$3.32T
Сapitalización del mercado total
$142.28B
Volumen total
BTC 56.57%     ETH 11.97%
Predominio
Ferma

Predicción del precio de Ferma - Pronóstico de FERMA

$0.03783 0.3609%
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Sentiment
Alcista 58.82%     
     Bajista 41.18%
SMA 50
$0.03809
SMA 200
$0.042183
RSI (14)
61.42
Momentum (10)
0
MACD (12, 26)
0
Hull Moving Average (9)
0.037319
Precio   Predicción

Predicción de precio de Ferma hasta $0.039018 para el año 2026

Año Precio min. Precio max.
2026 $0.013071 $0.039018
2027 $0.012583 $0.033056
2028 $0.0227094 $0.055622
2029 $0.049886 $0.1641024
2030 $0.042425 $0.122665
2031 $0.05016 $0.111979
2032 $0.076566 $0.207717
2033 $0.177923 $0.553282
2034 $0.143041 $0.320431
2035 $0.169119 $0.377548

Calculadora de ganancias de inversión

Si abres una posición corta de $10,000.00 en Ferma hoy y la cierras el Apr 06, 2026, nuestra previsión indica que podrías obtener una ganancia de alrededor de $3,954.50, equivalente a un ROI del 39.54% en los próximos 90 días.

$
$3,954.50 (39.54% ROI)

Predicción del precio a largo plazo de Ferma para 2027, 2028, 2029, 2030, 2031, 2032 y 2037

[
    
'name' => 'Ferma'
    'name_with_ticker' 
=> 'Ferma <small>FERMA</small>'
    'name_lang' 
=> 'Ferma'
    'name_lang_with_ticker' 
=> 'Ferma <small>FERMA</small>'
    'name_with_lang' 
=> 'Ferma'
    'name_with_lang_with_ticker' 
=> 'Ferma <small>FERMA</small>'
    'image' 
=> '/uploads/coins/ferma.png?1717575988'
    'price_for_sd' 
=> 0.03783
    
'ticker' => 'FERMA'
    'marketcap' 
=> '$417.36K'
    'low24h' 
=> '$0.03754'
    'high24h' 
=> '$0.03815'
    'volume24h' 
=> '$52.13K'
    'current_supply' 
=> '11M'
    'max_supply' 
=> '11M'
    'algo' 
=> null
    
'proof' => null
    
'ico_price_and_roi' => '—'
    'price' 
=> '$0.03783'
    'change_24h_pct' 
=> '0.3609%'
    'ath_price' 
=> '$0.4502'
    'ath_days' 
=> 1689
    
'ath_exchange' => null
    
'ath_pair' => null
    
'ath_date' => '23 may. 2021'
    'ath_pct' 
=> '-91.57%'
    'fdv' 
=> '$417.36K'
    'new_prediction' 
=> true
    
'change_24h_pct_is_increased' => true
    
'change_30d_pct' => null
    
'change_30d_pct_is_increased' => false
    
'max_price' => '$1.86'
    'max_price_year' 
=> 2037
    
'next_week_prediction_price' => '$0.038156'
    'next_week_prediction_price_date' 
=> '13 de enero de 2026'
    'next_week_prediction_price_change_pct' 
=> '0.86%'
    'next_week_prediction_price_is_increased' 
=> true
    
'next_month_prediction_price' => '$0.033437'
    'next_month_prediction_price_date' 
=> '5 de febrero de 2026'
    'next_month_prediction_price_change_pct' 
=> '-11.62%'
    'next_month_prediction_price_is_increased' 
=> false
    
'current_year' => '2026'
    'current_year_min_price_prediction' 
=> '$0.013071'
    'current_year_max_price_prediction' 
=> '$0.039018'
    'current_year_max_price_prediction_is_increased' 
=> true
    
'grand_prediction_year' => 2030
    
'grand_prediction_min_price' => '$0.042425'
    'grand_prediction_max_price' 
=> '$0.122665'
    'grand_prediction_max_price_is_increased' 
=> true
    
'prediction_table' => [
        
=> [
            
'items' => [
                
106 => 0.0385499969658
                107 
=> 0.038693928660821
                108 
=> 0.039018214119039
                109 
=> 0.036247230383939
                110 
=> 0.037491320729191
                111 
=> 0.038222107251525
                112 
=> 0.034920387157378
                113 
=> 0.038156842861103
                114 
=> 0.036198993721994
                115 
=> 0.035534470318273
                116 
=> 0.036429163537082
                117 
=> 0.036080500719594
                118 
=> 0.035780740903286
                119 
=> 0.035613469775258
                120 
=> 0.036270433731465
                121 
=> 0.036239785577666
                122 
=> 0.035164865034103
                123 
=> 0.033762675004393
                124 
=> 0.034233296003682
                125 
=> 0.034062314982545
                126 
=> 0.033442657704953
                127 
=> 0.033860231892345
                128 
=> 0.032021446500529
                129 
=> 0.028857911805659
                130 
=> 0.030947839726779
                131 
=> 0.03086737977522
                201 
=> 0.030826808219075
                202 
=> 0.032397331290432
                203 
=> 0.032246361735253
                204 
=> 0.031972350514305
                205 
=> 0.033437625273998
                206 
=> 0.032902780275983
                207 
=> 0.034551046534534
                208 
=> 0.035636701295593
                209 
=> 0.035361344130936
                210 
=> 0.036382407681137
                211 
=> 0.034244138160985
                212 
=> 0.034954385523096
                213 
=> 0.035100766520067
                214 
=> 0.033419544010912
                215 
=> 0.032271062221552
                216 
=> 0.032194471579853
                217 
=> 0.030203162427643
                218 
=> 0.031266903703467
                219 
=> 0.032202952005588
                220 
=> 0.031754657509155
                221 
=> 0.031612740864001
                222 
=> 0.032337762226126
                223 
=> 0.032394102595352
                224 
=> 0.031109536206333
                225 
=> 0.031376638235537
                226 
=> 0.032490498099335
                227 
=> 0.03134857182484
                228 
=> 0.029129995606092
                301 
=> 0.028579758029627
                302 
=> 0.028506346194036
                303 
=> 0.02701405824677
                304 
=> 0.02861652753555
                305 
=> 0.02791700674749
                306 
=> 0.030126784535425
                307 
=> 0.028864571314233
                308 
=> 0.028810159825021
                309 
=> 0.028727908878647
                310 
=> 0.027443434996795
                311 
=> 0.027724653144347
                312 
=> 0.028659465097542
                313 
=> 0.028993016533852
                314 
=> 0.028958224386339
                315 
=> 0.028654884008987
                316 
=> 0.028793751680384
                317 
=> 0.028346410526108
                318 
=> 0.028188445053932
                319 
=> 0.027689862571918
                320 
=> 0.026957084060284
                321 
=> 0.027058981406719
                322 
=> 0.025607155433244
                323 
=> 0.024816123588659
                324 
=> 0.02459717639971
                325 
=> 0.024304391068214
                326 
=> 0.024630247281974
                327 
=> 0.025603042592673
                328 
=> 0.024429645057932
                329 
=> 0.022417937288884
                330 
=> 0.022538844353587
                331 
=> 0.022810486630345
                401 
=> 0.0223042830447
                402 
=> 0.021825203833334
                403 
=> 0.022241724338692
                404 
=> 0.021389337237072
                405 
=> 0.022913493539248
                406 
=> 0.022872269382673
                407 
=> 0.023440380598931
                408 
=> 0.023795632201273
                409 
=> 0.022976892271947
                410 
=> 0.02277098139383
                411 
=> 0.022888277588133
                412 
=> 0.020949632776802
                413 
=> 0.023281951958103
                414 
=> 0.023302121951235
                415 
=> 0.023129414224484
                416 
=> 0.024371302186251
                417 
=> 0.026992073140149
                418 
=> 0.026006033687025
                419 
=> 0.025624209407576
                420 
=> 0.02489836117323
                421 
=> 0.025865510848892
                422 
=> 0.025791248843686
                423 
=> 0.025455407893117
                424 
=> 0.025252290238326
                425 
=> 0.025626540745207
                426 
=> 0.025205916458876
                427 
=> 0.025130360779069
                428 
=> 0.024672575564827
                429 
=> 0.024509167071242
                430 
=> 0.024388185928072
                501 
=> 0.024254997576803
                502 
=> 0.024548777891233
                503 
=> 0.023883033048716
                504 
=> 0.023080210032412
                505 
=> 0.023013463985272
                506 
=> 0.023197755689799
                507 
=> 0.023116220329449
                508 
=> 0.023013073625336
                509 
=> 0.022816138476849
                510 
=> 0.022757712025146
                511 
=> 0.022947569648694
                512 
=> 0.022733231461096
                513 
=> 0.023049499132503
                514 
=> 0.022963491825769
                515 
=> 0.022483062001852
                516 
=> 0.02188426856335
                517 
=> 0.021878938045735
                518 
=> 0.021749928981628
                519 
=> 0.021585616541845
                520 
=> 0.021539908580057
                521 
=> 0.022206646143501
                522 
=> 0.023586772946054
                523 
=> 0.023315821031078
                524 
=> 0.023511611557918
                525 
=> 0.024474707168963
                526 
=> 0.024780846302418
                527 
=> 0.024563555996794
                528 
=> 0.024266115624574
                529 
=> 0.024279201491416
                530 
=> 0.025295645284618
                531 
=> 0.025359039637204
                601 
=> 0.025519216714398
                602 
=> 0.025725089524627
                603 
=> 0.024598617026596
                604 
=> 0.024226144738061
                605 
=> 0.024049646703777
                606 
=> 0.023506101071518
                607 
=> 0.024092268435828
                608 
=> 0.023750733814834
                609 
=> 0.02379681850369
                610 
=> 0.023766805789616
                611 
=> 0.023783194760951
                612 
=> 0.0229130675065
                613 
=> 0.02323009614548
                614 
=> 0.02270297454446
                615 
=> 0.02199721789287
                616 
=> 0.021994851949104
                617 
=> 0.022167584889736
                618 
=> 0.022064836577607
                619 
=> 0.02178834351157
                620 
=> 0.021827618046591
                621 
=> 0.021483531793207
                622 
=> 0.021869396347634
                623 
=> 0.021880461562365
                624 
=> 0.021731882690726
                625 
=> 0.022326360275869
                626 
=> 0.022569918227549
                627 
=> 0.022472120431369
                628 
=> 0.02256305647346
                629 
=> 0.02332708030642
                630 
=> 0.023451649527889
                701 
=> 0.023506974947485
                702 
=> 0.02343284621444
                703 
=> 0.022577021426588
                704 
=> 0.022614980895178
                705 
=> 0.022336459501173
                706 
=> 0.022101138273101
                707 
=> 0.022110549888126
                708 
=> 0.022231535588974
                709 
=> 0.022759887240293
                710 
=> 0.023871772142462
                711 
=> 0.023913967361722
                712 
=> 0.023965109198386
                713 
=> 0.023757089646844
                714 
=> 0.02369434895962
                715 
=> 0.023777120120814
                716 
=> 0.024194685629938
                717 
=> 0.025268777487334
                718 
=> 0.024889121688747
                719 
=> 0.024580455614802
                720 
=> 0.024851238977428
                721 
=> 0.024809554001222
                722 
=> 0.024457690851764
                723 
=> 0.024447815225076
                724 
=> 0.023772477343812
                725 
=> 0.023522820305809
                726 
=> 0.023314188198348
                727 
=> 0.02308636738348
                728 
=> 0.022951307567803
                729 
=> 0.023158820828271
                730 
=> 0.023206281566165
                731 
=> 0.02275255019544
                801 
=> 0.022690708286205
                802 
=> 0.023061235118011
                803 
=> 0.022898180073966
                804 
=> 0.023065886230337
                805 
=> 0.023104795497171
                806 
=> 0.023098530209055
                807 
=> 0.022928282016319
                808 
=> 0.023036793137495
                809 
=> 0.022780131987193
                810 
=> 0.022501051535497
                811 
=> 0.022323015594642
                812 
=> 0.022167655623206
                813 
=> 0.022253858364933
                814 
=> 0.021946561330673
                815 
=> 0.021848250824746
                816 
=> 0.023000032011218
                817 
=> 0.023850865157399
                818 
=> 0.023838493706487
                819 
=> 0.023763185680736
                820 
=> 0.023651293230147
                821 
=> 0.024186500000242
                822 
=> 0.024000044663338
                823 
=> 0.024135706499801
                824 
=> 0.02417023813089
                825 
=> 0.024274754977934
                826 
=> 0.024312110767226
                827 
=> 0.024199195626722
                828 
=> 0.023820238623768
                829 
=> 0.022875913802556
                830 
=> 0.022436328049126
                831 
=> 0.022291257428615
                901 
=> 0.022296530470142
                902 
=> 0.022151076444926
                903 
=> 0.022193919174144
                904 
=> 0.022136177492104
                905 
=> 0.022026828715532
                906 
=> 0.022247106386117
                907 
=> 0.022272491335623
                908 
=> 0.022221075895187
                909 
=> 0.022233186092675
                910 
=> 0.021807488205683
                911 
=> 0.021839853091464
                912 
=> 0.021659641294705
                913 
=> 0.021625853755299
                914 
=> 0.021170294025929
                915 
=> 0.020363203930913
                916 
=> 0.020810410189683
                917 
=> 0.020270247915804
                918 
=> 0.020065680277892
                919 
=> 0.021034071658973
                920 
=> 0.020936872023308
                921 
=> 0.020770508498716
                922 
=> 0.020524422172648
                923 
=> 0.020433146360536
                924 
=> 0.019878583420552
                925 
=> 0.019845816883579
                926 
=> 0.020120673251094
                927 
=> 0.019993836494716
                928 
=> 0.019815709651925
                929 
=> 0.019170552283765
                930 
=> 0.018445181797689
                1001 
=> 0.018467076173148
                1002 
=> 0.018697803028771
                1003 
=> 0.01936867247925
                1004 
=> 0.019106552178789
                1005 
=> 0.01891638089332
                1006 
=> 0.018880767528079
                1007 
=> 0.019326543355694
                1008 
=> 0.019957409544692
                1009 
=> 0.020253397845735
                1010 
=> 0.0199600824287
                1011 
=> 0.019623137470834
                1012 
=> 0.019643645749167
                1013 
=> 0.019780078137044
                1014 
=> 0.019794415251959
                1015 
=> 0.01957509872289
                1016 
=> 0.019636835041169
                1017 
=> 0.019543051928416
                1018 
=> 0.018967505138559
                1019 
=> 0.018957095322209
                1020 
=> 0.018815846858033
                1021 
=> 0.018811569910673
                1022 
=> 0.018571271037029
                1023 
=> 0.018537651563498
                1024 
=> 0.018060523564777
                1025 
=> 0.018374570658412
                1026 
=> 0.018163924356214
                1027 
=> 0.017846430692362
                1028 
=> 0.017791694665044
                1029 
=> 0.017790049233967
                1030 
=> 0.018116044236458
                1031 
=> 0.018370761217004
                1101 
=> 0.018167588638826
                1102 
=> 0.01812133018111
                1103 
=> 0.018615249487524
                1104 
=> 0.018552393753609
                1105 
=> 0.018497961093414
                1106 
=> 0.019900922396868
                1107 
=> 0.018790369050748
                1108 
=> 0.018306104403671
                1109 
=> 0.017706734943551
                1110 
=> 0.017901892662049
                1111 
=> 0.0179430152608
                1112 
=> 0.016501639753676
                1113 
=> 0.015916873889948
                1114 
=> 0.015716204281953
                1115 
=> 0.0156007160855
                1116 
=> 0.015653345506833
                1117 
=> 0.015126987643283
                1118 
=> 0.015480708832744
                1119 
=> 0.015024927414832
                1120 
=> 0.014948514176878
                1121 
=> 0.015763507812588
                1122 
=> 0.015876909415873
                1123 
=> 0.015393102945142
                1124 
=> 0.015703785020504
                1125 
=> 0.015591127381174
                1126 
=> 0.01503274047907
                1127 
=> 0.015011414206626
                1128 
=> 0.014731235287399
                1129 
=> 0.014292809532138
                1130 
=> 0.014092437197451
                1201 
=> 0.013988081545833
                1202 
=> 0.014031140721542
                1203 
=> 0.014009368684671
                1204 
=> 0.013867291416916
                1205 
=> 0.014017512387349
                1206 
=> 0.013633759883483
                1207 
=> 0.01348094654434
                1208 
=> 0.013411924304291
                1209 
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=> 0.013613371810056
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=> 0.01382716355451
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=> 0.014712006202183
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=> 0.015132602804263
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=> 0.015116259193734
                1217 
=> 0.014996298229607
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=> 0.014490202654579
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=> 0.014691923330499
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=> 0.01407105844437
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=> 0.01421181141403
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=> 0.014351646102218
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=> 0.013407247503603
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=> 0.013654875088083
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=> 0.01419179478557
                1231 
=> 0.013872009843238
            
]
            
'min_raw' => 0.01307132186914
            
'max_raw' => 0.039018214119039
            
'avg_raw' => 0.02604476799409
            
'max_pct' => '3.13%'
            'is_grow' 
=> true
            
'min' => '$0.013071'
            'max' 
=> '$0.039018'
            'avg' 
=> '$0.026044'
            'bar_min_pct' 
=> 50.898974802884
            
'bar_max_pct' => 51.045822849954
            
'min_diff' => -0.02476175813086
            
'max_diff' => 0.0011851341190391
            
'year' => 2026
        
]
        
=> [
            
'items' => [
                
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=> 0.016864181403697
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=> 0.018081832030881
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=> 0.028426344411914
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=> 0.027918231043419
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=> 0.026200119290755
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=> 0.025740983689523
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=> 0.025885437096238
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=> 0.025932994908459
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                930 
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                1013 
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                1021 
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=> 0.029661720461147
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=> 0.029977303564466
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=> 0.029641125854552
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=> 0.030534909394802
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=> 0.030351174368519
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=> 0.030136678097616
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=> 0.029815388854262
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=> 0.028118040767962
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=> 0.027831401726298
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=> 0.029826707110712
                1231 
=> 0.030191268631686
            
]
            
'min_raw' => 0.012583433786923
            
'max_raw' => 0.033056761676967
            
'avg_raw' => 0.022820097731945
            
'max_pct' => '-12.62%'
            'is_grow' 
=> false
            
'min' => '$0.012583'
            'max' 
=> '$0.033056'
            'avg' 
=> '$0.02282'
            'bar_min_pct' 
=> 50.865420500042
            
'bar_max_pct' => 50.886035342412
            
'min_diff' => -0.00048788808221728
            
'max_diff' => -0.0059614524420717
            
'year' => 2027
        
]
        
=> [
            
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'avg_raw' => 0.039165912429724
            
'max_pct' => '47.02%'
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=> '$0.039165'
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'bar_max_pct' => 51.49087294937
            
'min_diff' => 0.010125969009966
            
'max_diff' => 0.022565660385592
            
'year' => 2028
        
]
        
=> [
            
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]
            
'min_raw' => 0.049886020715682
            
'max_raw' => 0.1641024068625
            
'avg_raw' => 0.10699421378909
            
'max_pct' => '333.75%'
            'is_grow' 
=> true
            
'min' => '$0.049886'
            'max' 
=> '$0.1641024'
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=> '$0.106994'
            'bar_min_pct' 
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'bar_max_pct' => 54.398511072435
            
'min_diff' => 0.027176617918793
            
'max_diff' => 0.10847998479994
            
'year' => 2029
        
]
        
=> [
            
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=> 0.047629675266643
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]
            
'min_raw' => 0.042425925559902
            
'max_raw' => 0.12266582763554
            
'avg_raw' => 0.082545876597721
            
'max_pct' => '224.23%'
            'is_grow' 
=> true
            
'min' => '$0.042425'
            'max' 
=> '$0.122665'
            'avg' 
=> '$0.082545'
            'bar_min_pct' 
=> 52.917825637622
            
'bar_max_pct' => 53.28786768811
            
'min_diff' => -0.0074600951557804
            
'max_diff' => -0.041436579226961
            
'year' => 2030
        
]
        
=> [
            
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]
            
'min_raw' => 0.050160586172626
            
'max_raw' => 0.11197997506103
            
'avg_raw' => 0.081070280616829
            
'max_pct' => '195.98%'
            'is_grow' 
=> true
            
'min' => '$0.05016'
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=> '$0.111979'
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=> '$0.08107'
            'bar_min_pct' 
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'bar_max_pct' => 53.001449945884
            
'min_diff' => 0.0077346606127241
            
'max_diff' => -0.010685852574508
            
'year' => 2031
        
]
        
=> [
            
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]
            
'min_raw' => 0.076566337049583
            
'max_raw' => 0.20771709430558
            
'avg_raw' => 0.14214171567758
            
'max_pct' => '449.04%'
            'is_grow' 
=> true
            
'min' => '$0.076566'
            'max' 
=> '$0.207717'
            'avg' 
=> '$0.142141'
            'bar_min_pct' 
=> 55.26581844176
            
'bar_max_pct' => 55.567535276936
            
'min_diff' => 0.026405750876957
            
'max_diff' => 0.095737119244553
            
'year' => 2032
        
]
        
=> [
            
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]
            
'min_raw' => 0.17792349596491
            
'max_raw' => 0.55328272200109
            
'avg_raw' => 0.365603108983
            
'max_pct' => '1362.43%'
            'is_grow' 
=> true
            
'min' => '$0.177923'
            'max' 
=> '$0.553282'
            'avg' 
=> '$0.3656031'
            'bar_min_pct' 
=> 62.236615494192
            
'bar_max_pct' => 64.829887174949
            
'min_diff' => 0.10135715891533
            
'max_diff' => 0.34556562769551
            
'year' => 2033
        
]
        
=> [
            
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]
            
'min_raw' => 0.14304197010874
            
'max_raw' => 0.32043167096463
            
'avg_raw' => 0.23173682053668
            
'max_pct' => '746.96%'
            'is_grow' 
=> true
            
'min' => '$0.143041'
            'max' 
=> '$0.320431'
            'avg' 
=> '$0.231736'
            'bar_min_pct' 
=> 59.837652853322
            
'bar_max_pct' => 58.588675081881
            
'min_diff' => -0.034881525856173
            
'max_diff' => -0.23285105103647
            
'year' => 2034
        
]
        
=> [
            
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=> 0.32829770928735
                1019 
=> 0.33920853034048
                1020 
=> 0.33262797145182
                1021 
=> 0.33559119671645
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=> 0.32918632449187
                1023 
=> 0.34220053037435
                1024 
=> 0.34210138393028
                1025 
=> 0.33703856390283
                1026 
=> 0.34131762472134
                1027 
=> 0.34057403260161
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=> 0.33485812125979
                1029 
=> 0.34238173495917
                1030 
=> 0.3423854665777
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=> 0.33751261237648
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=> 0.33080487154619
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=> 0.33540270698875
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=> 0.34021227213028
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=> 0.34916168046636
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=> 0.35141177435475
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=> 0.36019404059836
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=> 0.35496462865107
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=> 0.35728275923508
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=> 0.36962029591719
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=> 0.37370631966069
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=> 0.37179460446599
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=> 0.37676835631283
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=> 0.37754830411046
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=> 0.37713528381492
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=> 0.36489016826344
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=> 0.36001330945236
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=> 0.35614986521422
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=> 0.36020295253922
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=> 0.35675700032194
                1204 
=> 0.34766256585352
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=> 0.33856565361252
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=> 0.33845144928952
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=> 0.3360563928703
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=> 0.33432520575567
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=> 0.33465869381111
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=> 0.33583394921601
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=> 0.33425689777504
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=> 0.33459344165851
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=> 0.34018231250426
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=> 0.34130312069437
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=> 0.33749417653634
                1216 
=> 0.32220071611383
                1217 
=> 0.3184476625654
                1218 
=> 0.32114528302972
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=> 0.31985599419679
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=> 0.25814875105361
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=> 0.27264595251363
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=> 0.26403220768453
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=> 0.26800181760112
                1224 
=> 0.25920941464903
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=> 0.26340561018709
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=> 0.26263072609173
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=> 0.28594179703606
                1228 
=> 0.28557782672659
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=> 0.28575204005285
                1230 
=> 0.27743638408
                1231 
=> 0.29068344983942
            
]
            
'min_raw' => 0.1691199183813
            
'max_raw' => 0.37754830411046
            
'avg_raw' => 0.27333411124588
            
'max_pct' => '897.93%'
            'is_grow' 
=> true
            
'min' => '$0.169119'
            'max' 
=> '$0.377548'
            'avg' 
=> '$0.273334'
            'bar_min_pct' 
=> 61.631153054958
            
'bar_max_pct' => 60.119598047091
            
'min_diff' => 0.026077948272558
            
'max_diff' => 0.057116633145836
            
'year' => 2035
        
]
        
10 => [
            
'items' => [
                
101 => 0.29720943078158
                102 
=> 0.29600164539255
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=> 0.29630561895425
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=> 0.29108234605156
                105 
=> 0.28580261275206
                106 
=> 0.27994657597779
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=> 0.29082636847636
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=> 0.28961672127477
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=> 0.2923912167379
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=> 0.29944753987685
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=> 0.39432183910522
                322 
=> 0.38254098701676
                323 
=> 0.38753530366341
                324 
=> 0.38470028798685
                325 
=> 0.38653489057604
                326 
=> 0.37580984132675
                327 
=> 0.38159681756581
                328 
=> 0.3755690840894
                329 
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                401 
=> 0.38275602218923
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=> 0.3775153178152
                403 
=> 0.37676005043971
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=> 0.37955266977854
                405 
=> 0.37628324392093
                406 
=> 0.37781298770219
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=> 0.37632957830169
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=> 0.37599563160026
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=> 0.37333468746689
                410 
=> 0.37218827957006
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=> 0.3726378156457
                412 
=> 0.3711033172678
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=> 0.37017872648988
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=> 0.37524923923097
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=> 0.37254026881731
                416 
=> 0.37483405066298
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=> 0.37221999675149
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=> 0.36315854700522
                419 
=> 0.35794721143304
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=> 0.34083097285916
                421 
=> 0.34568511688609
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=> 0.34890341939791
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=> 0.34783977043695
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=> 0.3501248999826
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=> 0.35026518837765
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=> 0.34824336436056
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=> 0.35136401250009
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=> 0.35317565378128
                501 
=> 0.34922641911031
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=> 0.34830116868256
                503 
=> 0.35229406297814
                504 
=> 0.35472972619182
                505 
=> 0.37271329488071
                506 
=> 0.37138101402607
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=> 0.37472477752429
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=> 0.37434832106862
                509 
=> 0.37785311791805
                510 
=> 0.38358197952921
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=> 0.37193360205883
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=> 0.3739553576171
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=> 0.37345966984337
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=> 0.37887145898068
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=> 0.37888835399565
                516 
=> 0.37564371606891
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=> 0.37740268692724
                518 
=> 0.37642087764896
                519 
=> 0.37819513971429
                520 
=> 0.371363220603
                521 
=> 0.37968376062045
                522 
=> 0.38440097064659
                523 
=> 0.38446646911238
                524 
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=> 0.38897421355855
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=> 0.39333478252941
                527 
=> 0.38885259965666
                528 
=> 0.3807895890003
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=> 0.38137171232632
                530 
=> 0.37664437212864
                531 
=> 0.37672383957142
                601 
=> 0.37629963613385
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=> 0.37757270258255
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=> 0.37164258709776
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=> 0.37303437334909
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=> 0.37108586444693
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=> 0.37086857852155
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=> 0.37457755676631
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=> 0.37025917842843
                612 
=> 0.35304070520653
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=> 0.35666023703158
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                615 
=> 0.35180215861397
                616 
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                617 
=> 0.34955864469274
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                619 
=> 0.35015547793695
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=> 0.34996491901895
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=> 0.34912090197442
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                623 
=> 0.35277291647723
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                625 
=> 0.35544316109914
                626 
=> 0.36092285912286
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=> 0.36037530807011
                628 
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=> 0.35931880123713
                630 
=> 0.35189259428531
                701 
=> 0.35229587305135
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=> 0.35898182770371
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=> 0.36658394751777
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=> 0.36948441249862
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=> 0.37122311007789
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                801 
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=> 0.39697280003064
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=> 0.42250330890369
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=> 0.4447734045911
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=> 0.46917456267954
                904 
=> 0.4536586773548
                905 
=> 0.45956692336861
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=> 0.462219325356
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=> 0.46611383840571
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=> 0.47268453471673
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=> 0.47982205370163
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=> 0.48083137714501
                911 
=> 0.48011521386136
                912 
=> 0.47540782822401
                913 
=> 0.48321778666559
                914 
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                915 
=> 0.49051691974631
                916 
=> 0.49742514568812
                917 
=> 0.46223570568769
                918 
=> 0.43732687102674
                919 
=> 0.4334369968065
                920 
=> 0.44134720899511
                921 
=> 0.44343306886648
                922 
=> 0.44259226136778
                923 
=> 0.4145551033447
                924 
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                925 
=> 0.45344590093152
                926 
=> 0.45422019472269
                927 
=> 0.46431096706369
                928 
=> 0.46759693617266
                929 
=> 0.47572133053493
                930 
=> 0.47521314745553
                1001 
=> 0.4771913081954
                1002 
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                1003 
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                1004 
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                1005 
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                1006 
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                1007 
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                1008 
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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 
=> 0.60346524308694
                1016 
=> 0.63228693922297
                1017 
=> 0.62867832091689
                1018 
=> 0.63989839571928
                1019 
=> 0.62221814100765
                1020 
=> 0.58162070242073
                1021 
=> 0.5751960023636
                1022 
=> 0.5880584145773
                1023 
=> 0.61967939990883
                1024 
=> 0.58706255721967
                1025 
=> 0.59366090201542
                1026 
=> 0.59176057827035
                1027 
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=> 0.59552400717666
                1029 
=> 0.5899180740934
                1030 
=> 0.56707849422408
                1031 
=> 0.5775457390837
                1101 
=> 0.57350383316502
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=> 0.57798862912584
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                1126 
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                1127 
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                1128 
=> 0.67378570009515
                1129 
=> 0.68089075076287
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=> 0.68304073480193
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=> 0.62900418968263
                1202 
=> 0.59988148886751
                1203 
=> 0.61854880619756
                1204 
=> 0.64132422168963
                1205 
=> 0.62647013705013
                1206 
=> 0.6270523890455
                1207 
=> 0.60587436793434
                1208 
=> 0.64319800663449
                1209 
=> 0.63776026641709
                1210 
=> 0.66597127228416
                1211 
=> 0.65923848932652
                1212 
=> 0.68224346946617
                1213 
=> 0.67618548721456
                1214 
=> 0.70133183284377
                1215 
=> 0.7113633909254
                1216 
=> 0.72820793823179
                1217 
=> 0.74059885580001
                1218 
=> 0.74787503959655
                1219 
=> 0.74743820481369
                1220 
=> 0.77627006999597
                1221 
=> 0.75926892640662
                1222 
=> 0.73791148319651
                1223 
=> 0.73752519443071
                1224 
=> 0.74858651690654
                1225 
=> 0.77176801429025
                1226 
=> 0.77777863928477
                1227 
=> 0.78113775867217
                1228 
=> 0.77599315039858
                1229 
=> 0.75753962751529
                1230 
=> 0.74957148989577
                1231 
=> 0.75636057400677
            
]
            
'min_raw' => 0.27994657597779
            
'max_raw' => 0.78113775867217
            
'avg_raw' => 0.53054216732498
            
'max_pct' => '1964.7%'
            'is_grow' 
=> true
            
'min' => '$0.279946'
            'max' 
=> '$0.781137'
            'avg' 
=> '$0.530542'
            'bar_min_pct' 
=> 69.253210997108
            
'bar_max_pct' => 70.937188834135
            
'min_diff' => 0.11082665759649
            
'max_diff' => 0.40358945456171
            
'year' => 2036
        
]
        
11 => [
            
'items' => [
                
101 => 0.74805810753166
                102 
=> 0.76239049392836
                103 
=> 0.78207192168356
                104 
=> 0.77800778468091
                105 
=> 0.7915935853513
                106 
=> 0.80565345977724
                107 
=> 0.8257597116748
                108 
=> 0.83101623045318
                109 
=> 0.83970505610633
                110 
=> 0.84864871183396
                111 
=> 0.85152117301539
                112 
=> 0.85700559268311
                113 
=> 0.85697668708427
                114 
=> 0.87350435489696
                115 
=> 0.89173488431362
                116 
=> 0.89861648713069
                117 
=> 0.91444035335473
                118 
=> 0.88734253698046
                119 
=> 0.90789654197762
                120 
=> 0.92643676898517
                121 
=> 0.90433234602293
                122 
=> 0.93479814340637
                123 
=> 0.93598106128179
                124 
=> 0.95384171677581
                125 
=> 0.93573652074506
                126 
=> 0.92498571313582
                127 
=> 0.95602289187617
                128 
=> 0.97104080500665
                129 
=> 0.96651728735192
                130 
=> 0.93209309464579
                131 
=> 0.91205673796774
                201 
=> 0.85961772781673
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=> 0.92173400053726
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=> 0.93201474144145
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=> 0.94208860824526
                206 
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                207 
=> 1.0179734737962
                208 
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                209 
=> 1.0143566594771
                210 
=> 1.0256474715686
                211 
=> 1.0757171503461
                212 
=> 1.0457142382166
                213 
=> 1.0686503403519
                214 
=> 1.0808155662222
                215 
=> 1.092115305986
                216 
=> 1.0643667164456
                217 
=> 1.0282662091613
                218 
=> 1.0168316631082
                219 
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                220 
=> 0.92551022100768
                221 
=> 0.92297386598517
                222 
=> 0.90698250634279
                223 
=> 0.89441767806593
                224 
=> 0.88442566011801
                225 
=> 0.85820362115352
                226 
=> 0.867052789548
                227 
=> 0.82526033240348
                228 
=> 0.85199766545081
                301 
=> 0.78529589473397
                302 
=> 0.84084711144077
                303 
=> 0.81061310979115
                304 
=> 0.830914428758
                305 
=> 0.83084359936863
                306 
=> 0.79346243461161
                307 
=> 0.77190175890477
                308 
=> 0.78564106061922
                309 
=> 0.80037068268424
                310 
=> 0.80276051430789
                311 
=> 0.82185785379766
                312 
=> 0.82718751075332
                313 
=> 0.81103840135979
                314 
=> 0.78391364879472
                315 
=> 0.79021411016585
                316 
=> 0.77177408025618
                317 
=> 0.73945863712499
                318 
=> 0.76266815255531
                319 
=> 0.77059290157358
                320 
=> 0.77409292220305
                321 
=> 0.74231439533724
                322 
=> 0.73232889225062
                323 
=> 0.72701269419379
                324 
=> 0.77981144003399
                325 
=> 0.78270387451755
                326 
=> 0.76790577075065
                327 
=> 0.8347946029908
                328 
=> 0.81965560019421
                329 
=> 0.83656957546373
                330 
=> 0.78964240933473
                331 
=> 0.79143509027666
                401 
=> 0.76921901779
                402 
=> 0.78165853390403
                403 
=> 0.77286668485895
                404 
=> 0.78065354393171
                405 
=> 0.7853209551535
                406 
=> 0.80753338220128
                407 
=> 0.84110074167734
                408 
=> 0.80421558631951
                409 
=> 0.78814419592494
                410 
=> 0.7981147961368
                411 
=> 0.82466781841131
                412 
=> 0.86489700638138
                413 
=> 0.84108051741524
                414 
=> 0.8516498707882
                415 
=> 0.85395880430239
                416 
=> 0.8363974070731
                417 
=> 0.86554452014654
                418 
=> 0.88116469483332
                419 
=> 0.89718776192224
                420 
=> 0.91110014211941
                421 
=> 0.89078779657213
                422 
=> 0.91252491796808
                423 
=> 0.89500863524141
                424 
=> 0.87929471883557
                425 
=> 0.87931855036033
                426 
=> 0.86946098105526
                427 
=> 0.85036069839301
                428 
=> 0.84683831321918
                429 
=> 0.86516220572165
                430 
=> 0.87985623222955
                501 
=> 0.88106650263238
                502 
=> 0.8892018707135
                503 
=> 0.89401629774295
                504 
=> 0.94120422752771
                505 
=> 0.96018360324618
                506 
=> 0.98339122461351
                507 
=> 0.99243190104597
                508 
=> 1.0196410958458
                509 
=> 0.99766746122217
                510 
=> 0.99291332715071
                511 
=> 0.92691272062621
                512 
=> 0.93772031624717
                513 
=> 0.9550243196142
                514 
=> 0.92719805726827
                515 
=> 0.94484741600407
                516 
=> 0.94833177328305
                517 
=> 0.9262525315216
                518 
=> 0.93804600853411
                519 
=> 0.90672603011113
                520 
=> 0.84178343161934
                521 
=> 0.86561681982349
                522 
=> 0.88316621577347
                523 
=> 0.85812106392793
                524 
=> 0.90301352922983
                525 
=> 0.87678827776905
                526 
=> 0.86847613209006
                527 
=> 0.83604748830241
                528 
=> 0.85135255987721
                529 
=> 0.87205288832965
                530 
=> 0.85926249201752
                531 
=> 0.88580448485285
                601 
=> 0.9233950251986
                602 
=> 0.95018428280437
                603 
=> 0.9522408293598
                604 
=> 0.93501713146016
                605 
=> 0.96261821726451
                606 
=> 0.9628192610418
                607 
=> 0.93168512350075
                608 
=> 0.91261563761246
                609 
=> 0.9082830102961
                610 
=> 0.91910676279399
                611 
=> 0.93224879650137
                612 
=> 0.95297012076666
                613 
=> 0.96549158304225
                614 
=> 0.99814091578656
                615 
=> 1.0069748890974
                616 
=> 1.0166807474727
                617 
=> 1.029650767438
                618 
=> 1.0452246018512
                619 
=> 1.0111499387741
                620 
=> 1.0125037886612
                621 
=> 0.98077393419962
                622 
=> 0.94686603418598
                623 
=> 0.97259790361693
                624 
=> 1.0062388999307
                625 
=> 0.99852161820636
                626 
=> 0.99765326636261
                627 
=> 0.99911359330308
                628 
=> 0.99329501490575
                629 
=> 0.96697780046121
                630 
=> 0.95376146012164
                701 
=> 0.9708139110077
                702 
=> 0.97987652973637
                703 
=> 0.99393186104113
                704 
=> 0.99219924478577
                705 
=> 1.0284042687945
                706 
=> 1.0424724463411
                707 
=> 1.0388732045134
                708 
=> 1.0395355516303
                709 
=> 1.0650053150948
                710 
=> 1.0933329303237
                711 
=> 1.1198654801437
                712 
=> 1.14685552942
                713 
=> 1.1143179715778
                714 
=> 1.0977974063431
                715 
=> 1.1148424126626
                716 
=> 1.1057980923836
                717 
=> 1.1577694394261
                718 
=> 1.1613678227347
                719 
=> 1.2133354116572
                720 
=> 1.26265884173
                721 
=> 1.2316796790223
                722 
=> 1.2608916341235
                723 
=> 1.2924867452512
                724 
=> 1.3534388407384
                725 
=> 1.3329123192989
                726 
=> 1.3171893255678
                727 
=> 1.3023311724649
                728 
=> 1.3332486304067
                729 
=> 1.3730234461303
                730 
=> 1.3815905604788
                731 
=> 1.3954725586128
                801 
=> 1.3808773349848
                802 
=> 1.3984556742336
                803 
=> 1.4605149360952
                804 
=> 1.4437459757279
                805 
=> 1.4199313562615
                806 
=> 1.4689211832664
                807 
=> 1.4866504112163
                808 
=> 1.6110834178378
                809 
=> 1.7681852287685
                810 
=> 1.7031440474571
                811 
=> 1.6627708873513
                812 
=> 1.6722595376403
                813 
=> 1.7296278007603
                814 
=> 1.7480526660968
                815 
=> 1.6979675306803
                816 
=> 1.7156584472304
                817 
=> 1.8131371367541
                818 
=> 1.8654313261928
                819 
=> 1.7944087928884
                820 
=> 1.5984604402961
                821 
=> 1.41778711034
                822 
=> 1.4657098132704
                823 
=> 1.4602768659727
                824 
=> 1.5650055571518
                825 
=> 1.443346041569
                826 
=> 1.4453944757982
                827 
=> 1.5522888454012
                828 
=> 1.5237712602246
                829 
=> 1.4775764244948
                830 
=> 1.418124383763
                831 
=> 1.3082217878223
                901 
=> 1.2108779937369
                902 
=> 1.4017915908752
                903 
=> 1.3935590494128
                904 
=> 1.3816371093808
                905 
=> 1.4081680968332
                906 
=> 1.5369950409499
                907 
=> 1.5340251629159
                908 
=> 1.5151323141086
                909 
=> 1.529462373415
                910 
=> 1.4750642958135
                911 
=> 1.4890839190326
                912 
=> 1.4177584907614
                913 
=> 1.450000563153
                914 
=> 1.4774773111245
                915 
=> 1.4829936750799
                916 
=> 1.4954223247441
                917 
=> 1.3892208741516
                918 
=> 1.4369022075569
                919 
=> 1.4649105237957
                920 
=> 1.3383679320774
                921 
=> 1.4624091836229
                922 
=> 1.3873721431737
                923 
=> 1.3619034446267
                924 
=> 1.3961936919744
                925 
=> 1.3828307492346
                926 
=> 1.3713420757653
                927 
=> 1.364931198569
                928 
=> 1.3901101717446
                929 
=> 1.3889355425506
                930 
=> 1.3477378554072
                1001 
=> 1.2939971519612
                1002 
=> 1.3120342960161
                1003 
=> 1.3054812324819
                1004 
=> 1.2817320848716
                1005 
=> 1.2977361428779
                1006 
=> 1.2272623708866
                1007 
=> 1.1060159090834
                1008 
=> 1.1861150356301
                1009 
=> 1.1830313063892
                1010 
=> 1.1814763502699
                1011 
=> 1.2416686300925
                1012 
=> 1.2358825312597
                1013 
=> 1.2253807052206
                1014 
=> 1.2815392106008
                1015 
=> 1.2610406006985
                1016 
=> 1.3242124863373
                1017 
=> 1.3658215759205
                1018 
=> 1.3552681648891
                1019 
=> 1.3944017147562
                1020 
=> 1.3124498353853
                1021 
=> 1.3396709623736
                1022 
=> 1.345281198919
                1023 
=> 1.2808462233616
                1024 
=> 1.2368292085867
                1025 
=> 1.2338937755319
                1026 
=> 1.1575743378304
                1027 
=> 1.1983435654215
                1028 
=> 1.2342187985565
                1029 
=> 1.2170373459154
                1030 
=> 1.2115982112905
                1031 
=> 1.2393855704846
                1101 
=> 1.2415448862767
                1102 
=> 1.1923122573846
                1103 
=> 1.2025492799259
                1104 
=> 1.2452393656863
                1105 
=> 1.2014735992962
                1106 
=> 1.1164438642976
                1107 
=> 1.0953553143898
                1108 
=> 1.0925417130931
                1109 
=> 1.0353478931893
                1110 
=> 1.0967645521335
                1111 
=> 1.0699545346402
                1112 
=> 1.1546470586681
                1113 
=> 1.1062711431585
                1114 
=> 1.1041857541286
                1115 
=> 1.1010333827498
                1116 
=> 1.0518042993118
                1117 
=> 1.0625823399132
                1118 
=> 1.0984101884145
                1119 
=> 1.1111939683893
                1120 
=> 1.1098605154035
                1121 
=> 1.098234612411
                1122 
=> 1.1035568912667
                1123 
=> 1.0864119766676
                1124 
=> 1.0803577504821
                1125 
=> 1.0612489472946
                1126 
=> 1.0331642855505
                1127 
=> 1.0370696300192
                1128 
=> 0.98142656635279
                1129 
=> 0.95110927206639
                1130 
=> 0.94271784458343
                1201 
=> 0.93149647705133
                1202 
=> 0.9439853279051
                1203 
=> 0.9812689365446
                1204 
=> 0.93629699436655
                1205 
=> 0.85919575391723
                1206 
=> 0.86382966984235
                1207 
=> 0.87424070310412
                1208 
=> 0.85483981149669
                1209 
=> 0.83647849578367
                1210 
=> 0.85244217009551
                1211 
=> 0.81977335810944
                1212 
=> 0.87818857295555
                1213 
=> 0.87660860510071
                1214 
=> 0.89838218482268
                1215 
=> 0.91199765106167
                1216 
=> 0.88061840944034
                1217 
=> 0.87272661503107
                1218 
=> 0.87722213978865
                1219 
=> 0.80292112945102
                1220 
=> 0.89231020711374
                1221 
=> 0.89308324756933
                1222 
=> 0.8864640058621
                1223 
=> 0.93406093013935
                1224 
=> 1.0345052862173
                1225 
=> 0.99671407909593
                1226 
=> 0.98208018145324
                1227 
=> 0.95426113133718
                1228 
=> 0.99132836388508
                1229 
=> 0.98848217876431
                1230 
=> 0.97561065026452
                1231 
=> 0.96782590966623
            
]
            
'min_raw' => 0.72701269419379
            
'max_raw' => 1.8654313261928
            
'avg_raw' => 1.2962220101933
            
'max_pct' => '4830.69%'
            'is_grow' 
=> true
            
'min' => '$0.727012'
            'max' 
=> '$1.86'
            'avg' 
=> '$1.29'
            'bar_min_pct' 
=> 100
            
'bar_max_pct' => 100
            
'min_diff' => 0.447066118216
            
'max_diff' => 1.0842935675206
            
'year' => 2037
        
]
    ]
    
'prediction_periods' => [
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2027
                    
'avg' => 0.022820097731945
                
]
                
=> [
                    
'year' => 2028
                    
'avg' => 0.039165912429724
                
]
                
=> [
                    
'year' => 2029
                    
'avg' => 0.10699421378909
                
]
                
=> [
                    
'year' => 2030
                    
'avg' => 0.082545876597721
                
]
                
=> [
                    
'year' => 2031
                    
'avg' => 0.081070280616829
                
]
                
=> [
                    
'year' => 2032
                    
'avg' => 0.14214171567758
                
]
            ]
            
'min_year' => 2027
            
'max_year' => 2032
            
'min_raw' => 0.022820097731945
            
'min' => '$0.02282'
            'max_raw' 
=> 0.14214171567758
            
'max' => '$0.142141'
            'max_pct' 
=> '275.71%'
            'is_grow' 
=> true
        
]
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2032
                    
'avg' => 0.14214171567758
                
]
                
=> [
                    
'year' => 2033
                    
'avg' => 0.365603108983
                
]
                
=> [
                    
'year' => 2034
                    
'avg' => 0.23173682053668
                
]
                
=> [
                    
'year' => 2035
                    
'avg' => 0.27333411124588
                
]
                
=> [
                    
'year' => 2036
                    
'avg' => 0.53054216732498
                
]
                
=> [
                    
'year' => 2037
                    
'avg' => 1.2962220101933
                
]
            ]
            
'min_year' => 2032
            
'max_year' => 2037
            
'min_raw' => 0.14214171567758
            
'min' => '$0.142141'
            'max_raw' 
=> 1.2962220101933
            
'max' => '$1.29'
            'max_pct' 
=> '3326.16%'
            'is_grow' 
=> true
        
]
        
=> [
            
'items' => [
                
=> [
                    
'year' => 2037
                    
'avg' => 1.2962220101933
                
]
            ]
        ]
    ]
    
'prediction_2025_max_price' => '$0.039018'
    'last_price' 
=> 0.03783308
    
'sma_50day_nextmonth' => '$0.035131'
    'sma_200day_nextmonth' 
=> '$0.041186'
    'sma_50day_ts_nextmonth' 
=> 1770163200
    
'sma_200day_ts_nextmonth' => 1770163200
    
'sma_200day_direction' => 'increase'
    'sma_200day_direction_label' 
=> 'aumentar'
    'sma_200day_date_nextmonth' 
=> '4 feb. 2026'
    'sma_50day_date_nextmonth' 
=> '4 feb. 2026'
    'daily_sma3' 
=> '$0.037082'
    'daily_sma3_action' 
=> 'BUY'
    'daily_sma5' 
=> '$0.036646'
    'daily_sma5_action' 
=> 'BUY'
    'daily_sma10' 
=> '$0.0360071'
    'daily_sma10_action' 
=> 'BUY'
    'daily_sma21' 
=> '$0.035614'
    'daily_sma21_action' 
=> 'BUY'
    'daily_sma50' 
=> '$0.03809'
    'daily_sma50_action' 
=> 'SELL'
    'daily_sma100' 
=> '$0.039529'
    'daily_sma100_action' 
=> 'SELL'
    'daily_sma200' 
=> '$0.042183'
    'daily_sma200_action' 
=> 'SELL'
    'daily_ema3' 
=> '$0.03719'
    'daily_ema3_action' 
=> 'BUY'
    'daily_ema5' 
=> '$0.0368084'
    'daily_ema5_action' 
=> 'BUY'
    'daily_ema10' 
=> '$0.03631'
    'daily_ema10_action' 
=> 'BUY'
    'daily_ema21' 
=> '$0.036218'
    'daily_ema21_action' 
=> 'BUY'
    'daily_ema50' 
=> '$0.037315'
    'daily_ema50_action' 
=> 'BUY'
    'daily_ema100' 
=> '$0.039265'
    'daily_ema100_action' 
=> 'SELL'
    'daily_ema200' 
=> '$0.044683'
    'daily_ema200_action' 
=> 'SELL'
    'weekly_sma21' 
=> '$0.04027'
    'weekly_sma21_action' 
=> 'SELL'
    'weekly_sma50' 
=> '$0.051426'
    'weekly_sma50_action' 
=> 'SELL'
    'weekly_sma100' 
=> '$0.080871'
    'weekly_sma100_action' 
=> 'SELL'
    'weekly_sma200' 
=> '$0.086227'
    'weekly_sma200_action' 
=> 'SELL'
    'weekly_ema3' 
=> '$0.037036'
    'weekly_ema3_action' 
=> 'BUY'
    'weekly_ema5' 
=> '$0.036997'
    'weekly_ema5_action' 
=> 'BUY'
    'weekly_ema10' 
=> '$0.037738'
    'weekly_ema10_action' 
=> 'BUY'
    'weekly_ema21' 
=> '$0.040517'
    'weekly_ema21_action' 
=> 'SELL'
    'weekly_ema50' 
=> '$0.052663'
    'weekly_ema50_action' 
=> 'SELL'
    'weekly_ema100' 
=> '$0.0684079'
    'weekly_ema100_action' 
=> 'SELL'
    'weekly_ema200' 
=> '$0.086758'
    'weekly_ema200_action' 
=> 'SELL'
    'rsi_14' 
=> '61.42'
    'rsi_14_action' 
=> 'NEUTRAL'
    'stoch_rsi_14' 
=> 126.34
    
'stoch_rsi_14_action' => 'SELL'
    'momentum_10' 
=> 0
    
'momentum_10_action' => 'BUY'
    'vwma_10' 
=> '0.036077'
    'vwma_10_action' 
=> 'BUY'
    'hma_9' 
=> '0.037319'
    'hma_9_action' 
=> 'BUY'
    'stochastic_fast_14' 
=> 100
    
'stochastic_fast_14_action' => 'SELL'
    'cci_20' 
=> 277.67
    
'cci_20_action' => 'SELL'
    'adx_14' 
=> 16.02
    
'adx_14_action' => 'NEUTRAL'
    'ao_5_34' 
=> '0.000578'
    'ao_5_34_action' 
=> 'NEUTRAL'
    'macd_12_26' 
=> 0
    
'macd_12_26_action' => 'BUY'
    'williams_percent_r_14' 
=> -0
    
'williams_percent_r_14_action' => 'SELL'
    'ultimate_oscillator' 
=> 80.73
    
'ultimate_oscillator_action' => 'SELL'
    'ichimoku_cloud' 
=> '0.000171'
    'ichimoku_cloud_action' 
=> 'NEUTRAL'
    'sell_signals' 
=> 14
    
'buy_signals' => 20
    
'sell_pct' => 41.18
    
'buy_pct' => 58.82
    
'overall_action' => 'bullish'
    'overall_action_label' 
=> 'Alcista'
    'overall_action_dir' 
=> 1
    
'last_updated' => 1767714201
    
'last_updated_date' => '6 de enero de 2026'
]

Predicción de precio de Ferma para 2026

La previsión del precio de Ferma para 2026 sugiere que el precio medio podría oscilar entre $0.013071 en el extremo inferior y $0.039018 en el extremo superior. En el mercado de criptomonedas, en comparación con el precio medio de hoy, Ferma podría potencialmente ganar 3.13% para 2026 si FERMA alcanza el objetivo de precio previsto.

Predicción de precio de Ferma 2027-2032

La predicción del precio de FERMA para 2027-2032 está actualmente dentro de un rango de precios de $0.02282 en el extremo inferior y $0.142141 en el extremo superior. Considerando la volatilidad de precios en el mercado, si Ferma alcanza el objetivo de precio superior, podría ganar 275.71% para 2032 en comparación con el precio de hoy.

Predicción de Precio de Ferma Potencial Mínimo ($) Precio Medio ($) Potencial Máximo ($)
2027 $0.012583 $0.02282 $0.033056
2028 $0.0227094 $0.039165 $0.055622
2029 $0.049886 $0.106994 $0.1641024
2030 $0.042425 $0.082545 $0.122665
2031 $0.05016 $0.08107 $0.111979
2032 $0.076566 $0.142141 $0.207717

Predicción de precio de Ferma 2032-2037

La predicción de precio de Ferma para 2032-2037 se estima actualmente entre $0.142141 en el extremo inferior y $1.29 en el extremo superior. Comparado con el precio actual, Ferma podría potencialmente ganar 3326.16% para 2037 si alcanza el objetivo de precio superior. Tenga en cuenta que esta información es solo para fines generales y no debe considerarse como consejo de inversión a largo plazo.

Predicción de Precio de Ferma Potencial Mínimo ($) Precio Medio ($) Potencial Máximo ($)
2032 $0.076566 $0.142141 $0.207717
2033 $0.177923 $0.3656031 $0.553282
2034 $0.143041 $0.231736 $0.320431
2035 $0.169119 $0.273334 $0.377548
2036 $0.279946 $0.530542 $0.781137
2037 $0.727012 $1.29 $1.86

Ferma Histograma de precios potenciales

Pronóstico de precio de Ferma basado en análisis técnico

Indicador de Sentimiento del Mercado
Alcista 58.82%
Bajista 41.18%

A fecha de 6 de enero de 2026, el sentimiento general de predicción de precio para Ferma es Alcista, con 20 indicadores técnicos mostrando señales alcistas y 14 indicando señales bajistas. La predicción de precio de FERMA se actualizó por última vez el 6 de enero de 2026.

Promedios Móviles Simples de 50 y 200 días y el Índice de Fuerza Relativa de 14 días - RSI (14) de Ferma

Según nuestros indicadores técnicos, se proyecta que el SMA de 200 días de Ferma aumentar durante el próximo mes, alcanzando $0.041186 para el 4 feb. 2026. Se espera que el SMA de 50 días a corto plazo para Ferma alcance $0.035131 para el 4 feb. 2026.

El oscilador de momento del Índice de Fuerza Relativa (RSI) es una herramienta comúnmente utilizada para identificar si una criptomoneda está sobrevendida (por debajo de 30) o sobrecomprada (por encima de 70). Actualmente, el RSI se encuentra en 61.42, lo que sugiere que el mercado de FERMA está en un estado NEUTRAL.

Promedios Móviles y Osciladores Populares de FERMA para Sáb, 19 de Oct de 2024

Los promedios móviles (MA) son indicadores ampliamente utilizados en los mercados financieros, diseñados para suavizar los movimientos de precios durante un período establecido. Como indicadores rezagados, se basan en datos históricos de precios. La tabla a continuación resalta dos tipos: el promedio móvil simple (SMA) y el promedio móvil exponencial (EMA).

Promedio Móvil Simple Diario (SMA)

Período Valor Acción
SMA 3 $0.037082 BUY
SMA 5 $0.036646 BUY
SMA 10 $0.0360071 BUY
SMA 21 $0.035614 BUY
SMA 50 $0.03809 SELL
SMA 100 $0.039529 SELL
SMA 200 $0.042183 SELL

Promedio Móvil Exponencial Diario (EMA)

Período Valor Acción
EMA 3 $0.03719 BUY
EMA 5 $0.0368084 BUY
EMA 10 $0.03631 BUY
EMA 21 $0.036218 BUY
EMA 50 $0.037315 BUY
EMA 100 $0.039265 SELL
EMA 200 $0.044683 SELL

Promedio Móvil Simple Semanal (SMA)

Período Valor Acción
SMA 21 $0.04027 SELL
SMA 50 $0.051426 SELL
SMA 100 $0.080871 SELL
SMA 200 $0.086227 SELL

Promedio Móvil Exponencial Semanal (EMA)

Período Valor Acción
EMA 21 $0.040517 SELL
EMA 50 $0.052663 SELL
EMA 100 $0.0684079 SELL
EMA 200 $0.086758 SELL

Osciladores de Ferma

Un oscilador es una herramienta de análisis técnico que establece límites altos y bajos entre dos extremos, creando un indicador de tendencia que fluctúa dentro de estos límites. Los traders utilizan este indicador para identificar condiciones de sobrecompra o sobreventa a corto plazo.

Período Valor Acción
RSI (14) 61.42 NEUTRAL
Stoch RSI (14) 126.34 SELL
Estocástico Rápido (14) 100 SELL
Índice de Canal de Materias Primas (20) 277.67 SELL
Índice Direccional Medio (14) 16.02 NEUTRAL
Oscilador Asombroso (5, 34) 0.000578 NEUTRAL
Momentum (10) 0 BUY
MACD (12, 26) 0 BUY
Rango Percentil de Williams (14) -0 SELL
Oscilador Ultimate (7, 14, 28) 80.73 SELL
VWMA (10) 0.036077 BUY
Promedio Móvil de Hull (9) 0.037319 BUY
Nube Ichimoku B/L (9, 26, 52, 26) 0.000171 NEUTRAL

Predicción de precios de Ferma basada en flujos de dinero globales

Definiciones de flujos de dinero globales utilizadas para la predicción de precios de Ferma

M0: El total de toda la moneda física, además de cuentas en el banco central que pueden cambiarse por moneda física.

M1: Medir M0 más la cantidad en cuentas a la vista, incluyendo cuentas "de cheques" o "corrientes".

M2: Medir M1 más la mayoría de cuentas de ahorro, cuentas del mercado monetario, y cuentas de certificados de depósito (CD) inferiores a 100 000 $.

Predicciones de precios de Ferma por parte de empresas de Internet o nichos tecnológicos

Comparación 2027 2028 2029 2030 2031 2032
Facebook acción $0.053161 $0.0747012 $0.104967 $0.147497 $0.207258 $0.291232
Amazon.com acción $0.07894 $0.164715 $0.343687 $0.717124 $1.49 $3.12
Apple acción $0.053663 $0.076117 $0.107966 $0.153142 $0.21722 $0.308111
Netflix acción $0.059694 $0.094188 $0.148615 $0.234491 $0.36999 $0.583787
Google acción $0.048993 $0.063446 $0.082163 $0.10640077 $0.137788 $0.178435
Tesla acción $0.085764 $0.194422 $0.44074 $0.999125 $2.26 $5.13
Kodak acción $0.02837 $0.021275 $0.015954 $0.011963 $0.008971 $0.006727
Nokia acción $0.025062 $0.016603 $0.010998 $0.007286 $0.004826 $0.003197

Este cálculo muestra cuánto puede costar la criptomoneda si asumimos que su capitalización se comportará como la capitalización de algunas empresas de Internet o nichos tecnológicos. Si extrapola los datos, puede obtener una imagen potencial del precio futuro en 2024, 2025, 2026, 2027, 2028, 2029 y 2030.

Resumen de pronósticos y predicciones de Ferma

Podría preguntarse cosas como: "¿Debo invertir en Ferma ahora?", "¿Debería comprar FERMA hoy?", "¿Será Ferma una buena o mala inversión a corto plazo?, ¿Lo será a largo plazo?".

Actualizamos el pronóstico de Ferma regularmente con valores actualizados. Aquí hay algunas predicciones similares. Hacemos un pronóstico de precios futuros para una gran cantidad de monedas digitales, como Ferma, con métodos de análisis técnico.

Si está tratando de encontrar criptomonedas que ofrezcan un buen rendimiento, debería explorar el máximo de fuentes de información disponibles acerca de Ferma a fin de tomar una decisión responsable sobre la inversión por sus propios medios.

El precio de Ferma es de $0.03783 USD hoy, pero dicho precio puede subir y bajar, y su inversión puede perderse porque estos son activos de criptomonedas conllevan un alto riesgo

Predicción de precios de Ferma basada en el patrón de crecimiento del Bitcoin

2027 2028 2029 2030
Si Ferma ofrece un 1 % del crecimiento medio anterior anual del Bitcoin $0.038816 $0.039825 $0.04086 $0.041922
Si Ferma ofrece un 2 % del crecimiento medio anterior anual del Bitcoin $0.039799 $0.041868 $0.044045 $0.046335
Si Ferma ofrece un 5 % del crecimiento medio anterior anual del Bitcoin $0.04275 $0.0483061 $0.054584 $0.061678
Si Ferma ofrece un 10 % del crecimiento medio anterior anual del Bitcoin $0.047667 $0.060057 $0.075668 $0.095336
Si Ferma ofrece un 20 % del crecimiento medio anterior anual del Bitcoin $0.0575011 $0.087393 $0.132826 $0.201878
Si Ferma ofrece un 50 % del crecimiento medio anterior anual del Bitcoin $0.0870032 $0.200077 $0.460111 $1.05
Si Ferma ofrece un 100 % del crecimiento medio anterior anual del Bitcoin $0.136173 $0.490131 $1.76 $6.34

Cuadro de preguntas

¿Es FERMA una buena inversión?

La decisión de adquirir Ferma depende completamente de su tolerancia individual al riesgo. Como puede discernir, el valor de Ferma ha experimentado un aumento de 0.3609% durante las últimas 24 horas, y Ferma ha sufrido un declive de  durante el período previo de 30 días. Por lo tanto, la determinación de si invertir o no en Ferma dependerá de si dicha inversión se alinea con sus aspiraciones comerciales.

¿Puede Ferma subir?

Parece que el valor medio de Ferma podría potencialmente aumentar hasta $0.039018 para el final de este año. Mirando las perspectivas de Ferma en un horizonte de cinco años más extendido, la moneda digital podría potencialmente crecer hasta $0.122665. Sin embargo, dada la imprevisibilidad del mercado, es vital realizar una investigación exhaustiva antes de invertir cualquier fondo en un proyecto, red o activo en particular.

¿Cuál será el precio de Ferma la próxima semana?

Basado en nuestro nuevo pronóstico experimental de Ferma, el precio de Ferma aumentará en un 0.86% durante la próxima semana y alcanzará $0.038156 para el 13 de enero de 2026.

¿Cuál será el precio de Ferma el próximo mes?

Basado en nuestro nuevo pronóstico experimental de Ferma, el precio de Ferma disminuirá en un -11.62% durante el próximo mes y alcanzará $0.033437 para el 5 de febrero de 2026.

¿Hasta qué punto puede subir el precio de Ferma este año en 2026?

Según nuestra predicción más reciente sobre el valor de Ferma en 2026, se anticipa que FERMA fluctúe dentro del rango de $0.013071 y $0.039018. Sin embargo, es crucial tener en cuenta que el mercado de criptomonedas es excepcionalmente inestable, y esta predicción de precios proyectada de Ferma no considera fluctuaciones de precios repentinas y extremas.

¿Dónde estará Ferma en 5 años?

El futuro de Ferma parece estar en una tendencia alcista, con un precio máximo de $0.122665 proyectada después de un período de cinco años. Basado en el pronóstico de Ferma para 2030, el valor de Ferma podría potencialmente alcanzar su punto más alto de aproximadamente $0.122665, mientras que su punto más bajo se anticipa que esté alrededor de $0.042425.

¿Cuánto será Ferma en 2026?

Basado en nuestra nueva simulación experimental de predicción de precios de Ferma, se espera que el valor de FERMA en 2026 crezca en un 3.13% hasta $0.039018 si ocurre lo mejor. El precio estará entre $0.039018 y $0.013071 durante 2026.

¿Cuánto será Ferma en 2027?

Según nuestra última simulación experimental para la predicción de precios de Ferma, el valor de FERMA podría disminuir en un -12.62% hasta $0.033056 en 2027, asumiendo las condiciones más favorables. Se proyecta que el precio fluctúe entre $0.033056 y $0.012583 a lo largo del año.

¿Cuánto será Ferma en 2028?

Nuestro nuevo modelo experimental de predicción de precios de Ferma sugiere que el valor de FERMA en 2028 podría aumentar en un 47.02% , alcanzando $0.055622 en el mejor escenario. Se espera que el precio oscile entre $0.055622 y $0.0227094 durante el año.

¿Cuánto será Ferma en 2029?

Basado en nuestro modelo de pronóstico experimental, el valor de Ferma podría experimentar un 333.75% crecimiento en 2029, potencialmente alcanzando $0.1641024 bajo condiciones óptimas. El rango de precios previsto para 2029 se encuentra entre $0.1641024 y $0.049886.

¿Cuánto será Ferma en 2030?

Usando nuestra nueva simulación experimental para las predicciones de precios de Ferma, se espera que el valor de FERMA en 2030 aumente en un 224.23% , alcanzando $0.122665 en el mejor escenario. Se pronostica que el precio oscile entre $0.122665 y $0.042425 durante el transcurso de 2030.

¿Cuánto será Ferma en 2031?

Nuestra simulación experimental indica que el precio de Ferma podría crecer en un 195.98% en 2031, potencialmente alcanzando $0.111979 bajo condiciones ideales. Es probable que el precio fluctúe entre $0.111979 y $0.05016 durante el año.

¿Cuánto será Ferma en 2032?

Basado en los hallazgos de nuestra última predicción experimental de precios de Ferma, FERMA podría experimentar un 449.04% aumento en valor, alcanzando $0.207717 si se desarrolla el escenario más positivo en 2032. Se espera que el precio se mantenga dentro de un rango de $0.207717 y $0.076566 a lo largo del año.

¿Cuánto será Ferma en 2033?

Según nuestra predicción experimental de precios de Ferma, se anticipa que el valor de FERMA aumente en un 1362.43% en 2033, con el precio potencial más alto siendo $0.553282. A lo largo del año, el precio de FERMA podría oscilar entre $0.553282 y $0.177923.

¿Cuánto será Ferma en 2034?

Los resultados de nuestra nueva simulación de predicción de precios de Ferma sugieren que FERMA podría aumentar en un 746.96% en 2034, alcanzando potencialmente $0.320431 bajo las mejores circunstancias. El rango de precios previsto para el año está entre $0.320431 y $0.143041.

¿Cuánto será Ferma en 2035?

Basado en nuestra predicción experimental para el precio de Ferma, FERMA podría crecer en un 897.93% , con el valor potencialmente alcanzando $0.377548 en 2035. El rango de precios esperado para el año está entre $0.377548 y $0.169119.

¿Cuánto será Ferma en 2036?

Nuestra reciente simulación de predicción de precios de Ferma sugiere que el valor de FERMA podría aumentar en un 1964.7% en 2036, posiblemente alcanzando $0.781137 si las condiciones son óptimas. El rango de precios esperado para 2036 está entre $0.781137 y $0.279946.

¿Cuánto será Ferma en 2037?

Según la simulación experimental, el valor de Ferma podría aumentar en un 4830.69% en 2037, con un máximo de $1.86 bajo condiciones favorables. Se espera que el precio caiga entre $1.86 y $0.727012 durante el transcurso del año.

¿Cómo leer y predecir los movimientos de precio de Ferma?

Los traders de Ferma utilizan indicadores y patrones de gráficos para predecir la dirección del mercado. También identifican niveles clave de soporte y resistencia para estimar cuándo una tendencia bajista podría desacelerar o una tendencia alcista podría estancarse.

Indicadores de predicción de precio de Ferma

Las medias móviles son herramientas populares para la predicción de precios de Ferma. Una media móvil simple (SMA) calcula el precio de cierre promedio de FERMA durante un período específico, como una SMA de 12 días. Una media móvil exponencial (EMA) da más peso a los precios recientes, reaccionando más rápido a los cambios de precio.

Las medias móviles comúnmente utilizadas en el mercado de criptomonedas incluyen las de 50 días, 100 días y 200 días, que ayudan a identificar niveles clave de resistencia y soporte. Un movimiento de precio de FERMA por encima de estas medias se considera alcista, mientras que una caída por debajo indica debilidad.

Los traders también utilizan RSI y niveles de retroceso de Fibonacci para evaluar la dirección futura de FERMA.

¿Cómo leer gráficos de Ferma y predecir movimientos de precio?

La mayoría de los traders prefieren gráficos de velas sobre gráficos lineales simples porque proporcionan información más detallada. Las velas pueden representar la acción del precio de Ferma en diferentes marcos de tiempo, como 5 minutos para tendencias a corto plazo y semanal para tendencias a largo plazo. Las opciones populares incluyen gráficos de 1 hora, 4 horas y 1 día.

Por ejemplo, un gráfico de velas de 1 hora muestra los precios de apertura, cierre, máximo y mínimo de FERMA dentro de cada hora. El color de la vela es crucial: el verde indica que el precio cerró más alto de lo que abrió, mientras que el rojo significa lo contrario. Algunos gráficos usan velas huecas y llenas para transmitir la misma información.

¿Qué afecta el precio de Ferma?

La acción del precio de Ferma está impulsada por la oferta y la demanda, influenciada por factores como reducciones a la mitad de recompensas de bloque, hard forks y actualizaciones de protocolo. Los eventos del mundo real, como regulaciones, adopción por empresas y gobiernos y hacks de exchanges de criptomonedas, también impactan el precio de FERMA. La capitalización de mercado de Ferma puede cambiar rápidamente.

Los traders a menudo monitorean la actividad de las "ballenas" de FERMA, grandes poseedores de Ferma, ya que sus acciones pueden influir significativamente en los movimientos de precios en el relativamente pequeño mercado de Ferma.

Patrones de predicción de precios alcistas y bajistas

Los traders a menudo identifican patrones de velas para obtener una ventaja en las predicciones de precios de criptomonedas. Ciertas formaciones indican tendencias alcistas, mientras que otras sugieren movimientos bajistas.

Patrones de velas alcistas comúnmente seguidos:

  • Martillo
  • Envolvente Alcista
  • Línea Penetrante
  • Estrella de la Mañana
  • Tres Soldados Blancos

Patrones de velas bajistas comunes:

  • Harami Bajista
  • Cubierta de Nube Oscura
  • Estrella de la Tarde
  • Estrella Fugaz
  • Hombre Colgado
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