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The importance of neuroplasticity can’t be overstated: It means that it is possible to change dysfunctional patterns of thinking and behaving and to develop new mindsets, new memories, new skills, and new abilities.<ref>[https://www.psychologytoday.com/us/basics/neuroplasticity#:~:text=The%20importance%20of%20neuroplasticity%20can,new%20skills%2C%20and%20new%20abilities. Neuroplasticity]</ref>}}
 
The importance of neuroplasticity can’t be overstated: It means that it is possible to change dysfunctional patterns of thinking and behaving and to develop new mindsets, new memories, new skills, and new abilities.<ref>[https://www.psychologytoday.com/us/basics/neuroplasticity#:~:text=The%20importance%20of%20neuroplasticity%20can,new%20skills%2C%20and%20new%20abilities. Neuroplasticity]</ref>}}
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== Big Five personality traits typical potential changes and potential changes with signficant effort and/or major life change ==
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=== Big Five personality traits typical potential changes and potential changes with signficant effort and/or major life change ===
    
"A bell curve, also known as a [[normal distribution]], is a symmetrical, bell-shaped curve that represents the distribution of data in statistics. Standard deviations measure the spread or dispersion of data points around the [[mean]] (average) of a normal distribution. In a normal distribution, roughly 68% of the data falls within one [[standard deviation]] of the mean, 95% within two standard deviations, and 99.7% within three standard deviations."<ref>[https://www.google.com/search?q=normal+bell+curve+and+standard+deviations&oq=normal+bell+curve+and+standard+deviations&gs_lcrp=EgZjaHJvbWUyBggAEEUYOTIICAEQABgWGB4yCAgCEAAYFhgeMggIAxAAGBYYHjIICAQQABgWGB4yCggFEAAYChgWGB4yCAgGEAAYFhgeMggIBxAAGBYYHjINCAgQABiGAxiABBiKBTIGCAkQLhhA0gEJMjc3MDlqMGoxqAIAsAIA&sourceid=chrome&ie=UTF-8 Normal bell curve and standard deviations]</ref>
 
"A bell curve, also known as a [[normal distribution]], is a symmetrical, bell-shaped curve that represents the distribution of data in statistics. Standard deviations measure the spread or dispersion of data points around the [[mean]] (average) of a normal distribution. In a normal distribution, roughly 68% of the data falls within one [[standard deviation]] of the mean, 95% within two standard deviations, and 99.7% within three standard deviations."<ref>[https://www.google.com/search?q=normal+bell+curve+and+standard+deviations&oq=normal+bell+curve+and+standard+deviations&gs_lcrp=EgZjaHJvbWUyBggAEEUYOTIICAEQABgWGB4yCAgCEAAYFhgeMggIAxAAGBYYHjIICAQQABgWGB4yCggFEAAYChgWGB4yCAgGEAAYFhgeMggIBxAAGBYYHjINCAgQABiGAxiABBiKBTIGCAkQLhhA0gEJMjc3MDlqMGoxqAIAsAIA&sourceid=chrome&ie=UTF-8 Normal bell curve and standard deviations]</ref>
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