$3.29T
Total marketcap
$138.48B
Total volume
BTC 56.76%     ETH 11.84%
Dominance
Neos Credits

Neos Credits (NCR) Price Prediction

$0.03067 -0.4273%
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Sentiment
BULLISH 3.13%     
     BEARISH 96.88%
SMA 50
$0.03103
SMA 200
$0.033813
RSI (14)
41.30
Momentum (10)
-0
MACD (12, 26)
0
Hull Moving Average (9)
0.030777
Price   Prediction

Neos Credits Price Prediction up to $0.03164 by 2026

Year Min. Price Max. Price
2026 $0.010599 $0.03164
2027 $0.010204 $0.0268062
2028 $0.018415 $0.045105
2029 $0.040453 $0.133073
2030 $0.0344038 $0.099471
2031 $0.040675 $0.0908062
2032 $0.062088 $0.16844
2033 $0.14428 $0.448665
2034 $0.115994 $0.259842
2035 $0.137141 $0.306159

Investment Profit Calculator

If you open a short on $10,000.00 of Neos Credits today and close it on Apr 06, 2026, our forecast suggests you could make around $3,954.58 in profit, equal to a 39.55% ROI over the next 90 days.

$
$3,954.58 (39.55% ROI)

Long-term Neos Credits price prediction for 2027, 2028, 2029, 2030, 2031, 2032 and 2037

[
    
'name' => 'Neos Credits'
    'name_with_ticker' 
=> 'Neos Credits <small>NCR</small>'
    'name_lang' 
=> 'Neos Credits'
    'name_lang_with_ticker' 
=> 'Neos Credits <small>NCR</small>'
    'name_with_lang' 
=> 'Neos Credits'
    'name_with_lang_with_ticker' 
=> 'Neos Credits <small>NCR</small>'
    'image' 
=> '/uploads/coins/neos-credits.png?1717108404'
    'price_for_sd' 
=> 0.03067
    
'ticker' => 'NCR'
    'marketcap' 
=> '$1.25M'
    'low24h' 
=> '$0.03049'
    'high24h' 
=> '$0.03101'
    'volume24h' 
=> '$103.83'
    'current_supply' 
=> '40.65M'
    'max_supply' 
=> '50M'
    'algo' 
=> null
    
'proof' => null
    
'ico_price_and_roi' => '—'
    'price' 
=> '$0.03067'
    'change_24h_pct' 
=> '-0.4273%'
    'ath_price' 
=> '$9.42'
    'ath_days' 
=> 1499
    
'ath_exchange' => null
    
'ath_pair' => null
    
'ath_date' => 'Nov 29, 2021'
    'ath_pct' 
=> '-99.67%'
    'fdv' 
=> '$1.53M'
    'new_prediction' 
=> true
    
'change_24h_pct_is_increased' => false
    
'change_30d_pct' => null
    
'change_30d_pct_is_increased' => false
    
'max_price' => '$1.51'
    'max_price_year' 
=> 2037
    
'next_week_prediction_price' => '$0.030941'
    'next_week_prediction_price_date' 
=> 'January 13, 2026'
    'next_week_prediction_price_change_pct' 
=> '0.86%'
    'next_week_prediction_price_is_increased' 
=> true
    
'next_month_prediction_price' => '$0.027115'
    'next_month_prediction_price_date' 
=> 'February 5, 2026'
    'next_month_prediction_price_change_pct' 
=> '-11.62%'
    'next_month_prediction_price_is_increased' 
=> false
    
'current_year' => '2026'
    'current_year_min_price_prediction' 
=> '$0.010599'
    'current_year_max_price_prediction' 
=> '$0.03164'
    'current_year_max_price_prediction_is_increased' 
=> true
    
'grand_prediction_year' => 2030
    
'grand_prediction_min_price' => '$0.0344038'
    'grand_prediction_max_price' 
=> '$0.099471'
    'grand_prediction_max_price_is_increased' 
=> true
    
'prediction_table' => [
        
=> [
            
'items' => [
                
106 => 0.03126076868213
                107 
=> 0.03137748504473
                108 
=> 0.031640452969353
                109 
=> 0.029393420845285
                110 
=> 0.030402272299595
                111 
=> 0.030994878012404
                112 
=> 0.028317463842752
                113 
=> 0.030941954142813
                114 
=> 0.0293543050152
                115 
=> 0.028815433055599
                116 
=> 0.02954095315822
                117 
=> 0.029258217268637
                118 
=> 0.029015137553582
                119 
=> 0.028879494895942
                120 
=> 0.029412236786575
                121 
=> 0.029387383740613
                122 
=> 0.028515714606792
                123 
=> 0.027378657755502
                124 
=> 0.027760291357413
                125 
=> 0.027621640292005
                126 
=> 0.02711915094462
                127 
=> 0.027457768093962
                128 
=> 0.025966669538478
                129 
=> 0.023401311974326
                130 
=> 0.025096065760232
                131 
=> 0.025030819583012
                201 
=> 0.024997919501779
                202 
=> 0.026271480132334
                203 
=> 0.026149056663749
                204 
=> 0.025926856869493
                205 
=> 0.027115070071148
                206 
=> 0.026681356268821
                207 
=> 0.028017960011768
                208 
=> 0.028898333682984
                209 
=> 0.028675042442859
                210 
=> 0.029503038135852
                211 
=> 0.02776908342481
                212 
=> 0.02834503362563
                213 
=> 0.028463736163786
                214 
=> 0.027100407704681
                215 
=> 0.026169086657246
                216 
=> 0.026106978161219
                217 
=> 0.024492195808912
                218 
=> 0.025354799507447
                219 
=> 0.026113855065191
                220 
=> 0.025750326358122
                221 
=> 0.025635244029576
                222 
=> 0.026223174687809
                223 
=> 0.026268861935239
                224 
=> 0.025227187852111
                225 
=> 0.025443784879521
                226 
=> 0.026347030490082
                227 
=> 0.025421025407625
                228 
=> 0.023621948794481
                301 
=> 0.023175752920241
                302 
=> 0.023116222165596
                303 
=> 0.021906103566417
                304 
=> 0.023205569862127
                305 
=> 0.022638318000518
                306 
=> 0.02443025983462
                307 
=> 0.023406712269357
                308 
=> 0.023362589179557
                309 
=> 0.023295890657875
                310 
=> 0.022254291590191
                311 
=> 0.02248233558894
                312 
=> 0.023240388572862
                313 
=> 0.023510870417604
                314 
=> 0.023482656945205
                315 
=> 0.023236673699687
                316 
=> 0.023349283569847
                317 
=> 0.022986527942181
                318 
=> 0.022858431379947
                319 
=> 0.022454123393801
                320 
=> 0.021859902347097
                321 
=> 0.021942532428211
                322 
=> 0.020765225048297
                323 
=> 0.020123765503288
                324 
=> 0.01994621795553
                325 
=> 0.019708793954446
                326 
=> 0.019973035628214
                327 
=> 0.02076188988441
                328 
=> 0.019810364286671
                329 
=> 0.018179040391107
                330 
=> 0.018277085736871
                331 
=> 0.018497364518878
                401 
=> 0.018086876465897
                402 
=> 0.017698383973402
                403 
=> 0.018036146676234
                404 
=> 0.017344933236321
                405 
=> 0.01858089436078
                406 
=> 0.018547465076105
                407 
=> 0.01900815495198
                408 
=> 0.019296233785673
                409 
=> 0.018632305340641
                410 
=> 0.018465329132169
                411 
=> 0.01856044636916
                412 
=> 0.016988370317958
                413 
=> 0.018879682799364
                414 
=> 0.018896038948241
                415 
=> 0.018755987671445
                416 
=> 0.019763053180072
                417 
=> 0.021888275514883
                418 
=> 0.021088681385657
                419 
=> 0.02077905437096
                420 
=> 0.020190453189685
                421 
=> 0.020974729316054
                422 
=> 0.020914509146162
                423 
=> 0.020642170700091
                424 
=> 0.020477459558159
                425 
=> 0.020780944887487
                426 
=> 0.020439854367332
                427 
=> 0.020378585137371
                428 
=> 0.020007360265389
                429 
=> 0.019874849875748
                430 
=> 0.019776744458647
                501 
=> 0.019668740034059
                502 
=> 0.019906970881675
                503 
=> 0.019367108439099
                504 
=> 0.018716087256721
                505 
=> 0.018661961889553
                506 
=> 0.018811406787054
                507 
=> 0.018745288544774
                508 
=> 0.018661645340846
                509 
=> 0.018501947685677
                510 
=> 0.018454568802788
                511 
=> 0.018608527187209
                512 
=> 0.01843471714753
                513 
=> 0.018691183328999
                514 
=> 0.018621438718561
                515 
=> 0.018231850994163
                516 
=> 0.017746280445714
                517 
=> 0.017741957849314
                518 
=> 0.017637342471146
                519 
=> 0.017504099058021
                520 
=> 0.017467033788686
                521 
=> 0.018007701243499
                522 
=> 0.019126866694145
                523 
=> 0.018907147736823
                524 
=> 0.019065917201192
                525 
=> 0.019846905825974
                526 
=> 0.020095158624645
                527 
=> 0.019918954668338
                528 
=> 0.019677755825159
                529 
=> 0.019688367350154
                530 
=> 0.020512616813153
                531 
=> 0.020564024241115
                601 
=> 0.020693914226911
                602 
=> 0.020860859565564
                603 
=> 0.019947386181403
                604 
=> 0.019645342835907
                605 
=> 0.019502217942084
                606 
=> 0.019061448665415
                607 
=> 0.019536780541601
                608 
=> 0.019259825013088
                609 
=> 0.019297195776032
                610 
=> 0.019272858017639
                611 
=> 0.019286148079434
                612 
=> 0.018580548884457
                613 
=> 0.018837632145905
                614 
=> 0.01841018136163
                615 
=> 0.017837872745087
                616 
=> 0.017835954165927
                617 
=> 0.017976025889037
                618 
=> 0.017892705747124
                619 
=> 0.017668493387594
                620 
=> 0.017700341695013
                621 
=> 0.01742131700966
                622 
=> 0.017734220343719
                623 
=> 0.017743193291718
                624 
=> 0.017622708464146
                625 
=> 0.018104779222603
                626 
=> 0.018302284005676
                627 
=> 0.018222978311132
                628 
=> 0.018296719706734
                629 
=> 0.018916278051472
                630 
=> 0.01901729309489
                701 
=> 0.019062157304497
                702 
=> 0.019002045206992
                703 
=> 0.018308044095936
                704 
=> 0.018338825996332
                705 
=> 0.018112968835339
                706 
=> 0.017922143334541
                707 
=> 0.017929775353825
                708 
=> 0.018027884466814
                709 
=> 0.01845633271726
                710 
=> 0.01935797680192
                711 
=> 0.019392193535839
                712 
=> 0.019433665215522
                713 
=> 0.019264979052255
                714 
=> 0.019214101691304
                715 
=> 0.019281222062959
                716 
=> 0.019619832174964
                717 
=> 0.020490829314788
                718 
=> 0.020182960753631
                719 
=> 0.019932658821151
                720 
=> 0.020152241096852
                721 
=> 0.020118438126651
                722 
=> 0.019833107040043
                723 
=> 0.019825098746767
                724 
=> 0.019277457165701
                725 
=> 0.019075006542376
                726 
=> 0.01890582364836
                727 
=> 0.018721080344725
                728 
=> 0.018611558321678
                729 
=> 0.018779833925947
                730 
=> 0.018818320547621
                731 
=> 0.018450382997934
                801 
=> 0.018400234469488
                802 
=> 0.018700700215046
                803 
=> 0.018568476442918
                804 
=> 0.018704471871543
                805 
=> 0.018736023977532
                806 
=> 0.018730943361761
                807 
=> 0.018592886557856
                808 
=> 0.018680879847752
                809 
=> 0.018472749485085
                810 
=> 0.018246438975855
                811 
=> 0.018102066970609
                812 
=> 0.017976083247865
                813 
=> 0.018045986339461
                814 
=> 0.017796794581722
                815 
=> 0.017717073123183
                816 
=> 0.018651069701047
                817 
=> 0.01934102301527
                818 
=> 0.01933099082083
                819 
=> 0.019269922417245
                820 
=> 0.019179187156792
                821 
=> 0.019613194325506
                822 
=> 0.019461994906174
                823 
=> 0.019572005116872
                824 
=> 0.019600007332609
                825 
=> 0.019684761605917
                826 
=> 0.019715053973749
                827 
=> 0.019623489398759
                828 
=> 0.019316187501425
                829 
=> 0.018550420390655
                830 
=> 0.018193953733443
                831 
=> 0.018076313799141
                901 
=> 0.018080589787323
                902 
=> 0.017962638944417
                903 
=> 0.017997380753839
                904 
=> 0.017950557160903
                905 
=> 0.017861884603728
                906 
=> 0.018040511058928
                907 
=> 0.018061096093869
                908 
=> 0.018019402544798
                909 
=> 0.018029222884933
                910 
=> 0.017684018106173
                911 
=> 0.017710263275757
                912 
=> 0.01756412683644
                913 
=> 0.017536728015769
                914 
=> 0.017167307822732
                915 
=> 0.016512826402452
                916 
=> 0.016875472641336
                917 
=> 0.016437446980542
                918 
=> 0.016271560025628
                919 
=> 0.017056843069478
                920 
=> 0.016978022432236
                921 
=> 0.016843115763787
                922 
=> 0.016643560684136
                923 
=> 0.016569543763947
                924 
=> 0.016119840387785
                925 
=> 0.016093269513247
                926 
=> 0.016316154649486
                927 
=> 0.016213300828121
                928 
=> 0.016068855109137
                929 
=> 0.015545687357204
                930 
=> 0.014957473589141
                1001 
=> 0.014975228065419
                1002 
=> 0.015162327920933
                1003 
=> 0.015706345984695
                1004 
=> 0.015493788715575
                1005 
=> 0.015339575978015
                1006 
=> 0.015310696567888
                1007 
=> 0.015672182848769
                1008 
=> 0.016183761669934
                1009 
=> 0.016423783006893
                1010 
=> 0.016185929151523
                1011 
=> 0.015912695449434
                1012 
=> 0.015929325918837
                1013 
=> 0.016039960981194
                1014 
=> 0.016051587161952
                1015 
=> 0.015873740110771
                1016 
=> 0.015923803013934
                1017 
=> 0.015847752886182
                1018 
=> 0.015381033392549
                1019 
=> 0.015372591916892
                1020 
=> 0.015258051426286
                1021 
=> 0.015254583185752
                1022 
=> 0.015059721237767
                1023 
=> 0.015032458704226
                1024 
=> 0.014645548479226
                1025 
=> 0.014900213960994
                1026 
=> 0.014729397726362
                1027 
=> 0.014471937369296
                1028 
=> 0.014427551106695
                1029 
=> 0.014426216802044
                1030 
=> 0.014690571021668
                1031 
=> 0.014897124828023
                1101 
=> 0.014732369147896
                1102 
=> 0.014694857473186
                1103 
=> 0.015095384020546
                1104 
=> 0.015044413366514
                1105 
=> 0.015000273108848
                1106 
=> 0.016137955397544
                1107 
=> 0.015237391091585
                1108 
=> 0.014844693651773
                1109 
=> 0.014358655998785
                1110 
=> 0.014516912309413
                1111 
=> 0.014550259239331
                1112 
=> 0.013381426298766
                1113 
=> 0.012907230920348
                1114 
=> 0.012744504936151
                1115 
=> 0.012650853831638
                1116 
=> 0.012693531815961
                1117 
=> 0.012266700357814
                1118 
=> 0.012553538156829
                1119 
=> 0.012183938193239
                1120 
=> 0.012121973556561
                1121 
=> 0.01278286407611
                1122 
=> 0.012874823131038
                1123 
=> 0.012482497233273
                1124 
=> 0.012734433971432
                1125 
=> 0.012643078207993
                1126 
=> 0.012190273923799
                1127 
=> 0.012172980130745
                1128 
=> 0.011945778857777
                1129 
=> 0.011590252860417
                1130 
=> 0.011427767939587
                1201 
=> 0.011343144382061
                1202 
=> 0.011378061711176
                1203 
=> 0.011360406441087
                1204 
=> 0.011245193861273
                1205 
=> 0.011367010291299
                1206 
=> 0.011055819650605
                1207 
=> 0.010931901030048
                1208 
=> 0.010875929864032
                1209 
=> 0.010599730258951
                1210 
=> 0.011039286657157
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=> 0.011125884804989
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=> 0.012271253775773
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=> 0.012258000497735
                1217 
=> 0.012160722359068
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=> 0.01175032189351
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=> 0.011913900204396
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=> 0.011410431589201
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=> 0.011787664508243
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=> 0.011524570275899
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=> 0.011637964314427
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=> 0.010872137376458
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=> 0.011072942285589
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=> 0.011508338492726
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=> 0.011249020103696
            
]
            
'min_raw' => 0.010599730258951
            
'max_raw' => 0.031640452969353
            
'avg_raw' => 0.021120091614152
            
'max_pct' => '3.13%'
            'is_grow' 
=> true
            
'min' => '$0.010599'
            'max' 
=> '$0.03164'
            'avg' 
=> '$0.02112'
            'bar_min_pct' 
=> 50.898974802884
            
'bar_max_pct' => 51.045822849954
            
'min_diff' => -0.020079679741049
            
'max_diff' => 0.0009610429693535
            
'year' => 2026
        
]
        
=> [
            
'items' => [
                
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=> 0.013675416741074
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=> 0.022639310800383
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=> 0.020873748381421
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=> 0.021099734327711
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=> 0.022665454967317
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=> 0.022568899609437
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=> 0.024186922566163
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=> 0.024482550952014
            
]
            
'min_raw' => 0.010204094521431
            
'max_raw' => 0.026806222088182
            
'avg_raw' => 0.018505158304807
            
'max_pct' => '-12.62%'
            'is_grow' 
=> false
            
'min' => '$0.010204'
            'max' 
=> '$0.0268062'
            'avg' 
=> '$0.0185051'
            'bar_min_pct' 
=> 50.865420500042
            
'bar_max_pct' => 50.886035342412
            
'min_diff' => -0.00039563573752012
            
'max_diff' => -0.0048342308811711
            
'year' => 2027
        
]
        
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]
            
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'avg_raw' => 0.031760223736889
            
'max_pct' => '47.02%'
            'is_grow' 
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'min' => '$0.018415'
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=> '$0.03176'
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'bar_max_pct' => 51.49087294937
            
'min_diff' => 0.0082112996061661
            
'max_diff' => 0.018298831257998
            
'year' => 2028
        
]
        
=> [
            
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]
            
'min_raw' => 0.040453319761566
            
'max_raw' => 0.13307309429001
            
'avg_raw' => 0.086763207025788
            
'max_pct' => '333.75%'
            'is_grow' 
=> true
            
'min' => '$0.040453'
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=> '$0.133073'
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=> '$0.086763'
            'bar_min_pct' 
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'bar_max_pct' => 54.398511072435
            
'min_diff' => 0.022037925633969
            
'max_diff' => 0.08796804094383
            
'year' => 2029
        
]
        
=> [
            
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]
            
'min_raw' => 0.034403817106133
            
'max_raw' => 0.099471552911369
            
'avg_raw' => 0.066937685008751
            
'max_pct' => '224.23%'
            'is_grow' 
=> true
            
'min' => '$0.0344038'
            'max' 
=> '$0.099471'
            'avg' 
=> '$0.066937'
            'bar_min_pct' 
=> 52.917825637622
            
'bar_max_pct' => 53.28786768811
            
'min_diff' => -0.0060495026554328
            
'max_diff' => -0.033601541378641
            
'year' => 2030
        
]
        
=> [
            
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]
            
'min_raw' => 0.040675968994074
            
'max_raw' => 0.090806235355069
            
'avg_raw' => 0.065741102174572
            
'max_pct' => '195.98%'
            'is_grow' 
=> true
            
'min' => '$0.040675'
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=> '$0.0908062'
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=> '$0.065741'
            'bar_min_pct' 
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'bar_max_pct' => 53.001449945884
            
'min_diff' => 0.0062721518879408
            
'max_diff' => -0.0086653175562997
            
'year' => 2031
        
]
        
=> [
            
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]
            
'min_raw' => 0.062088787022953
            
'max_raw' => 0.16844089617366
            
'avg_raw' => 0.11526484159831
            
'max_pct' => '449.04%'
            'is_grow' 
=> true
            
'min' => '$0.062088'
            'max' 
=> '$0.16844'
            'avg' 
=> '$0.115264'
            'bar_min_pct' 
=> 55.26581844176
            
'bar_max_pct' => 55.567535276936
            
'min_diff' => 0.021412818028879
            
'max_diff' => 0.077634660818589
            
'year' => 2032
        
]
        
=> [
            
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=> 0.42527603034322
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=> 0.40963261530563
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=> 0.41264252296187
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=> 0.35252599155399
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=> 0.33517261141011
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=> 0.33868631438251
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=> 0.2634499781697
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]
            
'min_raw' => 0.14428082200394
            
'max_raw' => 0.44866522826552
            
'avg_raw' => 0.29647302513473
            
'max_pct' => '1362.43%'
            'is_grow' 
=> true
            
'min' => '$0.14428'
            'max' 
=> '$0.448665'
            'avg' 
=> '$0.296473'
            'bar_min_pct' 
=> 62.236615494192
            
'bar_max_pct' => 64.829887174949
            
'min_diff' => 0.08219203498099
            
'max_diff' => 0.28022433209186
            
'year' => 2033
        
]
        
=> [
            
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=> 0.15007030471297
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=> 0.15241698477842
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=> 0.15292727882487
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=> 0.1507367232194
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=> 0.1397949242644
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=> 0.14063979570449
            
]
            
'min_raw' => 0.11599487137113
            
'max_raw' => 0.25984283094342
            
'avg_raw' => 0.18791885115728
            
'max_pct' => '746.96%'
            'is_grow' 
=> true
            
'min' => '$0.115994'
            'max' 
=> '$0.259842'
            'avg' 
=> '$0.187918'
            'bar_min_pct' 
=> 59.837652853322
            
'bar_max_pct' => 58.588675081881
            
'min_diff' => -0.02828595063281
            
'max_diff' => -0.1888223973221
            
'year' => 2034
        
]
        
=> [
            
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=> 0.2492847247436
                1011 
=> 0.25317442698047
                1012 
=> 0.25764917484648
                1013 
=> 0.25919383987839
                1014 
=> 0.25655158345373
                1015 
=> 0.27494443196634
                1016 
=> 0.27830498262749
                1017 
=> 0.26812565547157
                1018 
=> 0.26622151897988
                1019 
=> 0.27506926683773
                1020 
=> 0.26973299328626
                1021 
=> 0.27213591693974
                1022 
=> 0.26694211032988
                1023 
=> 0.27749552438163
                1024 
=> 0.27741512504836
                1025 
=> 0.27330960862256
                1026 
=> 0.27677956299228
                1027 
=> 0.27617657302916
                1028 
=> 0.27154145509588
                1029 
=> 0.27764246588762
                1030 
=> 0.27764549191286
                1031 
=> 0.27369402161465
                1101 
=> 0.26907956939443
                1102 
=> 0.26825461432595
                1103 
=> 0.26763312149897
                1104 
=> 0.27198306780251
                1105 
=> 0.27588321605633
                1106 
=> 0.28314042502795
                1107 
=> 0.28496505979045
                1108 
=> 0.29208673074129
                1109 
=> 0.28784612243793
                1110 
=> 0.28972592917374
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=> 0.29176672530036
                1112 
=> 0.29274515801125
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=> 0.29115085441444
                1114 
=> 0.30221374079781
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=> 0.30314778736664
                1116 
=> 0.3034609651017
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=> 0.29973062205786
                1118 
=> 0.30304403977845
                1119 
=> 0.30149380135585
                1120 
=> 0.30552709106283
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=> 0.30615956238851
                1122 
=> 0.30562388167648
                1123 
=> 0.30582463805813
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=> 0.29638441615682
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=> 0.2958948908501
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=> 0.28922017855783
                1127 
=> 0.29194017315391
                1128 
=> 0.28685527362927
                1129 
=> 0.2884677476488
                1130 
=> 0.2891785108324
                1201 
=> 0.28880724848074
                1202 
=> 0.29209395756733
                1203 
=> 0.28929958341342
                1204 
=> 0.28192477058363
                1205 
=> 0.27454794849102
                1206 
=> 0.27445533849867
                1207 
=> 0.27251315145341
                1208 
=> 0.27110930594899
                1209 
=> 0.27137973639724
                1210 
=> 0.27233276856965
                1211 
=> 0.27105391398661
                1212 
=> 0.27132682245148
                1213 
=> 0.27585892134784
                1214 
=> 0.27676780146005
                1215 
=> 0.27367907171636
                1216 
=> 0.26127737609388
                1217 
=> 0.25823396888082
                1218 
=> 0.26042150963218
                1219 
=> 0.2593760060487
                1220 
=> 0.20933668034857
                1221 
=> 0.221092677678
                1222 
=> 0.2141076632608
                1223 
=> 0.21732667926931
                1224 
=> 0.21019678831006
                1225 
=> 0.21359954598541
                1226 
=> 0.21297118089159
                1227 
=> 0.23187447671207
                1228 
=> 0.23157932774847
                1229 
=> 0.23172059993841
                1230 
=> 0.22497731022977
                1231 
=> 0.2357195538359
            
]
            
'min_raw' => 0.13714186936899
            
'max_raw' => 0.30615956238851
            
'avg_raw' => 0.22165071587875
            
'max_pct' => '897.93%'
            'is_grow' 
=> true
            
'min' => '$0.137141'
            'max' 
=> '$0.306159'
            'avg' 
=> '$0.22165'
            'bar_min_pct' 
=> 61.631153054958
            
'bar_max_pct' => 60.119598047091
            
'min_diff' => 0.021146997997853
            
'max_diff' => 0.046316731445091
            
'year' => 2035
        
]
        
10 => [
            
'items' => [
                
101 => 0.24101156931486
                102 
=> 0.24003215809214
                103 
=> 0.24027865479631
                104 
=> 0.23604302473596
                105 
=> 0.23176161009602
                106 
=> 0.22701286235534
                107 
=> 0.23583544869457
                108 
=> 0.23485452770022
                109 
=> 0.23710440753702
                110 
=> 0.2428264854295
                111 
=> 0.24366908313523
                112 
=> 0.24480154299651
                113 
=> 0.24439563675023
                114 
=> 0.25406597031001
                115 
=> 0.252894829109
                116 
=> 0.2557169424431
                117 
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                122 
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                124 
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                125 
=> 0.24624132415455
                126 
=> 0.25102589527303
                127 
=> 0.25018017585299
                128 
=> 0.24453225458336
                129 
=> 0.24473397119642
                130 
=> 0.24609061236097
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=> 0.25078596292134
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=> 0.25217986265151
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=> 0.25427044366455
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                214 
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                215 
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=> 0.29541459012576
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                220 
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                222 
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=> 0.3035299474013
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=> 0.30571886484759
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=> 0.31424572160409
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=> 0.34150865902709
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                310 
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=> 0.31839334564498
                315 
=> 0.31041549972815
                316 
=> 0.31696475955349
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=> 0.31309143641706
                319 
=> 0.32091580869858
                320 
=> 0.31231258996755
                321 
=> 0.31976147260184
                322 
=> 0.31020820357454
                323 
=> 0.31425816958503
                324 
=> 0.31195921300266
                325 
=> 0.31344691966098
                326 
=> 0.30474981693529
                327 
=> 0.30944256245584
                328 
=> 0.30455458329332
                329 
=> 0.30455226575477
                330 
=> 0.30444436334384
                331 
=> 0.31019504915192
                401 
=> 0.31038257880966
                402 
=> 0.30613281330869
                403 
=> 0.30552035570618
                404 
=> 0.30778493246467
                405 
=> 0.30513370617408
                406 
=> 0.30637419826883
                407 
=> 0.30517127941592
                408 
=> 0.30490047704478
                409 
=> 0.30274267767833
                410 
=> 0.30181303838134
                411 
=> 0.30217757390355
                412 
=> 0.30093322623532
                413 
=> 0.30018346175519
                414 
=> 0.30429521631744
                415 
=> 0.30209847172254
                416 
=> 0.30395853370252
                417 
=> 0.30183875831779
                418 
=> 0.29449069329215
                419 
=> 0.29026474339152
                420 
=> 0.27638492972407
                421 
=> 0.28032122766231
                422 
=> 0.28293099726775
                423 
=> 0.28206846842872
                424 
=> 0.28392151412931
                425 
=> 0.28403527608551
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=> 0.28343283203868
                427 
=> 0.28273527901032
                428 
=> 0.28239574877322
                429 
=> 0.28492632898869
                430 
=> 0.28639541597919
                501 
=> 0.28319292256187
                502 
=> 0.28244262316183
                503 
=> 0.28568052082125
                504 
=> 0.28765563652303
                505 
=> 0.30223878114328
                506 
=> 0.30115841468687
                507 
=> 0.30386992248124
                508 
=> 0.30356464831507
                509 
=> 0.30640674046063
                510 
=> 0.31105235996087
                511 
=> 0.30160651658125
                512 
=> 0.30324598837926
                513 
=> 0.30284402775532
                514 
=> 0.30723252844776
                515 
=> 0.3072462288679
                516 
=> 0.30461510348092
                517 
=> 0.30604147923834
                518 
=> 0.30524531542112
                519 
=> 0.30668409104683
                520 
=> 0.30114398573418
                521 
=> 0.30789123598757
                522 
=> 0.31171649209804
                523 
=> 0.31176960578285
                524 
=> 0.3135827468201
                525 
=> 0.315425003124
                526 
=> 0.31896105367262
                527 
=> 0.31532638459339
                528 
=> 0.30878796874776
                529 
=> 0.30926002125286
                530 
=> 0.30542655043488
                531 
=> 0.30549099177191
                601 
=> 0.30514699886452
                602 
=> 0.30617934747417
                603 
=> 0.3013705282
                604 
=> 0.30249914847191
                605 
=> 0.30091907348204
                606 
=> 0.30324255360482
                607 
=> 0.30074287307773
                608 
=> 0.30284383391774
                609 
=> 0.30375053896833
                610 
=> 0.30709630012497
                611 
=> 0.30024870143454
                612 
=> 0.28628598416307
                613 
=> 0.28922111661512
                614 
=> 0.28487982516886
                615 
=> 0.28528162822067
                616 
=> 0.28609333433182
                617 
=> 0.28346232925189
                618 
=> 0.28396424210864
                619 
=> 0.28394631024949
                620 
=> 0.28379178317491
                621 
=> 0.28310735713938
                622 
=> 0.28211480397831
                623 
=> 0.28606883028029
                624 
=> 0.28674069639826
                625 
=> 0.28823417155189
                626 
=> 0.29267774057524
                627 
=> 0.29223372324324
                628 
=> 0.29295793393384
                629 
=> 0.29137698606252
                630 
=> 0.28535496385816
                701 
=> 0.28568198863668
                702 
=> 0.28160398440831
                703 
=> 0.28812988781517
                704 
=> 0.28658446775071
                705 
=> 0.2855881253816
                706 
=> 0.28531626413514
                707 
=> 0.28977084790662
                708 
=> 0.29110372918809
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=> 0.29027316701981
                710 
=> 0.28856965978131
                711 
=> 0.29184089727594
                712 
=> 0.29271614242708
                713 
=> 0.29291207753862
                714 
=> 0.29870808318154
                715 
=> 0.29323600986847
                716 
=> 0.29455319230265
                717 
=> 0.30482947364788
                718 
=> 0.29551030449765
                719 
=> 0.3004468762388
                720 
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                721 
=> 0.30273063979904
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=> 0.29999810161956
                723 
=> 0.30003197470521
                724 
=> 0.30227434377671
                725 
=> 0.29912534082919
                726 
=> 0.29834560341485
                727 
=> 0.29726840176153
                728 
=> 0.29962043216292
                729 
=> 0.30103036801537
                730 
=> 0.31239341550231
                731 
=> 0.31973446239679
                801 
=> 0.31941576819047
                802 
=> 0.32232803666571
                803 
=> 0.32101603304429
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=> 0.31677922726167
                805 
=> 0.32401093810919
                806 
=> 0.3217225222094
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=> 0.32191117643575
                808 
=> 0.32190415471602
                809 
=> 0.32342575123259
                810 
=> 0.32234756064833
                811 
=> 0.32022233633276
                812 
=> 0.3216331594135
                813 
=> 0.32582279958483
                814 
=> 0.33882757123049
                815 
=> 0.34610521373371
                816 
=> 0.33838944801372
                817 
=> 0.34371167988915
                818 
=> 0.34052023726901
                819 
=> 0.33994025720774
                820 
=> 0.34328301213536
                821 
=> 0.34663161811296
                822 
=> 0.34641832638861
                823 
=> 0.34398741040169
                824 
=> 0.34261424764288
                825 
=> 0.35301229609582
                826 
=> 0.36067340106981
                827 
=> 0.36015096507128
                828 
=> 0.36245682766349
                829 
=> 0.36922691155186
                830 
=> 0.36984588317716
                831 
=> 0.36976790697927
                901 
=> 0.36823372122296
                902 
=> 0.37489974801755
                903 
=> 0.38046066484717
                904 
=> 0.36787860154726
                905 
=> 0.37266968654056
                906 
=> 0.37482055895318
                907 
=> 0.37797867778998
                908 
=> 0.38330695362984
                909 
=> 0.38909487444729
                910 
=> 0.3899133499122
                911 
=> 0.38933260240219
                912 
=> 0.38551531303542
                913 
=> 0.39184852505813
                914 
=> 0.39555837212894
                915 
=> 0.39776750116126
                916 
=> 0.40336948482322
                917 
=> 0.37483384200895
                918 
=> 0.35463489571154
                919 
=> 0.35148053857088
                920 
=> 0.35789504785538
                921 
=> 0.35958650279895
                922 
=> 0.3589046794321
                923 
=> 0.33616892896652
                924 
=> 0.35136083954995
                925 
=> 0.36770605796561
                926 
=> 0.36833394437295
                927 
=> 0.37651670247422
                928 
=> 0.37918134393459
                929 
=> 0.38576953674474
                930 
=> 0.38535744349069
                1001 
=> 0.38696156359892
                1002 
=> 0.38659280416552
                1003 
=> 0.39879604403866
                1004 
=> 0.41225802981738
                1005 
=> 0.41179188405635
                1006 
=> 0.40985656432568
                1007 
=> 0.41273084414678
                1008 
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                1009 
=> 0.42534589975395
                1010 
=> 0.42658849122908
                1011 
=> 0.44297055021786
                1012 
=> 0.46426955722398
                1013 
=> 0.45437403008429
                1014 
=> 0.47584447661618
                1015 
=> 0.48935898460854
                1016 
=> 0.51273092875512
                1017 
=> 0.50980464623871
                1018 
=> 0.51890317258373
                1019 
=> 0.50456598980076
                1020 
=> 0.47164492010837
                1021 
=> 0.46643503481276
                1022 
=> 0.47686535710988
                1023 
=> 0.5025072867014
                1024 
=> 0.47605780149517
                1025 
=> 0.48140849790451
                1026 
=> 0.47986749697866
                1027 
=> 0.47978538358815
                1028 
=> 0.48291931772448
                1029 
=> 0.47837338280472
                1030 
=> 0.45985242614356
                1031 
=> 0.46834047143669
                1101 
=> 0.4650628295196
                1102 
=> 0.468699617591
                1103 
=> 0.48832586288687
                1104 
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                1105 
=> 0.47050787416286
                1106 
=> 0.48197241300012
                1107 
=> 0.49657071058291
                1108 
=> 0.49565717535585
                1109 
=> 0.49388453518723
                1110 
=> 0.50387681500529
                1111 
=> 0.52038113380144
                1112 
=> 0.52484218485232
                1113 
=> 0.5281352415359
                1114 
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                1115 
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                1116 
=> 0.50811659274894
                1117 
=> 0.54802992954399
                1118 
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                1119 
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                1120 
=> 0.56128655379305
                1121 
=> 0.559032760734
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=> 0.55576736820074
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=> 0.56791024161731
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=> 0.53766557751884
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=> 0.5538879401225
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=> 0.51006889809106
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=> 0.48645286475161
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=> 0.50159047136383
                1204 
=> 0.52005939617253
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=> 0.50801399693911
                1206 
=> 0.50848615378411
                1207 
=> 0.49131257995248
                1208 
=> 0.52157887638866
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=> 0.51716933157753
                1210 
=> 0.54004605785803
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=> 0.53458634353399
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=> 0.55324142574633
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=> 0.54832891739994
                1214 
=> 0.56872046489119
                1215 
=> 0.57685520526456
                1216 
=> 0.59051470042269
                1217 
=> 0.60056268066516
                1218 
=> 0.60646304685077
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=> 0.6061088109967
                1220 
=> 0.62948900137486
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=> 0.61570251995049
                1222 
=> 0.5983834500573
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=> 0.5980702027239
                1224 
=> 0.6070399944347
                1225 
=> 0.62583821711836
                1226 
=> 0.63071232275722
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=> 0.63343628287162
                1228 
=> 0.62926444313468
                1229 
=> 0.61430020563456
                1230 
=> 0.60783872375241
                1231 
=> 0.61334409352315
            
]
            
'min_raw' => 0.22701286235534
            
'max_raw' => 0.63343628287162
            
'avg_raw' => 0.43022457261348
            
'max_pct' => '1964.7%'
            'is_grow' 
=> true
            
'min' => '$0.227012'
            'max' 
=> '$0.633436'
            'avg' 
=> '$0.430224'
            'bar_min_pct' 
=> 69.253210997108
            
'bar_max_pct' => 70.937188834135
            
'min_diff' => 0.089870992986355
            
'max_diff' => 0.32727672048311
            
'year' => 2036
        
]
        
11 => [
            
'items' => [
                
101 => 0.60661149937536
                102 
=> 0.61823384570673
                103 
=> 0.63419380961893
                104 
=> 0.6308981401836
                105 
=> 0.64191506899154
                106 
=> 0.65331643129305
                107 
=> 0.66962089145142
                108 
=> 0.67388348108923
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=> 0.68092937966877
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=> 0.60195383731521
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=> 0.59385644362559
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=> 0.58954545916896
                324 
=> 0.63236075126564
                325 
=> 0.63470626961676
                326 
=> 0.62270626610959
                327 
=> 0.67694741984903
                328 
=> 0.66467097622383
                329 
=> 0.67838677155489
                330 
=> 0.64033283119873
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=> 0.64178654296676
                401 
=> 0.6237711977607
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=> 0.63385858729029
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=> 0.62672914550252
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=> 0.63304362590183
                405 
=> 0.63682849941759
                406 
=> 0.65484088848277
                407 
=> 0.68206116195729
                408 
=> 0.65215043821667
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=> 0.63911790755343
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=> 0.64720321627917
                411 
=> 0.66873545888534
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=> 0.70135790864891
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=> 0.68204476180089
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=> 0.69061560841354
                415 
=> 0.69248795710798
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=> 0.67824715763381
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=> 0.70188298723839
                418 
=> 0.71454962034062
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=> 0.72754296491311
                420 
=> 0.73882472194015
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=> 0.72235313736109
                422 
=> 0.73998009396959
                423 
=> 0.72577587851985
                424 
=> 0.71303322885662
                425 
=> 0.71305255419623
                426 
=> 0.70505890392208
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=> 0.68957019925117
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=> 0.68671384447049
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=> 0.70157296275743
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=> 0.71348856845981
                501 
=> 0.71446999481736
                502 
=> 0.72106708638013
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=> 0.72497117721153
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=> 0.76323657471334
                505 
=> 0.77862723413655
                506 
=> 0.79744664114896
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=> 0.80477786078396
                508 
=> 0.82684220349761
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=> 0.80902345477804
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=> 0.80516825640738
                511 
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=> 0.76041141898774
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=> 0.77444349393217
                514 
=> 0.75187876192307
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=> 0.76619089069749
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=> 0.76901640808989
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=> 0.75111202096391
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=> 0.7606755277308
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=> 0.73527768914008
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=> 0.68261476543429
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=> 0.70194161612697
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=> 0.71617268358439
                523 
=> 0.69586319564469
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=> 0.73226716669087
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=> 0.71100071833619
                526 
=> 0.7042602751773
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=> 0.677963403273
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=> 0.71831209541066
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=> 0.77218632008468
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=> 0.74531741030679
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=> 0.772777713386
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=> 0.78293155428271
                614 
=> 0.80940738616024
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=> 0.81657098714471
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=> 0.82444161275853
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=> 0.83495919578965
                618 
=> 0.84758825087144
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=> 0.81995659732499
                620 
=> 0.82105445443223
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=> 0.79532424123606
                622 
=> 0.76782781835012
                623 
=> 0.78869417584305
                624 
=> 0.81597416252984
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=> 0.80971610344218
                626 
=> 0.80901194395427
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=> 0.81019614489538
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=> 0.80547777271239
                629 
=> 0.78413675019976
                630 
=> 0.77341942229579
                701 
=> 0.78724750957386
                702 
=> 0.7945965225448
                703 
=> 0.80599420076145
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=> 0.80458919634545
                705 
=> 0.83394839141025
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=> 0.84535648683645
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=> 0.8424378078465
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=> 0.84297491502259
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=> 0.86362872687007
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=> 0.88660001342485
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=> 0.90811565461164
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=> 0.90404237411981
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=> 0.94177052448504
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=> 0.98391181901525
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=> 1.0239089256164
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=> 0.99878745958282
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=> 1.0224758705568
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=> 1.0480968183697
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=> 1.0975237835497
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=> 1.0808785205387
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=> 1.0681285099368
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=> 1.0560798115255
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=> 1.0811512402423
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=> 1.1134052327605
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=> 1.120352433824
                731 
=> 1.131609553582
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=> 1.1197740686116
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=> 1.1340286066225
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=> 1.1843533895625
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=> 1.170755188983
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=> 1.1911701410278
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=> 1.2055470369416
                808 
=> 1.3064516217037
                809 
=> 1.4338478281264
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=> 1.3483657632187
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=> 1.3560602515491
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=> 1.4025810335009
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                815 
=> 1.3769072473197
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=> 1.3912530759469
                817 
=> 1.4703000021332
                818 
=> 1.5127061419031
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=> 1.4551129081911
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=> 1.1497047570759
                822 
=> 1.188565993103
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=> 1.1841603349421
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=> 1.2690863958244
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=> 1.1704308763964
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=> 1.1720919823273
                827 
=> 1.2587742242104
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=> 1.2356488881859
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=> 1.1981888054953
                830 
=> 1.1499782571354
                831 
=> 1.0608565995561
                901 
=> 0.98191906209677
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=> 1.1367337512836
                903 
=> 1.1300578603736
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=> 1.1203901810244
                905 
=> 1.141904555264
                906 
=> 1.2463722496098
                907 
=> 1.2439639311262
                908 
=> 1.2286434376684
                909 
=> 1.2402638969275
                910 
=> 1.1961516828031
                911 
=> 1.2075204047994
                912 
=> 1.149681549032
                913 
=> 1.1758271274028
                914 
=> 1.1981084329821
                915 
=> 1.2025817349574
                916 
=> 1.2126603127205
                917 
=> 1.1265399692189
                918 
=> 1.1652054750907
                919 
=> 1.1879178373224
                920 
=> 1.0853025584767
                921 
=> 1.1858894631929
                922 
=> 1.125040805639
                923 
=> 1.1043878573491
                924 
=> 1.1321943314024
                925 
=> 1.1213581214212
                926 
=> 1.1120417844028
                927 
=> 1.1068431082716
                928 
=> 1.1272611139279
                929 
=> 1.1263085895592
                930 
=> 1.0929007693415
                1001 
=> 1.0493216297444
                1002 
=> 1.0639482194297
                1003 
=> 1.058634242272
                1004 
=> 1.0393757035359
                1005 
=> 1.0523536333592
                1006 
=> 0.99520539839741
                1007 
=> 0.8968848304524
                1008 
=> 0.96183840927732
                1009 
=> 0.95933776714845
                1010 
=> 0.95807682999199
                1011 
=> 1.0068876492939
                1012 
=> 1.0021956152752
                1013 
=> 0.99367952758675
                1014 
=> 1.0392192989071
                1015 
=> 1.0225966697788
                1016 
=> 1.0738236959682
                1017 
=> 1.1075651285729
                1018 
=> 1.0990072098434
                1019 
=> 1.1307411902946
                1020 
=> 1.0642851865145
                1021 
=> 1.0863592052181
                1022 
=> 1.0909086298797
                1023 
=> 1.038657345198
                1024 
=> 1.002963290068
                1025 
=> 1.0005829035328
                1026 
=> 0.93869433088124
                1027 
=> 0.97175470684463
                1028 
=> 1.0008464695611
                1029 
=> 0.98691377283189
                1030 
=> 0.9825030972749
                1031 
=> 1.0050362821367
                1101 
=> 1.0067873035842
                1102 
=> 0.96686382901756
                1103 
=> 0.97516518359197
                1104 
=> 1.0097832121527
                1105 
=> 0.97429289809296
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=> 0.90534101518483
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=> 0.88823999488925
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=> 0.88595840354748
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=> 0.93632055645939
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=> 0.89071723789194
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=> 0.84097526233415
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=> 0.75925722600272
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=> 0.69673467781861
                1206 
=> 0.70049238949771
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=> 0.70893485196605
                1208 
=> 0.69320237900878
                1209 
=> 0.67831291368111
                1210 
=> 0.69125809576302
                1211 
=> 0.66476646787722
                1212 
=> 0.7121362386308
                1213 
=> 0.71085501908416
                1214 
=> 0.72851154029412
                1215 
=> 0.739552525355
                1216 
=> 0.71410662935104
                1217 
=> 0.70770705531906
                1218 
=> 0.7113525435321
                1219 
=> 0.65110074379593
                1220 
=> 0.72358768282221
                1221 
=> 0.724214552881
                1222 
=> 0.71884691085383
                1223 
=> 0.75744396810216
                1224 
=> 0.83889579762019
                1225 
=> 0.80825034296326
                1226 
=> 0.79638349665632
                1227 
=> 0.77382461315223
                1228 
=> 0.80388298600747
                1229 
=> 0.80157497195585
                1230 
=> 0.79113725712608
                1231 
=> 0.78482449462939
            
]
            
'min_raw' => 0.58954545916896
            
'max_raw' => 1.5127061419031
            
'avg_raw' => 1.051125800536
            
'max_pct' => '4830.69%'
            'is_grow' 
=> true
            
'min' => '$0.589545'
            'max' 
=> '$1.51'
            'avg' 
=> '$1.05'
            'bar_min_pct' 
=> 100
            
'bar_max_pct' => 100
            
'min_diff' => 0.36253259681362
            
'max_diff' => 0.87926985903148
            
'year' => 2037
        
]
    ]
    
'prediction_periods' => [
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2027
                    
'avg' => 0.018505158304807
                
]
                
=> [
                    
'year' => 2028
                    
'avg' => 0.031760223736889
                
]
                
=> [
                    
'year' => 2029
                    
'avg' => 0.086763207025788
                
]
                
=> [
                    
'year' => 2030
                    
'avg' => 0.066937685008751
                
]
                
=> [
                    
'year' => 2031
                    
'avg' => 0.065741102174572
                
]
                
=> [
                    
'year' => 2032
                    
'avg' => 0.11526484159831
                
]
            ]
            
'min_year' => 2027
            
'max_year' => 2032
            
'min_raw' => 0.018505158304807
            
'min' => '$0.0185051'
            'max_raw' 
=> 0.11526484159831
            
'max' => '$0.115264'
            'max_pct' 
=> '275.71%'
            'is_grow' 
=> true
        
]
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2032
                    
'avg' => 0.11526484159831
                
]
                
=> [
                    
'year' => 2033
                    
'avg' => 0.29647302513473
                
]
                
=> [
                    
'year' => 2034
                    
'avg' => 0.18791885115728
                
]
                
=> [
                    
'year' => 2035
                    
'avg' => 0.22165071587875
                
]
                
=> [
                    
'year' => 2036
                    
'avg' => 0.43022457261348
                
]
                
=> [
                    
'year' => 2037
                    
'avg' => 1.051125800536
                
]
            ]
            
'min_year' => 2032
            
'max_year' => 2037
            
'min_raw' => 0.11526484159831
            
'min' => '$0.115264'
            'max_raw' 
=> 1.051125800536
            
'max' => '$1.05'
            'max_pct' 
=> '3326.16%'
            'is_grow' 
=> true
        
]
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2037
                    
'avg' => 1.051125800536
                
]
            ]
        ]
    ]
    
'prediction_2025_max_price' => '$0.03164'
    'last_price' 
=> 0.03067941
    
'sma_50day_nextmonth' => '$0.029273'
    'sma_200day_nextmonth' 
=> '$0.0323044'
    'sma_50day_ts_nextmonth' 
=> 1770163200
    
'sma_200day_ts_nextmonth' => 1770163200
    
'sma_200day_direction' => 'increase'
    'sma_200day_direction_label' 
=> 'INCREASE'
    'sma_200day_date_nextmonth' 
=> 'Feb 4, 2026'
    'sma_50day_date_nextmonth' 
=> 'Feb 4, 2026'
    'daily_sma3' 
=> '$0.030768'
    'daily_sma3_action' 
=> 'SELL'
    'daily_sma5' 
=> '$0.030731'
    'daily_sma5_action' 
=> 'SELL'
    'daily_sma10' 
=> '$0.030741'
    'daily_sma10_action' 
=> 'SELL'
    'daily_sma21' 
=> '$0.03087'
    'daily_sma21_action' 
=> 'SELL'
    'daily_sma50' 
=> '$0.03103'
    'daily_sma50_action' 
=> 'SELL'
    'daily_sma100' 
=> '$0.031963'
    'daily_sma100_action' 
=> 'SELL'
    'daily_sma200' 
=> '$0.033813'
    'daily_sma200_action' 
=> 'SELL'
    'daily_ema3' 
=> '$0.030735'
    'daily_ema3_action' 
=> 'SELL'
    'daily_ema5' 
=> '$0.03074'
    'daily_ema5_action' 
=> 'SELL'
    'daily_ema10' 
=> '$0.030764'
    'daily_ema10_action' 
=> 'SELL'
    'daily_ema21' 
=> '$0.030852'
    'daily_ema21_action' 
=> 'SELL'
    'daily_ema50' 
=> '$0.031175'
    'daily_ema50_action' 
=> 'SELL'
    'daily_ema100' 
=> '$0.031956'
    'daily_ema100_action' 
=> 'SELL'
    'daily_ema200' 
=> '$0.033962'
    'daily_ema200_action' 
=> 'SELL'
    'weekly_sma21' 
=> '$0.032597'
    'weekly_sma21_action' 
=> 'SELL'
    'weekly_sma50' 
=> '$0.036349'
    'weekly_sma50_action' 
=> 'SELL'
    'weekly_sma100' 
=> '$0.050942'
    'weekly_sma100_action' 
=> 'SELL'
    'weekly_sma200' 
=> '$0.1044094'
    'weekly_sma200_action' 
=> 'SELL'
    'weekly_ema3' 
=> '$0.030767'
    'weekly_ema3_action' 
=> 'SELL'
    'weekly_ema5' 
=> '$0.030881'
    'weekly_ema5_action' 
=> 'SELL'
    'weekly_ema10' 
=> '$0.031314'
    'weekly_ema10_action' 
=> 'SELL'
    'weekly_ema21' 
=> '$0.032556'
    'weekly_ema21_action' 
=> 'SELL'
    'weekly_ema50' 
=> '$0.038712'
    'weekly_ema50_action' 
=> 'SELL'
    'weekly_ema100' 
=> '$0.093798'
    'weekly_ema100_action' 
=> 'SELL'
    'weekly_ema200' 
=> '$0.290612'
    'weekly_ema200_action' 
=> 'SELL'
    'rsi_14' 
=> '41.30'
    'rsi_14_action' 
=> 'NEUTRAL'
    'stoch_rsi_14' 
=> 66.3
    
'stoch_rsi_14_action' => 'NEUTRAL'
    'momentum_10' 
=> -0
    
'momentum_10_action' => 'SELL'
    'vwma_10' 
=> '0.030750'
    'vwma_10_action' 
=> 'SELL'
    'hma_9' 
=> '0.030777'
    'hma_9_action' 
=> 'BUY'
    'stochastic_fast_14' 
=> 21.77
    
'stochastic_fast_14_action' => 'NEUTRAL'
    'cci_20' 
=> -85.82
    
'cci_20_action' => 'NEUTRAL'
    'adx_14' 
=> 15.4
    
'adx_14_action' => 'NEUTRAL'
    'ao_5_34' 
=> '-0.000244'
    'ao_5_34_action' 
=> 'NEUTRAL'
    'macd_12_26' 
=> 0
    
'macd_12_26_action' => 'NEUTRAL'
    'williams_percent_r_14' 
=> -78.23
    
'williams_percent_r_14_action' => 'NEUTRAL'
    'ultimate_oscillator' 
=> 39.32
    
'ultimate_oscillator_action' => 'NEUTRAL'
    'ichimoku_cloud' 
=> '-0.0009019'
    'ichimoku_cloud_action' 
=> 'SELL'
    'sell_signals' 
=> 31
    
'buy_signals' => 1
    
'sell_pct' => 96.88
    
'buy_pct' => 3.13
    
'overall_action' => 'bearish'
    'overall_action_label' 
=> 'BEARISH'
    'overall_action_dir' 
=> -1
    
'last_updated' => 1767694476
    
'last_updated_date' => 'January 6, 2026'
]

Neos Credits price prediction 2026

The Neos Credits price forecast for 2026 suggests that the average price could range between $0.010599 on the lower end and $0.03164 on the high end. In the crypto market, compared to today’s average price, Neos Credits could potentially gain 3.13% by 2026 if NCR reaches the forecast price target.

Neos Credits price prediction 2027-2032

The NCR price prediction for 2027-2032 is currently within a price range of $0.0185051 on the lower end and $0.115264 on the high end. Considering the price volatility in the market, if Neos Credits reaches the upper price target, it could gain 275.71% by 2032 compared to today’s price.

Neos Credits Price Prediction Potential Low ($) Average Price ($) Potential High ($)
2027 $0.010204 $0.0185051 $0.0268062
2028 $0.018415 $0.03176 $0.045105
2029 $0.040453 $0.086763 $0.133073
2030 $0.0344038 $0.066937 $0.099471
2031 $0.040675 $0.065741 $0.0908062
2032 $0.062088 $0.115264 $0.16844

Neos Credits price prediction 2032-2037

The Neos Credits price prediction for 2032-2037 is currently estimated to be between $0.115264 on the lower end and $1.05 on the high end. Compared to the current price, Neos Credits could potentially gain 3326.16% by 2037 if it reaches the upper price target. Please note that this information is for general purposes only and should not be considered long-term investment advice.

Neos Credits Price Prediction Potential Low ($) Average Price ($) Potential High ($)
2032 $0.062088 $0.115264 $0.16844
2033 $0.14428 $0.296473 $0.448665
2034 $0.115994 $0.187918 $0.259842
2035 $0.137141 $0.22165 $0.306159
2036 $0.227012 $0.430224 $0.633436
2037 $0.589545 $1.05 $1.51

Neos Credits potential price histogram

Neos Credits Price Forecast Based on Technical Analysis

Market Sentiment Indicator
BULLISH 3.13%
BEARISH 96.88%

As of January 6, 2026, the overall price prediction sentiment for Neos Credits is BEARISH, with 1 technical indicators showing bullish signals and 31 indicating bearish signals. The NCR price prediction was last updated on January 6, 2026.

Neos Credits's 50-Day, 200-Day Simple Moving Averages and 14-Day Relative Strength Index - RSI (14)

According to our technical indicators, Neos Credits's 200-day SMA is projected to INCREASE over the next month, reaching $0.0323044 by Feb 4, 2026. The short-term 50-day SMA for Neos Credits is expected to reach $0.029273 by Feb 4, 2026.

The Relative Strength Index (RSI) momentum oscillator is a commonly used tool to identify if a cryptocurrency is oversold (below 30) or overbought (above 70). Right now, the RSI stands at 41.30, suggesting that the NCR market is in a NEUTRAL state.

Popular NCR Moving Averages and Oscillators for Sat, Oct 19, 2024

Moving averages (MA) are widely used indicators across financial markets, designed to smooth out price movements over a set period. As lagging indicators, they are based on historical price data. The table below highlights two types: the simple moving average (SMA) and the exponential moving average (EMA).

Daily Simple Moving Average (SMA)

Period Value Action
SMA 3 $0.030768 SELL
SMA 5 $0.030731 SELL
SMA 10 $0.030741 SELL
SMA 21 $0.03087 SELL
SMA 50 $0.03103 SELL
SMA 100 $0.031963 SELL
SMA 200 $0.033813 SELL

Daily Exponential Moving Average (EMA)

Period Value Action
EMA 3 $0.030735 SELL
EMA 5 $0.03074 SELL
EMA 10 $0.030764 SELL
EMA 21 $0.030852 SELL
EMA 50 $0.031175 SELL
EMA 100 $0.031956 SELL
EMA 200 $0.033962 SELL

Weekly Simple Moving Average (SMA)

Period Value Action
SMA 21 $0.032597 SELL
SMA 50 $0.036349 SELL
SMA 100 $0.050942 SELL
SMA 200 $0.1044094 SELL

Weekly Exponential Moving Average (EMA)

Period Value Action
EMA 21 $0.032556 SELL
EMA 50 $0.038712 SELL
EMA 100 $0.093798 SELL
EMA 200 $0.290612 SELL

Neos Credits Oscillators

An oscillator is a technical analysis tool that sets high and low boundaries between two extremes, creating a trend indicator that fluctuates within these limits. Traders use this indicator to identify short-term overbought or oversold conditions.

Period Value Action
RSI (14) 41.30 NEUTRAL
Stoch RSI (14) 66.3 NEUTRAL
Stochastic Fast (14) 21.77 NEUTRAL
Commodity Channel Index (20) -85.82 NEUTRAL
Average Directional Index (14) 15.4 NEUTRAL
Awesome Oscillator (5, 34) -0.000244 NEUTRAL
Momentum (10) -0 SELL
MACD (12, 26) 0 NEUTRAL
Williams Percent Range (14) -78.23 NEUTRAL
Ultimate Oscillator (7, 14, 28) 39.32 NEUTRAL
VWMA (10) 0.030750 SELL
Hull Moving Average (9) 0.030777 BUY
Ichimoku Cloud B/L (9, 26, 52, 26) -0.0009019 SELL

Neos Credits price prediction based on worldwide money flows

Worldwide money flows definitions used for Neos Credits price prediction

M0: The total of all physical currency, plus accounts at the central bank which can be exchanged for physical currency.

M1: Measure M0 plus the amount in demand accounts, including "checking" or "current" accounts.

M2: Measure M1 plus most savings accounts, money market accounts, and certificate of deposit (CD) accounts of under $100,000.

Neos Credits price predictions by Internet companies or technological niches

Comparison 2027 2028 2029 2030 2031 2032
Facebook stock $0.0431096 $0.060576 $0.085119 $0.1196076 $0.168068 $0.236164
Amazon.com stock $0.064014 $0.133569 $0.2787014 $0.581527 $1.21 $2.53
Apple stock $0.043516 $0.061724 $0.087551 $0.124185 $0.176147 $0.249852
Netflix stock $0.0484073 $0.076379 $0.120514 $0.190152 $0.300031 $0.473402
Google stock $0.039729 $0.051449 $0.066627 $0.086281 $0.111734 $0.144696
Tesla stock $0.069547 $0.157659 $0.3574029 $0.8102054 $1.83 $4.16
Kodak stock $0.0230062 $0.017252 $0.012937 $0.0097016 $0.007275 $0.005455
Nokia stock $0.020323 $0.013463 $0.008919 $0.0059085 $0.003914 $0.002592

This calculation shows how much cryptocurrency can cost if we assume that its capitalization will behave like the capitalization of some Internet companies or technological niches. If you extrapolate the data projections, you can get a potential picture of the future Neos Credits price for 2024, 2025, 2026, 2027, 2028, 2029 and 2030.

Neos Credits forecast and prediction overview

You may ask questions like: "Should I invest in Neos Credits now?", "Should I buy NCR today?", "Will Neos Credits be a good or bad investment in short-term, long-term period?".

We update Neos Credits forecast projection regularly with fresh values. Look at our similar predictions. We making a forecast of future prices for huge amounts of digital coins like Neos Credits with technical analysis methods.

If you are trying to find cryptocurrencies with good returns, you should explore the maximum of available sources of information about Neos Credits in order to make such a responsible decision about the investment by yourself.

Neos Credits price equal to $0.03067 USD today, but the price can go both up and down and your investment may be lost because cryptocurrency high-risk assets

Neos Credits price prediction based on Bitcoin's growth pattern

2027 2028 2029 2030
If Neos Credits has 1% of Bitcoin's previous average grow per year $0.031476 $0.032295 $0.033134 $0.033995
If Neos Credits has 2% of Bitcoin's previous average grow per year $0.032274 $0.033952 $0.035717 $0.037574
If Neos Credits has 5% of Bitcoin's previous average grow per year $0.034666 $0.039172 $0.044263 $0.050015
If Neos Credits has 10% of Bitcoin's previous average grow per year $0.038653 $0.0487013 $0.06136 $0.0773099
If Neos Credits has 20% of Bitcoin's previous average grow per year $0.046628 $0.070869 $0.107711 $0.1637066
If Neos Credits has 50% of Bitcoin's previous average grow per year $0.070552 $0.162246 $0.373111 $0.858029
If Neos Credits has 100% of Bitcoin's previous average grow per year $0.110425 $0.397455 $1.43 $5.14

Frequently Asked Questions about Neos Credits

Is NCR a good investment?

The determination to procure Neos Credits is entirely contingent on your individualistic risk tolerance. As you may discern, Neos Credits's value has experienced a fall of -0.4273% during the preceding 24 hours, and Neos Credits has incurred a decline of  over the prior 30-day duration. Consequently, the determination of whether or not to invest in Neos Credits will hinge on whether such an investment aligns with your trading aspirations.

Can Neos Credits rise?

It appears that the mean value of Neos Credits may potentially surge to $0.03164 by the end of this year. Looking at Neos Credits's prospects in a more extended five-year timeline, the digital currency could potentially growth to as much as $0.099471. However, given the market's unpredictability, it is vital to conduct thorough research before investing any funds into a particular project, network, or asset.

What will the price of Neos Credits be next week?

Based on the our new experimental Neos Credits forecast, the price of Neos Credits will increase by 0.86% over the next week and reach $0.030941 by January 13, 2026.

What will the price of Neos Credits be next month?

Based on the our new experimental Neos Credits forecast, the price of Neos Credits will decrease by -11.62% over the next month and reach $0.027115 by February 5, 2026.

How high can Neos Credits’s price go this year in 2026?

As per our most recent prediction on Neos Credits's value in 2026, NCR is anticipated to fluctuate within the range of $0.010599 and $0.03164. However, it is crucial to bear in mind that the cryptocurrency market is exceptionally unstable, and this projected Neos Credits price forecast fails to consider sudden and extreme price fluctuations.

Where will Neos Credits be in 5 years?

Neos Credits's future appears to be on an upward trend, with an maximum price of $0.099471 projected after a period of five years. Based on the Neos Credits forecast for 2030, Neos Credits's value may potentially reach its highest peak of approximately $0.099471, while its lowest peak is anticipated to be around $0.0344038.

How much will be Neos Credits in 2026?

Based on the our new experimental Neos Credits price prediction simulation, NCR’s value in 2026 expected to grow by 3.13% to $0.03164 if the best happened. The price will be between $0.03164 and $0.010599 during 2026.

How much will be Neos Credits in 2027?

According to our latest experimental simulation for Neos Credits price prediction, NCR’s value could down by -12.62% to $0.0268062 in 2027, assuming the most favorable conditions. The price is projected to fluctuate between $0.0268062 and $0.010204 throughout the year.

How much will be Neos Credits in 2028?

Our new experimental Neos Credits price prediction model suggests that NCR’s value in 2028 could increase by 47.02% , reaching $0.045105 in the best-case scenario. The price is expected to range between $0.045105 and $0.018415 during the year.

How much will be Neos Credits in 2029?

Based on our experimental forecast model, Neos Credits's value may experience a 333.75% growth in 2029, potentially reaching $0.133073 under optimal conditions. The predicted price range for 2029 lies between $0.133073 and $0.040453.

How much will be Neos Credits in 2030?

Using our new experimental simulation for Neos Credits price predictions, NCR’s value in 2030 is expected to rise by 224.23% , reaching $0.099471 in the best scenario. The price is forecasted to range between $0.099471 and $0.0344038 over the course of 2030.

How much will be Neos Credits in 2031?

Our experimental simulation indicates that Neos Credits’s price could grow by 195.98% in 2031, potentially hitting $0.0908062 under ideal conditions. The price will likely fluctuate between $0.0908062 and $0.040675 during the year.

How much will be Neos Credits in 2032?

Based on the findings from our latest experimental Neos Credits price prediction, NCR could see a 449.04% rise in value, reaching $0.16844 if the most positive scenario plays out in 2032. The price is expected to stay within a range of $0.16844 and $0.062088 throughout the year.

How much will be Neos Credits in 2033?

According to our experimental Neos Credits price prediction, NCR’s value is anticipated to rise by 1362.43% in 2033, with the highest potential price being $0.448665. Throughout the year, NCR’s price could range from $0.448665 and $0.14428.

How much will be Neos Credits in 2034?

The results from our new Neos Credits price prediction simulation suggest that NCR may rise by 746.96% in 2034, potentially reaching $0.259842 under the best circumstances. The predicted price range for the year is between $0.259842 and $0.115994.

How much will be Neos Credits in 2035?

Based on our experimental forecast for Neos Credits’s price, NCR could grow by 897.93% , with the value potentially hitting $0.306159 in 2035. The expected price range for the year lies between $0.306159 and $0.137141.

How much will be Neos Credits in 2036?

Our recent Neos Credits price prediction simulation suggests that NCR’s value might rise by 1964.7% in 2036, possibly reaching $0.633436 if conditions are optimal. The expected price range for 2036 is between $0.633436 and $0.227012.

How much will be Neos Credits in 2037?

According to the experimental simulation, Neos Credits’s value could rise by 4830.69% in 2037, with a high of $1.51 under favorable conditions. The price is expected to fall between $1.51 and $0.589545 over the course of the year.

How to read and predict Neos Credits price movements?

Neos Credits traders use indicators and chart patterns to predict market direction. They also identify key support and resistance levels to gauge when a downtrend might slow or an uptrend might stall.

Neos Credits Price Prediction Indicators

Moving averages are popular tools for Neos Credits price prediction. A simple moving average (SMA) calculates the average closing price of NCR over a specific period, like a 12-day SMA. An exponential moving average (EMA) gives more weight to recent prices, reacting faster to price changes.

Commonly used moving averages in the crypto market include the 50-day, 100-day, and 200-day averages, which help identify key resistance and support levels. A NCR price move above these averages is seen as bullish, while a drop below indicates weakness.

Traders also use RSI and Fibonacci retracement levels to gauge NCR's future direction.

How to read Neos Credits charts and predict price movements?

Most traders prefer candlestick charts over simple line charts because they provide more detailed information. Candlesticks can represent Neos Credits's price action in different time frames, such as 5-minute for short-term and weekly for long-term trends. Popular choices include 1-hour, 4-hour, and 1-day charts.

A 1-hour candlestick chart, for instance, shows NCR's opening, closing, highest, and lowest prices within each hour. The candle's color is crucial: green indicates the price closed higher than it opened, while red means the opposite. Some charts use hollow and filled candlesticks to convey the same information.

What affects the price of Neos Credits?

Neos Credits's price action is driven by supply and demand, influenced by factors like block reward halvings, hard forks, and protocol updates. Real-world events, such as regulations, adoption by companies and governments, and cryptocurrency exchange hacks, also impact NCR's price. Neos Credits's market capitalization can change rapidly.

Traders often monitor the activity of NCR "whales," large holders of Neos Credits, as their actions can significantly influence price movements in the relatively small Neos Credits market.

Bullish and bearish price prediction patterns

Traders often identify candlestick patterns to gain an edge in cryptocurrency price predictions. Certain formations indicate bullish trends, while others suggest bearish movements.

Commonly followed bullish candlestick patterns:

  • Hammer
  • Bullish Engulfing
  • Piercing Line
  • Morning Star
  • Three White Soldiers

Common bearish candlestick patterns:

  • Bearish Harami
  • Dark Cloud Cover
  • Evening Star
  • Shooting Star
  • Hanging Man
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