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Rigetti SPAC Presentation Deck

Partnering on optimization applications Solve hard, constrained combinatorial optimization problems faster and within a defined error tolerance. The quantum approximate optimization algorithm (QAOA) is a path to quantum supremacy.² Optimal spectrum allocation with DARPA Problem area Establish and maintain communication networks in hostile environments through optimized spectrum allocation Path to advantage Use QAOA to solve hard constraint, discrete optimization problems faster than conventional heuristics Operation impact Maintain global persistent awareness despite adversarial spectrum tactics and/or resource scarcity DARPA Enabling space exploration with NASA Problem area Optimization problems arising in NASA's missions, e.g., interplanetary spacecraft landing controls Path to advantage Exploit hybrid quantum-classical models to maximize solvable problem size Operation impact Safely realize ambitious space exploration through transformational mission design practices NASA More applications Portfolio optimization over discrete lots and under investment constraints³ • Job sequencing and scheduling, such as single machine scheduling Traffic flow optimization for air traffic management Vehicle routing including the capacity constraint Impact sectors $1.5B+ Annual revenue opportunity by 20261 Aerospace & defense Energy, utilities & climate Manufacturing Scientific research Healthcare & life sciences Logistics & transportation Financial services rigetti Baul, Supradip, et al. Global Enterprise Quantum Computing Market Opportunity Analysis and Industry Forecast, 2018-2025. Allied Market Research. 2 Brandão, Fernando G. S. L., et al. "Faster Quantum and Classical SDP Approximations for Quadratic Binary Optimization." ArXiv:1909.04613 [Quant-Ph], Aug. 2020. arXiv.org. 3 Hodson, Mark, et al. "Portfolio Rebalancing Experiments Using the Quantum Alternating Operator Ansatz." ArXiv:1911.05296 [Quant-Ph], Nov. 2019. arXiv.org. 4 Hadfield, Stuart, et al. "From the Quantum Approximate Optimization Algorithm to a Quantum Alternating Operator Ansatz." Algorithms, vol. 12, no. 2, Feb. 2019, p. 34. arXiv.org, doi:10.3390/a12020034. Stollenwerk, Tobias, et al. "Quantum Annealing Applied to De-Conflicting Optimal Trajectories for Air Traffic Management." IEEE Transactions on Intelligent Transportation Systems, vol. 21, no. 1, Jan. 2020, pp. 285-97. arxiv.org. doi:10.1109/TITS.2019.2891235.6 Irie, Hirotaka, et al. "Quantum Annealing of Vehicle Routing Problem with Time, State and Capacity." ArXiv:1903.06322 [Quant-Ph], Mar. 2019. arXiv.org.
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