16 FEB 2023: IEEE Pike Peak Section Meeting (All Members) and EXCOM Meeting

More Info and Registration:  https://events.vtools.ieee.org/m/343988

16 FEB 2023: IEEE PIKES PEAK SECTION MEETING (ALL MEMBERS) AND EXCOM MEETING

PURPOSE:

–  To obtain your interests, activities/events, and  constructive feedback in creating more value to its members and the local community,  as well as helping to plan future events.

–  To update you on latest activities/events and Section sustainability, like the Rising Stars Conference and the State of the Pikes Peak Section (see highlights below the Agenda section)

There will be two meetings:

1.   A Section meeting in which all IEEE members are invited to attend (5:30 pm – 6:30 pm, see Agenda section)
2.   An EXCOM (Executive Committee) Meeting (6:30 pm – 7:30 pm) in which all IEEE section members (who are not part of the  EXCOM committee) are invited to attend as well.

To help save time during the meeting, the Section has developed a work-in-progress and multimedia website with highlights of events during 2019-2022 period for the members to provide a snapshot of Section/Chapters activities.  The highlights with weblinks can be found just below the Agenda section.  There is also an attached pdf of the  same highlights with weblinks.

The meeting room can only accommodate 30 people.  Adjacent to the meeting room is a dining area for overflow to accommodate more than 30 people.

For those who cannot attend the meeting, you can email me at john.santiago@ieee.org or john@e-liteworks.com  about your interests of topics, new services and/or other recommendations.   We’ll compile and consolidate them for the meeting.   If you have time, I’d suggest you review the highlights of past activities and other information that can be found in the Agenda section shown below.

A survey will also be sent out requesting feedback on planning of future activities and services.  For example, using IEEE vTools (vTools stand for Volunteer Tools) as well as zoom, google meet, Microsoft Teams should the section re-activate past Section chapters that may be geographically widely dispersed?  VTools Analytical Database (OU Analytics) shows the following number of section members for those with no chapters within the section.

–  Communication Society (48 members)

–  Solid-State Circuits (47 members)

–  IEEE Signal Processing Society (30 members)

–  Aerospace and Electronics Systems Society (22 members)

Using vTools, one can “simplify the administrative tasks to our volunteers via the use of online tools, reducing time spent managing activities and assisting in member development.”

One of the new features in vtools is called Local Groups.  Here, a member can request formation of a new informal group in your Section.  Perhaps there is a lot of interest in Blockchain or avid HAM Radio operators.  You can form a Local Group to get like minds together.

For the digital flipbooks below, click on the toolbar (shown below) found near the bottom right of the flipbook.

Appreciation to Section Volunteers

Survey Results as of 16 February 2023

If you would like to provide your input to the survey,  the survey questions can be found at Survey | IEEE Pikes Peak Section.

Although the deadlines may have come and go, we still value our members’ input to guide future activities and events for the section.

16 February 2023: Daniel Thomson – Rising Stars Conference Report

State of the Pikes Peak Section – Dr. John Santiago

The briefing below also serves as an early-bird celebration of  Engineering week!

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Logo Description on Certificate of Appreciation.

The above diamond logo from the presentation and described below was adapted from Dr John Santiago entrepreneurial experience when creating and designing his business logos.

Using the Sierpinski Equilateral Triangle, you can also form a Pyramid (or Tetrahedral).  The tetrahedral model was also used in Dr. Santiago’s dissertation of modeling and evaluating control strategies of Large-Scale Flexible Space Structures.

For most undergraduates, the logo shape looks like a diamond…implying that engineering is hard and valuable.

After graduating from an engineering school the logo may look like a Superman Shield to certain individuals … where folks assume you have superpowers as an engineer.

The eagle represents the powerful technical skillset.  The three-headed eagle represents the government model by the Founding Fathers, designing a nation to unleash the entrepreneurial spirit among its citizens.

The owl represents the entrepreneurial mindset (or growth and leadership mindset) to provide career direction and motivating in keeping your technical skillset sharp.

Kern Entrepreneurial Engineering Network (KEEN) Framework can be briefly described as:

• Skillset + Mindset = Career Success
• Tandem Bicycle is visual icon of the KEEN framework.
• Skillset is the back-seater (or eagle in this case) provides power and is like the magnitude and front-seater (or owl) provides direction.
• Both riders (skillset and mindset) provide a vector for career success

As mentioned earlier, on the logo is the three-headed eagle which also represents the model by our Founders to create a government that never was.

Our country’s Founders designed a government and provided an environment to unleash the creativity and entrepreneurial mindset of ‘WE THE PEOPLE’.

Gif image below is same as the above video, but you cannot pause…goes on continuously.

Some Ideas to Promote IEEE customized for Pikes Peak Region

Applications of the Sierpinski Triangle

The Sierpinski triangle was first discovered by the Polish mathematician Waclaw Sierpinski in 1915. He was studying the properties of a particular type of triangle and noticed that when he divided it into smaller and smaller parts, the same pattern emerged. This pattern is now known as the Sierpinski triangle. The triangle is composed of three points, each connected to the other two by a line. The triangle can be divided into four smaller triangles, each of which is an exact copy of the original. This process can be repeated infinitely, creating a fractal.

It is created by iteratively removing triangles from a larger triangle. The Sierpinski Triangle has been studied extensively in mathematics and has numerous applications in various fields. Here are some of them:

1. Fractal image compression: The Sierpinski Triangle can be used in image compression algorithms to generate self-similar patterns that reduce the size of an image file without losing important details.
2. Computer graphics: The Sierpinski Triangle is often used in computer graphics to create 3D models of landscapes and terrains, as well as to generate textures and patterns for surfaces.
3. Number theory: The Sierpinski Triangle can be used in number theory to study the properties of prime numbers and to construct complex numbers.
4. Chaos theory: The Sierpinski Triangle can be used to model chaotic systems and to study the behavior of complex systems over time.
5. Education: The Sierpinski Triangle is often used in education as a visual tool to teach concepts such as self-similarity, iteration, and fractals.
6. Art: The Sierpinski Triangle has been used as a design element in various forms of art, including architecture, painting, sculpture, and graphic design.
7. Data visualization: The Sierpinski Triangle can be used in data visualization to display hierarchical relationships between data points.
8. Cryptography: The Sierpinski Triangle can be used in cryptography to generate pseudo-random numbers and to encrypt data.

The Sierpinski triangle is a fascinating geometric figure that has been used in mathematics, computer science, and other disciplines for centuries. It is a fractal, meaning that it is infinitely complex and can be divided into smaller and smaller parts. The triangle has a rich history, and its properties have been studied and applied in many different ways. In this article, we will explore the various applications of the Sierpinski triangle, its history, and its potential for future research.

The Sierpinski triangle has been used in many different fields, including mathematics, computer science, and art. In mathematics, it is used to study the properties of fractals, such as self-similarity and recursion. It is also used to study the properties of chaos theory, which is the study of complex systems. In computer science, the triangle is used to generate random numbers, as well as to create fractal images. It has also been used in art, where it is used to create intricate patterns and designs.

The Sierpinski triangle has been used in many different ways throughout history. In the 17th century, it was used by the French mathematician Pierre de Fermat to study the properties of prime numbers. In the 19th century, it was used by the German mathematician Georg Cantor to study the properties of infinite sets. In the 20th century, it was used by the American mathematician Benoit Mandelbrot to study the properties of fractals.

The potential for future applications and research of the Sierpinski triangle is vast. It can be used to study the properties of complex systems, such as those found in nature. It can also be used to generate random numbers, which can be used in cryptography and other security applications. Additionally, it can be used to create intricate patterns and designs, which can be used in art and design.

Its history is rich, and its properties have been used to study the properties of fractals, chaos theory, prime numbers, and infinite sets. It is also used to study the properties of chaos theory, which is the study of complex systems. In conclusion, the Sierpinski triangle is a fascinating geometric figure that has been used in many different fields for centuries. Additionally, it can be used to create intricate patterns and designs, which can be used in art and design. It has also been used in art, where it is used to create intricate patterns and designs. In the 17th century, it was used by the French mathematician Pierre de Fermat to study the properties of prime numbers. It can also be used to generate random numbers, which can be used in cryptography and other security applications. The Sierpinski triangle has been used in many different fields, including mathematics, computer science, and art. In computer science, the triangle is used to generate random numbers, as well as to create fractal images. The Sierpinski triangle has been used in many different ways throughout history. In the 19th century, it was used by the German mathematician Georg Cantor to study the properties of infinite sets. He was studying the properties of a particular type of triangle and noticed that when he divided it into smaller and smaller parts, the same pattern emerged. Its properties have been studied and applied in many different ways, and its potential for future applications and research is vast. In the 20th century, it was used by the American mathematician Benoit Mandelbrot to study the properties of fractals. The Sierpinski triangle is a fascinating geometric figure that has been used in mathematics, computer science, and other disciplines for centuries. It can be used to study the properties of complex systems, such as those found in nature. The triangle has a rich history, and its properties have been studied and applied in many different ways. In mathematics, it is used to study the properties of fractals, such as self-similarity and recursion.

In conclusion, the Sierpinski triangle is a fascinating geometric figure that has been used in many different fields for centuries. Its properties have been studied and applied in many different ways, and its potential for future applications and research is vast. Its history is rich, and its properties have been used to study the properties of fractals, chaos theory, prime numbers, and infinite sets. Its potential for future applications and research is vast, and its use in art and design is sure to continue to grow.

Overall, the Sierpinski Triangle is a fascinating mathematical concept with numerous practical applications in various fields.

1. Demonstrating the power of recursion: The Sierpinski triangle is an excellent example of how a simple rule (recursive division) can create a complex and beautiful pattern. This can be used to illustrate the power of recursive algorithms in computer science and engineering.
2. Teaching geometry and trigonometry: The Sierpinski triangle is a great way to teach geometry and trigonometry concepts. Students can explore the properties of triangles, angles, and proportions, and learn how to use trigonometry to calculate the angles and dimensions of each triangle in the fractal pattern.
3. Introducing fractals: The Sierpinski triangle is one of the most well-known examples of a fractal pattern. By exploring the Sierpinski triangle, students can learn about the properties of fractals, including self-similarity, infinite complexity, and non-integer dimensions.
4. Promoting creativity and innovation: The Sierpinski triangle is a visually stunning pattern that can inspire creativity and innovation. It can be used as a starting point for students to create their own fractal patterns, or to explore the properties of other fractals, such as the Mandelbrot set.
5. Engaging with art and design: The Sierpinski triangle is an example of how mathematics and art can intersect. It can be used to introduce students to the principles of design and composition, and to explore the role of mathematics in the creation of art.

How can fractal thinking encouraged best business practices?

Fractal thinking can be used to encourage best business practices in a number of ways. Fractal thinking involves applying the principles of self-similarity and iteration to complex problems, which can help businesses to break down large problems into smaller, more manageable pieces. Here are some examples of how fractal thinking can be used to encourage best business practices:

1. Developing scalable business models: Fractal thinking can help businesses develop scalable business models that can be easily replicated. By breaking down a business model into its component parts and identifying the elements that can be repeated or scaled, businesses can create a more efficient and profitable operation.
2. Streamlining processes: Fractal thinking can be used to streamline business processes by breaking down complex tasks into smaller, more manageable parts. This can help businesses to identify bottlenecks and inefficiencies, and to develop more efficient processes.
3. Identifying patterns and trends: Fractal thinking can help businesses to identify patterns and trends in complex data sets. By breaking down the data into smaller, more manageable parts, businesses can identify the key drivers of performance and develop strategies to capitalize on these trends.
4. Encouraging innovation: Fractal thinking can encourage innovation by promoting a culture of experimentation and iteration. By breaking down complex problems into smaller pieces, businesses can test and refine their ideas before scaling them up.
5. Managing risk: Fractal thinking can help businesses manage risk by breaking down complex risks into smaller, more manageable pieces. By identifying the underlying causes of risks and addressing them systematically, businesses can reduce their exposure to risk and minimize the impact of potential disruptions.

In summary, fractal thinking can be used to encourage best business practices by breaking down complex problems into smaller, more manageable pieces. By applying the principles of self-similarity and iteration to business problems, businesses can develop scalable business models, streamline processes, identify patterns and trends, encourage innovation, and manage risk more effectively.

ENGINEERING WEEK: THE Creation of the United States from an Engineering Educator Perspective

Although Engineering Week was mentioned during the meeting, there was no time to discuss in detail what is meant by the view as to creating a government that never existed before. A poster was briefly discussed during the meeting, however.   Here’s one perspective to help celebrate Engineering Week.

They used a three-headed eagle coordinated through one neck to model the new government.

1. Architecture: Many of the Founding Fathers were involved in designing and constructing buildings. Thomas Jefferson, for example, was an accomplished architect who designed the Virginia State Capitol and the University of Virginia, among other notable structures.
2. Military engineering: During the Revolutionary War, many of the Founding Fathers played important roles in military engineering. George Washington, for example, oversaw the construction of fortifications and other infrastructure that were essential to the success of the Continental Army.
3. Surveying: Surveying was an important field during the time of the Founding Fathers, and many of them were involved in surveying and mapping land for a variety of purposes, including property assessment and the development of transportation networks. George Washington, for example, worked as a surveyor before he became a military commander and politician.
4. Invention: Many of the Founding Fathers were also inventors and innovators, developing new technologies and machines that helped to advance industry and society. Benjamin Franklin, for example, was a prolific inventor who is credited with inventing the lightning rod, bifocal glasses, and a number of other devices.

Below the pdf digital flipbook, you will find a list of active links to the descriptions of the past meetings between the beginning of 2019 and the end of 2022.

DOWNLOAD: 2019-022_Pikes_Peak_Section_Meetings.pdf

LIST OF ACTIVITIES:  2019-2022