In The Speed of Trust, Steven M.R. Covey argues that trust is monetizable. This study confirms Covey's hypothesis by applying binary classification (via SAS Proc Logistic) to 10 years of data from a 3 x 3 prisoner's dilemma game.
Portfolio 1 has a higher potential loss than Portfolio 2 based on credit risk analysis of two bond portfolios using Credit Metrics methodology. Simulations show Portfolio 1 has a 99.5% VaR of $375,306 compared to $223,956 for Portfolio 2. While Portfolio 1 has higher average credit ratings, Portfolio 2 has lower volatility, risk, and tail risk due to including less correlated C rated bonds, making it the safer portfolio.
This document discusses differences between FAS-133 and IAS 39 standards regarding the effectiveness of interest rate risk hedges. It shows that interest rate swaps intended to hedge fixed income assets will not be 100% effective as assumed, leading to problems for IAS 39 which does not allow the shortcut method of FAS-133. Several remedies are proposed, including matching swap reset dates to evaluation dates, separating hedges of each cash flow, or using cumulative effectiveness tests. However, each remedy has shortcomings and the best solution may be guidance in IAS 39 allowing treatment similar to the FAS-133 shortcut method. This inconsistency could impact bank capital requirements under Basel II.
Students should be able to:
Use simple game theory to illustrate the interdependence that exists in oligopolistic markets
Understanding the prisoners’ dilemma and a simple two firm/two outcome model. Students should analyse the advantages/disadvantages of being a first mover
Students will not be expected to have an understanding of the Nash Equilibrium
Game theory provides a framework for analyzing strategic decision-making between interdependent players. It has become a central tool in industrial economics and managerial decision-making. Key concepts include Nash equilibrium, dominant strategies, backward induction, repeated games, and using penalties/rewards to support collusion. While game theory offers useful insights, its predictive power is limited by complex assumptions and multiple possible equilibria. Real-world applications require considering additional empirical factors not fully captured by theoretical models.
The document discusses key concepts in game theory and its applications. It provides examples of game theory matrices and analyses equilibrium strategies for firms in oligopoly markets. Some key applications covered include pricing competition, advertising competition, cartel cheating, and auctions. Extensions of game theory like repeated games and sequential games are also summarized.
- The document discusses efficient portfolios and the efficient frontier in the context of investing in different combinations of stocks.
- It explains that a portfolio with a higher expected return and lower volatility is more efficient. Investing solely in one stock, like Coca-Cola, is inefficient compared to a diversified portfolio.
- The correlation between stocks affects the volatility of a portfolio - lower correlation results in lower volatility. Short selling, more stocks, and including risk-free assets like Treasury bills can also affect the efficient frontier.
- The tangent portfolio, which generates the steepest line when combined with the risk-free rate, provides the best risk-return tradeoff. The efficient portfolio is a combination of the tangent
Game theory deals with decision making situations where two opponents have conflicting objectives. A game is represented by a payoff matrix showing the payoff to one player for each combination of strategies. The optimal solution, known as a saddle point, is the strategies where neither player can increase their payoff by changing only their own strategy. Mixed strategies, where players randomize between pure strategies, may be required if a pure strategy saddle point does not exist. Graphical and linear programming methods can be used to solve games with mixed strategies.
This document provides an overview of topics in game theory and competitive strategy that will be discussed in Chapter 13, including gaming and strategic decisions, dominant strategies, the Nash equilibrium, repeated games, sequential games, threats and commitments, entry deterrence, bargaining strategy, and auctions. It presents examples and concepts such as noncooperative vs cooperative games, the prisoner's dilemma, mixed strategies, and analyses of specific market situations involving pricing, location choice, and oligopolistic cooperation.
Portfolio 1 has a higher potential loss than Portfolio 2 based on credit risk analysis of two bond portfolios using Credit Metrics methodology. Simulations show Portfolio 1 has a 99.5% VaR of $375,306 compared to $223,956 for Portfolio 2. While Portfolio 1 has higher average credit ratings, Portfolio 2 has lower volatility, risk, and tail risk due to including less correlated C rated bonds, making it the safer portfolio.
This document discusses differences between FAS-133 and IAS 39 standards regarding the effectiveness of interest rate risk hedges. It shows that interest rate swaps intended to hedge fixed income assets will not be 100% effective as assumed, leading to problems for IAS 39 which does not allow the shortcut method of FAS-133. Several remedies are proposed, including matching swap reset dates to evaluation dates, separating hedges of each cash flow, or using cumulative effectiveness tests. However, each remedy has shortcomings and the best solution may be guidance in IAS 39 allowing treatment similar to the FAS-133 shortcut method. This inconsistency could impact bank capital requirements under Basel II.
Students should be able to:
Use simple game theory to illustrate the interdependence that exists in oligopolistic markets
Understanding the prisoners’ dilemma and a simple two firm/two outcome model. Students should analyse the advantages/disadvantages of being a first mover
Students will not be expected to have an understanding of the Nash Equilibrium
Game theory provides a framework for analyzing strategic decision-making between interdependent players. It has become a central tool in industrial economics and managerial decision-making. Key concepts include Nash equilibrium, dominant strategies, backward induction, repeated games, and using penalties/rewards to support collusion. While game theory offers useful insights, its predictive power is limited by complex assumptions and multiple possible equilibria. Real-world applications require considering additional empirical factors not fully captured by theoretical models.
The document discusses key concepts in game theory and its applications. It provides examples of game theory matrices and analyses equilibrium strategies for firms in oligopoly markets. Some key applications covered include pricing competition, advertising competition, cartel cheating, and auctions. Extensions of game theory like repeated games and sequential games are also summarized.
- The document discusses efficient portfolios and the efficient frontier in the context of investing in different combinations of stocks.
- It explains that a portfolio with a higher expected return and lower volatility is more efficient. Investing solely in one stock, like Coca-Cola, is inefficient compared to a diversified portfolio.
- The correlation between stocks affects the volatility of a portfolio - lower correlation results in lower volatility. Short selling, more stocks, and including risk-free assets like Treasury bills can also affect the efficient frontier.
- The tangent portfolio, which generates the steepest line when combined with the risk-free rate, provides the best risk-return tradeoff. The efficient portfolio is a combination of the tangent
Game theory deals with decision making situations where two opponents have conflicting objectives. A game is represented by a payoff matrix showing the payoff to one player for each combination of strategies. The optimal solution, known as a saddle point, is the strategies where neither player can increase their payoff by changing only their own strategy. Mixed strategies, where players randomize between pure strategies, may be required if a pure strategy saddle point does not exist. Graphical and linear programming methods can be used to solve games with mixed strategies.
This document provides an overview of topics in game theory and competitive strategy that will be discussed in Chapter 13, including gaming and strategic decisions, dominant strategies, the Nash equilibrium, repeated games, sequential games, threats and commitments, entry deterrence, bargaining strategy, and auctions. It presents examples and concepts such as noncooperative vs cooperative games, the prisoner's dilemma, mixed strategies, and analyses of specific market situations involving pricing, location choice, and oligopolistic cooperation.
Investment management chapter 4.2 the capital asset pricing modelHeng Leangpheng
The document summarizes the key aspects of the Capital Asset Pricing Model (CAPM). It outlines the three main assumptions of CAPM: 1) investors can trade securities without costs, 2) investors only hold efficient portfolios, 3) investors have homogeneous expectations. It then explains how given these assumptions, the market portfolio of all risky securities becomes the efficient portfolio. It defines beta and shows how an asset's expected return is determined based on the market risk premium and its beta. Examples are provided to illustrate how to calculate betas and expected returns for individual stocks and portfolios using CAPM.
This document summarizes key concepts from a chapter on utility and game theory. It discusses the meaning of utility and how it differs from expected monetary value. Decision makers can have different attitudes towards risk, from risk averse to risk taking. Game theory analyzes situations with multiple decision makers competing for outcomes. Players choose strategies independently and the combination of strategies determines each player's payoff. Games can have pure or mixed optimal strategies depending on whether a saddle point exists.
Game theory is a framework for analyzing strategic decision-making situations involving multiple players with potentially conflicting objectives. A game describes interactions between players, including the strategies available to each player and how their payoffs are determined based on the strategies chosen. Equilibrium analysis seeks to identify combinations of strategies such that no player can benefit by unilaterally changing their strategy given what the other players choose.
Bid and Ask Prices Tailored to Traders' Risk Aversion and Gain Propension: a ...Waqas Tariq
Risky asset bid and ask prices “tailored” to the risk-aversion and the gain-propension of the traders are set up. They are calculated through the principle of the Extended Gini premium, a standard method used in non-life insurance. Explicit formulae for the most common stochastic distributions of risky returns, are calculated. Sufficient and necessary conditions for successful trading are also discussed.
- Game theory is a technique used to analyze strategic interactions between players where individuals or organizations have conflicting objectives.
- Players are decision makers, strategies are courses of action, and payoffs are the outcomes of strategies. Players aim to optimize their strategies.
- Types of games include constant-sum, zero-sum, positive-sum, and negative-sum games. Cooperative games involve coordinated player strategies.
- Interdependence is key to games, which can be sequential or simultaneous. Simultaneous games are solved using Nash equilibrium concepts.
- The prisoner's dilemma and advertising games are examples used to illustrate game theory concepts like dominant strategies and Nash equilibria.
This document examines numerical methods for valuing digital call options, including closed-form Black-Scholes, explicit finite-difference, and Monte Carlo simulation. It finds that all three methods provide reliable estimates. Specifically, it uses the Black-Scholes formula to calculate a value of 0.532325 for a digital call option. Finite-difference modeling converges on this value as asset steps increase. Monte Carlo simulation using Forward Euler-Maruyama and Milstein methods also produce values close to the Black-Scholes solution, with error decreasing as the number of simulations rises.
Game theory is used to analyze strategic decision-making situations involving multiple players under conditions of conflict or competition. It can help determine the best strategy for a firm given competitors' expected countermoves. Key concepts include pure and mixed strategies, optimal strategies, the value of the game, zero-sum and non-zero-sum games, and using payoff matrices to represent two-person zero-sum games and determine if a saddle point exists. When there is no saddle point, mixed strategies involving probabilities of different actions can determine the value of the game.
Game theory is the study of strategic decision making where outcomes depend on the actions of multiple players. It has applications in war, business, and biology. Key concepts include the number of players, their strategies and payoffs, optimal strategies, and the value of the game. Common solution methods are maximin, minimax, finding saddle points or equilibrium points, and mixed strategies using odds or dominance methods. Graphic methods can also solve games through lower envelopes and maximin values.
This document describes a study that uses a Tobit regression model to develop profitable betting strategies for betting on home wins in European football matches. The study uses performance data from previous matches to create exponentially weighted performance indices for home and away teams. A Tobit regression model is fitted with home win profit as the dependent variable and the performance indices and odds as predictors. This yields strategies with over 15% net profits when tested on unseen match data, indicating bookmakers may not fully account for performance in setting odds.
This document provides teaching suggestions for regression models:
1) It suggests emphasizing the difference between independent and dependent variables in a regression model using examples.
2) It notes that correlation does not necessarily imply causation and gives an example of variables that are correlated but changing one does not affect the other.
3) It recommends having students manually draw regression lines through data points to appreciate the least squares criterion.
4) It advises selecting random data values to generate a regression line in Excel to demonstrate determining the coefficient of determination and F-test.
5) It suggests discussing the full and shortcut regression formulas to provide a better understanding of the concepts.
This document provides teaching suggestions for regression models:
1) It suggests emphasizing the difference between independent and dependent variables in a regression model using examples.
2) It notes that correlation does not necessarily imply causation and gives an example of variables that are correlated but changing one does not affect the other.
3) It recommends having students manually draw regression lines through data points to appreciate the least squares criterion.
4) It advises selecting random data values to generate a regression line in Excel to demonstrate determining the coefficient of determination and F-test.
5) It suggests discussing the full and shortcut regression formulas to provide a better understanding of the concepts.
This document discusses Simpson's paradox and how the relationship between variables can change or reverse depending on whether data is analyzed together or stratified based on other factors. It provides an example where customers who buy high-definition TVs appear more likely to buy exercise machines when data is combined, but the opposite is true within customer groups (college students vs. working adults). The document also discusses how skewed support distributions in data can affect association rule mining by generating many weakly correlated "cross-support patterns" when a low support threshold is used.
Introduction to Machine Learning using R - Dublin R User Group - Oct 2013Eoin Brazil
An introduction to machine learning using R as long talk for Dublin R User Group 8th Oct 2013 with full scripts, slides and data on GH at https://github.com/braz/DublinR-ML-treesandforests/
The document summarizes a five-factor asset pricing model that augments the Fama-French three-factor model by adding profitability and investment factors.
The five-factor model is tested using portfolios sorted on size, book-to-market equity ratio, profitability, and investment to produce spreads in average returns. The results show patterns in average returns related to size, value, profitability, and investment that the five-factor model seeks to capture. Specifically, small stocks and stocks with high book-to-market ratios, profitability, or low investment tend to have higher average returns. However, the model has difficulties explaining the low returns of some small, low-profitability stocks that invest heavily.
The document discusses supervised versus unsupervised discretization methods for transforming variables in cluster analysis models. It finds that unsupervised, or SAS-defined, transformations generally result in more profitable models compared to supervised, or user-defined, transformations. However, the most profitable transformations can be complex and difficult to explain. There is a tradeoff between profitability and interpretability, known as the "cost of simplicity." The document analyzes different variable transformations applied to a credit risk prediction model to determine which balance of profit and explanation is most appropriate.
This document summarizes the results of a statistical study comparing the performance of a statistical arbitrage model using only equity data versus a multi-dimensional arbitrage model using equity, credit, and options data from 2002-2004. The study found that considering multiple asset classes provided higher profits, returns, and success rates compared to only using equity data, especially over longer time periods of 10 and 20 days. Both a backtest simulation and statistical analysis of trade signals supported the conclusion that a multi-dimensional approach provides an advantage in today's market-neutral investing environment.
11/04 Regular Meeting: Monority Report in Fraud Detection Classification of S...guest48424e
This paper proposes a new fraud detection method using multiple classifiers to handle skewed data distributions. The method partitions the minority class using oversampling and trains Naive Bayes, C4.5, and backpropagation classifiers on each partition. The classifiers are then combined using stacking and bagging. Experimental results found that stacking and bagging the classifiers achieved higher cost savings than single classifiers, with stacking-bagging performing the best. Oversampling performed better than undersampling or SMOTE for this skewed fraud detection data.
11/04 Regular Meeting: Monority Report in Fraud Detection Classification of S...萍華 楊
This paper proposes a new method for fraud detection in skewed data that uses multiple classifiers on data partitions. It compares this new method against other sampling and classification techniques on an automobile insurance fraud detection data set. The results show that the new method, which uses stacking and bagging of Naive Bayes, C4.5, and backpropagation classifiers on minority-oversampled partitions, achieves the highest cost savings compared to other sampling and single classifier approaches.
Math 221 Massive Success / snaptutorial.comStephenson164
1. (TCO 1) An Input Area (as it applies to Excel 2010) is defined as______.
2. (TCO 1) In Excel 2010, a sheet tab ________.
3. (TCO 1) Which of the following best describes the AutoComplete function?
4. (TCO 1) Which of the following best describes the order of precedence as it applies to math operations in Excel?
As mentioned earlier, the mid-term will have conceptual and quanti.docxfredharris32
As mentioned earlier, the mid-term will have conceptual and quantitative multiple-choice questions. You need to read all 4 chapters and you need to be able to solve problems in all 4 chapters in order to do well in this test.
The following are for review and learning purposes only. I am not indicating that identical or similar problems will be in the test. As I have indicated in the class syllabus, all the exams in this course will have multiple-choice questions and problems.
Suggestion: treat this review set as you would an actual test. Sit down with your one page of notes and your calculator, and give it a try. That way you will know what areas you still need to study.
ADMN 210
Answers to Review for Midterm #1
1) Classify each of the following as nominal, ordinal, interval, or ratio data.
a. The time required to produce each tire on an assembly line – ratio since it is numeric with a valid 0 point meaning “lack of”
b. The number of quarts of milk a family drinks in a month - ratio since it is numeric with a valid 0 point meaning “lack of”
c. The ranking of four machines in your plant after they have been designated as excellent, good, satisfactory, and poor – ordinal since it is ranking data only
d. The telephone area code of clients in the United States – nominal since it is a label
e. The age of each of your employees - ratio since it is numeric with a valid 0 point meaning “lack of”
f. The dollar sales at the local pizza house each month - ratio since it is numeric with a valid 0 point meaning “lack of”
g. An employee’s identification number – nominal since it is a label
h. The response time of an emergency unit - ratio since it is numeric with a valid 0 point meaning “lack of”
2) True or False: The highest level of data measurement is the ratio-level measurement.
True (you can do the most powerful analysis with this kind of data)
3) True or False: Interval- and ratio-level data are also referred to as categorical data.
False (Interval and ratio level data are numeric and therefore quantitative, NOT qualitative….Nominal is qualitative)
4) A small portion or a subset of the population on which data is collected for conducting statistical analysis is called __________.
A sample! A population is the total group, a census IS the population, and a data set can be either a sample or a population.
5) One of the advantages for taking a sample instead of conducting a census is this:
a sample is more accurate than census
a sample is difficult to take
a sample cannot be trusted
a sample can save money when data collection process is destructive
6) Selection of the winning numbers is a lottery is an example of __________.
convenience sampling
random sampling
nonrandom sampling
regulatory sampling
7) A type of random sampling in which the population is divided into non-overlapping subpopulations is called __________.
stratified random sampling
cluster sampling
systematic random sampling
regulatory sampling
8) A ...
This document summarizes a student paper on the low-volatility anomaly. The paper examines whether low-volatility stocks achieve higher risk-adjusted returns compared to predictions of CAPM and MPT. It reviews literature explaining the anomaly through various behavioral biases. The paper tests the anomaly using 30 S&P 500 stocks over 20 years. Regression analysis finds no significant relationship between past stock volatility and future returns, providing no support for either CAPM or the low-volatility anomaly based on the sample. Statistical tests confirm the results and inability to reject the null hypothesis of no relationship between risk and return.
This paper reports an experimental test of asymmetric Tullock contests. Both the simultaneous-move and sequential-move frameworks are considered. The introduction of asymmetries in the contest function generates experimental behavior qualitatively consistent with the theoretical predictions. However, especially in the simultaneous-move framework, average bidding levels are in excess of the risk-neutral predictions. We conjecture that the reason behind this behavior lies in subjects attaching positive utility to victory in the contest.
Investment management chapter 4.2 the capital asset pricing modelHeng Leangpheng
The document summarizes the key aspects of the Capital Asset Pricing Model (CAPM). It outlines the three main assumptions of CAPM: 1) investors can trade securities without costs, 2) investors only hold efficient portfolios, 3) investors have homogeneous expectations. It then explains how given these assumptions, the market portfolio of all risky securities becomes the efficient portfolio. It defines beta and shows how an asset's expected return is determined based on the market risk premium and its beta. Examples are provided to illustrate how to calculate betas and expected returns for individual stocks and portfolios using CAPM.
This document summarizes key concepts from a chapter on utility and game theory. It discusses the meaning of utility and how it differs from expected monetary value. Decision makers can have different attitudes towards risk, from risk averse to risk taking. Game theory analyzes situations with multiple decision makers competing for outcomes. Players choose strategies independently and the combination of strategies determines each player's payoff. Games can have pure or mixed optimal strategies depending on whether a saddle point exists.
Game theory is a framework for analyzing strategic decision-making situations involving multiple players with potentially conflicting objectives. A game describes interactions between players, including the strategies available to each player and how their payoffs are determined based on the strategies chosen. Equilibrium analysis seeks to identify combinations of strategies such that no player can benefit by unilaterally changing their strategy given what the other players choose.
Bid and Ask Prices Tailored to Traders' Risk Aversion and Gain Propension: a ...Waqas Tariq
Risky asset bid and ask prices “tailored” to the risk-aversion and the gain-propension of the traders are set up. They are calculated through the principle of the Extended Gini premium, a standard method used in non-life insurance. Explicit formulae for the most common stochastic distributions of risky returns, are calculated. Sufficient and necessary conditions for successful trading are also discussed.
- Game theory is a technique used to analyze strategic interactions between players where individuals or organizations have conflicting objectives.
- Players are decision makers, strategies are courses of action, and payoffs are the outcomes of strategies. Players aim to optimize their strategies.
- Types of games include constant-sum, zero-sum, positive-sum, and negative-sum games. Cooperative games involve coordinated player strategies.
- Interdependence is key to games, which can be sequential or simultaneous. Simultaneous games are solved using Nash equilibrium concepts.
- The prisoner's dilemma and advertising games are examples used to illustrate game theory concepts like dominant strategies and Nash equilibria.
This document examines numerical methods for valuing digital call options, including closed-form Black-Scholes, explicit finite-difference, and Monte Carlo simulation. It finds that all three methods provide reliable estimates. Specifically, it uses the Black-Scholes formula to calculate a value of 0.532325 for a digital call option. Finite-difference modeling converges on this value as asset steps increase. Monte Carlo simulation using Forward Euler-Maruyama and Milstein methods also produce values close to the Black-Scholes solution, with error decreasing as the number of simulations rises.
Game theory is used to analyze strategic decision-making situations involving multiple players under conditions of conflict or competition. It can help determine the best strategy for a firm given competitors' expected countermoves. Key concepts include pure and mixed strategies, optimal strategies, the value of the game, zero-sum and non-zero-sum games, and using payoff matrices to represent two-person zero-sum games and determine if a saddle point exists. When there is no saddle point, mixed strategies involving probabilities of different actions can determine the value of the game.
Game theory is the study of strategic decision making where outcomes depend on the actions of multiple players. It has applications in war, business, and biology. Key concepts include the number of players, their strategies and payoffs, optimal strategies, and the value of the game. Common solution methods are maximin, minimax, finding saddle points or equilibrium points, and mixed strategies using odds or dominance methods. Graphic methods can also solve games through lower envelopes and maximin values.
This document describes a study that uses a Tobit regression model to develop profitable betting strategies for betting on home wins in European football matches. The study uses performance data from previous matches to create exponentially weighted performance indices for home and away teams. A Tobit regression model is fitted with home win profit as the dependent variable and the performance indices and odds as predictors. This yields strategies with over 15% net profits when tested on unseen match data, indicating bookmakers may not fully account for performance in setting odds.
This document provides teaching suggestions for regression models:
1) It suggests emphasizing the difference between independent and dependent variables in a regression model using examples.
2) It notes that correlation does not necessarily imply causation and gives an example of variables that are correlated but changing one does not affect the other.
3) It recommends having students manually draw regression lines through data points to appreciate the least squares criterion.
4) It advises selecting random data values to generate a regression line in Excel to demonstrate determining the coefficient of determination and F-test.
5) It suggests discussing the full and shortcut regression formulas to provide a better understanding of the concepts.
This document provides teaching suggestions for regression models:
1) It suggests emphasizing the difference between independent and dependent variables in a regression model using examples.
2) It notes that correlation does not necessarily imply causation and gives an example of variables that are correlated but changing one does not affect the other.
3) It recommends having students manually draw regression lines through data points to appreciate the least squares criterion.
4) It advises selecting random data values to generate a regression line in Excel to demonstrate determining the coefficient of determination and F-test.
5) It suggests discussing the full and shortcut regression formulas to provide a better understanding of the concepts.
This document discusses Simpson's paradox and how the relationship between variables can change or reverse depending on whether data is analyzed together or stratified based on other factors. It provides an example where customers who buy high-definition TVs appear more likely to buy exercise machines when data is combined, but the opposite is true within customer groups (college students vs. working adults). The document also discusses how skewed support distributions in data can affect association rule mining by generating many weakly correlated "cross-support patterns" when a low support threshold is used.
Introduction to Machine Learning using R - Dublin R User Group - Oct 2013Eoin Brazil
An introduction to machine learning using R as long talk for Dublin R User Group 8th Oct 2013 with full scripts, slides and data on GH at https://github.com/braz/DublinR-ML-treesandforests/
The document summarizes a five-factor asset pricing model that augments the Fama-French three-factor model by adding profitability and investment factors.
The five-factor model is tested using portfolios sorted on size, book-to-market equity ratio, profitability, and investment to produce spreads in average returns. The results show patterns in average returns related to size, value, profitability, and investment that the five-factor model seeks to capture. Specifically, small stocks and stocks with high book-to-market ratios, profitability, or low investment tend to have higher average returns. However, the model has difficulties explaining the low returns of some small, low-profitability stocks that invest heavily.
The document discusses supervised versus unsupervised discretization methods for transforming variables in cluster analysis models. It finds that unsupervised, or SAS-defined, transformations generally result in more profitable models compared to supervised, or user-defined, transformations. However, the most profitable transformations can be complex and difficult to explain. There is a tradeoff between profitability and interpretability, known as the "cost of simplicity." The document analyzes different variable transformations applied to a credit risk prediction model to determine which balance of profit and explanation is most appropriate.
This document summarizes the results of a statistical study comparing the performance of a statistical arbitrage model using only equity data versus a multi-dimensional arbitrage model using equity, credit, and options data from 2002-2004. The study found that considering multiple asset classes provided higher profits, returns, and success rates compared to only using equity data, especially over longer time periods of 10 and 20 days. Both a backtest simulation and statistical analysis of trade signals supported the conclusion that a multi-dimensional approach provides an advantage in today's market-neutral investing environment.
11/04 Regular Meeting: Monority Report in Fraud Detection Classification of S...guest48424e
This paper proposes a new fraud detection method using multiple classifiers to handle skewed data distributions. The method partitions the minority class using oversampling and trains Naive Bayes, C4.5, and backpropagation classifiers on each partition. The classifiers are then combined using stacking and bagging. Experimental results found that stacking and bagging the classifiers achieved higher cost savings than single classifiers, with stacking-bagging performing the best. Oversampling performed better than undersampling or SMOTE for this skewed fraud detection data.
11/04 Regular Meeting: Monority Report in Fraud Detection Classification of S...萍華 楊
This paper proposes a new method for fraud detection in skewed data that uses multiple classifiers on data partitions. It compares this new method against other sampling and classification techniques on an automobile insurance fraud detection data set. The results show that the new method, which uses stacking and bagging of Naive Bayes, C4.5, and backpropagation classifiers on minority-oversampled partitions, achieves the highest cost savings compared to other sampling and single classifier approaches.
Math 221 Massive Success / snaptutorial.comStephenson164
1. (TCO 1) An Input Area (as it applies to Excel 2010) is defined as______.
2. (TCO 1) In Excel 2010, a sheet tab ________.
3. (TCO 1) Which of the following best describes the AutoComplete function?
4. (TCO 1) Which of the following best describes the order of precedence as it applies to math operations in Excel?
As mentioned earlier, the mid-term will have conceptual and quanti.docxfredharris32
As mentioned earlier, the mid-term will have conceptual and quantitative multiple-choice questions. You need to read all 4 chapters and you need to be able to solve problems in all 4 chapters in order to do well in this test.
The following are for review and learning purposes only. I am not indicating that identical or similar problems will be in the test. As I have indicated in the class syllabus, all the exams in this course will have multiple-choice questions and problems.
Suggestion: treat this review set as you would an actual test. Sit down with your one page of notes and your calculator, and give it a try. That way you will know what areas you still need to study.
ADMN 210
Answers to Review for Midterm #1
1) Classify each of the following as nominal, ordinal, interval, or ratio data.
a. The time required to produce each tire on an assembly line – ratio since it is numeric with a valid 0 point meaning “lack of”
b. The number of quarts of milk a family drinks in a month - ratio since it is numeric with a valid 0 point meaning “lack of”
c. The ranking of four machines in your plant after they have been designated as excellent, good, satisfactory, and poor – ordinal since it is ranking data only
d. The telephone area code of clients in the United States – nominal since it is a label
e. The age of each of your employees - ratio since it is numeric with a valid 0 point meaning “lack of”
f. The dollar sales at the local pizza house each month - ratio since it is numeric with a valid 0 point meaning “lack of”
g. An employee’s identification number – nominal since it is a label
h. The response time of an emergency unit - ratio since it is numeric with a valid 0 point meaning “lack of”
2) True or False: The highest level of data measurement is the ratio-level measurement.
True (you can do the most powerful analysis with this kind of data)
3) True or False: Interval- and ratio-level data are also referred to as categorical data.
False (Interval and ratio level data are numeric and therefore quantitative, NOT qualitative….Nominal is qualitative)
4) A small portion or a subset of the population on which data is collected for conducting statistical analysis is called __________.
A sample! A population is the total group, a census IS the population, and a data set can be either a sample or a population.
5) One of the advantages for taking a sample instead of conducting a census is this:
a sample is more accurate than census
a sample is difficult to take
a sample cannot be trusted
a sample can save money when data collection process is destructive
6) Selection of the winning numbers is a lottery is an example of __________.
convenience sampling
random sampling
nonrandom sampling
regulatory sampling
7) A type of random sampling in which the population is divided into non-overlapping subpopulations is called __________.
stratified random sampling
cluster sampling
systematic random sampling
regulatory sampling
8) A ...
This document summarizes a student paper on the low-volatility anomaly. The paper examines whether low-volatility stocks achieve higher risk-adjusted returns compared to predictions of CAPM and MPT. It reviews literature explaining the anomaly through various behavioral biases. The paper tests the anomaly using 30 S&P 500 stocks over 20 years. Regression analysis finds no significant relationship between past stock volatility and future returns, providing no support for either CAPM or the low-volatility anomaly based on the sample. Statistical tests confirm the results and inability to reject the null hypothesis of no relationship between risk and return.
This paper reports an experimental test of asymmetric Tullock contests. Both the simultaneous-move and sequential-move frameworks are considered. The introduction of asymmetries in the contest function generates experimental behavior qualitatively consistent with the theoretical predictions. However, especially in the simultaneous-move framework, average bidding levels are in excess of the risk-neutral predictions. We conjecture that the reason behind this behavior lies in subjects attaching positive utility to victory in the contest.
Math 533 ( applied managerial statistics ) final exam answersDennisHine
This document provides answers to the final exam for the course MATH 533 (Applied Managerial Statistics). It includes answers to 8 questions that involve hypothesis testing, confidence intervals, and other statistical analyses. The questions cover topics like the binomial distribution, confidence intervals for proportions and means, hypothesis tests for proportions and means, and linear regression. For each question, the null and alternative hypotheses are stated and the appropriate statistical tests are conducted and results interpreted.
Math 533 ( applied managerial statistics ) final exam answersBrittneDean
This document provides answers to the final exam for the course MATH 533 (Applied Managerial Statistics). It includes answers to 8 questions that involve hypothesis testing, confidence intervals, and other statistical analyses. The questions cover topics like the binomial distribution, confidence intervals for proportions and means, hypothesis tests for proportions and means, and linear regression. For each question, the null and alternative hypotheses are stated and the appropriate statistical test is conducted at a given significance level.
Math 533 ( applied managerial statistics ) final exam answersNathanielZaleski
This document provides answers to the final exam for the MATH 533 (Applied Managerial Statistics) course. It includes answers to multiple choice and free response questions covering a range of statistical topics, such as hypothesis testing, confidence intervals, probability, descriptive statistics, and inference for proportions. For one question, the summary calculates probabilities and interprets results from a contingency table on visitor locations and types of parks. Overall, the document offers fully worked out solutions to exam problems involving common statistical analyses.
Data Analytics Project_Eun Seuk Choi (Eric)Eric Choi
This document describes a linear regression analysis conducted to predict NBA players' wins contributed (WINS) using minutes played (M), games played (GP), offensive rating (ORPM), and defensive rating (DRPM). The final model was WINS~GP+M+ORPM+DRPM, which had an R^2 of 0.8575. Cross-validation showed the model predicted out-of-sample data well. The analysis found ORPM was most predictive of WINS based on its confidence interval not containing 0.
CAA 2016 PBR by Cardinal & Jiang (revised)He Jiang
This document provides an overview of topics related to principles-based reserving (PBR) for life insurance products. It begins with a summary of key changes under PBR, including updates to product exclusion tests, reserve methodology, and reporting requirements. It then summarizes results from a Society of Actuaries survey on companies' awareness and preparedness for implementing PBR. Key areas discussed include mortality assumption setting, implications for product development, and resource needs. The document concludes with an invitation for questions and contact information for follow up.
The document provides general marking guidance for examiners evaluating exam responses. It outlines principles such as treating all candidates equally, marking what is shown rather than penalizing omissions, and awarding all marks that are deserved according to the mark scheme. It also provides examples of how to mark specific types of questions, such as multiple choice questions and data questions, including awarding levels of response. The document aims to promote consistency across examiners in applying the mark scheme.
Similar to Game Theory & Logistic Regression: Monetizing Trust in Contracts Through Binary Classification (20)
Discover the cutting-edge telemetry solution implemented for Alan Wake 2 by Remedy Entertainment in collaboration with AWS. This comprehensive presentation dives into our objectives, detailing how we utilized advanced analytics to drive gameplay improvements and player engagement.
Key highlights include:
Primary Goals: Implementing gameplay and technical telemetry to capture detailed player behavior and game performance data, fostering data-driven decision-making.
Tech Stack: Leveraging AWS services such as EKS for hosting, WAF for security, Karpenter for instance optimization, S3 for data storage, and OpenTelemetry Collector for data collection. EventBridge and Lambda were used for data compression, while Glue ETL and Athena facilitated data transformation and preparation.
Data Utilization: Transforming raw data into actionable insights with technologies like Glue ETL (PySpark scripts), Glue Crawler, and Athena, culminating in detailed visualizations with Tableau.
Achievements: Successfully managing 700 million to 1 billion events per month at a cost-effective rate, with significant savings compared to commercial solutions. This approach has enabled simplified scaling and substantial improvements in game design, reducing player churn through targeted adjustments.
Community Engagement: Enhanced ability to engage with player communities by leveraging precise data insights, despite having a small community management team.
This presentation is an invaluable resource for professionals in game development, data analytics, and cloud computing, offering insights into how telemetry and analytics can revolutionize player experience and game performance optimization.
We are pleased to share with you the latest VCOSA statistical report on the cotton and yarn industry for the month of March 2024.
Starting from January 2024, the full weekly and monthly reports will only be available for free to VCOSA members. To access the complete weekly report with figures, charts, and detailed analysis of the cotton fiber market in the past week, interested parties are kindly requested to contact VCOSA to subscribe to the newsletter.
06-20-2024-AI Camp Meetup-Unstructured Data and Vector DatabasesTimothy Spann
Tech Talk: Unstructured Data and Vector Databases
Speaker: Tim Spann (Zilliz)
Abstract: In this session, I will discuss the unstructured data and the world of vector databases, we will see how they different from traditional databases. In which cases you need one and in which you probably don’t. I will also go over Similarity Search, where do you get vectors from and an example of a Vector Database Architecture. Wrapping up with an overview of Milvus.
Introduction
Unstructured data, vector databases, traditional databases, similarity search
Vectors
Where, What, How, Why Vectors? We’ll cover a Vector Database Architecture
Introducing Milvus
What drives Milvus' Emergence as the most widely adopted vector database
Hi Unstructured Data Friends!
I hope this video had all the unstructured data processing, AI and Vector Database demo you needed for now. If not, there’s a ton more linked below.
My source code is available here
https://github.com/tspannhw/
Let me know in the comments if you liked what you saw, how I can improve and what should I show next? Thanks, hope to see you soon at a Meetup in Princeton, Philadelphia, New York City or here in the Youtube Matrix.
Get Milvused!
https://milvus.io/
Read my Newsletter every week!
https://github.com/tspannhw/FLiPStackWeekly/blob/main/141-10June2024.md
For more cool Unstructured Data, AI and Vector Database videos check out the Milvus vector database videos here
https://www.youtube.com/@MilvusVectorDatabase/videos
Unstructured Data Meetups -
https://www.meetup.com/unstructured-data-meetup-new-york/
https://lu.ma/calendar/manage/cal-VNT79trvj0jS8S7
https://www.meetup.com/pro/unstructureddata/
https://zilliz.com/community/unstructured-data-meetup
https://zilliz.com/event
Twitter/X: https://x.com/milvusio https://x.com/paasdev
LinkedIn: https://www.linkedin.com/company/zilliz/ https://www.linkedin.com/in/timothyspann/
GitHub: https://github.com/milvus-io/milvus https://github.com/tspannhw
Invitation to join Discord: https://discord.com/invite/FjCMmaJng6
Blogs: https://milvusio.medium.com/ https://www.opensourcevectordb.cloud/ https://medium.com/@tspann
https://www.meetup.com/unstructured-data-meetup-new-york/events/301383476/?slug=unstructured-data-meetup-new-york&eventId=301383476
https://www.aicamp.ai/event/eventdetails/W2024062014
We are pleased to share with you the latest VCOSA statistical report on the cotton and yarn industry for the month of May 2024.
Starting from January 2024, the full weekly and monthly reports will only be available for free to VCOSA members. To access the complete weekly report with figures, charts, and detailed analysis of the cotton fiber market in the past week, interested parties are kindly requested to contact VCOSA to subscribe to the newsletter.
Econ3060_Screen Time and Success_ final_GroupProject.pdf
Game Theory & Logistic Regression: Monetizing Trust in Contracts Through Binary Classification
1. Advisors Dr. Jennifer Lewis Priestley & Dr. Brad Barney
Department of Statistics & Analytical Sciences
ABSTRACT
Binary logistic regression was used to test the association of early-round bidding
strategies with profit and counterparty trust outcomes for teams of players in a
simultaneous, 8-round (“iterated”) 3x3 prisoner’s dilemma game. Data were
obtained between 2006 and 2015 from KSU grad and undergrad accounting and
business law courses (n=222). Research questions were whether bids in rounds 1-
6 affected (a) the trust of counterparties in the game’s crucial rounds 7 and 8 or (b)
total team profits. If yes to either (a) or (b), which bidding strategies were most
likely to maximize profits and trust? Main effects of bids (own and counterparty),
course, and year were statistically significant, suggesting that bidding strategies
did (and do) affect both profits and counterparty trust in contract settings and that
trust and profits may enjoy a symbiotic relationship.
INTRODUCTION
METHODS & FINDINGS
CONCLUSION
Game Theory & Logistic Regression:
Monetizing Trust in Contracts Through Binary Classification
Kurt S. Schulzke
Figure 2 – Specimen game results by round
In The Speed of Trust, Steven M.R. Covey argues that trust is monetizable, an
hypothesis on which the OPEC oil cartel has banked for decades. Yet, as recent
cartel history demonstrates, trust among counterparties is easily lost and difficult to
recover. The same can be said of the trust on which all business contracts are built.
Contracts and their trust foundation can be modeled by matrix games. The Oil
Pricing Exercise, a prisoner’s dilemma game published by the Harvard Program on
Negotiation (see payoff matrix in Figure 1) was used to generate data.
Each observation represents eight rounds of bidding (roughly 3 min./round) by a
pair of team counterparties in a classroom with up to 5 other pairs also bidding
against each other. In each round, each team bids simultaneously (prior to learning
the counterparty bid). After receiving all bids for a round, the facilitator shows all
bids and payoffs for that round (see, e.g., Figure 2) to all participants.
For the first 3 rounds, counterparty identities (but not bids) are cloaked. Prior to
bidding in Round 4 (for which payoffs are doubled), counterparty identities are
disclosed and sides allowed to negotiate briefly (5 min.) with each other through a
single representative on each side. Rounds 5 and 6 revert to original rules. Prior to
Round 7, sides are again allowed to negotiate, understanding that in Rounds 7 and
8 the payoff for that round’s high-score counterparty, if any, will be quadrupled.
Bidding “10” is the dominant game theoretic or “rational” strategy in every round.
Conversely, in most rounds, a bid of 30 signals highest trust, with alternating 30
and 20 bids, being most trusting and cooperative in Rounds 7 and 8.
Binary proxy variables for profits and trust were as follows:
Profits: OptP = 1, if total team profits > 120 (80% of pareto optimal profit of
151), else 0. Freq = 103/222.
Trust: OpTrust78 = 1, if counterparty alternates bids of 30 and 20 in Rounds 7
and 8, else 0. Freq = 92/222.
Predictors for each model are reflected in the SAS Proc Logistic output in the
middle panel.
Narrowly speaking, the findings answer “yes” to research questions (a) and (b)
and, as to (c), they encourage game-theory-defying high bids in Rounds 1 and 4 of
the Oil Pricing Exercise, if a team wishes to accumulate profit in excess of 80
percent of the pareto-optimal 151 or to engender maximum counterparty trust in
Rounds 7 and 8.
Additionally, the odds favored Years 2006 and 2015 and BLAW 8340 and BLAW
3400. BLAW 3400’s advantage over BLAW 8340 may indicate that MBA students
tend to be more competitive and less cooperative than undergrad negotiation
students, who come from a more academically diverse population. BLAW 2200’s
consistently low performance defies easy explanation and invites further
investigation.
More broadly, the findings suggest that playing contracts by the game theory book
may lead to lower profits than irrationally engaging in risky, trusting behavior with
unpredictable counterparties. Finally, the evidence offered here supports Steven
M.R. Covey’s assertion that trust and money run together.
Figure 1 – Base game payoff matrix
Bids by Round
Table Alba Batia Alba Batia Alba Batia Alba Batia Alba Batia Alba Batia Alba Batia Alba Batia
A 10 10 10 10 10 20 30 30 30 20 20 30 20 20 10 10
B 10 10 10 10 10 10 30 10 10 10 30 10 20 30 10 20
C 20 10 10 10 10 20 30 30 30 30 30 30 20 30 30 20
D 30 10 10 30 30 30 30 30 30 30 30 30 10 30 10 10
Optimal 30 30 30 30 30 30 30 30 30 30 30 30 30 20 20 30
Total Profits
Profits by Round Yellow Blue
A 5 5 5 5 15 3 22 22 2 18 18 2 8 8 5 5 80 68
B 5 5 5 5 5 5 4 30 5 5 2 15 72 2 60 3 158 70
C 3 15 5 5 15 3 22 22 11 11 11 11 72 2 2 72 141 141
D 2 15 15 2 11 11 22 22 11 11 11 11 60 2 5 5 137 79
Optimal 11 11 11 11 11 11 22 22 11 11 11 11 2 72 72 2 151 151
7 81 2 3 4 5 6
Profit Model Trust Model
Student preparation for games varied by year and course, with more robust
orientation regarding basic game theory and dynamics of the Oil Pricing Exercise
offered in BLAW 8340 and 3400, both negotiation courses. Usually, course grade
was tied to team profit. Teams comprised between 2 and 5 members.
Proc Logistic was used to train Profit and Trust models to the resulting bid and
profit data. Predictors were selected through backward elimination. Diagnostic
plots (e.g., Figures 3-4) pinpointed influential outliers (obs 2 & 220 for Profit; 113
& 145 for Trust) which were excluded for Proc Logistic cross-validation (see SAS
Usage Note 39724) used in place of separate training and validation sets because
data were scarce.
Figure 3 – Profit Model Figure 4 – Trust Model
All results shown, except Figures 3 and 4, are for cross-validated Profit and Trust
models both globally significant at alpha=.05 with ROC 95% CIs that exclude 0.
Comparative ROC plots (top left/right, center panel) show c-stat shrinkage ≈ 10
and 12 percent (Model vs ROC1) for Profit and Trust, respectively, but c stats (0.68
and 0.66) reflect significant retained predictive power. Gains and lift panels
(left/right of center, bottom) suggest that greatest lift is provided by the top three
(two) deciles for the Profit (Trust) model.
Odds ratio estimates, 95% CIs (immediate left), and Type 3 tests show Own1,
Opp1, and Own4 bids significant in both models, while the models flipped Own
and Opp in rounds 2 and 6, in which the odds in both models favor low bids but
high Own1, Opp1, and Own4 bids. This is consistent with the eight Predicted Prob
x Predictor plots (center panel, last four rows).
In both models, Year and Course were significant with BLAW 8340 (MBA
negotiation) fairing well vs all but BLAW 3400 (undergrad negotiation) and 2015
beating all but 2006. Standardized betas indicate that bidding strategies in Rounds
1, 4 and 6 were relatively impactful for both trust and profits.
Prices 30 20 10
11 18 15
30 11 2 2
2 8 15
20 18 8 3
2 3 5
10
15 15 5
RowPlayer
Column Player