… did you know that you can still browse our archives to get your fix of adult numeracy goodness? We’ve got nearly 60 feature blogs plus *Will This Be on the Test?* challenges available for your reading pleasure.
See you in September! » Read more

by Donna Curry Adults have so much fear and dislike related to math, much of it rooted in their prior school experiences. We as math teachers need to think about our role in why so many people feel this way about math, and what we can do to change this. Here’s one thought: lighten up! Maybe we need to be a little less perfectionist, and a lot more flexible. What got me on this blog topic? » Read more

by Sarah Lonberg-Lew
*Welcome to the latest installment of our monthly series, “Will This Be on the Test?” Each month, we’ll feature a new question similar to something adult learners might see on a high school equivalency test and a discussion of how one might go about tackling the problem conceptually.*
Welcome back to our continuing exploration of how to bring real conceptual reasoning to questions students might encounter on a high school equivalency test. » Read more

by Sarah Lonberg-Lew
*Welcome to the latest installment of our monthly series, “Will This Be on the Test?” Each month, we’ll feature a new question similar to something adult learners might see on a high school equivalency test and a discussion of how one might go about tackling the problem conceptually.*
In the April 2021 WTBotT blog, I talked about how the data domain encompasses many different kinds of reasoning – number sense, proportional reasoning, » Read more

by Donna Curry I have been in the field of education all of my adult life (and spent most of my childhood in school!). I’ve had about 40 years of experience working in adult education, including teaching in prisons, family literacy programs at libraries, workplace environments, and storefront community-based organizations. I feel like I’m fairly knowledgeable about teaching and learning. So, while I would never call myself an expert, I would say that I do have expertise in adult education. » Read more

by Sarah Lonberg-Lew Welcome to the latest installment of our monthly series, “Will This Be on the Test?” (You can find earlier installments as you scroll down the blog.) Each month, we’ll feature a new question similar to something adult learners might see on a high school equivalency test and a discussion of how one might go about tackling the problem conceptually. Let’s dig into some data this month. What skills and understandings do you think of when you think of the data domain? » Read more

by Donna Curry In math, seeking patterns is a helpful strategy. Once we think we’ve found a pattern, we can make a rule or generalization, or sometimes even a formula. In some life situations, however, we need to be more cautious about making rules when we think we see a pattern. Finding patterns helps to make learning easier and faster, but it can also lead to biases. All of us have biases of some kind. Some of them are innocuous (a preference for certain colors, » Read more

by Sarah Lonberg-Lew Welcome to the latest installment of our monthly series, “Will This Be on the Test?” (You can find earlier installments as you scroll down the blog.) Each month, we’ll feature a new question similar to something adult learners might see on a high school equivalency test and a discussion of how one might go about tackling the problem conceptually. Last month we looked at a question about a snail crossing a garden. » Read more

Just what is in a name? Inspiration for fun math conversations and activities! Our one-in-a-million Sarah Lonberg-Lew shares how in our latest #adultnumeracy blog at https://adultnumeracyatterc.wordpress.com/2021/02/08/whats-in-a-name-having-fun-with-data @MAAdultEd @coabehq @adultnumeracy1

by Sarah Lonberg-Lew Welcome to the latest installment of our monthly series, “Will This Be on the Test?” (You can find earlier installments as you scroll down the blog.) Each month, we’ll feature a new question similar to something adult learners might see on a high school equivalency test and a discussion of how one might go about tackling the problem conceptually. I have heard an argument made that it’s not worth spending time teaching fractions in adult ed classes. » Read more

by Donna Curry Imagine that it’s the end of the school year and you’re planning a class celebration with food and drinks. You ask your students to choose which beverage they’d prefer: juice, water, or soda. The students respond as follows: So, you decide to go with soda for everyone since more students preferred that to juice or water. During the party, you realize that less than half of the students drank any soda! » Read more

by Sarah Lonberg-Lew Welcome to the first installment in 2021 of our monthly series, “Will This Be on the Test?” Each month, we’ll feature a new question similar to something adult learners might see on a high school equivalency test and a discussion of how one might go about tackling the problem conceptually. (You can find earlier installments as you scroll down the blog.) I learned a lot of rules in math class, and when I started teaching math, » Read more

by Pam Meader
In my previous blog, I mentioned being consumed with watching countless webinars on topics of diversity, equity, and inclusion. Recently, I attended one sponsored by SABES with Dr. Gholdy Muhammad, author of *Cultivating Genius, An Equity Framework for Culturally and Historically Responsive Literacy. *Her thoughtful words helped me to better understand approaches for addressing diversity, equity, and inclusion in our math classrooms. » Read more

by Sarah Lonberg-Lew Welcome to the fourth installment of our monthly series, “Will This Be on the Test?” Each month, we’ll feature a new question similar to something adult learners might see on a high school equivalency test and a discussion of how one might go about tackling the problem conceptually. (You can find earlier installments as you scroll down the blog.) This month let’s dive into one of my favorite types of problem to see on a test – an algebra story problem. » Read more

by Donna Curry I was using a recipe that I had gotten from my cousin in Germany. The recipe called for 200 mL of milk. I wanted to know what that was in cups so I Googled the information. Here’s what I found: To calculate 200 Milliliters to the corresponding value in cups, multiply the quantity in milliliters by 0.0042267528198649 (conversion factor). In this case we should multiply 200 milliliters by 0.0042267528198649 to get the equivalent result in cups: 200 milliliters x 0.0042267528198649 = 0.84535056397299 cups. » Read more

by Sarah Lonberg-Lew Welcome to the third installment of our monthly series, “Will This Be on the Test? (You can find earlier installments as you scroll down the blog.) Each month, we’ll feature a new question similar to something adult learners might see on a high school equivalency test and a discussion of how one might go about tackling the problem conceptually. There are few topics that provoke anxiety and frustration in learners and teachers like fractions. » Read more

by Pam Meader So much has happened in so little time. First the COVID-19 pandemic hit and shortly after school buildings were closed and classes went virtual. Getting up to speed on the latest technologies and transforming face to face class lessons to virtual was a huge task for teachers. The killing of George Floyd followed, and our nation was ripped apart again over racial inequities. Teachers are grappling with how to make changes in their practice and classroom culture, » Read more

by Sarah Lonberg-Lew Welcome to the second installment of our new monthly series, “Will This Be on the Test?” (If you missed the first blog, check it out here.) Each month, we’ll feature a new question similar to something adult learners might see on a high school equivalency test and a discussion of how one might go about tackling the problem conceptually. There’s almost always more than one way to tackle a math problem. » Read more

by Sarah Lonberg-Lew Welcome to the first installment of our new monthly series, “Will This Be on the Test?” Each month, we’ll feature a new question similar to something adult learners might see on a high school equivalency test and a discussion of how one might go about tackling the problem conceptually. There are lots of good reasons to study math – it better prepares students for the numbers and relationships they encounter in life and at work, » Read more

by Heidi Schuler-Jones In today’s classroom, we know that it is not enough to simply teach math content and skills. Students also need to develop facility with technology tools. Using a traditional word problem as a starting point, here are some ideas for doing so. First, think about ways to ‘open up’ a word problem: Limit the information provided to students and instead have them find information based on their own interests.Allow students to make choices on figures, » Read more

by Melissa Braaten If you had asked me a few months ago about my favorite tools to use in the math classroom, I would have talked about how much I love my square inch tiles and the value of group work. I would have thought about how hard I work on my questioning techniques so I can check in with each group, try to assess where they are with the problem, and to provide just the right push to move them forward. » Read more

by Donna Curry For too many of us in the United States, the definition of literacy is simply the ability to read and write. We supposedly include numeracy in that definition, but it is usually overlooked. Teachers will often say things like, “I’m a literacy specialist” or “I teach literacy.” When we hear those terms, we don’t assume that they are also teaching numeracy. In fact, “literacy” is often a code word meaning, “I don’t touch anything math-related.” So, » Read more

*This article also appears on the World Education blog here: https://edtech.worlded.org/making-math-meaningful-in-the-esol-classroom/*
by Sherry Lehane
Math in ESOL Coursebooks
Did you ever start a home do-it-yourself project and suddenly realize you were in over your head? Maybe you didn’t have the carpentry skills or the right tools to do the project? This is how I felt many years ago when I attempted to teach math to my ESOL learners, many of whom had very little formal education. » Read more

by Sarah Lonberg-Lew When I was about 8 years old, I went on a “date” with my best friend. My mother dropped us off at a restaurant with some money and we ordered burgers, fries, and ice cream sundaes, just like a couple of grown-ups. Everything went fine until we got the bill and realized we were supposed to leave a tip and neither of us had learned how to do percents! Luckily, the kind waitress helped us work it out. » Read more

by Melissa Braaten We all know that first impressions matter. Students start forming an impression of their program, class, and teacher from their first interactions during intake, which usually involves some sort of assessment for the purposes of class placement. Many standardized intake assessments involve a student sitting by himself, answering traditional, procedural math questions that have only one correct answer. This experience can reinforce the individualistic, procedurally-focused math experiences that students have had in the past, » Read more

by Connie Rivera I was sold on the idea of using free Desmos Classroom Activities as soon as I tried one myself. Why? Because I discovered math ideas I didn’t already know just by working through an activity! Using tech tools in class can’t be technology for technology’s sake. Our instruction must be focused on the mathematical understandings we want students to develop. Only then should we search for the activities that help students discover those ideas. » Read more

by Donna Curry
That’s a good question: what good *is *estimation? After all, aren’t tests are just looking for the right answer? Let’s explore this idea, but first try this quick test-like question:
Were you
able to immediately find the answer because you knew that 2 x 80 is 160? Or did
you get out your calculator to figure out the answer? If the latter, you might
be one of many who could use some help with number sense – something that
estimation skills help build. » Read more

by Sarah Lonberg-Lew Mathematics and its history are rich with surprising events and results. Here are ten mathematical tidbits and stories you won’t believe! (And some of them you shouldn’t believe because they aren’t all true — see if you can figure out which ones are! The answers are at the end.) 1. Pythagoras (he of the famous theorem) and his followers were so upset by the discovery of irrational numbers that they drowned the man who discovered them. » Read more

by Sarah Lonberg-Lew At the Adult Numeracy Center at TERC, we are big fans of the work of Stanford Professor Dr. Jo Boaler. Dr. Boaler has taken the groundbreaking work of psychologist Carol Dweck on “mindset” and built an organization aimed at revolutionizing the way math is taught. Her organization, YouCubed.org, promotes teaching math as an open, visual, creative subject, focusing on building strong conceptual understanding over ability to reproduce procedures quickly. » Read more

by Melissa Braaten
*(opinions in this blog are those of the author and not of the SABES Mathematics and Adult Numeracy Curriculum and Instruction PD Center) *
* PinkStock Photos, D. Sharon Pruitt [CC BY 2.0 (https://creativecommons.org/licenses/by/2.0)] *
Parenting is hard. I just became a new parent a few months ago. I knew it was going to be hard before the baby even came the first time I picked up an instruction manual and learned how to strap a baby in a car seat. » Read more

by Sarah Lonberg-Lew Problem solving is a lot more than reading a short story problem and performing one or two calculations. Real problem solving is what happens when you can’t see a clear path to a solution and have to be creative. There are many great problem-solving strategies: look for a pattern, examine a simpler case, draw a picture, model with an equation, etc. Also on this list is the humble guess-and-check, aka guess-check-and-revise. For some reason, » Read more

This post originally appeared in the December 2018 edition of *Reflect & Connect: The Reflective Practitioner*, managed by our colleagues at the SABES ELA Center. This is a companion blog post to “The Case for Statistical Literacy Across Content Areas”.
by Melissa Braaten
Interested in incorporating statistics into your content classes, but not sure what this might look like in practice? There are ways to get students involved with collecting and interpreting their own data, » Read more

This post originally appeared in the October 2018 edition of *Reflect & Connect: The Reflective Practitioner*, managed by our colleagues at the SABES ELA Center.
by Melissa Braaten
In the academic sphere, statistics can sometimes seem like the odd one out. Most of us associate statistics with math, although it is far more dependent on context for meaning than other domains of math.
For example, a graph of population data with the context removed is just a meaningless squiggle. » Read more

by Sarah Lonberg-Lew Whether they’re called word problems, story problems, or problems in context, they usually amount to the same thing – a short story about a character who for some reason needs to know how long it will take to do a task or how much it will cost to go on ten rides at the fair. Why do our students need to know how to answer these questions? The clearest reason seems to be that they will have to do so on the high school equivalency test that is standing between them and their next step, » Read more

A huge international study of adult literacy and numeracy skills (Program for the International Assessment of Adult Competencies, known as PIACC) showed that in the U.S., 30% of adults had numeracy skills at or below level 1, which means they could only perform the most basic, single step, whole number operations.1,2 This could impact the lives of adults in many ways, but one that has recently caught my attention is the role of numeracy in health care, » Read more

by Sarah Lonberg-Lew A student joined my class in the middle of April and told me she absolutely had to achieve her high school equivalency by the end of June. “I can. I must. I will,” she said to me. She is willing to do whatever it takes – get a tutor, watch videos about algebra on YouTube, get her high school-aged daughter to help her. She has grit and determination and has been told that this will get her to her goal. » Read more

by Melissa Braaten Calculators are something that both teachers and students seem to have strong opinions about. Some cling to them like a magical tool that will solve all of their math woes, while others blame them for the decline in mathematical fluency. I don’t find either of these attitudes helpful. A calculator can be a useful and powerful tool, but only in the hands of someone who knows how and when to use it. As a teacher, » Read more

by Melissa Braaten The end of the calendar year is the season for HSE testing, so I’ve had a lot of students looking for test prep recently. Every practice test seems to include at least one Pythagorean Theorem question with an accompanying diagram, like the one below: Sarah has to drive from her home to the post office, then on to the grocery store before she returns home. She will travel on the roads shown below. » Read more

by Sarah Lonberg-Lew & Melissa Braaten One of the biggest challenges we face teaching math in adult education classes is having students who vary widely in their readiness, prior knowledge, and reasoning ability. Ask a question of your whole class and some students will have their hands up with the answer before others have made sense of the question. The situation often feels intractable – how can you keep all your students in that sweet spot of being challenged without being frustrated, » Read more

by Melissa Braaten It’s common knowledge that many adult students struggle with word problems – which, incidentally, make up the majority of the questions they will be asked to answer on high stakes HSE exams. Since word problems bring together both language and mathematical reasoning, they require students to use and integrate several skill sets. Deficits in any of these skills can cause students to get lost. A lot of literature on word problems involves helping students build operation sense (the ability to know what the operations can look like in the real world in order to select the correct ones to use), » Read more

by Sarah Lonberg-Lew As a math teacher in adult education classrooms, I have never had the experience of having a class of students who had similar educational backgrounds and ability levels. In fact, I don’t think I’ve ever met a math teacher of adult learners who has had that experience. And yet, when I plan my curriculum and lessons, I write one set of learning objectives for all my students. But how can I expect them to arrive at the same place at the end of a lesson when their starting points are so vastly different? » Read more

by Melissa Braaten
*Effective teaching of mathematics uses evidence of student thinking to assess progress toward mathematical understanding and to adjust instruction continually in ways that support and extend learning. *National Council of Teachers of Mathematics, 2014[1]
The quote above is a good description of “formative assessment” in mathematics, in which assessment information is sought for the purpose of informing and modifying instruction. Paying attention to the work our students are handing in can provide some of this valuable “evidence” of student thinking. » Read more

by Ann Pellagrini I’ve always had a love/hate relationship with math. In school, even though I was in advanced math classes, I struggled to grasp the concepts because teachers didn’t connect what we were learning to real-world applications. To this day, the only things I remember about geometry are the Escher drawings in the book. Consequently, if there’s someone in the room who seems to know more or has some kind of credential like being a math teacher or engineer, » Read more

by Connie Rivera
You may have seen one version or another of *Did You Know?*, a video that went viral in 2007. I’ve seen it more than once during presentations since WIOA regulations came out. The key take away for me was the idea presented in the video that “We are currently preparing students for jobs that don’t yet exist, using technologies that haven’t been invented, in order to solve problems we don’t even know are problems yet.”
How can we teach our students in such a way that they will be prepared for something we don’t even know about yet? » Read more

by Sarah Lonberg-Lew
In a Thanksgiving episode of the popular nineties sitcom *Friends*, the character Rachel attempts to make a traditional English trifle. The layers include: ladyfingers, jam, custard, raspberries, beef sautéed with peas and onions, bananas, and whipped cream. As she lists them, the other characters’ reactions go from appreciative to incredulous to disgusted, and the mention of the beef layer gets a big laugh from the studio audience. Upon investigating, her friends discover that the pages of the magazine from which she got the recipe were stuck together and she had in fact made half a trifle and half a shepherd’s pie. » Read more

*For this installment we’re featuring a special guest blog by Sister Margaret Lanen of Notre Dame Education Center in South Boston (http://www.ndecboston.org)*
When I was asked to teach a math class once a week this year, I was most willing. I taught algebra, geometry and advanced math in high school for many years and thought it would be easy to teach basic math to new English language learners. Little did I think that the language used in math would be such a stumbling block to ESOL students! » Read more

by Melissa Braaten When I am trying to prioritize my curriculum and to build buy-in from my students, I am always trying to think about how to make the math relevant to them. But what does relevance mean? Is it relevant for someone to learn math that they might use someday in a career they are considering? Are the specific algebraic procedures what they will use in the future, or the deeper algebraic reasoning and problem solving that they develop in the process? » Read more

by Sarah Lonberg-Lew
*NOTE: This blog is a companion piece to an article Sarah wrote earlier this year called “What’s Right with Wrong Answers?”*
As much as students seem to hate word problems, there is no way around the fact that they are a necessary part of the curriculum. Setting up and solving word problems is a vehicle for learning to analyze information and reason logically. It is an essential skill for taking high school equivalency test and for success in college and real world situations requiring math —this in spite of the fact that the contexts for these problems are often silly and occasionally absurd. » Read more

by Connie Rivera I am an avid numeracy blog reader. As I read about the experiences and ideas of others, I find I’m challenged to think deeply about decisions I am making while teaching in my own classroom. The blogs I read inspire me with new ideas on a regular basis. Lately, I’ve noticed ideas from different sources that are all ways to change how problems are presented. All of these teaching strategies produce a slightly different way of investigating a problem, » Read more

by Sarah Lonberg-Lew I used to feel awkward when my students came up with wrong answers. I didn’t want to embarrass or discourage them, so I felt that the kindest thing to do was to say, as briefly as possible, “That’s not quite right – try again.” I even avoided using the word “wrong”. However, in my rush to save my students from potential bad feelings, I missed an opportunity to find what was good and valuable in their reasoning. » Read more

by Donna Curry Every math class, no matter how you try to ensure some homogeneity, is a mix of levels. Some students are good at decimals, others only have operations with whole numbers down pat, while some students can reason and estimate well but struggle with procedures. So, what can you do? Nope, the answer is not to completely individualize instruction where students work independently on decontextualized skills. Instead, you still want to encourage them to work on more challenging situations, » Read more

by Pam Meader The Career and College Readiness Standards have shifted the way we teach mathematics to our students. One change is the importance of using correct mathematical language for both our students and our teachers. In Mathematical Practice 1, students need to make sense of the mathematical language in order to problem solve. With Mathematical Practice 3, students need math language to discuss their ideas or critique their classmates’ ideas. With Mathematical Practice 6, students need to use the mathematical language in writing as well as in their heads. » Read more

by Donna Curry From my elementary school history class, I remember, “In 1493, Columbus sailed the big blue sea.” From my science class, I memorized the colors of the spectrum because I remember ROY B GIV (Red, Orange, Yellow, Blue, Green, Indigo, Violet). And, from my math classes, I can still recall PEMDAS – Please Excuse My Dear Aunt Sally… or was that PFMNS (Please Forgive My Niece Sally)? Let’s see: (6 + 4)/5 + 3(2) – 1. » Read more

by Melissa Braaten I am an adult education teacher, therefore I never have enough time with my students. I want my students to be able to problem solve a wide range of mathematical problems, but I also want to ensure that they leave me with a deep conceptual understanding of the material they have studied. To this end, I find that I am always trying to prioritize my math curriculum to figure out which core concepts or big ideas will make the most of our precious and limited time. » Read more

by Pam Meader About 10 years ago, various documents such as the NCTM Standards and recommendations of the National Research Council were urging more math communications. I decided that I was going to incorporate some writing into my math classes. I wasn’t sure how to start, so I tried a variety of approaches in all my math classes. However, new research has recently been published that lends clarity to the type of writing that occurs in math classes and its benefits. » Read more

by Connie Rivera In my class, I regularly ask students to: Match to each other cut outs of different representations such as: a graph, table, or equation matched to a situation; an array matched to an expression; or a drawing matched to a fraction, decimal or percent. Sort into categories shapes, graphs, or different visual and symbolic representations of math concepts. Place on a number line, whole numbers, fractions, decimals, and percents as well as representations of these as groups of objects, » Read more

by Melissa Braaten “Open questions” are getting a lot of attention these days in math education, and for good reason. Unlike more traditional “closed” questions, which have one right answer, open questions allow for many possible correct answers, and/or many possible ways of approaching the problem. Open questions often invite deeper mathematical reasoning than closed questions, more closely replicate how the math is used in real life, and can be an excellent strategy for differentiating instruction in an adult education classroom. » Read more

by Connie Rivera I was a participant in a training recently where we were given the tools to “discover” one of the not-as-common formulas provided on the Formula Sheet for the Hi-SET test. After some exploration experiences, we were asked to write an equation that showed the relationship between the variables that could be used to find the area of any such shape. Many of the other teachers already knew the formula and were able to link together the ideas to explain how to get the most common representation of the formula (the one on the Formula Sheet). » Read more

by Donna Curry
The other day I was online, looking for an explanation about why a particular math procedure works. I knew *how* to do the problem, but I wanted to know *why* it worked. It took me quite a while to discover the answer, even though I tried some of my favorite go-to sites right away.
In the process of looking for an answer, I realized that there are MANY sites that I could go to for help if I didn’t remember the procedure, » Read more

by Connie Rivera A participant in a recent training told us that she felt overwhelmed by being given so much new information during the course and not knowing where to start. It made me remember the presentation and activity where I was first exposed to math as “understanding and making connections” rather than “memorizing and following the rules”. It hit me like a powerful wind that blew me off course. It made me look at a whole new, » Read more

by Martha Merson Do you read to your kids or grandkids at bedtime? If so, you may be interested in a fun new twist that some families have incorporated into their nightly routines — one that may have academic benefits. At least two studies have found that kids whose parents engaged them in math-related story and puzzle activities performed better on tests. Both studies focused on families using Bedtime Math (www.bedtimemath.org) resources. Bedtime Math, a New Jersey nonprofit organization, » Read more

by Melissa Braaten When you walk into a vacant position at a new school, replacing the last beloved math teacher, you are an unknown quantity, and the unknown can be suspect. I was surprised at how intense the resistance was when I started teaching at a new school this year. Math is my specialty, and I had been teaching in a similar program for five years, successfully implementing a math curriculum for adult students, which emphasizes conceptual understanding, » Read more

by Pam Meader
*“Many of life’s failures are people who did not realize how close they were to success when they gave up.”* — Thomas Edison
This summer I was watching my two year old granddaughter try to pull herself up into a chair. As hard as she tried, she couldn’t figure out how to get her foot out to sit down. She became frustrated and started to cry and of course, my instinct was to run over and do it for her. » Read more

by Martha Merson
An adult ed teacher whom I respect very much once told me she avoided presenting or focusing on problems where students would see flawed reasoning leading to incorrect solutions. Her stance was a challenge to the idea of showing students incorrectly solved worked problems as a way to highlight common misconceptions. In the *EMPower* series students periodically encounter a practice page or activity that presents two opposing views. For example, » Read more

by Melissa Braaten One of the hallmarks of the adult education classroom is the need to differentiate instruction to a spectrum of learners. I have the good fortune to work in a program with the capacity to level students for math and reading separately; many adult education teachers find they are teaching a math class of learners who were placed based on their reading level, which means the spread of mathematical ability is extremely wide. Even in my slightly more homogenous classroom, » Read more

by Pam Meader Last week I had to visit a dental lab to match a crown to my other teeth. During this visit, the technician asked what I did for work, and when I told her I was a math consultant she immediately said, “Oh, I am not good at math but I love science.” I wondered to myself how someone who loves science couldn’t be good at math? Science and all its data collection and analysis is clearly related to math. » Read more

by Donna Curry Math and reading are usually treated very differently in the classroom: There is no reason that math should be taught in this way, especially if we want students who can reason, solve problems, and have mathematical discussions wherein they justify their thinking; no reason except that other models are not always readily available, so reverting to the familiar is easiest… and we don’t always know what is possible in a math class. » Read more

by Pam Meader
For the past few weeks, I have been collecting and organizing pictures of Mary Jane for a celebration of her life at COABE in Denver. This process has made me appreciate even fuller the legacy of the feisty blonde, Mary Jane Schmitt. A lyric from the song “Maria” in the *The Sound of Music* keeps resonating in my head: “How do you hold a moonbeam in your hand?” That was Mary Jane, » Read more

by Melissa Braaten
You’ve probably heard (or will hear very soon) about the “shift” towards increased rigor in the new College and Career Readiness Standards for Adult Education (CCRSAE). In the context of the math portion of the CCRSAE, the word *rigor* has a specific definition: increased rigor involves equal emphasis on developing conceptual understanding, procedural fluency, and application. Here I want to focus on an important part of developing procedural fluency: comfort and flexibility with mathematical notation. » Read more

by Pam Meader
*(This is continuation of a prior blog post. Scroll down to read Part 1 first.)*
After taking the Teaching Reading in the Content Area course, I started to become interested in making math more interactive. In the 70s, we used to have two days off in October for teacher training when we would devote time to improving our craft. I don’t remember much about those sessions, but do remember purchasing a book called *Math Labs* that offered various activities to make the math classroom interactive. » Read more

by Pam Meader Today the snow is falling outside and we are all hunkered down for a big storm. For me, it is a time to be reflective of where I have been on this journey called math education. A few weeks ago, Marilyn Burns, a well-known math educator in the K-12 world, started a blog and her first entry was about her experience as a math teacher. I couldn’t help but connect to her story, » Read more

by Judy Storeygard Many years ago, a friend of mine was studying for a test that her employer required for a promotion. Unfortunately, she had a real block about math, especially subtraction. She had asked if my son, at the time a high school student who liked math, would help her. My first thought was, “Oh no, but it comes easily to him. How will he be able to help her?” Luckily, my fear was unfounded. » Read more

by Donna Curry I was thinking the other day about a teacher who said to me, “My job is to help students just pass the ‘test’ so that they can get a job.” I got to thinking about having to pass a test in order to be able to “do” something, and the act of driving came to mind. Can you imagine if we had people pass a driver’s test only so that they could get behind the wheel? » Read more