A Scalable Quantum Gate-Based Implementation for Causal Hypothesis Testing

被引:0
|
作者
Kundu, Akash [1 ]
Acharya, Tamal [2 ]
Sarkar, Aritra [2 ,3 ]
机构
[1] Polish Acad Sci, Joint Doctoral Sch Silesian Univ Technol, Inst Theoret & Appl Informat, Gliwice, Poland
[2] Delft Univ Technol, Dept Quantum & Comp Engn, Quantum Intelligence Res Team, NL-2628 CD Delft, Netherlands
[3] QuTech, Quantum Comp Div, Quantum Machine Learning Grp, NL-2628 CJ Delft, Netherlands
关键词
causal hypothesis; causal inference; error probability; process distance;
D O I
10.1002/qute.202300326
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
In this work, a scalable quantum gate-based algorithm for accelerating causal inference is introduced. Specifically, the formalism of causal hypothesis testing presented in [Nat Commun 10, 1472 (2019)] is considered. Through the algorithm, the existing definition of error probability is generalized, which is a metric to distinguish between two competing causal hypotheses, to a practical scenario. The results on the Qiskit validate the predicted speedup and show that in the realistic scenario, the error probability depends on the distance between the competing hypotheses. To achieve this, the causal hypotheses are embedded as a circuit construction of the oracle. Furthermore, by assessing the complexity involved in implementing the algorithm's subcomponents, a numerical estimation of the resources required for the algorithm is offered. Finally, applications of this framework for causal inference use cases in bioinformatics and artificial general intelligence are discussed. It expands the current framework by adjusting error probability based on process distance between the causal hypotheses. This implementation facilitates gate complexity estimation for the quantum algorithm. Stressing the significance of causal inference in machine learning and quantum networks, it anticipates applications in grasping general intelligence limits and bioinformatics. image
引用
收藏
页数:11
相关论文
共 50 条
  • [31] Gate-based system tracks product development
    Anon
    Research and Development (Barrington, Illinois), 2001, 43 (10):
  • [32] Intelligent pharmaceutical patent search on a near-term gate-based quantum computer
    Pei-Hua Wang
    Jen-Hao Chen
    Yufeng Jane Tseng
    Scientific Reports, 12
  • [33] Probing the limits of gate-based charge sensing
    Gonzalez-Zalba, M. F.
    Barraud, S.
    Ferguson, A. J.
    Betz, A. C.
    NATURE COMMUNICATIONS, 2015, 6
  • [34] Gate-based counterdiabatic driving with complexity guarantees
    van Vreumingen, Dyon
    PHYSICAL REVIEW A, 2024, 110 (05)
  • [35] Probing the limits of gate-based charge sensing
    M. F. Gonzalez-Zalba
    S. Barraud
    A. J. Ferguson
    A. C. Betz
    Nature Communications, 6
  • [36] Fast Gate-Based Readout of Silicon Quantum Dots Using Josephson Parametric Amplification
    Schaal, S.
    Ahmed, I.
    Haigh, J. A.
    Hutin, L.
    Bertrand, B.
    Barraud, S.
    Vinet, M.
    Lee, C. -M.
    Stelmashenko, N.
    Robinson, J. W. A.
    Qiu, J. Y.
    Hacohen-Gourgy, S.
    Siddiqi, I.
    Gonzalez-Zalba, M. F.
    Morton, J. J. L.
    PHYSICAL REVIEW LETTERS, 2020, 124 (06)
  • [37] Perturbative gadgets for gate-based quantum computing: Nonrecursive constructions without subspace restrictions
    Cichy, Simon
    Faehrmann, Paul K.
    Khatri, Sumeet
    Eisert, Jens
    PHYSICAL REVIEW A, 2024, 109 (05)
  • [38] Gate-based Rules for Extracting Attribute Values
    Blandon Andrade, Juan Carlos
    Zapata Jaramillo, Carlos Mario
    COMPUTACION Y SISTEMAS, 2021, 25 (04): : 851 - 862
  • [39] A new design for XOR gate-based reversible double Feynman gate in nano-scale quantum-dots
    Huang X.
    Yan G.
    Yang X.
    Optik, 2023, 278
  • [40] Gate-Based Protocol Simulations for Quantum Repeaters using Quantum-Dot Molecules in Switchable Electric Fields
    Wilksen, Steffen
    Lohof, Frederik
    Willmann, Isabell
    Bopp, Frederik
    Lienhart, Michelle
    Thalacker, Christopher
    Finley, Jonathan
    Florian, Matthias
    Gies, Christopher
    ADVANCED QUANTUM TECHNOLOGIES, 2024, 7 (03)