Hole in One: Using Qualitative Reasoning for Solving Hard Physical Puzzle Problems

被引:2
|
作者
Ge, Xiaoyu [1 ]
Lee, Jae Hee [2 ]
Renz, Jochen [1 ]
Zhang, Peng [1 ]
机构
[1] Australian Natl Univ, Canberra, ACT, Australia
[2] UTS, FEIT, QCIS, Ultimo, NSW, Australia
来源
ECAI 2016: 22ND EUROPEAN CONFERENCE ON ARTIFICIAL INTELLIGENCE | 2016年 / 285卷
关键词
D O I
10.3233/978-1-61499-672-9-1762
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
The capability of determining the right sequence of physical actions to achieve a given task is essential for AI that interacts with the physical world. The great difficulty in developing this capability has two main causes: (1) the world is continuous and therefore the action space is infinite, (2) due to noisy perception, we do not know the exact physical properties of our environment and therefore cannot precisely simulate the consequences of a physical action. In this paper we define a realistic physical action selection problem that has many features common to these kind of problems, the minigolf hole-in-one problem: given a two-dimensional minigolf-like obstacle course, a ball and a hole, determine a single shot that hits the ball into the hole. We assume gravity as well as noisy perception of the environment. We present a method that solves this problem similar to how humans are approaching these problems, by using qualitative reasoning and mental simulation, combined with sampling of actions in the real environment and adjusting the internal knowledge based on observing the actual outcome of sampled actions. We evaluate our method using difficult minigolf levels that require the ball to bounce at several objects in order to hit the hole and compare with existing methods.
引用
收藏
页码:1762 / 1763
页数:2
相关论文
共 48 条
  • [1] Solving hard qualitative temporal reasoning problems: Evaluating the efficiency of using the ORD-Horn class
    Nebel B.
    Constraints, 1997, 1 (3) : 175 - 190
  • [2] Using Genetic Algorithms for Solving Hard Problems in GIS
    Steven van Dijk
    Dirk Thierens
    Mark de Berg
    GeoInformatica, 2002, 6 : 381 - 413
  • [3] Using genetic algorithms for solving hard problems in GIS
    Van Dijk, S
    Thierens, D
    De Berg, M
    GEOINFORMATICA, 2002, 6 (04) : 381 - 413
  • [4] Incoherence detection and approximate solving of equations using fuzzy qualitative reasoning
    Dubois, D
    Hadj-Ali, A
    Prade, H
    NINTH IEEE INTERNATIONAL CONFERENCE ON FUZZY SYSTEMS (FUZZ-IEEE 2000), VOLS 1 AND 2, 2000, : 203 - 208
  • [5] Evaluation of Metal Fatigue Problems Using Qualitative Reasoning Approach
    Civil Engineering Department, University of British Columbia, Vancouver, BC V6T1Z4, Canada
    不详
    Tsinghua Sci. Tech., 2008, SUPPL. 1 (96-101):
  • [7] Solving Manufacturing Cell Design Problems Using the Black Hole Algorithm
    Soto, Ricardo
    Crawford, Broderick
    Fernandez, Nicolas
    Reyes, Victor
    Niklander, Stefanie
    Araya, Ignacio
    ADVANCES IN COMPUTATIONAL INTELLIGENCE, MICAI 2016, PT I, 2017, 10061 : 391 - 398
  • [8] Using the Relational Paradigm: effects on pupils' reasoning in solving additive word problems
    Polotskaia, Elena
    Savard, Annie
    RESEARCH IN MATHEMATICS EDUCATION, 2018, 20 (01) : 70 - 90
  • [9] Solving over-constrained temporal reasoning problems using local search
    Beaumont, M
    Thornton, J
    Sattar, A
    Maher, M
    PRICAI 2004: TRENDS IN ARTIFICIAL INTELLIGENCE, PROCEEDINGS, 2004, 3157 : 134 - 143
  • [10] Qualitative Research: Using "Soft" Evidence to Solve Hard Clinical Problems
    Grace, Jeanne
    AACN ADVANCED CRITICAL CARE, 2011, 22 (01) : 89 - 92