On the solution of the initial value constraints for general relativity coupled to matter in terms of Ashtekar's variables

The method of solution of the initial value constraints for pure canonical gravity in terms of Ashtekar's new canonical variables due to CDJ is further developed in the present paper. There are 2 new main results : 1) We extend the method of CDJ to arbitrary matter-coupling again for non-degenerate metrics : the new feature is that the 'CDJ-matrix' adopts a nontrivial antisymmetric part when solving the vector constraint and that the Klein-Gordon-field is used, instead of the symmetric part of the CDJ-matrix, in order to satisfy the scalar constraint. 2) The 2nd result is that one can solve the general initial value constraints for arbitrary matter coupling by a method which is completely independent of that of CDJ. It is shown how the Yang-Mills and gravitational Gauss constraints can be solved explicitely for the corresponding electric fields. The rest of the constraints can then be satisfied by using either scalar or spinor field momenta. This new trick might be of interest also for Yang-Mills theories on curved backgrounds.Comment: Latex, 15 pages, PITHA93-1, January 9

Effects of Financial Performance and Corporate Social Responsibility on Company Values: Case of Banks Listed on the Indonesia Stock Exchange

This study aims to analyze the effect of financial performance and corporate social responsibility (CSR) on the value of the company at banks listed on the Indonesia Stock Exchange for the period 2013-2017. The data used are secondary data, namely financial statements published on the Indonesia Stock Exchange's website during the period 2013-2017 which contain information about the ratio of banking financial performance (NPL, LDR, ROA, and CAR), Corporate Social Responsibility (CSR), and Value Companies with Tobin's Q method. This study consists of dependent variables and independent variables. The dependent variable is the value of the company, while the independent variable is financial performance and Corporate Social Responsibility (CSR)

`Been there done that': Disentangling option value effects from user heterogeneity when valuing natural resources with a use component.

Endogeneity bias arises in contingent valuation studies when the error term in the willingness to pay (WTP) equation is correlated with explanatory variables because observable and unobservable characteristics of the respondents affect both their WTP and the value of those variables. We correct for the endogeneity of variables that capture previous experience with the resource valued, humpback whales, and with the area of study. We consider several endogenous behavioral variables, so we apply a multivariate probit approach to jointly model them with WTP. In this case, correcting for endogeneity increases econometric efficiency and substantially corrects the bias affecting the estimated coefficients of the experience variables, by isolating the decreasing effect on option value caused by having experienced the resource. Stark differences are unveiled between the marginal effects on willingness to pay of experience of the resources in an alternative location versus experience in the location studied

The Effect of Player Performance on Free Agency Contract Value in Major League Baseball

This study estimates the effect of player performance on free agency contract values in Major League Baseball (MLB). We hypothesize that performance, as measured by Wins Above Replacement (WAR), has a positive effect on the contract value. To test this, we specify and estimate a linear regression for contract value as a function of current and lagged WAR values and other control variables. Using data from 82 major league position players during the 2013 and 2014 seasons, our results indicate that the current and lagged values of WAR have a significant, positive effect on contract value. Among the control variables, the contract length has a significant, positive effect on the contract value. The model is used to predict free agent contract values set during the 2015 off-season. This prediction for 25 players has an average error of 35%, without systematic over-or under-prediction

Quantum Backreaction on ``Classical'' Variables

A mathematically consistent procedure for coupling quasiclassical and quantum variables through coupled Hamilton-Heisenberg equations of motion is derived from a variational principle. During evolution, the quasiclassical variables become entangled with the quantum variables with the result that the value of the quasiclassical variables depends on the quantum state. This provides a formalism to compute the backreaction of any quantum system on a quasiclassical one. In particular, it leads to a natural candidate for a theory of gravity coupled to quantized matter in which the gravitational field is not quantized.Comment: LaTeX, 10 pp. title change, minor improvement of presentatio