Financial Liquidity and Debt Recovery Efficiency Forecasting in a Small Industrial Enterprise
Abstract
:1. Introduction
2. Materials and Methods
2.1. Overview of the Literature on Financial Liquidity in a Small and Medium Enterprise
2.2. Traditional Assessment of an Enterprise’s Financial Liquidity
- (a)
- Static approach—in relation to a specific moment, using basic parts of financial statements, such as: the balance sheet and the profit and loss account;
- (b)
- Dynamic approach—in relation to a specific reporting period, based on the cash flow statement.
2.3. Financial Liquidity and Debt Recovery Efficiency Measurement in a Small Enterprise
2.4. The Econometric Model Describing the Interdependence between Financial Liquidity and Debt Recovery Efficiency in an Enterprise
3. Results and Discussion
4. Conclusions
Funding
Data Availability Statement
Conflicts of Interest
Ethical Approval
1 | “Recovery (v.)—regain or secure money by legal means or the making of profits”, Paperback Oxford English Dictionary, Oxford University Press, Oxford, 2012, p. 604. “Debt recovery—the process of making people or companies pay the money that they owe to other people or companies, when they have not paid back the debt at the time that was arranged”, Cambridge Business English Dictionary, Cambridge University Press, Cambridge, 2011, p. 213. In business practice, debt recovery is often confused with debt collection, implemented, inter alia, by debt collection companies/agencies. Meanwhile, “collect (v.)—ask for money”, Paperback Oxford English Dictionary, Oxford University Press, Oxford, 2012, p. 134. “Debt collection—the job of collecting payments from people who have failed to pay the money they owe for goods, services, etc. that they have already received”, Cambridge Business English Dictionary, Cambridge University Press, Cambridge, 2011, p. 212. |
2 | The importance of interpreting and forecasting a company’s financial position has received considerable attention from Bodie and Merton (2000, chp. 3). |
3 | The use of cumulative amounts results from the assumption of proper precaution on the part of the small enterprise owner. He/she collects funds during periods of financial surpluses for the time of reduced cash inflows. An owner who does not have the ability to accumulate funds usually is unable to maintain the company’s position under conditions of strong competition in the market. The symbol t* denotes the number of the year, whereas t is the number of the month in year t*. |
4 | The symbol t* denotes the year number, while n* denotes the number of the years considered. |
5 | Goldberger (1964), in his work Econometric theory, John Willey and Sons, New York, writes that: “(…) despite their inconsistency, classical least-squares estimators a minimum variance property” (p. 359). In a later section the author states that: “This analysis suggests that for small samples the second moments of the classical least-squares estimators (about the true parameter values) may be less than those of the 2SLS estimators—their variances may be sufficiently small to compensate for their bias” (p. 360). See also: Wiśniewski (2011). |
6 | This method has been described in the works: Wiśniewski (2016, pp. 39–45), Wiśniewski (2018, chp. 3) and Wiśniewski (2021). |
7 | The forecasted period (T = 1, 2, …, 12) is denoted by the symbol T. The forecast is denoted by the symbol p. As such, forecasts of PRODTp, SBRUTTp, LIQTp, and EVINDTp are constructed. The markings PRODT, SBRUTT, LIQT, and EVINDT (i.e., without the p-index) are reserved for the realization of these variables. Realizations, i.e., the future actual values of the variables forecasted, enable assessment of the forecasts constructed. |
8 |
References
- Abor, Joshua, and Peter Quartey. 2010. Issues in SME Development in Ghana and South Africa. International Research Journal of Finance and Economics 39: 215–28. [Google Scholar]
- Bank of England. 1997. The Finance of Small Firms: Fourth Report. London: Bank of England. [Google Scholar]
- Bank of England. 1998. The Finance of Small Firms: Fifth Report. London: Bank of England. [Google Scholar]
- Bank of England. 1999a. The Finance of Small Firms: Sixth Report. London: Bank of England. [Google Scholar]
- Bank of England. 1999b. The Financing of Ethnic Minority Firms in the UK. London: Bank of England. [Google Scholar]
- Bhunia, Amalendu. 2010. A trend analysis of liquidity management efficiency in selected private sector Indian steel industry. International Journal of Research in Commerce and Management 1: 618–28. [Google Scholar]
- Bodie, Zvi, and Robert C. Merton. 2000. Finance, International Edition. Hoboken: Prentice-Hall. [Google Scholar]
- Chan, Kam C., and Nai-Fu Chen. 1991. Structural and Return Characteristics of Small and Large Firms. The Journal of Finance 44: 1467–84. [Google Scholar] [CrossRef]
- Eljelly, Abuzar. 2004. Liquidity-Profitability Tradeoff: An empirical Investigation in An Emerging Market. International Journal of Commerce & Management 14: 48–61. [Google Scholar]
- Goldberger, Arthur Stanley. 1964. Econometric Theory. New York: John Willey & Sons. [Google Scholar]
- Jepkorir, Susan, Willy M. Muturi, and James Ndegwa. 2019. Liquidity Management as a Determinant of Financial Distress in Savings and Credit Cooperative Organizations in Kenya. International Journal of Business Management and Processes 4: 10–17. [Google Scholar]
- Khan, Jamshed H., and Jawaid A. Ghani. 2004. Clusters and Entrepreneurship: Implications for Innovation in a Developing Economy. Journal of Developmental Entrepreneurship 9: 201–19. [Google Scholar]
- Mazumder, Rana. 2020. Relationship between Liquidity and Profitability of Pharmaceuticals and Chemical Companies. In Syed Mahadi Hasan. ID: 114 161 038 Program. Dhaka: BBA-AIS School of Business & Economics United International University. [Google Scholar]
- Raheman, Abdul, and Mohamed Nasr. 2007. Working Capital Management and Profitability: Case of Pakistani Firms. International Review of Business Research Papers 3: 279–300. [Google Scholar]
- Sokołowska, Ewelina, and Jerzy Witold Wiśniewski. 2008. Dynamic econometric model in the assessment of financial liquidity of a small enterprise. In Quantitative Methods in Economic Research. IX, Econometric Models. Warsaw: SGGW Publishing, pp. 209–19. [Google Scholar]
- Wiśniewski, Jerzy Witold. 2009. Econometric modeling of the effectiveness of debt collection. Paper presented at 3rd Scientific Conference “Modeling and Forecasting of the National Economy”, Gdańsk, Poland, May 27–29. [Google Scholar]
- Wiśniewski, Jerzy Witold. 2011. Dilemmas of the double least squares method in an econometric micromodel. In Modeling and Forecasting of the National Economy. Works and Materials No. 4/8. Sopot: Faculty of Management of the University of Gdańsk. [Google Scholar]
- Wiśniewski, Jerzy Witold. 2016. Microeconometrics in Business Management. New York: John Wiley & Sons, Singapore: Chichester. [Google Scholar]
- Wiśniewski, Jerzy Witold. 2018. Forecasting from An Econometric System of Interdependent Equations. Saarbrücken: LAP LAMBERT Academic Publishing. [Google Scholar]
- Wiśniewski, Jerzy Witold. 2021. Forecasting in Small Business Management. Risks 9: 69. [Google Scholar] [CrossRef]
Variable | Coefficient | Std. Error | t-Statistic | Prob. p | |
---|---|---|---|---|---|
const | 35.7892 | 17.3869 | 2.0584 | 0.0433 | ** |
SBRUT_1 | 0.264044 | 0.0980122 | 2.6940 | 0.0088 | *** |
SBRUT_2 | 0.335448 | 0.0777751 | 4.3131 | <0.0001 | *** |
EVIND | 1.11045 | 0.138434 | 8.0216 | <0.0001 | *** |
EVIND_11 | −0.559677 | 0.16928 | −3.3062 | 0.0015 | *** |
dm1 | −121.502 | 12.7075 | −9.5614 | <0.0001 | *** |
dm9 | −71.2396 | 15.4927 | −4.5983 | <0.0001 | *** |
dm10 | −79.0165 | 17.8276 | −4.4323 | <0.0001 | *** |
LIQ_1 | 0.784919 | 0.0565033 | 13.8916 | <0.0001 | *** |
LIQ_4 | −0.178276 | 0.054603 | −3.2649 | 0.0017 | *** |
LIQ_8 | −0.142219 | 0.0560837 | −2.5358 | 0.0135 | ** |
LIQ_12 | −0.19808 | 0.0589236 | −3.3616 | 0.0013 | *** |
Mean dependent var. | 115.6671 | S.D. dependent var. | 61.88753 | ||
Sum squared resid. | 46,539.15 | S.E. of regression | 25.78459 | ||
R-squared | 0.849988 | Adjusted R-squared | 0.826414 | ||
F(11,70) | 36.05710 | Prob(F-statistic) | 1.71 × 10−24 | ||
Log likelihood | −376.3475 | Akaike info criterion | 776.6950 | ||
Schwarz criterion | 805.5756 | Hannan-Quinn criterion | 788.2901 | ||
Autocorrel. coeff. (rho1) | −0.093267 | Durbin h-statistic | −0.982984 |
Variable | Coefficient | Std. Error | t-Statistic | Prob. p | |
---|---|---|---|---|---|
Const | 1.4823 | 12.6127 | 0.1175 | 0.9068 | |
SBRUT | 0.104745 | 0.0498141 | 2.1027 | 0.0395 | ** |
SBRUT_1 | −0.165433 | 0.0577255 | −2.8659 | 0.0056 | *** |
SBRUT_2 | −0.343855 | 0.0654157 | −5.2565 | <0.0001 | *** |
SBRUT_9 | 0.144591 | 0.0503366 | 2.8725 | 0.0055 | *** |
LIQ | 0.231299 | 0.0342227 | 6.7586 | <0.0001 | *** |
LIQ_2 | −0.227186 | 0.0391187 | −5.8076 | <0.0001 | *** |
LIQ_4 | 0.0773338 | 0.0342058 | 2.2608 | 0.0272 | ** |
LIQ_8 | 0.0680115 | 0.0283642 | 2.3978 | 0.0195 | ** |
LIQ_12 | 0.0823227 | 0.0301587 | 2.7297 | 0.0082 | *** |
dm1 | 42.8764 | 8.72728 | 4.9129 | <0.0001 | *** |
dm2 | 28.7364 | 9.08009 | 3.1648 | 0.0024 | *** |
dm3 | 23.8075 | 7.36668 | 3.2318 | 0.0020 | *** |
dm6 | −27.0287 | 8.3487 | −3.2375 | 0.0019 | *** |
dm7 | −30.5163 | 7.37474 | −4.1379 | 0.0001 | *** |
dm8 | −18.4091 | 7.1938 | −2.5590 | 0.0129 | ** |
dm11 | −22.8948 | 7.9052 | −2.8962 | 0.0052 | *** |
EVIND_1 | −0.262529 | 0.0822912 | −3.1902 | 0.0022 | *** |
EVIND_11 | 0.24579 | 0.0916589 | 2.6816 | 0.0093 | *** |
Mean dependent var. | −4.453659 | S.D. dependent var. | 28.56555 | ||
Sum squared resid. | 10,462.94 | S.E. of regression | 12.88714 | ||
R-squared | 0.841699 | Adjusted R-squared | 0.796470 | ||
F(18,63) | 18.60978 | Prob(F-statistic) | 1.10 × 10−18 | ||
Log likelihood | −315.1569 | Akaike info criterion | 668.3137 | ||
Schwarz criterion | 714.0414 | Hannan–Quinn criterion | 686.6727 | ||
Autocorrel. coeff. (rho1) | 0.096296 | Durbin h-statistic | 1.307605 |
Variable | Coefficient | Std. Error | t-Statistic | Prob. p | |
---|---|---|---|---|---|
Const | 49.3006 | 17.0179 | 2.8970 | 0.0051 | *** |
PROD | 0.314418 | 0.0822437 | 3.8230 | 0.0003 | *** |
PROD_2 | 0.192879 | 0.0664748 | 2.9015 | 0.0050 | *** |
PROD_4 | 0.266735 | 0.0627707 | 4.2494 | <0.0001 | *** |
PROD_6 | 0.260442 | 0.082139 | 3.1707 | 0.0023 | *** |
PROD_10 | −0.208976 | 0.0646183 | −3.2340 | 0.0019 | *** |
PROD_12 | 0.386798 | 0.0777756 | 4.9733 | <0.0001 | *** |
dm2 | −56.4333 | 10.0217 | −5.6311 | <0.0001 | *** |
dm3 | −85.5183 | 13.8924 | −6.1558 | <0.0001 | *** |
dm4 | −119.789 | 13.0028 | −9.2126 | <0.0001 | *** |
dm5 | −85.7246 | 10.6554 | −8.0452 | <0.0001 | *** |
dm6 | −48.7422 | 9.82865 | −4.9592 | <0.0001 | *** |
dm8 | 73.7642 | 10.896 | 6.7699 | <0.0001 | *** |
dm9 | 52.2021 | 9.87142 | 5.2882 | <0.0001 | *** |
SBRUT_11 | −0.272401 | 0.0812169 | −3.3540 | 0.0013 | *** |
Mean dependent var. | 119.9622 | S.D. dependent var. | 57.15374 | ||
Sum squared resid. | 24,216.31 | S.E. of regression | 19.01151 | ||
R-squared | 0.908476 | Adjusted R-squared | 0.889352 | ||
F(14,67) | 47.50362 | Prob(F-statistic) | 3.30 × 10−29 | ||
Log likelihood | −349.5635 | Akaike info criterion | 729.1270 | ||
Schwarz criterion | 765.2278 | Hannan–Quinn criterion | 743.6210 | ||
Autocorrel. coeff. (rho1) | −0.003106 | Durbin–Watson stat. | 1.955127 |
Variable | Coefficient | Std. Error | t-Statistic | Prob. p | |
---|---|---|---|---|---|
Const | −3.90858 | 18.1577 | −0.2153 | 0.8302 | |
EMP_8 | 2.73307 | 0.920238 | 2.9700 | 0.0040 | *** |
dm6 | −25.1642 | 9.04259 | −2.7828 | 0.0068 | *** |
dm9 | 69.4314 | 9.99448 | 6.9470 | <0.0001 | *** |
dm10 | 61.4042 | 8.88592 | 6.9103 | <0.0001 | *** |
dm11 | 23.6176 | 8.78676 | 2.6879 | 0.0089 | *** |
PROD_3 | 0.206534 | 0.0649295 | 3.1809 | 0.0021 | *** |
PROD_11 | 0.235135 | 0.0640667 | 3.6702 | 0.0005 | *** |
Mean dependent var. | 104.7747 | S.D. dependent var. | 38.66778 | ||
Sum squared resid. | 35,906.28 | S.E. of regression | 21.88037 | ||
R-squared | 0.707141 | Adjusted R-squared | 0.679808 | ||
F(7,75) | 25.87089 | Prob(F-statistic) | 1.25 × 10−17 | ||
Log likelihood | −369.6697 | Akaike info criterion | 755.3394 | ||
Schwarz criterion | 774.6902 | Hannan–Quinn criterion | 763.1135 | ||
Autocorrel. coeff. (rho1) | 0.042344 | Durbin-Watson stat. | 1.910283 |
Forecasting Period (T) | PRODTp | Standard Error | SBRUTTp | Standard Error |
---|---|---|---|---|
2004:01 | 88.684 | 21.880 | 168.648 | 19.011 |
2004:02 | 85.928 | 21.880 | 95.923 | 19.011 |
2004:03 | 90.416 | 21.880 | 93.099 | 19.011 |
2004:04 | 77.993 | 22.342 | 47.225 | 19.011 |
2004:05 | 77.377 | 22.342 | 43.865 | 19.011 |
2004:06 | 55.791 | 22.342 | 54.994 | 19.011 |
2004:07 | 86.220 | 22.362 | 102.083 | 19.011 |
2004:08 | 92.371 | 22.362 | 164.770 | 19.011 |
2004:09 | 156.544 | 22.362 | 203.091 | 19.011 |
2004:10 | 149.041 | 22.363 | 146.991 | 19.011 |
2004:11 | 111.608 | 22.363 | 156.410 | 19.011 |
2004:12 | 95.7382 | 22.947 | 126.777 | 19.704 |
Forecasting Period (T) | It.1 | It.2 | It.3 | It.4 | It.5 | It.6 | It.7 | It.8 | It.9 |
---|---|---|---|---|---|---|---|---|---|
2004:01 | 89.921 | 94.333 | 95.464 | 95.746 | 95.823 | 95.849 | 95.849 | 95.849 | 95.849 |
2004:02 | 127.35 | 132.973 | 135.027 | 135.688 | 135.909 | 135.974 | 135.999 | 135.999 | 135.999 |
2004:03 | 137.833 | 162.894 | 169.537 | 171.359 | 171.902 | 172.045 | 172.084 | 172.109 | 172.109 |
2004:04 | 123.109 | 145.515 | 153.723 | 156.413 | 157.259 | 157.528 | 157.580 | 157.619 | 157.619 |
2004:05 | 121.819 | 146.299 | 152.093 | 153.742 | 154.240 | 154.415 | 154.477 | 154.503 | 154.503 |
2004:06 | 102.503 | 127.248 | 132.730 | 133.530 | 133.506 | 133.430 | 133.402 | 133.398 | 133.398 |
2004:07 | 67.6134 | 81.926 | 84.351 | 84.499 | 84.268 | 84.100 | 83.997 | 83.954 | 83.954 |
2004:08 | 76.199 | 86.111 | 84.967 | 83.679 | 83.073 | 82.839 | 82.732 | 82.685 | 82.685 |
2004:09 | 43.403 | 40.402 | 36.784 | 34.708 | 33.800 | 33.465 | 33.365 | 33.333 | 33.308 |
2004:10 | 57.774 | 13.359 | −1.699 | −6.352 | −7.761 | −8.183 | −8.286 | −8.314 | −8.328 |
2004:11 | 115.165 | 43.355 | 18.479 | 10.492 | 8.152 | 7.531 | 7.355 | 7.337 | 7.325 |
2004:12 | 150.758 | 98.993 | 81.718 | 76.176 | 74.487 | 74.008 | 73.871 | 73.859 | 73.849 |
Forecasting Period (T) | It.1 | It.2 | It.3 | It.4 | It.5 | It.6 | It.7 | It.8 | It.9 |
---|---|---|---|---|---|---|---|---|---|
2004:01 | 3.973 | 4.991 | 5.245 | 5.3147 | 5.338 | 5.338 | 5.338 | 5.338 | 5.338 |
2004:02 | 1.949 | 3.000 | 3.396 | 3.5396 | 3.580 | 3.603 | 3.603 | 3.603 | 3.603 |
2004:03 | 18.591 | 23.121 | 24.294 | 24.627 | 24.710 | 24.727 | 24.750 | 24.750 | 24.750 |
2004:04 | 2.463 | 5.159 | 6.294 | 6.672 | 6.813 | 6.832 | 6.849 | 6.849 | 6.849 |
2004:05 | 6.916 | 6.513 | 6.142 | 6.005 | 5.977 | 5.996 | 5.992 | 5.992 | 5.992 |
2004:06 | 5.883 | 7.054 | 6.715 | 6.377 | 6.195 | 6.130 | 6.108 | 6.108 | 6.108 |
2004:07 | −0.578 | −1.203 | −1.343 | −1.447 | −1.521 | −1.588 | −1.620 | −1.620 | −1.620 |
2004:08 | 2.406 | 0.980 | 0.147 | −0.099 | −0.149 | −0.163 | −0.169 | −0.169 | −0.169 |
2004:09 | −5.213 | −6.588 | −7.246 | −7.546 | −7.650 | −7.655 | −7.646 | −7.669 | −7.669 |
2004:10 | −33.183 | −43.043 | −45.552 | −46.155 | −46.302 | −46.326 | −46.329 | −46.323 | −46.323 |
2004:11 | −27.765 | −38.289 | −41.930 | −43.008 | −43.278 | −43.375 | −43.375 | −43.377 | −43.377 |
2004:12 | 10.606 | 14.014 | 14.934 | 15.113 | 15.129 | 15.120 | 15.119 | 15.119 | 15.096 |
Forecasting Period (T) | Forecasts LIQTp | Forecasts EVINDTp |
---|---|---|
2004:01 | 95.849 | 5.338 |
2004:02 | 135.999 | 3.603 |
2004:03 | 172.109 | 24.750 |
2004:04 | 157.619 | 6.849 |
2004:05 | 154.503 | 5.992 |
2004:06 | 133.398 | 6.108 |
2004:07 | 83.954 | −1.620 |
2004:08 | 82.685 | −0.169 |
2004:09 | 33.308 | −7.669 |
2004:10 | −8.328 | −46.323 |
2004:11 | 7.325 | −43.377 |
2004:12 | 73.849 | 15.096 |
Publisher’s Note: MDPI stays neutral with regard to jurisdictional claims in published maps and institutional affiliations. |
© 2022 by the author. Licensee MDPI, Basel, Switzerland. This article is an open access article distributed under the terms and conditions of the Creative Commons Attribution (CC BY) license (https://creativecommons.org/licenses/by/4.0/).
Share and Cite
Wiśniewski, J.W. Financial Liquidity and Debt Recovery Efficiency Forecasting in a Small Industrial Enterprise. Risks 2022, 10, 66. https://doi.org/10.3390/risks10030066
Wiśniewski JW. Financial Liquidity and Debt Recovery Efficiency Forecasting in a Small Industrial Enterprise. Risks. 2022; 10(3):66. https://doi.org/10.3390/risks10030066
Chicago/Turabian StyleWiśniewski, Jerzy Witold. 2022. "Financial Liquidity and Debt Recovery Efficiency Forecasting in a Small Industrial Enterprise" Risks 10, no. 3: 66. https://doi.org/10.3390/risks10030066
APA StyleWiśniewski, J. W. (2022). Financial Liquidity and Debt Recovery Efficiency Forecasting in a Small Industrial Enterprise. Risks, 10(3), 66. https://doi.org/10.3390/risks10030066