Supervision Development and Working Alliance: A Survey of Counseling Supervisors

This study explored the relationship between supervisor development and supervisor working alliance. Participants included counseling supervisors from professional counseling organizations. Data analysis showed positive correlations between working alliance and supervisor development. Regression results supported a significant relationship between the working alliance subscale of Client Focus and increased supervisor development. Recommendations for counselor supervisors and researchers are provided

Supervision Development and Working Alliance: A Survey of Counseling Supervisors

This study explored the relationship between supervisor development and supervisor working alliance. Participants included counseling supervisors from professional counseling organizations. Data analysis showed positive correlations between working alliance and supervisor development. Regression results supported a significant relationship between the working alliance subscale of Client Focus and increased supervisor development. Recommendations for counselor supervisors and researchers are provided

Tilings of Annular Region

We present our summer research on mathematical tiling. We classified which rectangular annular regions are tileable by the set of T and skew tretrominoes. We present a partial proof of this result, and discuss some of the context for this problem

Competitive Tiling

Competitive tiling consists of two players, a tile set, a region, and a non-negative integer d. Alice and Bob, our two players, alternate placing tiles on the untiled squares of the region. They play until no more tiles can be placed. Alice wins if at most d squares are untiled at the end of the game, and Bob wins if more than d squares are untiled. For given regions and tile sets we are interested in the smallest value of d such that Alice has a winning strategy. We call this the game tiling number. In this project, we focus on finding the game tiling number for the game played with dominoes on 2 x n rectangles, modified 2 x n rectangles, and rectangular annular regions