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Chickering's Theory of Identity Development, as articulated by Arthur W. Chickering explains the process of identity development. The theory was created specifically to examine the identity development process of students in higher education , but it has been used in other areas as well.
There are many theorists that make up early student development theories, such as Arthur Chickering's 7 vectors of identity development, William Perry's theory of intellectual development, Lawrence Kohlberg's theory of moral development, David A. Kolb's theory of experiential learning, and Nevitt Sanford's theory of challenge and support.
Arthur Wright Chickering (April 27, 1927 – August 15, 2020) was an American educational researcher in the field of student affairs. He was known for his contribution to student development theories. In 1990 he was appointed Dean of the Graduate School of Education at George Mason University. He was succeeded in 1992 by Dr. Gustavo A. Mellander.
Chickering was born in Oil City, Pennsylvania on 21 September 1912. He graduated from Lehigh University in 1935 with a degree in engineering. After graduating, he joined the United States Army Air Corps and attended flight school.
Classical mechanics is the branch of physics used to describe the motion of macroscopic objects. [1] It is the most familiar of the theories of physics. The concepts it covers, such as mass, acceleration, and force, are commonly used and known. [2]
In mathematics and physics, the right-hand rule is a convention and a mnemonic, utilized to define the orientation of axes in three-dimensional space and to determine the direction of the cross product of two vectors, as well as to establish the direction of the force on a current-carrying conductor in a magnetic field.
The derivatives that appear in Maxwell's equations are vectors and electromagnetic fields are represented by the Faraday bivector F. This formulation is as general as that of differential forms for manifolds with a metric tensor, as then these are naturally identified with r -forms and there are corresponding operations.
There are two lists of mathematical identities related to vectors: Vector algebra relations — regarding operations on individual vectors such as dot product, cross product, etc. Vector calculus identities — regarding operations on vector fields such as divergence, gradient, curl, etc.