Abstract

Undoubtedly, it is important to have an empirically effective credit risk rating method for decision-making in the financial industry, business, and even government. In our approach, for each corporate bond (CB) and its issuer, we first propose a credit risk rating (Crisk-rating) system with rating intervals for the standardized credit risk price spread (S-CRiPS) measure presented by Kariya et al. (2015), where credit information is based on the CRiPS measure, which is the difference between the CB price and its government bond (GB)-equivalent CB price. Second, for each Crisk-homogeneous class obtained through the Crisk-rating system, a term structure of default probability (TSDP) is derived via the CB-pricing model proposed in Kariya (2013), which transforms the Crisk level of each class into a default probability, showing the default likelihood over a future time horizon, in which 1545 Japanese CB prices, as of August 2010, are analyzed. To carry it out, the cross-sectional model of pricing government bonds with high empirical performance is required to get high-precision CRiPS and S-CRiPS measures. The effectiveness of our GB model and the S-CRiPS measure have been demonstrated with Japanese and United States GB prices in our papers and with an evaluation of the credit risk of the GBs of five countries in the EU and CBs issued by US energy firms in Kariya et al. (2016a, b). Our Crisk-rating system with rating intervals is tested with the distribution of the ratings of the 1545 CBs, a specific agency’s credit rating, and the ratings of groups obtained via a three-stage cluster analysis.

Highlights

  • Agency credit ratings such as those of Moody’s Investors Service, Standard & Poor’s (S&P), and Fitch Ratings play an important role as information on the creditworthiness of various bonds and/or issuers for investment decision-making, where credit ratings are expressed as categorical classes, each of which shows a homogeneous credit level

  • Besides corporate bond (CB) prices, market prices of financial credit products such as stocks, credit default swaps (CDSs), and other related derivative prices written for each firm, etc., carry information reflecting the future prospect of credit risk of a firm, because the price-forming investors in the market are very sensitive to future default risks

  • A traditional approach to bond pricing is represented by the econometric approach in Nelson and Siegel (1987), among others. They assume a specific form {rtNS(s)} of nonstochastic term structure of interest rates including level, steepness, curvature, and scale parameters, and it is often the case that attribute-independent yields {rt(s)} are derived from past government bond (GB) or CB prices, and the ordinary least squares (OLS) method is applied to estimate the unknown parameters of rtNS(s) in regression models

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Summary

Introduction

Agency credit ratings such as those of Moody’s Investors Service, Standard & Poor’s (S&P), and Fitch Ratings play an important role as information on the creditworthiness of various bonds and/or issuers for investment decision-making, where credit ratings are expressed as categorical classes, each of which shows a homogeneous credit level. The “credit risk” of a firm is defined to be the default probability (or default likelihood) that the firm will be unable to financially keep a contract that it has made, which includes delay of promised payments or breach of contract requiring maintenance of credit rating, as in some credit risk derivatives, etc. Based on this definition of credit risk, we analyze the credit risk of nondefaulted firms each time they issue CBs in open financial markets and a term structure of default probability (TSDP) of each CB. Besides CB prices, market prices of financial credit products such as stocks, credit default swaps (CDSs), and other related derivative prices written for each firm, etc., carry information reflecting the future prospect of credit risk of a firm, because the price-forming investors in the market are very sensitive to future default risks

Brief Review of the Literature
GB and Interest Analysis
CB and Credit Risk Analysis
Crisk-Rating System
Derivation of TSDP for Each Crisk-Rating Class
Detailed Summary
Definition of CRiPS and Its Empirical Effectiveness
GB Pricing Model
Trading and Meetaall IInndduussttrriieess
10 Itochu En
Crisk-Homogenous Groups via Cluster Analysis
Crisk-Rating System with Fixed Interval Scheme for S-CRiPSs
Model for Pricing CBs and Deriving TSDPs
TSDPs of Individual Firms and Credit-Homogeneous Groups
TSDPs of Individual Firms in the Electric Power Industry
Findings
TSDPs of CG1–CG7
Full Text
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