我有一個代碼:線性迴歸:延長線的過去的數據並添加圖例
import math
import numpy as np
import pylab as plt1
from matplotlib import pyplot as plt
uH2 = 1.90866638
uHe = 3.60187307
eH2 = 213.38
eHe = 31.96
R = float(uH2*eH2)/(uHe*eHe)
C_Values = []
Delta = []
kHeST = []
J_f21 = []
data = np.genfromtxt("Lamda_HeHCL.txt", unpack=True);
J_i1=data[1];
J_f1=data[2];
kHe=data[7]
data = np.genfromtxt("Basecol_Basic_New_1.txt", unpack=True);
J_i2=data[0];
J_f2=data[1];
kH2=data[5]
print kHe
print kH2
kHe = map(float, kHe)
kH2 = map(float, kH2)
kHe = np.array(kHe)
kH2= np.array(kH2)
g = len(kH2)
for n in range(0,g):
if J_f2[n] == 1:
Jf21 = J_f2[n]
J_f21.append(Jf21)
ratio = kHe[n]/kH2[n]
C = (((math.log(float(kH2[n]),10)))-(math.log(float(kHe[n]),10)))/math.log(R,10)
C_Values.append(C)
St = abs(J_f1[n] - J_i1[n])
Delta.append(St)
print C_Values
print Delta
print J_f21
fig, ax = plt.subplots()
ax.scatter(Delta,C_Values)
for i, txt in enumerate(J_f21):
ax.annotate(txt, (Delta[i],C_Values[i]))
plt.plot(np.unique(Delta), np.poly1d(np.polyfit(Delta, C_Values, 1))(np.unique(Delta)))
plt.plot(Delta, C_Values)
fit = np.polyfit(Delta,C_Values,1)
fit_fn = np.poly1d(fit)
# fit_fn is now a function which takes in x and returns an estimate for y
plt.scatter(Delta,C_Values, Delta, fit_fn(Delta))
plt.xlim(0, 12)
plt.ylim(-3, 3)
在該代碼中,我試圖繪製延伸過去的數據,並觸摸該x軸的線性迴歸。我也試圖給圖表添加一個圖例,以顯示圖表的斜率。使用代碼,我能夠繪製這個圖。
這是我一直在使用,試圖延長線和圖例添加到我的代碼一些垃圾數據。
x =[5,7,9,15,20]
y =[10,9,8,7,6]
除了線性迴歸線以外,我還希望它是分散的。
你能準確地知道你用這段代碼得到了什麼嗎? – Astrom