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Throughout the history of career development, the most constant thread has been the importance of individual interests. Early efforts were aimed at measurement of interests for the purpose of predicting the best occupational fit given individual strengths, limitations, and needs (Strong, 1927). Later, measurements of interests were intended to provide an image of the individual’s personality (Holland, 1985). Considerable work has been done to try to understand the origin of interests (Roe, 1956; Holland, 1985). As career development theory evolved and matured, measurement of interests has continued to hold an important place. It is important to have a valid assessment of a person’s vocational interest because these interests reflect people’s perception of who they are (i.e., occupational self-concept) and because they influence career attitudes and behavior.

This is the last article in a series of articles that discuss the literature of the predominant career theories; history of and theory behind interest inventories; a discussion of the prominent interest inventories; the best use of interest inventories in the career development process; conceptual additions applicable to the study of interest inventories; literature that has focused on career indecision in adolescents; and educational interventions with additional focus placed on middle schools. All of these articles come from dissertations by Virginia Robinson Richards, EdD, and Stephen Randall Richards, EdD, both copyrighted 1998. These articles are presented as a quick refresher for professional guidance counselors, an introduction to these theories for the non-professional, and as a starting point for students of the many disciplines related to career development theory. The bibliographies are purposely missing. If you choose to copy our work (shame on you), you will at least have to go to the library to find the work and maybe touch the covers of these works. We apologize for the non-academic format, but in a web forum it is not possible to keep the work as originally presented.

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