Prédiction du prix de Piteas jusqu'à $0.018141 d'ici 2026
| Année | Prix min. | Prix max. |
|---|---|---|
| 2026 | $0.006077 | $0.018141 |
| 2027 | $0.00585 | $0.015369 |
| 2028 | $0.010558 | $0.02586 |
| 2029 | $0.023193 | $0.076297 |
| 2030 | $0.019725 | $0.057031 |
| 2031 | $0.023321 | $0.052063 |
| 2032 | $0.035598 | $0.096575 |
| 2033 | $0.082723 | $0.257241 |
| 2034 | $0.0665055 | $0.14898 |
| 2035 | $0.07863 | $0.175536 |
Calculateur de profit d’investissement
Si vous ouvrez une position short de $10,000.00 sur Piteas aujourd’hui et la fermez le Apr 06, 2026, notre prévision indique que vous pourriez gagner environ $3,954.52, soit un rendement de 39.55% sur les 90 prochains jours.
$
≈ $3,954.52
(39.55% ROI)
Prévision du prix à long terme de Piteas pour 2027, 2028, 2029, 2030, 2031, 2032 et 2037
[
'name' => 'Piteas'
'name_with_ticker' => 'Piteas <small>PTS</small>'
'name_lang' => 'Piteas'
'name_lang_with_ticker' => 'Piteas <small>PTS</small>'
'name_with_lang' => 'Piteas'
'name_with_lang_with_ticker' => 'Piteas <small>PTS</small>'
'image' => '/uploads/coins/piteas.png?1717240603'
'price_for_sd' => 0.01759
'ticker' => 'PTS'
'marketcap' => '$1.24M'
'low24h' => '$0.01727'
'high24h' => '$0.01845'
'volume24h' => '$7.06K'
'current_supply' => '70M'
'max_supply' => '100M'
'algo' => null
'proof' => null
'ico_price_and_roi' => '—'
'price' => '$0.01759'
'change_24h_pct' => '1.0601%'
'ath_price' => '$0.1888'
'ath_days' => 669
'ath_exchange' => null
'ath_pair' => null
'ath_date' => '8 mars 2024'
'ath_pct' => '-90.68%'
'fdv' => '$1.76M'
'new_prediction' => true
'change_24h_pct_is_increased' => true
'change_30d_pct' => null
'change_30d_pct_is_increased' => false
'max_price' => '$0.8673086'
'max_price_year' => 2037
'next_week_prediction_price' => '$0.01774'
'next_week_prediction_price_date' => '13 janvier 2026'
'next_week_prediction_price_change_pct' => '0.86%'
'next_week_prediction_price_is_increased' => true
'next_month_prediction_price' => '$0.015546'
'next_month_prediction_price_date' => '5 février 2026'
'next_month_prediction_price_change_pct' => '-11.62%'
'next_month_prediction_price_is_increased' => false
'current_year' => '2026'
'current_year_min_price_prediction' => '$0.006077'
'current_year_max_price_prediction' => '$0.018141'
'current_year_max_price_prediction_is_increased' => true
'grand_prediction_year' => 2030
'grand_prediction_min_price' => '$0.019725'
'grand_prediction_max_price' => '$0.057031'
'grand_prediction_max_price_is_increased' => true
'prediction_table' => [
0 => [
'items' => [
106 => 0.017923331437155
107 => 0.017990250650572
108 => 0.01814102305538
109 => 0.016852689364064
110 => 0.017431113367975
111 => 0.017770883279273
112 => 0.016235790459094
113 => 0.017740539429918
114 => 0.016830262340782
115 => 0.016521300624827
116 => 0.01693727687275
117 => 0.016775170524384
118 => 0.016635801005263
119 => 0.016558030418922
120 => 0.016863477465773
121 => 0.01684922799595
122 => 0.016349457342583
123 => 0.015697526898524
124 => 0.015916336154438
125 => 0.015836840700417
126 => 0.015548738919926
127 => 0.015742884734435
128 => 0.014887964822287
129 => 0.013417119548307
130 => 0.014388804989507
131 => 0.014351396157012
201 => 0.014332532927312
202 => 0.015062727680961
203 => 0.014992536303857
204 => 0.014865138267097
205 => 0.015546399155075
206 => 0.015297729766711
207 => 0.016064070227772
208 => 0.01656883161922
209 => 0.016440807803028
210 => 0.016915538331409
211 => 0.015921377077761
212 => 0.016251597567397
213 => 0.016319655552645
214 => 0.015537992501466
215 => 0.015004020481222
216 => 0.014968410635199
217 => 0.014042576737973
218 => 0.014537149732801
219 => 0.014972353501428
220 => 0.014763924669432
221 => 0.014697942327857
222 => 0.015035031801143
223 => 0.015061226540193
224 => 0.01446398371385
225 => 0.014588169409667
226 => 0.01510604440538
227 => 0.014575120288505
228 => 0.01354362145538
301 => 0.013287795483178
302 => 0.013253663582678
303 => 0.012559843256252
304 => 0.01330489099792
305 => 0.012979657692644
306 => 0.014007065807118
307 => 0.013420215802231
308 => 0.013394917871442
309 => 0.013356676338656
310 => 0.012759476522345
311 => 0.012890225328088
312 => 0.013324854271987
313 => 0.013479934775615
314 => 0.01346375860855
315 => 0.013322724353051
316 => 0.013387289113006
317 => 0.013179303525337
318 => 0.013105859485485
319 => 0.012874049893338
320 => 0.012533353831917
321 => 0.012580729708868
322 => 0.011905721663219
323 => 0.011537941454561
324 => 0.01143614474007
325 => 0.011300017919075
326 => 0.011451520626721
327 => 0.011903809450236
328 => 0.01135825317065
329 => 0.010422935195624
330 => 0.010479149399627
331 => 0.010605446025876
401 => 0.010370093098397
402 => 0.010147351304213
403 => 0.010341007222643
404 => 0.0099447006665453
405 => 0.010653337779803
406 => 0.010634171131822
407 => 0.01089830722582
408 => 0.011063476946014
409 => 0.010682814215297
410 => 0.010587078567943
411 => 0.010641613943619
412 => 0.0097402656627552
413 => 0.010824647841586
414 => 0.010834025623699
415 => 0.010753727359835
416 => 0.011331127393519
417 => 0.012549621560178
418 => 0.012091175040867
419 => 0.01191365069197
420 => 0.011576176774947
421 => 0.012025840732161
422 => 0.011991313556098
423 => 0.011835168571896
424 => 0.011740731598248
425 => 0.011914734617789
426 => 0.011719170698521
427 => 0.011684042044883
428 => 0.011471200624191
429 => 0.011395225920671
430 => 0.011338977274825
501 => 0.011277053042627
502 => 0.011413642468299
503 => 0.01110411285989
504 => 0.01073085049571
505 => 0.010699817768883
506 => 0.010785501856077
507 => 0.010747593025924
508 => 0.010699636275989
509 => 0.010608073780119
510 => 0.010580909143518
511 => 0.010669181034064
512 => 0.010569527216208
513 => 0.010716571852879
514 => 0.010676583848055
515 => 0.010453214103721
516 => 0.010174812700209
517 => 0.010172334343751
518 => 0.010112353218034
519 => 0.010035958236211
520 => 0.010014706899948
521 => 0.010324698061343
522 => 0.010966370488177
523 => 0.010840394836869
524 => 0.010931425155443
525 => 0.011379204226807
526 => 0.011521539728407
527 => 0.011420513360772
528 => 0.011282222237719
529 => 0.011288306345294
530 => 0.011760888976337
531 => 0.011790363375354
601 => 0.011864835672867
602 => 0.01196055362104
603 => 0.011436814541242
604 => 0.011263638281735
605 => 0.011181577762527
606 => 0.010928863124784
607 => 0.011201394195474
608 => 0.011042602011527
609 => 0.011064028502255
610 => 0.01105007447206
611 => 0.011057694316114
612 => 0.010653139701288
613 => 0.010800538140166
614 => 0.010555459647134
615 => 0.010227327056316
616 => 0.010226227040813
617 => 0.010306537027551
618 => 0.010258765504909
619 => 0.010130213565799
620 => 0.010148473762002
621 => 0.0099884952289855
622 => 0.010167898052415
623 => 0.010173042683456
624 => 0.010103962824298
625 => 0.01038035762661
626 => 0.010493596802633
627 => 0.010448126959502
628 => 0.010490406517226
629 => 0.010845629693927
630 => 0.010903546571203
701 => 0.010929269422315
702 => 0.01089480420945
703 => 0.010496899344804
704 => 0.010514548117573
705 => 0.010385053133137
706 => 0.010275643517134
707 => 0.010280019327997
708 => 0.010336270092877
709 => 0.010581920482171
710 => 0.01109887724456
711 => 0.011118495375802
712 => 0.011142273123169
713 => 0.01104555707489
714 => 0.011016386589281
715 => 0.01105486998934
716 => 0.011249011768999
717 => 0.011748397135258
718 => 0.011571880993995
719 => 0.01142837062351
720 => 0.011554267908543
721 => 0.011534887008328
722 => 0.011371292706262
723 => 0.011366701159071
724 => 0.011052711389145
725 => 0.010936636520404
726 => 0.010839635672032
727 => 0.01073371327788
728 => 0.010670918932075
729 => 0.01076739958675
730 => 0.010789465854
731 => 0.01057850921636
801 => 0.010549756606161
802 => 0.010722028350273
803 => 0.010646217978628
804 => 0.010724190825872
805 => 0.010742281195271
806 => 0.010739368229142
807 => 0.010660213494378
808 => 0.010710664361888
809 => 0.010591333020099
810 => 0.010461578108891
811 => 0.010378802559557
812 => 0.010306569914179
813 => 0.010346648784021
814 => 0.010203774931149
815 => 0.010158066710133
816 => 0.010693572743156
817 => 0.01108915680741
818 => 0.011083404858448
819 => 0.011048391348418
820 => 0.010996368374745
821 => 0.011245205964443
822 => 0.011158515923857
823 => 0.011221590171579
824 => 0.011237645214842
825 => 0.011286238995329
826 => 0.011303607095077
827 => 0.011251108634719
828 => 0.011074917389609
829 => 0.010635865558556
830 => 0.010431485746004
831 => 0.010364037003646
901 => 0.010366488637328
902 => 0.010298861635823
903 => 0.010318780818595
904 => 0.010291934556951
905 => 0.010241094232204
906 => 0.010343509537232
907 => 0.010355311947072
908 => 0.010331406991106
909 => 0.010337037473608
910 => 0.010139114648156
911 => 0.010154162290709
912 => 0.01007037510481
913 => 0.010054666017523
914 => 0.0098428593077549
915 => 0.0094676130195267
916 => 0.0096755358892436
917 => 0.0094243943010053
918 => 0.0093292831761234
919 => 0.0097795244484997
920 => 0.0097343327125021
921 => 0.0096569841048496
922 => 0.0095425693932693
923 => 0.0095001318637894
924 => 0.0092422948687587
925 => 0.0092270604835855
926 => 0.0093548514605071
927 => 0.0092958803216768
928 => 0.0092130625086423
929 => 0.0089131047849383
930 => 0.0085758529909057
1001 => 0.0085860325026784
1002 => 0.0086933060235675
1003 => 0.0090052182533577
1004 => 0.0088833487490423
1005 => 0.00879493102537
1006 => 0.0087783730435532
1007 => 0.0089856308524734
1008 => 0.0092789440739489
1009 => 0.0094165600749517
1010 => 0.009280186797418
1011 => 0.0091235285190459
1012 => 0.0091330635825659
1013 => 0.0091964960883803
1014 => 0.0092031619478541
1015 => 0.0091011935133651
1016 => 0.0091298970303902
1017 => 0.0090862937633245
1018 => 0.0088187005938272
1019 => 0.0088138606819381
1020 => 0.0087481890026207
1021 => 0.0087462004902705
1022 => 0.0086344765811835
1023 => 0.0086188456339913
1024 => 0.0083970110313425
1025 => 0.008543023238583
1026 => 0.008445085915951
1027 => 0.0082974712696657
1028 => 0.0082720224490068
1029 => 0.0082712574267274
1030 => 0.0084228246624315
1031 => 0.008541252087187
1101 => 0.0084467895776088
1102 => 0.0084252822952566
1103 => 0.0086549238031386
1104 => 0.0086256998280318
1105 => 0.0086003920540637
1106 => 0.0092526810920533
1107 => 0.0087363434197362
1108 => 0.008511190723082
1109 => 0.0082325215056349
1110 => 0.0083232576080078
1111 => 0.0083423770379685
1112 => 0.0076722278039102
1113 => 0.0074003483431145
1114 => 0.0073070495577308
1115 => 0.0072533547876912
1116 => 0.0072778241686547
1117 => 0.0070331007656585
1118 => 0.0071975589398235
1119 => 0.0069856491587831
1120 => 0.0069501217943776
1121 => 0.0073290427334623
1122 => 0.0073817673685119
1123 => 0.0071568276951301
1124 => 0.0073012753798664
1125 => 0.007248896641408
1126 => 0.0069892817437611
1127 => 0.0069793663642689
1128 => 0.0068491007345345
1129 => 0.0066452602483967
1130 => 0.0065520996764612
1201 => 0.00650358084174
1202 => 0.0065236006585592
1203 => 0.0065134780265589
1204 => 0.006447421005545
1205 => 0.0065172643376799
1206 => 0.0063388434853326
1207 => 0.0062677948642933
1208 => 0.0062357038504854
1209 => 0.0060773450745061
1210 => 0.0063293643095565
1211 => 0.0063790152737161
1212 => 0.0064287640656131
1213 => 0.0068617933341334
1214 => 0.0068401604156062
1215 => 0.007035711463434
1216 => 0.0070281127093107
1217 => 0.0069723383827533
1218 => 0.0067370356734388
1219 => 0.0068308231395041
1220 => 0.0065421598967635
1221 => 0.0067584460254173
1222 => 0.0066597420686243
1223 => 0.0067250741183383
1224 => 0.0066076012021992
1225 => 0.0066726155643284
1226 => 0.0063907893592477
1227 => 0.0061276240143451
1228 => 0.0062335294314092
1229 => 0.0063486607315115
1230 => 0.0065982947250428
1231 => 0.0064496147779313
]
'min_raw' => 0.0060773450745061
'max_raw' => 0.01814102305538
'avg_raw' => 0.012109184064943
'max_pct' => '3.13%'
'is_grow' => true
'min' => '$0.006077'
'max' => '$0.018141'
'avg' => '$0.0121091'
'bar_min_pct' => 50.898974802884
'bar_max_pct' => 51.045822849954
'min_diff' => -0.011512664925494
'max_diff' => 0.00055101305538007
'year' => 2026
]
1 => [
'items' => [
101 => 0.0065030857091238
102 => 0.0063239670405546
103 => 0.0059543940645779
104 => 0.0059564858074865
105 => 0.0058996350567174
106 => 0.0058505077077074
107 => 0.0064666924583884
108 => 0.0063900601442018
109 => 0.0062679565809348
110 => 0.0064313970525704
111 => 0.0064746133074199
112 => 0.0064758436134406
113 => 0.0065950855625368
114 => 0.0066587250121447
115 => 0.0066699417409673
116 => 0.0068575715242629
117 => 0.0069204625527269
118 => 0.0071795017982987
119 => 0.0066533256494696
120 => 0.0066424893979443
121 => 0.0064336969951809
122 => 0.0063012775524711
123 => 0.006442763867713
124 => 0.0065681014282093
125 => 0.0064375915825626
126 => 0.0064546334131908
127 => 0.0062794346084563
128 => 0.0063420599372789
129 => 0.0063960013070038
130 => 0.0063662180531689
131 => 0.0063216310806522
201 => 0.0065578251775793
202 => 0.0065444981809785
203 => 0.0067644475541158
204 => 0.0069359138192069
205 => 0.0072432120195114
206 => 0.0069225303276762
207 => 0.0069108434122315
208 => 0.0070250848853441
209 => 0.0069204450629526
210 => 0.0069865738186602
211 => 0.0072325576546203
212 => 0.0072377549054579
213 => 0.0071506942576488
214 => 0.0071453966093176
215 => 0.0071621175590684
216 => 0.0072600526840286
217 => 0.0072258311421251
218 => 0.0072654331767992
219 => 0.0073149561275671
220 => 0.0075198040492392
221 => 0.0075691921896449
222 => 0.0074492046132738
223 => 0.0074600381479762
224 => 0.0074151595006808
225 => 0.0073718072897212
226 => 0.0074692567288764
227 => 0.0076473474943059
228 => 0.0076462396008971
301 => 0.0076875531968869
302 => 0.0077132912249283
303 => 0.0076028047671867
304 => 0.0075308821458966
305 => 0.0075584618554545
306 => 0.0076025624116456
307 => 0.0075441606394542
308 => 0.0071836778471564
309 => 0.0072930252986096
310 => 0.0072748245358706
311 => 0.0072489044364419
312 => 0.0073588541444369
313 => 0.0073482492268767
314 => 0.0070305907734434
315 => 0.0070509262369918
316 => 0.0070318274403349
317 => 0.0070935395595796
318 => 0.0069171124059915
319 => 0.0069713802101802
320 => 0.0070054164682383
321 => 0.0070254640857133
322 => 0.0070978898268133
323 => 0.00708939150203
324 => 0.0070973615590126
325 => 0.007204749813377
326 => 0.0077478827527536
327 => 0.0077774442802886
328 => 0.0076318725070856
329 => 0.0076900255592039
330 => 0.0075783844158112
331 => 0.0076533298633014
401 => 0.0077046056350662
402 => 0.0074729002822249
403 => 0.0074591801949849
404 => 0.0073470782688804
405 => 0.0074073154941913
406 => 0.0073114737375119
407 => 0.0073349899521987
408 => 0.0072692365658277
409 => 0.0073875795699269
410 => 0.0075199054371535
411 => 0.0075533361769218
412 => 0.0074653942934298
413 => 0.0074017185741291
414 => 0.0072899249871229
415 => 0.0074758402137968
416 => 0.0075302074917401
417 => 0.0074755546456306
418 => 0.0074628903869987
419 => 0.0074388916397752
420 => 0.0074679818346716
421 => 0.0075299113958684
422 => 0.0075007065584674
423 => 0.0075199968680938
424 => 0.007446482099879
425 => 0.0076028413428015
426 => 0.0078511774504635
427 => 0.0078519758916567
428 => 0.0078227708968308
429 => 0.0078108208421784
430 => 0.0078407869391771
501 => 0.0078570423175252
502 => 0.0079539471803766
503 => 0.0080579299590762
504 => 0.0085431722160264
505 => 0.008406918132003
506 => 0.0088374539295603
507 => 0.0091779518473516
508 => 0.0092800522847278
509 => 0.0091861246865385
510 => 0.008864803447002
511 => 0.0088490378940464
512 => 0.0093292274842421
513 => 0.0091935519309352
514 => 0.0091774137555854
515 => 0.009005730835741
516 => 0.0091072167047123
517 => 0.0090850202564604
518 => 0.0090499820770074
519 => 0.0092436100454378
520 => 0.0096060643170516
521 => 0.009549572419746
522 => 0.009507403838991
523 => 0.0093226333932121
524 => 0.0094339064715441
525 => 0.0093942842596455
526 => 0.009564526426839
527 => 0.0094636787383193
528 => 0.0091925240551783
529 => 0.0092357063322061
530 => 0.009229179417904
531 => 0.0093635028517382
601 => 0.0093231822910138
602 => 0.0092213061813007
603 => 0.0096048254877551
604 => 0.0095799218772404
605 => 0.0096152295031922
606 => 0.0096307730120609
607 => 0.0098642144555314
608 => 0.0099598479456283
609 => 0.0099815584221802
610 => 0.010072402841213
611 => 0.0099792981302773
612 => 0.010351783356553
613 => 0.01059946429691
614 => 0.01088715845468
615 => 0.011307556944082
616 => 0.011465630665
617 => 0.011437076062179
618 => 0.011755817398902
619 => 0.01232858849577
620 => 0.011552849477009
621 => 0.012369704547406
622 => 0.012111097663164
623 => 0.011497945392764
624 => 0.01145846561514
625 => 0.011873699451499
626 => 0.012794648135768
627 => 0.012563960935672
628 => 0.012795025457386
629 => 0.012525476419092
630 => 0.012512091037403
701 => 0.012781934062241
702 => 0.013412436998151
703 => 0.01311290868735
704 => 0.01268346140646
705 => 0.013000558595729
706 => 0.012725859664425
707 => 0.012106886088806
708 => 0.012563784533518
709 => 0.012258269555258
710 => 0.012347435067984
711 => 0.012989582110364
712 => 0.012912317279314
713 => 0.013012305125223
714 => 0.012835829194331
715 => 0.012670972847179
716 => 0.012363256232826
717 => 0.012272156513561
718 => 0.012297333198541
719 => 0.012272144037247
720 => 0.012099979419578
721 => 0.012062800486784
722 => 0.012000833969948
723 => 0.012020039984625
724 => 0.01190352480403
725 => 0.012123413023078
726 => 0.012164226214182
727 => 0.012324242522849
728 => 0.012340855946849
729 => 0.012786499088798
730 => 0.012541046334941
731 => 0.0127057172336
801 => 0.012690987518481
802 => 0.011511234261704
803 => 0.011673793851436
804 => 0.011926685559051
805 => 0.011812758187557
806 => 0.011651691539164
807 => 0.01152162158474
808 => 0.01132455230345
809 => 0.011601923532485
810 => 0.011966637203523
811 => 0.012350105687416
812 => 0.012810817944962
813 => 0.01270799233236
814 => 0.012341492992226
815 => 0.012357933884896
816 => 0.012459565014132
817 => 0.01232794346761
818 => 0.012289125703982
819 => 0.012454232049497
820 => 0.012455369046158
821 => 0.012303922549888
822 => 0.012135617483701
823 => 0.012134912279328
824 => 0.012104964018434
825 => 0.012530804148175
826 => 0.012764973162239
827 => 0.012791820262319
828 => 0.012763166138497
829 => 0.012774193973515
830 => 0.012637936183793
831 => 0.012949381085105
901 => 0.013235193725257
902 => 0.013158589832199
903 => 0.013043749706622
904 => 0.012952274015149
905 => 0.013137041066428
906 => 0.013128813680485
907 => 0.013232697401182
908 => 0.01322798463555
909 => 0.013193052447544
910 => 0.013158591079738
911 => 0.013295226507752
912 => 0.013255877698782
913 => 0.013216467770243
914 => 0.0131374251252
915 => 0.01314816833342
916 => 0.013033348036609
917 => 0.012980226913485
918 => 0.012181412677096
919 => 0.011967943411124
920 => 0.012035105187767
921 => 0.012057216588492
922 => 0.011964314490373
923 => 0.012097512234485
924 => 0.012076753507156
925 => 0.012157513571742
926 => 0.012107058189583
927 => 0.012109128896067
928 => 0.012257507416774
929 => 0.012300582332583
930 => 0.012278674082746
1001 => 0.012294017869961
1002 => 0.012647608970131
1003 => 0.012597339622894
1004 => 0.012570635034079
1005 => 0.012578032387683
1006 => 0.012668382494855
1007 => 0.01269367559193
1008 => 0.012586506962308
1009 => 0.012637048307573
1010 => 0.012852246941056
1011 => 0.012927554283588
1012 => 0.013167899171373
1013 => 0.013065796391252
1014 => 0.013253210463069
1015 => 0.013829257425668
1016 => 0.014289443598811
1017 => 0.013866237375991
1018 => 0.014711310678611
1019 => 0.015369321463266
1020 => 0.015344065913377
1021 => 0.015229326513009
1022 => 0.014480198728801
1023 => 0.013790840172906
1024 => 0.014367517876622
1025 => 0.014368987946684
1026 => 0.014319450820504
1027 => 0.014011779984263
1028 => 0.014308744542318
1029 => 0.01433231651052
1030 => 0.014319122476619
1031 => 0.014083231967845
1101 => 0.0137230707608
1102 => 0.013793445398553
1103 => 0.013908720490795
1104 => 0.013690480692277
1105 => 0.013620739853035
1106 => 0.013750401341924
1107 => 0.014168197675167
1108 => 0.014089215698497
1109 => 0.014087153159895
1110 => 0.014425071549661
1111 => 0.014183194909941
1112 => 0.013794333048106
1113 => 0.013696140299534
1114 => 0.013347622192667
1115 => 0.013588344890459
1116 => 0.013597008071802
1117 => 0.013465166710348
1118 => 0.013805031247968
1119 => 0.013801899336422
1120 => 0.014124550132732
1121 => 0.014741337273172
1122 => 0.014558922965492
1123 => 0.01434679497228
1124 => 0.014369859166814
1125 => 0.014622816453562
1126 => 0.014469872703541
1127 => 0.01452487234241
1128 => 0.014622733205021
1129 => 0.014681775093183
1130 => 0.01436136394771
1201 => 0.014286660782664
1202 => 0.014133844324227
1203 => 0.014093977362675
1204 => 0.014218443179452
1205 => 0.014185650834174
1206 => 0.013596279964956
1207 => 0.013534687429894
1208 => 0.013536576385011
1209 => 0.013381699027032
1210 => 0.01314547388129
1211 => 0.01376625946003
1212 => 0.013716401690168
1213 => 0.013661362570926
1214 => 0.013668104548985
1215 => 0.01393756652834
1216 => 0.013781264972158
1217 => 0.014196818276589
1218 => 0.014111393009874
1219 => 0.014023776907406
1220 => 0.014011665693193
1221 => 0.013977940968798
1222 => 0.013862286340429
1223 => 0.013722626426907
1224 => 0.013630410854866
1225 => 0.012573333512822
1226 => 0.012769520918769
1227 => 0.012995216646267
1228 => 0.01307312590698
1229 => 0.012939856725374
1230 => 0.013867548620004
1231 => 0.014037046868614
]
'min_raw' => 0.0058505077077074
'max_raw' => 0.015369321463266
'avg_raw' => 0.010609914585487
'max_pct' => '-12.62%'
'is_grow' => false
'min' => '$0.00585'
'max' => '$0.015369'
'avg' => '$0.0106099'
'bar_min_pct' => 50.865420500042
'bar_max_pct' => 50.886035342412
'min_diff' => -0.00022683736679865
'max_diff' => -0.0027717015921137
'year' => 2027
]
2 => [
'items' => [
101 => 0.013523625617476
102 => 0.01342758546424
103 => 0.013873844996461
104 => 0.013604695945522
105 => 0.01372589374668
106 => 0.01346393039223
107 => 0.013996219704012
108 => 0.013992164551285
109 => 0.013785091986702
110 => 0.013960108300316
111 => 0.013929694908886
112 => 0.013695910493469
113 => 0.014003631086975
114 => 0.01400378371255
115 => 0.013804480871285
116 => 0.01357173878569
117 => 0.013530129997908
118 => 0.013498783365668
119 => 0.013718184396732
120 => 0.013914898675135
121 => 0.014280935177638
122 => 0.01437296545118
123 => 0.014732165735616
124 => 0.014518279455378
125 => 0.014613092473117
126 => 0.014716025415992
127 => 0.01476537525404
128 => 0.014684962341199
129 => 0.015242948235664
130 => 0.015290059341403
131 => 0.015305855287647
201 => 0.015117705583506
202 => 0.01528482655777
203 => 0.015206636188377
204 => 0.015410065807628
205 => 0.015441966169446
206 => 0.015414947697874
207 => 0.015425073376228
208 => 0.01494893085076
209 => 0.014924240348962
210 => 0.014587583604995
211 => 0.014724773716603
212 => 0.014468303378646
213 => 0.014549632764749
214 => 0.014585481983209
215 => 0.014566756385911
216 => 0.014732530239675
217 => 0.014591588598614
218 => 0.014219620434905
219 => 0.013847550928719
220 => 0.01384287989915
221 => 0.013744920565743
222 => 0.013674113909837
223 => 0.013687753783766
224 => 0.013735822478567
225 => 0.013671320069911
226 => 0.013685084929153
227 => 0.013913673307344
228 => 0.013959515076373
229 => 0.013803726833678
301 => 0.013178214559124
302 => 0.01302471227797
303 => 0.013135046673581
304 => 0.013082313938924
305 => 0.010558448381451
306 => 0.011151393157152
307 => 0.010799085505933
308 => 0.01096144508051
309 => 0.010601830198239
310 => 0.01077345726909
311 => 0.010741764015921
312 => 0.011695201668737
313 => 0.011680315051199
314 => 0.011687440487232
315 => 0.011347324860141
316 => 0.011889138289242
317 => 0.012156055067398
318 => 0.012106655875522
319 => 0.012119088587853
320 => 0.011905453398451
321 => 0.011689508942849
322 => 0.011449993307973
323 => 0.011894983752545
324 => 0.011845508411349
325 => 0.011958987043387
326 => 0.012247595155266
327 => 0.012290093796056
328 => 0.012347212400256
329 => 0.012326739446629
330 => 0.012814488261373
331 => 0.012755418661637
401 => 0.012897759401517
402 => 0.012604953700167
403 => 0.012273616255717
404 => 0.01233659267167
405 => 0.012330527536389
406 => 0.012253311403029
407 => 0.012183604130398
408 => 0.012067561161369
409 => 0.012434738286503
410 => 0.012419831565767
411 => 0.01266115404732
412 => 0.012618497954624
413 => 0.012333630127884
414 => 0.012343804238045
415 => 0.012412230018392
416 => 0.012649052425444
417 => 0.012719357439957
418 => 0.012686789356064
419 => 0.012763875594931
420 => 0.012824801415072
421 => 0.01277152693991
422 => 0.013525781162276
423 => 0.013212562222729
424 => 0.013365222954501
425 => 0.013401631639499
426 => 0.013308371558468
427 => 0.013328596330651
428 => 0.013359231349587
429 => 0.013545241185614
430 => 0.014033384817731
501 => 0.014249580309489
502 => 0.014900015113341
503 => 0.014231628283485
504 => 0.014191968975061
505 => 0.014309131924484
506 => 0.014691006009862
507 => 0.015000479088451
508 => 0.01510314916255
509 => 0.01511671870774
510 => 0.015309334592126
511 => 0.015419738424982
512 => 0.015285945957461
513 => 0.015172570849891
514 => 0.014766475287214
515 => 0.014813481954356
516 => 0.015137311276691
517 => 0.015594739267941
518 => 0.015987260071705
519 => 0.015849812966958
520 => 0.016898437353643
521 => 0.017002404178336
522 => 0.016988039324814
523 => 0.017224891223803
524 => 0.01675478843836
525 => 0.01655381038977
526 => 0.01519708383501
527 => 0.015578268656741
528 => 0.016132343181326
529 => 0.016059009340324
530 => 0.015656625610116
531 => 0.015986954827563
601 => 0.015877737657925
602 => 0.015791593544808
603 => 0.016186236426858
604 => 0.015752310367007
605 => 0.016128014436942
606 => 0.01564617008109
607 => 0.015850440813755
608 => 0.015734486866431
609 => 0.015809523281131
610 => 0.015370861934039
611 => 0.015607552949028
612 => 0.015361014809648
613 => 0.01536089791847
614 => 0.015355455575379
615 => 0.015645506603041
616 => 0.01565496515664
617 => 0.015440617008955
618 => 0.015409726092126
619 => 0.015523946002227
620 => 0.01539022440174
621 => 0.015452791896974
622 => 0.015392119507433
623 => 0.015378460874591
624 => 0.015269626564281
625 => 0.015222737750939
626 => 0.015241124062826
627 => 0.01517836210156
628 => 0.015140545749698
629 => 0.01534793295117
630 => 0.015237134335399
701 => 0.015330951474227
702 => 0.015224035003866
703 => 0.014853415936306
704 => 0.014640268991327
705 => 0.013940203929113
706 => 0.014138741512329
707 => 0.014270372135403
708 => 0.014226868215262
709 => 0.014320331469507
710 => 0.014326069354241
711 => 0.014295683497541
712 => 0.014260500568151
713 => 0.014243375463863
714 => 0.014371011960896
715 => 0.01444510924347
716 => 0.014283583029419
717 => 0.014245739697459
718 => 0.014409051617971
719 => 0.014508671795142
720 => 0.015244211211625
721 => 0.015189720075891
722 => 0.015326482133238
723 => 0.015311084824366
724 => 0.01545443324837
725 => 0.015688747338053
726 => 0.015212321278478
727 => 0.015295012368846
728 => 0.015274738423104
729 => 0.015496084046604
730 => 0.01549677506348
731 => 0.015364067305158
801 => 0.015436010333881
802 => 0.015395853708901
803 => 0.015468422157734
804 => 0.015188992313551
805 => 0.015529307701177
806 => 0.015722244596522
807 => 0.015724923525501
808 => 0.015816374082653
809 => 0.015909293145178
810 => 0.01608764319415
811 => 0.015904319059112
812 => 0.015574536786423
813 => 0.015598346001321
814 => 0.015404994775506
815 => 0.015408245044543
816 => 0.015390894853692
817 => 0.015442964082499
818 => 0.015200418581168
819 => 0.015257343525537
820 => 0.015177648270068
821 => 0.015294839126925
822 => 0.015168761137289
823 => 0.015274728646393
824 => 0.015320460710444
825 => 0.015489213011332
826 => 0.01514383628524
827 => 0.014439589760789
828 => 0.014587630918392
829 => 0.014368666417915
830 => 0.014388932416091
831 => 0.014429872957715
901 => 0.014297171267398
902 => 0.014322486567999
903 => 0.014321582127321
904 => 0.014313788146172
905 => 0.014279267311338
906 => 0.014229205271089
907 => 0.014428637031156
908 => 0.014462524373374
909 => 0.014537851737371
910 => 0.014761974877589
911 => 0.014739579690694
912 => 0.014776107169687
913 => 0.014696367888137
914 => 0.014392631292664
915 => 0.014409125651119
916 => 0.01420344073688
917 => 0.014532591911672
918 => 0.014454644568898
919 => 0.014404391409934
920 => 0.014390679369919
921 => 0.014615358068051
922 => 0.014682585455939
923 => 0.014640693859269
924 => 0.014554772972326
925 => 0.014719766475486
926 => 0.014763911776415
927 => 0.014773794281277
928 => 0.01506613113451
929 => 0.014790132663915
930 => 0.014856568238976
1001 => 0.015374879630731
1002 => 0.014904842720492
1003 => 0.01515383175492
1004 => 0.015141645037361
1005 => 0.015269019402044
1006 => 0.015131196621678
1007 => 0.015132905100219
1008 => 0.015246004906972
1009 => 0.015087176626046
1010 => 0.015047848510081
1011 => 0.01499351699955
1012 => 0.015112147865117
1013 => 0.015183261703812
1014 => 0.015756387016333
1015 => 0.016126652105911
1016 => 0.016110577921867
1017 => 0.016257465874411
1018 => 0.016191291506451
1019 => 0.01597759701639
1020 => 0.016342347453657
1021 => 0.016226925153499
1022 => 0.016236440427686
1023 => 0.016236086268706
1024 => 0.016312832007918
1025 => 0.016258450618042
1026 => 0.016151259316462
1027 => 0.01622241790486
1028 => 0.016433733472739
1029 => 0.01708966347939
1030 => 0.017456730601028
1031 => 0.017067565577764
1101 => 0.017336006399684
1102 => 0.017175037561777
1103 => 0.017145784735521
1104 => 0.017314385409308
1105 => 0.017483281196255
1106 => 0.017472523264783
1107 => 0.017349913596354
1108 => 0.017280654505764
1109 => 0.017805107543212
1110 => 0.01819151560738
1111 => 0.018165165167916
1112 => 0.018281467438087
1113 => 0.018622934500402
1114 => 0.018654153969176
1115 => 0.018650221033681
1116 => 0.018572840322911
1117 => 0.018909058990862
1118 => 0.019189538518871
1119 => 0.018554928924112
1120 => 0.018796579950147
1121 => 0.018905064881243
1122 => 0.019064352946122
1123 => 0.019333098611352
1124 => 0.019625027685059
1125 => 0.01966630965692
1126 => 0.01963701812236
1127 => 0.019444483050776
1128 => 0.019763915326664
1129 => 0.019951031262271
1130 => 0.020062454519852
1201 => 0.020345005362017
1202 => 0.018905734847245
1203 => 0.017886947640503
1204 => 0.017727849306705
1205 => 0.018051382024717
1206 => 0.018136695022332
1207 => 0.018102305459966
1208 => 0.016955567834698
1209 => 0.017721811970431
1210 => 0.018546226232842
1211 => 0.018577895342194
1212 => 0.018990614359647
1213 => 0.019125012589653
1214 => 0.019457305495021
1215 => 0.019436520483317
1216 => 0.019517428517839
1217 => 0.019498829161834
1218 => 0.0201143317965
1219 => 0.020793322605564
1220 => 0.020769811312904
1221 => 0.020672198350647
1222 => 0.020817170245083
1223 => 0.021517961525113
1224 => 0.021453443893999
1225 => 0.021516117277027
1226 => 0.022342389691049
1227 => 0.023416661365157
1228 => 0.022917554317421
1229 => 0.024000472996824
1230 => 0.024682112902456
1231 => 0.025860938636364
]
'min_raw' => 0.010558448381451
'max_raw' => 0.025860938636364
'avg_raw' => 0.018209693508907
'max_pct' => '47.02%'
'is_grow' => true
'min' => '$0.010558'
'max' => '$0.02586'
'avg' => '$0.0182096'
'bar_min_pct' => 51.561829867501
'bar_max_pct' => 51.49087294937
'min_diff' => 0.0047079406737437
'max_diff' => 0.010491617173097
'year' => 2028
]
3 => [
'items' => [
101 => 0.025713343848639
102 => 0.026172252056227
103 => 0.025449118374651
104 => 0.023788657272323
105 => 0.02352588294689
106 => 0.024051963800913
107 => 0.025345282246309
108 => 0.024011232600538
109 => 0.024281109106407
110 => 0.024203384654561
111 => 0.02419924304883
112 => 0.024357311294463
113 => 0.024128025059887
114 => 0.02319387169242
115 => 0.02362198867573
116 => 0.023456672148608
117 => 0.023640103160613
118 => 0.024630004679703
119 => 0.024192345621808
120 => 0.023731307356851
121 => 0.024309551653689
122 => 0.02504585534986
123 => 0.024999778787819
124 => 0.02491037099895
125 => 0.025414358023566
126 => 0.02624679693389
127 => 0.02647180182634
128 => 0.026637895837924
129 => 0.02666079739594
130 => 0.026896697676746
131 => 0.025628202412331
201 => 0.027641336974226
202 => 0.027988949701345
203 => 0.027923612915718
204 => 0.028309969832131
205 => 0.028196293826394
206 => 0.028031595129298
207 => 0.028644053022286
208 => 0.027941919470779
209 => 0.026945329290571
210 => 0.026398580207389
211 => 0.027118583505113
212 => 0.02755826439438
213 => 0.027848865493229
214 => 0.027936801210155
215 => 0.025726672088765
216 => 0.024535535071716
217 => 0.025299040243231
218 => 0.02623056924679
219 => 0.025623027721682
220 => 0.025646842199238
221 => 0.024780647643538
222 => 0.0263072082448
223 => 0.026084801205592
224 => 0.027238649318436
225 => 0.026963274206096
226 => 0.027904192549995
227 => 0.027656417216439
228 => 0.028684918773097
301 => 0.029095215889617
302 => 0.0297841686059
303 => 0.030290965028539
304 => 0.030588565581384
305 => 0.030570698760463
306 => 0.031749940414841
307 => 0.03105458281082
308 => 0.030181049776965
309 => 0.030165250320344
310 => 0.030617665456636
311 => 0.031565803468273
312 => 0.031811641859844
313 => 0.031949031982842
314 => 0.031738614226886
315 => 0.030983853384449
316 => 0.030657951479409
317 => 0.03093562934479
318 => 0.03059605317656
319 => 0.03118225691117
320 => 0.031987239845151
321 => 0.031821014052532
322 => 0.032376681955295
323 => 0.032951739776687
324 => 0.03377409828874
325 => 0.033989093255639
326 => 0.034344471760395
327 => 0.034710272977547
328 => 0.034827758469877
329 => 0.035052074728342
330 => 0.035050892470934
331 => 0.035726884614045
401 => 0.03647252488163
402 => 0.036753986821031
403 => 0.037401193030783
404 => 0.036292875077394
405 => 0.037133546976479
406 => 0.037891854072835
407 => 0.036987769091227
408 => 0.03823383961359
409 => 0.038282221708317
410 => 0.039012733896824
411 => 0.038272219844571
412 => 0.037832504964147
413 => 0.039101945348028
414 => 0.03971618756279
415 => 0.039531172808835
416 => 0.038123201395929
417 => 0.037303701642884
418 => 0.035158912719466
419 => 0.037699507847241
420 => 0.038936957623804
421 => 0.038119996699954
422 => 0.038532024270165
423 => 0.040779913092847
424 => 0.041635763616501
425 => 0.041457752690427
426 => 0.041487833606625
427 => 0.041949635014403
428 => 0.043997516775171
429 => 0.042770378554591
430 => 0.043708479744232
501 => 0.044206045232643
502 => 0.044668211787904
503 => 0.043533276797422
504 => 0.042056743050311
505 => 0.04158906283193
506 => 0.038038766036617
507 => 0.037853957670264
508 => 0.037750219133963
509 => 0.037096162336693
510 => 0.036582252855274
511 => 0.036173572955413
512 => 0.035101074856031
513 => 0.035463011481061
514 => 0.033753673358395
515 => 0.034847247314053
516 => 0.032119102396866
517 => 0.034391182551163
518 => 0.033154592621987
519 => 0.033984929501449
520 => 0.033982032534299
521 => 0.032453119080662
522 => 0.031571273708214
523 => 0.032133219901473
524 => 0.032735670827992
525 => 0.032833416463931
526 => 0.03361450981574
527 => 0.033832496180685
528 => 0.033171987318093
529 => 0.032062567657339
530 => 0.032320260541363
531 => 0.031566051570144
601 => 0.030244329358312
602 => 0.031193613325906
603 => 0.031517740609512
604 => 0.031660893683077
605 => 0.030361131688561
606 => 0.029952718250678
607 => 0.02973528236327
608 => 0.031894784705559
609 => 0.03201308711867
610 => 0.031407835246916
611 => 0.034143631099581
612 => 0.033524436240331
613 => 0.034216228604537
614 => 0.032296877613147
615 => 0.032370199405767
616 => 0.031461547887479
617 => 0.031970332021604
618 => 0.031610739794483
619 => 0.031929227291469
620 => 0.03212012738399
621 => 0.033028629801505
622 => 0.034401556189424
623 => 0.032892929836214
624 => 0.032235599730194
625 => 0.032643403631004
626 => 0.033729439158632
627 => 0.035374838576123
628 => 0.034400729004219
629 => 0.034833022290777
630 => 0.0349274591425
701 => 0.034209186807674
702 => 0.035401322301641
703 => 0.036040197397749
704 => 0.036695551049783
705 => 0.037264576263251
706 => 0.036433788389625
707 => 0.037322850503169
708 => 0.036606423380242
709 => 0.035963714188103
710 => 0.035964688912648
711 => 0.035561508047936
712 => 0.034780294318498
713 => 0.03463622652082
714 => 0.035385685398095
715 => 0.03598668044365
716 => 0.036036181274174
717 => 0.036368923011633
718 => 0.036565836144349
719 => 0.038495852535389
720 => 0.039272121093799
721 => 0.04022132759301
722 => 0.0405910970188
723 => 0.041703970420751
724 => 0.040805234765517
725 => 0.040610787653194
726 => 0.037911320798177
727 => 0.038353358344459
728 => 0.039061103106336
729 => 0.037922991248621
730 => 0.038644861265102
731 => 0.038787373697653
801 => 0.0378843186432
802 => 0.038366679366489
803 => 0.037085672295421
804 => 0.034429478642985
805 => 0.03540427940449
806 => 0.036122060879346
807 => 0.035097698212908
808 => 0.036933828644187
809 => 0.03586119915166
810 => 0.035521227097824
811 => 0.034194874907024
812 => 0.034820862085104
813 => 0.03566751870673
814 => 0.035144383348962
815 => 0.0362299677655
816 => 0.037767444814108
817 => 0.038863142517286
818 => 0.038947256581604
819 => 0.038242796364505
820 => 0.039371698358211
821 => 0.039379921176785
822 => 0.038106515116184
823 => 0.037326560994421
824 => 0.037149353776919
825 => 0.03759205214976
826 => 0.038129569701018
827 => 0.038977085064767
828 => 0.039489220849106
829 => 0.040824599358832
830 => 0.041185914495262
831 => 0.041582890286293
901 => 0.042113372365911
902 => 0.042750352115306
903 => 0.041356676686907
904 => 0.041412050009814
905 => 0.040114278747638
906 => 0.038727424034779
907 => 0.039779873887959
908 => 0.041155812069454
909 => 0.040840170330343
910 => 0.040804654186717
911 => 0.040864382488939
912 => 0.040626398925544
913 => 0.039550008088392
914 => 0.039009451348538
915 => 0.039706907453682
916 => 0.040077574333366
917 => 0.040652446338208
918 => 0.040581581229535
919 => 0.042062389777261
920 => 0.042637787201581
921 => 0.042490575917796
922 => 0.04251766633685
923 => 0.043559395889018
924 => 0.044718013399051
925 => 0.045803211590244
926 => 0.046907121800672
927 => 0.045576314955652
928 => 0.044900613312506
929 => 0.045597764930134
930 => 0.045227846468701
1001 => 0.047353507673036
1002 => 0.047500683842842
1003 => 0.049626191337677
1004 => 0.051643551051
1005 => 0.050376483559815
1006 => 0.051571271134029
1007 => 0.052863531308002
1008 => 0.055356510845252
1009 => 0.054516963041183
1010 => 0.053873882580659
1011 => 0.053266174652805
1012 => 0.054530718379752
1013 => 0.05615753368289
1014 => 0.056507934117743
1015 => 0.057075716685472
1016 => 0.056478762740654
1017 => 0.057197728014868
1018 => 0.059735991362193
1019 => 0.059050130199875
1020 => 0.058076097091701
1021 => 0.06007981222701
1022 => 0.060804948945234
1023 => 0.065894338190772
1024 => 0.072319902345448
1025 => 0.069659676592883
1026 => 0.068008388623317
1027 => 0.06839648046524
1028 => 0.070742878975454
1029 => 0.071496467705968
1030 => 0.069447953758816
1031 => 0.070171523516379
1101 => 0.074158464020359
1102 => 0.076297329684378
1103 => 0.073392462824657
1104 => 0.065378050367376
1105 => 0.057988396067436
1106 => 0.05994846514825
1107 => 0.059726254142511
1108 => 0.06400972433308
1109 => 0.059033772637983
1110 => 0.059117554902989
1111 => 0.063489602720826
1112 => 0.062323215318902
1113 => 0.060433817107397
1114 => 0.058002190765314
1115 => 0.053507104573759
1116 => 0.049525681379148
1117 => 0.057334169130782
1118 => 0.056997452940118
1119 => 0.056509837997493
1120 => 0.057594972286858
1121 => 0.062864076375273
1122 => 0.062742606471609
1123 => 0.061969876918991
1124 => 0.062555985474126
1125 => 0.060331069443889
1126 => 0.060904480965277
1127 => 0.05798722550844
1128 => 0.05930594681028
1129 => 0.060429763307407
1130 => 0.060655386107593
1201 => 0.061163725796997
1202 => 0.05682001880814
1203 => 0.0587702157216
1204 => 0.059915773699518
1205 => 0.054740101079528
1206 => 0.059813467292877
1207 => 0.05674440453334
1208 => 0.055702718536978
1209 => 0.057105211499386
1210 => 0.056558658627966
1211 => 0.056088764563781
1212 => 0.055826555602161
1213 => 0.056856391646254
1214 => 0.056808348563876
1215 => 0.055123336913178
1216 => 0.052925307904704
1217 => 0.05366303858779
1218 => 0.053395014114363
1219 => 0.052423658846817
1220 => 0.053078235015261
1221 => 0.050195812842852
1222 => 0.045236755310489
1223 => 0.048512860616408
1224 => 0.048386734125847
1225 => 0.048323135429925
1226 => 0.050785038022423
1227 => 0.050548382893911
1228 => 0.050118851518328
1229 => 0.052415770166262
1230 => 0.05157736396185
1231 => 0.0541611343305
]
'min_raw' => 0.02319387169242
'max_raw' => 0.076297329684378
'avg_raw' => 0.049745600688399
'max_pct' => '333.75%'
'is_grow' => true
'min' => '$0.023193'
'max' => '$0.076297'
'avg' => '$0.049745'
'bar_min_pct' => 53.43089062365
'bar_max_pct' => 54.398511072434
'min_diff' => 0.012635423310969
'max_diff' => 0.050436391048015
'year' => 2029
]
4 => [
'items' => [
101 => 0.055862972603083
102 => 0.055431331368456
103 => 0.057031918489518
104 => 0.053680034412722
105 => 0.054793395848786
106 => 0.055022858097707
107 => 0.052387426546688
108 => 0.050587102599699
109 => 0.05046704151763
110 => 0.047345527893474
111 => 0.049013015275521
112 => 0.050480335166405
113 => 0.049777602807295
114 => 0.049555138735933
115 => 0.050691659429952
116 => 0.050779976821519
117 => 0.048766330934338
118 => 0.049185031678155
119 => 0.050931083383079
120 => 0.049141035655098
121 => 0.045663265322269
122 => 0.04480073019579
123 => 0.044685652110242
124 => 0.042346388438708
125 => 0.044858368917314
126 => 0.043761822121511
127 => 0.047225800310804
128 => 0.045247194546767
129 => 0.045161900806869
130 => 0.045032966809141
131 => 0.043019465933287
201 => 0.043460294660443
202 => 0.04492567648962
203 => 0.045448541234978
204 => 0.045394002158333
205 => 0.044918495319221
206 => 0.045136179915177
207 => 0.044434941985261
208 => 0.044187320277202
209 => 0.043405758052851
210 => 0.04225707749513
211 => 0.042416808571949
212 => 0.040140971818487
213 => 0.038900975167402
214 => 0.038557760437275
215 => 0.038098799356218
216 => 0.038609601312629
217 => 0.040134524658908
218 => 0.03829514357276
219 => 0.035141653718142
220 => 0.03533118383169
221 => 0.035757001724836
222 => 0.034963492898025
223 => 0.034212503387597
224 => 0.03486542783721
225 => 0.033529252614086
226 => 0.035918472116898
227 => 0.035853850425057
228 => 0.036744403707363
301 => 0.037301284950781
302 => 0.036017853977145
303 => 0.035695074558042
304 => 0.03587894438467
305 => 0.032839985725611
306 => 0.036496055950686
307 => 0.036527673797814
308 => 0.036256942594952
309 => 0.0382036871213
310 => 0.042311925276738
311 => 0.040766240829165
312 => 0.040167705092505
313 => 0.039029888219588
314 => 0.04054596164587
315 => 0.040429550861161
316 => 0.039903097145229
317 => 0.039584696295197
318 => 0.040171359624083
319 => 0.039512002216433
320 => 0.039393563508089
321 => 0.038675953798111
322 => 0.03841979978081
323 => 0.038230153544186
324 => 0.038021371671917
325 => 0.038481892456941
326 => 0.037438291771522
327 => 0.036179811650342
328 => 0.03607518264521
329 => 0.036364072527457
330 => 0.036236260259885
331 => 0.036074570729246
401 => 0.035765861381732
402 => 0.035674273912856
403 => 0.035971888754779
404 => 0.035635898950272
405 => 0.036131670209135
406 => 0.035996847858999
407 => 0.035243741170797
408 => 0.034305091401491
409 => 0.034296735449659
410 => 0.034094504896556
411 => 0.033836933881613
412 => 0.033765283517682
413 => 0.034810440361218
414 => 0.036973883748425
415 => 0.036549148044704
416 => 0.036856063119308
417 => 0.038365781521348
418 => 0.03884567560254
419 => 0.038505058150624
420 => 0.038038799974072
421 => 0.03805931296754
422 => 0.039652658302767
423 => 0.039752033296888
424 => 0.040003121847444
425 => 0.040325841592523
426 => 0.038560018718691
427 => 0.037976142868981
428 => 0.037699470099189
429 => 0.036847425054068
430 => 0.037766282586409
501 => 0.037230903651716
502 => 0.037303144561155
503 => 0.037256097574113
504 => 0.037281788410341
505 => 0.035917804281355
506 => 0.036414768409062
507 => 0.035588469158971
508 => 0.034482147219542
509 => 0.034478438440475
510 => 0.034749209167825
511 => 0.034588144143937
512 => 0.034154722306017
513 => 0.0342162878324
514 => 0.033676909038992
515 => 0.034281778183688
516 => 0.034299123666432
517 => 0.034066216098279
518 => 0.034998100471541
519 => 0.035379894259611
520 => 0.035226589508889
521 => 0.035369137989621
522 => 0.03656679773076
523 => 0.036762068526124
524 => 0.036848794914559
525 => 0.0367325930431
526 => 0.035391029011114
527 => 0.035450533080704
528 => 0.035013931699628
529 => 0.034645049540539
530 => 0.03465980289237
531 => 0.034849456273466
601 => 0.035677683711735
602 => 0.037420639528898
603 => 0.037486783428076
604 => 0.037566951763432
605 => 0.03724086685416
606 => 0.037142516525312
607 => 0.037272265995437
608 => 0.0379268285601
609 => 0.039610541188417
610 => 0.039015404694184
611 => 0.038531549460522
612 => 0.038956020946878
613 => 0.038890676888671
614 => 0.038339107277467
615 => 0.038323626555541
616 => 0.037264988124169
617 => 0.036873633600122
618 => 0.036546588467449
619 => 0.036189463720301
620 => 0.035977748199261
621 => 0.036303039462561
622 => 0.036377437423211
623 => 0.035666182390887
624 => 0.035569240958158
625 => 0.036150067171061
626 => 0.035894467210146
627 => 0.036157358108521
628 => 0.03621835105198
629 => 0.036208529783297
630 => 0.035941654068633
701 => 0.036111752690811
702 => 0.03570941874052
703 => 0.035271940998184
704 => 0.0349928574544
705 => 0.034749320047388
706 => 0.034884448755276
707 => 0.034402739585185
708 => 0.034248631126782
709 => 0.036054127104958
710 => 0.037387866396389
711 => 0.037368473298872
712 => 0.037250422805243
713 => 0.037075023717377
714 => 0.037913997024329
715 => 0.037621715499988
716 => 0.037834374729885
717 => 0.037888505429173
718 => 0.038052342752796
719 => 0.038110900513697
720 => 0.037933898289274
721 => 0.037339857205106
722 => 0.035859563303093
723 => 0.035170482495728
724 => 0.03494307435175
725 => 0.034951340205874
726 => 0.034723331048734
727 => 0.034790489964165
728 => 0.034699975918684
729 => 0.034528564214241
730 => 0.034873864565552
731 => 0.034913657214345
801 => 0.034833059986317
802 => 0.03485204355118
803 => 0.034184732926636
804 => 0.034235467104097
805 => 0.033952972757004
806 => 0.033900008472444
807 => 0.033185887362587
808 => 0.031920718302967
809 => 0.032621744774929
810 => 0.031775003376037
811 => 0.031454329578051
812 => 0.03297234946271
813 => 0.032819982369608
814 => 0.0325591961386
815 => 0.032173438950327
816 => 0.032030357856792
817 => 0.031161042426442
818 => 0.031109678633199
819 => 0.031540534833972
820 => 0.031341709522172
821 => 0.031062483483371
822 => 0.030051155075523
823 => 0.028914087105774
824 => 0.028948408040427
825 => 0.029310088205702
826 => 0.030361722065456
827 => 0.029950830523
828 => 0.02965272399451
829 => 0.029596897602774
830 => 0.030295681775826
831 => 0.031284607780506
901 => 0.031748589735929
902 => 0.031288797709446
903 => 0.030760613386383
904 => 0.030792761518758
905 => 0.031006628640827
906 => 0.031029103051438
907 => 0.03068530935535
908 => 0.030782085267016
909 => 0.030635073807821
910 => 0.029732864754102
911 => 0.029716546653256
912 => 0.029495130001387
913 => 0.029488425593165
914 => 0.029111740633364
915 => 0.029059039803588
916 => 0.02831110895276
917 => 0.028803399303718
918 => 0.028473196782699
919 => 0.027975503696622
920 => 0.027889701220991
921 => 0.027887121894964
922 => 0.028398141412227
923 => 0.028797427743129
924 => 0.028478940796924
925 => 0.028406427492883
926 => 0.029180679869765
927 => 0.02908214919734
928 => 0.028996822270474
929 => 0.031196060303422
930 => 0.02945519179166
1001 => 0.028696073755231
1002 => 0.027756521032545
1003 => 0.028062444136687
1004 => 0.028126906629676
1005 => 0.025867451698723
1006 => 0.024950791114632
1007 => 0.024636227745798
1008 => 0.024455192079761
1009 => 0.024537692306077
1010 => 0.023712590266833
1011 => 0.024267072483133
1012 => 0.023552603861287
1013 => 0.023432820871752
1014 => 0.024710379273291
1015 => 0.024888144061478
1016 => 0.024129744247884
1017 => 0.024616759701988
1018 => 0.024440161128309
1019 => 0.023564851375159
1020 => 0.023531420980931
1021 => 0.023092221315426
1022 => 0.022404958884724
1023 => 0.02209086151218
1024 => 0.021927276873441
1025 => 0.021994775083586
1026 => 0.021960645923057
1027 => 0.021737930064755
1028 => 0.021973411735353
1029 => 0.021371853374718
1030 => 0.021132307988428
1031 => 0.021024110894852
1101 => 0.020490193225381
1102 => 0.021339893671774
1103 => 0.021507295363958
1104 => 0.021675026889188
1105 => 0.023135015301143
1106 => 0.023062078405966
1107 => 0.023721392416656
1108 => 0.023695772686601
1109 => 0.023507725650573
1110 => 0.022714386137809
1111 => 0.02303059712768
1112 => 0.022057348850956
1113 => 0.022786572634327
1114 => 0.02245378535271
1115 => 0.022674056919659
1116 => 0.022277988781198
1117 => 0.022497189242275
1118 => 0.021546992515368
1119 => 0.020659712181411
1120 => 0.021016779689123
1121 => 0.021404952905629
1122 => 0.022246611343708
1123 => 0.021745326521519
1124 => 0.021925607499256
1125 => 0.021321696402509
1126 => 0.020075655311242
1127 => 0.020082707768499
1128 => 0.019891031493089
1129 => 0.01972539520594
1130 => 0.021802905113506
1201 => 0.021544533915929
1202 => 0.021132853227375
1203 => 0.021683904188544
1204 => 0.021829610809032
1205 => 0.021833758871678
1206 => 0.022235791428263
1207 => 0.02245035627578
1208 => 0.022488174260132
1209 => 0.023120781174407
1210 => 0.023332822667785
1211 => 0.024206191569773
1212 => 0.02243215194755
1213 => 0.022395616768969
1214 => 0.021691658605632
1215 => 0.021245197209306
1216 => 0.021722228199403
1217 => 0.022144812535405
1218 => 0.021704789478901
1219 => 0.021762247200687
1220 => 0.021171552198534
1221 => 0.021382697867021
1222 => 0.021564564961114
1223 => 0.02146414864141
1224 => 0.021313820550607
1225 => 0.022110165438942
1226 => 0.022065232539441
1227 => 0.022806807207348
1228 => 0.023384917691495
1229 => 0.024420995028697
1230 => 0.023339794315394
1231 => 0.023300391064017
]
'min_raw' => 0.01972539520594
'max_raw' => 0.057031918489518
'avg_raw' => 0.038378656847729
'max_pct' => '224.23%'
'is_grow' => true
'min' => '$0.019725'
'max' => '$0.057031'
'avg' => '$0.038378'
'bar_min_pct' => 52.917825637622
'bar_max_pct' => 53.28786768811
'min_diff' => -0.0034684764864803
'max_diff' => -0.01926541119486
'year' => 2030
]
5 => [
'items' => [
101 => 0.023685564166702
102 => 0.02333276369979
103 => 0.02355572141662
104 => 0.024385073093602
105 => 0.024402595987662
106 => 0.024109064935193
107 => 0.024091203543974
108 => 0.024147579393479
109 => 0.024477774504894
110 => 0.024362394187095
111 => 0.024495915211924
112 => 0.02466288529802
113 => 0.025353544367963
114 => 0.025520059931511
115 => 0.02511551344051
116 => 0.025152039459133
117 => 0.025000727966449
118 => 0.024854562960444
119 => 0.025183120548258
120 => 0.025783565997804
121 => 0.025779830657826
122 => 0.025919122331129
123 => 0.026005899889642
124 => 0.025633387083448
125 => 0.025390894944291
126 => 0.02548388186062
127 => 0.02563256996482
128 => 0.025435664312396
129 => 0.024220271410059
130 => 0.024588943977029
131 => 0.024527578834717
201 => 0.02444018740981
202 => 0.024810890526759
203 => 0.024775135306793
204 => 0.023704127652837
205 => 0.023772690087967
206 => 0.023708297161603
207 => 0.023916363880239
208 => 0.023321527414167
209 => 0.023504495104846
210 => 0.023619250725224
211 => 0.023686842667221
212 => 0.023931031109944
213 => 0.023902378414603
214 => 0.023929250018171
215 => 0.024291317015369
216 => 0.026122527640808
217 => 0.026222196394812
218 => 0.025731390997962
219 => 0.025927458073295
220 => 0.025551052163811
221 => 0.025803735972548
222 => 0.025976615817013
223 => 0.025195405042758
224 => 0.025149146810722
225 => 0.024771187340154
226 => 0.024974281350919
227 => 0.024651144176816
228 => 0.024730430736483
301 => 0.024508738603578
302 => 0.024907740304343
303 => 0.025353886204395
304 => 0.025466600277583
305 => 0.025170098077484
306 => 0.024955410944165
307 => 0.024578491060394
308 => 0.025205317227312
309 => 0.0253886203007
310 => 0.025204354414302
311 => 0.025161655982134
312 => 0.025080742530331
313 => 0.025178822153437
314 => 0.025387621992796
315 => 0.025289155844482
316 => 0.025354194470193
317 => 0.02510633429652
318 => 0.025633510400687
319 => 0.026470792925943
320 => 0.026473484926171
321 => 0.026375018247088
322 => 0.026334727803501
323 => 0.026435760591698
324 => 0.026490566734713
325 => 0.026817288245498
326 => 0.027167873443729
327 => 0.02880390159157
328 => 0.028344511434328
329 => 0.029796092934842
330 => 0.030944105437481
331 => 0.03128834419052
401 => 0.030971660735409
402 => 0.029888303742379
403 => 0.029835149079874
404 => 0.031454141808985
405 => 0.030996702208446
406 => 0.030942291223523
407 => 0.030363450272749
408 => 0.030705616965503
409 => 0.030630780090515
410 => 0.030512646422202
411 => 0.031165476636438
412 => 0.032387516518933
413 => 0.032197050143029
414 => 0.032054875828897
415 => 0.031431909370693
416 => 0.031807074323127
417 => 0.031673485269377
418 => 0.032247468621998
419 => 0.031907453599193
420 => 0.030993236653568
421 => 0.031138828715457
422 => 0.031116822768193
423 => 0.031569703603528
424 => 0.031433760017954
425 => 0.031090277601293
426 => 0.032383339719467
427 => 0.032299375457903
428 => 0.032418417583899
429 => 0.032470823609263
430 => 0.033257887734285
501 => 0.033580322723063
502 => 0.033653521110535
503 => 0.033959809411858
504 => 0.033645900378576
505 => 0.034901760325051
506 => 0.035736833907998
507 => 0.036706814847084
508 => 0.038124217705386
509 => 0.038657174291818
510 => 0.038560900454788
511 => 0.039635559125358
512 => 0.041566696868052
513 => 0.038951238605928
514 => 0.041705322506773
515 => 0.040833411341193
516 => 0.038766125652615
517 => 0.038633016825968
518 => 0.040033006695953
519 => 0.043138049483549
520 => 0.04236027148236
521 => 0.043139321649728
522 => 0.042230518247807
523 => 0.042185388498906
524 => 0.043095183096984
525 => 0.045220967765715
526 => 0.044211087153448
527 => 0.042763175662877
528 => 0.043832290975516
529 => 0.042906124349757
530 => 0.040819211724204
531 => 0.042359676730181
601 => 0.041329611650602
602 => 0.041630239402094
603 => 0.043795282988753
604 => 0.043534779216411
605 => 0.043871895219821
606 => 0.043276894297665
607 => 0.042721069613337
608 => 0.041683581563957
609 => 0.041376432500078
610 => 0.041461317451269
611 => 0.041376390435312
612 => 0.040795925406692
613 => 0.040670574039027
614 => 0.040461649601151
615 => 0.040526404020556
616 => 0.040133564954349
617 => 0.040874933436975
618 => 0.041012537960267
619 => 0.041552044116922
620 => 0.041608057435849
621 => 0.043110574402742
622 => 0.042283013306149
623 => 0.042838212737931
624 => 0.042788550475013
625 => 0.038810930002045
626 => 0.039359011008377
627 => 0.040211653056936
628 => 0.039827538969789
629 => 0.039284491519418
630 => 0.038845951586881
701 => 0.038181518746076
702 => 0.039116695210206
703 => 0.040346352815606
704 => 0.041639243581966
705 => 0.043192567124187
706 => 0.042845883392243
707 => 0.041610205278813
708 => 0.041665636896318
709 => 0.042008293344197
710 => 0.041564522110573
711 => 0.041433645310334
712 => 0.041990312881594
713 => 0.041994146345218
714 => 0.041483533909389
715 => 0.040916081628053
716 => 0.040913703982275
717 => 0.04081273132975
718 => 0.04224848105838
719 => 0.043037998238455
720 => 0.04312851511078
721 => 0.043031905731747
722 => 0.043069086847448
723 => 0.042609684196186
724 => 0.043659742425346
725 => 0.04462337969642
726 => 0.044365104322665
727 => 0.043977912821398
728 => 0.043669496140969
729 => 0.044292451154379
730 => 0.044264711948254
731 => 0.044614963165516
801 => 0.044599073747152
802 => 0.044481297436401
803 => 0.044365108528828
804 => 0.044825784413958
805 => 0.044693117157269
806 => 0.044560243831686
807 => 0.044293746035342
808 => 0.044329967511925
809 => 0.04394284286473
810 => 0.043763741289319
811 => 0.041070483319903
812 => 0.040350756785732
813 => 0.040577197404767
814 => 0.040651747536081
815 => 0.040338521626055
816 => 0.040787607119898
817 => 0.040717617621381
818 => 0.040989905817621
819 => 0.04081979197399
820 => 0.04082677350547
821 => 0.041327042047494
822 => 0.041472272133537
823 => 0.041398406939625
824 => 0.041450139589491
825 => 0.042642296670656
826 => 0.042472810056752
827 => 0.042382773671109
828 => 0.042407714365251
829 => 0.042712336059625
830 => 0.042797613502322
831 => 0.042436286985276
901 => 0.042606690659519
902 => 0.043332247876998
903 => 0.043586151840133
904 => 0.044396491409646
905 => 0.044052244757879
906 => 0.044684124385842
907 => 0.046626306938561
908 => 0.048177856750483
909 => 0.046750987422932
910 => 0.049600211063849
911 => 0.05181874036516
912 => 0.051733589515422
913 => 0.051346737616231
914 => 0.048821000989342
915 => 0.046496780488667
916 => 0.048441089629097
917 => 0.048446046072947
918 => 0.048279028193461
919 => 0.04724169448818
920 => 0.048242931229069
921 => 0.048322405765603
922 => 0.048277921159129
923 => 0.047482599839447
924 => 0.046268291184243
925 => 0.046505564188825
926 => 0.04689422221057
927 => 0.04615841149285
928 => 0.045923275384195
929 => 0.04636043814666
930 => 0.0477690676538
1001 => 0.04750277440511
1002 => 0.047495820412212
1003 => 0.048635135856018
1004 => 0.047819631877914
1005 => 0.046508556961266
1006 => 0.046177493253859
1007 => 0.0450024401238
1008 => 0.045814053506128
1009 => 0.04584326202687
1010 => 0.045398749671857
1011 => 0.046544626689028
1012 => 0.046534067230587
1013 => 0.047621906917105
1014 => 0.0497014478238
1015 => 0.049086425249697
1016 => 0.048371220910281
1017 => 0.048448983452441
1018 => 0.049301846605625
1019 => 0.048786186074238
1020 => 0.048971621196638
1021 => 0.049301565927358
1022 => 0.049500629775469
1023 => 0.048420341228117
1024 => 0.048168474291555
1025 => 0.047653242932631
1026 => 0.047518828688336
1027 => 0.047938473879525
1028 => 0.04782791219793
1029 => 0.045840807163803
1030 => 0.045633143631588
1031 => 0.045639512375646
1101 => 0.04511733255003
1102 => 0.044320882978449
1103 => 0.046413904899033
1104 => 0.046245805946987
1105 => 0.046060237713754
1106 => 0.046082968763487
1107 => 0.046991478640118
1108 => 0.046464497030824
1109 => 0.04786556400972
1110 => 0.047577546758787
1111 => 0.047282142952157
1112 => 0.047241309147861
1113 => 0.047127603884976
1114 => 0.046737666230681
1115 => 0.0462667930815
1116 => 0.045955881842077
1117 => 0.042391871780593
1118 => 0.043053331317111
1119 => 0.043814280219942
1120 => 0.044076956731888
1121 => 0.043627630381543
1122 => 0.046755408373669
1123 => 0.047326883552849
1124 => 0.045595847958709
1125 => 0.045272041876763
1126 => 0.046776637046494
1127 => 0.045869182229867
1128 => 0.04627780907823
1129 => 0.045394581339006
1130 => 0.047189231916932
1201 => 0.04717555968639
1202 => 0.046477400077555
1203 => 0.047067479798152
1204 => 0.046964938925549
1205 => 0.046176718446666
1206 => 0.047214219912036
1207 => 0.047214734499818
1208 => 0.046542771055614
1209 => 0.045758064864496
1210 => 0.045617777931457
1211 => 0.045512090572309
1212 => 0.046251816466633
1213 => 0.04691505239042
1214 => 0.04814917001446
1215 => 0.048459456507054
1216 => 0.049670525344594
1217 => 0.048949392817711
1218 => 0.049269061526648
1219 => 0.0496161071301
1220 => 0.049782493554574
1221 => 0.049511375804681
1222 => 0.051392664205201
1223 => 0.051551502587392
1224 => 0.051604759722994
1225 => 0.050970399859289
1226 => 0.051533859892034
1227 => 0.051270235602547
1228 => 0.051956112766855
1229 => 0.052063667063937
1230 => 0.051972572400663
1231 => 0.052006711832186
]
'min_raw' => 0.023321527414167
'max_raw' => 0.052063667063937
'avg_raw' => 0.037692597239052
'max_pct' => '195.98%'
'is_grow' => true
'min' => '$0.023321'
'max' => '$0.052063'
'avg' => '$0.037692'
'bar_min_pct' => 53.449773750392
'bar_max_pct' => 53.001449945884
'min_diff' => 0.0035961322082268
'max_diff' => -0.004968251425581
'year' => 2031
]
6 => [
'items' => [
101 => 0.050401364064359
102 => 0.050318118313713
103 => 0.049183056596805
104 => 0.049645602636398
105 => 0.048780894985789
106 => 0.049055102689273
107 => 0.049175970832221
108 => 0.049112836173552
109 => 0.049671754295478
110 => 0.049196559712412
111 => 0.047942443078479
112 => 0.046687984761307
113 => 0.046672236058995
114 => 0.046341959327112
115 => 0.046103229743161
116 => 0.046149217530417
117 => 0.046311284490988
118 => 0.046093810116791
119 => 0.046140219300757
120 => 0.04691092097736
121 => 0.04706547970221
122 => 0.046540228765178
123 => 0.044431270459646
124 => 0.043913726801547
125 => 0.044285726919651
126 => 0.044107934823073
127 => 0.035598545885388
128 => 0.037597700594747
129 => 0.036409870751325
130 => 0.036957277392597
131 => 0.03574481070951
201 => 0.036323463361503
202 => 0.036216607345691
203 => 0.039431188959052
204 => 0.039380997688672
205 => 0.03940502159374
206 => 0.038258298010889
207 => 0.040085059815308
208 => 0.040984988368395
209 => 0.040818435544042
210 => 0.040860353301692
211 => 0.040140067345089
212 => 0.039411995536267
213 => 0.038604451850835
214 => 0.040104768202951
215 => 0.03993795863585
216 => 0.040320559766592
217 => 0.041293622165767
218 => 0.04143690930035
219 => 0.041629488662305
220 => 0.041560462669776
221 => 0.043204941852219
222 => 0.043005784572602
223 => 0.043485696315019
224 => 0.042498481449876
225 => 0.041381354122672
226 => 0.04159368350593
227 => 0.041573234478877
228 => 0.041312894894195
229 => 0.041077871957712
301 => 0.040686624985772
302 => 0.041924588298649
303 => 0.041874329248933
304 => 0.042687964844086
305 => 0.042544146849408
306 => 0.041583695082716
307 => 0.04161799780546
308 => 0.041848700101235
309 => 0.042647163381024
310 => 0.042884201645992
311 => 0.042774396077317
312 => 0.043034297713646
313 => 0.043239713369957
314 => 0.043060094757443
315 => 0.045603115528499
316 => 0.044547076005567
317 => 0.045061782321169
318 => 0.045184536744614
319 => 0.044870103870206
320 => 0.044938293101668
321 => 0.04504158120688
322 => 0.045668726355839
323 => 0.047314536692619
324 => 0.048043454887369
325 => 0.050236441240465
326 => 0.047982928378326
327 => 0.04784921425105
328 => 0.048244237315086
329 => 0.049531752455534
330 => 0.050575162546719
331 => 0.050921321869737
401 => 0.050967072538742
402 => 0.051616490440961
403 => 0.051988724671586
404 => 0.051537634026245
405 => 0.051155381935478
406 => 0.049786202393225
407 => 0.049944688653393
408 => 0.051036501822688
409 => 0.052578752231791
410 => 0.053902163526607
411 => 0.053438751016703
412 => 0.056974261349028
413 => 0.057324792757213
414 => 0.057276360650639
415 => 0.058074923364553
416 => 0.056489939001903
417 => 0.055812327479244
418 => 0.051238029176247
419 => 0.052523220416186
420 => 0.054391321360072
421 => 0.05414407119513
422 => 0.052787406355199
423 => 0.053901134374671
424 => 0.053532901061938
425 => 0.053242460170172
426 => 0.054573026200092
427 => 0.053110014193555
428 => 0.054376726696161
429 => 0.052752154809105
430 => 0.053440867846013
501 => 0.053049921016963
502 => 0.053302911528
503 => 0.051823934169924
504 => 0.052621954452196
505 => 0.051790733902535
506 => 0.051790339795766
507 => 0.051771990556062
508 => 0.052749917846542
509 => 0.052781808020376
510 => 0.052059118275145
511 => 0.051954967392321
512 => 0.052340067793807
513 => 0.051889216081622
514 => 0.052100166760127
515 => 0.051895605562775
516 => 0.051849554528534
517 => 0.051482612052757
518 => 0.0513245231449
519 => 0.05138651387912
520 => 0.051174907544812
521 => 0.051047407074256
522 => 0.051746627503328
523 => 0.051373062234546
524 => 0.051689373268207
525 => 0.051328896923716
526 => 0.050079328861641
527 => 0.0493606890552
528 => 0.047000370820963
529 => 0.047669754144227
530 => 0.048113555980078
531 => 0.047966879475977
601 => 0.048281997363058
602 => 0.048301343042044
603 => 0.048198895004707
604 => 0.048080273301877
605 => 0.048022534817131
606 => 0.048452870178174
607 => 0.048702694339682
608 => 0.048158097431608
609 => 0.048030505995767
610 => 0.048581123537849
611 => 0.048916999920437
612 => 0.051396922416832
613 => 0.051213201748255
614 => 0.051674304573024
615 => 0.051622391471154
616 => 0.052105700690952
617 => 0.052895707003605
618 => 0.051289403280742
619 => 0.051568202065228
620 => 0.051499847041676
621 => 0.052246129265163
622 => 0.052248459076805
623 => 0.051801025604263
624 => 0.052043586548507
625 => 0.051908195683742
626 => 0.052152865275546
627 => 0.051210748046717
628 => 0.05235814513616
629 => 0.053008645349239
630 => 0.053017677545329
701 => 0.053326009483639
702 => 0.053639292590344
703 => 0.054240612232457
704 => 0.053622522111893
705 => 0.052510638154859
706 => 0.052590912585193
707 => 0.051939015428007
708 => 0.051949973936994
709 => 0.051891476557187
710 => 0.052067031597465
711 => 0.051249272505742
712 => 0.051441198930056
713 => 0.051172500812097
714 => 0.051567617967995
715 => 0.051142537223454
716 => 0.051499814078814
717 => 0.051654002925672
718 => 0.052222963090025
719 => 0.051058501344572
720 => 0.048684085018463
721 => 0.049183216117226
722 => 0.048444962016253
723 => 0.04851329024403
724 => 0.048651324138496
725 => 0.048203911124653
726 => 0.04828926342809
727 => 0.048286214043196
728 => 0.048259936091593
729 => 0.048143546686782
730 => 0.047974759022864
731 => 0.04864715712581
801 => 0.048761410666037
802 => 0.049015382132943
803 => 0.049771028947965
804 => 0.049695522011765
805 => 0.04981867695746
806 => 0.049549830402495
807 => 0.048525761264644
808 => 0.048581373145775
809 => 0.047887892096957
810 => 0.048997648263367
811 => 0.048734843355096
812 => 0.048565411321086
813 => 0.04851918022083
814 => 0.049276700138147
815 => 0.049503361970078
816 => 0.049362121527129
817 => 0.049072433257996
818 => 0.049628720373379
819 => 0.049777559337586
820 => 0.049810878892702
821 => 0.050796513003685
822 => 0.049865964890477
823 => 0.050089957070179
824 => 0.051837480114827
825 => 0.050252717855027
826 => 0.051092201768459
827 => 0.05105111339936
828 => 0.051480564962884
829 => 0.051015885836399
830 => 0.051021646091084
831 => 0.051402969985926
901 => 0.050867469347748
902 => 0.050734871858973
903 => 0.050551689377911
904 => 0.050951661623712
905 => 0.051191426895882
906 => 0.053123758901377
907 => 0.054372133501973
908 => 0.054317938268207
909 => 0.054813181255598
910 => 0.054590069753873
911 => 0.05386958386096
912 => 0.055099365426267
913 => 0.054710211082758
914 => 0.054742292494014
915 => 0.054741098422285
916 => 0.054999852040256
917 => 0.054816501387503
918 => 0.054455098430368
919 => 0.054695014579284
920 => 0.055407479769971
921 => 0.057618993582964
922 => 0.058856586011376
923 => 0.057544488964807
924 => 0.058449555937851
925 => 0.057906838262361
926 => 0.057808210316272
927 => 0.058376659259268
928 => 0.058946103196888
929 => 0.058909832079835
930 => 0.058496445022393
1001 => 0.058262933162952
1002 => 0.060031163194851
1003 => 0.061333964961341
1004 => 0.061245122614961
1005 => 0.061637243838807
1006 => 0.062788523879871
1007 => 0.062893782498515
1008 => 0.062880522331908
1009 => 0.062619627862998
1010 => 0.063753212576031
1011 => 0.064698868887169
1012 => 0.062559238331411
1013 => 0.063373981637223
1014 => 0.063739746156592
1015 => 0.064276796988468
1016 => 0.065182891762014
1017 => 0.066167151015853
1018 => 0.0663063360662
1019 => 0.066207577612361
1020 => 0.065558432176145
1021 => 0.066635420396351
1022 => 0.067266294837266
1023 => 0.067641966129526
1024 => 0.068594606020955
1025 => 0.063742004993743
1026 => 0.060307092796761
1027 => 0.059770681656469
1028 => 0.06086149480358
1029 => 0.061149133531401
1030 => 0.061033186720884
1031 => 0.057166880754628
1101 => 0.059750326355708
1102 => 0.062529896600194
1103 => 0.06263667121344
1104 => 0.064028182195903
1105 => 0.064481315211755
1106 => 0.065601663942151
1107 => 0.065531585824027
1108 => 0.065804372911237
1109 => 0.065741663883901
1110 => 0.067816873989702
1111 => 0.070106138908082
1112 => 0.070026868943375
1113 => 0.069697760026005
1114 => 0.070186542889709
1115 => 0.072549309618016
1116 => 0.072331783920239
1117 => 0.072543091606835
1118 => 0.075328926739206
1119 => 0.078950908691716
1120 => 0.077268134433732
1121 => 0.080919270368307
1122 => 0.083217466900722
1123 => 0.087191960165577
1124 => 0.086694334034026
1125 => 0.088241575095855
1126 => 0.08580347940084
1127 => 0.080205118864649
1128 => 0.079319156880134
1129 => 0.081092875209264
1130 => 0.085453388644528
1201 => 0.080955547123438
1202 => 0.081865454605153
1203 => 0.081603401189207
1204 => 0.081589437476326
1205 => 0.08212237560245
1206 => 0.081349321054324
1207 => 0.078199757755404
1208 => 0.079643184054806
1209 => 0.079085807841583
1210 => 0.079704258305303
1211 => 0.08304178038963
1212 => 0.08156618231956
1213 => 0.080011759620594
1214 => 0.081961350639108
1215 => 0.084443849957834
1216 => 0.084288499611948
1217 => 0.083987055009523
1218 => 0.085686282450269
1219 => 0.088492908355454
1220 => 0.089251528059689
1221 => 0.089811525616059
1222 => 0.089888739817846
1223 => 0.090684094084612
1224 => 0.086407273737127
1225 => 0.093194697465122
1226 => 0.09436669804415
1227 => 0.09414641050974
1228 => 0.095449039828006
1229 => 0.095065773238056
1230 => 0.094510480081904
1231 => 0.096575424628557
]
'min_raw' => 0.035598545885388
'max_raw' => 0.096575424628557
'avg_raw' => 0.066086985256973
'max_pct' => '449.04%'
'is_grow' => true
'min' => '$0.035598'
'max' => '$0.096575'
'avg' => '$0.066086'
'bar_min_pct' => 55.26581844176
'bar_max_pct' => 55.567535276936
'min_diff' => 0.012277018471221
'max_diff' => 0.04451175756462
'year' => 2032
]
7 => [
'items' => [
101 => 0.094208132338251
102 => 0.090848058965974
103 => 0.089004656259226
104 => 0.091432197646526
105 => 0.09291461246223
106 => 0.093894394356121
107 => 0.094190875765211
108 => 0.086739271126156
109 => 0.082723269510646
110 => 0.085297480502636
111 => 0.088438195575416
112 => 0.086389826906319
113 => 0.086470119080073
114 => 0.083549683659758
115 => 0.088696589307971
116 => 0.087946728447316
117 => 0.091837007918872
118 => 0.090908561501542
119 => 0.094080933390817
120 => 0.093245541554611
121 => 0.096713206360572
122 => 0.098096551734947
123 => 0.10041940391904
124 => 0.10212810344136
125 => 0.10313148448309
126 => 0.10307124524893
127 => 0.10704714081869
128 => 0.10470269410841
129 => 0.10175751649664
130 => 0.10170424752556
131 => 0.10322959674419
201 => 0.1064263102473
202 => 0.10725517154837
203 => 0.10771839194033
204 => 0.10700895378523
205 => 0.10446422490923
206 => 0.10336542388265
207 => 0.10430163419263
208 => 0.10315672943299
209 => 0.10513315625167
210 => 0.1078472124157
211 => 0.10728677055036
212 => 0.10916024368003
213 => 0.1110990912741
214 => 0.11387173041273
215 => 0.1145966009541
216 => 0.11579478439462
217 => 0.11702810873767
218 => 0.11742421927764
219 => 0.11818051720431
220 => 0.11817653114092
221 => 0.12045568584768
222 => 0.12296966406879
223 => 0.12391863264852
224 => 0.12610073357119
225 => 0.12236396221105
226 => 0.12519834621266
227 => 0.12775503153133
228 => 0.12470684589464
301 => 0.12890805965866
302 => 0.12907118326896
303 => 0.13153415611524
304 => 0.12903746128703
305 => 0.12755493186777
306 => 0.13183493875152
307 => 0.13390589926361
308 => 0.13328210910334
309 => 0.1285350351833
310 => 0.12577203455026
311 => 0.11854072895058
312 => 0.12710652280256
313 => 0.13127867112022
314 => 0.12852423032707
315 => 0.12991341004689
316 => 0.13749232415514
317 => 0.14037788394922
318 => 0.13977770768364
319 => 0.13987912759278
320 => 0.14143612328105
321 => 0.14834069961601
322 => 0.14420331742928
323 => 0.14736619108628
324 => 0.14904376786937
325 => 0.15060199467788
326 => 0.14677548211883
327 => 0.14179724550215
328 => 0.1402204289935
329 => 0.12825035547429
330 => 0.12762726116422
331 => 0.12727749944629
401 => 0.12507230128951
402 => 0.12333961959289
403 => 0.12196172677739
404 => 0.1183457245559
405 => 0.11956601915679
406 => 0.11380286633405
407 => 0.11748992727644
408 => 0.10829179621515
409 => 0.11595227308694
410 => 0.11178302380477
411 => 0.11458256256614
412 => 0.11457279523914
413 => 0.10941795678487
414 => 0.10644475354318
415 => 0.10833939436759
416 => 0.11037059972813
417 => 0.11070015596408
418 => 0.1133336667339
419 => 0.11406862298263
420 => 0.11184167123714
421 => 0.10810118539371
422 => 0.10897001494374
423 => 0.10642714674008
424 => 0.10197086802319
425 => 0.10517144519683
426 => 0.10626426296335
427 => 0.1067469135455
428 => 0.10236467523451
429 => 0.10098768081417
430 => 0.10025458053888
501 => 0.10753549345755
502 => 0.10793435830296
503 => 0.10589370936001
504 => 0.11511763608444
505 => 0.11302997738567
506 => 0.11536240364099
507 => 0.10889117776871
508 => 0.1091383873117
509 => 0.10607480527776
510 => 0.10779020650814
511 => 0.10657781620847
512 => 0.10765161904065
513 => 0.1082952520308
514 => 0.11135833136107
515 => 0.11598724853259
516 => 0.11090080945382
517 => 0.10868457510805
518 => 0.11005951443159
519 => 0.11372115903757
520 => 0.11926873805176
521 => 0.11598445961992
522 => 0.11744196661731
523 => 0.11776036705626
524 => 0.11533866173123
525 => 0.11935802978138
526 => 0.12151204177274
527 => 0.1237216123659
528 => 0.12564012060118
529 => 0.1228390612815
530 => 0.12583659626964
531 => 0.12342111220535
601 => 0.12125417329153
602 => 0.12125745964339
603 => 0.11989810720882
604 => 0.11726419057742
605 => 0.11677845593906
606 => 0.11930530886934
607 => 0.12133160562556
608 => 0.12149850113171
609 => 0.12262036313084
610 => 0.12328426950583
611 => 0.12979145451766
612 => 0.13240869815968
613 => 0.13560901414325
614 => 0.13685571757878
615 => 0.14060784795179
616 => 0.13757769794245
617 => 0.13692210592739
618 => 0.12782066495495
619 => 0.12931102540431
620 => 0.13169723628214
621 => 0.12786001269342
622 => 0.13029384785335
623 => 0.13077433846959
624 => 0.12772962530421
625 => 0.12935593816013
626 => 0.12503693338297
627 => 0.11608139103426
628 => 0.11936799986009
629 => 0.12178805021647
630 => 0.11833433996786
701 => 0.12452498191145
702 => 0.12090853668879
703 => 0.11976229717319
704 => 0.11529040815896
705 => 0.11740096763488
706 => 0.12025552954638
707 => 0.11849174216352
708 => 0.12215186581696
709 => 0.12733557702956
710 => 0.13102979833499
711 => 0.1313133947755
712 => 0.12893825796971
713 => 0.13274442985891
714 => 0.13277215366583
715 => 0.12847877622614
716 => 0.12584910644996
717 => 0.12525163994394
718 => 0.12674422841618
719 => 0.12855650636853
720 => 0.13141396358904
721 => 0.13314066514212
722 => 0.13764298702081
723 => 0.1388611862295
724 => 0.14019961782493
725 => 0.14198817519343
726 => 0.14413579689103
727 => 0.13943692288087
728 => 0.13962361790509
729 => 0.13524809148717
730 => 0.13057221399566
731 => 0.13412062215536
801 => 0.13875969379921
802 => 0.13769548563839
803 => 0.1375757404805
804 => 0.13777711862153
805 => 0.13697474042207
806 => 0.1333456135634
807 => 0.13152308877451
808 => 0.13387461072784
809 => 0.13512433999183
810 => 0.13706256109243
811 => 0.1368236344309
812 => 0.14181628383631
813 => 0.14375627642537
814 => 0.14325994330412
815 => 0.14335128054336
816 => 0.14686354445973
817 => 0.1507699042869
818 => 0.15442872575462
819 => 0.15815063610163
820 => 0.15366372790968
821 => 0.15138555264383
822 => 0.15373604799623
823 => 0.15248884207663
824 => 0.15965565723597
825 => 0.16015187196798
826 => 0.16731816888501
827 => 0.17411983800604
828 => 0.16984783149568
829 => 0.17387614121955
830 => 0.17823308661882
831 => 0.18663834118293
901 => 0.18380774714616
902 => 0.18163955647506
903 => 0.17959062676749
904 => 0.18385412423051
905 => 0.18933904560566
906 => 0.19052044513594
907 => 0.19243476370436
908 => 0.19042209180141
909 => 0.19284613341997
910 => 0.20140406551136
911 => 0.19909163671731
912 => 0.19580761608828
913 => 0.2025632815619
914 => 0.20500813063482
915 => 0.22216736180597
916 => 0.24383159997202
917 => 0.23486246311621
918 => 0.22929503043758
919 => 0.23060350917833
920 => 0.23851455557583
921 => 0.24105533259464
922 => 0.23414862479914
923 => 0.23658819075479
924 => 0.25003043902326
925 => 0.25724177394033
926 => 0.24744781251145
927 => 0.22042666136332
928 => 0.19551192596189
929 => 0.2021204357155
930 => 0.20137123579538
1001 => 0.21581325460522
1002 => 0.19903648605535
1003 => 0.19931896381131
1004 => 0.21405962827577
1005 => 0.21012707171562
1006 => 0.20375683373196
1007 => 0.1955584357489
1008 => 0.18040293881717
1009 => 0.16697929254245
1010 => 0.19330615416829
1011 => 0.19217089202269
1012 => 0.19052686419945
1013 => 0.1941854702177
1014 => 0.21195062252889
1015 => 0.21154107826793
1016 => 0.20893576663102
1017 => 0.21091187254545
1018 => 0.20341041281083
1019 => 0.2053437097895
1020 => 0.19550797934051
1021 => 0.19995414027984
1022 => 0.20374316606227
1023 => 0.20450386908557
1024 => 0.20621777183954
1025 => 0.19157266045868
1026 => 0.19814788551081
1027 => 0.20201021421366
1028 => 0.18456007262144
1029 => 0.20166528102087
1030 => 0.19131772165197
1031 => 0.18780560458704
1101 => 0.19253420752873
1102 => 0.19069146636363
1103 => 0.18910718571928
1104 => 0.18822312989833
1105 => 0.19169529402184
1106 => 0.19153331341535
1107 => 0.18585217899126
1108 => 0.17844137072771
1109 => 0.18092868123245
1110 => 0.18002501800741
1111 => 0.17675002590502
1112 => 0.17895697515798
1113 => 0.16923868755941
1114 => 0.15251887885871
1115 => 0.16356449662799
1116 => 0.16313925235919
1117 => 0.16292482491557
1118 => 0.17122530139073
1119 => 0.17042740210221
1120 => 0.16897920708051
1121 => 0.17672342866776
1122 => 0.17389668361394
1123 => 0.18260804580493
1124 => 0.18834591235949
1125 => 0.18689060380072
1126 => 0.1922870950288
1127 => 0.18098598384281
1128 => 0.18473975965692
1129 => 0.18551340764969
1130 => 0.17662786617548
1201 => 0.1705579482936
1202 => 0.17015315397301
1203 => 0.15962875285205
1204 => 0.16525080298087
1205 => 0.17019797443799
1206 => 0.16782866322604
1207 => 0.1670786100775
1208 => 0.17091046894673
1209 => 0.17120823719852
1210 => 0.16441908950162
1211 => 0.16583076829215
1212 => 0.17171770352074
1213 => 0.16568243262871
1214 => 0.15395688714141
1215 => 0.1510487897422
1216 => 0.15066079594228
1217 => 0.14277380515153
1218 => 0.15124312271603
1219 => 0.14754603863553
1220 => 0.15922508294796
1221 => 0.15255407547267
1222 => 0.15226650167358
1223 => 0.15183179169836
1224 => 0.14504313291728
1225 => 0.14652941774856
1226 => 0.15147005489532
1227 => 0.15323292988955
1228 => 0.15304904758484
1229 => 0.15144584307795
1230 => 0.15217978189147
1231 => 0.14981550925189
]
'min_raw' => 0.082723269510646
'max_raw' => 0.25724177394033
'avg_raw' => 0.16998252172549
'max_pct' => '1362.43%'
'is_grow' => true
'min' => '$0.082723'
'max' => '$0.257241'
'avg' => '$0.169982'
'bar_min_pct' => 62.236615494192
'bar_max_pct' => 64.829887174949
'min_diff' => 0.047124723625258
'max_diff' => 0.16066634931177
'year' => 2033
]
8 => [
'items' => [
101 => 0.14898063537477
102 => 0.14634554376844
103 => 0.14247268706977
104 => 0.14301123154733
105 => 0.13533808903918
106 => 0.13115735375625
107 => 0.13000018133114
108 => 0.12845276200272
109 => 0.13017496646181
110 => 0.13531635199054
111 => 0.12911475023711
112 => 0.11848253902263
113 => 0.11912155303303
114 => 0.12055722778942
115 => 0.11788185737881
116 => 0.11534984381199
117 => 0.11755122417959
118 => 0.11304621612605
119 => 0.12110163648976
120 => 0.12088375994398
121 => 0.12388632251172
122 => 0.12576388650411
123 => 0.12143670937021
124 => 0.12034843602296
125 => 0.12096836598082
126 => 0.11072230468848
127 => 0.12304900071099
128 => 0.12315560249007
129 => 0.12224281333777
130 => 0.12880639842572
131 => 0.14265761019481
201 => 0.13744622716358
202 => 0.135428222139
203 => 0.13159199311212
204 => 0.13670354051769
205 => 0.13631105342951
206 => 0.13453607797042
207 => 0.1334625672745
208 => 0.13544054364736
209 => 0.1332174741126
210 => 0.1328181497383
211 => 0.1303986784992
212 => 0.12953503734576
213 => 0.12889563181831
214 => 0.12819170915927
215 => 0.12974438713851
216 => 0.12622581456575
217 => 0.12198276097291
218 => 0.12162999697715
219 => 0.12260400938479
220 => 0.1221730814011
221 => 0.12162793385975
222 => 0.12058709874121
223 => 0.12027830519546
224 => 0.12128173441381
225 => 0.12014892132985
226 => 0.12182044874275
227 => 0.12136588577628
228 => 0.11882673399677
301 => 0.11566201076512
302 => 0.11563383809013
303 => 0.11495200366106
304 => 0.11408358500114
305 => 0.11384201079668
306 => 0.11736583006518
307 => 0.12466003049194
308 => 0.12322800441275
309 => 0.1242627900149
310 => 0.12935291101255
311 => 0.13097090741243
312 => 0.12982249189214
313 => 0.12825046989679
314 => 0.12831963088644
315 => 0.13369170592797
316 => 0.13402675565879
317 => 0.13487331823743
318 => 0.13596139038954
319 => 0.1300077952846
320 => 0.12803921709239
321 => 0.12710639553236
322 => 0.12423366617485
323 => 0.12733165849773
324 => 0.12552659104045
325 => 0.12577015631032
326 => 0.12561153410879
327 => 0.12569815255681
328 => 0.1210993848356
329 => 0.12277493408909
330 => 0.11998900847704
331 => 0.11625896681733
401 => 0.11624646240976
402 => 0.11715938482163
403 => 0.11661634284839
404 => 0.1151550308613
405 => 0.11536260333187
406 => 0.11354405007167
407 => 0.11558340862362
408 => 0.11564189012972
409 => 0.1148566260026
410 => 0.11799853922914
411 => 0.11928578364162
412 => 0.11876890597116
413 => 0.11924951812637
414 => 0.12328751156155
415 => 0.12394588068149
416 => 0.12423828475514
417 => 0.12384650203256
418 => 0.11932332523371
419 => 0.11952394735877
420 => 0.11805191531994
421 => 0.11680820336604
422 => 0.11685794532179
423 => 0.11749737493733
424 => 0.12028980157045
425 => 0.1261662987973
426 => 0.1263893075714
427 => 0.12665960071123
428 => 0.12556018267309
429 => 0.12522858767278
430 => 0.12566604707013
501 => 0.12787295045699
502 => 0.13354970513642
503 => 0.13154316089501
504 => 0.12991180919302
505 => 0.13134294444493
506 => 0.13112263239051
507 => 0.12926297693697
508 => 0.12921078260217
509 => 0.12564150921902
510 => 0.1243220301177
511 => 0.12321937461933
512 => 0.12201530360066
513 => 0.12130148993997
514 => 0.1223982321453
515 => 0.12264907006393
516 => 0.12025102406421
517 => 0.11992417925553
518 => 0.12188247538432
519 => 0.12102070227068
520 => 0.12190705728901
521 => 0.12211269925627
522 => 0.12207958616321
523 => 0.12117979605855
524 => 0.12175329543913
525 => 0.12039679843567
526 => 0.11892181168366
527 => 0.1179808620308
528 => 0.11715975865982
529 => 0.11761535453285
530 => 0.11599123843403
531 => 0.11547165100701
601 => 0.12155900675313
602 => 0.1260558018929
603 => 0.12599041671064
604 => 0.12559240122934
605 => 0.12500103095863
606 => 0.12782968803827
607 => 0.12684424047251
608 => 0.1275612359135
609 => 0.12774374134543
610 => 0.12829613032078
611 => 0.12849356190003
612 => 0.12789678654249
613 => 0.1258939355526
614 => 0.12090302131114
615 => 0.11857973725902
616 => 0.11781301482447
617 => 0.11784088372875
618 => 0.11707213493636
619 => 0.11729856590863
620 => 0.1169933914848
621 => 0.11641546495568
622 => 0.11757966919823
623 => 0.11771383289187
624 => 0.11744209371045
625 => 0.11750609812478
626 => 0.11525621376399
627 => 0.11542726758545
628 => 0.1144748181711
629 => 0.11429624538785
630 => 0.11188853620763
701 => 0.10762293039184
702 => 0.10998649008616
703 => 0.1071316423422
704 => 0.10605046824356
705 => 0.11116857826945
706 => 0.11065486197713
707 => 0.10977560299177
708 => 0.1084749956988
709 => 0.10799258780235
710 => 0.10506163013526
711 => 0.10488845352023
712 => 0.10634111528256
713 => 0.10567076186228
714 => 0.10472933177753
715 => 0.10131956744177
716 => 0.097485863394214
717 => 0.097601578821606
718 => 0.098821008750535
719 => 0.10236666573143
720 => 0.1009813162085
721 => 0.099976229234569
722 => 0.099788006657154
723 => 0.10214400628415
724 => 0.10547823935354
725 => 0.10704258691044
726 => 0.10549236599149
727 => 0.10371155566964
728 => 0.10381994534245
729 => 0.10454101327623
730 => 0.10461678732072
731 => 0.10345766287145
801 => 0.10378394961431
802 => 0.10328829021562
803 => 0.10024642940078
804 => 0.10019141178449
805 => 0.099444890083893
806 => 0.099422285703486
807 => 0.098152266062212
808 => 0.097974581535166
809 => 0.095452880452736
810 => 0.097112671741606
811 => 0.095999370887985
812 => 0.094321363900457
813 => 0.094032074863328
814 => 0.094023378485545
815 => 0.09574631646624
816 => 0.097092538208158
817 => 0.09601873723298
818 => 0.095774253565689
819 => 0.098384699510922
820 => 0.098052496469648
821 => 0.097764810778385
822 => 0.10517969535237
823 => 0.099310235621401
824 => 0.096750816161651
825 => 0.093583048559638
826 => 0.094614489664124
827 => 0.094831829459862
828 => 0.087213919410049
829 => 0.08412333425159
830 => 0.083062761891451
831 => 0.0824523875039
901 => 0.082730542776906
902 => 0.07994865364481
903 => 0.081818129149778
904 => 0.079409248308617
905 => 0.079005391596421
906 => 0.083312768943489
907 => 0.083912115338
908 => 0.081355117416686
909 => 0.082997124022531
910 => 0.082401709601653
911 => 0.079450541656732
912 => 0.079337828748558
913 => 0.077857036412366
914 => 0.075539883144123
915 => 0.074480881923013
916 => 0.073929344892389
917 => 0.074156919820467
918 => 0.074041850972923
919 => 0.073290948907131
920 => 0.07408489180036
921 => 0.072056695788015
922 => 0.071249051793613
923 => 0.070884257738541
924 => 0.069084117038978
925 => 0.071948941418185
926 => 0.072513347910995
927 => 0.07307886645895
928 => 0.07800131932299
929 => 0.07775540748861
930 => 0.079978330707485
1001 => 0.079891951998893
1002 => 0.079257938287902
1003 => 0.076583138731421
1004 => 0.077649266160916
1005 => 0.074367891645917
1006 => 0.076826520544333
1007 => 0.075704504989893
1008 => 0.076447165956731
1009 => 0.075111794575317
1010 => 0.075850844233924
1011 => 0.072647189628541
1012 => 0.069655662034671
1013 => 0.070859540066579
1014 => 0.072168293167415
1015 => 0.075006003354117
1016 => 0.073315886577518
1017 => 0.073923716480774
1018 => 0.071887588054364
1019 => 0.067686473519348
1020 => 0.067710251371377
1021 => 0.06706400142642
1022 => 0.06650554711994
1023 => 0.07351001682041
1024 => 0.072638900288877
1025 => 0.071250890104792
1026 => 0.073108796893522
1027 => 0.073600056937408
1028 => 0.073614042420227
1029 => 0.074969523253769
1030 => 0.075692943617614
1031 => 0.075820449592225
1101 => 0.077953327970906
1102 => 0.078668240670093
1103 => 0.081612864899815
1104 => 0.075631566453999
1105 => 0.07550838554861
1106 => 0.07313494145213
1107 => 0.071629665683477
1108 => 0.07323800897183
1109 => 0.074662781564558
1110 => 0.073179213108125
1111 => 0.073372935828695
1112 => 0.07138136638793
1113 => 0.072093258750952
1114 => 0.072706436356243
1115 => 0.072367875723515
1116 => 0.071861034069801
1117 => 0.074545966459846
1118 => 0.074394472052065
1119 => 0.076894742820004
1120 => 0.078843882679691
1121 => 0.082337089758676
1122 => 0.078691746066752
1123 => 0.078558895253689
1124 => 0.079857533261316
1125 => 0.07866804185538
1126 => 0.079419759364084
1127 => 0.082215976446516
1128 => 0.082275056107247
1129 => 0.081285395670166
1130 => 0.081225174742629
1201 => 0.081415249855269
1202 => 0.082528525726892
1203 => 0.082139512929835
1204 => 0.082589688387188
1205 => 0.08315263968994
1206 => 0.085481244964527
1207 => 0.086042663812774
1208 => 0.084678707073833
1209 => 0.084801857095783
1210 => 0.08429169983397
1211 => 0.083798894311309
1212 => 0.084906649157783
1213 => 0.086931092912689
1214 => 0.086918498953158
1215 => 0.087388130554733
1216 => 0.087680707151876
1217 => 0.08642475421778
1218 => 0.085607175040353
1219 => 0.085920686920893
1220 => 0.086421999245277
1221 => 0.085758118090614
1222 => 0.081660336064363
1223 => 0.082903341363798
1224 => 0.082696444502118
1225 => 0.082401798211568
1226 => 0.083651649652026
1227 => 0.083531098431561
1228 => 0.079920121350883
1229 => 0.080151284387802
1230 => 0.079934179140794
1231 => 0.08063569060943
]
'min_raw' => 0.06650554711994
'max_raw' => 0.14898063537477
'avg_raw' => 0.10774309124735
'max_pct' => '746.96%'
'is_grow' => true
'min' => '$0.0665055'
'max' => '$0.14898'
'avg' => '$0.107743'
'bar_min_pct' => 59.837652853322
'bar_max_pct' => 58.588675081881
'min_diff' => -0.016217722390705
'max_diff' => -0.10826113856556
'year' => 2034
]
9 => [
'items' => [
101 => 0.07863015793391
102 => 0.079247046277431
103 => 0.079633952863519
104 => 0.079861843815081
105 => 0.080685142198411
106 => 0.080588537635602
107 => 0.080679137123148
108 => 0.081899871282912
109 => 0.088073925757623
110 => 0.088409965920398
111 => 0.086755181257978
112 => 0.087416235091431
113 => 0.086147156287783
114 => 0.086999097390761
115 => 0.08758197385646
116 => 0.084948067188663
117 => 0.084792104329709
118 => 0.083517787586402
119 => 0.084202533223265
120 => 0.083113053680062
121 => 0.083380373851588
122 => 0.082632923347449
123 => 0.083978185438988
124 => 0.085482397489923
125 => 0.085862420857124
126 => 0.084862742988366
127 => 0.084138910329404
128 => 0.082868098625566
129 => 0.084981486810934
130 => 0.085599505920673
131 => 0.084978240619649
201 => 0.084834279874487
202 => 0.084561474522536
203 => 0.084892156819537
204 => 0.085596140055875
205 => 0.085264154562147
206 => 0.085483436829586
207 => 0.084647758949002
208 => 0.086425169990461
209 => 0.08924812648156
210 => 0.089257202748279
211 => 0.088925215465026
212 => 0.088789373421484
213 => 0.089130012520775
214 => 0.089314795258393
215 => 0.090416359642972
216 => 0.091598382115886
217 => 0.097114365240166
218 => 0.095565499251431
219 => 0.1004596076266
220 => 0.10433021193092
221 => 0.10549083692077
222 => 0.10442311654173
223 => 0.10077050280216
224 => 0.10059128814638
225 => 0.10604983516705
226 => 0.10450754561642
227 => 0.10432409518189
228 => 0.10237249250297
301 => 0.10352613139691
302 => 0.10327381364794
303 => 0.1028755177374
304 => 0.10507658038384
305 => 0.10919677316778
306 => 0.10855460248348
307 => 0.10807525185709
308 => 0.10597487694912
309 => 0.10723977177944
310 => 0.10678936695783
311 => 0.10872459190543
312 => 0.10757820751695
313 => 0.10449586125619
314 => 0.10498673505776
315 => 0.10491254047015
316 => 0.10643945982561
317 => 0.10598111653557
318 => 0.10482304158663
319 => 0.10918269079676
320 => 0.1088995994267
321 => 0.10930095826575
322 => 0.10947764883914
323 => 0.11213129048771
324 => 0.11321840256407
325 => 0.11346519603798
326 => 0.11449786843026
327 => 0.11343950220812
328 => 0.117673721699
329 => 0.12048923058688
330 => 0.12375958904492
331 => 0.12853846174159
401 => 0.13033536208258
402 => 0.13001076811941
403 => 0.13363405485751
404 => 0.14014502058474
405 => 0.13132682044852
406 => 0.14061240660422
407 => 0.13767269723457
408 => 0.13070269920225
409 => 0.13025391349985
410 => 0.13497407709068
411 => 0.14544294563622
412 => 0.14282061280249
413 => 0.14544723483331
414 => 0.14238314071311
415 => 0.14223098261383
416 => 0.14529841862108
417 => 0.15246565004926
418 => 0.14906076705738
419 => 0.14417903237697
420 => 0.14778362929678
421 => 0.14466099385515
422 => 0.13762482223451
423 => 0.14281860755399
424 => 0.13934567122134
425 => 0.14035925867466
426 => 0.14765885428559
427 => 0.14678054762935
428 => 0.14791715777154
429 => 0.14591107062085
430 => 0.1440370688912
501 => 0.14053910549761
502 => 0.13950353098428
503 => 0.1397897265237
504 => 0.13950338915998
505 => 0.13754631078922
506 => 0.13712367990138
507 => 0.13641927657245
508 => 0.13663760061848
509 => 0.13531311627961
510 => 0.13781269187948
511 => 0.138276635137
512 => 0.14009561781128
513 => 0.14028447062677
514 => 0.14535031148303
515 => 0.1425601314674
516 => 0.14443202511444
517 => 0.1442645853277
518 => 0.1308537601945
519 => 0.13270165357314
520 => 0.13557639576942
521 => 0.13428132830662
522 => 0.13245040591333
523 => 0.1309718379129
524 => 0.12873165620091
525 => 0.13188466894166
526 => 0.13603054541022
527 => 0.14038961689575
528 => 0.14562675566793
529 => 0.144457887261
530 => 0.14029171222928
531 => 0.14047860379781
601 => 0.14163389393534
602 => 0.14013768823806
603 => 0.13969642796853
604 => 0.14157327155032
605 => 0.14158619634057
606 => 0.13986463086335
607 => 0.13795142587858
608 => 0.13794340947983
609 => 0.13760297313216
610 => 0.14244370358308
611 => 0.14510561587803
612 => 0.14541079983276
613 => 0.1450850745663
614 => 0.14521043329379
615 => 0.14366152518059
616 => 0.14720186981293
617 => 0.15045084015136
618 => 0.14958004669653
619 => 0.14827460351716
620 => 0.14723475514613
621 => 0.14933509146718
622 => 0.14924156679704
623 => 0.15042246322979
624 => 0.15036889094642
625 => 0.14997179989184
626 => 0.14958006087791
627 => 0.15113326178799
628 => 0.15068596486953
629 => 0.15023797317541
630 => 0.14933945724875
701 => 0.14946158048595
702 => 0.14815636270975
703 => 0.14755250924378
704 => 0.13847200196263
705 => 0.13604539370297
706 => 0.13680885405962
707 => 0.13706020503227
708 => 0.13600414200789
709 => 0.13751826510453
710 => 0.13728229062377
711 => 0.13820032928794
712 => 0.13762677858717
713 => 0.13765031730799
714 => 0.13933700762506
715 => 0.1398266609998
716 => 0.13957761934142
717 => 0.1397520395823
718 => 0.1437714804152
719 => 0.14320004446324
720 => 0.14289648050291
721 => 0.14298056979451
722 => 0.1440076231051
723 => 0.14429514195703
724 => 0.1430769043778
725 => 0.14365143226272
726 => 0.14609769907823
727 => 0.14695375401695
728 => 0.14968587045167
729 => 0.1485252188307
730 => 0.15065564511281
731 => 0.15720384918815
801 => 0.1624350077048
802 => 0.15762421814612
803 => 0.16723057457792
804 => 0.17471050101006
805 => 0.17442340897512
806 => 0.17311911078786
807 => 0.16460341340901
808 => 0.15676714171909
809 => 0.16332251573338
810 => 0.16333922672986
811 => 0.16277611428836
812 => 0.15927867127668
813 => 0.1626544108527
814 => 0.16292236480136
815 => 0.16277238184482
816 => 0.16009090048795
817 => 0.15599677407661
818 => 0.15679675657743
819 => 0.15810714423298
820 => 0.15562630702552
821 => 0.15483352921851
822 => 0.15630745399389
823 => 0.16105674672459
824 => 0.16015892044463
825 => 0.16013547457206
826 => 0.16397675613531
827 => 0.16122722753647
828 => 0.15680684691866
829 => 0.15569064251501
830 => 0.15172886884743
831 => 0.15446528003098
901 => 0.15456375859794
902 => 0.15306505415815
903 => 0.15692845852412
904 => 0.15689285657275
905 => 0.16056058402639
906 => 0.16757190138222
907 => 0.16549830983412
908 => 0.16308694846981
909 => 0.16334913030991
910 => 0.16622461797587
911 => 0.16448603249203
912 => 0.16511123995387
913 => 0.1662236716495
914 => 0.1668948293116
915 => 0.16325256105086
916 => 0.16240337408946
917 => 0.16066623559054
918 => 0.1602130485814
919 => 0.16162791164218
920 => 0.16125514521352
921 => 0.15455548185571
922 => 0.15385532975825
923 => 0.15387680242349
924 => 0.15211623668399
925 => 0.14943095134707
926 => 0.15648772088245
927 => 0.15592096352933
928 => 0.15529530727502
929 => 0.15537194659623
930 => 0.15843505107543
1001 => 0.15665829578701
1002 => 0.16138209092573
1003 => 0.16041102065549
1004 => 0.159415046097
1005 => 0.15927737207489
1006 => 0.15889400684243
1007 => 0.15757930481639
1008 => 0.15599172311862
1009 => 0.15494346416777
1010 => 0.14292715541424
1011 => 0.14515731242324
1012 => 0.14772290477689
1013 => 0.14860853697641
1014 => 0.14709360181526
1015 => 0.15763912369019
1016 => 0.15956589215592
1017 => 0.15372958479323
1018 => 0.15263784998053
1019 => 0.15771069764276
1020 => 0.15465115037203
1021 => 0.1560288643207
1022 => 0.15305100033292
1023 => 0.1591017900549
1024 => 0.15905569317506
1025 => 0.15670179930993
1026 => 0.15869129428597
1027 => 0.15834557057481
1028 => 0.15568803019846
1029 => 0.159186038825
1030 => 0.15918777379363
1031 => 0.15692220212651
1101 => 0.15427651041672
1102 => 0.15380352322745
1103 => 0.15344719091723
1104 => 0.15594122841596
1105 => 0.15817737463866
1106 => 0.16233828837145
1107 => 0.16338444094474
1108 => 0.16746764408464
1109 => 0.16503629542238
1110 => 0.16611408079312
1111 => 0.16728416927511
1112 => 0.16784515272195
1113 => 0.16693106029935
1114 => 0.17327395548907
1115 => 0.17380949018437
1116 => 0.17398905033534
1117 => 0.17185026176527
1118 => 0.17375000660519
1119 => 0.17286117890753
1120 => 0.1751736616534
1121 => 0.17553628847522
1122 => 0.17522915645797
1123 => 0.17534425993488
1124 => 0.16993171785385
1125 => 0.16965104899352
1126 => 0.16582410916748
1127 => 0.1673836154339
1128 => 0.16446819321791
1129 => 0.16539270363478
1130 => 0.16580021901748
1201 => 0.16558735610785
1202 => 0.16747178757834
1203 => 0.16586963586451
1204 => 0.16164129407358
1205 => 0.15741180027375
1206 => 0.15735870242436
1207 => 0.15624515136364
1208 => 0.15544025790378
1209 => 0.15559530893928
1210 => 0.156141729012
1211 => 0.15540849897582
1212 => 0.15556497077974
1213 => 0.15816344529108
1214 => 0.15868455082286
1215 => 0.15691363061681
1216 => 0.14980313044694
1217 => 0.14805819586991
1218 => 0.14931242024032
1219 => 0.14871298177366
1220 => 0.12002298286369
1221 => 0.12676327254282
1222 => 0.12275842129409
1223 => 0.12460404100385
1224 => 0.1205161249301
1225 => 0.12246709274653
1226 => 0.12210682022877
1227 => 0.13294500657314
1228 => 0.13277578320081
1229 => 0.13285678147404
1230 => 0.12899052285278
1231 => 0.13514957781682
]
'min_raw' => 0.07863015793391
'max_raw' => 0.17553628847522
'avg_raw' => 0.12708322320456
'max_pct' => '897.93%'
'is_grow' => true
'min' => '$0.07863'
'max' => '$0.175536'
'avg' => '$0.127083'
'bar_min_pct' => 61.631153054957
'bar_max_pct' => 60.119598047091
'min_diff' => 0.01212461081397
'max_diff' => 0.02655565310045
'year' => 2035
]
10 => [
'items' => [
101 => 0.13818374976455
102 => 0.1376222052889
103 => 0.13776353393542
104 => 0.13533503954397
105 => 0.13288029460818
106 => 0.13015760469185
107 => 0.13521602602175
108 => 0.13465361592
109 => 0.13594358234465
110 => 0.13922433016052
111 => 0.13970743273875
112 => 0.14035672750304
113 => 0.14012400154999
114 => 0.14566847792747
115 => 0.14499700525452
116 => 0.14661506120045
117 => 0.14328659735748
118 => 0.13952012457847
119 => 0.14023600791849
120 => 0.14016706259607
121 => 0.13928930950999
122 => 0.13849691327086
123 => 0.13717779678897
124 => 0.14135167653018
125 => 0.14118222463508
126 => 0.14392545385037
127 => 0.14344056144026
128 => 0.14020233125226
129 => 0.14031798527692
130 => 0.14109581417425
131 => 0.14378788886899
201 => 0.14458707992881
202 => 0.14421686278764
203 => 0.14509313930028
204 => 0.14578571252719
205 => 0.14518011583453
206 => 0.15375408791219
207 => 0.1501935769303
208 => 0.15192894520899
209 => 0.15234282031808
210 => 0.15128268792901
211 => 0.15151259268371
212 => 0.15186083574177
213 => 0.15397529939736
214 => 0.15952426385463
215 => 0.16198186243967
216 => 0.16937566903855
217 => 0.16177779308861
218 => 0.16132696657287
219 => 0.1626588144129
220 => 0.16699976160035
221 => 0.17051769157135
222 => 0.17168479189698
223 => 0.17183904347174
224 => 0.17402860126998
225 => 0.1752836149671
226 => 0.17376273136219
227 => 0.17247394175018
228 => 0.16785765733041
229 => 0.16839200482172
301 => 0.17207312914996
302 => 0.17727293408074
303 => 0.18173490765884
304 => 0.18017248002726
305 => 0.19209269995415
306 => 0.19327454107017
307 => 0.19311124884143
308 => 0.19580365878526
309 => 0.19045977334651
310 => 0.18817515878854
311 => 0.17275259269268
312 => 0.17708570468732
313 => 0.18338413744627
314 => 0.18255051625271
315 => 0.17797642602557
316 => 0.18173143780123
317 => 0.18048991347812
318 => 0.1795106717336
319 => 0.18399676800062
320 => 0.17906412087635
321 => 0.18333493051793
322 => 0.17785757297673
323 => 0.18017961706508
324 => 0.1788615125359
325 => 0.17971448770709
326 => 0.17472801228544
327 => 0.17741859338311
328 => 0.17461607526597
329 => 0.17461474650748
330 => 0.17455288076471
331 => 0.17785003090127
401 => 0.17795755084885
402 => 0.17552095191622
403 => 0.1751697999432
404 => 0.17646819283366
405 => 0.17494811480857
406 => 0.17565934974925
407 => 0.17496965739037
408 => 0.17481439311325
409 => 0.17357722093706
410 => 0.1730442131468
411 => 0.17325321923528
412 => 0.17253977370528
413 => 0.172109896967
414 => 0.17446736746163
415 => 0.17320786607644
416 => 0.17427433081056
417 => 0.17305895964745
418 => 0.16884595368411
419 => 0.16642300940286
420 => 0.15846503168398
421 => 0.16072190429321
422 => 0.16221821316804
423 => 0.16172368309384
424 => 0.16278612505096
425 => 0.16285135035833
426 => 0.16250593964776
427 => 0.16210599829476
428 => 0.16191132896227
429 => 0.16336223467708
430 => 0.16420453427977
501 => 0.16236838778166
502 => 0.16193820434757
503 => 0.16379464983359
504 => 0.16492708050762
505 => 0.17328831234688
506 => 0.17266888528581
507 => 0.17422352565268
508 => 0.17404849700527
509 => 0.17567800778339
510 => 0.17834156922298
511 => 0.17292580407281
512 => 0.17386579363981
513 => 0.17363532990551
514 => 0.17615147252576
515 => 0.17615932764837
516 => 0.17465077445689
517 => 0.17546858561547
518 => 0.17501210586222
519 => 0.17583702647328
520 => 0.17266061245976
521 => 0.17652914185552
522 => 0.17872234874039
523 => 0.17875280142012
524 => 0.17979236407718
525 => 0.18084861994416
526 => 0.18287601110034
527 => 0.18079207710519
528 => 0.17704328271479
529 => 0.17731393356124
530 => 0.17511601678178
531 => 0.17515296415993
601 => 0.17495573615975
602 => 0.17554763223491
603 => 0.17279050036305
604 => 0.1734375937025
605 => 0.1725316592379
606 => 0.17386382431521
607 => 0.1724306349068
608 => 0.17363521876892
609 => 0.17415507723122
610 => 0.17607336614887
611 => 0.17214730207395
612 => 0.16414179165402
613 => 0.16582464700172
614 => 0.16333557175704
615 => 0.16356594514751
616 => 0.16403133605992
617 => 0.16252285184637
618 => 0.16281062309651
619 => 0.16280034188244
620 => 0.16271174393395
621 => 0.16231932892958
622 => 0.1617502495363
623 => 0.16401728668572
624 => 0.16440250047352
625 => 0.16525878300592
626 => 0.16780649900034
627 => 0.16755192209322
628 => 0.16796714759103
629 => 0.1670607126607
630 => 0.16360799206421
701 => 0.16379549140414
702 => 0.16145737163075
703 => 0.1651989920265
704 => 0.16431292692981
705 => 0.16374167499778
706 => 0.16358580361551
707 => 0.1661398349051
708 => 0.16690404109648
709 => 0.16642783908198
710 => 0.16545113485722
711 => 0.16732669570545
712 => 0.16782851666488
713 => 0.16794085587125
714 => 0.17126399009121
715 => 0.16812658215873
716 => 0.16888178743123
717 => 0.17477368338442
718 => 0.16943054678094
719 => 0.17226092540597
720 => 0.17212239310086
721 => 0.17357031903063
722 => 0.17200362091282
723 => 0.17202304201367
724 => 0.17330870214831
725 => 0.17150322435923
726 => 0.17105616266816
727 => 0.17043855014387
728 => 0.17178708449576
729 => 0.17259546985076
730 => 0.1791104621184
731 => 0.18331944424304
801 => 0.1831367212286
802 => 0.18480646753736
803 => 0.18405423153214
804 => 0.18162506304147
805 => 0.18577135744951
806 => 0.18445929641048
807 => 0.18456746112838
808 => 0.18456343523218
809 => 0.18543584112077
810 => 0.18481766159388
811 => 0.18359916629155
812 => 0.18440806033803
813 => 0.18681018647116
814 => 0.19426645969463
815 => 0.19843908897297
816 => 0.19401526217277
817 => 0.19706675866214
818 => 0.19523694812789
819 => 0.19490441712167
820 => 0.19682098242082
821 => 0.19874090241381
822 => 0.1986186118103
823 => 0.19722484848437
824 => 0.19643754694699
825 => 0.20239925795341
826 => 0.20679174506785
827 => 0.20649220689425
828 => 0.20781427097748
829 => 0.21169589201573
830 => 0.21205077879741
831 => 0.2120060712199
901 => 0.2111264473029
902 => 0.21494840730725
903 => 0.21813675358387
904 => 0.21092283978089
905 => 0.21366980372
906 => 0.21490300433392
907 => 0.21671370870928
908 => 0.2197686704998
909 => 0.22308716929291
910 => 0.22355644140774
911 => 0.22322347038553
912 => 0.22103483122544
913 => 0.22466597220278
914 => 0.22679300942657
915 => 0.22805961141696
916 => 0.23127150332211
917 => 0.21491062016108
918 => 0.20332957387104
919 => 0.20152102626052
920 => 0.20519877894414
921 => 0.20616857299729
922 => 0.20577765023048
923 => 0.19274212972839
924 => 0.20145239694284
925 => 0.21082391208552
926 => 0.21118391014885
927 => 0.21587548657841
928 => 0.2174032561781
929 => 0.22118059014288
930 => 0.22094431687492
1001 => 0.22186403758484
1002 => 0.22165260972097
1003 => 0.22864932547922
1004 => 0.23636774198291
1005 => 0.23610047776245
1006 => 0.23499086406989
1007 => 0.23663882962059
1008 => 0.24460506260819
1009 => 0.24387165953097
1010 => 0.24458409814936
1011 => 0.25397673579895
1012 => 0.26618850083054
1013 => 0.2605149099322
1014 => 0.27282496964979
1015 => 0.28057349971379
1016 => 0.2939737812465
1017 => 0.29229600000083
1018 => 0.29751263126571
1019 => 0.28929242140756
1020 => 0.27041715799474
1021 => 0.26743007530806
1022 => 0.27341029049178
1023 => 0.2881120659801
1024 => 0.27294727926248
1025 => 0.27601509586479
1026 => 0.27513156447694
1027 => 0.27508448484405
1028 => 0.27688132294483
1029 => 0.27427491556288
1030 => 0.26365594300508
1031 => 0.26852255555032
1101 => 0.26664332273267
1102 => 0.26872847164994
1103 => 0.2799811603756
1104 => 0.27500607845939
1105 => 0.2697652338035
1106 => 0.27633841603852
1107 => 0.28470833581417
1108 => 0.2841845612768
1109 => 0.28316821975353
1110 => 0.28889728370628
1111 => 0.29836001889797
1112 => 0.30091775819594
1113 => 0.30280582905502
1114 => 0.30306616212727
1115 => 0.30574775456753
1116 => 0.29132815616793
1117 => 0.31421242914965
1118 => 0.31816391092831
1119 => 0.31742119612607
1120 => 0.32181310181927
1121 => 0.32052089175244
1122 => 0.31864868210714
1123 => 0.32561078681601
1124 => 0.31762929558017
1125 => 0.30630057361271
1126 => 0.30008541268464
1127 => 0.30827003795745
1128 => 0.31326810300749
1129 => 0.31657150606893
1130 => 0.31757111383935
1201 => 0.29244750854436
1202 => 0.27890727870938
1203 => 0.28758641079455
1204 => 0.29817555094015
1205 => 0.29126933295976
1206 => 0.29154004362939
1207 => 0.28169359171151
1208 => 0.29904674344993
1209 => 0.29651853520462
1210 => 0.30963488405361
1211 => 0.30650456213553
1212 => 0.31720043544815
1213 => 0.31438385354719
1214 => 0.32607532754511
1215 => 0.3307393730569
1216 => 0.33857103137192
1217 => 0.34433203110904
1218 => 0.34771500034504
1219 => 0.34751189956131
1220 => 0.36091690906291
1221 => 0.35301244329517
1222 => 0.34308257135136
1223 => 0.34290297129624
1224 => 0.34804579268331
1225 => 0.35882373544648
1226 => 0.36161829919228
1227 => 0.36318007908479
1228 => 0.36078815881347
1229 => 0.35220842774076
1230 => 0.34850374336378
1231 => 0.351660241788
]
'min_raw' => 0.13015760469185
'max_raw' => 0.36318007908479
'avg_raw' => 0.24666884188832
'max_pct' => '1964.7%'
'is_grow' => true
'min' => '$0.130157'
'max' => '$0.36318'
'avg' => '$0.246668'
'bar_min_pct' => 69.253210997108
'bar_max_pct' => 70.937188834135
'min_diff' => 0.051527446757937
'max_diff' => 0.18764379060957
'year' => 2036
]
11 => [
'items' => [
101 => 0.34780011545618
102 => 0.35446377646506
103 => 0.36361440631144
104 => 0.36172483743367
105 => 0.36804138289204
106 => 0.37457834292149
107 => 0.38392648935685
108 => 0.38637044099591
109 => 0.39041020012013
110 => 0.39456843925069
111 => 0.39590395359174
112 => 0.39845386485456
113 => 0.39844042556354
114 => 0.40612475478288
115 => 0.41460080787569
116 => 0.41780032169714
117 => 0.42515742730735
118 => 0.41255864177359
119 => 0.42211496532537
120 => 0.43073500837936
121 => 0.42045783768773
122 => 0.43462252321248
123 => 0.43517250585354
124 => 0.44347659076405
125 => 0.43505880983707
126 => 0.43006035839314
127 => 0.44449070042224
128 => 0.45147308837861
129 => 0.4493699363016
130 => 0.43336484515008
131 => 0.42404919560924
201 => 0.39966834390627
202 => 0.42854851592285
203 => 0.44261520526596
204 => 0.43332841582294
205 => 0.43801213223772
206 => 0.46356497029659
207 => 0.47329383660567
208 => 0.47127030042329
209 => 0.47161224472787
210 => 0.47686176439683
211 => 0.50014102557231
212 => 0.48619155266691
213 => 0.49685540202631
214 => 0.50251146927516
215 => 0.50776513975195
216 => 0.49486378550057
217 => 0.47807931317805
218 => 0.47276296622929
219 => 0.43240502763545
220 => 0.43030422166599
221 => 0.4291249756144
222 => 0.42168999606679
223 => 0.41584813875467
224 => 0.41120247692581
225 => 0.39901087297483
226 => 0.40312518142
227 => 0.38369430930763
228 => 0.3961254926973
301 => 0.36511335163115
302 => 0.39094118424179
303 => 0.37688426919927
304 => 0.3863231095908
305 => 0.38629017836587
306 => 0.36891028061798
307 => 0.35888591830621
308 => 0.36527383212529
309 => 0.37212218281257
310 => 0.37323330467096
311 => 0.38211237009726
312 => 0.38459032640287
313 => 0.37708200311216
314 => 0.36447069393863
315 => 0.3674000134263
316 => 0.35882655574029
317 => 0.34380190091885
318 => 0.35459287031692
319 => 0.35827738171485
320 => 0.35990467185016
321 => 0.34512964942653
322 => 0.34048701659969
323 => 0.33801531783814
324 => 0.36256342408052
325 => 0.3639082247547
326 => 0.35702803436997
327 => 0.38812714731537
328 => 0.3810884602568
329 => 0.38895239822142
330 => 0.36713420838647
331 => 0.36796769262025
401 => 0.35763861190038
402 => 0.36342220691409
403 => 0.35933454837237
404 => 0.36295494959158
405 => 0.3651250031549
406 => 0.37545238897426
407 => 0.39105910639874
408 => 0.37390982192082
409 => 0.36643763309151
410 => 0.37107333701603
411 => 0.38341882745293
412 => 0.40212287741888
413 => 0.39104970338495
414 => 0.39596378998652
415 => 0.39703729929647
416 => 0.38887235071503
417 => 0.40242393071944
418 => 0.40968633253664
419 => 0.41713605405877
420 => 0.42360443851999
421 => 0.41416047145994
422 => 0.42426686995369
423 => 0.41612289678722
424 => 0.40881691094843
425 => 0.40882799111317
426 => 0.40424483947307
427 => 0.39536440565611
428 => 0.39372671740996
429 => 0.40224617848364
430 => 0.40907797946876
501 => 0.40964067932002
502 => 0.41342311537599
503 => 0.41566152207173
504 => 0.43760095065627
505 => 0.44642517032545
506 => 0.45721525910299
507 => 0.46141860677792
508 => 0.47406917629593
509 => 0.46385281398111
510 => 0.46164243973037
511 => 0.43095629604944
512 => 0.43598115035812
513 => 0.44402642693265
514 => 0.4310889596969
515 => 0.43929480486351
516 => 0.44091481252297
517 => 0.43064934951081
518 => 0.43613257685008
519 => 0.42157075070058
520 => 0.39137651441592
521 => 0.4024575455359
522 => 0.41061691427496
523 => 0.39897248904142
524 => 0.41984467057105
525 => 0.40765157301072
526 => 0.403786946456
527 => 0.38870966042718
528 => 0.39582555905482
529 => 0.40544991383856
530 => 0.39950318153354
531 => 0.4118435439728
601 => 0.42932078824124
602 => 0.44177611329481
603 => 0.44273227849404
604 => 0.43472433892656
605 => 0.44755711318943
606 => 0.44765058594008
607 => 0.43317516414813
608 => 0.42430904890005
609 => 0.42229464886122
610 => 0.42732701510461
611 => 0.43343723675014
612 => 0.44307135327039
613 => 0.44889304811105
614 => 0.46407294066713
615 => 0.46818018435118
616 => 0.47269279992147
617 => 0.47872304596249
618 => 0.48596390245807
619 => 0.47012132066792
620 => 0.47075077597671
621 => 0.45599838316919
622 => 0.44023333574723
623 => 0.4521970415996
624 => 0.46783799553647
625 => 0.46424994342163
626 => 0.46384621426146
627 => 0.46452517472374
628 => 0.46181990060398
629 => 0.44958404602244
630 => 0.44343927645209
701 => 0.45136759689575
702 => 0.4555811463626
703 => 0.46211599412557
704 => 0.46131043620488
705 => 0.47814350225086
706 => 0.48468432271084
707 => 0.48301090093969
708 => 0.48331885081872
709 => 0.4951606938312
710 => 0.50833125872184
711 => 0.52066723075103
712 => 0.53321591134144
713 => 0.51808798710635
714 => 0.51040696014043
715 => 0.5183318193274
716 => 0.51412677749232
717 => 0.53829019517309
718 => 0.53996321778669
719 => 0.56412488817733
720 => 0.58705719049624
721 => 0.5726538222846
722 => 0.58623554976622
723 => 0.60092529537208
724 => 0.62926419797112
725 => 0.61972065255038
726 => 0.61241044632451
727 => 0.60550233676373
728 => 0.61987701612821
729 => 0.6383698114895
730 => 0.64235298248853
731 => 0.64880724119539
801 => 0.64202137735434
802 => 0.65019420291251
803 => 0.67904786845438
804 => 0.67125135332662
805 => 0.66017904849284
806 => 0.68295624630265
807 => 0.69119922564591
808 => 0.74905277155868
809 => 0.82209526308433
810 => 0.79185519196985
811 => 0.7730842039881
812 => 0.7774958314176
813 => 0.80416847667839
814 => 0.81273488378871
815 => 0.78944843624525
816 => 0.79767360318978
817 => 0.84299508173471
818 => 0.86730860088695
819 => 0.83428757613694
820 => 0.74318387848448
821 => 0.65918210858727
822 => 0.68146316061301
823 => 0.67893718077483
824 => 0.72762945550177
825 => 0.6710654090193
826 => 0.67201780249548
827 => 0.72171698189776
828 => 0.70845809289287
829 => 0.68698039077515
830 => 0.65933891958138
831 => 0.60824110355307
901 => 0.56298234292879
902 => 0.6517451949831
903 => 0.64791757939774
904 => 0.6423746248093
905 => 0.65470987043555
906 => 0.71460632177605
907 => 0.71322551470676
908 => 0.70444152462588
909 => 0.71110410368369
910 => 0.68581240845322
911 => 0.69233065419531
912 => 0.65916880227774
913 => 0.67415934430575
914 => 0.68693430927253
915 => 0.6894990726262
916 => 0.69527761542208
917 => 0.64590059991246
918 => 0.66806943024327
919 => 0.68109154112412
920 => 0.62225717041597
921 => 0.67992857478214
922 => 0.64504105592638
923 => 0.63319970803378
924 => 0.64914252299221
925 => 0.64292959249801
926 => 0.63758807969462
927 => 0.63460742377149
928 => 0.64631406753268
929 => 0.64576793860876
930 => 0.62661359725381
1001 => 0.60162753978712
1002 => 0.61001368081232
1003 => 0.60696691715738
1004 => 0.59592505263152
1005 => 0.60336593612214
1006 => 0.5706000509744
1007 => 0.51422804860022
1008 => 0.55146912008973
1009 => 0.55003537934788
1010 => 0.54931242225087
1011 => 0.57729805820762
1012 => 0.57460788504885
1013 => 0.56972519442344
1014 => 0.59583537818913
1015 => 0.58630480988312
1016 => 0.61567577571793
1017 => 0.63502139341171
1018 => 0.63011471899939
1019 => 0.64830936594587
1020 => 0.61020688056392
1021 => 0.62286299780142
1022 => 0.62547140602345
1023 => 0.59551318257444
1024 => 0.57504803064756
1025 => 0.57368323833385
1026 => 0.5381994851643
1027 => 0.55715461969263
1028 => 0.57383435366079
1029 => 0.56584605548968
1030 => 0.56331719893233
1031 => 0.57623657864178
1101 => 0.57724052509221
1102 => 0.55435043962896
1103 => 0.5591100132315
1104 => 0.57895822636738
1105 => 0.55860988918575
1106 => 0.51907639392385
1107 => 0.50927154050557
1108 => 0.50796339232027
1109 => 0.48137185221715
1110 => 0.50992674769471
1111 => 0.49746177059513
1112 => 0.53683848389934
1113 => 0.51434671644153
1114 => 0.51337714130014
1115 => 0.5119114862682
1116 => 0.48902304921876
1117 => 0.49403416229653
1118 => 0.5106918653811
1119 => 0.51663552150414
1120 => 0.51601554947557
1121 => 0.51061023354841
1122 => 0.51308475950017
1123 => 0.50511344922757
1124 => 0.50229861366184
1125 => 0.49341421833487
1126 => 0.48035661158109
1127 => 0.48217235188716
1128 => 0.45630181619924
1129 => 0.44220617530321
1130 => 0.43830468768076
1201 => 0.43308745537761
1202 => 0.43889398795192
1203 => 0.4562285282221
1204 => 0.43531939492839
1205 => 0.3994721525015
1206 => 0.40162663285209
1207 => 0.4064671105289
1208 => 0.39744691240113
1209 => 0.38891005188105
1210 => 0.39633215948587
1211 => 0.38114321030375
1212 => 0.40830262247149
1213 => 0.40756803648573
1214 => 0.41769138581508
1215 => 0.42402172390277
1216 => 0.40943234408195
1217 => 0.40576315451089
1218 => 0.40785329164593
1219 => 0.37330798064167
1220 => 0.414868296904
1221 => 0.41522771224487
1222 => 0.41215017988899
1223 => 0.43427976526787
1224 => 0.48098009280808
1225 => 0.46340955107113
1226 => 0.45660570623815
1227 => 0.44367159223707
1228 => 0.46090553119181
1229 => 0.45958223357141
1230 => 0.45359777988626
1231 => 0.44997836362485
]
'min_raw' => 0.33801531783814
'max_raw' => 0.86730860088695
'avg_raw' => 0.60266195936254
'max_pct' => '4830.69%'
'is_grow' => true
'min' => '$0.338015'
'max' => '$0.8673086'
'avg' => '$0.602661'
'bar_min_pct' => 100
'bar_max_pct' => 100
'min_diff' => 0.20785771314629
'max_diff' => 0.50412852180216
'year' => 2037
]
]
'prediction_periods' => [
0 => [
'items' => [
0 => [
'year' => 2027
'avg' => 0.010609914585487
]
1 => [
'year' => 2028
'avg' => 0.018209693508907
]
2 => [
'year' => 2029
'avg' => 0.049745600688399
]
3 => [
'year' => 2030
'avg' => 0.038378656847729
]
4 => [
'year' => 2031
'avg' => 0.037692597239052
]
5 => [
'year' => 2032
'avg' => 0.066086985256973
]
]
'min_year' => 2027
'max_year' => 2032
'min_raw' => 0.010609914585487
'min' => '$0.0106099'
'max_raw' => 0.066086985256973
'max' => '$0.066086'
'max_pct' => '275.71%'
'is_grow' => true
]
1 => [
'items' => [
0 => [
'year' => 2032
'avg' => 0.066086985256973
]
1 => [
'year' => 2033
'avg' => 0.16998252172549
]
2 => [
'year' => 2034
'avg' => 0.10774309124735
]
3 => [
'year' => 2035
'avg' => 0.12708322320456
]
4 => [
'year' => 2036
'avg' => 0.24666884188832
]
5 => [
'year' => 2037
'avg' => 0.60266195936254
]
]
'min_year' => 2032
'max_year' => 2037
'min_raw' => 0.066086985256973
'min' => '$0.066086'
'max_raw' => 0.60266195936254
'max' => '$0.602661'
'max_pct' => '3326.16%'
'is_grow' => true
]
2 => [
'items' => [
0 => [
'year' => 2037
'avg' => 0.60266195936254
]
]
]
]
'prediction_2025_max_price' => '$0.018141'
'last_price' => 0.01759001
'sma_50day_nextmonth' => '$0.018316'
'sma_200day_nextmonth' => '$0.037857'
'sma_50day_ts_nextmonth' => 1770163200
'sma_200day_ts_nextmonth' => 1770163200
'sma_200day_direction' => 'increase'
'sma_200day_direction_label' => 'augmenter'
'sma_200day_date_nextmonth' => '4 févr. 2026'
'sma_50day_date_nextmonth' => '4 févr. 2026'
'daily_sma3' => '$0.018269'
'daily_sma3_action' => 'SELL'
'daily_sma5' => '$0.01918'
'daily_sma5_action' => 'SELL'
'daily_sma10' => '$0.019773'
'daily_sma10_action' => 'SELL'
'daily_sma21' => '$0.021639'
'daily_sma21_action' => 'SELL'
'daily_sma50' => '$0.025298'
'daily_sma50_action' => 'SELL'
'daily_sma100' => '$0.030853'
'daily_sma100_action' => 'SELL'
'daily_sma200' => '$0.043989'
'daily_sma200_action' => 'SELL'
'daily_ema3' => '$0.018289'
'daily_ema3_action' => 'SELL'
'daily_ema5' => '$0.018788'
'daily_ema5_action' => 'SELL'
'daily_ema10' => '$0.019759'
'daily_ema10_action' => 'SELL'
'daily_ema21' => '$0.021468'
'daily_ema21_action' => 'SELL'
'daily_ema50' => '$0.025163'
'daily_ema50_action' => 'SELL'
'daily_ema100' => '$0.030967'
'daily_ema100_action' => 'SELL'
'daily_ema200' => '$0.039818'
'daily_ema200_action' => 'SELL'
'weekly_sma21' => '$0.03417'
'weekly_sma21_action' => 'SELL'
'weekly_sma50' => '$0.050337'
'weekly_sma50_action' => 'SELL'
'weekly_sma100' => '$0.064372'
'weekly_sma100_action' => 'SELL'
'weekly_sma200' => '—'
'weekly_sma200_action' => '—'
'weekly_ema3' => '$0.01956'
'weekly_ema3_action' => 'SELL'
'weekly_ema5' => '$0.021436'
'weekly_ema5_action' => 'SELL'
'weekly_ema10' => '$0.025598'
'weekly_ema10_action' => 'SELL'
'weekly_ema21' => '$0.0335016'
'weekly_ema21_action' => 'SELL'
'weekly_ema50' => '$0.046163'
'weekly_ema50_action' => 'SELL'
'weekly_ema100' => '$0.056321'
'weekly_ema100_action' => 'SELL'
'weekly_ema200' => '$0.0386087'
'weekly_ema200_action' => 'SELL'
'rsi_14' => '28.96'
'rsi_14_action' => 'BUY'
'stoch_rsi_14' => 8.82
'stoch_rsi_14_action' => 'NEUTRAL'
'momentum_10' => -0
'momentum_10_action' => 'SELL'
'vwma_10' => '0.019287'
'vwma_10_action' => 'SELL'
'hma_9' => '0.018366'
'hma_9_action' => 'SELL'
'stochastic_fast_14' => 0
'stochastic_fast_14_action' => 'BUY'
'cci_20' => -141.57
'cci_20_action' => 'BUY'
'adx_14' => 26.93
'adx_14_action' => 'SELL'
'ao_5_34' => '-0.004085'
'ao_5_34_action' => 'NEUTRAL'
'macd_12_26' => -0
'macd_12_26_action' => 'SELL'
'williams_percent_r_14' => -100
'williams_percent_r_14_action' => 'BUY'
'ultimate_oscillator' => 27.47
'ultimate_oscillator_action' => 'BUY'
'ichimoku_cloud' => '-0.005398'
'ichimoku_cloud_action' => 'SELL'
'sell_signals' => 32
'buy_signals' => 1
'sell_pct' => 96.97
'buy_pct' => 3.03
'overall_action' => 'bearish'
'overall_action_label' => 'Baissier'
'overall_action_dir' => -1
'last_updated' => 1767678861
'last_updated_date' => '6 janvier 2026'
]
Prévision du prix de Piteas pour 2026
La prévision du prix de Piteas pour 2026 suggère que le prix moyen pourrait varier entre $0.006077 à la baisse et $0.018141 à la hausse. Sur le marché des cryptomonnaies, comparé au prix moyen d'aujourd'hui, Piteas pourrait potentiellement gagner 3.13% d'ici 2026 si PTS atteint l'objectif de prix prévu.
Prévision du prix de Piteas de 2027 à 2032
La prévision du prix de PTS pour 2027-2032 se situe actuellement dans une fourchette de prix comprise entre $0.0106099 à la baisse et $0.066086 à la hausse. Compte tenu de la volatilité des prix sur le marché, si Piteas atteint l'objectif de prix le plus élevé, il pourrait gagner 275.71% d'ici 2032 par rapport au prix actuel.
| Prévision du Prix de Piteas | Potentiel Bas ($) | Prix Moyen ($) | Potentiel Haut ($) |
|---|---|---|---|
| 2027 | $0.00585 | $0.0106099 | $0.015369 |
| 2028 | $0.010558 | $0.0182096 | $0.02586 |
| 2029 | $0.023193 | $0.049745 | $0.076297 |
| 2030 | $0.019725 | $0.038378 | $0.057031 |
| 2031 | $0.023321 | $0.037692 | $0.052063 |
| 2032 | $0.035598 | $0.066086 | $0.096575 |
Prévision du prix de Piteas de 2032 à 2037
La prévision du prix de Piteas pour 2032-2037 est actuellement estimée entre $0.066086 à la baisse et $0.602661 à la hausse. Par rapport au prix actuel, Piteas pourrait potentiellement gagner 3326.16% d'ici 2037 s'il atteint l'objectif de prix le plus élevé. Veuillez noter que ces informations sont à titre général seulement et ne doivent pas être considérées comme un conseil en investissement à long terme.
| Prévision du Prix de Piteas | Potentiel Bas ($) | Prix Moyen ($) | Potentiel Haut ($) |
|---|---|---|---|
| 2032 | $0.035598 | $0.066086 | $0.096575 |
| 2033 | $0.082723 | $0.169982 | $0.257241 |
| 2034 | $0.0665055 | $0.107743 | $0.14898 |
| 2035 | $0.07863 | $0.127083 | $0.175536 |
| 2036 | $0.130157 | $0.246668 | $0.36318 |
| 2037 | $0.338015 | $0.602661 | $0.8673086 |
Piteas Histogramme des prix potentiels
Prévision du prix de Piteas basée sur l'analyse technique
Indicateur de Sentiment du Marché
Haussier 3.03%
Baissier 96.97%
Au 6 janvier 2026, le sentiment global de prévision du prix pour Piteas est Baissier, avec 1 indicateurs techniques montrant des signaux haussiers et 32 indiquant des signaux baissiers. La prévision du prix de PTS a été mise à jour pour la dernière fois le 6 janvier 2026.
Moyennes Mobiles Simples sur 50 et 200 jours de Piteas et Indice de Force Relative sur 14 jours - RSI (14)
Selon nos indicateurs techniques, le SMA sur 200 jours de Piteas devrait augmenter au cours du prochain mois, atteignant $0.037857 d'ici le 4 févr. 2026. Le SMA à court terme sur 50 jours pour Piteas devrait atteindre $0.018316 d'ici le 4 févr. 2026.
Le Relative Strength Index (RSI), un oscillateur de momentum, est un outil couramment utilisé pour identifier si une cryptomonnaie est survendue (en dessous de 30) ou surachetée (au-dessus de 70). Actuellement, le RSI est à 28.96, ce qui suggère que le marché de PTS est dans un état BUY.
Moyennes Mobiles et Oscillateurs Populaires de PTS pour le Samedi 19 Octobre 2024
Les moyennes mobiles (MA) sont des indicateurs largement utilisés sur les marchés financiers, conçus pour lisser les mouvements de prix sur une période donnée. En tant qu'indicateurs retardés, ils sont basés sur des données historiques de prix. Le tableau ci-dessous met en évidence deux types : la moyenne mobile simple (SMA) et la moyenne mobile exponentielle (EMA).
Moyenne Mobile Simple Quotidienne (SMA)
| Période | Valeur | Action |
|---|---|---|
| SMA 3 | $0.018269 | SELL |
| SMA 5 | $0.01918 | SELL |
| SMA 10 | $0.019773 | SELL |
| SMA 21 | $0.021639 | SELL |
| SMA 50 | $0.025298 | SELL |
| SMA 100 | $0.030853 | SELL |
| SMA 200 | $0.043989 | SELL |
Moyenne Mobile Exponentielle Quotidienne (EMA)
| Période | Valeur | Action |
|---|---|---|
| EMA 3 | $0.018289 | SELL |
| EMA 5 | $0.018788 | SELL |
| EMA 10 | $0.019759 | SELL |
| EMA 21 | $0.021468 | SELL |
| EMA 50 | $0.025163 | SELL |
| EMA 100 | $0.030967 | SELL |
| EMA 200 | $0.039818 | SELL |
Moyenne Mobile Simple Hebdomadaire (SMA)
| Période | Valeur | Action |
|---|---|---|
| SMA 21 | $0.03417 | SELL |
| SMA 50 | $0.050337 | SELL |
| SMA 100 | $0.064372 | SELL |
| SMA 200 | — | — |
Moyenne Mobile Exponentielle Hebdomadaire (EMA)
| Période | Valeur | Action |
|---|---|---|
| EMA 21 | $0.0335016 | SELL |
| EMA 50 | $0.046163 | SELL |
| EMA 100 | $0.056321 | SELL |
| EMA 200 | $0.0386087 | SELL |
Oscillateurs de Piteas
Un oscillateur est un outil d'analyse technique qui établit des limites hautes et basses entre deux extrêmes, créant un indicateur de tendance qui fluctue à l'intérieur de ces limites. Les traders utilisent cet indicateur pour identifier les conditions de surachat ou de survente à court terme.
| Période | Valeur | Action |
|---|---|---|
| RSI (14) | 28.96 | BUY |
| Stoch RSI (14) | 8.82 | NEUTRAL |
| Stochastique Rapide (14) | 0 | BUY |
| Indice de Canal des Matières Premières (20) | -141.57 | BUY |
| Indice Directionnel Moyen (14) | 26.93 | SELL |
| Oscillateur Impressionnant (5, 34) | -0.004085 | NEUTRAL |
| Momentum (10) | -0 | SELL |
| MACD (12, 26) | -0 | SELL |
| Plage de Pourcentage de Williams (14) | -100 | BUY |
| Oscillateur Ultime (7, 14, 28) | 27.47 | BUY |
| VWMA (10) | 0.019287 | SELL |
| Moyenne Mobile de Hull (9) | 0.018366 | SELL |
| Nuage Ichimoku B/L (9, 26, 52, 26) | -0.005398 | SELL |
Prévision du cours de Piteas basée sur les flux monétaires mondiaux
Définitions des flux monétaires mondiaux utilisés pour la prédiction du cours de Piteas
M0 : le total de toutes les devises physiques, plus les comptes à la banque centrale qui peuvent être échangés contre des devises physiques.
M1 : M0 plus le montant des comptes à vue, y compris les comptes de "chèques" et les comptes "courants".
M2 : M1 plus la plupart des comptes d'épargne, comptes du marché monétaire et comptes de certificats de dépôt (CD) de moins de 100 000 $.
Prédictions du cours de Piteas par des sociétés Internet ou des niches technologiques
| Comparaison | 2027 | 2028 | 2029 | 2030 | 2031 | 2032 |
|---|---|---|---|---|---|---|
| Action Facebook | $0.024716 | $0.034731 | $0.0488033 | $0.068576 | $0.096361 | $0.1354047 |
| Action Amazon.com | $0.0367026 | $0.076582 | $0.159793 | $0.333418 | $0.695696 | $1.45 |
| Action Apple | $0.02495 | $0.035389 | $0.050197 | $0.0712016 | $0.100994 | $0.143252 |
| Action Netflix | $0.027754 | $0.043791 | $0.069096 | $0.109023 | $0.172022 | $0.271424 |
| Action Google | $0.022778 | $0.029498 | $0.03820066 | $0.049469 | $0.064063 | $0.082961 |
| Action Tesla | $0.039875 | $0.090394 | $0.204916 | $0.46453 | $1.05 | $2.38 |
| Action Kodak | $0.01319 | $0.009891 | $0.007417 | $0.005562 | $0.004171 | $0.003127 |
| Action Nokia | $0.011652 | $0.007719 | $0.005113 | $0.003387 | $0.002244 | $0.001486 |
Ce calcul montre la valeur potentielle des cryptomonnaies si l'on suppose que leur capitalisation se comportera comme celle de certaines sociétés Internet ou niches technologiques. En extrapolant les données, vous pourrez obtenir une potentielle image des cours futurs pour 2024, 2025, 2026, 2027, 2028, 2029 et 2030.
Aperçu des prévisions relatives à Piteas
Vous vous posez peut-être des questions telles que : "Devrais-je investir dans Piteas maintenant ?", "Devrais-je acheter PTS aujourd'hui ?", " Piteas sera-t-il un bon ou un mauvais investissement à court ou à long terme ?".
Nous mettons régulièrement à jour les prévisions de Piteas avec de nouvelles valeurs. Regardez nos prévisions similaires. Nous faisons une prévision des cours futurs pour une grande quantité de devises numériques comme Piteas en utilisant des méthodes d'analyse technique.
Si vous souhaitez trouver des cryptomonnaies ayant un bon rendement, vous devriez consulter un maximum d'informations disponibles à propos de Piteas afin de prendre une décision responsable concernant cet investissement.
Le cours de Piteas est de $0.01759 USD actuellement, mais ce cours peut subir une hausse ou une baisse, ce qui pourrait causer la perte de votre investissement, car les cryptomonnaies sont des actifs à haut risque.
Prévision du cours de Piteas basée sur le modèle de croissance du Bitcoin
| 2027 | 2028 | 2029 | 2030 | |
|---|---|---|---|---|
| Si Piteas présente 1 % de la précédente croissance annuelle moyenne du Bitcoin | $0.018047 | $0.018516 | $0.018997 | $0.019491 |
| Si Piteas présente 2 % de la précédente croissance annuelle moyenne du Bitcoin | $0.0185044 | $0.019466 | $0.020478 | $0.021543 |
| Si Piteas présente 5 % de la précédente croissance annuelle moyenne du Bitcoin | $0.019876 | $0.022459 | $0.025378 | $0.028676 |
| Si Piteas présente 10 % de la précédente croissance annuelle moyenne du Bitcoin | $0.022162 | $0.027922 | $0.03518 | $0.044325 |
| Si Piteas présente 20 % de la précédente croissance annuelle moyenne du Bitcoin | $0.026734 | $0.040632 | $0.061756 | $0.093861 |
| Si Piteas présente 50 % de la précédente croissance annuelle moyenne du Bitcoin | $0.040451 | $0.093023 | $0.213922 | $0.49195 |
| Si Piteas présente 100 % de la précédente croissance annuelle moyenne du Bitcoin | $0.063312 | $0.22788 | $0.820215 | $2.95 |
Boîte à questions
Est-ce que PTS est un bon investissement ?
La décision d'acquérir Piteas dépend entièrement de votre tolérance individuelle au risque. Comme vous pouvez le discerner, la valeur de Piteas a connu une hausse de 1.0601% au cours des 24 heures précédentes, et Piteas a enregistré une déclin de sur une période de 30 jours précédents. Par conséquent, la détermination de si investir ou non dans Piteas dépendra de la mesure dans laquelle cet investissement s'aligne avec vos aspirations de trading.
Est-ce que Piteas peut monter ?
Il semble que la valeur moyenne de Piteas pourrait potentiellement s'envoler jusqu'à $0.018141 pour la fin de cette année. En regardant les perspectives de Piteas sur une période de cinq ans plus longue, la monnaie numérique pourrait potentiellement croître jusqu'à $0.057031. Cependant, compte tenu de l'imprévisibilité du marché, il est essentiel de mener des recherches approfondies avant d'investir des fonds dans un projet, un réseau ou un actif particulier.
Quel sera le prix de Piteas la semaine prochaine ?
Basé sur notre nouveau pronostic expérimental de Piteas, le prix de Piteas va augmenter de 0.86% durant la prochaine semaine et atteindre $0.01774 d'ici 13 janvier 2026.
Quel sera le prix de Piteas le mois prochain ?
Basé sur notre nouveau pronostic expérimental de Piteas, le prix de Piteas va diminuer de -11.62% durant le prochain mois et atteindre $0.015546 d'ici 5 février 2026.
Jusqu'où le prix de Piteas peut-il monter cette année en 2026 ?
Selon notre prédiction la plus récente sur la valeur de Piteas en 2026, PTS devrait fluctuer dans la fourchette de $0.006077 et $0.018141. Cependant, il est crucial de garder à l'esprit que le marché des cryptomonnaies est exceptionnellement instable, et cette prévision de prix de Piteas ne prend pas en compte les fluctuations de prix soudaines et extrêmes.
Où sera Piteas dans 5 ans ?
L'avenir de Piteas semble suivre une tendance haussière, avec un prix maximum de $0.057031 prévue après une période de cinq ans. Selon la prévision de Piteas pour 2030, la valeur de Piteas pourrait potentiellement atteindre son point le plus élevé d'environ $0.057031, tandis que son point le plus bas devrait être autour de $0.019725.
Combien vaudra Piteas en 2026 ?
Basé sur notre nouvelle simulation expérimentale de prédiction de prix de Piteas, il est attendu que la valeur de PTS en 2026 augmente de 3.13% jusqu'à $0.018141 si le meilleur scénario se produit. Le prix sera entre $0.018141 et $0.006077 durant 2026.
Combien vaudra Piteas en 2027 ?
Selon notre dernière simulation expérimentale pour la prédiction de prix de Piteas, le valeur de PTS pourrait diminuer de -12.62% jusqu'à $0.015369 en 2027, en supposant les conditions les plus favorables. Il est prévu que le prix fluctue entre $0.015369 et $0.00585 tout au long de l'année.
Combien vaudra Piteas en 2028 ?
Notre nouveau modèle expérimental de prédiction de prix de Piteas suggère que la valeur de PTS en 2028 pourrait augmenter de 47.02%, atteignant $0.02586 dans le meilleur scénario. Il est prévu que le prix oscille entre $0.02586 et $0.010558 durant l'année.
Combien vaudra Piteas en 2029 ?
Basé sur notre modèle de prévision expérimental, la valeur de Piteas pourrait connaître un 333.75% croissance en 2029, atteignant potentiellement $0.076297 sous des conditions optimales. Le range de prix prévu pour 2029 se situe entre $0.076297 et $0.023193.
Combien vaudra Piteas en 2030 ?
En utilisant notre nouvelle simulation expérimentale pour les prédictions de prix de Piteas, il est prévu que la valeur de PTS en 2030 augmente de 224.23%, atteignant $0.057031 dans le meilleur scénario. Il est prévu que le prix oscille entre $0.057031 et $0.019725 au cours de 2030.
Combien vaudra Piteas en 2031 ?
Notre simulation expérimentale indique que le prix de Piteas pourrait augmenter de 195.98% en 2031, atteignant potentiellement $0.052063 dans des conditions idéales. Il est probable que le prix fluctue entre $0.052063 et $0.023321 durant l'année.
Combien vaudra Piteas en 2032 ?
Basé sur les résultats de notre dernière prédiction expérimentale de prix de Piteas, PTS pourrait connaître une 449.04% hausse en valeur, atteignant $0.096575 si le scénario le plus positif se réalise en 2032. Il est prévu que le prix reste dans une fourchette de $0.096575 et $0.035598 tout au long de l'année.
Combien vaudra Piteas en 2033 ?
Selon notre prédiction expérimentale de prix de Piteas, la valeur de PTS est anticipée à augmenter de 1362.43% en 2033, avec le prix potentiel le plus élevé étant $0.257241. Tout au long de l'année, le prix de PTS pourrait osciller entre $0.257241 et $0.082723.
Combien vaudra Piteas en 2034 ?
Les résultats de notre nouvelle simulation de prédiction de prix de Piteas suggèrent que PTS pourrait augmenter de 746.96% en 2034, atteignant potentiellement $0.14898 dans les meilleures circonstances. La fourchette de prix prévue pour l'année est entre $0.14898 et $0.0665055.
Combien vaudra Piteas en 2035 ?
Basé sur notre prédiction expérimentale pour le prix de Piteas, PTS pourrait augmenter de 897.93%, avec la valeur potentiellement atteignant $0.175536 en 2035. La fourchette de prix attendue pour l'année se situe entre $0.175536 et $0.07863.
Combien vaudra Piteas en 2036 ?
Notre récente simulation de prédiction de prix de Piteas suggère que la valeur de PTS pourrait augmenter de 1964.7% en 2036, pouvant atteindre $0.36318 si les conditions sont optimales. La fourchette de prix attendue pour 2036 est entre $0.36318 et $0.130157.
Combien vaudra Piteas en 2037 ?
Selon la simulation expérimentale, la valeur de Piteas pourrait augmenter de 4830.69% en 2037, avec un maximum de $0.8673086 sous des conditions favorables. Il est prévu que le prix chute entre $0.8673086 et $0.338015 au cours de l'année.
Prévisions liées
Prévision du cours de MetFi- Prévision du cours de Paysenger EGO
- Prévision du cours de Mendi Finance
- Prévision du cours de Wombat Exchange
- Prévision du cours de Big Data Protocol
- Prévision du cours de Juicebox
- Prévision du cours de Tamadoge
- Prévision du cours de Bytecoin
- Prévision du cours de Afreum
- Prévision du cours de MESSIER
- Prévision du cours de KiboShib
- Prévision du cours de TokenSight
- Prévision du cours de Honk
- Prévision du cours de NavCoin
- Prévision du cours de Kira the Injective Cat
- Prévision du cours de ZoidPay
- Prévision du cours de Chain Games
- Prévision du cours de Everton Fan Token
- Prévision du cours de Oracle AI
- Prévision du cours de Defit
- Prévision du cours de Pocketcoin
- Prévision du cours de Metavault Trade
- Prévision du cours de Baanx
- Prévision du cours de Calaxy
- Prévision du cours de Polkadex
Prévision du cours de MetFi
Prévision du cours de Paysenger EGO
Prévision du cours de Mendi Finance
Prévision du cours de Wombat Exchange
Prévision du cours de Big Data Protocol
Prévision du cours de Juicebox
Prévision du cours de Tamadoge
Prévision du cours de Bytecoin
Prévision du cours de Afreum
Prévision du cours de MESSIER
Prévision du cours de KiboShib
Prévision du cours de TokenSight
Prévision du cours de Honk
Prévision du cours de NavCoin
Prévision du cours de Kira the Injective Cat
Prévision du cours de ZoidPay
Prévision du cours de Chain Games
Prévision du cours de Everton Fan Token
Prévision du cours de Oracle AI
Prévision du cours de Defit
Prévision du cours de Pocketcoin
Prévision du cours de Metavault Trade
Prévision du cours de Baanx
Prévision du cours de Calaxy
Prévision du cours de PolkadexComment lire et prédire les mouvements de prix de Piteas ?
Les traders de Piteas utilisent des indicateurs et des modèles graphiques pour prédire la direction du marché. Ils identifient également des niveaux clés de support et de résistance pour évaluer quand une tendance baissière pourrait ralentir ou une tendance haussière pourrait s'arrêter.
Indicateurs de prédiction du prix de Piteas
Les moyennes mobiles sont des outils populaires pour la prédiction du prix de Piteas. Une moyenne mobile simple (SMA) calcule le prix de clôture moyen de PTS sur une période spécifique, comme une SMA de 12 jours. Une moyenne mobile exponentielle (EMA) donne plus de poids aux prix récents, réagissant plus rapidement aux changements de prix.
Les moyennes mobiles couramment utilisées sur le marché des cryptomonnaies incluent les moyennes sur 50 jours, 100 jours et 200 jours, qui aident à identifier les niveaux clés de résistance et de support. Un mouvement de prix de PTS au-dessus de ces moyennes est considéré comme haussier, tandis qu'une chute en dessous indique une faiblesse.
Les traders utilisent également le RSI et les niveaux de retracement de Fibonacci pour évaluer la direction future de PTS.
Comment lire les graphiques de Piteas et prédire les mouvements de prix ?
La plupart des traders préfèrent les graphiques en chandeliers aux simples graphiques linéaires parce qu'ils fournissent des informations plus détaillées. Les chandeliers peuvent représenter l'action des prix de Piteas dans différentes périodes, comme 5 minutes pour les tendances à court terme et hebdomadaire pour les tendances à long terme. Les options populaires incluent les graphiques de 1 heure, 4 heures et 1 jour.
Par exemple, un graphique en chandeliers de 1 heure montre les prix d'ouverture, de clôture, les plus hauts et les plus bas de PTS au sein de chaque heure. La couleur du chandelier est cruciale : le vert indique que le prix a clôturé plus haut qu'il n'a ouvert, tandis que le rouge signifie le contraire. Certains graphiques utilisent des chandeliers creux et pleins pour transmettre la même information.
Qu'est-ce qui affecte le prix de Piteas ?
L'action du prix de Piteas est déterminée par l'offre et la demande, influencée par des facteurs tels que les réductions de récompenses de bloc, les hard forks et les mises à jour de protocole. Les événements du monde réel, tels que les réglementations, l'adoption par les entreprises et les gouvernements et les piratages d'échanges de cryptomonnaies, impactent également le prix de PTS. La capitalisation boursière de Piteas peut changer rapidement.
Les traders surveillent souvent l'activité des « baleines » de PTS, de grands détenteurs de Piteas, car leurs actions peuvent influencer significativement les mouvements de prix sur le marché relativement petit de Piteas.
Modèles de prédiction de prix haussiers et baissiers
Les traders identifient souvent des modèles de chandeliers pour obtenir un avantage dans les prédictions de prix des cryptomonnaies. Certaines formations indiquent des tendances haussières, tandis que d'autres suggèrent des mouvements baissiers.
Modèles de chandeliers haussiers couramment suivis :
- Marteau
- Englobante haussière
- Ligne pénétrante
- Étoile du matin
- Trois soldats blancs
Modèles de chandeliers baissiers courants :
- Harami baissier
- Nuage sombre
- Étoile du soir
- Étoile filante
- Pendu