Is Godel's Theorem the Key to Unlocking Infinite Possibilities in Science?

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In summary, the conversation discusses the potential implications of proving Gödel's theorem for science. These implications include the idea that the universe would have infinite possibilities instead of being a closed system governed by a set of laws. The conversation also touches on who would be affected by these implications and the importance of understanding the theorems before drawing conclusions.
  • #1
waht
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I'm wondering though, if you prove godel's theorem for science, that would be the greatest scientific discovery, because that would imply the universe has infinite possibilities which is better than a closed system governed by a set of laws and you would be stuck without further development as a result.

What do you think.
 
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  • #2
I'm going to ignore the opinion. Would you care to state:

(1) Just what "Gödel's theorem for science" (GTFS) would say.
(2) Why GTFS would suggest the universe has infinite possibilities.
(3) Why GTFS would suggest the universe is not a closed system.
(4) Why GTFS would suggest the universe is not governed by a set of laws.
(5) Who would be stuck without further development.
(6) What you mean by "further development".
(7) Why GTFS would suggest they'd be stuck without further development.
 
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  • #3
Please do a little more studying of what the theorems actually state and mean and then formulate a better thesis. I'm not saying this is the case, but it very much looks like you just took a look at the word "incompleteness" and thought hey, maybe physical laws can never be complete, meaning anything is possible in principle.

I applaud your curiosity, but you've stated implications that just aren't the case. Not understanding the theorems is fine, but ask about it then instead of drawing false conclusions and basing a thread on them.
 

What is Godel's science version?

Godel's science version, also known as Godel's theory of incompleteness, is a mathematical concept proposed by Kurt Godel in the 1930s. It states that in any formal system, there will always be statements that are true but cannot be proven within that system.

How does Godel's science version relate to science?

Godel's theory of incompleteness has implications for science because it shows that there will always be limitations in our ability to understand and explain the world through formal systems and theories. It highlights the importance of continuing to question and challenge our current scientific knowledge.

What is an example of Godel's science version in action?

An example of Godel's theory in action is the halting problem, which states that there is no algorithm that can determine whether a given program will eventually halt or run forever. This highlights the limitations of formal systems in predicting the behavior of complex systems.

Why is Godel's science version important?

Godel's theory of incompleteness is important because it challenges the notion that science can provide a complete and exhaustive understanding of the universe. It reminds us that there will always be mysteries and limitations in our knowledge, and encourages us to continue seeking new perspectives and ideas.

How has Godel's science version impacted the field of science?

Godel's theory of incompleteness has had a significant impact on the field of science by influencing the way we approach and think about scientific theories. It has also led to further research and discussions about the limitations and boundaries of formal systems and the implications for our understanding of the universe.

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