#snsinstitutions #snsdesignthinkers #designthinking Mathematician wins 2024 Abel prize for making sense of randomness The 2024 Abel Prize has been awarded to a mathematician whose groundbreaking work has illuminated the elusive nature of randomness. This researcher developed new frameworks to understand complex random processes, providing insights into areas like financial markets, weather patterns, and even the behavior of particles at the quantum level. By creating models that make sense of seemingly chaotic systems, the mathematician has helped bridge gaps between pure mathematics and real-world applications. Their work has transformed probability theory, particularly with the development of techniques to handle “noisy” data that traditional models could not accurately describe. This achievement impacts fields as diverse as machine learning, statistical physics, and economics. Celebrated as one of the highest honors in mathematics, the Abel Prize recognizes not only the technical brilliance of this work but also its profound contributions to science, allowing us to better navigate and predict the randomness all around us.
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Understanding Infinity ♾️ in Mathematics: Is There an End? Infinity ♾️ is a concept that fascinates mathematicians and non-mathematicians alike. It represents an idea of boundlessness, something that goes on forever. But what does infinity mean in numbers, and does it have an end? 1. Infinity ♾️ in Mathematics: In mathematics, infinity is not a number in the traditional sense. It is a concept used to describe something that is unbounded or limitless. We often encounter infinity in various mathematical contexts and series. 2. Sequences and Series 📊 : An infinite sequence is a list of numbers that continues indefinitely. Similarly, an infinite series is the sum of an infinite sequence of terms. 3. Set Theory 📕 : Infinity appears in set theory when we talk about the size of sets. For example, the set of natural numbers (1, 2, 3, ...) is infinite. 4. Types of Infinity ♾️: Interestingly, there are different "sizes" or types of infinity. This was first discovered by mathematician Georg Cantor in the late 19th century. 5. Countable Infinity ♾️: A set is countably infinite if its elements can be put into one-to-one correspondence with the natural numbers. For example, the set of all integers is countably infinite. 6. Uncountable Infinity ♾️: Some sets are too large to be matched with the natural numbers. For instance, the set of real numbers between 0 and 1 is uncountably infinite. 7. Does Infinity ♾️ Have an End? Mathematically, infinity does not have an end. By definition, it goes on forever. This means there is no "last" number or endpoint in an infinite set. The concept of infinity challenges our understanding and intuitions about numbers and size. 8. Infinity ♾️ in the Real world 🌎: While infinity is a crucial concept in mathematics and theoretical physics, we do not encounter true infinity in the physical world. Everything we observe has limits, but infinity provides a powerful tool for understanding and modeling various phenomena. Conclusion: Infinity is a fascinating and fundamental concept in mathematics that represents the idea of boundlessness. It has no end, and its various forms help us explore and understand the infinite possibilities within the mathematical universe. Embracing the concept of infinity allows us to push the boundaries of knowledge and explore the unknown. #Mathematics #Infinity #Calculus #SetTheory #MathematicalConcepts #STEM
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Exciting news! I've begun exploring the Fuzzy Volterra Fractional Integral Equation using a complex variable approach. This innovative methodology has the potential to unlock new insights and solutions in the field of mathematics. I'm eager to share my findings and learn from others in the community. Let's connect and discuss the latest developments in mathematical research! #mathematics #research #complexvariables #fuzzylogic
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Mathematical Thesis on Infinity The Concept of infinity surpasses space and time. The human desire to finite infinite on the pages is similar to that of an attempt to limit the limitless nature of the world. That being said, it’s a concept that is often cited as an example of deep mathematical beauty, similar to that of Euler’s Identity. The objective of this thesis are threefold to understand importance, application and usage of infinity in mathematics and how it influences other branches of science Read More at : - https://lnkd.in/ePQk2F4f
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THE MATH MIND At the heart of the mathematics mind lies an insatiable curiosity—a relentless drive to decipher the underlying patterns and structures that govern the universe. Like intrepid explorers charting uncharted territories, mathematicians embark on a quest for truth, guided by the unyielding pursuit of knowledge. Whether grappling with the elegance of geometric proofs or the elegance of algebraic equations, they navigate a realm where imagination knows no bounds. Yet, the mathematics mind is not solely defined by its abstract prowess; it is equally characterized by its practical applications and real-world impact. From engineering marvels to technological innovations, mathematics serves as the cornerstone of modern civilization, shaping our understanding of the world and propelling us towards new frontiers. Whether in the realm of finance, medicine, or cryptography, the mathematics mind manifests its transformative power, illuminating pathways to progress and innovation.
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💡The Biggest Problem in Mathematics Is Finally a Step Closer to Being Solved 「 Proving this conjecture would provide mathematicians with nothing less than a kind of “periodic table of numbers.” Just as the basic building blocks of matter (such as quarks, electrons and photons) help us to understand the universe and our world, prime numbers also play an important role, not just in number theory but in almost all areas of mathematics 」 #RiemannHypothesis #Math #Research
The Riemann Hypothesis, the Biggest Problem in Mathematics, Is a Step Closer to Being Solved
scientificamerican.com
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🌟 Excited to share my latest blog post on Medium exploring the marvels of the mathematical constant "e"! 🌟 In this article, I dive into the significance of "e", from its historical roots in compound interest to its pivotal role in calculus and beyond. Discover why this unique number is more than just a constant—it's a key to understanding continuous growth and change in mathematics and science. Aditya G. Aryaman Bhardwaj EPIDISE #Mathematics #Science #euler #Calculus #ExponentialGrowth #Logatihms
Euler’s Numbers and its Charisma
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Me: I have one question. When I study physics, chemistry and biology, the end of a topic in these areas has no continuation. But in mathematics, while I study different topics, I found at the end of each topic there are infinite connections with other fields. It's keep on going. Am I right? AI: Yes, you're absolutely right. Mathematics has a unique nature compared to fields like physics, chemistry, or biology. In many scientific subjects, topics can feel self-contained, with each topic having a defined boundary and scope. Once you complete one concept, you move on to the next. However, in mathematics, topics often build on each other in layers, and connections emerge between seemingly unrelated areas. Mathematics serves as a foundational language for many other fields, and its abstract nature allows for continuous exploration. As you dive deeper, you uncover more relationships between areas such as algebra, calculus, geometry, number theory, and even fields like physics and economics. It's like a network where each topic has multiple paths leading to other topics, making mathematics a vast, interconnected system that never truly ends.
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🌟 Mathematics: The Language of Self-Evident Truths 🌟 Felix Klein once said, "Mathematics in general is fundamentally the science of self-evident things." This profound observation invites us to reflect on the elegance and clarity that mathematics brings to our understanding of the world. At its core, mathematics is about uncovering truths that, while sometimes hidden, are undeniably self-evident. These truths are not just numbers or equations—they are the universal principles that underpin everything from the simplest daily tasks to the most complex scientific explorations. 🧮 Think about it: the way we calculate budgets, analyze data, or even model the behavior of the universe relies on these "self-evident" concepts. Mathematics equips us with the tools to make sense of our world, drive innovation, and solve problems that seem insurmountable. As professionals, embracing mathematical thinking can enhance our decision-making, foster creativity, and refine our analytical skills. Whether you're in finance, tech, engineering, or any field that touches on data, understanding the fundamental principles of mathematics can elevate your performance and open up new opportunities. Let's keep the conversation going! How has mathematics helped you in your career? Share your experiences and insights below! #Mathematics #Innovation #CareerDevelopment #DataAnalysis #ProblemSolving #FelixKlein #MathInLife #Analytics #ProfessionalGrowth
🌟 Mathematics: The Language of Self-Evident Truths 🌟 Felix Klein once said, "Mathematics in general is fundamentally the science of self-evident things." This profound observation invites us to reflect on the elegance and clarity that mathematics brings to our understanding of the world. At its core, mathematics is about uncovering truths that, while sometimes hidden, are undeniably...
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Mathematics , The language of the Gods! Mathematics, the illuminating language that uncovers the universe's hidden mathematical secrets, acts as a testament to the intellect that sets humanity apart, barely differing by less than 1% in DNA from our primate cousins, the chimpanzees. This disparity in intelligence allows us to grasp the intricacies of the cosmos in ways unimaginable to our evolutionary counterparts. Yet, despite our intellect, the vastness of the universe remains beyond complete comprehension. Math serves as the bridge, a tool that aids us in navigating the unfathomable expanses of cosmic understanding. In both hypothetical and tangible scenarios, where uncertainty prevails, mathematics becomes our guiding light. It functions akin to a programming language, where constants are plugged in, elucidating precise outcomes. While we may label it as physics, physics essentially is the practical application of mathematical principles. Delving deeper into the tapestry of math reveals its exquisite beauty—nothing more than a series of universally agreed-upon rules. It operates on a foundation of trust, weaving marvelous principles from a few accepted axioms. The plethora of mathematical writings and treatises throughout history have been humanity's guiding star, propelling us beyond the limits of our grasp. Consider the sheer impact of math in predictive modeling—basic mathematical principles can estimate projectile trajectories, a life-altering revelation. The ability to navigate uncertainty through mathematical estimation has been a relentless pursuit of humanity, striving to bring order and predictability to our universe. Everyday life teems with examples showcasing the omnipresence of math in varied forms and levels. Its utility lies in its simplicity—mathematics, like any other subject, is accessible and applicable, making its mastery a remarkable feat. This inherent versatility is what renders mathematics an invaluable asset, enabling its widespread adoption and practical implementation. Mathematics, the beacon guiding humanity's quest for understanding, order, and predictability in an otherwise chaotic universe, stands as a testament to our species' ingenuity and relentless pursuit of knowledge. #Mathematics #Science #Universe #Intellect #Understanding #Predictability #Education #Innovation #ProblemSolving #Logic #LinkedInPost
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🔍💡 Exploring the Unforeseen: Discover the Top 10 Accidents That Reshaped Mathematics! 💥📈 We recently stumbled upon a fascinating blog article titled "Top 10 Accidents That Changed the World of Mathematics," and it's an absolute must-read for anyone intrigued by the unexpected twists and turns of mathematical history! 🤯🔢 From serendipitous discoveries to fortuitous mistakes, this insightful piece delves into the pivotal moments where accidents led to groundbreaking advancements in mathematics. Whether you're a seasoned mathematician or simply fascinated by the wonders of numbers, you won't want to miss this captivating exploration. Check out the full article here: https://lnkd.in/gmDDKyRE
Top 10 accidents that changed the world of Mathematics
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