Theories of Cognitive Development in Relation to Mathematical Knowledge

INTRODUCTION: To survive in the surrounding world, to design according to mathematical concepts, young children need to master mathematical knowledge. Therefore this aspect effectively effectively puts them in the correct position to face the real world of different mathematics. It is therefore important to recognize how these children acquire computational skills and abilities through cognitive development theories presented by many influential theorists. The following article details the theory of selective cognitive development related mathematics and involves an Australian course to show how selected documents enable children's scaffolding.

Mathematical psychology is a sub-field of development of psychology theory related to mathematics and statistics. The basic themes of mathematical psychology include measurement theory and mathematical learning theory, and modeling and analysis of mental processes and exercise processes. Psychometric measurements are related by psychology of education, personality and clinical psychology. Mathematical psychology and psychology / experimentation and recognition, physiological psychology and (perception) neuroscience are more closely related

Mathematical psychology represents psychological research methods based on mathematical modeling of perception, cognition and movement processes. Mathematical psychology helps to establish rules that are similar to the rules related to quantifiable stimuli and quantifiable behavior. Since quantification of behavior is the basis of mathematical psychology, measurement is the central topic of mathematical psychology. Mathematical psychology is closely related to psychometric theory. However, psychometricists are mostly interested in individual differences in most static, characteristic like variables. In contrast, the focus of mathematical psychology lies in the process model in the field of perception and cognition. Mathematical psychology is closely related to the data modeling of the experimental paradigm and is closely related to experimental psychology and cognitive psychology.

The application of neuroscience in understanding mathematical processing brought an understanding beyond the earlier cognitive theory. Cognitive neuroscience research reveals the innate "number sensation" system that exists in animals, infants and adults and is responsible for the basis of numbers and their relationships. This system is on the parietal lobe of each hemisphere. In basic digital tasks, this parietal system is very active for children and adults, but it seems to be more professional in the development process. In addition, children who are difficult to calculate show weaker activation in the region than children developing during normal basic digital work. These results show how neuroimaging provides important information about the association between basic cognitive function and higher level learning.