摘要
首次引入展望空间的基和维数的概念，并证明了在Von Neumann-Morgenstern理性行为公理下，有限随机决策中展望空间的维数至多为2．由此说明该公理体系的局限性和条件的苛刻性．
The concepts of basis and dimension are introduced to prospect space in this paper. It is proved that the dimensions of the prospect spaces under rational behavior axioms in finite stochastic decision are less than or equal to 2, which shows that the prospect spaces under Von Neumann-Morgenstern's axioms are trivial.
出处
《西南民族学院学报（自然科学版）》
2002年第1期7-10,共4页
Journal of Southwest Nationalities College(Natural Science Edition)
基金
国家自然科学基金(70102008
79725002(续))
四川省杰出青年科学基金(2001)
