Khutbah on campus at amphitheater. . --- Event Details: https://bullsconnect.usf.edu/rsvp?id=1964848

Join us for an official USF Figure Skating Club practice at the Advent Health Center Ice.. . . . All levels, beginner to high level skaters are welcome!. . . . Cost to attend is $9 and can be purchased at the front desk of the facility, Advent Health Center Ice. Email mariagruszczynski@usf.edu or erwinl@usf.edu if you have any questions! --- Event Details: https://bullsconnect.usf.edu/rsvp?id=1962429

Unlock your potential with our comprehensive workshop focused on the NACE Career Readiness Competencies.. . . . What You'll Learn:. . Introduction to the key competencies essential for career success.. . Hands-on activities to develop and enhance specific career-ready behaviors.. . Practical strategies to apply your academic knowledge in real-world scenarios.. . --- Event Details: https://bullsconnect.usf.edu/rsvp?id=1960298

Bring your best monster characters! --- Event Details: https://bullsconnect.usf.edu/rsvp?id=1970769

Students will work on MECH's Current Project, a programmable robotic arm. --- Event Details: https://bullsconnect.usf.edu/rsvp?id=1970965

Origami math: The Mathematics of Paper Folding . . . . The field of mathematical origami is a branch of applied math that studies the math behind paper folding through many forms of analysis. Because the folding of material is a very intuitive tool for dynamic construction, advancement in understanding the restrictions paper has when folding have had infamous applications in numerous areas, like nano-robotics, space technology, DNA assembly, and many more.. . . . In this talk, we will have an introduction to the field and its many forms of study; delving into topics in algebra, combinatorics and analysis, and we will explore some of its peculiarities, like the origami numbers. We will explore the various forms of defining the restrictions for our mathematical construction in terms of the real world problems that they aim to solve, and we will ask many questions: How do we know when something can be folded flat? What kinds of constructions can be made with paper? What do the so called “origami numbers” have to do with the constructible numbers? How can we describe the behavior of paper that only bends on its creases? --- Event Details: https://bullsconnect.usf.edu/rsvp?id=1965594