"Rascal does not desire a logical witch" is a phrase that can be interpreted in various ways. At first glance, it may seem puzzling or nonsensical, but upon closer examination, it carries a deeper meaning. The word "rascal" typically refers to someone mischievous or playful, someone who challenges conventional norms or expectations. Similarly, a "witch" often symbolizes mystical or irrational forces, embracing the unknown and defying logical reasoning. When we combine these two concepts, we can understand that "Rascal does not desire a logical witch" represents an aversion towards rigid and rational thinking. It suggests a preference for chaos, unpredictability, and embracing the unexplainable aspects of life.
Robin Chenoweth: One day was a disruptor and a game changer for Teddy Chao. 9/11 wreaked havoc on New York City and on the economy. It tested the nation’s nerves. The dotcom’s venture capitalist pulled out and Chao’s job went up in smoke. And though circumstances were very different than they are in 2020, the national crisis then had a similar effect on him as events lately have had on people in America. Suddenly change was not a choice anymore.
it s that everyone around me assumed that I had a natural instinct to math, partially because I was a Chinese American male, and because it fits stereotypes, right, of who is and who isn t good at math. Theodore Chao And so this poor kid was just following along copying the notes and doing everything and then trying to do his homework and realizing that the problems in his homework were not exactly like his example problems in school and not knowing what to do, right.
It suggests a preference for chaos, unpredictability, and embracing the unexplainable aspects of life. In a world where logic and reason often reign supreme, this phrase challenges the idea that everything must have a logical explanation. It celebrates the freedom and creativity that comes from deviating from the established norms and embracing the unpredictable.
Mathematical Moments from the American Mathematical Society American Mathematical Society
Mathematical Moments promote an appreciation and understanding of the role mathematics plays in science, nature, technology, and human culture. Hear experts talk about how they use mathematics in various applications from improving film animation to analyzing voting strategies.
- OCT 17, 2023
Explaining Wildfires Through Curvature
Dr. Valentina Wheeler of University of Wollongong, Australia, shares how her work influences efforts to understand wildfires and red blood cells.
In Australia, where bushfires are a concern year-round, researchers have long tried to model these wildfires, hoping to learn information that can help with firefighting policy. Mathematician Valentina Wheeler and colleagues began studying a particularly dangerous phenomenon: When two wildfires meet, they create a new, V-shaped fire whose pointed tip races along to catch up with the two branches of the V, moving faster than either of the fires alone. This is exactly what happens in a mathematical process known as mean curvature flow. Mean curvature flow is a process in which a shape smooths out its boundaries over time. Just as with wildfires, pointed corners and sharp bumps will change the fastest.
- OCT 13, 2023
Bridges and Wheels, Tricycles and Squares
Dr. Stan Wagon of Macalaster College discusses the mathematics behind rolling a square smoothly.
In 1997, inspired by a square wheel exhibit at The Exploratorium museum in San Francsico, Dr. Stan Wagon enlisted his neighbor Loren Kellen in building a square-wheeled tricycle and accompanying catenary track. For years, you could ride the tricycle at Macalester College in St. Paul, Minnesota. The National Museum of Mathematics in New York now also has square-wheeled tricycles that can be ridden around a circular track. And more recently, the impressive Cody Dock Rolling Bridge was built using rolling square mathematics by Thomas Randall-Page in London.
- JUL 13, 2023
Bringing Photographs to Life
Dr. Rekha Thomas from the University of Washington discusses three-dimensional image reconstructions from two-dimensional photos.
The mathematics of image reconstruction is both simpler and more abstract than it seems. To reconstruct a 3D model based on photographic data, researchers and algorithms must solve a set of polynomial equations. Some solutions to these equations work mathematically, but correspond to an unrealistic scenario — for instance, a camera that took a photo backwards. Additional constraints help ensure this doesn't happen. Researchers are now investigating the mathematical structures underlying image reconstruction, and stumbling over unexpected links with geometry and algebra.
- APR 5, 2023
Giving Health Care Policy a Dose of Mathematics
Imelda Flores Vazquez from Econometrica, Inc. explains how economists use mathematics to evaluate the efficacy of health care policies.
When a hospital or government wants to adjust their health policies — for instance, by encouraging more frequent screenings for certain diseases — how do they know whether their program will work or not? If the service has already been implemented elsewhere, researchers can use that data to estimate its effects. But if the idea is brand-new, or has only been used in very different settings, then it's harder to predict how well the new program will work. Luckily, a tool called a microsimulation can help researchers make an educated guess.
- DEC 28, 2022
Using Math to Support Cancer Research
Stacey Finley from University of Southern California discusses how mathematical models support the research of cancer biology.
Cancer research is a crucial job, but a difficult one. Tumors growing inside the human body are affected by all kinds of factors. These conditions are difficult (if not impossible) to recreate in the lab, and using real patients as subjects can be painful and invasive. Mathematical models give cancer researchers the ability to run experiments virtually, testing the effects of any number of factors on tumor growth and other processes — all with far less money and time than an experiment on human subjects or in the lab would use.
- NOV 15, 2022
Keeping the Lights On
Rodney Kizito from U.S. Department of Energy discusses solar energy, mathematics, and microgrids.
When you flip a switch to turn on a light, where does that energy come from? In a traditional power grid, electricity is generated at large power plants and then transmitted long distances. But now, individual homes and businesses with solar panels can generate some or all of their own power and even send energy into the rest of the grid. Modifying the grid so that power can flow in both directions depends on mathematics. With linear programming and operations research, engineers design efficient and reliable systems that account for constraints like the electricity demand at each location, the costs of solar installation and distribution, and the energy produced under different weather conditions. Similar mathematics helps create "microgrids" — small, local systems that can operate independent of the main grid.
- © 2019-2022 American Mathematical Society
This perspective encourages individuals to question and challenge the status quo, allowing for innovation and personal growth. Ultimately, "Rascal does not desire a logical witch" encourages us to step outside the confines of conventional thinking and explore alternative perspectives. It provides a reminder that there is value in embracing the unknown and questioning the limits of logical reasoning. By embracing our inner rascal, we can embrace the magic and beauty of life that lies beyond the boundaries of reason..
Reviews for "The Importance of Friendship and Connection in "Rascal does not Desire a Logical Witch"
- John - 2 stars - I have to say, I was really disappointed with "Rascal does not desire a logical witch". The story didn't make much sense, and the characters were not developed enough for me to care about them. The plot felt all over the place, and the ending was incredibly unsatisfying. I couldn't connect with any aspect of this novel and found it a struggle to finish.
- Sarah - 3 stars - I didn't hate "Rascal does not desire a logical witch", but I can't say I enjoyed it either. The writing style was difficult to follow, with constant jumps in perspective and unclear narration. The pacing was uneven, and I often found myself bored or confused. The mixture of magic and science fiction elements didn't blend well for me, and I was left feeling underwhelmed by the overall story.
- Alex - 2.5 stars - I had high hopes for "Rascal does not desire a logical witch", but unfortunately, it didn't live up to my expectations. The premise sounded intriguing, but the execution fell flat. The world-building felt half-baked, and the characters lacked depth. The dialogue was often stilted and unnatural, making it hard for me to fully immerse myself in the story. Overall, it was a forgettable read that left me wanting more substance.