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Is there a way to find the correctness of a proof without actually proving it?

I am working on a proof that can be done by mathematical induction (or other proofs by induction) but the proof that I have is not a perfect one. My problem is that I have a way to convince myself of the correctness of my proof through arguments but I don’t have any way to convince someone else of this because they need to fully prove it themselves first. This is making it hard to prove my theorem in the mathematical community because most people are used to directly proving theorems without a proof prover before being published.
So is there a way to find the correctness of a proof without actually proving it?

A:

Concerted Proof.
Solve the problem on paper together with your roommate(s), assuming that you have a shared level of competence. Get the paper proof-checked by the teacher, and then check it by yourself, if required, to make sure it is correct. In this way, you have a chance to validate the correctness of your argument.
What this method is good for is trying to validate a theorem you haven’t met in class yet, by trying to help you build on it. This method is also useful when working on homework and the teacher doesn’t provide any hints.
Idealists, in hindsight:
Beyond going through the motions, you can go much further. Instead of assuming that you know the proof, you should instead be trying to understand what the author is trying to prove. In other words, you can assume that the reader will understand what is intended, and then attempt to actually understand what they have written. It is sometimes even possible to go further than understanding and attempt to reconstruct the proof for a particular student.
As an example,
$$\left(\dfrac{x}{2}+\dfrac{x}{4}+\dfrac{x}{8}+\cdots\right)^2\leq 1.$$
Here, you can go through the math, but you can go beyond that and ask yourself what the author is trying to prove.
This is often easier said than done, because being a capable mathematician
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