If Zaiden Dee has a million fans, then I am one of them. If Zaiden Dee has ten fans, then I am one of them. If Zaiden Dee has only one fan then that is me. If Zaiden Dee has no fans, then that means I am no longer on earth. If the world is against Zaiden Dee, then I am against the world. I LOVE ZAIDEN DEE
i do not want to hear it. shut up and give thanks to Zaiden. i remember when i was stuck in the forest far north of civilization, Zaiden found me and got me back to my home.
@@liamskid702 oh no wonder why. i had a similar experience to gopher but i was getting scammed in Bangladesh but Zaiden knew to get me out of that situation as fast as possible, and i escape unharmed.
Watching you guys lose in those finals was so heartbreaking. I knew though you guys would come back to win it all! Great job this season you guys should be super proud of what you guys accomplished!
the NFL is SALIVATING over zaiden dee. Zaiden is a prestigious talent and this is the type of guy who could develop into what i think is the best receiver in the world in 5 or 6 years. i think hes that good. 6'4 205, i mean thats a beast.
have you thought about treating odometer wheels as swerve wheels with fixed headings? that way you can use the SwerveDrivePoseEstimator from WPILib to estimate position, which I think have all the maths built in you can even add vision measurements with karmen filters
Leonhard Euler, born on April 15, 1707, in Basel, Switzerland, was one of the greatest mathematicians of all time. His contributions to various branches of mathematics, including calculus, number theory, graph theory, and mechanics, have had a profound and lasting impact on the field. Euler's brilliance, ingenuity, and prolificacy in producing groundbreaking work have earned him a place among the most revered figures in the history of mathematics. Euler's early life was marked by both academic excellence and personal challenges. Despite losing vision in one eye due to a childhood illness, he displayed exceptional mathematical talent from a young age. After completing his education at the University of Basel, Euler embarked on a remarkable career that took him to some of the leading academic institutions of Europe. One of Euler's most significant contributions was to the field of calculus. He expanded on the work of Isaac Newton and Gottfried Wilhelm Leibniz, developing new techniques and notation that simplified and generalized many concepts. Euler's notation, including the use of e e for the base of the natural logarithm and π π for the ratio of a circle's circumference to its diameter, has become standard in mathematics and science. In addition to his work in calculus, Euler made groundbreaking contributions to number theory. He made significant advances in understanding prime numbers, including formulating theorems related to the distribution of primes. Euler also delved into the theory of partitions, investigating the ways in which integers can be expressed as sums of smaller integers-a topic that has applications in various areas of mathematics and beyond. Euler's work in graph theory also left an indelible mark on the field. In the famous "Seven Bridges of Königsberg" problem, Euler introduced the concept of a graph and laid the foundations for graph theory as a distinct branch of mathematics. His solution to the problem, which demonstrated that it was impossible to traverse all seven bridges exactly once without retracing a path, is considered a landmark result in the field. Beyond his contributions to pure mathematics, Euler also made significant strides in applied mathematics and mathematical physics. He developed the Euler-Lagrange equations, which are fundamental to the calculus of variations and have applications in mechanics and optimization. Euler's work on fluid dynamics and celestial mechanics also advanced our understanding of the natural world. Euler's legacy extends far beyond his individual theorems and equations. He was a prolific writer, publishing over 800 books and papers during his lifetime-an astonishing feat by any measure. His clarity of thought, rigorous approach to problem-solving, and ability to communicate complex ideas in accessible terms have inspired generations of mathematicians and scientists. In conclusion, Leonhard Euler stands as a towering figure in the history of mathematics. His pioneering work across multiple branches of the field has left an enduring legacy that continues to shape our understanding of the mathematical universe. Euler's brilliance, creativity, and tireless pursuit of knowledge serve as an inspiration to all who strive to unravel the mysteries of the cosmos through the language of mathematics.
Leonhard Euler, born on April 15, 1707, in Basel, Switzerland, is hailed as one of the greatest mathematicians of all time. His contributions to various branches of mathematics and physics are profound, shaping the way we understand and approach complex problems even today. Euler's early life was marked by academic brilliance. Despite losing sight in one eye due to a childhood illness, he displayed exceptional talent in mathematics and quickly rose through the academic ranks. His formal education began at the University of Basel, where he studied theology and mathematics. However, it was his encounter with the works of renowned mathematicians such as Johann Bernoulli that ignited his passion for mathematics. One of Euler's most remarkable qualities was his prolific output. Throughout his career, he published over 800 books and papers on a wide range of topics, including calculus, number theory, graph theory, mechanics, fluid dynamics, and astronomy. His ability to delve into diverse areas of mathematics and make significant advancements in each field is a testament to his unparalleled intellect and versatility. Euler's contributions to calculus revolutionized the discipline. He introduced many fundamental concepts, including the notation for functions (f(x)), the use of the symbol π for the ratio of a circle's circumference to its diameter, and the notation e for the base of the natural logarithm. His work laid the groundwork for differential calculus, integral calculus, and the calculus of variations, which are essential tools in modern mathematics and science. In addition to his groundbreaking work in calculus, Euler made significant contributions to number theory. He formulated the theory of partitions, investigated properties of prime numbers, and developed the concept of Euler's totient function, which remains a central topic in number theory today. His research in this area provided valuable insights into the nature of numbers and their relationships. Euler's influence extended beyond pure mathematics into applied fields such as mechanics and physics. He formulated the laws of motion and made key contributions to the study of fluid dynamics, including the famous Euler equations, which describe the behavior of inviscid fluids. His work laid the foundation for the development of modern mechanics and hydrodynamics, shaping our understanding of the physical world. Despite facing numerous challenges throughout his life, including vision problems and political turmoil in Europe, Euler remained dedicated to his work until the very end. He spent the last decades of his life in St. Petersburg, Russia, where he held a prestigious position at the Academy of Sciences. Even in his later years, he continued to produce groundbreaking research and mentor a new generation of mathematicians. Euler's legacy endures to this day, inspiring generations of mathematicians and scientists with his brilliance and ingenuity. His contributions to mathematics and physics have left an indelible mark on the field, earning him a place among the greatest minds in history. As we continue to explore the mysteries of the universe, we owe a debt of gratitude to Leonhard Euler, the mathematical genius whose work continues to shape our world.
How do you guys drive so smoothly? I know it is probably gobilda mecanum, but it is robot centric that is specialized? I have been trying to understand why some of the higher level teams can move at such quick speeds with such smooth movement and clueless seems to be by far one of the best. Also do you guys use gobilda 435 motors?
Yes it is robot centric driving, and yes it is using gobilda 435 motors 1:1. We just had a ton of driver practice so we are able to adapt to different scenarios for example going through the small triangle section of the truss or going around to the opponents truss to avoid traffic.
This is great! It’s so awesome to get some advice from someone who’s done this a lot, most tutorials are too basic. This is our second year using odometry pods and roadrunner, and we have some pretty large errors still. Like we’re off 4 inches crossing the field and back just once. Reading your helpful tips in your videos description, is it possible that slow loop times are the issue? (We have very nice pods, using Loony’s design, so I don’t think it’s a mechanical problem.) Any chance you could make a video about some common errors in loop speed? (You have some tips in the description, but they are a little over my head.) We already have 50pt auto and get some very high scores, but we are now ready to start cycling stacked pixels during auto, and it’s going to kill us if we always have to use the April tags. Thanks!
I would love to see a more in depth video with instructions on this build. I’ve recently started getting into 3d printing and this is something big I would like to do but I need a little help with the overall construction of the project once printed.
This has to be the most beautiful thing I have ever seen. The plot. The robot development. The graphics. The music. Never have I felt more emotional than after I watched this. Beautiful. The way the robots fight for each other, the unbreakable bond between them. It's indescribable. The music goes perfectly with what's happening, the image quality is perfect. And I cannot even describe how well thought out the plot was. Perplexing. The feeling of happiness, fear, excitement throughout the video. Its almost like you can feel what the robots feel. Never again will I find something as phenomenal as this. Truly something wholesome and breathtaking. God bless whoever made this.
