The Mathematics Crisis in the Darjeeling Hills: Are We Losing Our Future Engineers and Doctors?

MANI KUMAR TAMANG

The future of any society depends not only on its culture, politics, or economy but also on the quality of education it provides to its children. Among all school subjects, Mathematics occupies a special place because it forms the foundation of science, engineering, technology, medicine, economics, data science, and countless professions that drive modern development.

Yet there is a growing concern that rarely receives serious public attention in the Darjeeling Hills: the declining interest in Mathematics and the weak mathematical foundation among a large section of students.

This is not merely an educational issue. It is a social and economic issue. A weak mathematical foundation limits opportunities for students, restricts professional choices, reduces competitiveness, and ultimately affects the long-term development of the region itself.

For many years, I have observed a worrying trend. Relatively few students from the hills pursue careers in engineering, medicine, technology, research, statistics, actuarial science, data science, and other mathematics-intensive fields. While there are notable exceptions, the overall numbers appear disproportionately low compared to the talent and potential of the region.

The mathematics crisis in the Darjeeling Hills is therefore not simply about students obtaining low marks. It is about the future human capital of the region.

Fear Begins Early

Mathematics anxiety rarely begins in secondary school. It often starts in the primary grades when students fail to grasp foundational concepts. A child who struggles with numbers, fractions, measurement, or basic operations gradually loses confidence. If these learning gaps are not identified and addressed early, they continue to widen with each passing year.

Unfortunately, many students are labelled as weak rather than supported. Once confidence is lost, fear takes its place. By the time students reach higher classes, many have already accepted the belief that Mathematics is beyond their ability.

Psychologist Carol Dweck's research on the concept of a "growth mindset" challenges this belief. Her work suggests that mathematical ability is not fixed. Students who believe they can improve through effort, guidance, and practice often achieve far more than those who convince themselves that they are simply "not good at Mathematics."

Sadly, our educational culture often labels students too early and too quickly.

The Problem with Teacher-Centred Learning

One of the major reasons for mathematics anxiety is the continued dominance of teacher-centred classrooms.

In many schools, Mathematics is taught as a process of delivering formulas and procedures. Students are expected to listen, copy notes, memorize methods, and reproduce answers in examinations. The focus often remains on completing the syllabus rather than ensuring understanding.

More than seventy years ago, the renowned mathematician and educator George Pólya argued that Mathematics should be learned through problem-solving rather than memorization. In his influential work How to Solve It, Pólya emphasized that students learn best when they actively engage with problems, explore different strategies, make mistakes, and discover solutions for themselves.

Unfortunately, many classrooms still leave little room for discovery, curiosity, and critical thinking.

When Students Are Afraid to Ask Questions

Perhaps one of the most overlooked causes of Mathematics fear is the classroom environment itself.

Many students hesitate to ask questions even when they do not understand a concept. They fear criticism, embarrassment, or being perceived as weak. Consequently, misconceptions remain unresolved and accumulate over time.

Learning begins when students are free to admit what they do not understand.

During my nearly two decades in Nepal, including my involvement in establishing and managing schools in Kathmandu and Lalitpur, I frequently observed a scene that left a lasting impression on me. During recess and lunch breaks, Mathematics teachers were often surrounded by students seeking clarification on concepts, homework, and challenging problems. Students approached their teachers freely and confidently, while teachers happily devoted their time to helping them understand difficult topics.

These interactions were not occasional events; they were part of the school's academic culture. Students did not fear asking questions because they knew their teachers would listen patiently and provide guidance. Teachers regarded such discussions as an essential part of the learning process rather than an interruption to their work.

This simple practice revealed two important truths. First, students developed a genuine interest in Mathematics because they were encouraged to understand concepts rather than memorize procedures. Second, teachers had successfully created an environment of academic trust where students felt safe to express their doubts and weaknesses.

The best Mathematics teachers are not necessarily those who can solve the most difficult problems. They are those who can identify where a student is struggling and patiently guide that student towards understanding.

They teach students, not merely the syllabus.

Understanding Versus Memorization

British mathematics educator Richard Skemp made an important distinction between "instrumental understanding" and "relational understanding."

Instrumental understanding refers to knowing the rules without understanding the reasons behind them. Relational understanding involves knowing both how and why a mathematical idea works.

Many students learn formulas, theorems, and procedures by heart but struggle when confronted with unfamiliar problems. This is because they possess procedural knowledge without conceptual understanding.

The challenge facing many schools is that examinations often reward memorization more than understanding. As a result, students become skilled at reproducing information but less confident in applying mathematical ideas to new situations.

Teacher Training and School Leadership

Another challenge lies in our understanding of teacher preparation.

Many institutions rely heavily on formal qualifications such as a B.Ed. degree as proof of teaching competence. While professional qualifications are important, they should only be the beginning of a teacher's professional journey.

Effective Mathematics teaching requires continuous learning, classroom observation, mentoring, professional development, and adaptation to students' needs.

In Nepal, I observed regular teacher training programmes, academic monitoring, and close interaction between school leaders and teachers. Principals remained actively involved in academic matters, regularly reviewing classroom performance and student progress. Teachers knew which students were struggling, what their weaknesses were, and what remedial measures were required.

Educational quality was treated as a continuous process rather than a one-time achievement.

In contrast, many schools in our region still lack a strong culture of lesson planning, academic monitoring, and continuous professional development. Without systematic support, even dedicated teachers find it difficult to achieve the best outcomes.

Assessment Must Improve Learning

Another weakness in many educational institutions is the excessive dependence on final examinations.

Students frequently discover their weaknesses only when board examinations approach. By then, valuable time has already been lost.

Regular mock tests, diagnostic assessments, and remedial classes can identify weaknesses much earlier. Assessment should not merely measure learning; it should improve learning.

International research supports this view. Professor Jo Boaler of Stanford University, one of the world's leading researchers on mathematics anxiety, argues that students learn Mathematics best when they are encouraged to explore ideas, discuss solutions, and learn from mistakes rather than simply chase correct answers.

Mistakes should not be viewed as failures. They are opportunities for learning and growth.

A Challenge for Parents, Schools and Society

The mathematics crisis cannot be blamed solely on students.

Parents often contribute unintentionally by convincing children that Mathematics is inherently difficult. Society frequently accepts poor mathematical performance as normal. Schools sometimes prioritize examination results over understanding. Policymakers discuss educational outcomes but often neglect classroom realities.

The issue also reflects a broader lack of educational vision.

If we genuinely wish to strengthen STEM education in the Darjeeling Hills, Mathematics must become a strategic priority. Teacher development, lesson planning, academic monitoring, student mentoring, and assessment reform must become integral parts of school improvement efforts.

Beyond Classrooms: A Development Challenge

The consequences of weak mathematics education are often underestimated.

Many students gradually move away from science and mathematics-related streams because they lack confidence in the subject. As a result, the number of students pursuing engineering, medicine, technology, statistics, and research-oriented careers remains limited.

This trend has broader implications for the socio-economic development of the Darjeeling Hills. In an era driven by science, technology, artificial intelligence, and innovation, regions that fail to build strong STEM foundations risk falling behind.

A society's future doctors, engineers, scientists, software developers, economists, and innovators emerge from today's mathematics classrooms. If students fear Mathematics, many will never even attempt these career paths.

The issue therefore extends beyond individual academic performance. It concerns the region's capacity to produce the skilled professionals required for future development.

Conclusion

The concerns raised here are not merely personal observations. They are supported by decades of international research in mathematics education. From George Pólya's emphasis on problem-solving to Richard Skemp's advocacy of conceptual understanding, from Carol Dweck's work on growth mindset to Jo Boaler's research on mathematics anxiety, scholars consistently point toward the same conclusion: students learn Mathematics best when they understand concepts, feel safe to ask questions, receive continuous support, and view mistakes as opportunities for learning.

Mathematics itself is not the enemy.

Fear is the enemy.

The mathematics crisis in the Darjeeling Hills is not merely a classroom problem. It is a development problem. The future engineers, doctors, scientists, entrepreneurs, software developers, economists, and innovators of the region are sitting in today's classrooms.

If we fail them in Mathematics, we may be failing the future of the hills themselves.

(Mani Kumar Tamang is an Educational Leader, Cooperative Activist, and Independent Researcher based in Kalimpong. Views are personal. Email: manitamang1974@gmail.com)