49053 research outputs found
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[66a] Schiller and Goethe Statue, Weimar, Germany [front]
No full texthttps://scholarworks.uni.edu/his_monuments_sp2022/1128/thumbnail.jp
[70a] The Memorial Well #1, Cawnpore, India [front]
No full textThis carte de visite photograph shows the Gothic Iron Gate provided the entrance through the gothic wall surrounding the memorial site. The monument was put up to commemorate the burial of over a hundred British women and children who died during the Indian Mutiny of 1857. The Memorial Well was put up in 1866. Both the Angel and the Memorial Well were later removed. The land where the Well stood was turned into a park, and the Angel and wall was placed at a nearby church.https://scholarworks.uni.edu/his_monuments_sp2022/1136/thumbnail.jp
Making the Jump: A Self-Study of the Implementation of Gamification and Student Discussion in Middle School Mathematics
No full textUsing Science & Engineering Practices to Uncover Key Concepts in Science
No full textOpenSciEd puts students in the role of scientists by engaging them in the Science & Engineering Practices in order to figure out a complex phenomenon. Participants will experience an OpenSciEd mini lesson to explore how OpenSciEd makes use of investigation
The Economic Effects of Deportation on the U.S. Labor Market
No full textThe potential economic consequences of mass deportation policies on the U.S. economy, specifically those reliant on immigrant labor, are examined. Evidence from economic models and various studies reveals that mass deportation would result in significant disruptions, including labor shortages, decreased productivity, and higher costs for firms and people. Contrary to claims that native-born workers would benefit from increased job opportunities and higher wages, the evidence shows that mass deportation would harm native workers. Historical precedents, such as the Secure Communities initiative indicate that deportation efforts in the past have led to detrimental economic outcomes and disproportionately affected native workers. Additionally, the loss of undocumented immigrants’ contributions to tax revenue would increase fiscal strain. Ultimately, mass deportation proves to be an unviable solution for addressing labor market challenges, and comprehensive immigration reform is advocated as a more effective strategy to sustain economic growth and stability
Read Like It\u27s 1965, October 2025 [display, photo 1]
No full textAlt Text: Front view of a library exhibit with a poster at the top of the display and library materials arranged on bottom three shelves.
Description: Read Like It\u27s 1965 book display created for October 2025 located on the library main floor next to the Book Bistro cafe.https://scholarworks.uni.edu/lib_humandisplays/1082/thumbnail.jp
Read Like It\u27s 1965, October 2025 [display, photo 2]
No full textAlt Text: Back view of a library exhibit with a poster at the top of the display and library materials arranged on bottom three shelves.
Description: Read Like It\u27s 1965 book display created for October 2025 located on the library main floor next to the Book Bistro cafe.https://scholarworks.uni.edu/lib_humandisplays/1083/thumbnail.jp
Fall 2025 Clothesline Project Shirt Decorating Tabling Event [02 Photo]
No full textAlt Text: Women and Gender Studies students [Left to right: Tara Pickering, Paige Hibbs, Isabel Robbins, and Chris Komel Neatobeye] tabling during the shirt decorating event at Maucker Union. On the table are signs explaining the Clothesline Project, a variety of kinds and colors of markers, and snacks.https://scholarworks.uni.edu/clothesline_photos/1575/thumbnail.jp
Duality of Quadrilaterals via Quaternions
No full textA quaternion is number which is hyper-complex, it has the form,
Where a₁, a₂, a₃, and a₄ are real “scalars”. Then i, j, and k are imaginary numbers which have the following properties:
q = a1 +a2i + a3j + a3k
Relevant operations on these quaternions include taking the conjugate and the norm (or commonly described as the distance).
The norm of q is equal to:
(a1)2 + (a2)2 + (a3)2 + (a4)2
The conjugate of q is:
¯q = a1 - a2i - a3j - a4k
Note that quaternions are non-abelian, so generally pq ≠ qp