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Quantum-Enhanced Topological Data Analysis: A Peep from an Implementation Perspective
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There is heightened interest in quantum algorithms for Topological Data Analysis (TDA) as it is a powerful tool for data analysis, but it can get highly computationally expensive. Even though there are different propositions and observations for Quantum Topological Data Analysis (QTDA), the necessary details to implement them on software platforms are lacking. Towards closing this gap, the present paper presents an implementation of one such algorithm for calculating Betti numbers. The step-by-step instructions for the chosen quantum algorithm and the aspects of how it can be used for machine learning tasks are provided. We provide encouraging results on using Betti numbers for classification and give a preliminary analysis of the effect of the number of shots and precision qubits on the outcome of the quantum algorithm.
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Cited by 1 Pith paper
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Depth-Efficient Quantum Topological Data Analysis for Regime-Specific Detection of Financial Stress
Continuous PCE reformulates Betti-number counting as shallow Rayleigh-quotient VQE; warm-started hybrid recovers real-market β1 exactly, while the β1 crash classifier fails out-of-regime.
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