3  CONCLUSIONS 
In  the  course  of  adopting  Geometric  Brownian 
Motion to  simulate stock  prices, when Monte  Carlo 
method is used to simulate random numbers,if more 
data  samples  are  generated,  the  test  effect  will  be 
better. On the contrary, fewer simulation data samples 
will result in poorer prediction effect. 
The  premise  of  adopting  Geometric  Brownian 
Motion for modeling is that the stock prices conform 
to  normal  distribution,  but  the  real  stock  prices 
usually  do  not  conform  to  normal  distribution.  So 
there exists certain deviation between the simulation 
prediction results and the real prices. 
Our conclusion is that Fengguang is preferred for 
investment  in  the  stock  pool  of  Liaoning  chemical 
industry. If we use Brownian Motion to describe the 
intraday  high-frequency  movement  of  stock  price, 
each sample trajectory has enough randomness. Stock 
price is more likely to fluctuate around the opening 
price, rather than stay above or below it; Moreover, 
with  the  passage  of  trading  time,  the  stock  price  at 
time  t  will  not  deviate  too  far  from  the  standard 
deviation of the price movement (Nándori, 2022). In 
this  paper,  we  use  the  Geometric  Brownian  motion 
model to simulate future trends and use the predicted 
results  as  a  reference  for  stock  investing.  The 
limitation  is  that  the  Geometric  Brownian  motion 
model  results  under  certain  assumptions,  it  is  not  a 
complete reference, and that’s something we should 
address in the future. 
ACKNOWLEDGEMENTS 
The  writing  idea  and  funding  support  of  this  paper 
came  from  the  Social  Science  Planning  Fund  of 
Liaoning Province (Project No. L20BGL003).  
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