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Monte Carlo simulation of DNA origami selfassemblyAlexander Michael CumberworthDarwin College University of CambridgeThis thesis is submitted for the degree of Doctor of PhilosophySeptember 2019Declaration
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Step 1: Define the problem or question you want to analyze using Monte Carlo simulation.
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Step 3: Determine the range and distribution for each variable. This involves identifying the minimum and maximum values, as well as the likely distribution of values within that range.
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Step 7: Analyze the results of the simulation. This may involve calculating statistics such as the mean, standard deviation, or percentile values of the output variable(s) of interest.
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Monte Carlo simulation is a mathematical technique used to model the probability of different outcomes in a process that cannot easily be predicted due to the presence of random variables.
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Monte Carlo simulation may be required to be filed by financial analysts, researchers, engineers, and anyone involved in decision making under uncertainty.
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To fill out a Monte Carlo simulation, one must first define the problem, identify the variables involved, assign probability distributions to those variables, run simulations, and analyze the results.
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The purpose of Monte Carlo simulation is to understand the impact of risk and uncertainty in prediction and forecasting models, and to make better informed decisions.
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The information reported on a Monte Carlo simulation typically includes input variables, probability distributions, number of simulations, and results such as expected values, standard deviations, and probability distributions of outcomes.
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