=> 0.0004510491496788
                1028 
=> 0.00044966575604652
                1029 
=> 0.00044962416956343
                1030 
=> 0.00045786333913229
                1031 
=> 0.00046430103412376
                1101 
=> 0.00045916606791092
                1102 
=> 0.00045799693564139
                1103 
=> 0.0004704802095805
                1104 
=> 0.00046889159918418
                1105 
=> 0.00046751587282641
                1106 
=> 0.00050297419577422
                1107 
=> 0.00047490616631358
                1108 
=> 0.00046266690340163
                1109 
=> 0.00044751849137511
                1110 
=> 0.00045245089071587
                1111 
=> 0.00045349021972899
                1112 
=> 0.00041706101951169
                1113 
=> 0.0004022816975205
                1114 
=> 0.00039720999116013
                1115 
=> 0.00039429115244633
                1116 
=> 0.00039562130390068
                1117 
=> 0.00038231818066704
                1118 
=> 0.00039125809949339
                1119 
=> 0.00037973871925808
                1120 
=> 0.00037780745767432
                1121 
=> 0.00039840553651245
                1122 
=> 0.00040127163885054
                1123 
=> 0.00038904395584803
                1124 
=> 0.0003968961078177
                1125 
=> 0.00039404880836042
                1126 
=> 0.00037993618596959
                1127 
=> 0.00037939718759968
                1128 
=> 0.00037231596976662
                1129 
=> 0.00036123523505185
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=> 0.00034946653878529
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=> 0.00038246009776123
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=> 0.0003820470307587
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=> 0.00037901514770059
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=> 0.00036622413179898
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=> 0.00037132240275943
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=> 0.00034511213494841
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=> 0.00035868219706178
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=> 0.00035059998001764
            
]
            
'min_raw' => 0.00033036346123692
            
'max_raw' => 0.00098614297748119
            
'avg_raw' => 0.00065825321935905
            
'max_pct' => '3.13%'
            'is_grow' 
=> true
            
'min' => '$0.00033'
            'max' 
=> '$0.000986'
            'avg' 
=> '$0.000658'
            'bar_min_pct' 
=> 50.898974802884
            
'bar_max_pct' => 51.045822849954
            
'min_diff' => -0.00062582653876308
            
'max_diff' => 2.9952977481188E-5
            
'year' => 2026
        
]
        
=> [
            
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=> 0.00068348430567267
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=> 0.00069414902022899
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=> 0.00070641780220671
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=> 0.00071065293658136
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=> 0.00070340844617114
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=> 0.00075383762231866
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=> 0.00076305151874845
            
]
            
'min_raw' => 0.00031803261993784
            
'max_raw' => 0.00083547374276425
            
'avg_raw' => 0.00057675318135105
            
'max_pct' => '-12.62%'
            'is_grow' 
=> false
            
'min' => '$0.000318'
            'max' 
=> '$0.000835'
            'avg' 
=> '$0.000576'
            'bar_min_pct' 
=> 50.865420500042
            
'bar_max_pct' => 50.886035342412
            
'min_diff' => -1.2330841299078E-5
            
'max_diff' => -0.00015066923471693
            
'year' => 2027
        
]
        
=> [
            
'items' => [
                
101 => 0.00073514202545504
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=> 0.00074613728711
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                323 
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=> 0.00072454026606039
                428 
=> 0.00072620558056314
                429 
=> 0.00073631704412178
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=> 0.00076285245027524
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=> 0.00077147305852944
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=> 0.00077784201685345
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=> 0.00079860062822986
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=> 0.00081542353299323
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=> 0.00082100466103989
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=> 0.00083221286648757
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=> 0.00084001118157226
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=> 0.00083597055963441
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=> 0.00083431106682593
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=> 0.00082828807261425
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=> 0.00082757599514421
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=> 0.00079584257239293
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=> 0.0007886889708304
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=> 0.00084010040515945
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=> 0.00082693923899233
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=> 0.00084236453558138
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=> 0.00085465858522813
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=> 0.00085480421135912
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=> 0.00087452159184755
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=> 0.00086455612254524
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=> 0.00083758962212881
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=> 0.00083664646865759
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=> 0.00082938664080823
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=> 0.00083142489542498
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=> 0.00082457131700691
                823 
=> 0.00083033169306868
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=> 0.00083281768041744
                825 
=> 0.00084199102725387
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=> 0.00082321640622055
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=> 0.00078493368300351
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=> 0.00078107830195355
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=> 0.00078440547921451
                901 
=> 0.00077719183753579
                902 
=> 0.00077856797304011
                903 
=> 0.00077851880779618
                904 
=> 0.0007780951282852
                905 
=> 0.00077621858148051
                906 
=> 0.00077349721735023
                907 
=> 0.00078433829445354
                908 
=> 0.00078618040470565
                909 
=> 0.0007902751876069
                910 
=> 0.00080245848400325
                911 
=> 0.00080124108539134
                912 
=> 0.00080322671303674
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=> 0.00079889209903565
                914 
=> 0.00078238102853451
                915 
=> 0.00078327765909988
                916 
=> 0.00077209666158221
                917 
=> 0.00078998926436206
                918 
=> 0.00078575205985298
                919 
=> 0.00078302030654132
                920 
=> 0.00078227492234072
                921 
=> 0.00079448841877232
                922 
=> 0.00079814288832775
                923 
=> 0.00079586566814313
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=> 0.00079119502310736
                925 
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                926 
=> 0.00080256377349928
                927 
=> 0.00080310098480978
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=> 0.00081899236723043
                929 
=> 0.00080398913655586
                930 
=> 0.00080760056329852
                1001 
=> 0.0008357758838175
                1002 
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                1003 
=> 0.00082375975827965
                1004 
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                1006 
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                1007 
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                1008 
=> 0.00082877027540048
                1009 
=> 0.00082013639662847
                1010 
=> 0.00081799852682601
                1011 
=> 0.00081504507500563
                1012 
=> 0.00082149382900556
                1013 
=> 0.00082535956537647
                1014 
=> 0.00085651456145545
                1015 
=> 0.00087664210976291
                1016 
=> 0.00087576831980825
                1017 
=> 0.00088375312432758
                1018 
=> 0.00088015589675919
                1019 
=> 0.0008685395000402
                1020 
=> 0.00088836727277086
                1021 
=> 0.00088209293584963
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=> 0.0008826101845621
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=> 0.00088380665482657
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=> 0.00087797975361061
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=> 0.00088184792256785
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=> 0.00092779000863571
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=> 0.00093363216770175
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=> 0.00094980344073443
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=> 0.00094313839967674
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=> 0.0010217789405765
                1121 
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=> 0.0010668132208098
                1125 
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=> 0.0010277125825163
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=> 0.00097233148044674
                1204 
=> 0.00096368292164577
                1205 
=> 0.00098127010605531
                1206 
=> 0.00098590770632894
                1207 
=> 0.0009840382954737
                1208 
=> 0.00092170183006491
                1209 
=> 0.00096335473305622
                1210 
=> 0.0010081697543993
                1211 
=> 0.001009891281884
                1212 
=> 0.0010323266186063
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=> 0.0010396324838986
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=> 0.0010576958706268
                1215 
=> 0.0010565660008688
                1216 
=> 0.0010609641480859
                1217 
=> 0.001059953090206
                1218 
=> 0.0010934117104252
                1219 
=> 0.0011303215371801
                1220 
=> 0.0011290434672457
                1221 
=> 0.0011237372429524
                1222 
=> 0.0011316178908736
                1223 
=> 0.0011697127875821
                1224 
=> 0.0011662056199515
                1225 
=> 0.0011696125345648
                1226 
=> 0.0012145285647185
                1227 
=> 0.001272925793149
                1228 
=> 0.0012457944175572
                1229 
=> 0.0013046616957485
                1230 
=> 0.0013417155269496
                1231 
=> 0.0014057962965743
            
]
            
'min_raw' => 0.00057395548711227
            
'max_raw' => 0.0014057962965743
            
'avg_raw' => 0.00098987589184327
            
'max_pct' => '47.02%'
            'is_grow' 
=> true
            
'min' => '$0.000573'
            'max' 
=> '$0.0014057'
            'avg' 
=> '$0.000989'
            'bar_min_pct' 
=> 51.561829867501
            
'bar_max_pct' => 51.49087294937
            
'min_diff' => 0.00025592286717443
            
'max_diff' => 0.00057032255381002
            
'year' => 2028
        
]
        
=> [
            
'items' => [
                
101 => 0.0013977730686128
                102 
=> 0.0014227192419813
                103 
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                104 
=> 0.0012931474284109
                105 
=> 0.0012788630600543
                106 
=> 0.001307460727242
                107 
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]
            
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'avg_raw' => 0.0027041625287445
            
'max_pct' => '333.75%'
            'is_grow' 
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'min' => '$0.00126'
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'bar_max_pct' => 54.398511072435
            
'min_diff' => 0.00068685949670952
            
'max_diff' => 0.0027417137770929
            
'year' => 2029
        
]
        
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]
            
'min_raw' => 0.0010722691824489
            
'max_raw' => 0.0031002455450845
            
'avg_raw' => 0.0020862573637667
            
'max_pct' => '224.23%'
            'is_grow' 
=> true
            
'min' => '$0.001072'
            'max' 
=> '$0.00310024'
            'avg' 
=> '$0.002086'
            'bar_min_pct' 
=> 52.917825637622
            
'bar_max_pct' => 53.28786768811
            
'min_diff' => -0.00018854580137292
            
'max_diff' => -0.0010472645285826
            
'year' => 2030
        
]
        
=> [
            
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'avg_raw' => 0.0020489632782476
            
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]
        
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]
            
'min_raw' => 0.0019351309970915
            
'max_raw' => 0.0052498239213951
            
'avg_raw' => 0.0035924774592433
            
'max_pct' => '449.04%'
            'is_grow' 
=> true
            
'min' => '$0.001935'
            'max' 
=> '$0.005249'
            'avg' 
=> '$0.003592'
            'bar_min_pct' 
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'bar_max_pct' => 55.567535276936
            
'min_diff' => 0.00066737666959808
            
'max_diff' => 0.0024196516923932
            
'year' => 2032
        
]
        
=> [
            
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=> 0.012464439483213
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=> 0.013103727540443
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=> 0.0077611601555567
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]
            
'min_raw' => 0.0044968230872742
            
'max_raw' => 0.013983619783275
            
'avg_raw' => 0.0092402214352746
            
'max_pct' => '1362.43%'
            'is_grow' 
=> true
            
'min' => '$0.004496'
            'max' 
=> '$0.013983'
            'avg' 
=> '$0.00924'
            'bar_min_pct' 
=> 62.236615494192
            
'bar_max_pct' => 64.829887174949
            
'min_diff' => 0.0025616920901827
            
'max_diff' => 0.0087337958618798
            
'year' => 2033
        
]
        
=> [
            
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=> 0.0053481758012274
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=> 0.0057175506380598
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=> 0.0042322954703914
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=> 0.004018786816645
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=> 0.0040311577516518
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=> 0.0040249026283555
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=> 0.0039840837177187
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=> 0.0040272423205323
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=> 0.0039169899247096
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=> 0.0038730865323291
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=> 0.0038532563885418
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=> 0.0039111324151978
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=> 0.0039418134576964
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=> 0.0039725549513265
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=> 0.0042401386652679
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=> 0.0042267709391032
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=> 0.0043476086732861
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=> 0.0043429131411421
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=> 0.0043084482619116
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=> 0.0041630466056356
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=> 0.0040830645835319
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=> 0.0037864701316788
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=> 0.0038519127400304
                1014 
=> 0.0039230563395786
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=> 0.0040773137904511
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=> 0.0040184808571315
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=> 0.0036807179335769
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=> 0.0040008867785169
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=> 0.0046031203459764
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=> 0.0045552938714379
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=> 0.0047255596632511
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=> 0.0047248750577186
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=> 0.0047504041529897
                1216 
=> 0.0047663085678491
                1217 
=> 0.0046980351765291
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=> 0.0046535917092619
                1219 
=> 0.0046706341626235
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=> 0.0046978854166849
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=> 0.0046617969482146
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=> 0.0045066117630774
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=> 0.0044953648842997
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=> 0.0044793479612529
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=> 0.004540736532229
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=> 0.0043444444224023
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=> 0.0043570104064052
                1230 
=> 0.0043452086015094
                1231 
=> 0.00438334264755
            
]
            
'min_raw' => 0.00361523041207
            
'max_raw' => 0.0080985624078099
            
'avg_raw' => 0.0058568964099399
            
'max_pct' => '746.96%'
            'is_grow' 
=> true
            
'min' => '$0.003615'
            'max' 
=> '$0.008098'
            'avg' 
=> '$0.005856'
            'bar_min_pct' 
=> 59.837652853322
            
'bar_max_pct' => 58.588675081881
            
'min_diff' => -0.00088159267520419
            
'max_diff' => -0.0058850573754651
            
'year' => 2034
        
]
        
=> [
            
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                806 
=> 0.0094107258918128
                807 
=> 0.0089478140073574
                808 
=> 0.0085218355896541
                809 
=> 0.0088781846240619
                810 
=> 0.0088790930310345
                811 
=> 0.0088484823329485
                812 
=> 0.008658361916113
                813 
=> 0.0088418665545526
                814 
=> 0.0088564324863609
                815 
=> 0.0088482794379421
                816 
=> 0.0087025145601153
                817 
=> 0.0084799585335261
                818 
=> 0.0085234454483978
                819 
=> 0.0085946779020666
                820 
=> 0.008459820006625
                821 
=> 0.0084167247377033
                822 
=> 0.008496847041839
                823 
=> 0.0087550177999092
                824 
=> 0.0087062121135774
                825 
=> 0.008704937599868
                826 
=> 0.0089137490228275
                827 
=> 0.008764285108314
                828 
=> 0.0085239939576587
                829 
=> 0.0084633172730673
                830 
=> 0.0082479559194804
                831 
=> 0.0083967067734937
                901 
=> 0.0084020600519136
                902 
=> 0.0083205907293674
                903 
=> 0.0085306047441802
                904 
=> 0.0085286694280615
                905 
=> 0.0087280464786654
                906 
=> 0.0091091805168195
                907 
=> 0.0089964604272704
                908 
=> 0.0088653792270356
                909 
=> 0.0088796313879886
                910 
=> 0.0090359424163119
                911 
=> 0.0089414332003539
                912 
=> 0.008975419373354
                913 
=> 0.0090358909741686
                914 
=> 0.0090723749923654
                915 
=> 0.0088743818992272
                916 
=> 0.0088282202381123
                917 
=> 0.0087337896800126
                918 
=> 0.0087091545100342
                919 
=> 0.0087860662292482
                920 
=> 0.0087658027085664
                921 
=> 0.0084016101295913
                922 
=> 0.0083635499787401
                923 
=> 0.0083647172292293
                924 
=> 0.0082690131702522
                925 
=> 0.0081230415087062
                926 
=> 0.0085066463197341
                927 
=> 0.0084758374848627
                928 
=> 0.008441826915579
                929 
=> 0.0084459930162547
                930 
=> 0.0086125028631485
                1001 
=> 0.0085159187430013
                1002 
=> 0.0087727034562388
                1003 
=> 0.0087199162388522
                1004 
=> 0.008665775228524
                1005 
=> 0.0086582912917211
                1006 
=> 0.0086374516218387
                1007 
=> 0.0085659846397124
                1008 
=> 0.008479683964295
                1009 
=> 0.0084227007831479
                1010 
=> 0.0077694962501751
                1011 
=> 0.0078907272119789
                1012 
=> 0.0080301923829843
                1013 
=> 0.0080783352011437
                1014 
=> 0.0079959835793004
                1015 
=> 0.0085692363836818
                1016 
=> 0.0086739751950438
                1017 
=> 0.0083567145034848
                1018 
=> 0.0082973679817627
                1019 
=> 0.0085731271317658
                1020 
=> 0.0084068106541289
                1021 
=> 0.0084817029538251
                1022 
=> 0.0083198267657796
                1023 
=> 0.0086487466824971
                1024 
=> 0.0086462408638233
                1025 
=> 0.0085182835872269
                1026 
=> 0.0086264322011925
                1027 
=> 0.0086076387181093
                1028 
=> 0.0084631752679769
                1029 
=> 0.0086533264315411
                1030 
=> 0.0086534207441458
                1031 
=> 0.008530264647453
                1101 
=> 0.0083864452888519
                1102 
=> 0.0083607337843957
                1103 
=> 0.0083413636196425
                1104 
=> 0.0084769390807085
                1105 
=> 0.0085984956151668
                1106 
=> 0.0088246821893731
                1107 
=> 0.0088815508681891
                1108 
=> 0.0091035131075699
                1109 
=> 0.0089713454011639
                1110 
=> 0.0090299336335554
                1111 
=> 0.0090935394476278
                1112 
=> 0.0091240344139204
                1113 
=> 0.0090743445027967
                1114 
=> 0.0094191432238578
                1115 
=> 0.0094482548002752
                1116 
=> 0.0094580156600338
                1117 
=> 0.0093417514712801
                1118 
=> 0.0094450212828656
                1119 
=> 0.0093967047579614
                1120 
=> 0.0095224109330448
                1121 
=> 0.0095421232663949
                1122 
=> 0.009525427621334
                1123 
=> 0.0095316846270773
                1124 
=> 0.0092374597453141
                1125 
=> 0.0092222026330348
                1126 
=> 0.009014170824511
                1127 
=> 0.0090989453241779
                1128 
=> 0.0089404634603981
                1129 
=> 0.0089907196919468
                1130 
=> 0.0090128721599545
                1201 
=> 0.0090013009678087
                1202 
=> 0.0091037383471945
                1203 
=> 0.0090166456481426
                1204 
=> 0.0087867936959792
                1205 
=> 0.0085568791208052
                1206 
=> 0.0085539927305983
                1207 
=> 0.0084934602812843
                1208 
=> 0.0084497064075014
                1209 
=> 0.008458134955844
                1210 
=> 0.0084878382595564
                1211 
=> 0.008447979997492
                1212 
=> 0.0084564857785686
                1213 
=> 0.0085977384181634
                1214 
=> 0.0086260656276664
                1215 
=> 0.00852979870162
                1216 
=> 0.0081432731022925
                1217 
=> 0.0080484187506914
                1218 
=> 0.0081165981775787
                1219 
=> 0.008084012802844
                1220 
=> 0.0065244292632256
                1221 
=> 0.0068908302822293
                1222 
=> 0.0066731272385402
                1223 
=> 0.0067734548171076
                1224 
=> 0.0065512363834309
                1225 
=> 0.0066572906674474
                1226 
=> 0.0066377063136719
                1227 
=> 0.0072268683096355
                1228 
=> 0.0072176693554344
                1229 
=> 0.0072220724080126
                1230 
=> 0.0070119032363596
                1231 
=> 0.0073467084335177
            
]
            
'min_raw' => 0.0042743222269245
            
'max_raw' => 0.0095421232663949
            
'avg_raw' => 0.0069082227466597
            
'max_pct' => '897.93%'
            'is_grow' 
=> true
            
'min' => '$0.004274'
            'max' 
=> '$0.009542'
            'avg' 
=> '$0.0069082'
            'bar_min_pct' 
=> 61.631153054958
            
'bar_max_pct' => 60.119598047091
            
'min_diff' => 0.00065909181485455
            
'max_diff' => 0.001443560858585
            
'year' => 2035
        
]
        
10 => [
            
'items' => [
                
101 => 0.0075116455128433
                102 
=> 0.0074811200491183
                103 
=> 0.0074888026506926
                104 
=> 0.0073567901019699
                105 
=> 0.0072233505780494
                106 
=> 0.007075345609826
                107 
=> 0.0073503205468181
                108 
=> 0.0073197480278033
                109 
=> 0.0073898703867781
                110 
=> 0.0075682112890319
                111 
=> 0.0075944726643399
                112 
=> 0.0076297682190706
                113 
=> 0.0076171172752083
                114 
=> 0.0079185140832475
                115 
=> 0.0078820129411138
                116 
=> 0.0079699701915607
                117 
=> 0.0077890354540587
                118 
=> 0.0075842906240922
                119 
=> 0.007623205922656
                120 
=> 0.0076194580664673
                121 
=> 0.0075717435555952
                122 
=> 0.0075286690286398
                123 
=> 0.0074569620774318
                124 
=> 0.0076838534816859
                125 
=> 0.0076746421050255
                126 
=> 0.0078237635861027
                127 
=> 0.0077974049158335
                128 
=> 0.0076213752647153
                129 
=> 0.0076276621981421
                130 
=> 0.0076699448468349
                131 
=> 0.0078162855767356
                201 
=> 0.0078597294690068
                202 
=> 0.007839604527167
                203 
=> 0.0078872387717534
                204 
=> 0.0079248869364698
                205 
=> 0.0078919668016004
                206 
=> 0.0083580464889305
                207 
=> 0.0081644977077886
                208 
=> 0.0082588320370134
                209 
=> 0.0082813302186834
                210 
=> 0.0082237015994216
                211 
=> 0.0082361991834133
                212 
=> 0.008255129617773
                213 
=> 0.0083700715082461
                214 
=> 0.0086717122875515
                215 
=> 0.0088053069353676
                216 
=> 0.0092072330247663
                217 
=> 0.0087942137595938
                218 
=> 0.0087697069056421
                219 
=> 0.0088421059313479
                220 
=> 0.0090780790940223
                221 
=> 0.0092693131785377
                222 
=> 0.0093327565569305
                223 
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                224 
=> 0.009460165642222
                225 
=> 0.0095283879767771
                226 
=> 0.0094457129985264
                227 
=> 0.00937565461089
                228 
=> 0.0091247141623435
                229 
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                301 
=> 0.0093538665050161
                302 
=> 0.0096365270308918
                303 
=> 0.0098790791679085
                304 
=> 0.0097941458633206
                305 
=> 0.010442127023757
                306 
=> 0.010506371709049
                307 
=> 0.010497495170821
                308 
=> 0.010643854124806
                309 
=> 0.010353361406628
                310 
=> 0.010229170141575
                311 
=> 0.0093908020294934
                312 
=> 0.0096263492723975
                313 
=> 0.0099687310231632
                314 
=> 0.0099234155145837
                315 
=> 0.0096747687352872
                316 
=> 0.0098788905470297
                317 
=> 0.0098114014925884
                318 
=> 0.0097581700752271
                319 
=> 0.010002033517577
                320 
=> 0.0097338956453552
                321 
=> 0.009966056142773
                322 
=> 0.0096683079034419
                323 
=> 0.0097945338315018
                324 
=> 0.0097228818898738
                325 
=> 0.0097692494774388
                326 
=> 0.0094981855079794
                327 
=> 0.0096444450461938
                328 
=> 0.0094921006303329
                329 
=> 0.009492028399244
                330 
=> 0.0094886653878202
                331 
=> 0.0096678979174819
                401 
=> 0.0096737426838395
                402 
=> 0.0095412895736142
                403 
=> 0.0095222010111242
                404 
=> 0.0095927814313701
                405 
=> 0.0095101502443036
                406 
=> 0.0095488128566575
                407 
=> 0.0095113212954455
                408 
=> 0.0095028811553236
                409 
=> 0.0094356286828608
                410 
=> 0.0094066544685785
                411 
=> 0.0094180160045721
                412 
=> 0.0093792332249527
                413 
=> 0.0093558651973976
                414 
=> 0.0094840168989748
                415 
=> 0.009415550614447
                416 
=> 0.0094735234589261
                417 
=> 0.0094074560858859
                418 
=> 0.0091784377867442
                419 
=> 0.0090467269410833
                420 
=> 0.0086141326040122
                421 
=> 0.008736815821374
                422 
=> 0.0088181549214098
                423 
=> 0.0087912723493332
                424 
=> 0.0088490265163281
                425 
=> 0.0088525721531217
                426 
=> 0.0088337956846976
                427 
=> 0.008812054939677
                428 
=> 0.0088014727473397
                429 
=> 0.008880343739195
                430 
=> 0.0089261310046425
                501 
=> 0.0088263183882751
                502 
=> 0.0088029336887872
                503 
=> 0.0089038497547402
                504 
=> 0.0089654084966742
                505 
=> 0.009419923660246
                506 
=> 0.009386251708864
                507 
=> 0.0094707616990461
                508 
=> 0.0094612471710631
                509 
=> 0.0095498271042712
                510 
=> 0.0096946178583936
                511 
=> 0.0094002177711313
                512 
=> 0.0094513154466909
                513 
=> 0.0094387874766613
                514 
=> 0.0095755645684341
                515 
=> 0.0095759915715849
                516 
=> 0.0094939868725447
                517 
=> 0.0095384429502687
                518 
=> 0.0095136287872719
                519 
=> 0.0095584713336424
                520 
=> 0.0093858019994244
                521 
=> 0.0095960946099991
                522 
=> 0.0097153169692385
                523 
=> 0.0097169723718122
                524 
=> 0.0097734828238845
                525 
=> 0.0098309007160546
                526 
=> 0.0099411093600307
                527 
=> 0.00982782705679
                528 
=> 0.0096240432210698
                529 
=> 0.0096387557557911
                530 
=> 0.0095192773674699
                531 
=> 0.0095212858207631
                601 
=> 0.0095105645396787
                602 
=> 0.0095427399112736
                603 
=> 0.0093928626841114
                604 
=> 0.009428038569756
                605 
=> 0.0093787921238638
                606 
=> 0.0094512083945352
                607 
=> 0.0093733004581312
                608 
=> 0.0094387814352949
                609 
=> 0.0094670408543099
                610 
=> 0.0095713187188573
                611 
=> 0.0093578985327518
                612 
=> 0.0089227203260064
                613 
=> 0.00901420006109
                614 
=> 0.0088788943473232
                615 
=> 0.0088914174062775
                616 
=> 0.0089167159783952
                617 
=> 0.0088347150289839
                618 
=> 0.0088503582259847
                619 
=> 0.0088497993409084
                620 
=> 0.0088449831712545
                621 
=> 0.0088236515572857
                622 
=> 0.0087927164966997
                623 
=> 0.0089159522567647
                624 
=> 0.0089368924138062
                625 
=> 0.0089834397889726
                626 
=> 0.0091219332040819
                627 
=> 0.0091080944460128
                628 
=> 0.009130666034588
                629 
=> 0.0090813923834625
                630 
=> 0.008893703069633
                701 
=> 0.0089038955023745
                702 
=> 0.0087767957027656
                703 
=> 0.0089801895613373
                704 
=> 0.0089320232109598
                705 
=> 0.0089009700515307
                706 
=> 0.008892496909275
                707 
=> 0.0090313336227727
                708 
=> 0.00907287574345
                709 
=> 0.0090469894816319
                710 
=> 0.0089938960034201
                711 
=> 0.0090958511772646
                712 
=> 0.0091231300806419
                713 
=> 0.0091292368211009
                714 
=> 0.0093098818411878
                715 
=> 0.0091393328710079
                716 
=> 0.0091803857032412
                717 
=> 0.0095006681812774
                718 
=> 0.0092102161696593
                719 
=> 0.0093640750780662
                720 
=> 0.0093565444851428
                721 
=> 0.0094352534963822
                722 
=> 0.0093500880488773
                723 
=> 0.009351143776669
                724 
=> 0.0094210320464393
                725 
=> 0.0093228865759628
                726 
=> 0.0092985843772499
                727 
=> 0.0092650110637838
                728 
=> 0.009338317165482
                729 
=> 0.0093822608581003
                730 
=> 0.009736414747518
                731 
=> 0.0099652143114613
                801 
=> 0.0099552815189746
                802 
=> 0.010046048648895
                803 
=> 0.010005157225534
                804 
=> 0.0098731080328902
                805 
=> 0.01009849990305
                806 
=> 0.010027176484535
                807 
=> 0.010033056300499
                808 
=> 0.010032837453455
                809 
=> 0.010080261291566
                810 
=> 0.010046657155934
                811 
=> 0.0099804199552083
                812 
=> 0.010024391300211
                813 
=> 0.010154970474824
                814 
=> 0.010560292239482
                815 
=> 0.010787115668784
                816 
=> 0.01054663718423
                817 
=> 0.01071251602274
                818 
=> 0.010613047828307
                819 
=> 0.010594971498457
                820 
=> 0.010699155667391
                821 
=> 0.010803522196921
                822 
=> 0.010796874500179
                823 
=> 0.01072110975902
                824 
=> 0.010678312179199
                825 
=> 0.011002389791846
                826 
=> 0.011241164656326
                827 
=> 0.011224881811336
                828 
=> 0.011296748993659
                829 
=> 0.011507753263729
                830 
=> 0.011527044849792
                831 
=> 0.01152461455336
                901 
=> 0.011476798344433
                902 
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=> 0.011615054773649
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=> 0.011052961609445
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=> 0.010954649263988
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=> 0.015004134421467
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=> 0.016118697952833
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=> 0.018404664607213
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=> 0.019116191895017
            
]
            
'min_raw' => 0.007075345609826
            
'max_raw' => 0.019742408322683
            
'avg_raw' => 0.013408876966255
            
'max_pct' => '1964.7%'
            'is_grow' 
=> true
            
'min' => '$0.007075'
            'max' 
=> '$0.019742'
            'avg' 
=> '$0.0134088'
            'bar_min_pct' 
=> 69.253210997108
            
'bar_max_pct' => 70.937188834135
            
'min_diff' => 0.0028010233829015
            
'max_diff' => 0.010200285056288
            
'year' => 2036
        
]
        
11 => [
            
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=> 0.029977769082485
                1009 
=> 0.029899831175687
                1010 
=> 0.029860531348877
                1011 
=> 0.03138182583623
                1012 
=> 0.031235588473506
                1013 
=> 0.030970166228202
                1014 
=> 0.032389511448297
                1015 
=> 0.031871431350075
                1016 
=> 0.033468032137772
                1017 
=> 0.034519656678213
                1018 
=> 0.034252930678267
                1019 
=> 0.035241988641495
                1020 
=> 0.033170743912392
                1021 
=> 0.033858728327485
                1022 
=> 0.03400052096193
                1023 
=> 0.0323719969486
                1024 
=> 0.031259514714596
                1025 
=> 0.031185324832814
                1026 
=> 0.029256433948545
                1027 
=> 0.030286831889458
                1028 
=> 0.031193539436698
                1029 
=> 0.030759296884918
                1030 
=> 0.030621828665652
                1031 
=> 0.031324123984664
                1101 
=> 0.031378698345704
                1102 
=> 0.030134397130463
                1103 
=> 0.030393126755006
                1104 
=> 0.031472072299573
                1105 
=> 0.030365940095572
                1106 
=> 0.028216905908868
                1107 
=> 0.027683915717843
                1108 
=> 0.027612805001402
                1109 
=> 0.026167293331357
                1110 
=> 0.027719532670999
                1111 
=> 0.027041938601817
                1112 
=> 0.029182450147539
                1113 
=> 0.027959801432416
                1114 
=> 0.027907095489984
                1115 
=> 0.027827422727718
                1116 
=> 0.026583211119975
                1117 
=> 0.026855614388298
                1118 
=> 0.027761124340393
                1119 
=> 0.0280842204926
                1120 
=> 0.028050518916876
                1121 
=> 0.027756686847628
                1122 
=> 0.027891201664266
                1123 
=> 0.027457882571807
                1124 
=> 0.027304868581502
                1125 
=> 0.026821914338287
                1126 
=> 0.026112105020277
                1127 
=> 0.026210808359459
                1128 
=> 0.024804490368769
                1129 
=> 0.024038253688496
                1130 
=> 0.023826169474233
                1201 
=> 0.023542561599312
                1202 
=> 0.023858203738357
                1203 
=> 0.024800506446596
                1204 
=> 0.023663889459789
                1205 
=> 0.021715239360319
                1206 
=> 0.021832356551636
                1207 
=> 0.022095484108117
                1208 
=> 0.021605147647377
                1209 
=> 0.021141085338106
                1210 
=> 0.021544549865452
                1211 
=> 0.020718881129706
                1212 
=> 0.022195262230153
                1213 
=> 0.022155330258896
                1214 
=> 0.022705633834348
                1215 
=> 0.023049749953444
                1216 
=> 0.022256673707844
                1217 
=> 0.022057217176782
                1218 
=> 0.022170836681669
                1219 
=> 0.020292959356462
                1220 
=> 0.022552171193571
                1221 
=> 0.022571708951355
                1222 
=> 0.022404414807499
                1223 
=> 0.023607375365419
                1224 
=> 0.02614599735544
                1225 
=> 0.025190865646961
                1226 
=> 0.024821009780429
                1227 
=> 0.02411791350779
                1228 
=> 0.025054747545356
                1229 
=> 0.024982813308159
                1230 
=> 0.024657499407302
                1231 
=> 0.024460748545023
            
]
            
'min_raw' => 0.018374456112512
            
'max_raw' => 0.047146750404467
            
'avg_raw' => 0.03276060325849
            
'max_pct' => '4830.69%'
            'is_grow' 
=> true
            
'min' => '$0.018374'
            'max' 
=> '$0.047146'
            'avg' 
=> '$0.03276'
            'bar_min_pct' 
=> 100
            
'bar_max_pct' => 100
            
'min_diff' => 0.011299110502686
            
'max_diff' => 0.027404342081784
            
'year' => 2037
        
]
    ]
    
'prediction_periods' => [
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2027
                    
'avg' => 0.00057675318135105
                
]
                
=> [
                    
'year' => 2028
                    
'avg' => 0.00098987589184327
                
]
                
=> [
                    
'year' => 2029
                    
'avg' => 0.0027041625287445
                
]
                
=> [
                    
'year' => 2030
                    
'avg' => 0.0020862573637667
                
]
                
=> [
                    
'year' => 2031
                    
'avg' => 0.0020489632782476
                
]
                
=> [
                    
'year' => 2032
                    
'avg' => 0.0035924774592433
                
]
            ]
            
'min_year' => 2027
            
'max_year' => 2032
            
'min_raw' => 0.00057675318135105
            
'min' => '$0.000576'
            'max_raw' 
=> 0.0035924774592433
            
'max' => '$0.003592'
            'max_pct' 
=> '275.71%'
            'is_grow' 
=> true
        
]
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2032
                    
'avg' => 0.0035924774592433
                
]
                
=> [
                    
'year' => 2033
                    
'avg' => 0.0092402214352746
                
]
                
=> [
                    
'year' => 2034
                    
'avg' => 0.0058568964099399
                
]
                
=> [
                    
'year' => 2035
                    
'avg' => 0.0069082227466597
                
]
                
=> [
                    
'year' => 2036
                    
'avg' => 0.013408876966255
                
]
                
=> [
                    
'year' => 2037
                    
'avg' => 0.03276060325849
                
]
            ]
            
'min_year' => 2032
            
'max_year' => 2037
            
'min_raw' => 0.0035924774592433
            
'min' => '$0.003592'
            'max_raw' 
=> 0.03276060325849
            
'max' => '$0.03276'
            'max_pct' 
=> '3326.16%'
            'is_grow' 
=> true
        
]
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2037
                    
'avg' => 0.03276060325849
                
]
            ]
        ]
    ]
    
'prediction_2025_max_price' => '$0.000986'
    'last_price' 
=> 0.00095619
    
'sma_50day_nextmonth' => '$0.00091'
    'sma_200day_nextmonth' 
=> '$0.001634'
    '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' 
=> '$0.000929'
    'daily_sma3_action' 
=> 'BUY'
    'daily_sma5' 
=> '$0.000931'
    'daily_sma5_action' 
=> 'BUY'
    'daily_sma10' 
=> '$0.000942'
    'daily_sma10_action' 
=> 'BUY'
    'daily_sma21' 
=> '$0.000961'
    'daily_sma21_action' 
=> 'SELL'
    'daily_sma50' 
=> '$0.001094'
    'daily_sma50_action' 
=> 'SELL'
    'daily_sma100' 
=> '$0.001371'
    'daily_sma100_action' 
=> 'SELL'
    'daily_sma200' 
=> '$0.002116'
    'daily_sma200_action' 
=> 'SELL'
    'daily_ema3' 
=> '$0.000938'
    'daily_ema3_action' 
=> 'BUY'
    'daily_ema5' 
=> '$0.000936'
    'daily_ema5_action' 
=> 'BUY'
    'daily_ema10' 
=> '$0.000942'
    'daily_ema10_action' 
=> 'BUY'
    'daily_ema21' 
=> '$0.000972'
    'daily_ema21_action' 
=> 'SELL'
    'daily_ema50' 
=> '$0.0011032'
    'daily_ema50_action' 
=> 'SELL'
    'daily_ema100' 
=> '$0.001431'
    'daily_ema100_action' 
=> 'SELL'
    'daily_ema200' 
=> '$0.002654'
    'daily_ema200_action' 
=> 'SELL'
    'weekly_sma21' 
=> '$0.001478'
    'weekly_sma21_action' 
=> 'SELL'
    'weekly_sma50' 
=> '$0.004032'
    'weekly_sma50_action' 
=> 'SELL'
    'weekly_sma100' 
=> '$0.016842'
    'weekly_sma100_action' 
=> 'SELL'
    'weekly_sma200' 
=> '—'
    'weekly_sma200_action' 
=> '—'
    'weekly_ema3' 
=> '$0.000958'
    'weekly_ema3_action' 
=> 'SELL'
    'weekly_ema5' 
=> '$0.000996'
    'weekly_ema5_action' 
=> 'SELL'
    'weekly_ema10' 
=> '$0.001154'
    'weekly_ema10_action' 
=> 'SELL'
    'weekly_ema21' 
=> '$0.001789'
    'weekly_ema21_action' 
=> 'SELL'
    'weekly_ema50' 
=> '$0.005239'
    'weekly_ema50_action' 
=> 'SELL'
    'weekly_ema100' 
=> '$0.014746'
    'weekly_ema100_action' 
=> 'SELL'
    'weekly_ema200' 
=> '$0.013424'
    'weekly_ema200_action' 
=> 'SELL'
    'rsi_14' 
=> '40.19'
    'rsi_14_action' 
=> 'NEUTRAL'
    'stoch_rsi_14' 
=> 80.57
    
'stoch_rsi_14_action' => 'NEUTRAL'
    'momentum_10' 
=> -0
    
'momentum_10_action' => 'BUY'
    'vwma_10' 
=> '0.000942'
    'vwma_10_action' 
=> 'BUY'
    'hma_9' 
=> '0.000922'
    'hma_9_action' 
=> 'BUY'
    'stochastic_fast_14' 
=> 69.26
    
'stochastic_fast_14_action' => 'NEUTRAL'
    'cci_20' 
=> -7.84
    
'cci_20_action' => 'NEUTRAL'
    'adx_14' 
=> 40.68
    
'adx_14_action' => 'SELL'
    'ao_5_34' 
=> '-0.000066'
    'ao_5_34_action' 
=> 'NEUTRAL'
    'macd_12_26' 
=> 0
    
'macd_12_26_action' => 'BUY'
    'williams_percent_r_14' 
=> -30.74
    
'williams_percent_r_14_action' => 'NEUTRAL'
    'ultimate_oscillator' 
=> 47.32
    
'ultimate_oscillator_action' => 'NEUTRAL'
    'ichimoku_cloud' 
=> '-0.000243'
    'ichimoku_cloud_action' 
=> 'SELL'
    'sell_signals' 
=> 18
    
'buy_signals' => 14
    
'sell_pct' => 56.25
    
'buy_pct' => 43.75
    
'overall_action' => 'bearish'
    'overall_action_label' 
=> 'Bärisch'
    'overall_action_dir' 
=> -1
    
'last_updated' => 1767701126
    
'last_updated_date' => '6. Januar 2026'
]

Paysenger EGO Preisprognose für 2026

Die Preisprognose für Paysenger EGO im Jahr 2026 legt nahe, dass der Durchschnittspreis zwischen $0.00033 am unteren Ende und $0.000986 am oberen Ende liegen könnte. Auf dem Kryptomarkt könnte Paysenger EGO im Vergleich zum heutigen Durchschnittspreis potenziell um 3.13% steigen bis 2026, wenn EGO das prognostizierte Preisziel erreicht.

Paysenger EGO Preisprognose 2027-2032

Die Preisprognose für EGO für die Jahre 2027-2032 liegt derzeit in einer Preisspanne von $0.000576 am unteren Ende und $0.003592 am oberen Ende. Angesichts der Preisvolatilität auf dem Markt könnte Paysenger EGO, wenn es das obere Preisziel erreicht, bis 2032 im Vergleich zum heutigen Preis um 275.71% steigen.

Paysenger EGO Preisprognose Potenzial nach unten ($) Durchschnittspreis ($) Potenzial nach oben ($)
2027 $0.000318 $0.000576 $0.000835
2028 $0.000573 $0.000989 $0.0014057
2029 $0.00126 $0.0027041 $0.004147
2030 $0.001072 $0.002086 $0.00310024
2031 $0.001267 $0.002048 $0.00283
2032 $0.001935 $0.003592 $0.005249

Paysenger EGO Preisprognose 2032-2037

Die Preisprognose für Paysenger EGO für die Jahre 2032-2037 wird derzeit zwischen $0.003592 am unteren Ende und $0.03276 am oberen Ende geschätzt. Im Vergleich zum aktuellen Preis könnte Paysenger EGO 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.

Paysenger EGO Preisprognose Potenzial nach unten ($) Durchschnittspreis ($) Potenzial nach oben ($)
2032 $0.001935 $0.003592 $0.005249
2033 $0.004496 $0.00924 $0.013983
2034 $0.003615 $0.005856 $0.008098
2035 $0.004274 $0.0069082 $0.009542
2036 $0.007075 $0.0134088 $0.019742
2037 $0.018374 $0.03276 $0.047146

Paysenger EGO Potenzielles Preishistogramm

Paysenger EGO Preisprognose basierend auf technischer Analyse

Marktstimmungsindikator
Bullisch 43.75%
Bärisch 56.25%

Ab dem 6. Januar 2026 ist die allgemeine Preisprognose-Stimmung für Paysenger EGO Bärisch, mit 14 technischen Indikatoren, die bullische Signale zeigen, und 18 anzeigen bärische Signale. Die Preisprognose für EGO 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 Paysenger EGO

Laut unseren technischen Indikatoren wird der 200-Tage-SMA von Paysenger EGO im nächsten Monat steigen, und bis zum 04.02.2026 $0.001634 erreichen. Der kurzfristige 50-Tage-SMA für Paysenger EGO wird voraussichtlich bis zum 04.02.2026 $0.00091 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 40.19, was darauf hindeutet, dass sich der EGO-Markt in einem NEUTRAL Zustand befindet.

Beliebte EGO 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 $0.000929 BUY
SMA 5 $0.000931 BUY
SMA 10 $0.000942 BUY
SMA 21 $0.000961 SELL
SMA 50 $0.001094 SELL
SMA 100 $0.001371 SELL
SMA 200 $0.002116 SELL

Täglicher Exponentieller Gleitender Durchschnitt (EMA)

Periode Wert Aktion
EMA 3 $0.000938 BUY
EMA 5 $0.000936 BUY
EMA 10 $0.000942 BUY
EMA 21 $0.000972 SELL
EMA 50 $0.0011032 SELL
EMA 100 $0.001431 SELL
EMA 200 $0.002654 SELL

Wöchentlicher Einfacher Gleitender Durchschnitt (SMA)

Periode Wert Aktion
SMA 21 $0.001478 SELL
SMA 50 $0.004032 SELL
SMA 100 $0.016842 SELL
SMA 200

Wöchentlicher Exponentieller Gleitender Durchschnitt (EMA)

Periode Wert Aktion
EMA 21 $0.001789 SELL
EMA 50 $0.005239 SELL
EMA 100 $0.014746 SELL
EMA 200 $0.013424 SELL

Paysenger EGO 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) 40.19 NEUTRAL
Stoch RSI (14) 80.57 NEUTRAL
Stochastic Fast (14) 69.26 NEUTRAL
Commodity Channel Index (20) -7.84 NEUTRAL
Average Directional Index (14) 40.68 SELL
Awesome Oscillator (5, 34) -0.000066 NEUTRAL
Momentum (10) -0 BUY
MACD (12, 26) 0 BUY
Williams Prozentbereich (14) -30.74 NEUTRAL
Ultimate Oscillator (7, 14, 28) 47.32 NEUTRAL
VWMA (10) 0.000942 BUY
Hull Moving Average (9) 0.000922 BUY
Ichimoku Wolke B/L (9, 26, 52, 26) -0.000243 SELL

Auf weltweiten Geldflüssen basierende Paysenger EGO-Preisprognose

Definition weltweiter Geldflüsse, die für Paysenger EGO-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 $.

Paysenger EGO-Preisprognosen basierend auf Erfahrungen mit der Kapitalisierung von Internetunternehmen oder bestimmten Technologiebereichen

Vergleich 2027 2028 2029 2030 2031 2032
Facebook aktie $0.001343 $0.001887 $0.002652 $0.003727 $0.005238 $0.00736
Amazon.com aktie $0.001995 $0.004162 $0.008686 $0.018124 $0.037817 $0.0789094
Apple aktie $0.001356 $0.001923 $0.002728 $0.00387 $0.00549 $0.007787
Netflix aktie $0.0015087 $0.00238 $0.003756 $0.005926 $0.009351 $0.014754
Google aktie $0.001238 $0.0016035 $0.002076 $0.002689 $0.003482 $0.0045097
Tesla aktie $0.002167 $0.004913 $0.011139 $0.025251 $0.057243 $0.129767
Kodak aktie $0.000717 $0.000537 $0.0004032 $0.0003023 $0.000226 $0.00017
Nokia aktie $0.000633 $0.000419 $0.000277 $0.000184 $0.000121 $0.00008

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.

Paysenger EGO Prognose und Prognoseübersicht

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

Wir passen unsere Paysenger EGO-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 Paysenger EGO.

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

Der Paysenger EGO-Preis entspricht heute $0.0009561 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

kurzfristige Paysenger EGO-Prognose

basierend auf dem Preisverlauf der letzten 4 Stunden

langfristige Paysenger EGO-Prognose

basierend auf dem Preisverlauf des letzten Monats

Paysenger EGO-Preisprognose basierend auf Bitcoins Wachstumsmuster

2027 2028 2029 2030
Wenn die Wachstumsrate von Paysenger EGO 1 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.000981 $0.0010065 $0.001032 $0.001059
Wenn die Wachstumsrate von Paysenger EGO 2 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.0010058 $0.001058 $0.001113 $0.001171
Wenn die Wachstumsrate von Paysenger EGO 5 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.00108 $0.00122 $0.001379 $0.001558
Wenn die Wachstumsrate von Paysenger EGO 10 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.0012047 $0.001517 $0.001912 $0.0024095
Wenn die Wachstumsrate von Paysenger EGO 20 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.001453 $0.0022087 $0.003357 $0.0051022
Wenn die Wachstumsrate von Paysenger EGO 50 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.002198 $0.005056 $0.011628 $0.026742
Wenn die Wachstumsrate von Paysenger EGO 100 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.003441 $0.012387 $0.044586 $0.160482

Fragefeld

Ist EGO eine gute Investition?

Die Entscheidung, Paysenger EGO zu erwerben, hängt vollständig von Ihrer individuellen Risikotoleranz ab. Wie Sie vielleicht feststellen, hat der Wert von Paysenger EGO in den letzten 2026 Stunden um 3.7835% gestiegen, und Paysenger EGO hat in den letzten 30 Tagen ein Rückgang von erfahren. Daher hängt die Entscheidung, ob Sie in Paysenger EGO investieren sollten, davon ab, ob eine solche Investition mit Ihren Handelszielen übereinstimmt.

Kann Paysenger EGO steigen?

Es scheint, dass der Durchschnittswert von Paysenger EGO bis zum Ende dieses Jahres potenziell auf $0.000986 steigen könnte. Betrachtet man die Aussichten von Paysenger EGO in einem längeren Fünf-Jahres-Zeitraum, könnte die digitale Währung potenziell bis zu $0.00310024 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 Paysenger EGO nächste Woche kosten?

Basierend auf unserer neuen experimentellen Paysenger EGO-Prognose wird der Preis von Paysenger EGO in der nächsten Woche um 0.86% steigen und $0.000964 erreichen bis zum 13. Januar 2026.

Wie viel wird Paysenger EGO nächsten Monat kosten?

Basierend auf unserer neuen experimentellen Paysenger EGO-Prognose wird der Preis von Paysenger EGO im nächsten Monat um -11.62% fallen und $0.000845 erreichen bis zum 5. Februar 2026.

Wie hoch kann der Preis von Paysenger EGO in diesem Jahr 2026 steigen?

Gemäß unserer neuesten Prognose für den Wert von Paysenger EGO im Jahr 2026 wird erwartet, dass EGO innerhalb der Spanne von $0.00033 bis $0.000986 schwankt. Es ist jedoch entscheidend zu beachten, dass der Kryptowährungsmarkt äußerst volatil ist und diese prognostizierte Paysenger EGO-Preisvorhersage plötzliche und extreme Preisschwankungen nicht berücksichtigt.

Wo wird Paysenger EGO in 5 Jahren sein?

Die Zukunft von Paysenger EGO scheint auf einem Aufwärtstrend, mit einem maximalen Preis von $0.00310024 nach einem Zeitraum von fünf Jahren zu sein. Basierend auf der Paysenger EGO-Prognose für 2030 könnte der Wert von Paysenger EGO seinen höchsten Gipfel von ungefähr $0.00310024 erreichen, während sein niedrigster Gipfel voraussichtlich bei etwa $0.001072 liegen wird.

Wie viel wird Paysenger EGO im Jahr 2026 kosten?

Basierend auf unserer neuen experimentellen Paysenger EGO-Preisprognosesimulation wird der Wert von EGO im Jahr 2026 voraussichtlich um 3.13% steigen und bis zu $0.000986 erreichen, wenn das Beste eintritt. Der Preis wird zwischen $0.000986 und $0.00033 während des Jahres 2026 liegen.

Wie viel wird Paysenger EGO im Jahr 2027 kosten?

Laut unserer neuesten experimentellen Simulation für die Preisprognose von Paysenger EGO könnte der Wert von EGO um -12.62% fallen und bis zu $0.000835 im Jahr 2027 steigen, vorausgesetzt, die Bedingungen sind am günstigsten. Der Preis wird voraussichtlich zwischen $0.000835 und $0.000318 im Laufe des Jahres schwanken.

Wie viel wird Paysenger EGO im Jahr 2028 kosten?

Unser neues experimentelles Paysenger EGO-Preisprognosemodell deutet darauf hin, dass der Wert von EGO im Jahr 2028 um 47.02% steigen, und im besten Fall $0.0014057 erreichen wird. Der Preis wird voraussichtlich zwischen $0.0014057 und $0.000573 im Laufe des Jahres liegen.

Wie viel wird Paysenger EGO im Jahr 2029 kosten?

Basierend auf unserem experimentellen Prognosemodell könnte der Wert von Paysenger EGO im Jahr 2029 333.75% Wachstum erfahren und unter optimalen Bedingungen $0.004147 erreichen. Die vorhergesagte Preisspanne für das Jahr 2029 liegt zwischen $0.004147 und $0.00126.

Wie viel wird Paysenger EGO im Jahr 2030 kosten?

Unter Verwendung unserer neuen experimentellen Simulation für Paysenger EGO-Preisprognosen wird der Wert von EGO im Jahr 2030 voraussichtlich um 224.23% steigen, und $0.00310024 im besten Fall erreichen. Der Preis wird voraussichtlich zwischen $0.00310024 und $0.001072 während des Jahres 2030 liegen.

Wie viel wird Paysenger EGO im Jahr 2031 kosten?

Unsere experimentelle Simulation zeigt, dass der Preis von Paysenger EGO im Jahr 2031 um 195.98% steigen könnte, und unter idealen Bedingungen $0.00283 erreichen könnte. Der Preis wird voraussichtlich zwischen $0.00283 und $0.001267 während des Jahres schwanken.

Wie viel wird Paysenger EGO im Jahr 2032 kosten?

Basierend auf den Ergebnissen unserer neuesten experimentellen Paysenger EGO-Preisprognose könnte EGO eine 449.04% Steigerung im Wert erfahren und $0.005249 erreichen, wenn das positivste Szenario im Jahr 2032 eintritt. Der Preis wird voraussichtlich im Laufe des Jahres zwischen $0.005249 und $0.001935 liegen.

Wie viel wird Paysenger EGO im Jahr 2033 kosten?

Laut unserer experimentellen Paysenger EGO-Preisprognose wird der Wert von EGO voraussichtlich um 1362.43% steigen im Jahr 2033, wobei der höchste mögliche Preis $0.013983 beträgt. Im Laufe des Jahres könnte der Preis von EGO zwischen $0.013983 und $0.004496 liegen.

Wie viel wird Paysenger EGO im Jahr 2034 kosten?

Die Ergebnisse unserer neuen Paysenger EGO-Preisprognosesimulation deuten darauf hin, dass EGO im Jahr 2034 um 746.96% steigen könnte und unter den besten Umständen $0.008098 erreichen könnte. Die vorhergesagte Preisspanne für das Jahr liegt zwischen $0.008098 und $0.003615.

Wie viel wird Paysenger EGO im Jahr 2035 kosten?

Basierend auf unserer experimentellen Prognose für den Preis von Paysenger EGO könnte EGO um 897.93% steigen, wobei der Wert im Jahr 2035 $0.009542 erreichen könnte. Die erwartete Preisspanne für das Jahr liegt zwischen $0.009542 und $0.004274.

Wie viel wird Paysenger EGO im Jahr 2036 kosten?

Unsere jüngste Paysenger EGO-Preisprognosesimulation deutet darauf hin, dass der Wert von EGO im Jahr 2036 möglicherweise um 1964.7% steigen könnte und unter optimalen Bedingungen $0.019742 erreichen könnte. Die erwartete Preisspanne für das Jahr 2036 liegt zwischen $0.019742 und $0.007075.

Wie viel wird Paysenger EGO im Jahr 2037 kosten?

Laut der experimentellen Simulation könnte der Wert von Paysenger EGO um 4830.69% steigen im Jahr 2037, wobei ein Höchstwert von $0.047146 unter günstigen Bedingungen erwartet wird. Der Preis wird voraussichtlich im Laufe des Jahres zwischen $0.047146 und $0.018374 liegen.

Wie liest und prognostiziert man die Kursbewegungen von Paysenger EGO?

Paysenger EGO-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.

Paysenger EGO Preisprognose-Indikatoren

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

Wie liest man Paysenger EGO-Charts und prognostiziert Kursbewegungen?

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

Die Preisentwicklung von Paysenger EGO 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 EGO. Die Marktkapitalisierung von Paysenger EGO kann sich schnell ändern.

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