Developmental Relations Among Motor and Cognitive Processes and Mathematics Skills

Area of Science:

• Developmental psychology
• Cognitive science
• Educational psychology

Background:

• Children's mathematics skills are crucial for academic success.
• Understanding the developmental pathways and interrelations of foundational cognitive skills is essential for early education.
• Visuomotor integration, attention, and fine motor coordination are key cognitive processes that may influence mathematics development.

Purpose of the Study:

• To explore the transactional associations among visuomotor integration, attention, fine motor coordination, and mathematics skills in young children.
• To investigate how these associations change dynamically over the early school years.
• To examine the hierarchical interrelations among these skills in the development of mathematics abilities.

Main Methods:

• Longitudinal study design following 135 five-year-olds and 119 six-year-olds over two school years.
• Assessment of visuomotor integration, attention, fine motor coordination, and mathematics skills.
• Statistical analysis to determine transactional associations and developmental dynamics.

Main Results:

• Transactional associations were dynamic, with greater reciprocity observed in kindergarten compared to later grades.
• Visuomotor integration and mathematics skills demonstrated ongoing reciprocity throughout kindergarten and first grade.
• Attention positively contributed to mathematics skills in kindergarten and first grade.
• Mathematics skills contributed to attention specifically during the kindergarten year.
• Fine motor coordination influenced mathematics skills indirectly through visuomotor integration across kindergarten and first grade.

Conclusions:

• The development of mathematics skills is influenced by a complex interplay of visuomotor integration, attention, and fine motor coordination.
• These foundational skills exhibit dynamic and reciprocal transactional relationships during early schooling.
• Understanding these hierarchical interrelations provides valuable insights for targeted educational interventions to support mathematics learning.