Here is a round-up of three interesting articles to enjoy over coffee this weekend:
Grant Wiggins provides some really interesting insights into rubrics in his article How To Use A Rubric Without Stifling Creativity. Firstly, Wiggins reminds us what a rubric does:
It summarizes what a range of concrete works looks like as reflections of a complex performance goal.
He goes on to describe the process in which a rubric is best created and the importance of strong anchor papers or exemplars that illustrate the key points of a rubric. It really is a fascinating article. I have read it three or four times already and each time I am getting new things from it. We are in the process of examining the language arts scope and sequence at our school and will be thinking about the use of rubrics and exemplars in our classroom practice. This will be an article I will definitely be referring back to as I continue to synthesise my thinking on this topic.
My hero, Seth Godin, wrote recently on the Red Lantern and, with many schools beginning a new academic year, encourages us to think of employing a ‘red lantern’ philosophy in our classrooms, lecture halls, and institutions. He encourages us to “celebrate the Red Lantern winners” – essentially, applauding and encouraging those who finish last but with massive amounts of gusto, determination and drive.
He concludes his post with a challenge to educators everywhere:
How do we celebrate the Red Lantern winners instead?
What are you doing for those in your class who continually push themselves without giving up?
I am a huge advocate of the Khan Academy. What I want to work on in order to supplement my use of this phenomenal resource, is a map of PBL – Problem Based Learning – math tasks. I take my hat off to the incredible amount of work done by Geoff Krall in combing the internet and his own brain for ideas for such an approach in middle and high school math classes. His blog, Emergent Math, and the post on problem based curriculum maps is amazing and would take more than one weekend to peruse. His work goes down to a sixth grade level – an area he confesses needs the most work – so if you teach math at a younger level, like I do, you won’t find it easily transferrable but you will find it incredibly inspiring. If it leads me on a trail to PBL math maps for younger grades, you know I will share them!