black et al - 2012 - how corporate governance affects firm value - evidence on channels from korea [kcgi]

... with only cross-sectional data, and report evidence of (i) a governance- to -value association between KCGI and firm market value, and (ii) likely causation for large firms, using the large firm ... markets provides evidence that better corporate governance predicts higher firm market value, but little evidence on the channels through which governance affects market value. We first show ... connection between firm- level corporate governance and market value, using panel data from 199 8-2 004 with firm fixed and random effects. We construct a broad corporate governance index (Korea Corporate...

... The relation between firm-level corporate governance and market value: A case study of IndiaN. Balasubramanian a , Bernard S. Blackb,⁎, Vikramaditya Khannac a Indian Institute of Management, ... emerging markets? Another examination using a new data set. Journal of Banking and Finance 33, 254–262.Patel, Sandeep A. , Balic, Amra, Bwakira, Liliane, 2002. Measuring Transparency and Disclosure at ... literature on corporate governance indices and the connection between governance and firm value. We build a broad Indian Corporate Governance Index (ICGI) and examine the association between ICGI and...

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The฀McKinsey฀Quarterly 2004 Number฀254Asia’s governance challenge 55The฀McKinsey฀Quarterly 2004 Number฀254Asia’s governance challenge 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governance ฀ ... 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governance ฀ ฀ ฀ ฀ challenge Corporate governance in฀Asia฀has฀improved,฀but฀implanting฀new฀forms฀of฀behavior฀will฀take฀time.Dominic Barton, ฀Paul฀Coombes,฀and฀Simon฀Chiu-Yin฀WongThe฀McKinsey฀Quarterly 2004 Number฀256Asia’s governance challenge ... challenge Corporate governance in฀Asia฀has฀improved,฀but฀implanting฀new฀forms฀of฀behavior฀will฀take฀time.Dominic Barton, ฀Paul฀Coombes,฀and฀Simon฀Chiu-Yin฀WongThe฀McKinsey฀Quarterly 2004 Number฀256Asia’s governance challenge 57Is฀best฀practice฀best฀for฀the฀region?...

... How does financial reporting quality relate to investmentefficiency?Citation Biddle, Gary C., Gilles Hilary, and Rodrigo S. Verdi. How Does Financial Reporting Quality Relate to Investment ... firm-specific financial reporting quality (see Section 5.2). 3.1. Conditional relation between financial reporting quality and investment First, we test whether higher financial reporting quality ... regarding the construct validity of AQ as a proxy for financial reporting quality, we further show that our results are generally robust to the use of a financial reporting quality index based on...

... Audit firm, corporate governance, and audit quality: Evidence from Bahrain Jasim Al-Ajmi ⁎Department of Economics and Finance, College of Business Administration, University of Bahrain, ... size, corporate governance, and audit quality is imperative to set the ground for thestage for the author's survey results.The relationship betweenthe audit- firm sizeand the qualityof audit- reporting ... these two roles depend on audit quality. While audit quality is considered an important element of corporate governance, it isunclear whether audit qualityand otheraspects ofcorporate governance(such...

... later years of audit firm tenure determines that audit quality is a concave function of audit firm tenure – audit quality is likely to increase with audit firm tenure in earlier years and is likely ... relationship between auditor tenure and audit quality (Chi and Huang 2005; Davis et al. 2009; Boone et al. 2009). They find that both short and long tenure are associated with low audit quality, suggesting ... the relation between auditor tenure and audit quality, and the turning point of audit quality below. 3.2.1 BigN versus Non-BigN Watts and Zimmerman (1981) predict that large audit firms supply...

... audit quality (Boon et al. , 2008) Perceptions of Audit Service Quality and Auditor Retention 17Int. J. Audit. ãã: ãããã (2012) â 2012 Blackwell Publishing Ltd and a high auditor retention rate (Butcher ... necessary The external auditors co-operate with the internal auditors Figure 2: Continued Perceptions of Audit Service Quality and Auditor Retention 11Int. J. Audit. ãã: ãããã (2012) â 2012 Blackwell ... sample selection, method of Perceptions of Audit Service Quality and Auditor Retention 3Int. J. Audit. ãã: ãããã (2012) â 2012 Blackwell Publishing Ltdanalysis and specification of the model to...

... Mandatory Audit Firm Rotation and Audit Quality: Evidence from the Italian Setting Authors: Mara Cameran Università Bocconi, Milan, Italy mara .cameran@ unibocconi.it Annalisa ... Italy annalisa.prencipe@unibocconi.it Marco Trombetta IE Business School, Spain Marco.Trombetta@ie.edu 2 Mandatory Audit Firm Rotation and Audit Quality: Evidence from the Italian Setting ... surrounding the MAR rule. In particular, we investigate the effects of mandatory audit firm rotation on audit quality while taking advantage of the unique institutional setting provided by the Italian...

... with audit quality. Next, we consider how tenure and rotation of the review partner may affect audit quality. Quality review partner tenure, rotation, and audit quality The general purpose of ... potential effects of engagement partner tenure and rotation on audit quality. Engagement partner tenure, rotation, and audit quality Audit quality is defined as the joint probability that an auditor ... hypotheses to empirically test the association between review partner tenure and audit quality, and review partner rotation and audit quality, respectively: HYPOTHESIS 2A: Review partner tenure is not...

... HorizonsVol. 20, No. 3September 2006 pp. 253–270 Strong Corporate Governance and Audit Firm Rotation: Effects on Judges’ Independence Perceptions and Litigation Judgments Marianne Moody Jennings, ... (orjuries’) perceptions of auditor independence, given circumstantial evidence and environ-mental conditions. The Securities and Exchange Commission (SEC) standard for auditor independence also uses ... (e.g., Kadous2000, 2001; Lowe et al. 2002; Brandon and Mueller 2006) or judges (e.g., Lowe and Reckers 1994; Jennings et al. 1998; Jennings et al. 1993; Anderson et al. 1997). What arethe advantages...

... with only cross-sectional data, and report evidence of (i) a governance- to -value association between KCGI and firm market value, and (ii) likely causation for large firms, using the large firm ... markets provides evidence that better corporate governance predicts higher firm market value, but little evidence on the channels through which governance affects market value. We first show ... connection between firm- level corporate governance and market value, using panel data from 199 8-2 004 with firm fixed and random effects. We construct a broad corporate governance index (Korea Corporate...

... a financial expert. In their study, McDaniel et al. compared how financial experts may differ from financial literates in the evaluation of the quality of financial reporting items and whether ... reporting quality. ” For example, although, the BRC (1999) and Sarbanes-Oxley (2002) require auditors to discuss the quality of the financial reporting methods and not just their acceptability, the ... Journal of Accounting Literature (2004, pp. 8 7-1 52) 1 THE CORPORATE GOVERNANCE MOSAIC AND FINANCIAL REPORTING QUALITY INTRODUCTION One of the most important functions that corporate governance...

... examines whether stronger corporate governance leads to higher quality financial reporting. We use a regression discontinuity method to analyze the effect on financial reporting quality of shareholder-sponsored ... on financial reporting quality of shareholder-sponsored governance proposals that pass or fail by a small margin of votes in annual meetings (i.e., close-call proposals). For such close-call ... studies. 4.2. Financial Reporting Metrics We use three measures to proxy for financial reporting quality. Our first measure of financial reporting quality is the accrual-based Dechow and...

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 ... ...