References
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References used in this help file
Akaike, 1974. A new look at the statistical model identification. IEEE Trans. Automat. Control. vAC-19. 716-723.
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Bartholomew MJ, Vose, DJ, Tollefson, LR and Curtis C. Travis CC (2005). 'A Linear Model for Managing the Risk of Antimicrobial Resistance Originating in Food Animals'. Risk Analysis 25(1).
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Cannon, R. M. and Roe, R. T., (1982). Livestock Disease Surveys. A Field Manual for Veterinarians. Bureau of Resource Science, Department of Primary Industry. Australian Government Publishing Service, Canberra.
Chandra, M., Singpurwalla, N. D. and Stephens, M. A. (1981). Kolmogorov statistics for tests of fit for the extreme value and Weibull distribution. J. Am. Stat. Assoc. 76(375), 729-31.
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Engle, R. (1982): Autoregressive Conditional Heteroscedasticity with Estimates of the Variance of United Kingdom Infation, Econometrica, 50, 987-1007.
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Farnum and Stanton (1987). Some Results Concerning the Estimation of Beta Distribution Parameters in PERT. J Operational Research Society 38(3) pp. 287-290
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Gettinby, G.D., Sinclair C.D., Power D.M. and Brown R.A. (2004). 'An Analysis of the Distribution of Extreme Share Returns in the UK from 1975 to 2000'. J Business Finance & Accounting 31(5):607 - 646.
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Haimes, Y.Y. (1998). Risk Modeling, Assessment, and Management, J Wiley, NY
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Hald T, Vose D, Wegener HC and Koupeev T (2004). A Bayesian Approach to Quantify the Contribution of Animal-Food Sources to Human Salmonellosis. Risk Analysis 24(1). J Food Protection, 67(5) 980-992.
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Hertz, D. B., and Thomas, H.(1983) Risk analysis and its applications, John Wiley & Sons (reprinted 1984).
Hull, J. C. (1993) Options, futures, and other derivative securities 2nd ed, Prentice Hall International Editions.
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Johnson, N.L., Kotz, K., and Kemp, A. D (1993) Univariate Discrete Distributions: J Wiley & Sons, New York.
Johnson, N.L., Kotz, K., and Balakrishnan, N., (1994). Continuous Univariate Distributions (Volume 1): J Wiley & Sons, New York.
Johnson, N.L., Kotz, K., and Balakrishnan, N., (1995). Continuous Univariate Distributions (Volume 2): J Wiley & Sons, New York.
Kahneman D and Tversky A (2000). Choices, Values and Frames: Cambridge University Press.
Kaplan, S. and Garrick, B.J. (1981). On the quantitative definition of risk, Risk Analysis, 1, 11-27.
Kotz S, Kozubowski T and Podgorski K (2001). The Laplace Distribution and Generalizations: A Revisit with Applications to Communications, Economics, Engineering, and Finance
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Panjer, H.H. (1981). Recursive evaluation of a family of compound distributions. ASTIN Bulletin 12, 22-26.
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Panjer, H. H., Willmot, G. E. (1992): Insurance Risk Models. Society of Actuaries, Schaumburg.
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Press, W. H., Flannery, B. P., Teukolsky, S. A., and Vetterling, W. T. (1996). Numerical Recipes in C: The Art of Scientific Computing: 2nd Ed. New York: Cambridge University Press.
Randin, R.L. (1997) Optimization in Operations Research, Prentice Hall.
Rai, S. N., Krewski, D., and Bartlett, S. (1996). A general Framework for the Analysis of Uncertainty and Variability in Risk assessment, Hum. Ecol. Risk Assess. 2(4) 972-989.
Ripley, B. D. (1987). Stochastic Simulation. New York: John Wiley & Sons.
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Simon, P. (ed) (1997). Project Risk Analysis and Management. The AIM Group Ltd. ISDN 0 9531590 00.
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Stumbo, C R (1973). Thermobacteriology in Food Processing, Academic Press, New York.
Taylor H M and Karlin S (1998). An Introduction To Stochastic Modelling, 3rd edition. Academic Press, California.
Teunis PFM, Havelaar AH (2000). 'The beta-Poisson Dose-Response Model Is Not a Single-Hit Model', Risk Analysis 20(4):513-520
Van der Sluijs, J.P., Risbey, J.S. and Ravetz, J. (2005). Uncertainty Assessment of VOC Emissions from Paint in the Netherlands Using the Nusap System, Environmental Monitoring and Assessment (105), 229-259.
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Wang SS (2003). 'Equilibrium pricing transforms: new results using Buhlmann's 1980 economic model'. ASTIN Bulletin 33(1) 57-73
Williams, P. R. D. (1999). A Comparison of Food Safety Risks: Science, Perceptions, and Values. Unpublished doctoral dissertation Harvard School of Public Health.
Bibliography
Here is a list of books from our library that we particularly like, organised by topical area.
Simulation
Evans JR and Olson L (1998). Introduction to Simulation and Risk Analysis. Prentice Hall, NJ
Law AM and Kelton WD (2000). Simulation Modeling and Analysis, 3rd ed. McGraw-Hill.
Morgan, MG and Henrion M (1990). Uncertainty. Cambridge.
Vose D (2000). Risk analysis, 2nd ed. J Wiley, Chichester, UK.
Business risk and decision analysis
Clemen RT and Reilly T (2001). Making Hard Decisions. Duxbury, CA.
Goodwin P and Wright G (1998). Decision Analysis for Management Judgment. Wiley, NY.
Jensen FV (2001). Bayesian Networks and Decision Graphs. Springer, NY
Koller G (1999). Risk Assessment and Decision Making in Business and Industry. CRC, FL.
Raiffa H and Schlaiffer R (2000) Applied Statistical Decision Theory. Wiley Classics, NY
Schuyler J (2001). Risk and Decision Analysis in Projects. PMI.
Vose D (2000). Risk analysis, 2nd ed. J Wiley, Chichester, UK.
Extreme value theory
Gumbel, E. J., (1958). Statistics of Extremes, Columbia University Press.
Embrechts P, Klupperberg C and Mikosch T (1999). modeling Extreme Events for Insurance and Finance. Springer.
Insurance
Embrechts P, Klupperberg C and Mikosch T (1999). modeling Extreme Events for Insurance and Finance. Springer.
Klugman SA, Panjer HH and Willmot GE (1998). Loss Models: from data to decisions. Wiley, NY.
Rolski T et al (1999). Stochastic Processes for Insurance and Finance. Wiley.
Financial risk
Brealey RM and Myers SC (2000). Principles of Corporate Finance, 6th ed. McGraw Hill
Cox, J.C. and Rubinstein, M. (1985) Options Markets. Prentice Hall.
Cox J, Ross S and Rubenstein M (1979). 'Option pricing: a Simplified Approach.' J Financial Economics 7 229-263.
Dixit, A., and Pindyck, R. 1994. Investment under Uncertainty. Princeton University Press, Princeton, NJ.
Dunis C (1996). Forecasting Financial Markets. Wiley, NY.
Hull JC (1993). Options, Futures, and other Derivative Securities. Prentice Hall.
Wilmott P (2001). Paul Wilmott Introduces Quantitative Finance, John Wiley & Sons Ltd., West Sussex, England.
Wilmott P (1998). The Theory and Practice of Financial Engineering, John Wiley and Sons
Wilmott P (1998). Derivatives. J Wiley, Chichester, UK
The Bootstrap
Chernick, MR (1999). Bootstrap Methods - a practical guide. Wiley Interscience, NY.
Davison AC and Hinkley DV (1997). Bootstrap Methods and their Applications. Cambridge, UK.
Efron B and Tibshirani RJ (). An Introduction to the Bootstrap. Chapman and Hall.
General statistics and probability theory
Barnett V (1999). Comparative Statistical Inference, 3rd ed. Wiley.
Casella, G., and Berger, R. L. (1990). Statistical Inference, Brooks/Cole Pub. Co.
Evans M, Hastings N and Peacock B (1993). Statistical Distributions. Wiley.
Feller W (1996). An Introduction to Probability Theory and its Applications, 2nd ed. J Wiley.
Groebner, D. E. and Shannon, P. F., (1993). Business statistics: a decision-making approach. MacMillan, NY.
Levin, R. I. and Rubin, D. S., (1994) Statistics for Management, Prentice Hall, Inc, NJ.
Lipschutz, S., (1974). Probability, Schaum's outline series, McGraw Hill.
McClave JT, Dietrich FH, and Sincich T (1997). Statistics, 7th ed Prentice Hall
Rozanov YA (1969). Probability Theory: a concise course. Dover.
Ross SM (1976). A First Course in Probability. Macmillan, NY.
Ross SM (1997). Probability Models, 6th ed. Academic Press.
Student (W.S. Gosset) (1908) The probable error of a mean. Biometrika 6(1):1-25
Taylor, HM and Karlin, S (1998). An Introduction to Stochastic Modeling, 3rd ed. Academic Press, London.
Project risk analysis
Chapman C and Ward S (1997). Project Risk Management. Wiley, Chichester, UK.
Grey, S., (1995). Practical Risk Assessment for Project Management, J Wiley & Sons.
Godfrey, P. et al. (1996). Control of Risk, CIRIA
Simon, P (Ed) (1997). Project Risk Analysis and Management, APM, Norwich, UK.
Reliability theory
Bentley JP (1999). Reliability and Quality Engineering. Addison-Wesley, Harlow, UK.
Kottegoda NT and Rosso R (1998). Statistics, Probability and reliability for Civil and Environmental Engineers. McGraw-Hill.
O'Connor, P. D. T., (1994). Practical reliability engineering, 3rd ed, J Wiley & Sons.
Queueing theory
Bunday BD (1996). An Introduction to Queueing Theory. Arnold, London.
Bayesian statistics
Berry DA and Stamgl DK (1996). Bayesian Biostatistics. Dekker, NY
Carlin BP and Louis TA (1996). Bayes and Empirical Bayes methods for Data Analysis. Chapman and Hall.
Gelman A et al (1995). Bayesian Data Analysis. Chapman and Hall.
Jensen FV (2001). Bayesian Networks and Decision Graphs. Springer, NY
Pole A, West M and Harrison J (1999). Applied Bayesian Forecasting and Time Series Analysis. CRC, FL.
Press SJ (1989). Bayesian Statistics: Principles, Models and Applications. J Wiley
Vose D (2000). Risk analysis, 2nd ed. J Wiley, Chichester, UK.
Forecasting
Dunis C (1996). Forecasting Financial Markets. Wiley, NY.
Newbold, P., and Bos, T., (1994). Introductory Business and Economic Forecasting, 2nd ed, South Western Publishing, Cincinnati, Ohio.
Pole A, West M and Harrison J (1999). Applied Bayesian Forecasting and Time Series Analysis. CRC, FL.
General risk analysis
Newendorp, P, (1975). Decision Analysis for Petroleum Exploration, Penwell, Tulsa.
Olkin, I., Glaser, L. J., and Derman, C., (1980). Probability Models and Applications, MacMillan, New York.
Patel, J.K., Kapadia, C.H., and Owen, D.B., (1976). Handbook of statistical distributions, Marcel Decker, Inc.
Vose D (2000). Risk analysis, 2nd ed. J Wiley, Chichester, UK.
Epidemiology
Clayton D and Hills M (1998). Statistical Models in Epidemiology. Oxford.
Diekmann O, Heesterbeek JAP (2000). Mathematical Epidemiology of Infectious Diseases, J Wiley, Chichester.
Dohoo I, Martin W and Stryhn H (2003). Veterinary Epidemiological Research. U. Prince Edward Island.
Pearl J (2000). Causality: models, reasoning and inference. Cambridge.
Shipley W (2000). Cause and Correlation in Biology. Cambridge.
Torrence ME and Isaacson RE (2003). Microbial Food Safety in Animal Agriculture. Iowa State Press.
Fun
Bennett DJ (1998). Randomness. Harvard.
Laplace, Marquis de (1951). A Philosophical Essay on Probabilities. Dover.
Peterson I (1998). The Jungles of Randomness; a mathematical safari. Wiley.
Navigation
- Risk management
- Risk management introduction
- What are risks and opportunities?
- Planning a risk analysis
- Clearly stating risk management questions
- Evaluating risk management options
- Introduction to risk analysis
- The quality of a risk analysis
- Using risk analysis to make better decisions
- Explaining a models assumptions
- Statistical descriptions of model outputs
- Simulation Statistical Results
- Preparing a risk analysis report
- Graphical descriptions of model outputs
- Presenting and using results introduction
- Statistical descriptions of model results
- Mean deviation (MD)
- Range
- Semi-variance and semi-standard deviation
- Kurtosis (K)
- Mean
- Skewness (S)
- Conditional mean
- Custom simulation statistics table
- Mode
- Cumulative percentiles
- Median
- Relative positioning of mode median and mean
- Variance
- Standard deviation
- Inter-percentile range
- Normalized measures of spread - the CofV
- Graphical descriptionss of model results
- Showing probability ranges
- Overlaying histogram plots
- Scatter plots
- Effect of varying number of bars
- Sturges rule
- Relationship between cdf and density (histogram) plots
- Difficulty of interpreting the vertical scale
- Stochastic dominance tests
- Risk-return plots
- Second order cumulative probability plot
- Ascending and descending cumulative plots
- Tornado plot
- Box Plot
- Cumulative distribution function (cdf)
- Probability density function (pdf)
- Crude sensitivity analysis for identifying important input distributions
- Pareto Plot
- Trend plot
- Probability mass function (pmf)
- Overlaying cdf plots
- Cumulative Plot
- Simulation data table
- Statistics table
- Histogram Plot
- Spider plot
- Determining the width of histogram bars
- Plotting a variable with discrete and continuous elements
- Smoothing a histogram plot
- Risk analysis modeling techniques
- Monte Carlo simulation
- Monte Carlo simulation introduction
- Monte Carlo simulation in ModelRisk
- Filtering simulation results
- Output/Input Window
- Simulation Progress control
- Running multiple simulations
- Random number generation in ModelRisk
- Random sampling from input distributions
- How many Monte Carlo samples are enough?
- Probability distributions
- Distributions introduction
- Probability calculations in ModelRisk
- Selecting the appropriate distributions for your model
- List of distributions by category
- Distribution functions and the U parameter
- Univariate continuous distributions
- Beta distribution
- Beta Subjective distribution
- Four-parameter Beta distribution
- Bradford distribution
- Burr distribution
- Cauchy distribution
- Chi distribution
- Chi Squared distribution
- Continuous distributions introduction
- Continuous fitted distribution
- Cumulative ascending distribution
- Cumulative descending distribution
- Dagum distribution
- Erlang distribution
- Error distribution
- Error function distribution
- Exponential distribution
- Exponential family of distributions
- Extreme Value Minimum distribution
- Extreme Value Maximum distribution
- F distribution
- Fatigue Life distribution
- Gamma distribution
- Generalized Extreme Value distribution
- Generalized Logistic distribution
- Generalized Trapezoid Uniform (GTU) distribution
- Histogram distribution
- Hyperbolic-Secant distribution
- Inverse Gaussian distribution
- Johnson Bounded distribution
- Johnson Unbounded distribution
- Kernel Continuous Unbounded distribution
- Kumaraswamy distribution
- Kumaraswamy Four-parameter distribution
- Laplace distribution
- Levy distribution
- Lifetime Two-Parameter distribution
- Lifetime Three-Parameter distribution
- Lifetime Exponential distribution
- LogGamma distribution
- Logistic distribution
- LogLaplace distribution
- LogLogistic distribution
- LogLogistic Alternative parameter distribution
- LogNormal distribution
- LogNormal Alternative-parameter distribution
- LogNormal base B distribution
- LogNormal base E distribution
- LogTriangle distribution
- LogUniform distribution
- Noncentral Chi squared distribution
- Noncentral F distribution
- Normal distribution
- Normal distribution with alternative parameters
- Maxwell distribution
- Normal Mix distribution
- Relative distribution
- Ogive distribution
- Pareto (first kind) distribution
- Pareto (second kind) distribution
- Pearson Type 5 distribution
- Pearson Type 6 distribution
- Modified PERT distribution
- PERT distribution
- PERT Alternative-parameter distribution
- Reciprocal distribution
- Rayleigh distribution
- Skew Normal distribution
- Slash distribution
- SplitTriangle distribution
- Student-t distribution
- Three-parameter Student distribution
- Triangle distribution
- Triangle Alternative-parameter distribution
- Uniform distribution
- Weibull distribution
- Weibull Alternative-parameter distribution
- Three-Parameter Weibull distribution
- Univariate discrete distributions
- Discrete distributions introduction
- Bernoulli distribution
- Beta-Binomial distribution
- Beta-Geometric distribution
- Beta-Negative Binomial distribution
- Binomial distribution
- Burnt Finger Poisson distribution
- Delaporte distribution
- Discrete distribution
- Discrete Fitted distribution
- Discrete Uniform distribution
- Geometric distribution
- HypergeoM distribution
- Hypergeometric distribution
- HypergeoD distribution
- Inverse Hypergeometric distribution
- Logarithmic distribution
- Negative Binomial distribution
- Poisson distribution
- Poisson Uniform distribution
- Polya distribution
- Skellam distribution
- Step Uniform distribution
- Zero-modified counting distributions
- More on probability distributions
- Multivariate distributions
- Multivariate distributions introduction
- Dirichlet distribution
- Multinomial distribution
- Multivariate Hypergeometric distribution
- Multivariate Inverse Hypergeometric distribution type2
- Negative Multinomial distribution type 1
- Negative Multinomial distribution type 2
- Multivariate Inverse Hypergeometric distribution type1
- Multivariate Normal distribution
- More on probability distributions
- Approximating one distribution with another
- Approximations to the Inverse Hypergeometric Distribution
- Normal approximation to the Gamma Distribution
- Normal approximation to the Poisson Distribution
- Approximations to the Hypergeometric Distribution
- Stirlings formula for factorials
- Normal approximation to the Beta Distribution
- Approximation of one distribution with another
- Approximations to the Negative Binomial Distribution
- Normal approximation to the Student-t Distribution
- Approximations to the Binomial Distribution
- Normal_approximation_to_the_Binomial_distribution
- Poisson_approximation_to_the_Binomial_distribution
- Normal approximation to the Chi Squared Distribution
- Recursive formulas for discrete distributions
- Normal approximation to the Lognormal Distribution
- Normal approximations to other distributions
- Approximating one distribution with another
- Correlation modeling in risk analysis
- Common mistakes when adapting spreadsheet models for risk analysis
- More advanced risk analysis methods
- SIDs
- Modeling with objects
- ModelRisk database connectivity functions
- PK/PD modeling
- Value of information techniques
- Simulating with ordinary differential equations (ODEs)
- Optimization of stochastic models
- ModelRisk optimization extension introduction
- Optimization Settings
- Defining Simulation Requirements in an Optimization Model
- Defining Decision Constraints in an Optimization Model
- Optimization Progress control
- Defining Targets in an Optimization Model
- Defining Decision Variables in an Optimization Model
- Optimization Results
- Summing random variables
- Aggregate distributions introduction
- Aggregate modeling - Panjer's recursive method
- Adding correlation in aggregate calculations
- Sum of a random number of random variables
- Moments of an aggregate distribution
- Aggregate modeling in ModelRisk
- Aggregate modeling - Fast Fourier Transform (FFT) method
- How many random variables add up to a fixed total
- Aggregate modeling - compound Poisson approximation
- Aggregate modeling - De Pril's recursive method
- Testing and modeling causal relationships
- Stochastic time series
- Time series introduction
- Time series in ModelRisk
- Autoregressive models
- Thiel inequality coefficient
- Effect of an intervention at some uncertain point in time
- Log return of a Time Series
- Markov Chain models
- Seasonal time series
- Bounded random walk
- Time series modeling in finance
- Birth and death models
- Time series models with leading indicators
- Geometric Brownian Motion models
- Time series projection of events occurring randomly in time
- Simulation for six sigma
- ModelRisk's Six Sigma functions
- VoseSixSigmaCp
- VoseSixSigmaCpkLower
- VoseSixSigmaProbDefectShift
- VoseSixSigmaLowerBound
- VoseSixSigmaK
- VoseSixSigmaDefectShiftPPMUpper
- VoseSixSigmaDefectShiftPPMLower
- VoseSixSigmaDefectShiftPPM
- VoseSixSigmaCpm
- VoseSixSigmaSigmaLevel
- VoseSixSigmaCpkUpper
- VoseSixSigmaCpk
- VoseSixSigmaDefectPPM
- VoseSixSigmaProbDefectShiftLower
- VoseSixSigmaProbDefectShiftUpper
- VoseSixSigmaYield
- VoseSixSigmaUpperBound
- VoseSixSigmaZupper
- VoseSixSigmaZmin
- VoseSixSigmaZlower
- Modeling expert opinion
- Modeling expert opinion introduction
- Sources of error in subjective estimation
- Disaggregation
- Distributions used in modeling expert opinion
- A subjective estimate of a discrete quantity
- Incorporating differences in expert opinions
- Modeling opinion of a variable that covers several orders of magnitude
- Maximum entropy
- Probability theory and statistics
- Probability theory and statistics introduction
- Stochastic processes
- Stochastic processes introduction
- Poisson process
- Hypergeometric process
- The hypergeometric process
- Number in a sample with a particular characteristic in a hypergeometric process
- Number of hypergeometric samples to get a specific number of successes
- Number of samples taken to have an observed s in a hypergeometric process
- Estimate of population and sub-population sizes in a hypergeometric process
- The binomial process
- Renewal processes
- Mixture processes
- Martingales
- Estimating model parameters from data
- The basics
- Probability equations
- Probability theorems and useful concepts
- Probability parameters
- Probability rules and diagrams
- The definition of probability
- The basics of probability theory introduction
- Fitting probability models to data
- Fitting time series models to data
- Fitting correlation structures to data
- Fitting in ModelRisk
- Fitting probability distributions to data
- Fitting distributions to data
- Method of Moments (MoM)
- Check the quality of your data
- Kolmogorov-Smirnoff (K-S) Statistic
- Anderson-Darling (A-D) Statistic
- Goodness of fit statistics
- The Chi-Squared Goodness-of-Fit Statistic
- Determining the joint uncertainty distribution for parameters of a distribution
- Using Method of Moments with the Bootstrap
- Maximum Likelihood Estimates (MLEs)
- Fitting a distribution to truncated censored or binned data
- Critical Values and Confidence Intervals for Goodness-of-Fit Statistics
- Matching the properties of the variable and distribution
- Transforming discrete data before performing a parametric distribution fit
- Does a parametric distribution exist that is well known to fit this type of variable?
- Censored data
- Fitting a continuous non-parametric second-order distribution to data
- Goodness of Fit Plots
- Fitting a second order Normal distribution to data
- Using Goodness-of Fit Statistics to optimize Distribution Fitting
- Information criteria - SIC HQIC and AIC
- Fitting a second order parametric distribution to observed data
- Fitting a distribution for a continuous variable
- Does the random variable follow a stochastic process with a well-known model?
- Fitting a distribution for a discrete variable
- Fitting a discrete non-parametric second-order distribution to data
- Fitting a continuous non-parametric first-order distribution to data
- Fitting a first order parametric distribution to observed data
- Fitting a discrete non-parametric first-order distribution to data
- Fitting distributions to data
- Technical subjects
- Comparison of Classical and Bayesian methods
- Comparison of classic and Bayesian estimate of Normal distribution parameters
- Comparison of classic and Bayesian estimate of intensity lambda in a Poisson process
- Comparison of classic and Bayesian estimate of probability p in a binomial process
- Which technique should you use?
- Comparison of classic and Bayesian estimate of mean "time" beta in a Poisson process
- Classical statistics
- Bayesian
- Bootstrap
- The Bootstrap
- Linear regression parametric Bootstrap
- The Jackknife
- Multiple variables Bootstrap Example 2: Difference between two population means
- Linear regression non-parametric Bootstrap
- The parametric Bootstrap
- Bootstrap estimate of prevalence
- Estimating parameters for multiple variables
- Example: Parametric Bootstrap estimate of the mean of a Normal distribution with known standard deviation
- The non-parametric Bootstrap
- Example: Parametric Bootstrap estimate of mean number of calls per hour at a telephone exchange
- The Bootstrap likelihood function for Bayesian inference
- Multiple variables Bootstrap Example 1: Estimate of regression parameters
- Bayesian inference
- Uninformed priors
- Conjugate priors
- Prior distributions
- Bayesian analysis with threshold data
- Bayesian analysis example: gender of a random sample of people
- Informed prior
- Simulating a Bayesian inference calculation
- Hyperparameters
- Hyperparameter example: Micro-fractures on turbine blades
- Constructing a Bayesian inference posterior distribution in Excel
- Bayesian analysis example: Tigers in the jungle
- Markov chain Monte Carlo (MCMC) simulation
- Introduction to Bayesian inference concepts
- Bayesian estimate of the mean of a Normal distribution with known standard deviation
- Bayesian estimate of the mean of a Normal distribution with unknown standard deviation
- Determining prior distributions for correlated parameters
- Improper priors
- The Jacobian transformation
- Subjective prior based on data
- Taylor series approximation to a Bayesian posterior distribution
- Bayesian analysis example: The Monty Hall problem
- Determining prior distributions for uncorrelated parameters
- Subjective priors
- Normal approximation to the Beta posterior distribution
- Bayesian analysis example: identifying a weighted coin
- Bayesian estimate of the standard deviation of a Normal distribution with known mean
- Likelihood functions
- Bayesian estimate of the standard deviation of a Normal distribution with unknown mean
- Determining a prior distribution for a single parameter estimate
- Simulating from a constructed posterior distribution
- Bootstrap
- Comparison of Classical and Bayesian methods
- Analyzing and using data introduction
- Data Object
- Vose probability calculation
- Bayesian model averaging
- Miscellaneous
- Excel and ModelRisk model design and validation techniques
- Using range names for model clarity
- Color coding models for clarity
- Compare with known answers
- Checking units propagate correctly
- Stressing parameter values
- Model Validation and behavior introduction
- Informal auditing
- Analyzing outputs
- View random scenarios on screen and check for credibility
- Split up complex formulas (megaformulas)
- Building models that are efficient
- Comparing predictions against reality
- Numerical integration
- Comparing results of alternative models
- Building models that are easy to check and modify
- Model errors
- Model design introduction
- About array functions in Excel
- Excel and ModelRisk model design and validation techniques
- Monte Carlo simulation
- RISK ANALYSIS SOFTWARE
- Risk analysis software from Vose Software
- ModelRisk - risk modeling in Excel
- ModelRisk functions explained
- VoseCopulaOptimalFit and related functions
- VoseTimeOptimalFit and related functions
- VoseOptimalFit and related functions
- VoseXBounds
- VoseCLTSum
- VoseAggregateMoments
- VoseRawMoments
- VoseSkewness
- VoseMoments
- VoseKurtosis
- VoseAggregatePanjer
- VoseAggregateFFT
- VoseCombined
- VoseCopulaBiGumbel
- VoseCopulaBiClayton
- VoseCopulaBiNormal
- VoseCopulaBiT
- VoseKendallsTau
- VoseRiskEvent
- VoseCopulaBiFrank
- VoseCorrMatrix
- VoseRank
- VoseValidCorrmat
- VoseSpearman
- VoseCopulaData
- VoseCorrMatrixU
- VoseTimeSeasonalGBM
- VoseMarkovSample
- VoseMarkovMatrix
- VoseThielU
- VoseTimeEGARCH
- VoseTimeAPARCH
- VoseTimeARMA
- VoseTimeDeath
- VoseTimeAR1
- VoseTimeAR2
- VoseTimeARCH
- VoseTimeMA2
- VoseTimeGARCH
- VoseTimeGBMJDMR
- VoseTimePriceInflation
- VoseTimeGBMMR
- VoseTimeWageInflation
- VoseTimeLongTermInterestRate
- VoseTimeMA1
- VoseTimeGBM
- VoseTimeGBMJD
- VoseTimeShareYields
- VoseTimeYule
- VoseTimeShortTermInterestRate
- VoseDominance
- VoseLargest
- VoseSmallest
- VoseShift
- VoseStopSum
- VoseEigenValues
- VosePrincipleEsscher
- VoseAggregateMultiFFT
- VosePrincipleEV
- VoseCopulaMultiNormal
- VoseRunoff
- VosePrincipleRA
- VoseSumProduct
- VosePrincipleStdev
- VosePoissonLambda
- VoseBinomialP
- VosePBounds
- VoseAIC
- VoseHQIC
- VoseSIC
- VoseOgive1
- VoseFrequency
- VoseOgive2
- VoseNBootStdev
- VoseNBoot
- VoseSimulate
- VoseNBootPaired
- VoseAggregateMC
- VoseMean
- VoseStDev
- VoseAggregateMultiMoments
- VoseDeduct
- VoseExpression
- VoseLargestSet
- VoseKthSmallest
- VoseSmallestSet
- VoseKthLargest
- VoseNBootCofV
- VoseNBootPercentile
- VoseExtremeRange
- VoseNBootKurt
- VoseCopulaMultiClayton
- VoseNBootMean
- VoseTangentPortfolio
- VoseNBootVariance
- VoseNBootSkewness
- VoseIntegrate
- VoseInterpolate
- VoseCopulaMultiGumbel
- VoseCopulaMultiT
- VoseAggregateMultiMC
- VoseCopulaMultiFrank
- VoseTimeMultiMA1
- VoseTimeMultiMA2
- VoseTimeMultiGBM
- VoseTimeMultBEKK
- VoseAggregateDePril
- VoseTimeMultiAR1
- VoseTimeWilkie
- VoseTimeDividends
- VoseTimeMultiAR2
- VoseRuinFlag
- VoseRuinTime
- VoseDepletionShortfall
- VoseDepletion
- VoseDepletionFlag
- VoseDepletionTime
- VosejProduct
- VoseCholesky
- VoseTimeSimulate
- VoseNBootSeries
- VosejkProduct
- VoseRuinSeverity
- VoseRuin
- VosejkSum
- VoseTimeDividendsA
- VoseRuinNPV
- VoseTruncData
- VoseSample
- VoseIdentity
- VoseCopulaSimulate
- VoseSortA
- VoseFrequencyCumulA
- VoseAggregateDeduct
- VoseMeanExcessP
- VoseProb10
- VoseSpearmanU
- VoseSortD
- VoseFrequencyCumulD
- VoseRuinMaxSeverity
- VoseMeanExcessX
- VoseRawMoment3
- VosejSum
- VoseRawMoment4
- VoseNBootMoments
- VoseVariance
- VoseTimeShortTermInterestRateA
- VoseTimeLongTermInterestRateA
- VoseProb
- VoseDescription
- VoseCofV
- VoseAggregateProduct
- VoseEigenVectors
- VoseTimeWageInflationA
- VoseRawMoment1
- VosejSumInf
- VoseRawMoment2
- VoseShuffle
- VoseRollingStats
- VoseSplice
- VoseTSEmpiricalFit
- VoseTimeShareYieldsA
- VoseParameters
- VoseAggregateTranche
- VoseCovToCorr
- VoseCorrToCov
- VoseLLH
- VoseTimeSMEThreePoint
- VoseDataObject
- VoseCopulaDataSeries
- VoseDataRow
- VoseDataMin
- VoseDataMax
- VoseTimeSME2Perc
- VoseTimeSMEUniform
- VoseTimeSMESaturation
- VoseOutput
- VoseInput
- VoseTimeSMEPoisson
- VoseTimeBMAObject
- VoseBMAObject
- VoseBMAProb10
- VoseBMAProb
- VoseCopulaBMA
- VoseCopulaBMAObject
- VoseTimeEmpiricalFit
- VoseTimeBMA
- VoseBMA
- VoseSimKurtosis
- VoseOptConstraintMin
- VoseSimProbability
- VoseCurrentSample
- VoseCurrentSim
- VoseLibAssumption
- VoseLibReference
- VoseSimMoments
- VoseOptConstraintMax
- VoseSimMean
- VoseOptDecisionContinuous
- VoseOptRequirementEquals
- VoseOptRequirementMax
- VoseOptRequirementMin
- VoseOptTargetMinimize
- VoseOptConstraintEquals
- VoseSimVariance
- VoseSimSkewness
- VoseSimTable
- VoseSimCofV
- VoseSimPercentile
- VoseSimStDev
- VoseOptTargetValue
- VoseOptTargetMaximize
- VoseOptDecisionDiscrete
- VoseSimMSE
- VoseMin
- VoseMin
- VoseOptDecisionList
- VoseOptDecisionBoolean
- VoseOptRequirementBetween
- VoseOptConstraintBetween
- VoseSimMax
- VoseSimSemiVariance
- VoseSimSemiStdev
- VoseSimMeanDeviation
- VoseSimMin
- VoseSimCVARp
- VoseSimCVARx
- VoseSimCorrelation
- VoseSimCorrelationMatrix
- VoseOptConstraintString
- VoseOptCVARx
- VoseOptCVARp
- VoseOptPercentile
- VoseSimValue
- VoseSimStop
- Precision Control Functions
- VoseAggregateDiscrete
- VoseTimeMultiGARCH
- VoseTimeGBMVR
- VoseTimeGBMAJ
- VoseTimeGBMAJVR
- VoseSID
- Generalized Pareto Distribution (GPD)
- Generalized Pareto Distribution (GPD) Equations
- Three-Point Estimate Distribution
- Three-Point Estimate Distribution Equations
- VoseCalibrate
- ModelRisk interfaces
- Integrate
- Data Viewer
- Stochastic Dominance
- Library
- Correlation Matrix
- Portfolio Optimization Model
- Common elements of ModelRisk interfaces
- Risk Event
- Extreme Values
- Select Distribution
- Combined Distribution
- Aggregate Panjer
- Interpolate
- View Function
- Find Function
- Deduct
- Ogive
- AtRISK model converter
- Aggregate Multi FFT
- Stop Sum
- Crystal Ball model converter
- Aggregate Monte Carlo
- Splicing Distributions
- Subject Matter Expert (SME) Time Series Forecasts
- Aggregate Multivariate Monte Carlo
- Ordinary Differential Equation tool
- Aggregate FFT
- More on Conversion
- Multivariate Copula
- Bivariate Copula
- Univariate Time Series
- Modeling expert opinion in ModelRisk
- Multivariate Time Series
- Sum Product
- Aggregate DePril
- Aggregate Discrete
- Expert
- ModelRisk introduction
- Building and running a simple example model
- Distributions in ModelRisk
- List of all ModelRisk functions
- Custom applications and macros
- ModelRisk functions explained
- Tamara - project risk analysis
- Introduction to Tamara project risk analysis software
- Launching Tamara
- Importing a schedule
- Assigning uncertainty to the amount of work in the project
- Assigning uncertainty to productivity levels in the project
- Adding risk events to the project schedule
- Adding cost uncertainty to the project schedule
- Saving the Tamara model
- Running a Monte Carlo simulation in Tamara
- Reviewing the simulation results in Tamara
- Using Tamara results for cost and financial risk analysis
- Creating, updating and distributing a Tamara report
- Tips for creating a schedule model suitable for Monte Carlo simulation
- Random number generator and sampling algorithms used in Tamara
- Probability distributions used in Tamara
- Correlation with project schedule risk analysis
- Pelican - enterprise risk management