Knowledge (XXG)

Transactional Asset Pricing Approach

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1084: 774:(CAPM) which is built in the two-coordinates plane ("standard deviation(risk) -- expected (mean) return") relevant for pricing liquid securities traded on deep financial markets, the TAPA discount rate model is built in the "income growth-capital value growth" coordinates plane, thus it is relevant for pricing all types of income-producing assets, such as property, not just the liquid securities. 784: 22: 406: 1740:
variables specific to the benchmark portfolio, therefore represents the dynamic (expected performance) properties of the benchmark, not any of the properties of the subject asset being valued. Such a conceptualization of discount rates in the TAPA context emphasizes the explicit comparative nature of
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TAPA valuation framework is applicable to pricing assets possessing less than perfect liquidity with reference to a selected valuation benchmark for which the discount rates have to be developed, or forecast, by a valuer. In particular, the TAPA approach has found applications for pricing assets to
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The TAPA theory provides original derivations and conditions under which such BPE can be further reduced to most of the known income capitalization formats within the valuation theory, such as the direct income capitalization format (DIC), The Gordon Growth Model, the Inwood and Hoskald
1079:{\displaystyle {\text{TAPA's Basic Pricing Equation (BPE), with time-variable discount rates: }}PV(0)=NOI\cdot \sum _{k=1}^{n}{\frac {\quad \prod _{i=2}^{k}(1+u_{o}(i))}{\quad \prod _{i=1}^{k}(1+r(i))}}+PV(0){\frac {\quad \prod _{i=1}^{n}(1+v_{o}(i))}{\quad \prod _{i=1}^{n}(1+r(i))}}} 780:
The TAPA theory lists conditions under which the developed dual-rate general asset pricing model reduces to the conventional single-rate Discounted cash flow (DCF) analyses framework. Such a framework with time-variable discount rates is called the TAPA BPE (Basic Pricing Equation):
2182:- is an imputed measure of dis-proportionality between the economic interests of the buyer and the seller, with the left-hand-side of the Equation reflecting economic interests of the seller, and the Right-hand side—those of the buyer. If the residual value of the subject asset 2446:, called "the discount rate" in the conventional single-rate DCF applications; as mentioned, TAPA's multi-period discount rate evaluation framework summarized in the formula above allows to determine such converged market rates on a valuation benchmark (portfolio) level. 249:. The multi-period discount rate evaluation theory within TAPA, on the other hand, is a portfolio-level theory, in that it applies to an investment aggregate. A general formula for evaluating discount rates/rates of return at a portfolio-level in TAPA looks as follows 1652:
variables is emphasized in TAPA. The former represent the properties of the subject asset being valued, the latter - the properties of a benchmark (a market aggregate or a portfolio) against which the valuation of subject asset is rendered. The discount rate
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in some applications of TAPA the subject asset can be a part of the benchmark portfolio, giving rise to some interesting circularity properties in the model, and suggesting macro-economic and counter-cyclical valuation applications for TAPA, see:
510: 173:, which is complemented by a deductive-style multi-period discount rate derivation theory, originating as a generalization of the single-period discount rate framework of Burr-Williams, where the single-period discount rate, 150:. In TAPA, this dynamic valuation predicate forms an underlying new basis for justifying DCF analyses distinct, on the one hand, from the specific-individual-investor DCF premise developed by the American Economist 401:{\displaystyle {\text{TAPA formula for evaluating discount rates, for period i, in multi-period time-variant discount rate setting: }}r(i)={\frac {R\prod _{j=1}^{i}(1+u(j))}{\prod _{j=1}^{i-1}(1+v(j))}}+v(i)} 1741:
any income-approach-based valuation, with TAPA making such a linkage to a valuation benchmark employed explicit via the specification of discount rates in the multi-period analysis framework that it offers.
2459:. Additionally, the flexible time-variable nature of discount rates in the TAPA BPE provides a novel framework for exploring the effects of market cycles on the prices of assets embedded in the markets 1550:
sought at the beginning of the projection period. Thus, as can be seen, TAPA's BPE equation of value is a circular equation usually solvable by numeric methods of evaluation. The distinction of
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neither party should be a losing side to the transaction, meaning that the capital of the buyer and the seller bound up in the transaction should be mutually equal at the end of Period
2415: 1606: 1434: 1290: 1650: 742: 169:, implies a distinct accounting for economic interests of both parties to a transaction with an economic asset, the buyer and the seller, it proceeds from developing a 2281: 2079: 2043: 1516: 1367: 1326: 1211: 2344:; this principle is needed to reduce the dual-rate pricing model to more conventional-looking DCF analyses and TAPA BPE shown above, along with the assumption that 2213: 2140: 1249: 678: 566: 2504:"The Transactional Asset Pricing Approach (TAPA): applications of a new framework for valuing illiquid income-producing assets in the professional valuation context" 616: 2313: 2245: 1548: 1116: 247: 2444: 1738: 1709: 1680: 1175: 645: 533: 2342: 1460: 1142: 768: 2180: 2160: 2107: 1480: 1387: 698: 586: 215: 195: 148: 128: 2574: 411: 2732:"The Transactional Assets Pricing Approach and Income Capitalization Models in Professional Valuation: Towards a "Quick" Income Capitalization Format" 2670:"The Transactional Assets Pricing Approach and Income Capitalization Models in Professional Valuation: Towards a "Quick" Income Capitalization Format" 2456: 512:
is a portfolio-level current return component (yield) for Period 1 of the selected projection period (it is assumed the portfolio is made up of
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series; while the second term—represents the residual (reversionary) value of the subject asset at the end of the projection/holding period
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capitalization formats. One novel income capitalization format obtainable from the TAPA BPE is known as the "Quick capitalization model"
1436:). The first term in the TAPA BPE formula above stands for the discounted (present) value of subject asset's benefits represented by the 777:
Unlike single-period CAPM, TAPA is an explicit multi-period framework for forecasting market (or specific portfolio) rates of return.
98:), from a transactional perspective relying, in the process, on a formulated dynamic principle of transactional equity-in-exchange. 2455:
the Equitable/Fair standard of value (valuation basis), which is defined in the International Valuation Standards published by the
2283:, like it is assumed in the TAPA BPE context, then the presented dual-rate pricing equation becomes amenable to solutions for 110:
for buyers and sellers in an asset transaction, the essence of which is that by the end of the analysis projection period
2831: 2816: 1177:-is the time-variable discount rate determined under the TAPA multi-period discount rate forecasting framework above; 771: 1753:
Dual-rate asset pricing model developed under TAPA represents a substantial contribution of TAPA to generalizing the
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TAPA formula for evaluating discount rates, for period i, in multi-period time-variant discount rate setting: 
2731: 2581: 2470: 2417:, i.e. that the buyer's and seller's rates of return converge to some representative market value for such rates, 2826: 2599: 154:
in his Theory of Interest 1930 book and the perfect-competitive-market-approach to justifying DCF, developed by
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via an imputation of the asset's own rates of change in capital value expected over the projection period,
2002:{\displaystyle {\text{TAPA dual rate asset pricing model: }}PV(0)\cdot \prod _{i=1}^{n}(1+r^{s}(i))=z\left} 744:
is the expected capital value appreciation rate (growth rate) at the market/portfolio level during periods
83: 51: 94:(DCF) analysis and the resulting income capitalization techniques, such as the Gordon growth formula (see 87: 2109:, respectively, for the purposes of subject asset transactional pricing (hence, the "dual-rate" model); 2623:"The transactional asset pricing approach: Its general framework and applications for property markets" 2471:"The transactional asset pricing approach: Its general framework and applications for property markets" 1553: 2142:- is the expected residual (reversionary) value of the subject asset at the end of its holding period 1754: 91: 2560: 165:
Since the Transactional approach to asset valuation, whose genesis can be traced back to Book V of
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analysis framework. The General pricing equation for this model is as follows:
1392: 1254: 1611: 703: 2784: 2642: 2511: 2490: 2250: 2048: 2012: 1485: 1331: 1295: 1180: 159: 2185: 2112: 1216: 650: 538: 2821: 2776: 2743: 2681: 2634: 2482: 591: 2715:[transactional pricing approach (tapa) as a tool for fundamental value analysis?]. 2286: 2218: 1521: 1089: 220: 2420: 1714: 1685: 1656: 1151: 1145: 621: 515: 2321: 1439: 1121: 747: 2539:"Еще раз о ставке дисконтирования в оценочной деятельности и методах ДОХОДНОГО подхода" 2165: 2145: 2092: 1465: 1372: 683: 571: 200: 180: 133: 113: 2600:"Determination of the Fair value of object in sales, donation and barter transactions" 2810: 2796: 2654: 505:{\displaystyle R={\frac {\quad \sum _{s=1}^{n}NOI_{s}}{\quad \sum _{s=1}^{n}PV_{s}}}} 155: 151: 79: 2695: 2503: 1328:-is the expected rate of change in the net operating income from the subject asset 2764: 2541:[Encore on discount rates in appraisal and the income approach methods] 2538: 1118:
stands for the market value of the asset being valued as at the valuation date (
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theory developed in 2000s by a collaboration of Russian and Israeli economists
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stand for the expected rates-of-return/discount rates utilized by the buyer (
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TAPA's Basic Pricing Equation (BPE), with time-variable discount rates: 
2748: 2686: 2669: 2622: 41: 21: 647:- is the expected rate of change in the aggregate net operating incomes 106:
TAPA approach originates with the framing of the dynamic inter-temporal
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can be assumed to be proportioned to the asset's initial value sought
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in their seminal Dividend policy and growth Paper, on the other hand.
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The dynamic principle of equity-in-exchange mentioned above implies
177:, is conceptualized as being constituted of the current income 2765:"Fair value in the professional valuation: concept and models" 15: 2763:
Artemenkov, Andrey I.; Lodh, Suman; Nandy, Monomita (2018).
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of the asset being valued (subject asset) over the period
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Michaletz, Vladimir B.; Artemenkov, Andrey (2018-03-01).
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Michaletz, Vladimir; Artemenkov, Andrey I. (2019-01-01).
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of the assets making up the portfolio during the period
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component for a single asset or a portfolio aggregate:
46: 36: 2575:"Dividend Policy, Growth, and the Valuation of Shares" 1213:- is the expected rate of change in the capital value 2423: 2350: 2324: 2289: 2253: 2221: 2188: 2168: 2148: 2115: 2095: 2051: 2015: 1763: 1717: 1688: 1659: 1614: 1556: 1524: 1488: 1468: 1442: 1395: 1375: 1334: 1298: 1257: 1219: 1183: 1154: 1124: 1092: 787: 750: 706: 686: 653: 624: 594: 574: 541: 518: 414: 255: 223: 203: 183: 136: 116: 700:(subsequent to Period 1 ) ; in a similar vein, 2730:Michaletz, Vladimir B.; Artemenkov, Andrey (2018). 2502:Michaletz V.; Artemenkov I.; Medevedeva O. (2019). 2438: 2409: 2336: 2307: 2275: 2239: 2207: 2174: 2154: 2134: 2101: 2073: 2037: 2001: 1732: 1703: 1674: 1644: 1600: 1542: 1510: 1474: 1454: 1428: 1381: 1361: 1320: 1284: 1243: 1205: 1169: 1136: 1110: 1078: 762: 736: 692: 672: 639: 610: 580: 560: 527: 504: 400: 241: 209: 189: 142: 122: 2549:(in Russian) (1). Russian Society of Appraisers. 568:by the end of Analysis Period 1 over the asset 2605:(in Russian). Dnepro: Art Press. p. 278. 197:component and the capital value appreciation 108:principle of transactional equity-in-exchange 90:. It provides a basis for reconstructing the 8: 2769:International Journal of Critical Accounting 2627:Journal of Property Investment & Finance 2475:Journal of Property Investment & Finance 2616: 2614: 2612: 535:assets, each yielding net operating income 2747: 2685: 2457:International Valuation Standards Council 2422: 2377: 2355: 2349: 2323: 2288: 2258: 2252: 2220: 2193: 2187: 2167: 2147: 2120: 2114: 2094: 2056: 2050: 2020: 2014: 1982: 1969: 1937: 1918: 1901: 1888: 1877: 1865: 1854: 1821: 1802: 1791: 1766:TAPA dual rate asset pricing model:  1764: 1762: 1716: 1687: 1658: 1613: 1583: 1561: 1555: 1523: 1493: 1487: 1467: 1441: 1394: 1374: 1333: 1303: 1297: 1256: 1218: 1188: 1182: 1153: 1123: 1091: 1043: 1032: 1007: 988: 977: 969: 918: 907: 882: 863: 852: 844: 838: 827: 788: 786: 749: 705: 685: 664: 652: 623: 602: 593: 573: 552: 540: 517: 493: 480: 469: 456: 440: 429: 421: 413: 344: 333: 297: 286: 276: 256: 254: 222: 202: 182: 135: 115: 2469:Michaletz, V.; Artemenkov, A.I. (2019). 2529: 2410:{\displaystyle r^{b}(i)=r^{s}(i)=r(i)} 1482:, proportioned, via the imputation of 78:(TAPA) is a general reconstruction of 1749:Dual-rate asset pricing model in TAPA 7: 2736:Real Estate Management and Valuation 2674:Real Estate Management and Valuation 1518:terms, to the asset's present value 76:Transactional Asset Pricing Approach 74:theory department of economics, the 2508:European Journal of Natural History 2580:. Chicago Journals. Archived from 14: 1601:{\displaystyle v_{o}(i),u_{o}(i)} 618:as at the beginning of Period 1); 20: 1027: 972: 902: 847: 464: 424: 2433: 2427: 2404: 2398: 2389: 2383: 2367: 2361: 2302: 2296: 2270: 2264: 2234: 2228: 2068: 2062: 2032: 2026: 1952: 1949: 1943: 1924: 1836: 1833: 1827: 1808: 1781: 1775: 1727: 1721: 1698: 1692: 1669: 1663: 1639: 1633: 1624: 1618: 1595: 1589: 1573: 1567: 1537: 1531: 1505: 1499: 1423: 1417: 1356: 1344: 1315: 1309: 1279: 1264: 1238: 1226: 1200: 1194: 1164: 1158: 1105: 1099: 1070: 1067: 1061: 1049: 1022: 1019: 1013: 994: 966: 960: 945: 942: 936: 924: 897: 894: 888: 869: 805: 799: 731: 725: 716: 710: 634: 628: 395: 389: 377: 374: 368: 356: 324: 321: 315: 303: 270: 264: 1: 171:dual rate asset pricing model 2561:"Online Library of Liberty" 2315:e.g. by numerical methods. 2089:) with reference to Period 772:Capital asset pricing model 770:, respectively. Unlike the 2848: 1429:{\displaystyle NOI=NOI(1)} 1285:{\displaystyle i,(i=1..n)} 2639:10.1108/JPIF-10-2018-0078 2487:10.1108/JPIF-10-2018-0078 1645:{\displaystyle v(i),u(i)} 737:{\displaystyle v(i),v(j)} 2781:10.1504/IJCA.2018.098262 2547:Voprosi Ocenki Quarterly 2537:V. B. Michaletz (2005). 2276:{\displaystyle v_{o}(i)} 2074:{\displaystyle r^{s}(i)} 2038:{\displaystyle r^{b}(i)} 1511:{\displaystyle v_{O}(i)} 1362:{\displaystyle NOI(i-1)} 1321:{\displaystyle u_{o}(i)} 1206:{\displaystyle v_{0}(i)} 1144:) determined under the 2749:10.2478/remav-2018-0008 2687:10.2478/remav-2018-0008 2208:{\displaystyle S_{res}} 2135:{\displaystyle S_{res}} 1244:{\displaystyle PV(i-1)} 673:{\displaystyle NOI_{s}} 561:{\displaystyle NOI_{s}} 96:dividend discount model 35:, as no other articles 2598:V.V. Galasyuk (2016). 2440: 2411: 2338: 2309: 2277: 2241: 2209: 2176: 2156: 2136: 2103: 2075: 2039: 2003: 1923: 1876: 1807: 1734: 1705: 1676: 1646: 1602: 1544: 1512: 1476: 1456: 1430: 1383: 1363: 1322: 1286: 1245: 1207: 1171: 1138: 1112: 1080: 1048: 993: 923: 868: 843: 764: 738: 694: 674: 641: 612: 611:{\displaystyle PV_{s}} 582: 562: 529: 506: 485: 445: 402: 355: 302: 243: 211: 191: 144: 124: 2711:Маградзе А.Г (2019). 2441: 2412: 2339: 2310: 2308:{\displaystyle PV(0)} 2278: 2242: 2240:{\displaystyle PV(0)} 2210: 2177: 2157: 2137: 2104: 2076: 2040: 2009:where, additionally, 2004: 1897: 1850: 1787: 1735: 1706: 1677: 1647: 1603: 1545: 1543:{\displaystyle PV(0)} 1513: 1477: 1457: 1431: 1384: 1364: 1323: 1287: 1246: 1208: 1172: 1139: 1113: 1111:{\displaystyle PV(0)} 1081: 1028: 973: 903: 848: 823: 765: 739: 695: 675: 642: 613: 583: 563: 530: 507: 465: 425: 403: 329: 282: 244: 242:{\displaystyle r=R+v} 212: 192: 145: 125: 84:Vladimir B. Michaletz 2439:{\displaystyle r(i)} 2421: 2348: 2322: 2287: 2251: 2219: 2186: 2166: 2146: 2113: 2093: 2049: 2013: 1761: 1755:Discounted cash flow 1733:{\displaystyle u(i)} 1715: 1704:{\displaystyle v(i)} 1686: 1675:{\displaystyle r(i)} 1657: 1612: 1554: 1522: 1486: 1466: 1440: 1393: 1373: 1332: 1296: 1255: 1217: 1181: 1170:{\displaystyle r(i)} 1152: 1122: 1090: 785: 748: 704: 684: 651: 640:{\displaystyle u(j)} 622: 592: 572: 539: 528:{\displaystyle 1..s} 516: 412: 253: 221: 201: 181: 134: 114: 92:discounted cash flow 88:Andrey I. Artemenkov 2832:2000s introductions 2817:Valuation (finance) 2337:{\displaystyle z=1} 1455:{\displaystyle NOI} 1137:{\displaystyle t=0} 763:{\displaystyle i,j} 2436: 2407: 2334: 2305: 2273: 2237: 2205: 2172: 2152: 2132: 2099: 2071: 2035: 1999: 1730: 1701: 1672: 1642: 1598: 1540: 1508: 1472: 1452: 1426: 1379: 1359: 1318: 1282: 1241: 1203: 1167: 1134: 1108: 1076: 760: 734: 690: 670: 637: 608: 578: 558: 525: 502: 398: 239: 207: 187: 167:Nicomachean Ethics 140: 120: 54:for suggestions. 44:to this page from 2175:{\displaystyle z} 2155:{\displaystyle n} 2102:{\displaystyle i} 1767: 1682:, being based on 1475:{\displaystyle n} 1382:{\displaystyle i} 1074: 949: 791: 693:{\displaystyle j} 581:{\displaystyle s} 500: 381: 259: 210:{\displaystyle v} 190:{\displaystyle R} 160:Franco Modigliani 143:{\displaystyle n} 123:{\displaystyle n} 68: 67: 2839: 2827:Financial models 2801: 2800: 2760: 2754: 2753: 2751: 2727: 2721: 2720: 2706: 2700: 2699: 2689: 2665: 2659: 2658: 2618: 2607: 2606: 2604: 2595: 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2829: 2824: 2819: 2809: 2808: 2803: 2802: 2755: 2722: 2717:Voproci Ocenki 2701: 2660: 2633:(3): 255–288. 2608: 2590: 2587:on 2018-10-11. 2566: 2552: 2528: 2527: 2525: 2522: 2521: 2520: 2499: 2481:(3): 255–288. 2464: 2461: 2451: 2448: 2435: 2432: 2429: 2426: 2406: 2403: 2400: 2397: 2394: 2391: 2388: 2385: 2380: 2376: 2372: 2369: 2366: 2363: 2358: 2354: 2333: 2330: 2327: 2304: 2301: 2298: 2295: 2292: 2272: 2269: 2266: 2261: 2257: 2236: 2233: 2230: 2227: 2224: 2202: 2199: 2196: 2192: 2171: 2151: 2129: 2126: 2123: 2119: 2098: 2085:) and seller ( 2070: 2067: 2064: 2059: 2055: 2034: 2031: 2028: 2023: 2019: 1997: 1991: 1988: 1985: 1981: 1977: 1972: 1968: 1964: 1961: 1958: 1954: 1951: 1948: 1945: 1940: 1936: 1932: 1929: 1926: 1921: 1916: 1913: 1910: 1907: 1904: 1900: 1896: 1891: 1887: 1883: 1880: 1874: 1871: 1868: 1863: 1860: 1857: 1853: 1848: 1844: 1841: 1838: 1835: 1832: 1829: 1824: 1820: 1816: 1813: 1810: 1805: 1800: 1797: 1794: 1790: 1786: 1783: 1780: 1777: 1774: 1771: 1750: 1747: 1729: 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Index


orphan
link to it
introduce links
related articles
Find link tool
valuation
asset pricing
Vladimir B. Michaletz
Andrey I. Artemenkov
discounted cash flow
dividend discount model
Irving Fisher
Merton Miller
Franco Modigliani
Nicomachean Ethics
dual rate asset pricing model
Capital asset pricing model
Income approach
Discounted cash flow
International Valuation Standards Council
"The transactional asset pricing approach: Its general framework and applications for property markets"
doi
10.1108/JPIF-10-2018-0078
ISSN
1463-578X
"The Transactional Asset Pricing Approach (TAPA): applications of a new framework for valuing illiquid income-producing assets in the professional valuation context"
ISSN
2073-4972
"Еще раз о ставке дисконтирования в оценочной деятельности и методах ДОХОДНОГО подхода"

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