http://voyager.janeway.systems:9999/index.php/OJSM/issue/feed Ohio Journal of School Mathematics 2025-07-29T12:18:50+00:00 Michael Todd Edwards todd.edwards@ohioctm.org Open Journal Systems <div data-canvas-width="34.190002928823525">The <em>Ohio Journal of School Mathematics</em> is the journal of the Ohio Council of Teachers of Mathematics. The<em> Journal</em> is a medium for teachers from elementary to college level to present their ideas and beliefs about the teaching and learning of mathematics. Mathematics educators at all levels are encouraged to submit manuscripts for upcoming issues of the <em>Journal</em>.</div> http://voyager.janeway.systems:9999/index.php/OJSM/article/view/10604 A Legacy of Learning 2025-06-27T08:41:38+00:00 David Kullman kullmade@miamioh.edu Jeff Wanko wankojj@miamioh.edu Suzanne Harper harpersr@miamioh.edu Michael Todd Edwards edwardm2@miamioh.edu <p>In the following pages, we celebrate the life and legacy of Johnny F. Hill (1936–2025), a distinguished mathematics educator whose career spanned more than five decades in Ohio and beyond. Known for his passion for teaching, dedication to problem solving, and commitment to student-centered learning, Johnny inspired countless students, teachers, and colleagues. In the following, we share essays, personal stories, and recollections from those who knew him best. Together, the artifacts vividly illustrate Johnny’s influence as an innovator in mathematics education, an enthusiastic mentor, and a steadfast friend. Above all, this collection attests to the profound and lasting impact of Johnny Hill, whose warmth, curiosity, and belief in others continue to ripple through the mathematics education community.</p> 2025-07-29T00:00:00+00:00 Copyright (c) 2025 David Kullman, Jeff Wanko, Suzanne Harper, Michael Todd Edwards http://voyager.janeway.systems:9999/index.php/OJSM/article/view/10630 Proof without Words 2025-07-12T20:50:06+00:00 Hervé Svoboda svoboda.herve@gmail.com <p>This short article presents two visual proofs for classical partial fraction identities: one in two dimensions, the other in three. Rather than relying on algebraic manipulation, each diagram uses geometry to convey the decomposition clearly<br />and intuitively. The visual format invites students to explore the structure of the expressions without getting lost symbolic detail, opening space for meaningful discussion and deeper understanding. These diagrams may also serve as a springboard for students to create their own visual representation of algebraic ideas.</p> 2025-07-29T00:00:00+00:00 Copyright (c) 2025 Hervé Svoboda