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Related Concept Videos

The Uncertainty Principle04:08

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Werner Heisenberg considered the limits of how accurately one can measure properties of an electron or other microscopic particles. He determined that there is a fundamental limit to how accurately one can measure both a particle’s position and its momentum simultaneously. The more accurate the measurement of the momentum of a particle is known, the less accurate the position at that time is known and vice versa. This is what is now called the Heisenberg uncertainty principle. He...
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Uncertainty in Measurement: Reading Instruments02:46

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Counting is the type of measurement that is free from uncertainty, provided the number of objects being counted does not change during the process. Such measurements result in exact numbers. By counting the eggs in a carton, for instance, one can determine exactly how many eggs are there in the carton. Similarly, the numbers of defined quantities are also exact. For example, 1 foot is exactly 12 inches, 1 inch is exactly 2.54 centimeters, and 1 gram is exactly 0.001 kilograms. Quantities...
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Uncertainty: Overview00:59

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In analytical chemistry, we often perform repetitive measurements to detect and minimize inaccuracies caused by both determinate and indeterminate errors. Despite the cares we take, the presence of random errors means that repeated measurements almost never have exactly the same magnitude. The collective difference between these measurements - observed values - and the estimated or expected value is called uncertainty. Uncertainty is conventionally written after the estimated or expected value.
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Uncertainty in Measurement: Significant Figures03:34

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All the digits in a measurement, including the uncertain last digit, are called significant figures or significant digits. Note that zero may be a measured value; for example, if a scale that shows weight to the nearest pound reads “140,” then the 1 (hundreds), 4 (tens), and 0 (ones) are all significant (measured) values.
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Uncertainty: Confidence Intervals00:54

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The confidence interval is the range of values around the mean that contains the true mean. It is expressed as a probability percentage. The interpretation of a 95% confidence interval, for instance, is that the statistician is 95% confident that the true mean falls within the interval. The upper and lower limits of this range are known as confidence limits. The confidence limits for the true mean are estimated from the sample's mean, the standard deviation, and the statistical factor...
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Propagation of Uncertainty from Random Error00:59

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An experiment often consists of more than a single step. In this case, measurements at each step give rise to uncertainty. Because the measurements occur in successive steps, the uncertainty in one step necessarily contributes to that in the subsequent step. As we perform statistical analysis on these types of experiments, we must learn to account for the propagation of uncertainty from one step to the next. The propagation of uncertainty depends on the type of arithmetic operation performed on...
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Split Point Analysis and Uncertainty Quantification of Thermal-Optical Organic/Elemental Carbon Measurements
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Uncertainpy: A Python Toolbox for Uncertainty Quantification and Sensitivity Analysis in Computational Neuroscience.

Simen Tennøe1,2, Geir Halnes1,3, Gaute T Einevoll1,3,4

  • 1Centre for Integrative Neuroplasticity, University of Oslo, Oslo, Norway.

Frontiers in Neuroinformatics
|August 30, 2018
PubMed
Summary
This summary is machine-generated.

Uncertainpy, a new Python toolbox, simplifies uncertainty quantification and sensitivity analysis for computational neuroscience models. It efficiently analyzes model parameters and outputs, making complex analyses accessible to researchers without prior expertise.

Keywords:
Pythoncomputational modelingfeaturespolynomial chaos expansionsquasi-Monte Carlo methodsensitivity analysissoftwareuncertainty quantification

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Area of Science:

  • Computational Neuroscience
  • Systems Neuroscience
  • Computational Biology

Background:

  • Computational neuroscience models often have numerous parameters with limited experimental constraints.
  • Quantifying parameter uncertainty and its impact on model outputs is crucial but not standard practice.
  • Existing methods for uncertainty quantification and sensitivity analysis can be computationally intensive.

Purpose of the Study:

  • To introduce Uncertainpy, an open-source Python toolbox for uncertainty quantification (UQ) and sensitivity analysis (SA) in neuroscience.
  • To provide an accessible tool for neuroscientists to analyze parameter uncertainty in their models without code modification.
  • To demonstrate the application and broad utility of Uncertainpy across diverse neuroscience modeling scenarios.

Main Methods:

  • Utilizes polynomial chaos expansions for efficient UQ and SA, outperforming standard Monte Carlo methods.
  • Enables analysis of existing models without altering their equations or implementation.
  • Incorporates built-in capabilities for analyzing salient neural features (e.g., spike timing, action potential width) beyond raw output.

Main Results:

  • Uncertainpy successfully performed UQ and SA on three distinct neuroscience models: Hodgkin-Huxley, a multi-compartmental interneuron (NEURON), and a recurrent network (NEST).
  • The toolbox efficiently quantifies uncertainty and sensitivity of both raw model outputs and specific neural features.
  • Demonstrates ease of use and integration for both common and custom neuroscience models and features.

Conclusions:

  • Uncertainpy significantly lowers the barrier to entry for performing rigorous UQ and SA in computational neuroscience.
  • The toolbox enhances the reliability and interpretability of computational neuroscience models by characterizing parameter influences.
  • Facilitates broader adoption of robust quantitative analysis methods within the neuroscience research community.