This document discusses the advantages of using a payoff matrix and decision trees in information and decision analysis. It explains how these tools can help in making optimal decisions based on different criteria. The document also includes examples and calculations to illustrate the concepts.
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Running head:INFORMATION AND DECISION ANALYSIS Information and Decision Analysis Name of the Student: Name of the University: Author Note:
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3INFORMATION AND DECISION ANALYSIS Answer 1.A Advantage of using payoff matrix The payoff matrix is useful in case of simultaneous moves with symmetric or asymmetric information in one or more given condition (Bradley, 2017). Answer 1.B Advantage of using decision trees The decision trees are very help full in case of sequential moves with full or asymmetric information and one or more existing condition. The decision trees are preferred to a payoff matrix in case of repetitive or sequential moves for taking decisions (White, 2018). Answer 1.C.1 FavourableUnfavourable ROB150000-40000 ROB230000-20000 NOROB00 The above payoff matrix presents the payoffs for the ROB1 and ROB2 and for not choosing any robot in the favourable and unfavourable market condition. In favourable market condition the pay offs of the robots are $50000 for ROB1, $30000 for ROB2 and $0 for NOROB. In the unfavourable market condition, the payoffs are loss of $40000 for ROB1, loss of $20000 for ROB2 and no loss or gain for not choosing any robot (Brim, 2017). Answer 1.C.2 If George is an optimist then he will choose the ROB1 as the maximax solution of the above pay of matrix is ROB1 in the favourable market (Tuck & Riley, 2017).
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4INFORMATION AND DECISION ANALYSIS Answer 1.C.3 If George is a pessimist then he will not choose any robot as the maximin solution of the above pay of matrix is NOROB in the favourable and unfavourable market (Thompson, 2017). Answer 1.C.4 Payoff for the ROB1 according to the Laplace criterion: (50000*0.5) + (-40000*0.5) = $5000. Payoff for the ROB1 according to the Laplace criterion: (30000*0.5) + (-20000*0.5) = $5000. Payoff for the NOROB according to the Laplace criterion: (0*0.5) + (0*0.5) = $0. The optimum solution according to the Laplace criterion is choosing ROB1 and ROB2 as the expected payoff for ROB1 and ROB2 (Peterson, 2017). Answer 1.C.5 According to the criterion of regret the optimum solution is choosing NOROB as the regret for NOROB is minimum. Answer 1.C.6 When the probability of favourable market is 0.6 then: Expected return for ROB1:(50000*0.6) + (-40000*0.4) = $14000 Expected return for ROB1:(30000*0.6) + (-20000*0.4) = $10000 Expected return for NOROB:(0*0.6) + (0*0.4) = $0 Therefore, the optimum solution is choosing the ROB1 as the expected value of ROB1 is higher than the other strategies (Kreps, 2018).
5INFORMATION AND DECISION ANALYSIS Answer 1.C.7 FavourableUnfavourableExpected Return ROB150000-4000014000 ROB230000-2000010000 NOROB0000 Probability0.60.41 Best Decision50000050000 The expected value under perfect condition: (50000 – 14000) = $ 36000 Answer 2.a + signal Favourable -Signal Favourable + signal Unfavourable -Signal Unfavourable Cost of Survey Expected Return ROB150000*0.950000*0.1-40000*0.8-40000*0.250005000 ROB230000*0.930000*0.1-20000*0.8-20000*0.250005000 NOROB0*0.90*0.10*0.80*0.25000-5000 Probability0.90.10.80.21.7 Answer 2.b Posterior probability of favourable market after a positive result of survey is (0.9*0.6) / (0.9*0.6) +(0.8*0.4)= 0.54/0.86 = 0.63 Answer 2.c EVSI = 50000-14000 = $36000 ENGSI = (50000*0.63)+(-40000*0.37) = $16700 Answer 2.d The maximum survey cost could be (50000-40000) = $10000. Answer 3.1 Table 3.1: The Output of the Simulation Model
6INFORMATION AND DECISION ANALYSIS ProbabilityCumulative Probablity DemandProbabilityCumulative Probablity No Shows Available Seats6 0.050.0050.150.000Reservation Cost79.00$ 0.110.0560.250.151Compensation50.00$ 0.200.1670.260.402FC Flight350.00$ 0.180.3680.230.663 0.160.5490.110.894 0.120.7010 0.100.8211 0.080.9212 Daily DemandNo Shows ABC Airlines DayRN DemDemandRN No ShowsNumber No Shows Number Overbooked Fare RevCompensationFCProfit per Flight 10.523080.014502632.00$258.00$350.00$24.00$ 20.355070.459721553.00$129.00$350.00$74.00$ 30.119760.425120474.00$-$350.00$124.00$ 40.594090.620223711.00$387.00$350.00$26.00-$ 50.012250.097900395.00$-$350.00$45.00$ 60.094360.026900474.00$-$350.00$124.00$ 70.476480.733732632.00$258.00$350.00$24.00$ 80.149460.375810474.00$-$350.00$124.00$ 90.180470.039801553.00$129.00$350.00$74.00$ 100.545690.991843711.00$387.00$350.00$26.00-$ 110.9001110.302815869.00$645.00$350.00$126.00-$ 120.7765100.324314790.00$516.00$350.00$76.00-$ 130.8489110.391515869.00$645.00$350.00$126.00-$ 140.9252120.923446948.00$774.00$350.00$176.00-$ 150.9377120.251416948.00$774.00$350.00$176.00-$ 160.613290.809133711.00$387.00$350.00$26.00-$ 170.268670.485521553.00$129.00$350.00$74.00$ 180.622790.399013711.00$387.00$350.00$26.00-$ 190.221270.709131553.00$129.00$350.00$74.00$ 200.600490.715633711.00$387.00$350.00$26.00-$ 210.7526100.688434790.00$516.00$350.00$76.00-$ 220.611990.454923711.00$387.00$350.00$26.00-$ 230.313970.769831553.00$129.00$350.00$74.00$ 240.9223120.705936948.00$774.00$350.00$176.00-$ 250.8984110.157915869.00$645.00$350.00$126.00-$ 260.9771120.379616948.00$774.00$350.00$176.00-$ 270.091060.984840474.00$-$350.00$124.00$ 280.438380.004202632.00$258.00$350.00$24.00$ 290.385980.238912632.00$258.00$350.00$24.00$ 300.510080.688632632.00$258.00$350.00$24.00$ Table 3.1: The Output formula of the Simulation Model ProbabilityCumulative ProbablityDemandProbabilityCumulative Probablity No Shows Available Seats6 0.05050.1500Reservation Cost79 0.11=A460.25=E41Compensation50 0.2=B5+A570.26=F5+E52FC Flight350 0.18=B6+A680.23=F6+E63 0.16=B7+A790.11=F7+E74 0.12=B8+A810 0.1=B9+A911 0.08=B10+A1012 Daily DemandNo Shows ABC Airlines
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7INFORMATION AND DECISION ANALYSIS DayRN DemDemandRN No ShowsNumber No ShowsNumber OverbookedFare RevCompensationFCProfit per Flight 1=RAND()=IF(B15<0.05,5,VLOOKUP(B15,$B$4:$C$11,2,TRUE))=RAND()=IF(D15<0.15,0,VLOOKUP(D15,$F$4:$G$8,2,TRUE))=IF(C15<=$J$3,0,C15-$J$3)=C15*$J$4=IF(C15<=6,0,F15*($J$4+$J$5))=$J$6=G15-H15-I15 2=RAND()=IF(B16<0.05,5,VLOOKUP(B16,$B$4:$C$11,2,TRUE))=RAND()=IF(D16<0.15,0,VLOOKUP(D16,$F$4:$G$8,2,TRUE))=IF(C16<=$J$3,0,C16-$J$3)=C16*$J$4=IF(C16<=6,0,F16*($J$4+$J$5))=$J$6=G16-H16-I16 3=RAND()=IF(B17<0.05,5,VLOOKUP(B17,$B$4:$C$11,2,TRUE))=RAND()=IF(D17<0.15,0,VLOOKUP(D17,$F$4:$G$8,2,TRUE))=IF(C17<=$J$3,0,C17-$J$3)=C17*$J$4=IF(C17<=6,0,F17*($J$4+$J$5))=$J$6=G17-H17-I17 4=RAND()=IF(B18<0.05,5,VLOOKUP(B18,$B$4:$C$11,2,TRUE))=RAND()=IF(D18<0.15,0,VLOOKUP(D18,$F$4:$G$8,2,TRUE))=IF(C18<=$J$3,0,C18-$J$3)=C18*$J$4=IF(C18<=6,0,F18*($J$4+$J$5))=$J$6=G18-H18-I18 5=RAND()=IF(B19<0.05,5,VLOOKUP(B19,$B$4:$C$11,2,TRUE))=RAND()=IF(D19<0.15,0,VLOOKUP(D19,$F$4:$G$8,2,TRUE))=IF(C19<=$J$3,0,C19-$J$3)=C19*$J$4=IF(C19<=6,0,F19*($J$4+$J$5))=$J$6=G19-H19-I19 6=RAND()=IF(B20<0.05,5,VLOOKUP(B20,$B$4:$C$11,2,TRUE))=RAND()=IF(D20<0.15,0,VLOOKUP(D20,$F$4:$G$8,2,TRUE))=IF(C20<=$J$3,0,C20-$J$3)=C20*$J$4=IF(C20<=6,0,F20*($J$4+$J$5))=$J$6=G20-H20-I20 7=RAND()=IF(B21<0.05,5,VLOOKUP(B21,$B$4:$C$11,2,TRUE))=RAND()=IF(D21<0.15,0,VLOOKUP(D21,$F$4:$G$8,2,TRUE))=IF(C21<=$J$3,0,C21-$J$3)=C21*$J$4=IF(C21<=6,0,F21*($J$4+$J$5))=$J$6=G21-H21-I21 8=RAND()=IF(B22<0.05,5,VLOOKUP(B22,$B$4:$C$11,2,TRUE))=RAND()=IF(D22<0.15,0,VLOOKUP(D22,$F$4:$G$8,2,TRUE))=IF(C22<=$J$3,0,C22-$J$3)=C22*$J$4=IF(C22<=6,0,F22*($J$4+$J$5))=$J$6=G22-H22-I22 9=RAND()=IF(B23<0.05,5,VLOOKUP(B23,$B$4:$C$11,2,TRUE))=RAND()=IF(D23<0.15,0,VLOOKUP(D23,$F$4:$G$8,2,TRUE))=IF(C23<=$J$3,0,C23-$J$3)=C23*$J$4=IF(C23<=6,0,F23*($J$4+$J$5))=$J$6=G23-H23-I23 10=RAND()=IF(B24<0.05,5,VLOOKUP(B24,$B$4:$C$11,2,TRUE))=RAND()=IF(D24<0.15,0,VLOOKUP(D24,$F$4:$G$8,2,TRUE))=IF(C24<=$J$3,0,C24-$J$3)=C24*$J$4=IF(C24<=6,0,F24*($J$4+$J$5))=$J$6=G24-H24-I24 11=RAND()=IF(B25<0.05,5,VLOOKUP(B25,$B$4:$C$11,2,TRUE))=RAND()=IF(D25<0.15,0,VLOOKUP(D25,$F$4:$G$8,2,TRUE))=IF(C25<=$J$3,0,C25-$J$3)=C25*$J$4=IF(C25<=6,0,F25*($J$4+$J$5))=$J$6=G25-H25-I25 12=RAND()=IF(B26<0.05,5,VLOOKUP(B26,$B$4:$C$11,2,TRUE))=RAND()=IF(D26<0.15,0,VLOOKUP(D26,$F$4:$G$8,2,TRUE))=IF(C26<=$J$3,0,C26-$J$3)=C26*$J$4=IF(C26<=6,0,F26*($J$4+$J$5))=$J$6=G26-H26-I26 13=RAND()=IF(B27<0.05,5,VLOOKUP(B27,$B$4:$C$11,2,TRUE))=RAND()=IF(D27<0.15,0,VLOOKUP(D27,$F$4:$G$8,2,TRUE))=IF(C27<=$J$3,0,C27-$J$3)=C27*$J$4=IF(C27<=6,0,F27*($J$4+$J$5))=$J$6=G27-H27-I27 14=RAND()=IF(B28<0.05,5,VLOOKUP(B28,$B$4:$C$11,2,TRUE))=RAND()=IF(D28<0.15,0,VLOOKUP(D28,$F$4:$G$8,2,TRUE))=IF(C28<=$J$3,0,C28-$J$3)=C28*$J$4=IF(C28<=6,0,F28*($J$4+$J$5))=$J$6=G28-H28-I28 15=RAND()=IF(B29<0.05,5,VLOOKUP(B29,$B$4:$C$11,2,TRUE))=RAND()=IF(D29<0.15,0,VLOOKUP(D29,$F$4:$G$8,2,TRUE))=IF(C29<=$J$3,0,C29-$J$3)=C29*$J$4=IF(C29<=6,0,F29*($J$4+$J$5))=$J$6=G29-H29-I29 16=RAND()=IF(B30<0.05,5,VLOOKUP(B30,$B$4:$C$11,2,TRUE))=RAND()=IF(D30<0.15,0,VLOOKUP(D30,$F$4:$G$8,2,TRUE))=IF(C30<=$J$3,0,C30-$J$3)=C30*$J$4=IF(C30<=6,0,F30*($J$4+$J$5))=$J$6=G30-H30-I30 17=RAND()=IF(B31<0.05,5,VLOOKUP(B31,$B$4:$C$11,2,TRUE))=RAND()=IF(D31<0.15,0,VLOOKUP(D31,$F$4:$G$8,2,TRUE))=IF(C31<=$J$3,0,C31-$J$3)=C31*$J$4=IF(C31<=6,0,F31*($J$4+$J$5))=$J$6=G31-H31-I31 18=RAND()=IF(B32<0.05,5,VLOOKUP(B32,$B$4:$C$11,2,TRUE))=RAND()=IF(D32<0.15,0,VLOOKUP(D32,$F$4:$G$8,2,TRUE))=IF(C32<=$J$3,0,C32-$J$3)=C32*$J$4=IF(C32<=6,0,F32*($J$4+$J$5))=$J$6=G32-H32-I32 19=RAND()=IF(B33<0.05,5,VLOOKUP(B33,$B$4:$C$11,2,TRUE))=RAND()=IF(D33<0.15,0,VLOOKUP(D33,$F$4:$G$8,2,TRUE))=IF(C33<=$J$3,0,C33-$J$3)=C33*$J$4=IF(C33<=6,0,F33*($J$4+$J$5))=$J$6=G33-H33-I33 20=RAND()=IF(B34<0.05,5,VLOOKUP(B34,$B$4:$C$11,2,TRUE))=RAND()=IF(D34<0.15,0,VLOOKUP(D34,$F$4:$G$8,2,TRUE))=IF(C34<=$J$3,0,C34-$J$3)=C34*$J$4=IF(C34<=6,0,F34*($J$4+$J$5))=$J$6=G34-H34-I34 21=RAND()=IF(B35<0.05,5,VLOOKUP(B35,$B$4:$C$11,2,TRUE))=RAND()=IF(D35<0.15,0,VLOOKUP(D35,$F$4:$G$8,2,TRUE))=IF(C35<=$J$3,0,C35-$J$3)=C35*$J$4=IF(C35<=6,0,F35*($J$4+$J$5))=$J$6=G35-H35-I35 22=RAND()=IF(B36<0.05,5,VLOOKUP(B36,$B$4:$C$11,2,TRUE))=RAND()=IF(D36<0.15,0,VLOOKUP(D36,$F$4:$G$8,2,TRUE))=IF(C36<=$J$3,0,C36-$J$3)=C36*$J$4=IF(C36<=6,0,F36*($J$4+$J$5))=$J$6=G36-H36-I36 23=RAND()=IF(B37<0.05,5,VLOOKUP(B37,$B$4:$C$11,2,TRUE))=RAND()=IF(D37<0.15,0,VLOOKUP(D37,$F$4:$G$8,2,TRUE))=IF(C37<=$J$3,0,C37-$J$3)=C37*$J$4=IF(C37<=6,0,F37*($J$4+$J$5))=$J$6=G37-H37-I37 24=RAND()=IF(B38<0.05,5,VLOOKUP(B38,$B$4:$C$11,2,TRUE))=RAND()=IF(D38<0.15,0,VLOOKUP(D38,$F$4:$G$8,2,TRUE))=IF(C38<=$J$3,0,C38-$J$3)=C38*$J$4=IF(C38<=6,0,F38*($J$4+$J$5))=$J$6=G38-H38-I38 25=RAND()=IF(B39<0.05,5,VLOOKUP(B39,$B$4:$C$11,2,TRUE))=RAND()=IF(D39<0.15,0,VLOOKUP(D39,$F$4:$G$8,2,TRUE))=IF(C39<=$J$3,0,C39-$J$3)=C39*$J$4=IF(C39<=6,0,F39*($J$4+$J$5))=$J$6=G39-H39-I39 26=RAND()=IF(B40<0.05,5,VLOOKUP(B40,$B$4:$C$11,2,TRUE))=RAND()=IF(D40<0.15,0,VLOOKUP(D40,$F$4:$G$8,2,TRUE))=IF(C40<=$J$3,0,C40-$J$3)=C40*$J$4=IF(C40<=6,0,F40*($J$4+$J$5))=$J$6=G40-H40-I40 27=RAND()=IF(B41<0.05,5,VLOOKUP(B41,$B$4:$C$11,2,TRUE))=RAND()=IF(D41<0.15,0,VLOOKUP(D41,$F$4:$G$8,2,TRUE))=IF(C41<=$J$3,0,C41-$J$3)=C41*$J$4=IF(C41<=6,0,F41*($J$4+$J$5))=$J$6=G41-H41-I41 28=RAND()=IF(B42<0.05,5,VLOOKUP(B42,$B$4:$C$11,2,TRUE))=RAND()=IF(D42<0.15,0,VLOOKUP(D42,$F$4:$G$8,2,TRUE))=IF(C42<=$J$3,0,C42-$J$3)=C42*$J$4=IF(C42<=6,0,F42*($J$4+$J$5))=$J$6=G42-H42-I42 29=RAND()=IF(B43<0.05,5,VLOOKUP(B43,$B$4:$C$11,2,TRUE))=RAND()=IF(D43<0.15,0,VLOOKUP(D43,$F$4:$G$8,2,TRUE))=IF(C43<=$J$3,0,C43-$J$3)=C43*$J$4=IF(C43<=6,0,F43*($J$4+$J$5))=$J$6=G43-H43-I43 30=RAND()=IF(B44<0.05,5,VLOOKUP(B44,$B$4:$C$11,2,TRUE))=RAND()=IF(D44<0.15,0,VLOOKUP(D44,$F$4:$G$8,2,TRUE))=IF(C44<=$J$3,0,C44-$J$3)=C44*$J$4=IF(C44<=6,0,F44*($J$4+$J$5))=$J$6=G44-H44-I44 Answer 3.2 The profitability of the ABC is negative when the number of overbooking is greater or equal to 3. Answer 3.3 The ABC airlines profitability mainly comes from the exact fare of the seats and the reservation of the overbooking of the seats. However, it isseen that when the overbooking exceeds the number of seats that is 3 or equals to 3, it faces a negative profit that is loss. The loss comes from the high reservation and compensation fare. Hence, the ABC airline company should focus on the overbooking and should set a barrier onthe over booking. Moreover, the airline company should check the compensation policy to reduce the uncertain losses. Except this the demand and the supply of the service seems to be well-meet at equilibrium if the policies are checked and introduced in order to reduce the losses. Answer 4.1 Table 4.1: Regression result of regress of GPA on GMAT SUMMARY OUTPUT
8INFORMATION AND DECISION ANALYSIS Regression Statistics Multiple R0.663 R Square0.439 Adjusted R Square0.383 Standard Error0.290 Observations12 ANOVA dfSSMSFSignificanc e F Regression10.6590.65 97.8370.019 Residual100.8400.08 4 Total111.499 Coefficient s Standard Error t Stat P- valueLower 95% Intercept2.0940.5184.04 10.0020.939 GMAT0.0020.0012.79 90.0190.001 Estimated regression equation from the above table: ^GPA=2.094+(0.002∗GMAT) From the above table, it is observed that R2is 0.439 and the F-stat is F (1,10) = 7.837 at p-value 0.019. This implies that the model is better fit than without independent variable and can predict with 43.9% accuracy. Table 4.2: Regression result of regress of GPA on Age SUMMARY OUTPUT Regression Statistics Multiple R0.162 R Square0.026 Adjusted R Square-0.071 Standard Error3.731
9INFORMATION AND DECISION ANALYSIS Observations12 ANOVA dfSSMSFSignificanc e F Regression13.7613.7610.2700.615 Residual10139.23913.92 4 Total11143 Coefficient s Standard Errort StatP- valueLower 95% Intercept9.6686.1911.5620.149-4.126 AGE-0.1030.198-0.5200.615-0.545 Estimated regression equation from the above table: ^GPA=9.668−(0.103∗Age) From the above table, it is observed that R2is 0.026 and the F-stat is F (1,10) = 0.270 at p-value 0.615. This implies that the model is not better fit than without independent variable and can predict only with 2.6% accuracy. Table 4.1: Regression result of regress of GPA on GMATand Age SUMMARY OUTPUT Regression Statistics Multiple R0.833 R Square0.695 Adjusted R Square0.627 Standard Error0.226 Observations12 ANOVA dfSSMSFSignificanc e F Regression21.0410.52 1 10.23 20.005
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10INFORMATION AND DECISION ANALYSIS Residual90.4580.05 1 Total111.499 Coefficient s Standard Error t Stat P- valueLower 95% Intercept1.3780.4802.87 00.0180.292 GMAT0.0020.0012.60 70.0280.000 AGE0.0340.0132.74 20.0230.006 Estimated regression equation from the above table: ^GPA=1.378+(0.002∗GMAT)+(0.034∗Age) From the above table, it is observed that adjusted R2is 0.627 and the F-stat is F(2,9) = 10.232 at p-value 0.005. This implies that the model is better fit than without independent variable and can predict with 62.7% accuracy (Chatterjee & Hadi, 2015). Therefore, it is clear that the model with both the independent variable is better fit and can predict more accurately. Answer 4.2 The third model is more reliable than the other two models. The model is represented below: ^GPA=1.378+(0.002∗GMAT)+(0.034∗Age) In the above model,the coefficientsof corresponding variable are statistically significant at 5% significance level. The overall goodness of fit of the model is statistically significant as the F stat is also significant at 5% significance level (Cox, 2018).
11INFORMATION AND DECISION ANALYSIS Answer 4.3 ^GPA=1.378+(0.002∗600)+(0.034∗29) ^GPA=3.512 The estimated GPA is 3.512 which is obtained by using the multivariate linear regression model. Answer 5.1.1 Break Even Point (units) = Fixed Costs/ (Sales Price – Variable Cost per Unit) Break Even Point = 1200/ (12-6) = 200 units. Answer 5.1.2 Break Even Point (dollars) = (Sales Price per unit * Break Even Point in Unit) Break Even Point (dollars) = (12 * 200) = 2400 dollars Answer 5.2 Target revenue is $2400. Tax is $600. The margin of Safety is (2400+600) = $3000. Answer 5.3 TC = 1200 + (6*250) = $2700 TR = 12*250 = $3000 Profit = (3000-2700) = $300 Answer 5.4 TC = 5200 + 8B + 6A
12INFORMATION AND DECISION ANALYSIS TR = 20B + 12A TP = (20B + 12A) – (8B + 6A + 5200) TP = 12B + 6A – 5200 Profit after tax = 12B + 6A -5200 – 1400 To earn a profit 12B + 6A – 38000 >0 Given 2A=B, 12B+3B > 38000 B = 38000/15 = 2533.34 A = B/2 = 1266.67 So, the approximate production needs to be 1267 units of A and 2534 units of B.
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13INFORMATION AND DECISION ANALYSIS Reference Bradley, R. (2017).Decision theory with a human face. Cambridge University Press. Brim, O. (2017).The economic theory of representative government. Routledge. Chatterjee, S., & Hadi, A. S. (2015).Regression analysis by example. John Wiley & Sons. Cox, D. R. (2018).Analysis of survival data. Routledge. Kreps, D. (2018).Notes on the Theory of Choice. Routledge. Peterson, M. (2017).An introduction to decision theory. Cambridge University Press. Thompson, J. D. (2017).Organizations in action: Social science bases of administrative theory. Routledge. Tuck, M., & Riley, D. (2017). The theory of reasoned action: A decision theory of crime. InThe reasoning criminal(pp. 156-169). Routledge. White, D. J. (2018).Decision theory. Routledge.