From regression models to machine learning approaches for long term Bitcoin price forecast

被引:4
|
作者
Caliciotti, Andrea [1 ,2 ]
Corazza, Marco [3 ]
Fasano, Giovanni [4 ]
机构
[1] Univ Roma La Sapienza, Dept Comp Control & Management Engn A Ruberti, Via Ariosto 25, I-00185 Rome, Italy
[2] Enel Green Power SpA, Viale Regina Margher 125, I-00198 Rome, Italy
[3] Ca Foscari Univ Venice, Dept Econ, Cannaregio 873, I-20121 Venice, Italy
[4] Ca Foscari Univ Venice, Dept Management, Cannaregio 873, I-20121 Venice, Italy
关键词
Bitcoin; Forecast; Least squares problems; Regression; Support vector machines; Bootstrap;
D O I
10.1007/s10479-023-05444-w
中图分类号
C93 [管理学]; O22 [运筹学];
学科分类号
070105 ; 12 ; 1201 ; 1202 ; 120202 ;
摘要
We carry on a long term analysis for Bitcoin price, which is currently among the most renowned crypto assets available on markets other than Forex. In the last decade Bitcoin has been under spotlights among traders all world wide, both because of its nature of pseudo-currency and for the high volatility its price has frequently experienced. Considering that Bitcoin price has earned over five orders of magnitude since 2009, the interest of investors has been increasingly motivated by the necessity of accurately predicting its value, not to mention that a comparative analysis with other assets as silver and gold has been under investigation, too. This paper reports two approaches for a long term Bitcoin price prediction. The first one follows more standard paradigms from regression and least squares frameworks. Our main contribution in this regard fosters conclusions which are able to justify the cyclic performance of Bitcoin price, in terms of its Stock-to-Flow. Our second approach is definitely novel in the literature, and indicates guidelines for long term forecasts of Bitcoin price based on Machine Learning (ML) methods, with a specific reference to Support Vector Machines (SVMs). Both these approaches are inherently data-driven, and the second one does not require any of the assumptions typically needed by solvers for classic regression problems.
引用
收藏
页码:359 / 381
页数:23
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