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update a few more images to latex. (#95)
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Joshwani authored Jun 6, 2023
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4 changes: 2 additions & 2 deletions README.md
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## Overview
The LPPLS model provides a flexible framework to detect bubbles and predict regime changes of a financial asset. A bubble is defined as a faster-than-exponential increase in asset price, that reflects positive feedback loop of higher return anticipations competing with negative feedback spirals of crash expectations. It models a bubble price as a power law with a finite-time singularity decorated by oscillations with a frequency increasing with time.

🆕 The LPPLS Confidence Indicator (LPPLS CI), an indicator derived from the LPPLS model, is applied to both G7 and BRICS nations and has been made available as a digital resource. To experience and interact with the data visualization, one can access the platform hosted by Boulder Investment Technologies at ✨[signals.boulderinvestment.tech](https://signals.boulderinvestment.tech) ✨.
🆕 The LPPLS Confidence Indicator (LPPLS CI), an indicator derived from the LPPLS model, is applied to both G7 and BRICS nations and has been made available as a digital resource. To experience and interact with the data visualization, one can access the platform hosted by Boulder Investment Technologies at ✨[signals.boulderinvestment.tech](https://signals.boulderinvestment.tech)✨.

Here is the model:

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</details>

## Other Search Algorithms
Shu and Zhu (2019) proposed [CMA-ES](https://en.wikipedia.org/wiki/CMA-ES) for identifying the best estimation of the three non-linear parameters (![Critical Time](https://github.com/Boulder-Investment-Technologies/lppls/raw/master/img/latex/Critical_Time.svg), ![m](https://github.com/Boulder-Investment-Technologies/lppls/raw/master/img/latex/m.svg), ![omega](https://github.com/Boulder-Investment-Technologies/lppls/raw/master/img/latex/omega.svg)).
Shu and Zhu (2019) proposed [CMA-ES](https://en.wikipedia.org/wiki/CMA-ES) for identifying the best estimation of the three non-linear parameters ($t_c$, $m$, $\omega$).
> The CMA-ES rates among the most successful evolutionary
algorithms for real-valued single-objective optimization and is typically applied to difficult
nonlinear non-convex black-box optimization problems in continuous domain and search space
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2 changes: 1 addition & 1 deletion setup.py
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long_description = fh.read()

setuptools.setup(name='lppls',
version='0.6.9',
version='0.6.10',
description='A Python module for fitting the LPPLS model to data.',
packages=['lppls'],
author='Josh Nielsen',
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