1,909 research outputs found

    Integrative therapists’ clinical experiences of personal blind spots: an interpretative phenomenological analysis

    Get PDF
    This study uses Interpretative Phenomenological Analysis to explore integrative psychotherapists’ lived experience of recognising a personal blind spot in their therapeutic work. The five female participants aged between 42-60 years have between two and twenty years clinical experience. Each participant was interviewed on two separate occasions, with a period of one month between interviews. The inductive approach of IPA sought to capture the richness and complexity of participants’ lived emotional experiences. Given the methodological challenges uncovering the implicit domain of participants’ blind spots, researcher reflexivity served as a secondary but integral data source and provided the experiential context from which meaningful findings emerged. Three superordinate themes and seven subthemes emerged from the interviews: Feeling under pressure, Facing a Blind Spot and finding the missing piece, and Holding my own. Theme one explores participants’ loss of self-awareness when personal vulnerabilities are triggered by client work. It also describes maladaptive coping skills such as avoidance, employed to cope with feelings of vulnerability and shame. Theme two describes the process of facing a personal blind spot where participants recognise the impact of their personal needs and history on their therapeutic work. Theme three describes how self-compassion helps participants develop an expanded sense of self-awareness and capacity to be emotionally responsive to their clients despite their personal difficulties. The findings suggest that when shame is hidden and unacknowledged, it impacts on therapists’ ability to be emotionally responsive to their clients’ concerns. Furthermore, unacknowledged shame is a primary cause of therapeutic ruptures in their clinical work. The study recommends that continued research be undertaken into resilience towards shame in order to prepare and protect therapists against the normative force of subjective negative self-appraisal when they experience feelings of incompetence in their therapeutic work. Some aspects of these findings can be found in previous research on countertransference with participants of varying experience and varying therapeutic modalities. Given the centrality of the therapeutic relationship as a vehicle for successful therapeutic outcome, research that furthers our understanding of therapist emotional resilience and personal efficacy can help guide training and supervision

    Bosonic behavior of entangled fermions

    Full text link
    Two bound, entangled fermions form a composite boson, which can be treated as an elementary boson as long as the Pauli principle does not affect the behavior of many such composite bosons. The departure of ideal bosonic behavior is quantified by the normalization ratio of multi-composite-boson states. We derive the two-fermion-states that extremize the normalization ratio for a fixed single-fermion purity P, and establish general tight bounds for this indicator. For very small purities, P<1/N^2, the upper and lower bounds converge, which allows to quantify accurately the departure from perfectly bosonic behavior, for any state of many composite bosons.Comment: 9 pages, 5 figures, accepted by PR

    BIOMECHANICAL INJURY PREDICTORS FOR MARATHON RUNNERS : STRIDING TOWARDS ILIOTIBIAL BAND SYNDROME INJURY PREVENTION

    Get PDF
    The purpose of this study was to prospectively analyze a large group of marathon runners (n=20) and test for biomechanical determinants of running injuries. The opportunity to prospectively follow runners of organized marathon training teams allowed for testing of the hypothesis that functional biomechanics may lead to iliotibial band syndrome (ITBS). Each runner was gait tested prior to developing any injuries. Injury predictors were generated by comparing those legs which eventually got ITBS injuries (n=7) with those legs that were injury free (n=33). Higher peak hip adduction moments (

    A Physicist's Proof of the Lagrange-Good Multivariable Inversion Formula

    Full text link
    We provide yet another proof of the classical Lagrange-Good multivariable inversion formula using techniques of quantum field theory.Comment: 9 pages, 3 diagram

    A Scalable Correlator Architecture Based on Modular FPGA Hardware, Reuseable Gateware, and Data Packetization

    Full text link
    A new generation of radio telescopes is achieving unprecedented levels of sensitivity and resolution, as well as increased agility and field-of-view, by employing high-performance digital signal processing hardware to phase and correlate large numbers of antennas. The computational demands of these imaging systems scale in proportion to BMN^2, where B is the signal bandwidth, M is the number of independent beams, and N is the number of antennas. The specifications of many new arrays lead to demands in excess of tens of PetaOps per second. To meet this challenge, we have developed a general purpose correlator architecture using standard 10-Gbit Ethernet switches to pass data between flexible hardware modules containing Field Programmable Gate Array (FPGA) chips. These chips are programmed using open-source signal processing libraries we have developed to be flexible, scalable, and chip-independent. This work reduces the time and cost of implementing a wide range of signal processing systems, with correlators foremost among them,and facilitates upgrading to new generations of processing technology. We present several correlator deployments, including a 16-antenna, 200-MHz bandwidth, 4-bit, full Stokes parameter application deployed on the Precision Array for Probing the Epoch of Reionization.Comment: Accepted to Publications of the Astronomy Society of the Pacific. 31 pages. v2: corrected typo, v3: corrected Fig. 1

    Random walk generated by random permutations of {1,2,3, ..., n+1}

    Full text link
    We study properties of a non-Markovian random walk Xl(n)X^{(n)}_l, l=0,1,2,>...,nl =0,1,2, >...,n, evolving in discrete time ll on a one-dimensional lattice of integers, whose moves to the right or to the left are prescribed by the \text{rise-and-descent} sequences characterizing random permutations π\pi of [n+1]={1,2,3,...,n+1}[n+1] = \{1,2,3, ...,n+1\}. We determine exactly the probability of finding the end-point Xn=Xn(n)X_n = X^{(n)}_n of the trajectory of such a permutation-generated random walk (PGRW) at site XX, and show that in the limit n→∞n \to \infty it converges to a normal distribution with a smaller, compared to the conventional P\'olya random walk, diffusion coefficient. We formulate, as well, an auxiliary stochastic process whose distribution is identic to the distribution of the intermediate points Xl(n)X^{(n)}_l, l<nl < n, which enables us to obtain the probability measure of different excursions and to define the asymptotic distribution of the number of "turns" of the PGRW trajectories.Comment: text shortened, new results added, appearing in J. Phys.

    Classic wisdom about ways to happiness: How does it apply today?

    Get PDF
    __Abstract__ Since we humans have some choice in how we live our lives, there has always been ideas about what constitutes a good life. Written reflections on that subject focus typically on moral issues, but there have always been ideas about what constitutes a satisfying life. Interest in this classic wisdom is increasing today, as part of the rising concern about happiness. This begs the question of what we can learn from this ancient wisdom. Does it hold universal truth? Or are these views specific for the historical conditions from which they emerged? In this paper I consider some classic beliefs about happiness and inspect how well these apply in contemporary society. The following five beliefs are considered: 1) Happiness is found in fame and power: follow the path of the warrior. 2) Happiness is found in wealth and involvement: follow the path of the merchant. 3) Happiness is found in intellectual development: follow the path of the philosopher. 4) Happiness is found in simplicity: follow the path of the peasant. 5) Happiness is not of this world: follow the path of the monk. Each of these ways to happiness will manifest in specific behaviors and attitudes and I inspected to what extent these go together with happiness today. To do this. I selected relevant research findings from the World Database of Happiness. The classic beliefs 1 and 2 seem to apply fairly well today, but 3 and 4 not. The advice to seek happiness in other-worldly detachment (5) may have been more sensible in the brutish conditions of feudal society, in which it emerged
    • …
    corecore