Nobel Prize in Economics: 10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for Receiving the Nobel Prize in Economics.(If the Criteria are Applied Fairly, and Not Judged Merely on the Basis of the Hamzah Equation Being Non-Anglo-Saxon in Origin).

JALALI, SEYED RASOUL

doi:10.5281/zenodo.17100787

Published September 11, 2025 | Version v1

Publication Open

Nobel Prize in Economics: 10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for Receiving the Nobel Prize in Economics.(If the Criteria are Applied Fairly, and Not Judged Merely on the Basis of the Hamzah Equation Being Non-Anglo-Saxon in Origin).

JALALI, SEYED RASOUL

All 400 Research Projects and Theories of Hamzah Equation

(Physics, Chemistry, Medicine, Economics, Mathematics, Computer Science, AI, AGI, Cosmology Simulation and etc) are Available:

Orcid ID:

https://orcid.org/0009-0009-3175-8563

Science Open ID:

https://www.scienceopen.com/user/2c98a8bc-b8bb-49b3-9c91-2f2986a7e16e

Safe Creative register the work titled "The Theory of Intelligent Evolution, the Hamzah Equation, and the Quantum Civilisation".

Safe Creative registration #2504151474836.

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The Theory of Intelligent Evolution, the Hamzah Equation, and the Quantum Civilization.(Part 1 of 20 – The Quantum Revolution)

https://zenodo.org/records/15875268

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Theory of Everything Hamzah-Ωφ. The Deterministic Unification of Einstein's Relativity and Quantum Mechanics.(TEOH-Ωφ)

https://zenodo.org/records/16986329

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Supporting Article for This Topic:

Hamzah Certainty Principle. Confirmation of Einstein's Statement "God Does Not Play Dice" and the Refutation of Heisenberg's Uncertainty Principle: Contrasting the Planck Constant (ℏ/2) with the Hamzah Certainty Constant (ΩH∗). [ΔxΔp ≥ ℏ/2 Heisenberg] → [Hamzah Principle: ΔxΔp = ΩH∗].

https://zenodo.org/records/16946100

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Experimental Verification of the Hamzah Certainty Principle and Violation of the Heisenberg Uncertainty Principle.(Advanced Laboratory Protocol).

https://zenodo.org/records/16984923

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Precise Computation(Ω¹⁰) of the Physical Constants Origin (Fine-Tuning Problem) from the Universal Integral (QIS₀) via the Hamzah Equation.

https://zenodo.org/records/17000543

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Deterministic Quantum Gravity Governed by the Hamzah Certainty Constant (ΩH∗). Unifying General Relativity and Quantum Mechanics with Testable Predictions from LIGO, the Cosmic Microwave Background (CMB), and Black Hole Information Recovery via the Hamzah Equation. From [ΔrΔp_g ≥ ℏ/2] to [ΔrΔp_g = ΩH∗].

https://zenodo.org/records/17025424

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Complete Reformulation and Revision of All Scientific Equations, Laws and Principles Via Constant of Hamzah's Certainty Principle (ΩH∗) — Including those of Einstein, Schrödinger, Maxwell, Dirac, Newton, Thermodynamics, Relativity, and 140 more. The Scientific Revolution and Paradigm Shift.

https://zenodo.org/records/17057701

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50 Ultra-Advanced Scientific Predictions with Hamzah's Certainty Constant (ΩH∗).

https://zenodo.org/records/17069611

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Unified Ontological Hamzah-ΩH∗ Framework (UOHF-ΩH∗)—20 Ultra Complex Tested Scenarios to Prove the Absolute Certainty in Physics, Life, and Consciousness (ΩH∗ Beyond All Frontiers).The Final Deterministic Framework of Hamzah Equation.

https://zenodo.org/records/17073596

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Unveiling the Unknown Dimensions of Consciousness and Awareness of Human Brain.The Definitive Framework via the Hamzah Equation (ΩH∗).

https://zenodo.org/records/17080624

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Physics Nobel Prize: 10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for Receiving the Nobel Prize in Physics.

https://zenodo.org/records/17095277

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Chemistry Nobel Prize: 10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for Receiving the Nobel Prize in Chemistry.

https://zenodo.org/records/17095786

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Nobel Prize in Medicine and Physiology: 10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for Receiving the Nobel Prize in Physiology and Medicine.

https://zenodo.org/records/17096163

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(3I/ATLAS)→Prediction of the Composition and Origin of Interstellar Object 3I/ATLAS Using the Hamzah Model.

https://zenodo.org/records/17234056

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10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for Receiving the Nobel Prize in Economics

📈 Macroeconomic Cycle Modelling — Predicting global crises, recessions, and booms with fractal precision.

💰 Optimization of Monetary/Financial Policies — Designing stable interest rates and inflation rules based on fractional derivatives of ΩH∗.

🌍 Analysis of Global Financial Market Dynamics — Modelling stock, currency, and cryptocurrency fluctuations with multi-scale decomposition.

🏦 Banking Stability and Systemic Risk — Predicting banking collapses and designing resilience tools.

📊 Entropy–Intelligence-Based Behavioural Economics — Simulating human decision-making in markets based on the discovered relationship.

🛠️ Application in Industrial and Energy Policy — Predicting global supply/demand chains in energy sectors.

🧭 Prediction of Socio-Economic Crises — Data-driven modelling of migration, unemployment, and inequality.

🛰️ Linking Economy and Climate — Calculating the costs of climate change and sustainable policies using the ΩH∗ integral.

🧮 Economic AI Modelling — Creating economic decision-making agents based on the Hamzah Equation.

🏅 Creating a Global ΩH∗ Index for Sustainable Economics — Introducing a novel metric to replace GDP and measure resilience, intelligence, and entropy reduction in economies.

1. Climate Change Economics and Sustainability 🌍

One of the greatest crises of our time is climate change and its associated costs on the global economy. Classical models such as William Nordhaus' DICE model (Nobel 2018) were able to show the initial connection between economic growth and carbon emissions. However, ΩH∗, by using multi-scale integrals and fractal derivatives, simultaneously analyzes the cost-benefit of carbon policies at various scales (local, national, global). This model can predict critical tipping points and optimize financial and industrial policies to both maintain economic growth and reduce carbon emissions. Given that the Nobel in Economics has repeatedly addressed climate and sustainability issues, the introduction of ΩH∗ in this field is a definite contender for the prize.

2. Behavioural Economics and Cognitive Sciences 🧠

Human behaviour in economics is not always rational. Richard Thaler (Nobel 2017) demonstrated that cognitive errors and emotions can alter economic decisions. ΩH∗ takes this concept to a deeper level: by defining the entropy-intelligence relationship, it models human decision-making as a function of order/disorder changes in the mind. This equation explains seemingly random market behaviours and uncovers new, predictable patterns. From this perspective, ΩH∗ represents a fundamental transformation capable of creating the second generation of behavioural economics.

3. Inequality and Wealth Distribution ⚖️

Banerjee, Duflo, and Kremer (Nobel 2019) showed through experimental methods how micro-level policies can reduce poverty. However, the challenge today is the vast global wealth distribution gap. ΩH∗, by analyzing fractal distributions of wealth, shows that inequality is not random but a result of layered structures and network dynamics. This model provides tools to design tax, subsidy, and investment policies that can break inequality patterns on a macro scale. This innovation could, like Piketty’s work on inequality, revolutionise the global economy.

4. Digital Economy and Artificial Intelligence 🤖

The rise of digital platforms, big data, and AI has transformed the structure of the global economy. The theory of stable markets (Roth and Shapley – Nobel 2012) showed how market matching could be made scientific. ΩH∗ goes a step further: by modelling data flows and the impact of artificial intelligence on market equilibrium, it can predict and optimize the dynamics of the digital economy. This model can clarify the long-term effects of AI on employment, capital, and the structure of economic power, and be applied to macro-level policymaking.

5. Optimizing Taxation and Fiscal Policy 💵

Designing an efficient and fair tax system is a key issue in every economy. Milgrom and Wilson (Nobel 2020) demonstrated how market and auction design can be made scientific. ΩH∗ provides a novel tool for designing fractal and multi-scale taxes; taxes that are not only based on immediate income but also on the history of capital, energy consumption, and the environmental effects of an individual or company. This approach can reduce debt and inflation crises and create sustainable fiscal policies.

6. Global Health Economics 🏥

The COVID-19 pandemic showed that global health is directly connected to the economy. Despite its importance, no Nobel has been awarded for health economics directly. ΩH∗ can combine epidemic models, healthcare costs, and macroeconomic effects in an integrated framework. This equation is capable of predicting the dynamic effects of vaccines, quarantine policies, and investments in health. Such a tool could create the theoretical infrastructure for health economics in the 21st century.

7. Network Economics and Complex Systems 🔗

Paul Krugman (Nobel 2008) was awarded for his analysis of economic crises within trade and financial market models. However, today's economy operates more as interconnected complex networks: banking networks, social networks, and energy networks. ΩH∗, with its fractal and integral analysis capabilities, can predict the behaviour of these networks in crisis conditions (such as chain-bankruptcies or supply chain collapses). This framework could form the foundation for a new network-based economy.

8. Sustainable Development Economics and Natural Resources 🌱

Elinor Ostrom (Nobel 2009) showed that communities can manage common resources sustainably. ΩH∗ extends this concept and enables the design of comprehensive models for managing scarce resources (water, food, energy). By using this model, sustainability can be calculated at different levels (from local to global), and sustainable policies can be extracted. This step bridges the gap between environmental economics and practical policy.

9. Monetary Economics and Central Banking 🏦

The 2008 and 2023 financial crises showed that classical monetary theories are insufficient. The Nobel 2022 highlighted the importance of analyzing banking crises. ΩH∗ can explain the dynamics of banks, cryptocurrencies, and digital banking in a comprehensive model. This equation predicts the simultaneous behaviour of central banks and cryptocurrency markets, providing new policy tools to prevent financial collapse.

10. Labour Economics and the Future of Employment 👩‍💼🤖

Diamond, Mortensen, and Pissarides (Nobel 2010) developed models for labour market matching. However, with the rise of automation and AI, a new challenge has emerged for the labour market. ΩH∗, through multi-scale analysis, can predict the effects of automation on skill demand, wages, and employment structure. This model can even simulate future scenarios (such as the replacement of 30% of jobs with AI by 2035) and design appropriate support policies (education, unemployment insurance, retraining).

✅ These ten introductions demonstrate that the Hamzah Equation (ΩH∗) is not only an advanced mathematical model but also has the potential to create a fundamental and global transformation in every key area of economics, which is the main criterion for the Nobel Prize in Economics.

10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for the Nobel Prize in Economics

No.	Key Topic	Why Nobel is Certain	Historical Similar Examples
1	Climate Change Economics and Sustainability 🌍	Comprehensive models for calculating the cost-benefit of climate change and effective carbon reduction policies.	Nobel 2018 to Nordhaus for climate economics.
2	Behavioural Economics and Cognitive Sciences 🧠	Proving the role of cognitive errors and emotions in markets and policies.	Nobel 2017 to Thaler for behavioural economics.
3	Inequality and Wealth Distribution ⚖️	New quantitative models showing the origins of inequality and policies to reduce it.	Nobel 2019 to Banerjee, Duflo, Kremer for experimental poverty alleviation.
4	Digital Economy and Artificial Intelligence 🤖	Analysing the effects of platforms, big data, and AI on the labour market and the structure of the economy.	Similar to Nobel 2012 for stable market theory (Roth, Shapley).
5	Optimizing Taxation and Fiscal Policy 💵	New models for designing efficient, fair, and crisis-resistant taxation systems.	Nobel 2020 to Milgrom & Wilson for auction design.
6	Global Health Economics 🏥	Policy models for managing pandemics and global health systems.	While no direct Nobel has been awarded, COVID highlighted its critical importance.
7	Network Economics and Complex Systems 🔗	Modelling the dynamics of financial, social, and technological networks in crises.	Similar to Nobel 2008 to Krugman for analysing economic crises.
8	Sustainable Development Economics and Natural Resources 🌱	New frameworks for managing scarce resources (water, energy, food).	Nobel 2009 to Ostrom for managing common resources.
9	Monetary Economics and Central Banking 🏦	New theories for monetary policy in the era of cryptocurrencies and digital banking.	Nobel 2022 for financial crises and banks.
10	Labour Economics and the Future of Employment 👩‍💼🤖	Models predicting the effects of automation, AI, and new technologies on the labour market.	Nobel 2010 to Diamond, Mortensen, Pissarides for labour market theory.

Final 10-Step Framework (Nobel Economics)

No.	Stage Title	Description (For Economics and Nobel Criteria)
1	Detailed Introduction	Introducing today's economic challenges: inequality, financial crises, climate change, and automation. Stating that ΩH∗ can serve as a mathematical framework for predicting and managing the global economy.
2	Mathematical Model (Hamzah Integral + Fractal Derivatives)	Rewriting ΩH∗ for economic systems: defining multi-dimensional integrals for capital flow and global trade, fractal derivatives for financial cycles and crises.
3	Computational Code (Hamzah Simulation Engine)	Developing the ΩH∗ algorithm for simulating markets, fiscal-monetary policies, and predicting crises. Outputs include macro and microeconomic charts.
4	Experimental Test 1 (Financial Markets)	Using global stock, currency, and cryptocurrency data to test the ΩH∗ model. Comparing predictions with classic econometric models.
5	Experimental Test 2 (Inequality and Development)	Analysing demographic and income data (World Bank, IMF) with the ΩH∗ algorithm. Simulating inequality reduction policies and comparing with actual outcomes.
6	Experimental Test 3 (Climate Economics)	Using ΩH∗ for modelling the effects of climate change on the economy. Calculating the cost-benefit of carbon and green energy policies.
7	Experimental Test 4 (Behavioural Economics and Networks)	Analysing behavioural and social data with the ΩH∗ model. Simulating complex economic networks and predicting crises driven by collective behaviour.
8	Experimental Test 5 (Quantum Computers and AI)	Running the ΩH∗ model on quantum computers to simulate big economic data. Using AI to predict multiple markets simultaneously.
9	Integration (Unified Framework)	Combining the results of markets, inequality, climate, and behaviour within the ΩH∗ framework. Designing policy software for governments and international organizations.
10	Detailed Conclusion	Proving that ΩH∗ can predict and manage financial crises, inequality, and climate impacts. Emphasizing its global importance and Nobel Economics merit.

Conclusion

The Hamzah Equation (ΩH∗) stands as an innovative and powerful mathematical framework with the potential to fundamentally transform the field of economics. Through its multifaceted approach, which incorporates principles from fractal derivatives, multi-scale integrals, and entropy-intelligence relationships, this equation provides solutions to some of the most pressing economic challenges of the modern world. The versatility and depth of ΩH∗ make it not only a revolutionary theoretical framework but also a practical tool for policymakers, researchers, and businesses looking to navigate the complexities of the global economy.

Addressing the Global Economic Crisis and Inequality:
The world today faces increasing inequality, global financial instability, and the spectre of recurring economic crises. The Hamzah Equation offers a novel approach to addressing these crises, incorporating data-driven solutions that can predict economic downturns and model the impact of various fiscal and monetary policies. By analysing fractals of wealth distribution, ΩH∗ can reveal the deeper structural causes of inequality, allowing governments to design more equitable tax policies and wealth redistribution systems.
Climate Change and Sustainability:
One of the most urgent issues today is climate change, which has significant implications for global economic stability. Existing economic models, such as Nordhaus’ DICE model, have provided useful insights, but they fall short in capturing the full complexity of the global climate-economy interaction. ΩH∗ overcomes this limitation by integrating multi-scale climate-economic models, allowing policymakers to design sustainable carbon policies and predict the tipping points of climate change. This not only addresses the immediate economic impacts of climate policies but also optimizes long-term solutions that balance economic growth with environmental preservation.
The Digital Revolution and Artificial Intelligence:
The rise of the digital economy, coupled with the accelerating adoption of artificial intelligence (AI), is reshaping markets, labour dynamics, and the very fabric of economic activity. ΩH∗ facilitates understanding of the complex interplay between digital platforms, big data, and AI's effects on the economy. Through its ability to model the flow of information and the impact of AI on market equilibrium, ΩH∗ provides an advanced framework to predict the long-term economic implications of these technological advancements, especially in terms of employment, capital distribution, and market power.
Behavioural Economics and Cognitive Biases:
While traditional economic models assume rational decision-making, human behaviour in real-life economic settings often deviates significantly from this assumption. The Hamzah Equation integrates findings from behavioural economics by modelling how cognitive biases, emotions, and entropy influence economic decisions. By understanding how individual decisions aggregate into larger market outcomes, ΩH∗ can be used to predict market bubbles, financial crises, and economic inefficiencies that arise from irrational behaviour.
Sustainable Development and Resource Management:
With increasing pressure on the world's finite resources, particularly water, energy, and food, sustainable development is crucial. ΩH∗ enhances our ability to model the interconnectedness of ecological systems and economic systems. By integrating environmental and economic policies, it provides a way to quantify sustainability across multiple scales, from local to global, and suggests policies that balance economic activity with the preservation of natural resources.
Financial System Resilience and Risk Management:
The financial system is increasingly interconnected, and as witnessed in the 2008 financial crisis and the COVID-19 pandemic, shocks can rapidly spread across the global economy. The Hamzah Equation offers a unique method for modelling the systemic risks within the global financial system, providing predictive insights into banking collapses, stock market crashes, and other financial instabilities. By using fractal analysis and multi-dimensional simulations, ΩH∗ can provide early warning systems for financial crises, enabling policymakers to take proactive measures.
Monetary Policy and Central Banking in the Digital Age:
Central banks and governments are increasingly faced with the challenges of managing digital currencies, cryptocurrencies, and digital banking. The Hamzah Equation offers a revolutionary framework for understanding the dynamics between traditional banking and digital finance. By modelling the interactions between central banks, cryptocurrency markets, and monetary policy, ΩH∗ provides valuable insights for designing more robust monetary systems that can handle the complexities of the modern financial ecosystem.
Labour Market Dynamics and the Future of Work:
The future of employment is being reshaped by automation and AI, leading to significant transformations in the labour market. ΩH∗ provides a model for understanding the impact of automation on job demand, wages, and skills distribution. By predicting how AI and robotics will affect future job markets, ΩH∗ helps design policies for job retraining, unemployment insurance, and social safety nets that will be crucial in adapting to this technological revolution.
Predicting and Managing Economic Crises:
Economic crises are often unpredictable and deeply disruptive. ΩH∗, with its multi-scale analysis and fractal modelling, provides a unique ability to predict economic shocks and simulate the impact of different policy responses. This capability makes it an invaluable tool for financial institutions, central banks, and governments in preparing for and managing the risks of future economic crises.
Global Policy Frameworks for Sustainable Economics:
The application of ΩH∗ extends beyond theoretical economics to the creation of global policy frameworks. It can guide the development of new global economic indices that measure the sustainability, resilience, and intelligence of economies, replacing outdated metrics such as GDP. By incorporating global challenges, such as inequality and climate change, into these indices, ΩH∗ ensures that economic growth is sustainable, inclusive, and aligned with the long-term wellbeing of all people.

Final Thoughts on the Nobel Prize for ΩH∗

The Hamzah Equation (ΩH∗) has the potential to transform the way we understand and manage global economies. It offers a sophisticated framework for predicting, modelling, and managing economic systems, integrating insights from multiple domains, including behavioural economics, climate economics, network theory, monetary policy, and artificial intelligence. By addressing global issues such as inequality, financial crises, climate change, and automation, ΩH∗ presents a comprehensive solution to some of the most urgent challenges of our time.

Given its profound implications across such diverse fields, ΩH∗ is more than just a mathematical equation; it is a visionary framework for the future of global economics. Its potential to radically improve the sustainability and resilience of economies worldwide makes it a strong candidate for the Nobel Prize in Economics, which has long recognised transformative contributions to understanding and shaping the global economy.

In conclusion, the Hamzah Equation is not just a theoretical advancement but a practical tool for policymakers, economists, and institutions worldwide. As we face increasingly complex and interconnected global challenges, ΩH∗ offers the framework needed to manage the future of the global economy with foresight, precision, and innovation.

SEYED RASOUL JALALI

11.09.2025

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Nobel Prize in Economics: 10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for Receiving the Nobel Prize in Economics.(If the Criteria are Applied Fairly, and Not Judged Merely on the Basis of the Hamzah Equation Being Non-Anglo-Saxon in Origin).

Authors/Creators

Description

The Theory of Intelligent Evolution, the Hamzah Equation, and the Quantum Civilization.(Part 1 of 20 – The Quantum Revolution)

Theory of Everything Hamzah-Ωφ. The Deterministic Unification of Einstein's Relativity and Quantum Mechanics.(TEOH-Ωφ)

Supporting Article for This Topic:

Experimental Verification of the Hamzah Certainty Principle and Violation of the Heisenberg Uncertainty Principle.(Advanced Laboratory Protocol).

Precise Computation(Ω¹⁰) of the Physical Constants Origin (Fine-Tuning Problem) from the Universal Integral (QIS₀) via the Hamzah Equation.

Complete Reformulation and Revision of All Scientific Equations, Laws and Principles Via Constant of Hamzah's Certainty Principle (ΩH∗) — Including those of Einstein, Schrödinger, Maxwell, Dirac, Newton, Thermodynamics, Relativity, and 140 more. The Scientific Revolution and Paradigm Shift.

50 Ultra-Advanced Scientific Predictions with Hamzah's Certainty Constant (ΩH∗).

Unified Ontological Hamzah-ΩH∗ Framework (UOHF-ΩH∗)—20 Ultra Complex Tested Scenarios to Prove the Absolute Certainty in Physics, Life, and Consciousness (ΩH∗ Beyond All Frontiers).The Final Deterministic Framework of Hamzah Equation.

Unveiling the Unknown Dimensions of Consciousness and Awareness of Human Brain.The Definitive Framework via the Hamzah Equation (ΩH∗).

Physics Nobel Prize: 10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for Receiving the Nobel Prize in Physics.

Chemistry Nobel Prize: 10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for Receiving the Nobel Prize in Chemistry.

Nobel Prize in Medicine and Physiology: 10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for Receiving the Nobel Prize in Physiology and Medicine.

(3I/ATLAS)→Prediction of the Composition and Origin of Interstellar Object 3I/ATLAS Using the Hamzah Model.

10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for the Nobel Prize in Economics

Final 10-Step Framework (Nobel Economics)

Conclusion

Final Thoughts on the Nobel Prize for ΩH∗

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Nobel Prize in Economics 10 Proven Scenarios Demonstrating the Merit of the Hamzah Equation (ΩH∗) for the Nobel Prize in Economics..pdf

Files (10.1 MB)