This document discusses the Fibonacci sequence, which was discovered by the Italian mathematician Leonardo Fibonacci in the 12th century. The sequence begins with 0, 1, 1, 2, 3, 5, etc., where each subsequent number is the sum of the previous two. The ratio of adjacent numbers approaches the Golden Ratio of approximately 1.618 as the sequence progresses. Examples are given of how the Fibonacci sequence and Golden Ratio appear throughout nature, such as in the spirals of shells, pinecones, sunflowers, and galaxies.
This document contains examples and problems involving trigonometric ratios and angles of depression/elevation. Some key points:
- It includes examples of determining trig ratios like sine, cosine, and tangent for given angles.
- Problems involve using trig ratios to find missing side lengths or angles in right triangles where one angle measure or side length is given.
- There are also word problems applying trig ratios and angles of depression/elevation to real-world scenarios like ladders leaning on walls, ramps, and ski slopes.
Competitive anxiety can negatively impact an athlete's performance through physical and mental reactions to stress, arousal, and anxiety. It has cognitive, somatic, and behavioral symptoms. Relaxation techniques like breathing exercises and meditation can help control anxiety. Maintaining concentration, confidence in one's abilities, emotional control, and commitment to goals are also important for controlling anxiety. The document provides details on the causes and symptoms of competitive anxiety and strategies for managing it through relaxation, the four C's of concentration, confidence, control and commitment.
This document provides a biography of Leonardo of Pisa, also known as Fibonacci. It discusses his major works including Liber Abaci, in which he introduced the Hindu-Arabic decimal system to Western Europe. It also describes how Fibonacci discovered and documented the Fibonacci sequence by solving a rabbit breeding problem. The document then explores how the Fibonacci sequence appears throughout nature and its applications in mathematics, art, and music.
The document discusses the Fibonacci sequence and the golden ratio. It begins by introducing the Fibonacci sequence of numbers: 1, 1, 2, 3, 5, 8, etc., where each number is the sum of the previous two. It then explains that the ratios of successive numbers in the sequence converge on the golden ratio, approximately 1.618. The golden ratio is found throughout nature, such as in the proportions of the human body and in vegetation. The document also provides methods for constructing a golden rectangle using squares and diagonals, with a final ratio matching the golden ratio.
Nature is a weekly international scientific journal that was first published in 1869. It covers all fields of science and provides insightful reviews and commentary on important developments in scientific research and policy. Nature has a reputation for publishing papers that represent significant advances within their respective fields.
The document discusses the Fibonacci sequence and how it appears in nature. The Fibonacci sequence is a series of numbers where each subsequent number is the sum of the previous two, starting with 0 and 1. This sequence can be seen in patterns of petals and other parts of nature. The Golden Ratio, which is related to the Fibonacci sequence, is also found in art, architecture and music and is considered aesthetically pleasing. In summary, the document explores the Fibonacci numerical sequence and how it relates to patterns observed in nature.
The document discusses Fibonacci numbers, the golden ratio, and their prevalence in nature. It begins by introducing Fibonacci and describing his famous rabbit problem, which led to the discovery of the Fibonacci sequence. This sequence appears throughout nature, such as in the spirals of sunflowers and pinecones. The golden ratio of approximately 1.618 is also discussed, along with its relationship to the Fibonacci sequence and appearances in geometry, art, architecture, and the human body. Examples include the Mona Lisa painting and proportions of the human face, fingers, and full body.
This document contains examples and problems involving trigonometric ratios and angles of depression/elevation. Some key points:
- It includes examples of determining trig ratios like sine, cosine, and tangent for given angles.
- Problems involve using trig ratios to find missing side lengths or angles in right triangles where one angle measure or side length is given.
- There are also word problems applying trig ratios and angles of depression/elevation to real-world scenarios like ladders leaning on walls, ramps, and ski slopes.
Competitive anxiety can negatively impact an athlete's performance through physical and mental reactions to stress, arousal, and anxiety. It has cognitive, somatic, and behavioral symptoms. Relaxation techniques like breathing exercises and meditation can help control anxiety. Maintaining concentration, confidence in one's abilities, emotional control, and commitment to goals are also important for controlling anxiety. The document provides details on the causes and symptoms of competitive anxiety and strategies for managing it through relaxation, the four C's of concentration, confidence, control and commitment.
This document provides a biography of Leonardo of Pisa, also known as Fibonacci. It discusses his major works including Liber Abaci, in which he introduced the Hindu-Arabic decimal system to Western Europe. It also describes how Fibonacci discovered and documented the Fibonacci sequence by solving a rabbit breeding problem. The document then explores how the Fibonacci sequence appears throughout nature and its applications in mathematics, art, and music.
The document discusses the Fibonacci sequence and the golden ratio. It begins by introducing the Fibonacci sequence of numbers: 1, 1, 2, 3, 5, 8, etc., where each number is the sum of the previous two. It then explains that the ratios of successive numbers in the sequence converge on the golden ratio, approximately 1.618. The golden ratio is found throughout nature, such as in the proportions of the human body and in vegetation. The document also provides methods for constructing a golden rectangle using squares and diagonals, with a final ratio matching the golden ratio.
Nature is a weekly international scientific journal that was first published in 1869. It covers all fields of science and provides insightful reviews and commentary on important developments in scientific research and policy. Nature has a reputation for publishing papers that represent significant advances within their respective fields.
The document discusses the Fibonacci sequence and how it appears in nature. The Fibonacci sequence is a series of numbers where each subsequent number is the sum of the previous two, starting with 0 and 1. This sequence can be seen in patterns of petals and other parts of nature. The Golden Ratio, which is related to the Fibonacci sequence, is also found in art, architecture and music and is considered aesthetically pleasing. In summary, the document explores the Fibonacci numerical sequence and how it relates to patterns observed in nature.
The document discusses Fibonacci numbers, the golden ratio, and their prevalence in nature. It begins by introducing Fibonacci and describing his famous rabbit problem, which led to the discovery of the Fibonacci sequence. This sequence appears throughout nature, such as in the spirals of sunflowers and pinecones. The golden ratio of approximately 1.618 is also discussed, along with its relationship to the Fibonacci sequence and appearances in geometry, art, architecture, and the human body. Examples include the Mona Lisa painting and proportions of the human face, fingers, and full body.
The document discusses Fibonacci numbers and their appearance in nature. It begins with an example of how Fibonacci numbers describe the efficient packing of seeds in sunflower heads and pine cones. It then provides background on Leonardo Fibonacci, who first introduced the sequence, and asks the reader to complete tables of the Fibonacci numbers. The document suggests Fibonacci numbers maximize efficiency in nature and describes properties like the ratios between successive terms approaching the golden ratio. It prompts the reader to consider ways Fibonacci numbers appear in art, architecture, biology and more.
The document discusses the Fibonacci sequence and its properties. It begins by explaining how the Fibonacci sequence is defined, with each subsequent number being the sum of the previous two numbers. It then provides examples of calculating Fibonacci numbers. The document also discusses how the Fibonacci sequence appears in nature, such as the spiral patterns of sunflowers and pinecones. Finally, it notes that the ratio of adjacent Fibonacci numbers approaches the golden ratio, an interesting mathematical property.
The document discusses how patterns in nature can be modeled mathematically through concepts like the Fibonacci sequence and golden ratio. It provides several examples of how these concepts appear in structures like pine cones, sunflowers, nautilus shells, galaxies, and even the human body. The Fibonacci sequence describes the breeding patterns of rabbits introduced by Leonardo Fibonacci in the 13th century, and the ratios between its numbers approach the golden ratio - a number linked to patterns in architecture, music, and nature.
The document discusses how bee reproduction in a hive follows the Fibonacci sequence. It explains that an unfertilized egg laid by a female bee becomes a male bee, while a fertilized egg becomes a female bee. This means that a female bee has both a mother and father, while a male bee only has a mother. By tracing the ancestors of a male bee, it is shown to follow the Fibonacci sequence of ancestors. The document then provides examples of the Fibonacci sequence and has the reader do a math problem following the sequence.
The document discusses the prevalence and applications of the golden ratio, also known as phi, in mathematics, nature, art, architecture, music, and the human body. Some key points include:
- The golden ratio is approximately 1.618 and can be seen in the proportions of flowers, shells, galaxies, DNA, and the human face/body.
- It has been used intentionally in architecture for centuries, appearing in structures like the Parthenon and pyramids of Giza.
- The Fibonacci sequence is related to the golden ratio and can be observed in patterns in nature as well as the piano keyboard.
- Artists, architects and designers continue to find inspiration from the golden ratio's
This document discusses the nature and role of mathematics. It explains that mathematics is the study of patterns and structure, and helps make sense of patterns found in nature and our world. Some examples of patterns in nature that follow mathematical sequences like the Fibonacci sequence and golden ratio include pinecones, shells, hurricanes, flower petals, trees, and more. The document also provides background on Fibonacci and the Fibonacci sequence, as well as the golden ratio - a special number used to describe proportions found throughout nature.
1) The Golden Ratio is a number approximately equal to 1.618 that is exhibited in patterns in nature and is considered aesthetically pleasing to the human eye.
2) The Golden Ratio can be derived from the Fibonacci sequence of numbers where each number is the sum of the two preceding numbers. The ratios of successive numbers in the Fibonacci sequence converge on the Golden Ratio as the numbers grow larger.
3) Many things in nature exhibit the Golden Ratio, including spirals in pinecones and sunflowers, branching patterns in trees and plants, proportions of the human body, and dimensions of DNA molecules. Famous works of art and architecture also incorporate the Golden Ratio, including paintings by Leonardo Da Vinci
In this presentation, we see that how golden ratio and Fibonacci series are calculated or working? and What is the problem faced by Fibonacci in Fibonacci series.
The whole world is designed on mathematical lines and nature behaves mathematically . This presentatin brings out natures beauty as optimal mathematical design
The document discusses patterns and sequences. It introduces the Fibonacci sequence as an example of a numerical pattern found in nature. The Fibonacci sequence begins with 1, 1, 2, 3, 5, 8, etc where each number is the sum of the previous two. Leonardo Fibonacci first introduced this sequence to Western mathematics to model the reproductive growth of rabbits. The ratio of consecutive Fibonacci numbers approaches the golden ratio of approximately 1.618, which appears throughout nature, art, architecture and design.
This document provides an overview of a module on mathematics in the modern world. It discusses the nature of mathematics as the study of patterns and structure, and its applications in daily life. The module aims to help students understand mathematics beyond formulas by exploring topics like patterns in nature. It covers two main topics: patterns and numbers in nature/the world, and the Fibonacci sequence. It discusses examples of patterns like symmetry and spirals seen in plants, animals, weather, and more. It also explains the Fibonacci sequence, how it appears in rabbit populations and nature through phenomena like flower petals, pinecones, and galaxies.
The document discusses the Fibonacci sequence and how it appears frequently in nature, architecture, and design. Some key examples given include the spiral patterns of pinecones and seashells following the Fibonacci numbers of 8, 13, 21. The ratio of adjacent Fibonacci numbers approximates the Golden Ratio of 1.618, which influences designs perceived as aesthetically pleasing. The sequence is thus commonly used in advertising, graphics, architecture like the Dome of St. Paul's Cathedral, and analyzed for its natural and artistic applications.
Leonardo of Pisa, also known as Fibonacci, was an Italian mathematician born in 1175 who is most famous for introducing the Hindu-Arabic numeral system to Western Europe and discovering the Fibonacci sequence. The Fibonacci sequence appears in patterns in nature such as the spiral arrangement of seeds on a pinecone or the petals of a flower. Fibonacci wrote several influential mathematical works during his lifetime including Liber Abaci, considered the most important work introducing the decimal numeral system to Europe.
The document discusses the Golden Ratio and its applications. It begins by defining the Golden Ratio mathematically and describing the Fibonacci sequence. It then explains how the Golden Ratio appears in nature and has been used by artists, architects, and designers to achieve aesthetic proportions. Examples mentioned include the proportions of the human body, seashells, and plant structures, as well as applications in photography through the Rule of Thirds composition technique.
The document discusses the Fibonacci sequence and the Golden Ratio. It begins by introducing Leonardo Fibonacci and how he posed a problem in his book "Liber Abaci" involving the growth of a hypothetical rabbit population that resulted in the Fibonacci sequence of numbers. It then provides the Fibonacci sequence and shows how the ratios between consecutive numbers approach the Golden Ratio, approximately 1.618, as the numbers increase. It includes several examples and illustrations showing how the Golden Ratio appears in geometry and art.
This document discusses mathematics in nature and includes the following key points:
- The numbers of petals on common flowers like lilies, buttercups, and delphinium often follow the Fibonacci sequence.
- The Fibonacci sequence appears in patterns in nature due to the way plants and flowers grow.
- The golden ratio of approximately 1.6180 is related to the Fibonacci sequence and proportions of the human body, as illustrated by Leonardo Da Vinci's Vitruvian Man.
The document discusses the Fibonacci sequence and its applications. It begins by introducing the Fibonacci sequence as a way to understand mathematics through calculation, application, and inspiration. It then provides background on Leonardo Fibonacci and defines the Fibonacci sequence and its recursive calculation. Finally, it discusses applications of the Fibonacci sequence in nature, computer science, and architecture, showing how the sequence appears in patterns in plants, spirals in shells, and relates to the golden ratio.
Let's Integrate MuleSoft RPA, COMPOSER, APM with AWS IDP along with Slackshyamraj55
Discover the seamless integration of RPA (Robotic Process Automation), COMPOSER, and APM with AWS IDP enhanced with Slack notifications. Explore how these technologies converge to streamline workflows, optimize performance, and ensure secure access, all while leveraging the power of AWS IDP and real-time communication via Slack notifications.
The document discusses Fibonacci numbers and their appearance in nature. It begins with an example of how Fibonacci numbers describe the efficient packing of seeds in sunflower heads and pine cones. It then provides background on Leonardo Fibonacci, who first introduced the sequence, and asks the reader to complete tables of the Fibonacci numbers. The document suggests Fibonacci numbers maximize efficiency in nature and describes properties like the ratios between successive terms approaching the golden ratio. It prompts the reader to consider ways Fibonacci numbers appear in art, architecture, biology and more.
The document discusses the Fibonacci sequence and its properties. It begins by explaining how the Fibonacci sequence is defined, with each subsequent number being the sum of the previous two numbers. It then provides examples of calculating Fibonacci numbers. The document also discusses how the Fibonacci sequence appears in nature, such as the spiral patterns of sunflowers and pinecones. Finally, it notes that the ratio of adjacent Fibonacci numbers approaches the golden ratio, an interesting mathematical property.
The document discusses how patterns in nature can be modeled mathematically through concepts like the Fibonacci sequence and golden ratio. It provides several examples of how these concepts appear in structures like pine cones, sunflowers, nautilus shells, galaxies, and even the human body. The Fibonacci sequence describes the breeding patterns of rabbits introduced by Leonardo Fibonacci in the 13th century, and the ratios between its numbers approach the golden ratio - a number linked to patterns in architecture, music, and nature.
The document discusses how bee reproduction in a hive follows the Fibonacci sequence. It explains that an unfertilized egg laid by a female bee becomes a male bee, while a fertilized egg becomes a female bee. This means that a female bee has both a mother and father, while a male bee only has a mother. By tracing the ancestors of a male bee, it is shown to follow the Fibonacci sequence of ancestors. The document then provides examples of the Fibonacci sequence and has the reader do a math problem following the sequence.
The document discusses the prevalence and applications of the golden ratio, also known as phi, in mathematics, nature, art, architecture, music, and the human body. Some key points include:
- The golden ratio is approximately 1.618 and can be seen in the proportions of flowers, shells, galaxies, DNA, and the human face/body.
- It has been used intentionally in architecture for centuries, appearing in structures like the Parthenon and pyramids of Giza.
- The Fibonacci sequence is related to the golden ratio and can be observed in patterns in nature as well as the piano keyboard.
- Artists, architects and designers continue to find inspiration from the golden ratio's
This document discusses the nature and role of mathematics. It explains that mathematics is the study of patterns and structure, and helps make sense of patterns found in nature and our world. Some examples of patterns in nature that follow mathematical sequences like the Fibonacci sequence and golden ratio include pinecones, shells, hurricanes, flower petals, trees, and more. The document also provides background on Fibonacci and the Fibonacci sequence, as well as the golden ratio - a special number used to describe proportions found throughout nature.
1) The Golden Ratio is a number approximately equal to 1.618 that is exhibited in patterns in nature and is considered aesthetically pleasing to the human eye.
2) The Golden Ratio can be derived from the Fibonacci sequence of numbers where each number is the sum of the two preceding numbers. The ratios of successive numbers in the Fibonacci sequence converge on the Golden Ratio as the numbers grow larger.
3) Many things in nature exhibit the Golden Ratio, including spirals in pinecones and sunflowers, branching patterns in trees and plants, proportions of the human body, and dimensions of DNA molecules. Famous works of art and architecture also incorporate the Golden Ratio, including paintings by Leonardo Da Vinci
In this presentation, we see that how golden ratio and Fibonacci series are calculated or working? and What is the problem faced by Fibonacci in Fibonacci series.
The whole world is designed on mathematical lines and nature behaves mathematically . This presentatin brings out natures beauty as optimal mathematical design
The document discusses patterns and sequences. It introduces the Fibonacci sequence as an example of a numerical pattern found in nature. The Fibonacci sequence begins with 1, 1, 2, 3, 5, 8, etc where each number is the sum of the previous two. Leonardo Fibonacci first introduced this sequence to Western mathematics to model the reproductive growth of rabbits. The ratio of consecutive Fibonacci numbers approaches the golden ratio of approximately 1.618, which appears throughout nature, art, architecture and design.
This document provides an overview of a module on mathematics in the modern world. It discusses the nature of mathematics as the study of patterns and structure, and its applications in daily life. The module aims to help students understand mathematics beyond formulas by exploring topics like patterns in nature. It covers two main topics: patterns and numbers in nature/the world, and the Fibonacci sequence. It discusses examples of patterns like symmetry and spirals seen in plants, animals, weather, and more. It also explains the Fibonacci sequence, how it appears in rabbit populations and nature through phenomena like flower petals, pinecones, and galaxies.
The document discusses the Fibonacci sequence and how it appears frequently in nature, architecture, and design. Some key examples given include the spiral patterns of pinecones and seashells following the Fibonacci numbers of 8, 13, 21. The ratio of adjacent Fibonacci numbers approximates the Golden Ratio of 1.618, which influences designs perceived as aesthetically pleasing. The sequence is thus commonly used in advertising, graphics, architecture like the Dome of St. Paul's Cathedral, and analyzed for its natural and artistic applications.
Leonardo of Pisa, also known as Fibonacci, was an Italian mathematician born in 1175 who is most famous for introducing the Hindu-Arabic numeral system to Western Europe and discovering the Fibonacci sequence. The Fibonacci sequence appears in patterns in nature such as the spiral arrangement of seeds on a pinecone or the petals of a flower. Fibonacci wrote several influential mathematical works during his lifetime including Liber Abaci, considered the most important work introducing the decimal numeral system to Europe.
The document discusses the Golden Ratio and its applications. It begins by defining the Golden Ratio mathematically and describing the Fibonacci sequence. It then explains how the Golden Ratio appears in nature and has been used by artists, architects, and designers to achieve aesthetic proportions. Examples mentioned include the proportions of the human body, seashells, and plant structures, as well as applications in photography through the Rule of Thirds composition technique.
The document discusses the Fibonacci sequence and the Golden Ratio. It begins by introducing Leonardo Fibonacci and how he posed a problem in his book "Liber Abaci" involving the growth of a hypothetical rabbit population that resulted in the Fibonacci sequence of numbers. It then provides the Fibonacci sequence and shows how the ratios between consecutive numbers approach the Golden Ratio, approximately 1.618, as the numbers increase. It includes several examples and illustrations showing how the Golden Ratio appears in geometry and art.
This document discusses mathematics in nature and includes the following key points:
- The numbers of petals on common flowers like lilies, buttercups, and delphinium often follow the Fibonacci sequence.
- The Fibonacci sequence appears in patterns in nature due to the way plants and flowers grow.
- The golden ratio of approximately 1.6180 is related to the Fibonacci sequence and proportions of the human body, as illustrated by Leonardo Da Vinci's Vitruvian Man.
The document discusses the Fibonacci sequence and its applications. It begins by introducing the Fibonacci sequence as a way to understand mathematics through calculation, application, and inspiration. It then provides background on Leonardo Fibonacci and defines the Fibonacci sequence and its recursive calculation. Finally, it discusses applications of the Fibonacci sequence in nature, computer science, and architecture, showing how the sequence appears in patterns in plants, spirals in shells, and relates to the golden ratio.
Let's Integrate MuleSoft RPA, COMPOSER, APM with AWS IDP along with Slackshyamraj55
Discover the seamless integration of RPA (Robotic Process Automation), COMPOSER, and APM with AWS IDP enhanced with Slack notifications. Explore how these technologies converge to streamline workflows, optimize performance, and ensure secure access, all while leveraging the power of AWS IDP and real-time communication via Slack notifications.
Best 20 SEO Techniques To Improve Website Visibility In SERPPixlogix Infotech
Boost your website's visibility with proven SEO techniques! Our latest blog dives into essential strategies to enhance your online presence, increase traffic, and rank higher on search engines. From keyword optimization to quality content creation, learn how to make your site stand out in the crowded digital landscape. Discover actionable tips and expert insights to elevate your SEO game.
Programming Foundation Models with DSPy - Meetup SlidesZilliz
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Unlock the Future of Search with MongoDB Atlas_ Vector Search Unleashed.pdfMalak Abu Hammad
Discover how MongoDB Atlas and vector search technology can revolutionize your application's search capabilities. This comprehensive presentation covers:
* What is Vector Search?
* Importance and benefits of vector search
* Practical use cases across various industries
* Step-by-step implementation guide
* Live demos with code snippets
* Enhancing LLM capabilities with vector search
* Best practices and optimization strategies
Perfect for developers, AI enthusiasts, and tech leaders. Learn how to leverage MongoDB Atlas to deliver highly relevant, context-aware search results, transforming your data retrieval process. Stay ahead in tech innovation and maximize the potential of your applications.
#MongoDB #VectorSearch #AI #SemanticSearch #TechInnovation #DataScience #LLM #MachineLearning #SearchTechnology
Maruthi Prithivirajan, Head of ASEAN & IN Solution Architecture, Neo4j
Get an inside look at the latest Neo4j innovations that enable relationship-driven intelligence at scale. Learn more about the newest cloud integrations and product enhancements that make Neo4j an essential choice for developers building apps with interconnected data and generative AI.
Observability Concepts EVERY Developer Should Know -- DeveloperWeek Europe.pdfPaige Cruz
Monitoring and observability aren’t traditionally found in software curriculums and many of us cobble this knowledge together from whatever vendor or ecosystem we were first introduced to and whatever is a part of your current company’s observability stack.
While the dev and ops silo continues to crumble….many organizations still relegate monitoring & observability as the purview of ops, infra and SRE teams. This is a mistake - achieving a highly observable system requires collaboration up and down the stack.
I, a former op, would like to extend an invitation to all application developers to join the observability party will share these foundational concepts to build on:
“An Outlook of the Ongoing and Future Relationship between Blockchain Technologies and Process-aware Information Systems.” Invited talk at the joint workshop on Blockchain for Information Systems (BC4IS) and Blockchain for Trusted Data Sharing (B4TDS), co-located with with the 36th International Conference on Advanced Information Systems Engineering (CAiSE), 3 June 2024, Limassol, Cyprus.
For the full video of this presentation, please visit: https://www.edge-ai-vision.com/2024/06/building-and-scaling-ai-applications-with-the-nx-ai-manager-a-presentation-from-network-optix/
Robin van Emden, Senior Director of Data Science at Network Optix, presents the “Building and Scaling AI Applications with the Nx AI Manager,” tutorial at the May 2024 Embedded Vision Summit.
In this presentation, van Emden covers the basics of scaling edge AI solutions using the Nx tool kit. He emphasizes the process of developing AI models and deploying them globally. He also showcases the conversion of AI models and the creation of effective edge AI pipelines, with a focus on pre-processing, model conversion, selecting the appropriate inference engine for the target hardware and post-processing.
van Emden shows how Nx can simplify the developer’s life and facilitate a rapid transition from concept to production-ready applications.He provides valuable insights into developing scalable and efficient edge AI solutions, with a strong focus on practical implementation.
Essentials of Automations: The Art of Triggers and Actions in FMESafe Software
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We’ll kick things off by showcasing the most commonly used event-based triggers, introducing you to various automation workflows like manual triggers, schedules, directory watchers, and more. Plus, see how these elements play out in real scenarios.
Whether you’re tweaking your current setup or building from the ground up, this session will arm you with the tools and insights needed to transform your FME usage into a powerhouse of productivity. Join us to discover effective strategies that simplify complex processes, enhancing your productivity and transforming your data management practices with FME. Let’s turn complexity into clarity and make your workspaces work wonders!
AI 101: An Introduction to the Basics and Impact of Artificial IntelligenceIndexBug
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UiPath Test Automation using UiPath Test Suite series, part 6DianaGray10
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UiPath Test Automation with generative AI and Open AI webinar offers an in-depth exploration of leveraging cutting-edge technologies for test automation within the UiPath platform. Attendees will delve into the integration of generative AI, a test automation solution, with Open AI advanced natural language processing capabilities.
Throughout the session, participants will discover how this synergy empowers testers to automate repetitive tasks, enhance testing accuracy, and expedite the software testing life cycle. Topics covered include the seamless integration process, practical use cases, and the benefits of harnessing AI-driven automation for UiPath testing initiatives. By attending this webinar, testers, and automation professionals can gain valuable insights into harnessing the power of AI to optimize their test automation workflows within the UiPath ecosystem, ultimately driving efficiency and quality in software development processes.
What will you get from this session?
1. Insights into integrating generative AI.
2. Understanding how this integration enhances test automation within the UiPath platform
3. Practical demonstrations
4. Exploration of real-world use cases illustrating the benefits of AI-driven test automation for UiPath
Topics covered:
What is generative AI
Test Automation with generative AI and Open AI.
UiPath integration with generative AI
Speaker:
Deepak Rai, Automation Practice Lead, Boundaryless Group and UiPath MVP
In his public lecture, Christian Timmerer provides insights into the fascinating history of video streaming, starting from its humble beginnings before YouTube to the groundbreaking technologies that now dominate platforms like Netflix and ORF ON. Timmerer also presents provocative contributions of his own that have significantly influenced the industry. He concludes by looking at future challenges and invites the audience to join in a discussion.
Communications Mining Series - Zero to Hero - Session 1DianaGray10
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• Communication Mining Overview
• Why is it important?
• How can it help today’s business and the benefits
• Phases in Communication Mining
• Demo on Platform overview
• Q/A
Pushing the limits of ePRTC: 100ns holdover for 100 daysAdtran
At WSTS 2024, Alon Stern explored the topic of parametric holdover and explained how recent research findings can be implemented in real-world PNT networks to achieve 100 nanoseconds of accuracy for up to 100 days.
4. 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, . . .
Can you guess the next number in
this sequence?
89 + 144 = 233
5. FIBONACCI’S SEQUENCE
This sequence of numbers was first discovered
in the 12th century, by the Italian
mathematician, Leonardo Fibonacci, and
hence is known as Fibonacci's Sequence.
12. DNA molecule—
contains the golden
ratio. One revolution
of the double helix
measures 34
angstroms while the
width is 21 angstroms.
The ratio 34/21
reflects phi 34 divided
by 21 equals 1.619… a
close approximation
of phi’s 1.618.
13. Fibonacci numbers can be found
in many places, for example the
number of petals on a flower is
often a Fibonacci number.
1
2 3 5
13
8 13 21
14. People wonder…
Why is that the number of petals in a
flower is often one of the following numbers:
3,5,8,13,21,34,55?
15. Branching Plants
• Leaves are also found in
groups of Fibonacci
numbers.
• Branching plants always
branch off into groups
of Fibonacci numbers.
19. So, why do shapes that exhibit the Golden
Ratio seem more appealing to the human
eye? No one really knows for sure. But we
do have evidence that the Golden Ratio
seems to be Nature's perfect number.
20.
21. The front two incisor teeth form a
golden rectangle, with a phi ratio in the
height to the width.
The ratio of the width of the first tooth
to the second tooth from the center is
also phi.
The ratio of the width of the smile to the
third tooth from the center is phi as
well.
Asalamalaikum everyone. The topic of my presentation today is, Math, the Language of God, Miracles in Numbers. Now before I actually get on to the presentation, I would just like to mention something from the point of view of teaching. This topic is not in our Mathematics CIE syllabus. As a teacher, in class while teaching we face a lot of challenges and one of the challenges that I have faced is that every section I get, there is always a certain number of students who just hate the subject. And when I say hate, I really mean it, they hate it genuinely and they hate it with disgust and perhaps for even valid reasons. Because Math has been really cruel to them. Math has betrayed and insulted them over all the primary and lower secondary grades they have perhaps tried really hard and yet they have been getting Cs and DsThey might hate other subjects but I feel they will never hate it as much as Math.Now with these students who have been so disappointed with the subject and are lost and whatever you write on the board is gibberish to them, the problem is they don’t want to give the subject a second or third chance. And then there are some students who are even good at the subject but they object to the practicality of the subject about certain topicsSometimes it is important to scoop them out of the world of equations and mathematical notations and terminology and take them to a scenario which makes more sense to themSo now I am taking you away from these equations
Asalamalaikum everyone. The topic of my presentation today is, Math, the Language of God, Miracles in Numbers. Now before I actually get on to the presentation, I would just like to mention something from the point of view of teaching. This topic is not in our Mathematics CIE syllabus. As a teacher, in class while teaching we face a lot of challenges and one of the challenges that I have faced is that every section I get, there is always a certain number of students who just hate the subject. And when I say hate, I really mean it, they hate it genuinely and they hate it with disgust and perhaps for even valid reasons. Because Math has been really cruel to them. Math has betrayed and insulted them over all the primary and lower secondary grades they have perhaps tried really hard and yet they have been getting Cs and DsThey might hate other subjects but I feel they will never hate it as much as Math.Now with these students who have been so disappointed with the subject and are lost and whatever you write on the board is gibberish to them, the problem is they don’t want to give the subject a second or third chance. And then there are some students who are even good at the subject but they object to the practicality of the subject about certain topicsSometimes it is important to scoop them out of the world of equations and mathematical notations and terminology and give them a break. Introduce them to something that will make sense to them, that will make them appreciate the subjectTake you to something which requires no background knowledge. You start fresh. You start from a clean slate.So now I am taking you away from these equations
You have just tried to forge god’s signature
Now why is it called the Divine Proportion because a lot of things in nature occur in this proportion or in this sequence
http://www.world-mysteries.com/sci_17.htm
If you calibrate a plant at equal distances and you count the branches at each calibration, the branches will follow the Fibonacci Sequence
Common ratio in nature that made things appealing to the eye
The Parthenon was built on the Acropolis in Athens
Low pressure system over Iceland filmed from a satellite.
Furthermore, when one observes the heads of sunflowers, one notices two series of curves, one winding in one sense and one in another; the number of spirals not being the same in each sense. Why is the number of spirals in general either 21 and 34, either 34 and 55, either 55 and 89, or 89 and 144? The same for pinecones : why do they have either 8 spirals from one side and 13 from the other, or either 5 spirals from one side and 8 from the other? Finally, why is the number of diagonals of a pineapple also 8 in one direction and 13 in the other?