Discrete Variable vs Quantum Computing Elements
FEB 24, 20269 MIN READ
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Discrete vs Quantum Computing Background and Objectives
The evolution of computing paradigms has reached a critical juncture where traditional discrete variable computing systems encounter fundamental limitations in processing power and efficiency. Classical computing, built upon binary logic and deterministic operations, has driven technological advancement for decades through continuous miniaturization and architectural improvements. However, as Moore's Law approaches its physical boundaries, the industry faces unprecedented challenges in meeting exponentially growing computational demands across artificial intelligence, cryptography, optimization, and scientific simulation domains.
Quantum computing emerges as a revolutionary alternative, leveraging quantum mechanical phenomena such as superposition, entanglement, and quantum interference to process information in fundamentally different ways. Unlike discrete systems that manipulate bits in definitive states, quantum computers utilize qubits that exist in probabilistic superposition states, enabling parallel processing capabilities that scale exponentially with system size. This quantum advantage promises to solve certain computational problems that remain intractable for classical systems, particularly in areas involving complex optimization, molecular simulation, and cryptographic analysis.
The primary objective of this research focuses on establishing comprehensive comparative frameworks between discrete variable computing and quantum computing elements. This involves analyzing architectural differences, computational complexity advantages, error correction mechanisms, and practical implementation challenges. Understanding these distinctions becomes crucial for strategic technology investment decisions and identifying optimal application domains for each computing paradigm.
Furthermore, this investigation aims to evaluate hybrid computing approaches that combine classical and quantum processing elements to maximize computational efficiency while mitigating individual system limitations. The research seeks to identify specific use cases where quantum computing demonstrates clear advantages over classical methods, as well as scenarios where discrete systems maintain superiority due to stability, cost-effectiveness, or technological maturity.
The ultimate goal encompasses developing strategic recommendations for technology adoption pathways, investment priorities, and research directions that will shape the future computational landscape. This analysis will inform critical decisions regarding when and how organizations should transition from purely classical computing infrastructures to quantum-enhanced or hybrid systems, ensuring optimal resource allocation and competitive positioning in an evolving technological environment.
Quantum computing emerges as a revolutionary alternative, leveraging quantum mechanical phenomena such as superposition, entanglement, and quantum interference to process information in fundamentally different ways. Unlike discrete systems that manipulate bits in definitive states, quantum computers utilize qubits that exist in probabilistic superposition states, enabling parallel processing capabilities that scale exponentially with system size. This quantum advantage promises to solve certain computational problems that remain intractable for classical systems, particularly in areas involving complex optimization, molecular simulation, and cryptographic analysis.
The primary objective of this research focuses on establishing comprehensive comparative frameworks between discrete variable computing and quantum computing elements. This involves analyzing architectural differences, computational complexity advantages, error correction mechanisms, and practical implementation challenges. Understanding these distinctions becomes crucial for strategic technology investment decisions and identifying optimal application domains for each computing paradigm.
Furthermore, this investigation aims to evaluate hybrid computing approaches that combine classical and quantum processing elements to maximize computational efficiency while mitigating individual system limitations. The research seeks to identify specific use cases where quantum computing demonstrates clear advantages over classical methods, as well as scenarios where discrete systems maintain superiority due to stability, cost-effectiveness, or technological maturity.
The ultimate goal encompasses developing strategic recommendations for technology adoption pathways, investment priorities, and research directions that will shape the future computational landscape. This analysis will inform critical decisions regarding when and how organizations should transition from purely classical computing infrastructures to quantum-enhanced or hybrid systems, ensuring optimal resource allocation and competitive positioning in an evolving technological environment.
Market Demand for Quantum Computing Solutions
The quantum computing market is experiencing unprecedented growth driven by increasing demand for computational solutions that can address problems beyond the reach of classical computers. Organizations across multiple sectors are recognizing the transformative potential of quantum technologies, particularly in areas requiring complex optimization, simulation, and cryptographic applications.
Financial services institutions are among the early adopters, seeking quantum solutions for portfolio optimization, risk analysis, and fraud detection. The ability to process vast datasets and perform complex calculations simultaneously makes quantum computing particularly attractive for high-frequency trading algorithms and real-time risk assessment models. Major banks and investment firms are actively exploring quantum advantages in derivative pricing and market simulation scenarios.
The pharmaceutical and biotechnology industries represent another significant demand driver, where quantum computing promises to revolutionize drug discovery and molecular modeling processes. Traditional computational methods struggle with the exponential complexity of molecular interactions, creating substantial market opportunities for quantum solutions that can simulate protein folding, drug-target interactions, and chemical reaction pathways more efficiently.
Manufacturing and logistics sectors are increasingly interested in quantum-powered optimization solutions for supply chain management, production scheduling, and resource allocation. The discrete variable quantum computing approach shows particular promise in solving combinatorial optimization problems that are fundamental to these industries, such as vehicle routing, inventory management, and facility location optimization.
Government and defense agencies worldwide are investing heavily in quantum computing capabilities, driven by national security considerations and the race for quantum supremacy. This includes applications in cryptography, secure communications, and advanced simulation capabilities for defense systems and strategic planning.
The cybersecurity market is experiencing growing demand for quantum-resistant encryption solutions as organizations prepare for the eventual threat that quantum computers pose to current cryptographic standards. This creates a dual market dynamic where quantum computing both threatens existing security infrastructure and provides solutions for next-generation protection.
Energy sector applications are emerging as utilities and energy companies explore quantum computing for grid optimization, renewable energy integration, and complex energy trading scenarios. The ability to handle multiple variables simultaneously makes quantum solutions particularly suitable for managing distributed energy resources and optimizing power distribution networks.
Research institutions and academic organizations continue to drive fundamental demand for quantum computing resources, requiring access to both discrete variable and continuous variable quantum systems for advancing scientific understanding and developing new quantum algorithms and protocols.
Financial services institutions are among the early adopters, seeking quantum solutions for portfolio optimization, risk analysis, and fraud detection. The ability to process vast datasets and perform complex calculations simultaneously makes quantum computing particularly attractive for high-frequency trading algorithms and real-time risk assessment models. Major banks and investment firms are actively exploring quantum advantages in derivative pricing and market simulation scenarios.
The pharmaceutical and biotechnology industries represent another significant demand driver, where quantum computing promises to revolutionize drug discovery and molecular modeling processes. Traditional computational methods struggle with the exponential complexity of molecular interactions, creating substantial market opportunities for quantum solutions that can simulate protein folding, drug-target interactions, and chemical reaction pathways more efficiently.
Manufacturing and logistics sectors are increasingly interested in quantum-powered optimization solutions for supply chain management, production scheduling, and resource allocation. The discrete variable quantum computing approach shows particular promise in solving combinatorial optimization problems that are fundamental to these industries, such as vehicle routing, inventory management, and facility location optimization.
Government and defense agencies worldwide are investing heavily in quantum computing capabilities, driven by national security considerations and the race for quantum supremacy. This includes applications in cryptography, secure communications, and advanced simulation capabilities for defense systems and strategic planning.
The cybersecurity market is experiencing growing demand for quantum-resistant encryption solutions as organizations prepare for the eventual threat that quantum computers pose to current cryptographic standards. This creates a dual market dynamic where quantum computing both threatens existing security infrastructure and provides solutions for next-generation protection.
Energy sector applications are emerging as utilities and energy companies explore quantum computing for grid optimization, renewable energy integration, and complex energy trading scenarios. The ability to handle multiple variables simultaneously makes quantum solutions particularly suitable for managing distributed energy resources and optimizing power distribution networks.
Research institutions and academic organizations continue to drive fundamental demand for quantum computing resources, requiring access to both discrete variable and continuous variable quantum systems for advancing scientific understanding and developing new quantum algorithms and protocols.
Current State of Discrete and Quantum Computing Technologies
Discrete variable computing systems currently dominate the global computational landscape, with classical digital processors achieving remarkable performance milestones. Modern CPUs operate at frequencies exceeding 5 GHz, while GPU architectures have evolved to support parallel processing with thousands of cores. Advanced semiconductor manufacturing has reached 3-nanometer process nodes, enabling unprecedented transistor density and energy efficiency. Memory hierarchies have become increasingly sophisticated, with DDR5 RAM achieving transfer rates of 6400 MT/s and emerging storage-class memory technologies bridging the gap between volatile and non-volatile storage.
Quantum computing technologies have transitioned from theoretical concepts to practical implementations across multiple physical platforms. Superconducting qubit systems, exemplified by IBM's quantum processors with over 1000 qubits, demonstrate stable quantum operations at millikelvin temperatures. Trapped ion systems achieve high-fidelity quantum gates with coherence times extending beyond minutes. Photonic quantum computers leverage room-temperature operation advantages, while neutral atom platforms offer scalable architectures through optical tweezers manipulation.
Current quantum systems face significant technical constraints that limit their practical deployment. Quantum error rates remain orders of magnitude higher than classical computing, with typical gate fidelities ranging from 99% to 99.9%. Decoherence times vary dramatically across platforms, from microseconds in superconducting systems to milliseconds in trapped ions. Environmental isolation requirements impose substantial infrastructure costs, with dilution refrigerators consuming kilowatts of power to maintain quantum states.
The quantum advantage remains confined to specific algorithmic domains, with demonstrated speedups in optimization problems, cryptographic applications, and quantum simulation tasks. However, the quantum volume metric, which measures practical quantum computing capability, continues to grow exponentially year-over-year across leading platforms. Error correction schemes are advancing toward fault-tolerant implementations, with surface codes and topological approaches showing promise for scalable quantum computation.
Hybrid computing architectures are emerging as a pragmatic approach, combining classical preprocessing with quantum acceleration for targeted computational tasks. Cloud-based quantum computing services have democratized access to quantum hardware, enabling researchers worldwide to experiment with quantum algorithms without direct hardware ownership. The integration challenges between classical and quantum systems are driving innovations in quantum-classical interfaces and real-time control systems.
Quantum computing technologies have transitioned from theoretical concepts to practical implementations across multiple physical platforms. Superconducting qubit systems, exemplified by IBM's quantum processors with over 1000 qubits, demonstrate stable quantum operations at millikelvin temperatures. Trapped ion systems achieve high-fidelity quantum gates with coherence times extending beyond minutes. Photonic quantum computers leverage room-temperature operation advantages, while neutral atom platforms offer scalable architectures through optical tweezers manipulation.
Current quantum systems face significant technical constraints that limit their practical deployment. Quantum error rates remain orders of magnitude higher than classical computing, with typical gate fidelities ranging from 99% to 99.9%. Decoherence times vary dramatically across platforms, from microseconds in superconducting systems to milliseconds in trapped ions. Environmental isolation requirements impose substantial infrastructure costs, with dilution refrigerators consuming kilowatts of power to maintain quantum states.
The quantum advantage remains confined to specific algorithmic domains, with demonstrated speedups in optimization problems, cryptographic applications, and quantum simulation tasks. However, the quantum volume metric, which measures practical quantum computing capability, continues to grow exponentially year-over-year across leading platforms. Error correction schemes are advancing toward fault-tolerant implementations, with surface codes and topological approaches showing promise for scalable quantum computation.
Hybrid computing architectures are emerging as a pragmatic approach, combining classical preprocessing with quantum acceleration for targeted computational tasks. Cloud-based quantum computing services have democratized access to quantum hardware, enabling researchers worldwide to experiment with quantum algorithms without direct hardware ownership. The integration challenges between classical and quantum systems are driving innovations in quantum-classical interfaces and real-time control systems.
Current Discrete and Quantum Computing Approaches
01 Quantum error correction and fault-tolerant quantum computing
Techniques for implementing error correction codes in quantum computing systems to protect quantum information from decoherence and operational errors. These methods involve encoding logical qubits using multiple physical qubits and implementing syndrome measurement and correction protocols. Fault-tolerant architectures enable scalable quantum computation by maintaining quantum information integrity throughout computational processes.- Quantum bit (qubit) implementation using discrete variables: Discrete variable quantum computing utilizes qubits encoded in discrete quantum states, such as photon number states or spin states. These implementations focus on creating stable quantum bits through discrete energy levels or particle states, enabling reliable quantum information processing. The discrete nature allows for well-defined quantum states that can be manipulated and measured with high precision.
- Quantum gate operations and circuit design for discrete systems: Quantum computing elements require specific gate operations tailored for discrete variable systems. This includes the design and implementation of universal quantum gates, controlled operations, and multi-qubit interactions that preserve the discrete nature of the quantum states. Circuit architectures are optimized to minimize decoherence while maintaining computational efficiency in discrete variable quantum processors.
- Error correction and fault tolerance in discrete variable quantum systems: Error correction schemes specifically designed for discrete variable quantum computing address noise and decoherence issues. These methods implement quantum error correction codes that protect quantum information encoded in discrete states, utilizing redundancy and syndrome measurement techniques. Fault-tolerant protocols ensure reliable quantum computation even in the presence of operational imperfections.
- Quantum state preparation and measurement techniques: Precise initialization and readout of discrete quantum states are essential for quantum computing operations. Techniques include state preparation protocols that create specific discrete quantum states with high fidelity, and measurement schemes that extract quantum information without excessive disturbance. These methods enable accurate quantum state tomography and verification of quantum operations.
- Hybrid quantum-classical computing architectures: Integration of discrete variable quantum computing elements with classical computing systems creates hybrid architectures that leverage the strengths of both paradigms. These systems implement interfaces between quantum processors and classical control electronics, enabling variational algorithms and quantum-classical feedback loops. The architecture facilitates practical quantum computing applications by combining quantum processing with classical optimization and control.
02 Discrete variable quantum state preparation and manipulation
Methods for preparing, controlling, and manipulating discrete quantum states in quantum computing systems. These techniques include initialization protocols for qubits, gate operations for state transformations, and measurement schemes for extracting quantum information. The approaches enable precise control over quantum states represented by discrete variables such as spin states, energy levels, or photon number states.Expand Specific Solutions03 Quantum circuit optimization and compilation
Techniques for optimizing quantum circuits and compiling high-level quantum algorithms into executable gate sequences for specific quantum hardware. These methods involve gate decomposition, circuit depth reduction, and mapping logical operations to physical qubit architectures. Optimization strategies improve computational efficiency and reduce error accumulation in quantum computations involving discrete variables.Expand Specific Solutions04 Hybrid quantum-classical computing architectures
Systems that integrate quantum processing units with classical computing resources to solve computational problems. These architectures leverage discrete variable quantum elements for specific computational tasks while utilizing classical processors for control, optimization, and post-processing. The hybrid approach enables practical quantum computing applications by combining the strengths of both quantum and classical computing paradigms.Expand Specific Solutions05 Quantum communication and cryptography using discrete variables
Protocols and systems for secure quantum communication and cryptographic key distribution utilizing discrete quantum variables. These implementations encode information in discrete quantum states such as photon polarization or time-bin encoding. The methods provide provable security based on quantum mechanical principles and enable secure communication channels resistant to eavesdropping.Expand Specific Solutions
Major Players in Quantum Computing Industry
The discrete variable versus quantum computing elements research field represents an emerging technological landscape characterized by rapid evolution and significant market potential. The industry is currently in its early-to-mid development stage, with substantial investments driving growth toward an estimated multi-billion dollar market by 2030. Technology maturity varies considerably across players, with established tech giants like Google LLC, IBM, and Intel leading in quantum hardware development and cloud services, while specialized firms such as IQM Finland Oy, Pasqal SAS, and Origin Quantum Computing Technology focus on specific quantum architectures and software platforms. Academic institutions including Tsinghua University, Zhejiang University, and Sorbonne Université contribute foundational research, creating a competitive ecosystem where traditional computing paradigms intersect with quantum innovations, positioning discrete variable approaches as potential bridges between classical and fully quantum systems.
Google LLC
Technical Solution: Google has developed Sycamore quantum processor with 70 qubits, achieving quantum supremacy in 2019. Their approach focuses on superconducting transmon qubits with discrete energy levels, enabling quantum gate operations through microwave pulses. The discrete variable quantum computing elements utilize two-level systems where quantum information is encoded in computational basis states |0⟩ and |1⟩. Google's quantum error correction research demonstrates surface code implementation with logical qubit error rates below physical qubit thresholds, showing scalability potential for fault-tolerant quantum computing systems.
Strengths: Proven quantum supremacy achievement, advanced error correction capabilities. Weaknesses: Limited coherence time, requires extreme cooling infrastructure.
International Business Machines Corp.
Technical Solution: IBM's quantum computing platform utilizes superconducting transmon qubits as discrete variable quantum elements, with their latest 1000+ qubit Condor processor representing significant scaling achievements. Their quantum network approach implements fixed-frequency and tunable qubits with cross-resonance gates for two-qubit operations. IBM Quantum Network provides cloud-based access to quantum processors, enabling researchers to explore discrete variable quantum algorithms. The company's roadmap targets 100,000-qubit systems by 2033, focusing on modular quantum processor units with advanced error mitigation techniques and quantum error correction protocols for practical quantum advantage.
Strengths: Comprehensive quantum ecosystem, strong enterprise partnerships, modular scaling approach. Weaknesses: Gate fidelity limitations, decoherence challenges in large-scale systems.
Core Quantum Computing Patents and Innovations
System for converting the encoding of discrete qubits into continuous qubits
PatentPendingUS20250061372A1
Innovation
- A system comprising squeezed vacuum state sources, beam splitters, and photon detectors is used to create hybrid entanglement between discrete and continuous qubits, allowing for the conversion of discrete qubits into continuous qubits without post-selection, and enabling Bell measurements to herald the success of the conversion.
Variational quantum optimization
PatentActiveUS20240020568A1
Innovation
- The method involves using a quantum computer with qubits that have p maximally orthogonal states to represent the p different values each variable can take, reducing the number of qubits needed to the number of variables in the cost function, and iteratively executing steps of classical optimizer execution, quantum circuit initialization, execution, measurement, and cost calculation until the cost function is minimized.
Quantum Computing Security and Privacy Implications
The security and privacy implications of quantum computing represent one of the most critical considerations in the transition from classical discrete variable systems to quantum computational paradigms. As quantum computing technologies mature, they introduce both unprecedented vulnerabilities and revolutionary protective capabilities that fundamentally alter the cybersecurity landscape.
Quantum computing poses an existential threat to current cryptographic infrastructure through algorithms like Shor's algorithm, which can efficiently factor large integers and break RSA encryption. This capability renders most public-key cryptography systems vulnerable, potentially compromising decades of encrypted data retroactively. The timeline for achieving cryptographically relevant quantum computers remains uncertain, but estimates suggest that within 10-15 years, quantum systems may possess sufficient qubit counts and error correction capabilities to threaten current encryption standards.
The discrete variable approach in classical computing relies on deterministic bit manipulation, where security depends on computational complexity assumptions. However, quantum systems operate on probabilistic quantum states, introducing new attack vectors such as quantum side-channel attacks and decoherence-based information leakage. These vulnerabilities emerge from the inherent fragility of quantum states and the measurement processes required for quantum computation.
Conversely, quantum computing enables revolutionary security enhancements through quantum cryptography and quantum key distribution protocols. These systems leverage fundamental quantum mechanical principles like the no-cloning theorem and quantum entanglement to provide theoretically unbreakable communication channels. Quantum random number generation offers true randomness, surpassing the pseudo-random generators used in classical systems.
The privacy implications extend beyond cryptography to quantum data processing capabilities. Quantum algorithms can potentially analyze encrypted datasets without full decryption, raising concerns about privacy-preserving computation. Additionally, quantum machine learning algorithms may identify patterns in anonymized data that classical systems cannot detect, challenging current privacy protection mechanisms.
Organizations must begin implementing post-quantum cryptography standards and developing quantum-safe security protocols to mitigate these emerging risks while preparing to leverage quantum security advantages.
Quantum computing poses an existential threat to current cryptographic infrastructure through algorithms like Shor's algorithm, which can efficiently factor large integers and break RSA encryption. This capability renders most public-key cryptography systems vulnerable, potentially compromising decades of encrypted data retroactively. The timeline for achieving cryptographically relevant quantum computers remains uncertain, but estimates suggest that within 10-15 years, quantum systems may possess sufficient qubit counts and error correction capabilities to threaten current encryption standards.
The discrete variable approach in classical computing relies on deterministic bit manipulation, where security depends on computational complexity assumptions. However, quantum systems operate on probabilistic quantum states, introducing new attack vectors such as quantum side-channel attacks and decoherence-based information leakage. These vulnerabilities emerge from the inherent fragility of quantum states and the measurement processes required for quantum computation.
Conversely, quantum computing enables revolutionary security enhancements through quantum cryptography and quantum key distribution protocols. These systems leverage fundamental quantum mechanical principles like the no-cloning theorem and quantum entanglement to provide theoretically unbreakable communication channels. Quantum random number generation offers true randomness, surpassing the pseudo-random generators used in classical systems.
The privacy implications extend beyond cryptography to quantum data processing capabilities. Quantum algorithms can potentially analyze encrypted datasets without full decryption, raising concerns about privacy-preserving computation. Additionally, quantum machine learning algorithms may identify patterns in anonymized data that classical systems cannot detect, challenging current privacy protection mechanisms.
Organizations must begin implementing post-quantum cryptography standards and developing quantum-safe security protocols to mitigate these emerging risks while preparing to leverage quantum security advantages.
Quantum Supremacy Standards and Benchmarking
Quantum supremacy standards and benchmarking represent critical frameworks for evaluating the computational advantages of quantum systems over classical counterparts, particularly in the context of discrete variable quantum computing elements. The establishment of rigorous benchmarking protocols has become essential as quantum processors demonstrate increasing capabilities in solving specific computational problems that remain intractable for classical systems.
The current quantum supremacy landscape is primarily defined by sampling-based problems, where quantum processors generate probability distributions that are computationally expensive for classical computers to simulate. Google's 2019 demonstration using their Sycamore processor established a foundational benchmark by performing random circuit sampling in 200 seconds, compared to an estimated 10,000 years for the world's most powerful supercomputer at that time. This milestone highlighted the importance of problem selection and verification methodologies in quantum supremacy claims.
Benchmarking discrete variable quantum systems requires sophisticated metrics that account for both quantum volume and computational complexity. The quantum volume metric, developed by IBM, provides a holistic measure that considers gate fidelity, connectivity, and circuit depth capabilities. For discrete variable systems, additional considerations include qubit coherence times, gate error rates, and readout fidelity, which collectively determine the practical computational advantage over classical systems.
Verification protocols for quantum supremacy demonstrations face unique challenges in discrete variable architectures. Cross-entropy benchmarking has emerged as a standard approach, enabling validation of quantum processor outputs against classically tractable smaller instances. However, the exponential scaling of verification complexity necessitates statistical sampling methods and confidence intervals rather than exhaustive verification for large-scale demonstrations.
The evolution of benchmarking standards continues to address emerging quantum algorithms and hardware architectures. Recent developments focus on application-specific benchmarks that evaluate quantum advantage in optimization, machine learning, and simulation tasks. These domain-specific metrics provide more practical assessments of quantum computing utility beyond theoretical computational complexity advantages.
Future benchmarking frameworks must accommodate the heterogeneous nature of quantum computing platforms, establishing standardized protocols that enable fair comparisons across different discrete variable implementations while accounting for architectural variations and error correction capabilities.
The current quantum supremacy landscape is primarily defined by sampling-based problems, where quantum processors generate probability distributions that are computationally expensive for classical computers to simulate. Google's 2019 demonstration using their Sycamore processor established a foundational benchmark by performing random circuit sampling in 200 seconds, compared to an estimated 10,000 years for the world's most powerful supercomputer at that time. This milestone highlighted the importance of problem selection and verification methodologies in quantum supremacy claims.
Benchmarking discrete variable quantum systems requires sophisticated metrics that account for both quantum volume and computational complexity. The quantum volume metric, developed by IBM, provides a holistic measure that considers gate fidelity, connectivity, and circuit depth capabilities. For discrete variable systems, additional considerations include qubit coherence times, gate error rates, and readout fidelity, which collectively determine the practical computational advantage over classical systems.
Verification protocols for quantum supremacy demonstrations face unique challenges in discrete variable architectures. Cross-entropy benchmarking has emerged as a standard approach, enabling validation of quantum processor outputs against classically tractable smaller instances. However, the exponential scaling of verification complexity necessitates statistical sampling methods and confidence intervals rather than exhaustive verification for large-scale demonstrations.
The evolution of benchmarking standards continues to address emerging quantum algorithms and hardware architectures. Recent developments focus on application-specific benchmarks that evaluate quantum advantage in optimization, machine learning, and simulation tasks. These domain-specific metrics provide more practical assessments of quantum computing utility beyond theoretical computational complexity advantages.
Future benchmarking frameworks must accommodate the heterogeneous nature of quantum computing platforms, establishing standardized protocols that enable fair comparisons across different discrete variable implementations while accounting for architectural variations and error correction capabilities.
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