Real Places Conference Exhibit Table Math in Texas History

Lauren SiegelCommunity Partnerships, History Connections, Math is fun!, Mathematical Artifacts, Museums, Presentations and WorkshopsLeave a Comment

We love having conversations about math and these were all about Texas history too!  The Texas History Center’s 8th annual Real Places Conference attracts museums of all kinds.  It was a great opportunity to share and showcase some of our land survey artifacts including a real Vara Chain, a 1/2 Gunter Chain, a document written by Robert Creuzbauer that explains

MathHappens @ LBJ Wildflower Center Nature Nights

Lauren SiegelMath is fun!, Nature & Science Centers, Partner Spotlight, Take and MakeLeave a Comment

Nature Nights are a series of family nights at the Lady Bird Johnson Wildflower Center.  Admission is free and the center is open from 6-9pm.  Families are invited to stroll the grounds, enjoy the courtyard activities and enjoy a taco or ice cream.  And they can do some mathematical puzzles!  Our take and make craft was a reversible flower. Lauren

MathHappens collaboration @ The Atlanta Science Festival

Lauren SiegelEvents, Making Math, Parks & Recreation, Sharing IdeasLeave a Comment

Our partners for the booth were Geometiles and its founder Yana Mohanty who brought an amazing Olympic ring Geometiles sculpture and Professor Jason Harron of Kennesaw State University who made Pythagorean Theorem models and also brought an undergraduate with her Galton Board model. Lauren Siegel and Jordan Varat came for MathHappens with a variety of models, Infinity gum and other

A Circle Toy

Lauren SiegelMath is fun!Leave a Comment

Here’s a fun little toy. It’s useful for building an argument about the area of a circle. Let’s say you know that π (pi) is the ratio of the circumference of a circle to its diameter. Then, because the diameter is twice the radius, you know the circumference is 2π r. Usually this argument proceeds by drawing pictures. It turns

MathHappens @ 2024 SXSWEdu!

Lauren SiegelMath is fun!Leave a Comment

MathHappens @ SXSW Edu was an opportunity to bring our approach to math enrichment to a world audience.  We kicked off the booth with our senior team members:  Matt Hertel, Lauren Siegel, Jordan Varat, Melissa Wilkinson and Christopher Danielson who came down to Austin from St. Paul, MN.  It was a great way for us to spend some time together

HEB Free First Sunday at the Texas State History Museum

Lauren SiegelMath is fun!Leave a Comment

We love to be a part of free events!  This is one of our favorites and Naila Williams, Stefany Espinoza and Taran Kumar had a great time. Every month admission is free at Texas’ flagship museum, and people line up before it even opens.  For us it is a chance to engage with the museum, contribute to themed programming (Women

Feb 24th: MathHappens’ Big Busy Weekend!

Lauren SiegelMath is fun!Leave a Comment

On February 24th MathHappens’ four locations were open to the public in Autin, TX at the Nature and Science Center, and Millennium Youth Entertainment Complex, in Mankato, MN at the Children’s Museum of Southern Minnesota and in Albuquerque, NM at Explora!  Matt Hertel manages the space at the Nature and Science Center and Millennium and paused a moment to record

Playing Math at the NCTM Regional in Seattle

Lauren SiegelEvents, Math is fun!Leave a Comment

We were invited, along with the Seattle Universal Math Museum (SUMM) to host a play space at NCTM’s Regional Conference in Seattle that took place earlier this month. The whole team organized materials, and then Matt Hertel and I met in Seattle ready to play math! Due to the nature of the space, and fire codes and whatnot, we had

Curve Stitching Parabolas

Lauren SiegelMath is fun!Leave a Comment

Two wooden arms with regularly spaced holes are attached at one end with a bolt and wingnut. The arms are at approximately a 90° angle to each other. Threads are methodically stitched through the holes: the first hole on one arm to the last hole on the other, then the second-to-last hole to the second hole, etc.

Does this method of curve stitching make a parabola, or just something that looks kind of parabola-ish? Geometrically, a parabola is the set of points in the plane that are equidistant from a point (the focus) and a line (the directrix). The parabola whose focus is the point (0,1), and whose directrix is y= -1 is algebraically defined as y=¼