$3.3T
Marktkapitalisierung
$136.01B
24-Stunden-Volumen
BTC 56.76%     ETH 11.79%
Dominanz
Saitama Inu

Saitama Preisvorhersage - SAITAMA Prognose

$0.002085 0%
Add to portfolio
Add to favorites
Sentiment
Bullisch 0%     
     Bärisch 0%
SMA 50
SMA 200
RSI (14)
Momentum (10)
MACD (12, 26)
Hull Moving Average (9)
Kurs   Prognose

Saitama Preisvorhersage bis zu $0.00215 im Jahr 2026

Jahr Min. Preis Max. Preis
2026 $0.00072 $0.00215
2027 $0.000693 $0.001821
2028 $0.001251 $0.003065
2029 $0.002749 $0.009044
2030 $0.002338 $0.00676
2031 $0.002764 $0.006171
2032 $0.00422 $0.011448
2033 $0.0098063 $0.030494
2034 $0.007883 $0.01766
2035 $0.009321 $0.0208088

Investitionsgewinnrechner

Wenn Sie heute einen Short über $10,000.00 in Saitama eröffnen und ihn am Apr 06, 2026 schließen, zeigt unsere Prognose, dass Sie etwa $3,957.41 Gewinn erzielen könnten, was einer Rendite von 39.57% in den nächsten 90 Tagen entspricht.

$
$3,957.41 (39.57% ROI)

Langfristige Saitama Inu Preisprognose für 2027, 2028, 2029, 2030, 2031, 2032 und 2037

[
    
'name' => 'Saitama'
    'name_with_ticker' 
=> 'Saitama <small>SAITAMA</small>'
    'name_lang' 
=> 'Saitama Inu'
    'name_lang_with_ticker' 
=> 'Saitama Inu <small>SAITAMA</small>'
    'name_with_lang' 
=> 'Saitama Inu/Saitama'
    'name_with_lang_with_ticker' 
=> 'Saitama Inu/Saitama <small>SAITAMA</small>'
    'image' 
=> '/uploads/coins/saitama-inu.jpeg?1696585938'
    'price_for_sd' 
=> 0.002085
    
'ticker' => 'SAITAMA'
    'marketcap' 
=> '$92.31M'
    'low24h' 
=> '$0'
    'high24h' 
=> '$0'
    'volume24h' 
=> '$55.13'
    'current_supply' 
=> '44.27B'
    'max_supply' 
=> '44.29B'
    'algo' 
=> null
    
'proof' => null
    
'ico_price_and_roi' => '—'
    'price' 
=> '$0.002085'
    'change_24h_pct' 
=> '0%'
    'ath_price' 
=> '$0.004337'
    'ath_days' 
=> 1257
    
'ath_exchange' => null
    
'ath_pair' => null
    
'ath_date' => '29.07.2022'
    'ath_pct' 
=> '-51.93%'
    'fdv' 
=> '$92.35M'
    'new_prediction' 
=> true
    
'change_24h_pct_is_increased' => false
    
'change_30d_pct' => null
    
'change_30d_pct_is_increased' => false
    
'max_price' => '$0.102814'
    'max_price_year' 
=> 2037
    
'next_week_prediction_price' => '$0.002103'
    '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' => '$0.001842'
    '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' 
=> '$0.00072'
    'current_year_max_price_prediction' 
=> '$0.00215'
    'current_year_max_price_prediction_is_increased' 
=> true
    
'grand_prediction_year' => 2030
    
'grand_prediction_min_price' => '$0.002338'
    'grand_prediction_max_price' 
=> '$0.00676'
    'grand_prediction_max_price_is_increased' 
=> true
    
'prediction_table' => [
        
=> [
            
'items' => [
                
106 => 0.0021247134431848
                107 
=> 0.0021326463519107
                108 
=> 0.0021505196003344
                109 
=> 0.0019977946494599
                110 
=> 0.0020663636686336
                111 
=> 0.0021066415433499
                112 
=> 0.0019246646400601
                113 
=> 0.0021030444450722
                114 
=> 0.0019951360478476
                115 
=> 0.0019585103170998
                116 
=> 0.0020078220384786
                117 
=> 0.0019886052127
                118 
=> 0.0019720837143455
                119 
=> 0.0019628644343883
                120 
=> 0.0019990735202328
                121 
=> 0.001997384323099
                122 
=> 0.0019381392307767
                123 
=> 0.0018608564229811
                124 
=> 0.001886795069999
                125 
=> 0.0018773713163613
                126 
=> 0.0018432184174899
                127 
=> 0.0018662333476925
                128 
=> 0.0017648872426697
                129 
=> 0.0015905265364903
                130 
=> 0.0017057145598053
                131 
=> 0.0017012799462081
                201 
=> 0.0016990438129387
                202 
=> 0.0017856044288968
                203 
=> 0.0017772836229656
                204 
=> 0.001762181278723
                205 
=> 0.0018429410510944
                206 
=> 0.0018134626478066
                207 
=> 0.0019043081407543
                208 
=> 0.0019641448579278
                209 
=> 0.0019489683309376
                210 
=> 0.0020052450526551
                211 
=> 0.0018873926440376
                212 
=> 0.0019265384867624
                213 
=> 0.0019346063906942
                214 
=> 0.0018419444880394
                215 
=> 0.0017786450097211
                216 
=> 0.0017744236561842
                217 
=> 0.0016646710839858
                218 
=> 0.0017233000221624
                219 
=> 0.0017748910615274
                220 
=> 0.001750182957298
                221 
=> 0.0017423611096325
                222 
=> 0.0017823212330035
                223 
=> 0.0017854264768247
                224 
=> 0.0017146265886216
                225 
=> 0.0017293481273199
                226 
=> 0.001790739390944
                227 
=> 0.0017278012249903
                228 
=> 0.0016055226494334
                301 
=> 0.0015751958720617
                302 
=> 0.0015711497209269
                303 
=> 0.0014889010954478
                304 
=> 0.0015772224523388
                305 
=> 0.0015386678131906
                306 
=> 0.001660461456304
                307 
=> 0.0015908935805501
                308 
=> 0.0015878946484699
                309 
=> 0.001583361322783
                310 
=> 0.0015125665331852
                311 
=> 0.0015280660928635
                312 
=> 0.0015795889898838
                313 
=> 0.0015979729399877
                314 
=> 0.0015960553433766
                315 
=> 0.0015793364995802
                316 
=> 0.0015869903006559
                317 
=> 0.0015623347406302
                318 
=> 0.001553628349224
                319 
=> 0.0015261485830644
                320 
=> 0.0014857609182891
                321 
=> 0.001491377070788
                322 
=> 0.0014113585388607
                323 
=> 0.0013677601957618
                324 
=> 0.0013556927490089
                325 
=> 0.0013395556548777
                326 
=> 0.0013575154767302
                327 
=> 0.0014111318564136
                328 
=> 0.0013464591271659
                329 
=> 0.0012355822691354
                330 
=> 0.001242246157228
                331 
=> 0.001257217935246
                401 
=> 0.0012293181259577
                402 
=> 0.0012029132979199
                403 
=> 0.0012258701536074
                404 
=> 0.0011788901671961
                405 
=> 0.0012628952421542
                406 
=> 0.0012606231402981
                407 
=> 0.0012919350374036
                408 
=> 0.0013115150092484
                409 
=> 0.0012663895132372
                410 
=> 0.0012550405730227
                411 
=> 0.0012615054451495
                412 
=> 0.0011546555095749
                413 
=> 0.0012832031180923
                414 
=> 0.0012843148031489
                415 
=> 0.0012747958807714
                416 
=> 0.0013432435138448
                417 
=> 0.0014876893689818
                418 
=> 0.0014333430279582
                419 
=> 0.001412298482087
                420 
=> 0.0013722927850024
                421 
=> 0.0014255980010644
                422 
=> 0.0014215049921617
                423 
=> 0.0014029948536764
                424 
=> 0.0013917998641654
                425 
=> 0.0014124269755966
                426 
=> 0.0013892439367889
                427 
=> 0.0013850796259917
                428 
=> 0.0013598484333757
                429 
=> 0.0013508420455579
                430 
=> 0.0013441740745722
                501 
=> 0.0013368332936983
                502 
=> 0.0013530252270975
                503 
=> 0.0013163321757886
                504 
=> 0.0012720839529741
                505 
=> 0.0012684051920195
                506 
=> 0.0012785625744552
                507 
=> 0.0012740686888556
                508 
=> 0.0012683836770242
                509 
=> 0.0012575294412172
                510 
=> 0.0012543092213173
                511 
=> 0.0012647733737633
                512 
=> 0.0012529599557498
                513 
=> 0.0012703912975389
                514 
=> 0.0012656509370924
                515 
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                516 
=> 0.0012061686970317
                517 
=> 0.0012058749013553
                518 
=> 0.0011987644651847
                519 
=> 0.0011897082556603
                520 
=> 0.0011871890253486
                521 
=> 0.0012239367912533
                522 
=> 0.0013000035669079
                523 
=> 0.0012850698387232
                524 
=> 0.0012958609878067
                525 
=> 0.0013489427609045
                526 
=> 0.0013658158603477
                527 
=> 0.0013538397340242
                528 
=> 0.0013374460736573
                529 
=> 0.0013381673115142
                530 
=> 0.0013941894116864
                531 
=> 0.001397683441356
                601 
=> 0.0014065117271145
                602 
=> 0.0014178585691874
                603 
=> 0.0013557721502943
                604 
=> 0.0013352430467676
                605 
=> 0.0013255152186054
                606 
=> 0.001295557273009
                607 
=> 0.0013278643489346
                608 
=> 0.0013090403993196
                609 
=> 0.0013115803932404
                610 
=> 0.0013099262188674
                611 
=> 0.0013108295099298
                612 
=> 0.0012628717610238
                613 
=> 0.0012803450441401
                614 
=> 0.0012512923219602
                615 
=> 0.0012123939882826
                616 
=> 0.0012122635874286
                617 
=> 0.0012217838994889
                618 
=> 0.0012161208453456
                619 
=> 0.0012008817122562
                620 
=> 0.0012030463591849
                621 
=> 0.0011840817743413
                622 
=> 0.0012053490031498
                623 
=> 0.0012059588711742
                624 
=> 0.0011977698296492
                625 
=> 0.0012305349299407
                626 
=> 0.001243958818264
                627 
=> 0.0012385686157059
                628 
=> 0.0012435806272833
                629 
=> 0.0012856904025511
                630 
=> 0.001292556133298
                701 
=> 0.0012956054373711
                702 
=> 0.0012915197738685
                703 
=> 0.0012443503166732
                704 
=> 0.0012464424826798
                705 
=> 0.0012310915566971
                706 
=> 0.0012181216418824
                707 
=> 0.0012186403704568
                708 
=> 0.0012253085926424
                709 
=> 0.0012544291100132
                710 
=> 0.0013157115220717
                711 
=> 0.0013180371448125
                712 
=> 0.0013208558674175
                713 
=> 0.0013093907060065
                714 
=> 0.0013059327036181
                715 
=> 0.0013104947013545
                716 
=> 0.0013335091532475
                717 
=> 0.0013927085718792
                718 
=> 0.0013717835435385
                719 
=> 0.0013547711697801
                720 
=> 0.0013696956080693
                721 
=> 0.0013673981077763
                722 
=> 0.0013480048931807
                723 
=> 0.0013474605902382
                724 
=> 0.0013102388110436
                725 
=> 0.0012964787667743
                726 
=> 0.0012849798438614
                727 
=> 0.0012724233202275
                728 
=> 0.0012649793921188
                729 
=> 0.0012764166488985
                730 
=> 0.0012790324848457
                731 
=> 0.0012540247230078
                801 
=> 0.0012506162574761
                802 
=> 0.001271038135623
                803 
=> 0.0012620512284549
                804 
=> 0.0012712944853419
                805 
=> 0.0012734390002268
                806 
=> 0.001273093683938
                807 
=> 0.0012637103207148
                808 
=> 0.0012696909966173
                809 
=> 0.0012555449151825
                810 
=> 0.0012401631762949
                811 
=> 0.0012303505852008
                812 
=> 0.0012217877980198
                813 
=> 0.0012265389300199
                814 
=> 0.001209602011962
                815 
=> 0.0012041835510025
                816 
=> 0.001267664878191
                817 
=> 0.0013145592171245
                818 
=> 0.0013138773548642
                819 
=> 0.0013097266937154
                820 
=> 0.0013035596531792
                821 
=> 0.0013330579958202
                822 
=> 0.0013227813630821
                823 
=> 0.0013302584720404
                824 
=> 0.0013321617100836
                825 
=> 0.0013379222384217
                826 
=> 0.0013399811321685
                827 
=> 0.0013337577252722
                828 
=> 0.0013128712116032
                829 
=> 0.0012608240053702
                830 
=> 0.00123659589037
                831 
=> 0.0012286002088687
                901 
=> 0.0012288908367053
                902 
=> 0.0012208740235519
                903 
=> 0.0012232353343139
                904 
=> 0.0012200528560333
                905 
=> 0.0012140260120939
                906 
=> 0.0012261667893899
                907 
=> 0.0012275659008741
                908 
=> 0.0012247320983817
                909 
=> 0.0012253995614538
                910 
=> 0.0012019368871498
                911 
=> 0.0012037207033189
                912 
=> 0.001193788188213
                913 
=> 0.001191925961369
                914 
=> 0.0011668174281044
                915 
=> 0.0011223340218861
                916 
=> 0.0011469821470398
                917 
=> 0.001117210677905
                918 
=> 0.0011059357714323
                919 
=> 0.0011593094250664
                920 
=> 0.0011539521905962
                921 
=> 0.0011447829339172
                922 
=> 0.0011312196922483
                923 
=> 0.0011261889539786
                924 
=> 0.0010956237807901
                925 
=> 0.0010938178272993
                926 
=> 0.0011089667524606
                927 
=> 0.0011019760447413
                928 
=> 0.0010921584435154
                929 
=> 0.0010566000870695
                930 
=> 0.001016620721457
                1001 
=> 0.0010178274472036
                1002 
=> 0.0010305441395623
                1003 
=> 0.0010675196376751
                1004 
=> 0.0010530726708798
                1005 
=> 0.00104259123071
                1006 
=> 0.0010406283720371
                1007 
=> 0.0010651976578511
                1008 
=> 0.0010999683447024
                1009 
=> 0.0011162819730227
                1010 
=> 0.0011001156628095
                1011 
=> 0.0010815446760925
                1012 
=> 0.0010826750060043
                1013 
=> 0.0010901945845108
                1014 
=> 0.0010909847858907
                1015 
=> 0.0010788969826662
                1016 
=> 0.0010822996284692
                1017 
=> 0.00107713069835
                1018 
=> 0.0010454089837498
                1019 
=> 0.0010448352385233
                1020 
=> 0.0010370502181787
                1021 
=> 0.0010368144908566
                1022 
=> 0.001023570229186
                1023 
=> 0.001021717265425
                1024 
=> 0.00099541998000884
                1025 
=> 0.0010127289329053
                1026 
=> 0.0010011189960632
                1027 
=> 0.00098362008273485
                1028 
=> 0.00098060326348131
                1029 
=> 0.00098051257425163
                1030 
=> 0.00099848004555439
                1031 
=> 0.0010125189725419
                1101 
=> 0.0010013209558852
                1102 
=> 0.00099877138455687
                1103 
=> 0.0010259941361207
                1104 
=> 0.0010225297928433
                1105 
=> 0.0010195296939077
                1106 
=> 0.0010968550110631
                1107 
=> 0.0010356459887649
                1108 
=> 0.001008955361354
                1109 
=> 0.00097592064152038
                1110 
=> 0.00098667691287372
                1111 
=> 0.00098894341729038
                1112 
=> 0.00090950087104632
                1113 
=> 0.00087727103992905
                1114 
=> 0.00086621097644516
                1115 
=> 0.00085984575354384
                1116 
=> 0.00086274646554941
                1117 
=> 0.00083373583736173
                1118 
=> 0.00085323145929536
                1119 
=> 0.00082811070749218
                1120 
=> 0.00082389913170238
                1121 
=> 0.00086881814779045
                1122 
=> 0.00087506836646602
                1123 
=> 0.00084840299180531
                1124 
=> 0.00086552647906951
                1125 
=> 0.00085931726455323
                1126 
=> 0.00082854133068091
                1127 
=> 0.00082736591637944
                1128 
=> 0.00081192363458869
                1129 
=> 0.00078775945380115
                1130 
=> 0.00077671577476971
                1201 
=> 0.00077096413084452
                1202 
=> 0.00077333737122536
                1203 
=> 0.00077213738826645
                1204 
=> 0.00076430668775984
                1205 
=> 0.0007725862348532
                1206 
=> 0.00075143541337472
                1207 
=> 0.00074301298583824
                1208 
=> 0.00073920877071885
                1209 
=> 0.00072043619926083
                1210 
=> 0.00075031170865095
                1211 
=> 0.00075619756036255
                1212 
=> 0.00076209500902026
                1213 
=> 0.0008134282732264
                1214 
=> 0.00081086380841296
                1215 
=> 0.00083404532138143
                1216 
=> 0.00083314453041555
                1217 
=> 0.00082653278740132
                1218 
=> 0.00079863893120326
                1219 
=> 0.00080975692512363
                1220 
=> 0.0007755374679566
                1221 
=> 0.00080117701196304
                1222 
=> 0.00078947619481146
                1223 
=> 0.00079722095391413
                1224 
=> 0.00078329517873075
                1225 
=> 0.0007910022776984
                1226 
=> 0.00075759331415408
                1227 
=> 0.00072639649407319
                1228 
=> 0.00073895100516569
                1229 
=> 0.00075259919450573
                1230 
=> 0.00078219194648891
                1231 
=> 0.00076456674754263
            
]
            
'min_raw' => 0.00072043619926083
            
'max_raw' => 0.0021505196003344
            
'avg_raw' => 0.0014354778997976
            
'max_pct' => '3.13%'
            'is_grow' 
=> true
            
'min' => '$0.00072'
            'max' 
=> '$0.00215'
            'avg' 
=> '$0.001435'
            'bar_min_pct' 
=> 50.898974802884
            
'bar_max_pct' => 51.045822849954
            
'min_diff' => -0.0013647638007392
            
'max_diff' => 6.5319600334424E-5
            
'year' => 2026
        
]
        
=> [
            
'items' => [
                
101 => 0.00077090543556627
                102 
=> 0.00074967189177064
                103 
=> 0.00070586102585831
                104 
=> 0.00070610899060153
                105 
=> 0.00069936964335251
                106 
=> 0.00069354586336855
                107 
=> 0.00076659121366227
                108 
=> 0.00075750686967714
                109 
=> 0.00074303215646638
                110 
=> 0.00076240713530122
                111 
=> 0.00076753018722741
                112 
=> 0.00076767603331359
                113 
=> 0.0007818115177309
                114 
=> 0.00078935562829834
                115 
=> 0.0007906853104839
                116 
=> 0.0008129278006319
                117 
=> 0.00082038318994396
                118 
=> 0.00085109088339418
                119 
=> 0.00078871556322446
                120 
=> 0.00078743098455279
                121 
=> 0.00076267978098655
                122 
=> 0.00074698217638379
                123 
=> 0.00076375460940358
                124 
=> 0.0007786126953937
                125 
=> 0.00076314146313501
                126 
=> 0.00076516167945246
                127 
=> 0.0007443928141913
                128 
=> 0.00075181670625622
                129 
=> 0.0007582111622088
                130 
=> 0.00075468051948053
                131 
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                201 
=> 0.00077739450178189
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=> 0.00077581465883058
                203 
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=> 0.00082221485353393
                205 
=> 0.00085864338355039
                206 
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                207 
=> 0.00081924289316408
                208 
=> 0.00083278559835495
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=> 0.00082038111662636
                210 
=> 0.00082822032089067
                211 
=> 0.00085738036654978
                212 
=> 0.00085799647236476
                213 
=> 0.00084767590615636
                214 
=> 0.00084704789876464
                215 
=> 0.00084903007639959
                216 
=> 0.00086063975271966
                217 
=> 0.00085658297508411
                218 
=> 0.00086127758086901
                219 
=> 0.00086714825728939
                220 
=> 0.0008914318640793
                221 
=> 0.00089728655946458
                222 
=> 0.00088306268498987
                223 
=> 0.00088434694159697
                224 
=> 0.00087902682208934
                225 
=> 0.00087388765330587
                226 
=> 0.00088543975421578
                227 
=> 0.00090655144568574
                228 
=> 0.0009064201109488
                301 
=> 0.0009113176130172
                302 
=> 0.00091436871623271
                303 
=> 0.00090127114768768
                304 
=> 0.00089274511217581
                305 
=> 0.00089601453671679
                306 
=> 0.00090124241775663
                307 
=> 0.00089431920535519
                308 
=> 0.00085158593126955
                309 
=> 0.00086454847681501
                310 
=> 0.00086239087540015
                311 
=> 0.0008593181886121
                312 
=> 0.00087235212839446
                313 
=> 0.00087109497310595
                314 
=> 0.00083343829143839
                315 
=> 0.00083584895002194
                316 
=> 0.0008335848915712
                317 
=> 0.00084090052760831
                318 
=> 0.00081998604827249
                319 
=> 0.00082641920125502
                320 
=> 0.0008304540144986
                321 
=> 0.00083283055049596
                322 
=> 0.00084141622812443
                323 
=> 0.00084040879795025
                324 
=> 0.00084135360485031
                325 
=> 0.00085408389823847
                326 
=> 0.00091846935368666
                327 
=> 0.0009219737119682
                328 
=> 0.00090471697013105
                329 
=> 0.00091161069812081
                330 
=> 0.00089837624787305
                331 
=> 0.00090726062298748
                401 
=> 0.00091333908680211
                402 
=> 0.00088587167764517
                403 
=> 0.0008842452359369
                404 
=> 0.00087095616240522
                405 
=> 0.00087809695778955
                406 
=> 0.00086673543889173
                407 
=> 0.00086952315822019
                408 
=> 0.0008617284519488
                409 
=> 0.00087575737132677
                410 
=> 0.00089144388306502
                411 
=> 0.00089540691540922
                412 
=> 0.00088498188350432
                413 
=> 0.0008774334733621
                414 
=> 0.00086418095175323
                415 
=> 0.00088622019054048
                416 
=> 0.00089266513559551
                417 
=> 0.00088618633798781
                418 
=> 0.00088468505901758
                419 
=> 0.00088184013808175
                420 
=> 0.00088528862244292
                421 
=> 0.00089263003504062
                422 
=> 0.00088916796043415
                423 
=> 0.00089145472170563
                424 
=> 0.00088273994583674
                425 
=> 0.00090127548352785
                426 
=> 0.00093071437820141
                427 
=> 0.00093080902906153
                428 
=> 0.00092734693579319
                429 
=> 0.00092593032181962
                430 
=> 0.00092948263961033
                501 
=> 0.00093140962628808
                502 
=> 0.00094289717063955
                503 
=> 0.00095522376341262
                504 
=> 0.0010127465933708
                505 
=> 0.00099659441289986
                506 
=> 0.0010476320896872
                507 
=> 0.0010879962656131
                508 
=> 0.0011000997170618
                509 
=> 0.0010889651112404
                510 
=> 0.001050874226205
                511 
=> 0.001049005305663
                512 
=> 0.0011059291694628
                513 
=> 0.0010898455706612
                514 
=> 0.0010879324777613
                515 
=> 0.0010675804015283
                516 
=> 0.0010796109992357
                517 
=> 0.0010769797310389
                518 
=> 0.0010728261454641
                519 
=> 0.0010957796878312
                520 
=> 0.0011387466700653
                521 
=> 0.0011320498629423
                522 
=> 0.001127051007081
                523 
=> 0.0011051474758414
                524 
=> 0.0011183382939784
                525 
=> 0.0011136412962933
                526 
=> 0.0011338225791369
                527 
=> 0.0011218676342505
                528 
=> 0.0010897237215816
                529 
=> 0.0010948427456219
                530 
=> 0.0010940690154362
                531 
=> 0.0011099923278295
                601 
=> 0.00110521254469
                602 
=> 0.0010931356860655
                603 
=> 0.0011385998135912
                604 
=> 0.0011356476260344
                605 
=> 0.0011398331530259
                606 
=> 0.0011416757514492
                607 
=> 0.0011693489647063
                608 
=> 0.0011806857947337
                609 
=> 0.0011832594536291
                610 
=> 0.0011940285653332
                611 
=> 0.0011829915083194
                612 
=> 0.0012271476056627
                613 
=> 0.0012565088338163
                614 
=> 0.0012906134112317
                615 
=> 0.0013404493652817
                616 
=> 0.0013591881450129
                617 
=> 0.0013558031521788
                618 
=> 0.0013935882037696
                619 
=> 0.0014614871015639
                620 
=> 0.0013695274607268
                621 
=> 0.0014663611858237
                622 
=> 0.0014357047464572
                623 
=> 0.0013630188802048
                624 
=> 0.0013583387673282
                625 
=> 0.0014075624798546
                626 
=> 0.0015167359366313
                627 
=> 0.0014893892239438
                628 
=> 0.0015167806660566
                629 
=> 0.0014848270938499
                630 
=> 0.001483240329664
                701 
=> 0.0015152287523762
                702 
=> 0.0015899714456413
                703 
=> 0.001554463993759
                704 
=> 0.0015035553547014
                705 
=> 0.0015411455015554
                706 
=> 0.0015085814375466
                707 
=> 0.0014352054872271
                708 
=> 0.001489368312428
                709 
=> 0.0014531511736846
                710 
=> 0.0014637212601789
                711 
=> 0.0015398442989248
                712 
=> 0.0015306849735063
                713 
=> 0.0015425379887285
                714 
=> 0.0015216177271087
                715 
=> 0.0015020749039334
                716 
=> 0.0014655967732075
                717 
=> 0.0014547973970497
                718 
=> 0.0014577819560989
                719 
=> 0.0014547959180505
                720 
=> 0.0014343867391607
                721 
=> 0.0014299793789226
                722 
=> 0.0014226335854349
                723 
=> 0.0014249103539987
                724 
=> 0.0014110981131542
                725 
=> 0.0014371646653824
                726 
=> 0.0014420028471736
                727 
=> 0.0014609719101152
                728 
=> 0.0014629413411572
                729 
=> 0.0015157699114419
                730 
=> 0.0014866728226772
                731 
=> 0.0015061936619423
                801 
=> 0.0015044475343412
                802 
=> 0.0013645942033293
                803 
=> 0.0013838647584064
                804 
=> 0.0014138436946729
                805 
=> 0.0014003382245203
                806 
=> 0.0013812446495179
                807 
=> 0.0013658255639706
                808 
=> 0.0013424640726842
                809 
=> 0.0013753449230522
                810 
=> 0.0014185797447975
                811 
=> 0.001464037847585
                812 
=> 0.0015186527795513
                813 
=> 0.0015064633625243
                814 
=> 0.0014630168594213
                815 
=> 0.0014649658378128
                816 
=> 0.0014770136553344
                817 
=> 0.0014614106369843
                818 
=> 0.0014568090022657
                819 
=> 0.001476381461387
                820 
=> 0.0014765162461561
                821 
=> 0.0014585630878565
                822 
=> 0.0014386114377998
                823 
=> 0.0014385278396576
                824 
=> 0.0014349776362401
                825 
=> 0.0014854586671511
                826 
=> 0.0015132181299443
                827 
=> 0.0015164007076169
                828 
=> 0.0015130039171094
                829 
=> 0.001514311206962
                830 
=> 0.0014981585872006
                831 
=> 0.0015350786860644
                901 
=> 0.0015689602198012
                902 
=> 0.0015598792449863
                903 
=> 0.0015462655728023
                904 
=> 0.0015354216271843
                905 
=> 0.0015573247560243
                906 
=> 0.0015563494441758
                907 
=> 0.0015686642941616
                908 
=> 0.0015681056214322
                909 
=> 0.0015639646005669
                910 
=> 0.0015598793928752
                911 
=> 0.0015760767796019
                912 
=> 0.0015714121923467
                913 
=> 0.0015667403596991
                914 
=> 0.0015573702841025
                915 
=> 0.0015586438329966
                916 
=> 0.0015450325114049
                917 
=> 0.0015387352912249
                918 
=> 0.0014440402088618
                919 
=> 0.0014187345886032
                920 
=> 0.00142669625188
                921 
=> 0.0014293174381552
                922 
=> 0.0014183043997886
                923 
=> 0.0014340942677888
                924 
=> 0.0014316334335866
                925 
=> 0.0014412070999276
                926 
=> 0.001435225888838
                927 
=> 0.0014354713598274
                928 
=> 0.0014530608263132
                929 
=> 0.001458167123265
                930 
=> 0.0014555700194224
                1001 
=> 0.0014573889419302
                1002 
=> 0.0014993052434033
                1003 
=> 0.0014933460857417
                1004 
=> 0.0014901804020044
                1005 
=> 0.0014910573180343
                1006 
=> 0.0015017678317563
                1007 
=> 0.0015047661908261
                1008 
=> 0.0014920619327565
                1009 
=> 0.0014980533343046
                1010 
=> 0.0015235639616743
                1011 
=> 0.0015324912374772
                1012 
=> 0.0015609828165048
                1013 
=> 0.0015488790873364
                1014 
=> 0.001571096006062
                1015 
=> 0.0016393832399188
                1016 
=> 0.0016939358074407
                1017 
=> 0.0016437670118673
                1018 
=> 0.0017439458548938
                1019 
=> 0.0018219494539914
                1020 
=> 0.0018189555459362
                1021 
=> 0.0018053538141778
                1022 
=> 0.0017165487904381
                1023 
=> 0.0016348290835846
                1024 
=> 0.0017031910883696
                1025 
=> 0.0017033653571786
                1026 
=> 0.0016974930003403
                1027 
=> 0.0016610202963605
                1028 
=> 0.001696223829301
                1029 
=> 0.0016990181579053
                1030 
=> 0.0016974540769588
                1031 
=> 0.0016694905403323
                1101 
=> 0.001626795388429
                1102 
=> 0.0016351379189132
                1103 
=> 0.0016488031540292
                1104 
=> 0.0016229320130879
                1105 
=> 0.0016146646159694
                1106 
=> 0.0016300352801493
                1107 
=> 0.001679562762742
                1108 
=> 0.001670199879051
                1109 
=> 0.0016699553763195
                1110 
=> 0.00171001376323
                1111 
=> 0.001681340603343
                1112 
=> 0.0016352431449391
                1113 
=> 0.0016236029287413
                1114 
=> 0.0015822880030284
                1115 
=> 0.001610824369377
                1116 
=> 0.0016118513423996
                1117 
=> 0.0015962222661851
                1118 
=> 0.0016365113583371
                1119 
=> 0.0016361400872602
                1120 
=> 0.0016743885840186
                1121 
=> 0.0017475053443413
                1122 
=> 0.0017258811204566
                1123 
=> 0.0017007345007876
                1124 
=> 0.0017034686355858
                1125 
=> 0.0017334553459018
                1126 
=> 0.0017153246963147
                1127 
=> 0.0017218446043176
                1128 
=> 0.0017334454772402
                1129 
=> 0.0017404445719078
                1130 
=> 0.001702461573573
                1201 
=> 0.0016936059197244
                1202 
=> 0.0016754903598621
                1203 
=> 0.001670764348437
                1204 
=> 0.0016855190939513
                1205 
=> 0.0016816317398011
                1206 
=> 0.0016117650292937
                1207 
=> 0.001604463569311
                1208 
=> 0.0016046874946645
                1209 
=> 0.0015863276263725
                1210 
=> 0.0015583244203538
                1211 
=> 0.0016319151737864
                1212 
=> 0.0016260048063838
                1213 
=> 0.0016194802181975
                1214 
=> 0.0016202794430215
                1215 
=> 0.0016522226948645
                1216 
=> 0.0016336939956227
                1217 
=> 0.0016829555793512
                1218 
=> 0.0016728288786754
                1219 
=> 0.0016624424663388
                1220 
=> 0.001661006747776
                1221 
=> 0.0016570088651534
                1222 
=> 0.0016432986380941
                1223 
=> 0.0016267427150631
                1224 
=> 0.0016158110606285
                1225 
=> 0.0014905002919803
                1226 
=> 0.0015137572417422
                1227 
=> 0.0015405122425056
                1228 
=> 0.0015497479615552
                1229 
=> 0.0015339496250286
                1230 
=> 0.0016439224527122
                1231 
=> 0.0016640155480545
            
]
            
'min_raw' => 0.00069354586336855
            
'max_raw' => 0.0018219494539914
            
'avg_raw' => 0.00125774765868
            
'max_pct' => '-12.62%'
            'is_grow' 
=> false
            
'min' => '$0.000693'
            'max' 
=> '$0.001821'
            'avg' 
=> '$0.001257'
            'bar_min_pct' 
=> 50.865420500042
            
'bar_max_pct' => 50.886035342412
            
'min_diff' => -2.6890335892279E-5
            
'max_diff' => -0.00032857014634304
            
'year' => 2027
        
]
        
=> [
            
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=> 0.0030656735979426
            
]
            
'min_raw' => 0.0012516466201555
            
'max_raw' => 0.0030656735979426
            
'avg_raw' => 0.002158660109049
            
'max_pct' => '47.02%'
            'is_grow' 
=> true
            
'min' => '$0.001251'
            'max' 
=> '$0.003065'
            'avg' 
=> '$0.002158'
            'bar_min_pct' 
=> 51.561829867501
            
'bar_max_pct' => 51.49087294937
            
'min_diff' => 0.00055810075678696
            
'max_diff' => 0.0012437241439512
            
'year' => 2028
        
]
        
=> [
            
'items' => [
                
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=> 0.0063614613103267
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]
            
'min_raw' => 0.0027495073199523
            
'max_raw' => 0.0090446333946294
            
'avg_raw' => 0.0058970703572909
            
'max_pct' => '333.75%'
            'is_grow' 
=> true
            
'min' => '$0.002749'
            'max' 
=> '$0.009044'
            'avg' 
=> '$0.005897'
            'bar_min_pct' 
=> 53.43089062365
            
'bar_max_pct' => 54.398511072435
            
'min_diff' => 0.0014978606997968
            
'max_diff' => 0.0059789597966869
            
'year' => 2029
        
]
        
=> [
            
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]
            
'min_raw' => 0.002338338300173
            
'max_raw' => 0.0067608236967656
            
'avg_raw' => 0.0045495809984693
            
'max_pct' => '224.23%'
            'is_grow' 
=> true
            
'min' => '$0.002338'
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=> '$0.00676'
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=> '$0.004549'
            'bar_min_pct' 
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'bar_max_pct' => 53.28786768811
            
'min_diff' => -0.00041116901977934
            
'max_diff' => -0.0022838096978639
            
'year' => 2030
        
]
        
=> [
            
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]
            
'min_raw' => 0.0027646402113484
            
'max_raw' => 0.0061718645163773
            
'avg_raw' => 0.0044682523638628
            
'max_pct' => '195.98%'
            'is_grow' 
=> true
            
'min' => '$0.002764'
            'max' 
=> '$0.006171'
            'avg' 
=> '$0.004468'
            'bar_min_pct' 
=> 53.449773750392
            
'bar_max_pct' => 53.001449945884
            
'min_diff' => 0.00042630191117541
            
'max_diff' => -0.00058895918038828
            
'year' => 2031
        
]
        
=> [
            
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=> 0.0064837964504126
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=> 0.0072708079038835
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=> 0.0092701558936901
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=> 0.0094412662295861
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=> 0.0093751923115034
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=> 0.0097160722678764
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=> 0.0099919431194658
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=> 0.0099562085016357
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=> 0.01015764267134
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=> 0.010580283144243
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=> 0.010243112266375
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=> 0.011047724427347
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=> 0.011160544831692
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=> 0.011314964451377
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=> 0.011269530282018
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=> 0.011203703299019
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=> 0.011448491242215
            
]
            
'min_raw' => 0.0042200139670307
            
'max_raw' => 0.011448491242215
            
'avg_raw' => 0.0078342526046227
            
'max_pct' => '449.04%'
            'is_grow' 
=> true
            
'min' => '$0.00422'
            'max' 
=> '$0.011448'
            'avg' 
=> '$0.007834'
            'bar_min_pct' 
=> 55.26581844176
            
'bar_max_pct' => 55.567535276936
            
'min_diff' => 0.0014553737556824
            
'max_diff' => 0.0052766267258373
            
'year' => 2032
        
]
        
=> [
            
'items' => [
                
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]
            
'min_raw' => 0.0098063936054384
            
'max_raw' => 0.030494612966131
            
'avg_raw' => 0.020150503285785
            
'max_pct' => '1362.43%'
            'is_grow' 
=> true
            
'min' => '$0.0098063'
            'max' 
=> '$0.030494'
            'avg' 
=> '$0.02015'
            'bar_min_pct' 
=> 62.236615494192
            
'bar_max_pct' => 64.829887174949
            
'min_diff' => 0.0055863796384077
            
'max_diff' => 0.019046121723917
            
'year' => 2033
        
]
        
=> [
            
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=> 0.0086882433074882
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=> 0.0084461875121187
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=> 0.010359387506473
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=> 0.010394070870516
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=> 0.010245184482267
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=> 0.0095589224826355
            
]
            
'min_raw' => 0.0078838708365998
            
'max_raw' => 0.017660843904209
            
'avg_raw' => 0.012772357370404
            
'max_pct' => '746.96%'
            'is_grow' 
=> true
            
'min' => '$0.007883'
            'max' 
=> '$0.01766'
            'avg' 
=> '$0.012772'
            'bar_min_pct' 
=> 59.837652853322
            
'bar_max_pct' => 58.588675081881
            
'min_diff' => -0.0019225227688386
            
'max_diff' => -0.012833769061923
            
'year' => 2034
        
]
        
=> [
            
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=> 0.018311018693031
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=> 0.019046108242883
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=> 0.018550768054372
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=> 0.018483582053186
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=> 0.01840941390766
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=> 0.018418499082289
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=> 0.018781613455733
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=> 0.019015853900642
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=> 0.017207609766279
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=> 0.01761673366321
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=> 0.017437146340745
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=> 0.018687260593871
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=> 0.018860651734847
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=> 0.018576145887413
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=> 0.018771006029138
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=> 0.018455969073914
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=> 0.018654018178232
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=> 0.018522012757437
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=> 0.018426597016202
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=> 0.018444977473019
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=> 0.018509752600244
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=> 0.018601257336532
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=> 0.017758346220835
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=> 0.017551493718761
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=> 0.017700175195188
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=> 0.015759907339809
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=> 0.015739846829555
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=> 0.015291124806218
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=> 0.0160212472684
            
]
            
'min_raw' => 0.0093211774935767
            
'max_raw' => 0.020808872122786
            
'avg_raw' => 0.015065024808181
            
'max_pct' => '897.93%'
            'is_grow' 
=> true
            
'min' => '$0.009321'
            'max' 
=> '$0.0208088'
            'avg' 
=> '$0.015065'
            'bar_min_pct' 
=> 61.631153054957
            
'bar_max_pct' => 60.119598047091
            
'min_diff' => 0.0014373066569769
            
'max_diff' => 0.0031480282185774
            
'year' => 2035
        
]
        
10 => [
            
'items' => [
                
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=> 0.01944335712129
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=> 0.019862368921267
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=> 0.025034703757552
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=> 0.025590864622209
                928 
=> 0.025771973397546
                929 
=> 0.026219755791266
                930 
=> 0.026191746880621
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=> 0.026300774767718
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=> 0.026275711144574
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=> 0.027105133737233
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=> 0.027856888640684
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=> 0.028996599578431
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=> 0.028909658633166
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=> 0.028994114355878
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=> 0.030107560455507
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=> 0.031555198770884
                1013 
=> 0.030882625432881
                1014 
=> 0.032341916048583
                1015 
=> 0.033260462137497
                1016 
=> 0.034848992618834
                1017 
=> 0.034650100778893
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=> 0.035268504038102
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=> 0.034294042875419
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=> 0.032056483074804
                1021 
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=> 0.032411302650394
                1023 
=> 0.034154118160348
                1024 
=> 0.032356415187832
                1025 
=> 0.032720088157839
                1026 
=> 0.032615350318011
                1027 
=> 0.032609769283634
                1028 
=> 0.032822774666106
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=> 0.032513799249217
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=> 0.031254977817192
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=> 0.031831888261208
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=> 0.031856298494683
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=> 0.032600474633245
                1105 
=> 0.031979201008246
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=> 0.032758416005648
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=> 0.033750624464665
                1108 
=> 0.03368853384247
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=> 0.033568052083544
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=> 0.034247201450388
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=> 0.035672163312595
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=> 0.03771660090402
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=> 0.037628556104406
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=> 0.038149192633407
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=> 0.037996008159301
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=> 0.037774067890229
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=> 0.03859938753126
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=> 0.036310266799008
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=> 0.033062940701273
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=> 0.034091804597541
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=> 0.035347089559381
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=> 0.034528394986
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=> 0.034560486263283
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=> 0.033393242950791
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=> 0.035450364692334
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=> 0.035150659357708
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=> 0.036705531163916
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=> 0.036334448528739
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=> 0.037602386126925
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=> 0.037268495664107
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=> 0.038654456307703
                1215 
=> 0.03920735353182
                1216 
=> 0.040135754022695
                1217 
=> 0.040818689203051
                1218 
=> 0.041219721803425
                1219 
=> 0.041195645310334
                1220 
=> 0.042784736266664
                1221 
=> 0.041847704848326
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=> 0.040670572545544
                1223 
=> 0.040649281935992
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=> 0.041258935435696
                1225 
=> 0.042536601920806
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=> 0.042867882251104
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=> 0.043053022761647
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=> 0.042769473624963
                1229 
=> 0.041752393178004
                1230 
=> 0.041313222997722
                1231 
=> 0.041687408715307
            
]
            
'min_raw' => 0.015429476009589
            
'max_raw' => 0.043053022761647
            
'avg_raw' => 0.029241249385618
            
'max_pct' => '1964.7%'
            'is_grow' 
=> true
            
'min' => '$0.015429'
            'max' 
=> '$0.043053'
            'avg' 
=> '$0.029241'
            'bar_min_pct' 
=> 69.253210997108
            
'bar_max_pct' => 70.937188834135
            
'min_diff' => 0.0061082985160128
            
'max_diff' => 0.022244150638861
            
'year' => 2036
        
]
        
11 => [
            
'items' => [
                
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                321 
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                327 
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                521 
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                530 
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                531 
=> 0.048821811806365
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                615 
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                619 
=> 0.05573032521623
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                623 
=> 0.053605499436525
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                625 
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=> 0.054986445486841
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=> 0.05506693255626
                628 
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                629 
=> 0.053295743024932
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=> 0.074595847620859
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=> 0.091644926987306
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=> 0.093584817703832
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=> 0.081437788315318
                830 
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                831 
=> 0.072103674138267
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                903 
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=> 0.077612293673068
                906 
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=> 0.084549004990135
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=> 0.081299330364601
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                912 
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=> 0.079917922999836
                914 
=> 0.081432325603855
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=> 0.081736364347726
                916 
=> 0.08242137916227
                917 
=> 0.076568002572907
                918 
=> 0.079195996815423
                919 
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                920 
=> 0.07376520262077
                921 
=> 0.080601833889561
                922 
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                927 
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                928 
=> 0.076617016910118
                929 
=> 0.076552276296999
                930 
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                1001 
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                1003 
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                1009 
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                1010 
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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 
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                1016 
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                1017 
=> 0.075278331822557
                1018 
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                1020 
=> 0.07233670630954
                1021 
=> 0.073837020161758
                1022 
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=> 0.070594848343134
                1024 
=> 0.068168815907796
                1025 
=> 0.068007027203154
                1026 
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                1027 
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                1102 
=> 0.065715229082548
                1103 
=> 0.066279450642173
                1104 
=> 0.068632348339839
                1105 
=> 0.066220163657106
                1106 
=> 0.061533682846685
                1107 
=> 0.060371370810034
                1108 
=> 0.060216296958684
                1109 
=> 0.057064014531157
                1110 
=> 0.060449042058134
                1111 
=> 0.058971386829511
                1112 
=> 0.063639281991705
                1113 
=> 0.060973005309483
                1114 
=> 0.060858067450733
                1115 
=> 0.060684322019513
                1116 
=> 0.057971022314993
                1117 
=> 0.058565062511091
                1118 
=> 0.060539742597797
                1119 
=> 0.061244330699097
                1120 
=> 0.061170836387611
                1121 
=> 0.060530065588089
                1122 
=> 0.060823407178833
                1123 
=> 0.059878451708062
                1124 
=> 0.059544768263785
                1125 
=> 0.058491571526786
                1126 
=> 0.056943663276421
                1127 
=> 0.057158909412507
                1128 
=> 0.054092098136309
                1129 
=> 0.052421136585042
                1130 
=> 0.051958636450571
                1201 
=> 0.051340161941545
                1202 
=> 0.052028494792063
                1203 
=> 0.054083410245288
                1204 
=> 0.051604746234066
                1205 
=> 0.047355250644891
                1206 
=> 0.047610652570588
                1207 
=> 0.048184464868119
                1208 
=> 0.047115169447819
                1209 
=> 0.046103171071668
                1210 
=> 0.046983021553708
                1211 
=> 0.045182454252464
                1212 
=> 0.048402054824162
                1213 
=> 0.048314973651524
                1214 
=> 0.049515041645889
                1215 
=> 0.05026546879064
                1216 
=> 0.048535977175662
                1217 
=> 0.048101014711538
                1218 
=> 0.048348789099045
                1219 
=> 0.044253630397823
                1220 
=> 0.049180379812417
                1221 
=> 0.049222986545943
                1222 
=> 0.048858161826202
                1223 
=> 0.051481503793151
                1224 
=> 0.057017573584291
                1225 
=> 0.054934681440973
                1226 
=> 0.054128122647331
                1227 
=> 0.052594853791029
                1228 
=> 0.054637843505556
                1229 
=> 0.054480973771084
                1230 
=> 0.053771549340725
                1231 
=> 0.053342487231704
            
]
            
'min_raw' => 0.040069877206215
            
'max_raw' => 0.1028147166812
            
'avg_raw' => 0.071442296943707
            
'max_pct' => '4830.69%'
            'is_grow' 
=> true
            
'min' => '$0.040069'
            'max' 
=> '$0.102814'
            'avg' 
=> '$0.071442'
            'bar_min_pct' 
=> 100
            
'bar_max_pct' => 100
            
'min_diff' => 0.024640401196625
            
'max_diff' => 0.059761693919553
            
'year' => 2037
        
]
    ]
    
'prediction_periods' => [
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2027
                    
'avg' => 0.00125774765868
                
]
                
=> [
                    
'year' => 2028
                    
'avg' => 0.002158660109049
                
]
                
=> [
                    
'year' => 2029
                    
'avg' => 0.0058970703572909
                
]
                
=> [
                    
'year' => 2030
                    
'avg' => 0.0045495809984693
                
]
                
=> [
                    
'year' => 2031
                    
'avg' => 0.0044682523638628
                
]
                
=> [
                    
'year' => 2032
                    
'avg' => 0.0078342526046227
                
]
            ]
            
'min_year' => 2027
            
'max_year' => 2032
            
'min_raw' => 0.00125774765868
            
'min' => '$0.001257'
            'max_raw' 
=> 0.0078342526046227
            
'max' => '$0.007834'
            'max_pct' 
=> '275.71%'
            'is_grow' 
=> true
        
]
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2032
                    
'avg' => 0.0078342526046227
                
]
                
=> [
                    
'year' => 2033
                    
'avg' => 0.020150503285785
                
]
                
=> [
                    
'year' => 2034
                    
'avg' => 0.012772357370404
                
]
                
=> [
                    
'year' => 2035
                    
'avg' => 0.015065024808181
                
]
                
=> [
                    
'year' => 2036
                    
'avg' => 0.029241249385618
                
]
                
=> [
                    
'year' => 2037
                    
'avg' => 0.071442296943707
                
]
            ]
            
'min_year' => 2032
            
'max_year' => 2037
            
'min_raw' => 0.0078342526046227
            
'min' => '$0.007834'
            'max_raw' 
=> 0.071442296943707
            
'max' => '$0.071442'
            'max_pct' 
=> '3326.16%'
            'is_grow' 
=> true
        
]
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2037
                    
'avg' => 0.071442296943707
                
]
            ]
        ]
    ]
    
'prediction_2025_max_price' => '$0.00215'
    'last_price' 
=> false
    
'sma_50day_nextmonth' => '—'
    'sma_200day_nextmonth' 
=> '—'
    'sma_50day_ts_nextmonth' 
=> 1770163200
    
'sma_200day_ts_nextmonth' => 1770163200
    
'sma_200day_direction' => 'decrease'
    'sma_200day_direction_label' 
=> 'sinken'
    'sma_200day_date_nextmonth' 
=> '04.02.2026'
    'sma_50day_date_nextmonth' 
=> '04.02.2026'
    'daily_sma3' 
=> '—'
    'daily_sma3_action' 
=> '—'
    'daily_sma5' 
=> '—'
    'daily_sma5_action' 
=> '—'
    'daily_sma10' 
=> '—'
    'daily_sma10_action' 
=> '—'
    'daily_sma21' 
=> '—'
    'daily_sma21_action' 
=> '—'
    'daily_sma50' 
=> '—'
    'daily_sma50_action' 
=> '—'
    'daily_sma100' 
=> '—'
    'daily_sma100_action' 
=> '—'
    'daily_sma200' 
=> '—'
    'daily_sma200_action' 
=> '—'
    'daily_ema3' 
=> '—'
    'daily_ema3_action' 
=> '—'
    'daily_ema5' 
=> '—'
    'daily_ema5_action' 
=> '—'
    'daily_ema10' 
=> '—'
    'daily_ema10_action' 
=> '—'
    'daily_ema21' 
=> '—'
    'daily_ema21_action' 
=> '—'
    'daily_ema50' 
=> '—'
    'daily_ema50_action' 
=> '—'
    'daily_ema100' 
=> '—'
    'daily_ema100_action' 
=> '—'
    'daily_ema200' 
=> '—'
    'daily_ema200_action' 
=> '—'
    'weekly_sma21' 
=> '—'
    'weekly_sma21_action' 
=> '—'
    'weekly_sma50' 
=> '—'
    'weekly_sma50_action' 
=> '—'
    'weekly_sma100' 
=> '—'
    'weekly_sma100_action' 
=> '—'
    'weekly_sma200' 
=> '—'
    'weekly_sma200_action' 
=> '—'
    'weekly_ema3' 
=> '—'
    'weekly_ema3_action' 
=> '—'
    'weekly_ema5' 
=> '—'
    'weekly_ema5_action' 
=> '—'
    'weekly_ema10' 
=> '—'
    'weekly_ema10_action' 
=> '—'
    'weekly_ema21' 
=> '—'
    'weekly_ema21_action' 
=> '—'
    'weekly_ema50' 
=> '—'
    'weekly_ema50_action' 
=> '—'
    'weekly_ema100' 
=> '—'
    'weekly_ema100_action' 
=> '—'
    'weekly_ema200' 
=> '—'
    'weekly_ema200_action' 
=> '—'
    'rsi_14' 
=> '—'
    'rsi_14_action' 
=> '—'
    'stoch_rsi_14' 
=> '—'
    'stoch_rsi_14_action' 
=> '—'
    'momentum_10' 
=> '—'
    'momentum_10_action' 
=> '—'
    'vwma_10' 
=> '—'
    'vwma_10_action' 
=> '—'
    'hma_9' 
=> '—'
    'hma_9_action' 
=> '—'
    'stochastic_fast_14' 
=> '—'
    'stochastic_fast_14_action' 
=> '—'
    'cci_20' 
=> '—'
    'cci_20_action' 
=> '—'
    'adx_14' 
=> '—'
    'adx_14_action' 
=> '—'
    'ao_5_34' 
=> '—'
    'ao_5_34_action' 
=> '—'
    'macd_12_26' 
=> '—'
    'macd_12_26_action' 
=> '—'
    'williams_percent_r_14' 
=> '—'
    'williams_percent_r_14_action' 
=> '—'
    'ultimate_oscillator' 
=> '—'
    'ultimate_oscillator_action' 
=> '—'
    'ichimoku_cloud' 
=> '—'
    'ichimoku_cloud_action' 
=> '—'
    'sell_signals' 
=> 0
    
'buy_signals' => 0
    
'sell_pct' => 0
    
'buy_pct' => 0
    
'overall_action' => 'neutral'
    'overall_action_label' 
=> 'Neutral'
    'overall_action_dir' 
=> 0
    
'last_updated' => 1767676352
    
'last_updated_date' => '6. Januar 2026'
]

Saitama Inu Preisprognose für 2026

Die Preisprognose für Saitama Inu im Jahr 2026 legt nahe, dass der Durchschnittspreis zwischen $0.00072 am unteren Ende und $0.00215 am oberen Ende liegen könnte. Auf dem Kryptomarkt könnte Saitama Inu im Vergleich zum heutigen Durchschnittspreis potenziell um 3.13% steigen bis 2026, wenn SAITAMA das prognostizierte Preisziel erreicht.

Saitama Inu Preisprognose 2027-2032

Die Preisprognose für SAITAMA für die Jahre 2027-2032 liegt derzeit in einer Preisspanne von $0.001257 am unteren Ende und $0.007834 am oberen Ende. Angesichts der Preisvolatilität auf dem Markt könnte Saitama Inu, wenn es das obere Preisziel erreicht, bis 2032 im Vergleich zum heutigen Preis um 275.71% steigen.

Saitama Inu Preisprognose Potenzial nach unten ($) Durchschnittspreis ($) Potenzial nach oben ($)
2027 $0.000693 $0.001257 $0.001821
2028 $0.001251 $0.002158 $0.003065
2029 $0.002749 $0.005897 $0.009044
2030 $0.002338 $0.004549 $0.00676
2031 $0.002764 $0.004468 $0.006171
2032 $0.00422 $0.007834 $0.011448

Saitama Inu Preisprognose 2032-2037

Die Preisprognose für Saitama Inu für die Jahre 2032-2037 wird derzeit zwischen $0.007834 am unteren Ende und $0.071442 am oberen Ende geschätzt. Im Vergleich zum aktuellen Preis könnte Saitama Inu 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.

Saitama Inu Preisprognose Potenzial nach unten ($) Durchschnittspreis ($) Potenzial nach oben ($)
2032 $0.00422 $0.007834 $0.011448
2033 $0.0098063 $0.02015 $0.030494
2034 $0.007883 $0.012772 $0.01766
2035 $0.009321 $0.015065 $0.0208088
2036 $0.015429 $0.029241 $0.043053
2037 $0.040069 $0.071442 $0.102814

Saitama Inu Potenzielles Preishistogramm

Saitama Inu Preisprognose basierend auf technischer Analyse

Marktstimmungsindikator
Bullisch 0%
Bärisch 0%

Ab dem 6. Januar 2026 ist die allgemeine Preisprognose-Stimmung für Saitama Inu Neutral, mit 0 technischen Indikatoren, die bullische Signale zeigen, und 0 anzeigen bärische Signale. Die Preisprognose für SAITAMA 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 Saitama Inu

Laut unseren technischen Indikatoren wird der 200-Tage-SMA von Saitama Inu im nächsten Monat sinken, und bis zum 04.02.2026 — erreichen. Der kurzfristige 50-Tage-SMA für Saitama Inu wird voraussichtlich bis zum 04.02.2026 — 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 —, was darauf hindeutet, dass sich der SAITAMA-Markt in einem Zustand befindet.

Beliebte SAITAMA 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
SMA 5
SMA 10
SMA 21
SMA 50
SMA 100
SMA 200

Täglicher Exponentieller Gleitender Durchschnitt (EMA)

Periode Wert Aktion
EMA 3
EMA 5
EMA 10
EMA 21
EMA 50
EMA 100
EMA 200

Wöchentlicher Einfacher Gleitender Durchschnitt (SMA)

Periode Wert Aktion
SMA 21
SMA 50
SMA 100
SMA 200

Wöchentlicher Exponentieller Gleitender Durchschnitt (EMA)

Periode Wert Aktion
EMA 21
EMA 50
EMA 100
EMA 200

Saitama Inu 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)
Stoch RSI (14)
Stochastic Fast (14)
Commodity Channel Index (20)
Average Directional Index (14)
Awesome Oscillator (5, 34)
Momentum (10)
MACD (12, 26)
Williams Prozentbereich (14)
Ultimate Oscillator (7, 14, 28)
VWMA (10)
Hull Moving Average (9)
Ichimoku Wolke B/L (9, 26, 52, 26)

Auf weltweiten Geldflüssen basierende Saitama Inu-Preisprognose

Definition weltweiter Geldflüsse, die für Saitama Inu-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 $.

Saitama Inu-Preisprognosen basierend auf Erfahrungen mit der Kapitalisierung von Internetunternehmen oder bestimmten Technologiebereichen

Vergleich 2027 2028 2029 2030 2031 2032
Facebook aktie $0.00293 $0.004117 $0.005785 $0.008129 $0.011423 $0.016051
Amazon.com aktie $0.00435 $0.009078 $0.018942 $0.039524 $0.082471 $0.17208
Apple aktie $0.002957 $0.004195 $0.00595 $0.00844 $0.011972 $0.016981
Netflix aktie $0.00329 $0.005191 $0.008191 $0.012924 $0.020392 $0.032175
Google aktie $0.00270032 $0.003496 $0.004528 $0.005864 $0.007594 $0.009834
Tesla aktie $0.004726 $0.010715 $0.024291 $0.055067 $0.124834 $0.282989
Kodak aktie $0.001563 $0.001172 $0.000879 $0.000659 $0.000494 $0.00037
Nokia aktie $0.001381 $0.000915 $0.0006062 $0.0004015 $0.000266 $0.000176

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.

Saitama Inu Prognose und Prognoseübersicht

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

Wir passen unsere Saitama Inu/Saitama-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 Saitama Inu.

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

Der Saitama Inu-Preis entspricht heute $0.002085 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

Saitama Inu-Preisprognose basierend auf Bitcoins Wachstumsmuster

2027 2028 2029 2030
Wenn die Wachstumsrate von Saitama Inu 1 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.002139 $0.002195 $0.002252 $0.00231
Wenn die Wachstumsrate von Saitama Inu 2 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.002193 $0.0023076 $0.002427 $0.002553
Wenn die Wachstumsrate von Saitama Inu 5 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.002356 $0.002662 $0.0030084 $0.003399
Wenn die Wachstumsrate von Saitama Inu 10 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.002627 $0.00331 $0.00417 $0.005254
Wenn die Wachstumsrate von Saitama Inu 20 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.003169 $0.004816 $0.00732 $0.011126
Wenn die Wachstumsrate von Saitama Inu 50 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.004795 $0.011027 $0.025359 $0.058318
Wenn die Wachstumsrate von Saitama Inu 100 % der letztjährigen Wachstumsrate von Bitcoin erreicht $0.0075053 $0.027014 $0.097232 $0.349969

Fragefeld

Ist SAITAMA eine gute Investition?

Die Entscheidung, Saitama Inu zu erwerben, hängt vollständig von Ihrer individuellen Risikotoleranz ab. Wie Sie vielleicht feststellen, hat der Wert von Saitama Inu in den letzten 2026 Stunden um 0% gefallen, und Saitama Inu hat in den letzten 30 Tagen ein Rückgang von erfahren. Daher hängt die Entscheidung, ob Sie in Saitama Inu investieren sollten, davon ab, ob eine solche Investition mit Ihren Handelszielen übereinstimmt.

Kann Saitama Inu steigen?

Es scheint, dass der Durchschnittswert von Saitama Inu bis zum Ende dieses Jahres potenziell auf $0.00215 steigen könnte. Betrachtet man die Aussichten von Saitama Inu in einem längeren Fünf-Jahres-Zeitraum, könnte die digitale Währung potenziell bis zu $0.00676 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 Saitama Inu nächste Woche kosten?

Basierend auf unserer neuen experimentellen Saitama Inu-Prognose wird der Preis von Saitama Inu in der nächsten Woche um 0.86% steigen und $0.002103 erreichen bis zum 13. Januar 2026.

Wie viel wird Saitama Inu nächsten Monat kosten?

Basierend auf unserer neuen experimentellen Saitama Inu-Prognose wird der Preis von Saitama Inu im nächsten Monat um -11.62% fallen und $0.001842 erreichen bis zum 5. Februar 2026.

Wie hoch kann der Preis von Saitama Inu in diesem Jahr 2026 steigen?

Gemäß unserer neuesten Prognose für den Wert von Saitama Inu im Jahr 2026 wird erwartet, dass SAITAMA innerhalb der Spanne von $0.00072 bis $0.00215 schwankt. Es ist jedoch entscheidend zu beachten, dass der Kryptowährungsmarkt äußerst volatil ist und diese prognostizierte Saitama Inu-Preisvorhersage plötzliche und extreme Preisschwankungen nicht berücksichtigt.

Wo wird Saitama Inu in 5 Jahren sein?

Die Zukunft von Saitama Inu scheint auf einem Aufwärtstrend, mit einem maximalen Preis von $0.00676 nach einem Zeitraum von fünf Jahren zu sein. Basierend auf der Saitama Inu-Prognose für 2030 könnte der Wert von Saitama Inu seinen höchsten Gipfel von ungefähr $0.00676 erreichen, während sein niedrigster Gipfel voraussichtlich bei etwa $0.002338 liegen wird.

Wie viel wird Saitama Inu im Jahr 2026 kosten?

Basierend auf unserer neuen experimentellen Saitama Inu-Preisprognosesimulation wird der Wert von SAITAMA im Jahr 2026 voraussichtlich um 3.13% steigen und bis zu $0.00215 erreichen, wenn das Beste eintritt. Der Preis wird zwischen $0.00215 und $0.00072 während des Jahres 2026 liegen.

Wie viel wird Saitama Inu im Jahr 2027 kosten?

Laut unserer neuesten experimentellen Simulation für die Preisprognose von Saitama Inu könnte der Wert von SAITAMA um -12.62% fallen und bis zu $0.001821 im Jahr 2027 steigen, vorausgesetzt, die Bedingungen sind am günstigsten. Der Preis wird voraussichtlich zwischen $0.001821 und $0.000693 im Laufe des Jahres schwanken.

Wie viel wird Saitama Inu im Jahr 2028 kosten?

Unser neues experimentelles Saitama Inu-Preisprognosemodell deutet darauf hin, dass der Wert von SAITAMA im Jahr 2028 um 47.02% steigen, und im besten Fall $0.003065 erreichen wird. Der Preis wird voraussichtlich zwischen $0.003065 und $0.001251 im Laufe des Jahres liegen.

Wie viel wird Saitama Inu im Jahr 2029 kosten?

Basierend auf unserem experimentellen Prognosemodell könnte der Wert von Saitama Inu im Jahr 2029 333.75% Wachstum erfahren und unter optimalen Bedingungen $0.009044 erreichen. Die vorhergesagte Preisspanne für das Jahr 2029 liegt zwischen $0.009044 und $0.002749.

Wie viel wird Saitama Inu im Jahr 2030 kosten?

Unter Verwendung unserer neuen experimentellen Simulation für Saitama Inu-Preisprognosen wird der Wert von SAITAMA im Jahr 2030 voraussichtlich um 224.23% steigen, und $0.00676 im besten Fall erreichen. Der Preis wird voraussichtlich zwischen $0.00676 und $0.002338 während des Jahres 2030 liegen.

Wie viel wird Saitama Inu im Jahr 2031 kosten?

Unsere experimentelle Simulation zeigt, dass der Preis von Saitama Inu im Jahr 2031 um 195.98% steigen könnte, und unter idealen Bedingungen $0.006171 erreichen könnte. Der Preis wird voraussichtlich zwischen $0.006171 und $0.002764 während des Jahres schwanken.

Wie viel wird Saitama Inu im Jahr 2032 kosten?

Basierend auf den Ergebnissen unserer neuesten experimentellen Saitama Inu-Preisprognose könnte SAITAMA eine 449.04% Steigerung im Wert erfahren und $0.011448 erreichen, wenn das positivste Szenario im Jahr 2032 eintritt. Der Preis wird voraussichtlich im Laufe des Jahres zwischen $0.011448 und $0.00422 liegen.

Wie viel wird Saitama Inu im Jahr 2033 kosten?

Laut unserer experimentellen Saitama Inu-Preisprognose wird der Wert von SAITAMA voraussichtlich um 1362.43% steigen im Jahr 2033, wobei der höchste mögliche Preis $0.030494 beträgt. Im Laufe des Jahres könnte der Preis von SAITAMA zwischen $0.030494 und $0.0098063 liegen.

Wie viel wird Saitama Inu im Jahr 2034 kosten?

Die Ergebnisse unserer neuen Saitama Inu-Preisprognosesimulation deuten darauf hin, dass SAITAMA im Jahr 2034 um 746.96% steigen könnte und unter den besten Umständen $0.01766 erreichen könnte. Die vorhergesagte Preisspanne für das Jahr liegt zwischen $0.01766 und $0.007883.

Wie viel wird Saitama Inu im Jahr 2035 kosten?

Basierend auf unserer experimentellen Prognose für den Preis von Saitama Inu könnte SAITAMA um 897.93% steigen, wobei der Wert im Jahr 2035 $0.0208088 erreichen könnte. Die erwartete Preisspanne für das Jahr liegt zwischen $0.0208088 und $0.009321.

Wie viel wird Saitama Inu im Jahr 2036 kosten?

Unsere jüngste Saitama Inu-Preisprognosesimulation deutet darauf hin, dass der Wert von SAITAMA im Jahr 2036 möglicherweise um 1964.7% steigen könnte und unter optimalen Bedingungen $0.043053 erreichen könnte. Die erwartete Preisspanne für das Jahr 2036 liegt zwischen $0.043053 und $0.015429.

Wie viel wird Saitama Inu im Jahr 2037 kosten?

Laut der experimentellen Simulation könnte der Wert von Saitama Inu um 4830.69% steigen im Jahr 2037, wobei ein Höchstwert von $0.102814 unter günstigen Bedingungen erwartet wird. Der Preis wird voraussichtlich im Laufe des Jahres zwischen $0.102814 und $0.040069 liegen.

Wie liest und prognostiziert man die Kursbewegungen von Saitama Inu?

Saitama Inu-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.

Saitama Inu Preisprognose-Indikatoren

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

Wie liest man Saitama Inu-Charts und prognostiziert Kursbewegungen?

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

Die Preisentwicklung von Saitama Inu 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 SAITAMA. Die Marktkapitalisierung von Saitama Inu kann sich schnell ändern.

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