top of page
Writer's pictureDesigned to Learn

Understanding Dyscalculia: When Numbers Don't Add Up

As an educational specialist working with diverse learners, I've observed that math difficulties can be particularly challenging to identify and address. While many students experience occasional math anxiety, dyscalculia is a specific learning difference that goes beyond just finding math challenging. Let's dive into what dyscalculia really means and how we can support those who have it.


What is Dyscalculia?

According to experts Jane Emerson and Patricia Babtie, authors of "The Dyscalculia Assessment," dyscalculia is more complex than simply struggling with math. It's a condition that affects how individuals understand and work with numbers at a fundamental level which affects approximately 3 - 7% of learners. Even when someone with dyscalculia arrives at the correct answer, they often do so mechanically and without true confidence in their process or result.



The Building Blocks of Math Learning

To understand dyscalculia, we first need to recognize the core skills required for mathematical thinking: Number Sense, Memory Systems, and Sequential Learning.


Number Sense

Number sense is the foundation of mathematical understanding, involving an intuitive grasp of quantity relationships, patterns, and numerical magnitude. When students develop a strong number sense, they can better understand how numbers relate to each other, see patterns in mathematical concepts, and make sense of different magnitudes. This ability helps them approach math problems with a flexible mindset, making it easier to estimate and assess solutions.


Memory Systems

Memory plays a crucial role in mathematics, as students rely on both long-term and short-term memory to solve problems effectively. Long-term memory is essential for recalling math facts, like multiplication tables, while short-term memory is needed for remembering problem steps. Additionally, working memory is vital for calculations, as it enables students to hold and manipulate information in their minds while solving complex problems. A well-developed memory system aids in quick recall and efficient problem-solving.


Sequential Learning

Math often requires sequential learning, where understanding follows a logical progression. This involves recognizing number sequences, following mathematical procedures, and grasping the order in which steps should occur. Sequential learning enables students to comprehend mathematical concepts in a structured manner, helping them follow multi-step processes and apply procedures accurately. Strong sequential learning skills allow students to move through math problems systematically, ensuring that they understand each step and its role in arriving at the correct solution.



When these foundational skills are affected, students often develop coping mechanisms that can actually hinder their mathematical growth, such as the "counting trap" – relying on basic counting for all math problems, even when more efficient strategies exist.


Recognizing Dyscalculia: Key Signs to Watch For


1. Number Sense Challenges

- Difficulty understanding greater than/less than relationships

- Struggles with estimating quantities

- Problems connecting numerical symbols to their quantities


2. Basic Arithmetic Difficulties

- Consistent challenges with addition and subtraction

- Persistent struggles with multiplication and division

- Difficulty recognizing patterns in number sequences


3. Memory and Recall Issues

- Problems remembering basic math facts

- Difficulty retaining multiplication tables

- Struggles recalling mathematical procedures


4. Real-World Math Challenges

- Trouble telling time on analog clocks

- Difficulty managing money and making change

- Problems estimating distances or quantities


5. Visual-Spatial Difficulties

- Misaligning numbers in columns

- Trouble interpreting graphs and charts

- Difficulty understanding geometric concepts


6. Emotional Impact

- Math anxiety and avoidance

- Decreased confidence in mathematical abilities

- Frustration with seemingly simple calculations



Supporting Students with Dyscalculia

While there isn't a "cure" for dyscalculia, there are many effective strategies and interventions that can help individuals succeed:


1. Structured Support

- Use of concrete materials and manipulatives

- Step-by-step instruction with visual aids

- Regular practice with immediate feedback


2. Memory Support Tools

- Graphic organizers for problem-solving

- Reference sheets for formulas and procedures

- Technology tools for calculations


3. Building Number Sense

- Games that develop quantity understanding

- Activities focusing on estimation

- Real-world applications of math concepts


The Stern Structural Math Approach

One particularly effective method I've encountered for dyscalculia remediation is the Stern Structural Math approach. Stern Math uses hands-on, structured materials to help students build foundational math skills by focusing on number sense, patterns, and arithmetic operations. The approach emphasizes multi-sensory, step-by-step learning to support conceptual understanding and retention, particularly beneficial for students struggling with traditional methods.



This system:

- Builds understanding through concrete experiences

- Develops number sense systematically

- Creates strong foundations for advanced concepts

- Uses multi-sensory techniques to reinforce learning


Action Steps for Parents and Teachers


  1. Early Identification

    It’s essential to watch for persistent struggles with math skills and document any specific challenges a child faces. By identifying these early on, parents and teachers can intervene sooner, and if necessary, seek a professional evaluation to better understand the underlying issues.


  2. Appropriate Support

    Collaborate with educational specialists to ensure students receive the right accommodations and support. Implementing research-based interventions tailored to a child’s needs can make a significant difference in their ability to learn and retain math concepts effectively.


  3. Building Confidence

    Celebrating each step of progress, no matter how small, can build a child's confidence in their math abilities. Emphasize understanding over speed to reduce pressure and create a supportive learning environment where they feel encouraged to engage and improve.



Just as with dyslexia, dyscalculia is a lifelong condition, but it doesn't define a person's intelligence or potential. With appropriate support, understanding, and strategies, individuals with dyscalculia can develop the mathematical skills they need for success in school and life.


Are you concerned about your child's math development? Share your experiences in the comments below, or reach out to learn more about our specialized support services.


 

This post is a part of a miniseries Beyond Dyslexia: Understanding Co-Occurring Conditions during our 31 Days of Dyslexia series, offering practical insights for educators and parents. Subscribe and follow along to learn more strategies that can make a difference in the lives of dyslexic learners!

8 views0 comments

Comentarios


bottom of page