Także w tym miejscu, proszę o wyrozumiałość i szzcerą pomoc, za co już teraz dziękuję
Problem:
Mam poniżej przykład danych uzyskanych empirycznie w trakcie liczenia jednego z zadań.
Interesującym jest to, że jak te dane dla osi X przeskalujemy w skali logarytmicznej,
to tworzy się "ładna" krzywa dzwonowa (Gausa). No prawie, ale to kwestia rozdzielczości danych, generalnie dane idą w kierunku tej krzywej.
Jednak uzyskany obraz krzywej Gausa, uzyskuję dopiero po przeskalowaniu na log.
Więc jak znaleźć wzór funkcji (przybliżony) jeżeli już sama oś X jest przeskalowana w logarytmie.
Czy na podstawie tych danych można ustalić przybliżony wzór funkcji opiującej te dane i jak do tego się zabrać nie skalując osi X?
Dziękuje za wskazówki!
- Oś X w skali logarytmicznej.
- GauS_dane.png (25.25 KiB) Przejrzano 240 razy
Dane:
X Y
0.00000001 0.90031632
0.00000010 0.90031632
0.00000100 0.90031632
0.00001000 0.90031632
0.00010000 0.90031636
0.00100000 0.90031937
0.01000000 0.90051850
0.01250000 0.90061654
0.02500000 0.90132218
0.03750000 0.90232286
0.05000000 0.90355987
0.06250000 0.90499231
0.07500000 0.90658876
0.08750000 0.90832376
0.10000000 0.91017601
0.11250000 0.91212719
0.12500000 0.91416138
0.13750000 0.91626451
0.15000000 0.91842406
0.16250000 0.92062880
0.17500000 0.92286863
0.18750000 0.92513440
0.20000000 0.92741780
0.21250000 0.92971131
0.22500000 0.93200806
0.23750000 0.93430180
0.25000000 0.93658686
0.26250000 0.93885806
0.27500000 0.94111070
0.28750000 0.94334053
0.30000000 0.94554369
0.31250000 0.94771671
0.32500000 0.94985644
0.33750000 0.95196009
0.35000000 0.95402515
0.36250000 0.95604942
0.37500000 0.95803095
0.38750000 0.95996802
0.40000000 0.96185918
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0.42500000 0.96549892
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0.45000000 0.96894249
0.46250000 0.97058907
0.47500000 0.97218498
0.48750000 0.97372997
0.50000000 0.97522393
0.51250000 0.97666688
0.52500000 0.97805894
0.53750000 0.97940034
0.55000000 0.98069138
0.56250000 0.98193247
0.57500000 0.98312408
0.58750000 0.98426677
0.60000000 0.98536114
0.61250000 0.98640785
0.62500000 0.98740762
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0.65000000 0.98926944
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0.75000000 0.99500673
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0.78750000 0.99651925
0.80000000 0.99695365
0.81250000 0.99735476
0.82500000 0.99772354
0.83750000 0.99806094
0.85000000 0.99836788
0.86250000 0.99864530
0.87500000 0.99889412
0.88750000 0.99911522
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0.92500000 0.99962112
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1.00000000 1.00000000
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1.32500000 0.99521483
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1.38750000 0.99359473
1.40000000 0.99325586
1.41250000 0.99291269
1.42500000 0.99256550
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3.00000000 0.95126304
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